serial_no
int64
1
24.2k
cuda_source
stringlengths
11
9.01M
23,701
//pass //--blockDim=64 --gridDim=64 --no-inline #include "cuda.h" __global__ void foo() { int a; int* local_ptr; local_ptr = &a; *local_ptr = 0; }
23,702
/*************************************************************************** *cr *cr (C) Copyright 2010 The Board of Trustees of the *cr University of Illinois *cr All Rights Reserved *cr ***************************************************************************/ #include "common.h" __global__ void block2D_reg_tiling(float c0,float c1,float *A0,float *Anext, int nx, int ny, int nz) { int i = blockIdx.x*blockDim.x+threadIdx.x; int j = blockIdx.y*blockDim.y+threadIdx.y; float bottom=A0[Index3D (nx, ny, i, j, 0)] ; float current=A0[Index3D (nx, ny, i, j, 1)] ; if( i>0 && j>0 &&(i<nx-1) &&(j<ny-1) ) { for(int k=1;k<nz-1;k++) { float top =A0[Index3D (nx, ny, i, j, k+1)] ; Anext[Index3D (nx, ny, i, j, k)] = (top + bottom + A0[Index3D (nx, ny, i, j + 1, k)] + A0[Index3D (nx, ny, i, j - 1, k)] + A0[Index3D (nx, ny, i + 1, j, k)] + A0[Index3D (nx, ny, i - 1, j, k)])*c1 - current*c0; bottom=current; current=top; } } }
23,703
#include "includes.h" __global__ void morph(float* output, float* input1, float* input2, float ampCoeff, float freqCoeff, int length) { int i = threadIdx.x + blockIdx.x * blockDim.x; int j = i<<1; if (j < length) { output[j] = input1[j]*(1.0-ampCoeff) + input2[j]*(ampCoeff); output[j+1] = input1[j+1]*(1.0-freqCoeff) + input2[j+1]*(freqCoeff); } }
23,704
#include <stdio.h> #include <stdlib.h> #include <string.h> #include <limits.h> #define OUTPUT_FILE_NAME_B "q1b.txt" #define OUTPUT_FILE_NAME_MIN "q1a.txt" #define NUM_THREADS_A 32 #define NUM_BLOCKS_A 2 #define NUM_THREADS_B 32 #define NUM_BLOCKS_B 2 // int* fileToArray(char file1[], int* n){ // FILE* fptr = fopen(file1, "r"); // char* str = (char*) malloc(sizeof(char)*2048); // int token; // fscanf(fptr, "%d,", n); // int* array; // //int* array = malloc(sizeof(int)*(*n)); // cudaMallocManaged(&array, sizeof(int)*(*n)); // for(int i = 0; i < *n; i++){ // fscanf(fptr, "%d,", &token); // array[i] = token; // } // fclose(fptr); // return array; // } int* fileToArray(char file1[], int* n){ FILE* fptr = fopen(file1, "r"); char* str = (char*) malloc(sizeof(char)*2048); int token; int count = 0; while (fscanf(fptr, "%d, ", &token) != EOF) { //("%dth token: %d\n", count, token); count++; } *n = count; //printf("total number of elements: %d\n", *n); int* array; cudaMallocManaged(&array, sizeof(int)*(*n)); rewind(fptr); for(int i = 0; i < *n; i++){ fscanf(fptr, "%d, ", &token); array[i] = token; } fclose(fptr); return array; } __global__ void lastDigit(int* array, int* result, int n) { int index = blockIdx.x * blockDim.x + threadIdx.x; int stride = blockDim.x * gridDim.x; for (int i = index; i < n; i += stride) { result[i] = array[i] % 10; } } __global__ void min(int* array, int n){ int index = blockIdx.x * blockDim.x + threadIdx.x; int stride = blockDim.x * gridDim.x; int currentMin = INT_MAX; for(int i = index; i < n; i += stride){ if(array[i] < currentMin){ currentMin = array[i]; } } array[index] = currentMin; } int computeMin(int* array, int n){ min<<<NUM_BLOCKS_A, NUM_THREADS_A>>>(array, n); cudaDeviceSynchronize(); int minNum = INT_MAX; for(int i = 0; i < NUM_THREADS_A; i++){ if(array[i] < minNum){ minNum = array[i]; } } return minNum; } void computeLastDigit(int* array, int n) { int* result; cudaMallocManaged(&result, sizeof(int)*(n)); lastDigit<<<NUM_BLOCKS_B, NUM_THREADS_B>>>(array, result, n); cudaDeviceSynchronize(); // for (int i = 0; i < 10; i++) { // printf("array[%d]: %d, result[%d]: %d\n", i, array[i], i, result[i]); // } FILE *output = fopen(OUTPUT_FILE_NAME_B, "w"); if(output == NULL) printf("failed to open file %s\n", OUTPUT_FILE_NAME_B); fprintf(output, "%d", result[0]); for(int i = 1; i < n ; i++) { fprintf(output, ", %d", result[i]); } fclose(output); } int main(int argc, char* argv[]){ int n; int* array = fileToArray("inp.txt", &n); //printf("Number of elements in array: %d\n", n); // for (int i = 0; i < n; i++) { // printf("%d, ", array[i]); // } /*for(int i = 0; i < 10; i++){ printf("%d\n", array[i]); }*/ computeLastDigit(array, n); int min = computeMin(array, n); FILE *output = fopen(OUTPUT_FILE_NAME_MIN, "w"); if(output == NULL) printf("failed to open file %s\n", OUTPUT_FILE_NAME_MIN); fprintf(output, "%d", min); fclose(output); cudaFree(array); }
23,705
#include "includes.h" extern "C" { } __global__ void Vector_Addition(int *a, int *b, int *c) { int tid = blockIdx.x; if (tid < 100) c[tid] = a[tid] + b[tid]; }
23,706
#include "includes.h" #define BIN_WIDTH 0.25 #define BLOCK_DIM 256 #define COVERAGE 180 #define LINE_LENGTH 30 #define BINS_TOTAL (COVERAGE * (int)(1 / BIN_WIDTH)) typedef struct Galaxy { float declination; float declination_cos; float declination_sin; float right_ascension; } Galaxy; __global__ void measure_galaxy_distribution(int *DD_histogram, int *DR_histogram, int *RR_histogram, float *distribution, int n) { int index = blockIdx.x * blockDim.x + threadIdx.x; int stride = blockDim.x * gridDim.x; for (int i = index; i < n; i += stride) { if (RR_histogram[i] == 0) continue; distribution[i] = (DD_histogram[i] - 2.0f * DR_histogram[i] + RR_histogram[i]) / RR_histogram[i]; } }
23,707
#include "includes.h" __global__ void VecAdd(double* A,double* B,double* C) { // extern __shared__ float sdata[]; int i=threadIdx.x; C[i]=A[i]+B[i]; }
23,708
//Three Dimensional Poisson solver using NVIDIA CUDA //Author: Arkavo Hait, 2021 #include <stdio.h> #include <iostream> #include <cmath> #include <time.h> #include <chrono> #include <string> #include <limits.h> #include <fstream> using namespace std; //Box struct struct BOX { int X; int Y; int Z; }; //X double derivative __global__ void DDX(double* R, double* C,int X,int Y,int Z,double dx) { int idx = threadIdx.x + blockIdx.x*blockDim.x; if(idx<((Y-2)*(Z-2))) { int idy = idx / (Y-2) ; int idz = idx % (Y-2) ; int index = idy*X + idz*X*Y + X+X*Y; for(int i=1;i<X-1;i++) { *(R+index+i) = (*(C+index+1+i) + *(C+index-1+i) - 2* *(C+index+i))/(dx*dx); } } } //Y double derivative __global__ void DDY(double* R, double* C,int X,int Y,int Z, double dy) { int idx = threadIdx.x + blockIdx.x*blockDim.x; if(idx<((Y-2)*(Z-2))){ int idy = idx / (Y-2) ; int idz = idx % (Y-2) ; int index = idy*X + idz*X*Y + X+X*Y; for(int i=1;i<Y-1;i++) { *(R+index+i*X) = (*(C+index+X*(i+1)) + *(C+index+X*(i-1)) - 2* *(C+index+i*X))/(dy*dy); }} } //Z double derivative __global__ void DDZ(double* R, double* C,int X,int Y,int Z, double dz) { int idx = threadIdx.x + blockIdx.x*blockDim.x; if(idx<((Y-2)*(Z-2))){ int idy = idx / (Y-2) ; int idz = idx % (Y-2) ; int index = idy*X + idz*X*Y + X+X*Y; for(int i=0;i<Z-1;i++) { *(R+index+i*X*Y) = (*(C+index+X*Y*(i+1)) + *(C+index+X*Y*(i-1))- 2* *(C+index+i*X*Y))/(dz*dz); }} } //parallel function to update matrices __global__ void ASSIGN(double* R, double* C,int X,int Y,int Z) { int idx = threadIdx.x + blockIdx.x*blockDim.x; if(idx<((Y-2)*(Z-2))){ int idy = idx / (Y-2) ; int idz = idx % (Y-2) ; int index = idy*X + idz*X*Y + X+X*Y; for(int i=1;i<X-1;i++) { *(R+index+i) = *(C+index+i); }} } //parallel function to add two matrices __global__ void ADD(double* R,double* C,double dt,int X,int Y,int Z) { int idx = threadIdx.x + blockIdx.x*blockDim.x; if(idx<((Y-2)*(Z-2))){ int idy = idx / (Y-2) ; int idz = idx % (Y-2) ; int index = idy*X + idz*X*Y + X+X*Y; for(int i=0;i<X;i++) { *(R+index+i) += (*(C+index+i) * dt); }} } //parallel function to compare two matrices, outputting a maximum difference bteween elements __global__ void COMPARE(double* R, double* C, double* OUT_H,int X,int Y,int Z) { int idx = threadIdx.x + blockIdx.x*blockDim.x; if(idx<((Y-2)*(Z-2))){ int idy = idx / (Y-2) ; int idz = idx % (Y-2) ; int index = idy*X + idz*X*Y + X+X*Y; for(int i=1;i<X-1;i++) { if(abs(*(R+index+i)-*(C+index+i))>= *OUT_H) { *OUT_H = abs(*(R+index+i) - *(C+index+i)); } }} } //reset function, use it to reset any pointer __global__ void RESET_CTR(double* C) { *C = 0; } //display function, use to disaply any array [deprecated for future use] void display(double* DATA,int X,int Y,int Z) { for(int k=0;k<Z;k++) {for(int j=0;j<Y;j++) {for(int i=0;i<X;i++) {printf("%.2lf ",*(DATA+i+X*j+X*Z*k));} printf("\n");}printf("\n");} } //main fxn, will fix with args after int main(int argc, char* argv[]) { std::ofstream file; file.open("data.csv",ios::app); //file<<"Threads, X, Y, Z, Total, Time\n"; //DECLARE YOUR VARIABLES HERE struct BOX grid; int threads; //std::cout<<argc<<"\n"; if(argc==2) { threads = stoi(argv[1]); grid.X=10; grid.Y=10; grid.Z=10; } if(argc>2) { threads = stoi(argv[1]); grid.X = stoi(argv[2]); grid.Y = stoi(argv[3]); grid.Z = stoi(argv[4]); } std::cout<<"Threads: "<<threads<<"\n"; const int X = grid.X; const int Y = grid.Y; const int Z = grid.Z; int blocks = 1 + (Y-2) * (Z-2) / threads; std::cout<<"Blocks: "<<blocks<<"\n"; //step for double derivatives double step = 0.001; //tolerence double tol = 0.00001; std::cout<<"\nX"<<X<<" Y"<<Y<<" Z"<<Z<<" Total Capacity⇒"<<X*Y*Z<<endl; unsigned long long SIZE_0 = ((int)sizeof(double))*X*Y*Z; double* DATA_H; double* DATA_F; DATA_H = (double*)malloc(SIZE_0); DATA_F = (double*)malloc(SIZE_0); //Impose Boundary conditions here for(int i=0;i<X;i++) {for(int j=0;j<Y;j++) {for(int k=0;k<Z;k++) { if(i==0||i==(X-1)||j==0||j==(Y-1)||k==0||k==(Z-1)) *(DATA_H+i+j*X+k*X*Y) = 5; else *(DATA_H+i+j*X+k*X*Y) = 0; }}} //error counters double* CC; double CCD = 0; //DATA pointer for device state 0 double* DATA_ORIGINAL; //DATA pointer for device state 1 double* DATA_NEXT; //Derivative results pointers double* DDX_D; double* DDY_D; double* DDZ_D; //array size for device //allocating space for arrays cudaMalloc((void**)&DATA_ORIGINAL,SIZE_0); cudaMalloc((void**)&DATA_NEXT,SIZE_0); cudaMalloc((void**)&DDX_D,SIZE_0); cudaMalloc((void**)&DDY_D,SIZE_0); cudaMalloc((void**)&DDZ_D,SIZE_0); cudaMalloc(&CC,(int)sizeof(double)); //token counter CCD = 10.; //copy data state0, state1 cudaMemcpy(DATA_ORIGINAL,DATA_H,SIZE_0,cudaMemcpyHostToDevice); cudaMemcpy(DATA_NEXT,DATA_H,SIZE_0,cudaMemcpyHostToDevice); //counter int ct = 0; auto hst_st = std::chrono::high_resolution_clock::now(); //run while tolerence > differences while(CCD>tol) { //reset difference every loop RESET_CTR <<<1,1>>> (CC); //run derivatives DDY <<<blocks,threads>>> (DDY_D,DATA_ORIGINAL,X,Y,Z,10.); DDZ <<<blocks,threads>>> (DDZ_D,DATA_ORIGINAL,X,Y,Z,10.); DDX <<<blocks,threads>>> (DDX_D,DATA_ORIGINAL,X,Y,Z,10.); //add into state 1 ADD <<<blocks,threads>>> (DATA_NEXT,DDX_D,step,X,Y,Z); ADD <<<blocks,threads>>> (DATA_NEXT,DDY_D,step,X,Y,Z); ADD <<<blocks,threads>>> (DATA_NEXT,DDZ_D,step,X,Y,Z); //compare state1 state 0 COMPARE<<<blocks,threads>>>(DATA_ORIGINAL,DATA_NEXT,CC,X,Y,Z); //copy back max error cudaMemcpy(&CCD,CC,sizeof(double),cudaMemcpyDeviceToHost); //make state 1 as state0 ASSIGN <<<blocks,threads>>> (DATA_ORIGINAL,DATA_NEXT,X,Y,Z); //update counter ct += 1; //information every 1000 loops because of visibility if(ct%1000==0) { cudaMemcpy(&CCD,CC,sizeof(double),cudaMemcpyDeviceToHost); printf("%d loops %0.6lf max error\r",ct,CCD); } } //copy back final array cudaMemcpy(DATA_F,DATA_ORIGINAL,SIZE_0,cudaMemcpyDeviceToHost); auto hst_en = std::chrono::high_resolution_clock::now(); std::chrono::duration<float> duration = hst_en-hst_st; std::cout<<"\nDuration: "<<duration.count()<<"\n"; //final print statement std::cout<<"\n\nConverged in "<<ct-1<<" loops\n\n"; //file<<"Threads, X, Y, Z, Total, Time\n"; file<<threads<<","<<X<<","<<Y<<","<<Z<<","<<X*Y*Z<<","<<duration.count()<<"\n"; file.close(); //display optional //display(DATA_F,X,Y,Z); //free pointers cudaFree(DATA_ORIGINAL); cudaFree(DATA_NEXT); cudaFree(DDX_D); cudaFree(DDY_D); cudaFree(DDZ_D); return 0; }
23,709
/* Test to check basic functioning of Tic Tac Toe interface Rahul Kejriwal CS14B023 */ #include <iostream> #include "../GameInterfaces/TicTacToe.cu" using namespace std; __global__ void test_kernel(){ GameState *initial_stage = new TicTacToeState; initial_stage = initial_stage->makeMove(0); initial_stage = initial_stage->makeMove(4); initial_stage = initial_stage->makeMove(8); initial_stage->printState(); } void test_function(){ GameState *initial_stage = new TicTacToeState; initial_stage = initial_stage->makeMove(0); initial_stage = initial_stage->makeMove(4); initial_stage = initial_stage->makeMove(8); initial_stage->printState(); } int main(){ cout << "Checking TicTacToe interface" << endl << "----------------------------" << endl; cout << "Using Kernel: " << endl; test_kernel<<<1,1>>>(); cudaDeviceSynchronize(); cout << "Using function: " << endl; test_function(); cout << endl; return 0; }
23,710
#include "includes.h" //----------------------------------------- // Autor: Farias // Data : January 2012 // Goal : Image treatment //----------------------------------------- /*************************************************************************************************** Includes ***************************************************************************************************/ /*************************************************************************************************** Defines ***************************************************************************************************/ #define ELEM(i,j,DIMX_) (i+(j)*(DIMX_)) #define BLOCK_SIZE 16 /*************************************************************************************************** Functions ***************************************************************************************************/ using namespace std; /**************************************************************************************************/ __global__ void filter1( int width, int height, unsigned char *src, unsigned char *dest ) { int i = threadIdx.x + blockIdx.x*blockDim.x; int j = threadIdx.y + blockIdx.y*blockDim.y; int aux, idx; if(i > 0 && j > 0 && i < width - 1 && j < height - 1) { for (int k = 0; k < 3; ++k) { aux = 0; idx = 3*ELEM( i, j, width ); aux += 4*src[ idx+k ]; idx = 3*ELEM( i-1, j, width ); aux+= 2*src[ idx+k ]; idx = 3*ELEM( i, j-1, width ); aux+= 2*src[ idx+k ]; idx = 3*ELEM( i+1, j, width ); aux+= 2*src[ idx+k ]; idx = 3*ELEM( i, j+1, width ); aux+= 2*src[ idx+k ]; aux /= 12; idx = 3*ELEM( i, j, width ); dest[ idx+k ] = (unsigned char)aux; } } }
23,711
#include <cuda_runtime.h> #define THREADS 128 __shared__ int smem[THREADS]; __global__ void sumKernel(int *data_in, int *sum_out) { int tx = threadIdx.x; smem[tx] = data_in[tx] + tx; if (tx == 0) { *sum_out = 0; for (int i = 0; i < THREADS; ++i) *sum_out += smem[i]; } } int main(int argc, char **argv){ int *data_in = NULL; int *sum_out = NULL; cudaMalloc((void**)&data_in, sizeof(int) * THREADS); cudaMalloc((void**)&sum_out, sizeof(int)); cudaMemset(data_in, 0, sizeof(int) * THREADS); sumKernel<<<1, THREADS>>>(data_in, sum_out); cudaDeviceSynchronize(); cudaFree(data_in); cudaFree(sum_out); return 0; }
23,712
#include <thrust/device_vector.h> #include <thrust/sort.h> #include <thrust/copy.h> #include <thrust/functional.h> #include <iostream> using namespace std; #define N 6 int main() { int A[N] = {1,4,2,8,5,7}; char B[N] = {'b', 'a', 'h', 'j', 'd', 'c'}; thrust::device_vector<int> D(N); thrust::device_vector<char> E(N); thrust::copy(A, A+N, D.begin()); thrust::copy(B, B+N, E.begin()); // thrust::sort(D.begin(), D.end()); // thrust::stable_sort(D.begin(), D.end(), thrust::greater<int>()); // thrust::sort_by_key(D.begin(), D.end(), E.begin()); thrust::sort_by_key(D.begin(), D.end(), E.begin(), thrust::greater<int>()); thrust::copy(D.begin(), D.end(), ostream_iterator<int>(cout, " ")); cout << endl; thrust::copy(E.begin(), E.end(), ostream_iterator<char>(cout, " ")); cout << endl; return 0; }
23,713
#include "includes.h" __global__ void vecDiv(float* a,float* b,float* c,const int N){ const int i = blockIdx.x*blockDim.x + threadIdx.x; if(i<N) c[i] = __fdividef(a[i],b[i]); //c[i] = a[i]/b[i]; }
23,714
#include <stdio.h> __device__ void sleep0(void *p_kernel_time, int clockRate) { //This method will sleep for clockRate*kernel_time many clock ticks // which is equivalent to sleeping for kernel_time milliseconds int kernel_time = *((int *) p_kernel_time); int finish_clock; int start_time; for(int temp=0; temp<kernel_time; temp++){ start_time = clock(); finish_clock = start_time + clockRate; bool wrapped = finish_clock < start_time; while( clock() < finish_clock || wrapped) wrapped = clock()>0 && wrapped; } }
23,715
float h_A[]= { 0.8629824282246745, 0.9809381081792694, 0.6033353234247322, 0.9301837183870358, 0.7606145634335923, 0.7102338082874134, 0.9100867887912554, 0.6131782755390371, 0.7682624667626302, 0.9225130643212059, 0.7881034643389964, 0.7683203381565156, 0.6808946040344683, 0.6069419355000365, 0.7423359762916779, 0.6901629584839581, 0.8522004350623015, 0.9325077181733225, 0.6122006268661258, 0.8523308871138681, 0.5363998227195224, 0.6953557214148984, 0.8104346687914366, 0.5708599848231695, 0.8441393216322519, 0.7745268576526735, 0.9232788219438748, 0.8170173887338226, 0.8194340039054868, 0.993225335311058, 0.5845293366751197, 0.7729578749675967, 0.5528634962476274, 0.6191168983755757, 0.806070899295337, 0.7850257129423912, 0.805446023496612, 0.8221561236303285, 0.6119821853315428, 0.9250407030594562, 0.7427796848419423, 0.799627062830455, 0.5088968450880349, 0.8833069728142495, 0.6108826364374431, 0.9937578325683258, 0.6078751462672842, 0.7724530044069235, 0.8212218827908762, 0.6678749074295842, 0.6538453674369633, 0.5908230351724743, 0.9916950219189073, 0.7432119267291791, 0.8017079312517853, 0.7292630322574873, 0.9714672987508188, 0.8895076033174556, 0.7794070851957378, 0.9695871480120397, 0.6220883964709059, 0.7014059513576858, 0.7073383211306457, 0.5919253180305551, 0.7283974825095341, 0.6692777526251938, 0.5626642371636055, 0.870139239823289, 0.8711266598310226, 0.5132249634091299, 0.911923885399613, 0.5672804951276678, 0.5019779626116367, 0.7335306013304528, 0.7757701676409876, 0.8989160238342976, 0.7480648021697915, 0.5626120236611521, 0.9655967960497289, 0.7787242136152812, 0.974788062852917, 0.5049472301829622, 0.7907869298161696, 0.5166031145430077, 0.7966155192411866, 0.7477469862301207, 0.8447862330749125, 0.5086985297371653, 0.9912635879329331, 0.6884865902210231, 0.537820578975689, 0.944482891510227, 0.7248489366531744, 0.5358995759989513, 0.6166002766239644, 0.6021855837770502, 0.9440342353080651, 0.8191986561302886, 0.5454022641574365, 0.9463612619681943, 0.6858240555598125, 0.9723681094457945, 0.7804934762053242, 0.6986538599874488, 0.6061258046467113, 0.5434603068270338, 0.6484818876599836, 0.934087804248424, 0.7494838365679464, 0.7912384214794048, 0.9118756750698704, 0.9711445313843654, 0.7446492182846979, 0.8340625369877758, 0.859590804853742, 0.6796359573029795, 0.9199673107243311, 0.7503463403923109, 0.546848544909233, 0.8769599734283892, 0.8448555602720011, 0.872715977971832, 0.5614636791500456, 0.5616256457737128, 0.7252861944986787, 0.9023139665865088, 0.9646025564477922, 0.9787447099050285, 0.9995280919760603, 0.7449362327523251, 0.6902206151254829, 0.7918722706766816, 0.6136937714511763, 0.6494700134191973, 0.7012298332595748, 0.7014099770528246, 0.8076366949654228, 0.7115084170966841, 0.9689677332098603, 0.8632804872702394, 0.8271082697485057, 0.6323546218028417, 0.5351053903342692, 0.6903435173115138, 0.8233830745569795, 0.5833100248009261, 0.9954323389284117, 0.9427649245329367, 0.956604400971452, 0.5667336594187481, 0.7683525866394456, 0.5966238298549794, 0.6651085947422797, 0.9750848861179896, 0.6650860212605993, 0.7311038522061577, 0.7621799832346476, 0.8172454980127727, 0.9523636094585292, 0.786974688299807, 0.5977711867537533, 0.9437081965149813, 0.945067368807896, 0.7298382179177163, 0.8404451351538313, 0.7004117106223822, 0.8699485958218762, 0.6527423014487254, 0.6650675818829139, 0.9989072169016893, 0.9241167887006593, 0.7009540085026014, 0.5649973144720495, 0.6420324952144146, 0.7592668794324511, 0.958023757014697, 0.579093088446343, 0.8197159450990559, 0.5810729094235378, 0.914258048907167, 0.7554096195408533, 0.5599686475096399, 0.6793582183239942, 0.8945897850493285, 0.7168834293963582, 0.8413821234802081, 0.8138133913487509, 0.571908404290229, 0.8162736808019417, 0.8694246205413008, 0.6986588155378046, 0.9807635814959137, 0.9869158445519424, 0.6491854161326212, 0.8340820647808742, 0.7741058375061753, 0.7682888274048549, 0.5255612195295767, 0.9260480010507979, 0.5459230727083604, 0.6023906090338413, 0.8297325639728632, 0.8561221677885867, 0.5209841902275536, 0.8605042581569304, 0.8055496563677488, 0.9507957772942408, 0.8463805691476503, 0.792087072689351, 0.8703450559619709, 0.8569094783450135, 0.8166657169760151, 0.9903885307269669, 0.6791586832046503, 0.9805364227860427, 0.778339386084876, 0.8921571785484848, 0.6424728084676201, 0.8138671782744127, 0.8967578449470044, 0.8707562086691878, 0.9056454058615822, 0.5774961963069785, 0.8108703806717317, 0.5982590797891956, 0.9809219019296165, 0.5761420454441841, 0.6138440176178768, 0.8172330749897019, 0.9114840557710056, 0.5882284019597459, 0.984967966616713, 0.5105938921323757, 0.6961709978962533, 0.6920595775229377, 0.6879164315871336, 0.8328005544526704, 0.8468609252056738, 0.8425294001293289, 0.6886928961753821, 0.8311315788744575, 0.9102645499935778, 0.9949719401555981, 0.9360198732554992, 0.8602360789362966, 0.8857201734886232, 0.9711648063652001, 0.8284514527776199, 0.9463709917088539, 0.6784829857417929, 0.8918858068296149, 0.925594820683362, 0.5585690006074272, 0.6677627269901014, 0.806893358560469, 0.8591715677775682, 0.5133355685539154, 0.5037202093569861, 0.5277866177315158, 0.5351226183962856, 0.8789487093563904, 0.5289930551528559, 0.6270997086508221, 0.9199518223119396, 0.928176872142199, 0.5270255793724017, 0.7196573153533163, 0.8862825718904337, 0.7707108974110104, 0.9826445370426962, 0.9006598444205737, 0.7158952663423513, 0.7394359376021786, 0.5631210050958344, 0.7236067942626594, 0.5667977183351555, 0.8626398422467967, 0.5434302628056238, 0.9992667072073448, 0.5883533952173712, 0.9624110132245849, 0.5729769519071887, 0.8281284827518405, 0.7158589716905672, 0.6577591478150817, 0.976093502139325, 0.9886209691174588, 0.7074036297428055, 0.9062290680215894, 0.9415631799173503, 0.5486735882530933, 0.9103888338538055, 0.5652885982206142, 0.7081774281781221, 0.5428380889076498, 0.8417658770545856, 0.9601069820819219, 0.8366655612428975, 0.7351854621018796, 0.6091666814046971, 0.6638937547776975, 0.9617077962441491, 0.9825195917260598, 0.8819778226770293, 0.833052231259551, 0.7576583731661113, 0.91612230762053, 0.86553559440017, 0.9915272294861304, 0.9450668265126905, 0.8632268077466407, 0.5621035672951369, 0.5243588603662499, 0.7363617524691757, 0.6245337061511886, 0.5700210012148035, 0.8481246408319718, 0.6891943255796976, 0.8921271096445204, 0.9919389265370189, 0.925868282864569, 0.5036580445434673, 0.8991737787271572, 0.5602954039693477, 0.8799887807111646, 0.7235722653071478, 0.9945836522135807, 0.9381817835120994, 0.7234245706557764, 0.7813979035816366, 0.6825382756651868, 0.9804791089833766, 0.8154432209597255, 0.9542370302328955, 0.5335921996193804, 0.8606611933344495, 0.9903901851927494, 0.5427400575913006, 0.8048797003345601, 0.9569140285573599, 0.8805591479713859, 0.7976895630276057, 0.8354262359134581, 0.6691635361315895, 0.6433794779974407, 0.8446693972533756, 0.911875350891947, 0.6816006015770264, 0.8506821467019825, 0.7203543379961339, 0.7846771658144666, 0.807563646437458, 0.8032983307309532, 0.9704232535641651, 0.6189151288851726, 0.83540947160285, 0.5837633712291657, 0.5495398534995564, 0.8993915099550134, 0.7010536051662468, 0.5535009277035561, 0.5778124582031429, 0.9368123030336639, 0.6443462133259759, 0.7871071628744687, 0.7564181060065294, 0.5482839348736863, 0.8946623069759572, 0.6392497514404022, 0.9582478620929651, 0.7490421750180613, 0.5043414381019744, 0.7551894583767951, 0.8147237984533648, 0.8295781777813167, 0.9486989609740981, 0.9254499083688598, 0.9091599785849589, 0.5613230954309676, 0.986887690802102, 0.7788647375688331, 0.9484326872657465, 0.6913574291069942, 0.6220650300815795, 0.5707622558731495, 0.5406370721501385, 0.5032504547609551, 0.7255221043874056, 0.721582166468192, 0.8721132517874173, 0.9569852673094208, 0.950300346336686, 0.8706297103675424, 0.9983229808152212, 0.824726819302207, 0.5550388263357405, 0.8155623584269975, 0.986814306425008, 0.5754207252855937, 0.700340541502428, 0.7621598606486715, 0.5843783888045053, 0.8904695195978487, 0.7362968593298641, 0.9551985478719525, 0.7947398987644829, 0.9783886761801881, 0.9745877862528218, 0.5719021457598261, 0.9804045851105184, 0.6396409329455732, 0.9720633219319359, 0.6470961574995729, 0.8235675258508526, 0.8906868649555562, 0.5225753647441838, 0.8066969376220969, 0.6786323474985849, 0.9368644650955688, 0.9725094215338392, 0.8218011869802946, 0.8899692548717915, 0.9111882003634086, 0.9410177572354804, 0.7066087145870608, 0.5883087829779259, 0.8788890438292991, 0.876787005664735, 0.6089999326008575, 0.7174082366001784, 0.8571482576082432, 0.5177855483596867, 0.798396548658012, 0.5303114013290611, 0.7967484019792421, 0.9649412687868562, 0.6310791907933075, 0.6072386867499264, 0.6376893642849706, 0.9067200143645668, 0.8622689571009292, 0.8837525967325504, 0.5642978392456235, 0.9548118000344044, 0.6703241865666334, 0.995255234474954, 0.504641401500044, 0.8885952721744923, 0.5300677960418256, 0.5811366170210918, 0.5538650050934918, 0.7147606746323762, 0.8604626436392364, 0.9545970301250957, 0.9693101033243157, 0.5120558158043181, 0.9449058538251379, 0.8303499410654893, 0.9496253483623484, 0.5512759997920949, 0.7427033707972244, 0.7401954277945235, 0.7163637409355811, 0.6211409970033783, 0.5322788736181903, 0.6548895223593842, 0.7562551476296233, 0.983067873534752, 0.9019870711074294, 0.7920774905682146, 0.5974897327391928, 0.54317776048138, 0.941997997048047, 0.6287120212787343, 0.673997592129685, 0.5891028459353507, 0.9348812875812587, 0.6067913313743095, 0.8295621798412656, 0.6781964507744743, 0.9919855918922722, 0.8958029504765359, 0.8709400793080643, 0.9705179832574449, 0.5040082352610227, 0.5894090747057231, 0.6356612885044743, 0.9103975453300316, 0.8098089952595253, 0.6797016605391937, 0.5404502239652773, 0.576071347109979, 0.6580975067311972, 0.981030918230694, 0.7133787830470553, 0.5329862359944011, 0.812712221993805, 0.6574624318381537, 0.946284849022966, 0.6329183856258419, 0.6355248571844605, 0.6037068009415845, 0.9846550791433909, 0.7681349444523804, 0.7018465742950875, 0.7398485748738672, 0.8718759409388268, 0.93523791758682, 0.5140290217955579, 0.6618838575923217, 0.5749318611365447, 0.6571961431429115, 0.7773213712090057, 0.6642697401885056, 0.9285167463231456, 0.8655046834730789, 0.7854969125744149, 0.6949787100695526, 0.6737364134011694, 0.7213183623758676, 0.5378592195869021, 0.7498389083433077, 0.9623031791614175, 0.9905354360038382, 0.9809929233284385, 0.9736512425791393, 0.615430439286667, 0.9709024566947699, 0.6291124865883123, 0.6985269228883337, 0.7825102758713036, 0.7543834722794489, 0.74797154058079, 0.7874642985754396, 0.7857148451629326, 0.6950574052408105, 0.9321036159336296, 0.9411651222194028, 0.9385640014049662, 0.941920789893919, 0.5125884956127209, 0.8684459985849453, 0.5136141634269034, 0.8962066836699032, 0.9091766913852484, 0.5049377462082483, 0.9138987189097497, 0.8939148165938167, 0.5783475887283025, 0.5439508766400466, 0.7406163058888616, 0.6205830484307844, 0.634430869754838, 0.5225968766312342, 0.8265089340623041, 0.7539427938929983, 0.9394664562046626, 0.7334805485382242, 0.5869202922814961, 0.561904680776996, 0.6497580361963332, 0.706590840684091, 0.7877219538242202, 0.8012279018715608, 0.7752013066964012, 0.5802546583774599, 0.8406643933071619, 0.7819708488673127, 0.585907067770252, 0.6437727946305489, 0.8190882976892842, 0.9924092151466846, 0.9281718436695239, 0.7726435482603036, 0.8845646302085408, 0.9515356272200681, 0.9561694382911172, 0.5596116033712877, 0.5509928996477068, 0.8201656204608141, 0.6714017945304912, 0.5170657882797323, 0.7973624211053444, 0.9281423600907195, 0.5889811045695179, 0.62429839287261, 0.6672922353065176, 0.7594794235355158, 0.7593574133941385, 0.7261097015400695, 0.8350780206657638, 0.9887669177689811, 0.917034798236467, 0.6812684056467121, 0.9786999930742586, 0.5655511979758676, 0.6366352110170245, 0.9720525117886867, 0.5025577917026967, 0.6005178713094873, 0.5611768931217576, 0.9357542902929255, 0.560969470264301, 0.8757802710061632, 0.706421915861676, 0.8112144804523238, 0.888860427092066, 0.549699951112717, 0.6150528195778461, 0.6117050259178378, 0.9757179977867441, 0.5714137735108762, 0.901760530434458, 0.7073197737748085, 0.9769265536107097, 0.5516500368019193, 0.6888762845832168, 0.7558050639210245, 0.5247613385311922, 0.5791357767439099, 0.5105649034938639, 0.5915034720521124, 0.9834455402314223, 0.6467223941967288, 0.9408826261224542, 0.6304093744427928, 0.5362896025991957, 0.6403654062232282, 0.9418332069184137, 0.5992019277932147, 0.9174095981334818, 0.7441792572039716, 0.8061091528229265, 0.7751300777116474, 0.5399594434220978, 0.9838653578306478, 0.5541514361242834, 0.5330342942638486, 0.5777242646042988, 0.8532675211213774, 0.7733773345229742, 0.5807510972483511, 0.6915119859439707, 0.6991651241660316, 0.5505626747471339, 0.543587561599221, 0.6799724686027637, 0.8635708553693916, 0.7649760381826367, 0.9564807278429759, 0.8464324645477823, 0.9972098423057756, 0.8539993964344623, 0.8305065977164958, 0.7128698679770809, 0.8077722699038783, 0.6719539949869697, 0.6305942807438494, 0.9862935732758458, 0.5636757664418675, 0.5079086167888256, 0.8955235623767714, 0.7919783297731927, 0.8351765515730141, 0.6022968633669132, 0.5399986207424358, 0.7085839699518989, 0.9227038538687957, 0.9903856927864412, 0.6724678293534723, 0.9352065174096568, 0.6208297281235823, 0.5580293592394001, 0.6205882163356882, 0.6665174177989501, 0.563505325052795, 0.9188178873355208, 0.8648974623799673, 0.7708343041311414, 0.5585146373309039, 0.5145619383451984, 0.7901051971274713, 0.7444429093119446, 0.5378269288724051, 0.8041694761281182, 0.601100007273964, 0.7435853637015004, 0.7562104939274956, 0.6244129376742064, 0.7975501016244362, 0.6185951758725178, 0.6829167208693983, 0.6054477203884168, 0.5881576575328916, 0.5034462875451476, 0.6209986894030297, 0.582871030094933, 0.551968252257353, 0.7080841715995891, 0.695312136008715, 0.5202819967874506, 0.7577963243140264, 0.5774849564880393, 0.9087662524972763, 0.6277260066481816, 0.9974867388122995, 0.6508522458520556, 0.8177813292966081, 0.8481681527639291, 0.5315116780746532, 0.8443085004744514, 0.7543343745244049, 0.696570309520939, 0.5572064275699465, 0.8242794990508726, 0.5803373318874137, 0.8103102554999592, 0.6170843027691132, 0.6554791150985434, 0.7564054784461793, 0.8059476491544642, 0.7939787049531274, 0.6233350922825365, 0.994231102391568, 0.842264614811747, 0.9103209167557342, 0.8159098097826804, 0.7214127985327499, 0.6201788472820936, 0.5589439620053215, 0.754619767241417, 0.9625322900103168, 0.653357794093956, 0.7473864333908596, 0.6155857788462551, 0.8997273896433402, 0.9520573270849317, 0.934027664480011, 0.99298582239608, 0.6830393749450743, 0.6329687998251577, 0.5865405304520935, 0.8681663869428263, 0.6383645486731091, 0.8511918508539489, 0.6234924073031971, 0.7354692614543932, 0.6177574127048433, 0.6567341938757676, 0.5184324657918968, 0.6307132824118356, 0.5068100323905127, 0.541486962424508, 0.5982709738482055, 0.7168695760423248, 0.7411557004861251, 0.5756877251726198, 0.8928592791604112, 0.5926904708248979, 0.5030292354073369, 0.9559265312021696, 0.5596424840829004, 0.9926532224979544, 0.7670901764172802, 0.9090085678734172, 0.5391564423113973, 0.9765477475968243, 0.5117968961650532, 0.9000454309732688, 0.9698032238214966, 0.8955670612872029, 0.9502754724857996, 0.7124177538348134, 0.809317722586952, 0.7654977385572103, 0.7739113612307205, 0.6388471940204306, 0.6087210791822714, 0.6409420509884474, 0.8106357168730944, 0.8599672878582137, 0.7315697461362363, 0.7586327162530389, 0.6506849045804813, 0.6138604753450665, 0.6151196350213721, 0.5210641904140056, 0.5873614706897065, 0.5335340245246584, 0.8712596442242182, 0.6129352437555713, 0.6339489804894687, 0.7911675095674274, 0.5928422816036574, 0.972270781041787, 0.5156694203070735, 0.7728667569836742, 0.952767751009532, 0.9573905974710047, 0.7967578983258843, 0.6773545118159098, 0.5321950214944156, 0.7962215788767095, 0.778826234047957, 0.5908924085464788, 0.946571335395888, 0.9618268040201129, 0.896246040545539, 0.5668769608978512, 0.8136191290236503, 0.948382553208364, 0.5294255753893392, 0.532061555587644, 0.887657621681495, 0.7566895315694045, 0.5716671757063441, 0.8124415645823231, 0.8749232643926339, 0.6672697556570961, 0.5248296629801584, 0.5363749748179802, 0.5443742716636767, 0.9906502412168152, 0.5793206183498314, 0.9434522249909262, 0.8832094435218969, 0.9922269609512725, 0.929272909047733, 0.8988949828907746, 0.6068652501602476, 0.8822586021174983, 0.6542583947840481, 0.8773662303472405, 0.7360699117671226, 0.5501065006913346, 0.6815450920957478, 0.5550671403796676, 0.9667735602382952, 0.8101624797281293, 0.8048109088711299, 0.7422125534907171, 0.5126041684001875, 0.8976919422821495, 0.839549705037553, 0.8638635030481052, 0.9025861385139343, 0.6391500884387168, 0.9791556696041962, 0.6402820314874211, 0.703650151344103, 0.9295513754572156, 0.9143244401294348, 0.9547173037615585, 0.9790184002011724, 0.7130225514176254, 0.7222987298863346, 0.5006459325695933, 0.99036076042012, 0.5145239137967048, 0.9907756727030193, 0.598284407015947, 0.9964724756937818, 0.6567805206550639, 0.939091199914728, 0.9712116079635387, 0.7151073497063227, 0.9868737311312098, 0.5286625401114937, 0.7322056537302413, 0.7655513952765886, 0.9923243934930216, 0.7608479803936676, 0.8960276583165323, 0.5065656002091781, 0.7516616064607273, 0.9877610756399515, 0.5405698500518297, 0.8902609323714515, 0.9701946625984939, 0.6010146623340866, 0.6372138237411266, 0.8328932009612191, 0.5952344999011121, 0.6378762898187235, 0.9021453234099208, 0.5575430028170016, 0.5419425656186934, 0.9654694981678539, 0.5087253600406563, 0.597974566449998, 0.6827931520912518, 0.8049069956614112, 0.5132251040642986, 0.667395289047192, 0.7222249057275401, 0.5896681786010468, 0.6025839193388532, 0.8195040809903054, 0.840340251810874, 0.7272776319087066, 0.8741977643069845, 0.7346418027660142, 0.904576100878598, 0.8556214675241594, 0.6716210083928824, 0.8479177944040377, 0.551127500114694, 0.6518783915216438, 0.6306029859809941, 0.7096439631616838, 0.8205822483875795, 0.9537627639248484, 0.606153661205449, 0.8157422429255412, 0.5771556806235232, 0.7958394321672368, 0.8491016562146343, 0.6732651467337025, 0.870840590115808, 0.5423236173647541, 0.6138935142199435, 0.938643011323596, 0.8876330296320645, 0.6996547247180205, 0.8756411687142895, 0.9211621479322906, 0.5218204936462358, 0.9540796685538374, 0.9240882647013287, 0.7302909816160001, 0.9945019994180921, 0.7727541203307688, 0.5897111330016498, 0.6396344713479696, 0.7653628465333544, 0.5551704367461536, 0.533886854631765, 0.9639326710182685, 0.5735227522242823, 0.7730214577578567, 0.8237898516191549, 0.5130557779071784, 0.7297850253949075, 0.5018373929391462, 0.7457729920770899, 0.9490368535332119, 0.6939465315479836, 0.9509207174964187, 0.5886675816597223, 0.728781032155416, 0.6934660833297064, 0.5975596700382735, 0.7026080787031472, 0.9940096958231288, 0.892526247422835, 0.5902892697537512, 0.75127753331542, 0.5739672300033413, 0.8316088230411836, 0.6766653596634773, 0.651376214363117, 0.9386895015546834, 0.7299812985194887, 0.523230487226384, 0.9266582171725192, 0.9775682968591493, 0.831743423887989, 0.6613075555569963, 0.7379282411055459, 0.7861198161706286, 0.7520980552158524, 0.768598705550164, 0.8458868025033961, 0.5891849980714241, 0.6215940361209016, 0.5367607165668129, 0.8214101081641365, 0.557438175452966, 0.9948408608112957, 0.5222022688286179, 0.6185230714319814, 0.9624530384957798, 0.515097010519339, 0.7101843576059155, 0.5917642632734363, 0.9727399623481707, 0.7079944299617977, 0.9113377113295098, 0.7434170065359715, 0.949546178792992, 0.8370267382649946, 0.508417738058129, 0.6303165908691017, 0.7229155955480646, 0.7952484946322655, 0.7406971181687589, 0.9922924977479195, 0.7591407086055725, 0.9263876025347506, 0.6598794659803913, 0.6617397145864692, 0.69241772132943, 0.7381185378838302, 0.7439762231725155, 0.8260539271409908, 0.5473611221003943, 0.727829040060644, 0.7980155984817273, 0.8074510621430294, 0.8213335254506651, 0.7997990977799696, 0.9766584287422742, 0.6849327545302314, 0.771881086290305, 0.5446301168339899, 0.8616572569323774, 0.7154257024954597, 0.8561515172503871, 0.8217628395154148, 0.9008558044198489, 0.8036428153764155, 0.8738255855997649, 0.5313112479736298, 0.7197452421249324, 0.9374048739367924, 0.610151542162823, 0.9682104180452284, 0.7539898095369535, 0.5365415436738229, 0.6192531393883838, 0.9221021648773307, 0.7796696047439249, 0.7211607891856544, 0.6599859704168725, 0.9124076137013704, 0.9110472131353036, 0.523356783301181, 0.9771739690328056, 0.5771846598607817, 0.8026482662726564, 0.7926665790137245, 0.9884070423900994, 0.742152736344921, 0.8745832274552082, 0.9163699934149518, 0.9141180377313194, 0.7250612536554548, 0.5662351373352361, 0.6462327442714066, 0.5877959515892219, 0.5039685962664462, 0.8381595702197452, 0.7161976494242848, 0.8203634788110937, 0.611656901302345, 0.6895084462325004, 0.7272445812511081, 0.700884737850118, 0.9297442040755377, 0.9806641555867085, 0.9025991485612039, 0.6140388712283847, 0.5350157194400427, 0.6681423886498579, 0.9970407663817493, 0.8949538077995487, 0.7511079415731183, 0.9208550782374738, 0.9371922858175381, 0.8587040884554116, 0.9807170447570769, 0.6451216256984108, 0.7214032763393241, 0.9241547920298865, 0.88317042445042, 0.5137436024926432, 0.8351007729686715, 0.9832265124464277, 0.7738595723889365, 0.947008732674532, 0.7013776808244727, 0.6240394519303665, 0.8308159752891755, 0.7782204408139191, 0.7250734810204552, 0.9521108670254214, 0.5776680772493706, 0.5582255764918853, 0.6481434493212428, 0.9007978282850335, 0.8644783467270619, 0.9146513791087849, 0.7180964565432609, 0.5662707276502965, 0.9479387297174977, 0.8626528287458238, 0.6499202323330844, 0.7033108615058874, 0.725737272339936, 0.9129683258091611, 0.5563893124355979, 0.9347597591300777, 0.6822719787266711, 0.7412414143566588, 0.5390136565361276, 0.6144394475442759, 0.5706242055401178, 0.8959357558321818, 0.7400628227625613, 0.8465040805873578, 0.6347302215784851, 0.5869474197241534, 0.635510813761128, 0.8248456265983442, 0.80696649339322, 0.8330307941653168, 0.6851598441778595, 0.7636626648291331, 0.782254294502085, 0.8430667796915196, 0.6180247831665457, 0.6349811206208213, 0.845428410856425, 0.7716743647450324, 0.5905761445913523, 0.6129764946638498, 0.6433760101722821, 0.7415617491647506, 0.563087428859026, 0.7622522414266919, 0.798623495408507, 0.6755813314091317, 0.7464863381330108, 0.8856032072941152, 0.7570719296836312, 0.7597129249628392, 0.5428192499066592, 0.6294256624857812, 0.7286848461576957, 0.6376791468607087, 0.8987403920157357, 0.9101788520724323, 0.9829647419807985, 0.8010934283795712, 0.8010995530346766, 0.5460813849107612, 0.9998481725239321, 0.5581886200149409, 0.8155254734989762, 0.8121370502991723, 0.6829962172514218, 0.6794522041228315, 0.9781522380038505, 0.7429990449223718, 0.6772281753571916, 0.5732609009377856, 0.8173997926070633, 0.6625110963167121, 0.6594362790940975, 0.7749636685487997, 0.5980006243800255, 0.7957741558022349, 0.8968485721084869, 0.532355674624431, 0.9813193555561336, 0.5624240032890592, 0.627875412778703, 0.8852590980168773, 0.7799116255039342, 0.8741773027288988, 0.5518785244756952, 0.6400215161026477, 0.6028953268940775, 0.8248832956799653, 0.9204834097705341, 0.5469326015702074, 0.7878515802024266, 0.726729780793812, 0.9619636656738673, 0.9395709663268426, 0.7866434385867945, 0.5695247408072299, 0.5814749821205281, 0.6663328212380273, 0.952727977591966, 0.6113665785494402, 0.5253606599208314, 0.6785026343529018, 0.8683868779361705, 0.5107414346632085, 0.9224700311811356, 0.9147789177726531, 0.8212926441145885, 0.9277452206439387, 0.9303190222596291, 0.8445533239101544, 0.722307866608751, 0.8553642416255092, 0.7118137308835022, 0.6237276995769488, 0.6511359867833082, 0.8126816422930214, 0.7014422328471581, 0.9850059660126268, 0.6569285000988665, 0.6370131983469538, 0.8442474270284006, 0.5497411261529759, 0.8574498808110853, 0.6538987609077229, 0.8920626330605319, 0.8961547813747568, 0.6397714839275888, 0.7215931308648145, 0.6432483114103464, 0.5608921878946183, 0.8085662390711079, 0.8812206968267453, 0.8197446913347614, 0.5925677884389033, 0.7196790867082405, 0.5280581265601567, 0.5232253293218929, 0.6964665095568272, 0.5856242149287563, 0.6851413895876093, 0.8967883060687175, 0.9973500184856734, 0.899816698343407, 0.6666932402779316, 0.5453335973196445, 0.5667240763374151, 0.8674954618729187, 0.6814849473603868, 0.9887871688713359, 0.5500978639202578, 0.7869907720656194, 0.6744314692616015, 0.9444367626005137, 0.83466114377385, 0.584109649403596, 0.6486908882782644, 0.6997722266616699, 0.8377326002722003, 0.5720345628211545, 0.6402047067192904, 0.5123144791596107, 0.6576269378219213, 0.6903588435679047, 0.8400806115073192, 0.9242129097791549, 0.6373828503774763, 0.9797746534289038, 0.7192459208449754, 0.8481041099692214, 0.677559819201121, 0.59613683908738, 0.7049694575499375, 0.7061193999285906, 0.715870689763309, 0.6456361279674366, 0.9508161452321464, 0.5005950094123632, 0.7091094749689537, 0.8846332882283746, 0.9376327994427489, 0.7912432547835468, 0.9619265428131001, 0.7812000009504597, 0.9997374261860614, 0.9592087533803944, 0.7239092366081812, 0.909175862736084, 0.5795715919192137, 0.7953638389645583, 0.8869314666494523, 0.9655812883991369, 0.5308513198374147, 0.645316392821988, 0.8346660601351408, 0.8402300167313609, 0.8462981449735423, 0.6879869501707078, 0.8131520733852196, 0.8314029296524346, 0.8995094088152316, 0.783209378374532, 0.8399670451703074, 0.6917818151537629, 0.995964924581485, 0.5026810510494728, 0.904604591004651, 0.7477374794515931, 0.9258417348894756, 0.5509374292168476, 0.6272221706382759, 0.9910293595912125, 0.685007562910287, 0.8581576206274244, 0.9088206422964862, 0.874461989427931, 0.6345493763451444, 0.5301978193579193, 0.5291889863339618, 0.8311849966975722, 0.8743114406711893, 0.7260375187658847, 0.8088611299856879, 0.7241996388946474, 0.6100758237798518, 0.8124026726634054, 0.8061426857035481, 0.6113758042892976, 0.8005487413491774, 0.6744228833758334, 0.8298836179679202, 0.8316157514391289, 0.8479237772381043, 0.614826076737319, 0.5092892851145647, 0.5489699357746872, 0.5118016459666745, 0.684016981189128, 0.9224162227955908, 0.5521540831001368, 0.8417331931154528, 0.7291703032728056, 0.9519970540644092, 0.6071092838946133, 0.5776418989866212, 0.7930474084924806, 0.704488887127082, 0.8140768518706095, 0.5719174188995702, 0.9037520170162123, 0.9860707660855854, 0.9389851371309199, 0.6842623583363627, 0.7901027747934033, 0.650831698405451, 0.6035748722534451, 0.553233895273147, 0.8747952072502094, 0.8662808912883937, 0.916696633797343, 0.6219453974928588, 0.5361666965249782, 0.6794334561409272, 0.5529792831077054, 0.8217966291370419, 0.7715830040109093, 0.8304043379030336, 0.5742943335249437, 0.8802727766079971, 0.531327963681989, 0.9567279700151422, 0.8728270718143476, 0.5846444215052857, 0.982160129581916, 0.5685060910506927, 0.7590494981221385, 0.8855000399072288, 0.7696214644566767, 0.8087587065134505, 0.9716139430249685, 0.5069060888135293, 0.6746792488739086, 0.9287064643671997, 0.6256112761644265, 0.8485163542586664, 0.7883478040215911, 0.9263679006632377, 0.808690318186071, 0.5266800540262496, 0.7375876033772477, 0.9814544495601705, 0.9534267434662531, 0.5515938151502956, 0.936960213268339, 0.9291341731417677, 0.9530913893880015, 0.880081677382126, 0.6663185406867803, 0.7889459243785863, 0.997610983774161, 0.8485381807682871, 0.5671093851987932, 0.9290974839441322, 0.5496829921403478, 0.5802311593969458, 0.518184542906896, 0.6483780906723694, 0.9017199562257114, 0.9895588081363882, 0.513604305237104, 0.7328928785688362, 0.9264038358569326, 0.6829496354366571, 0.5453312227112885, 0.7354854529555097, 0.7542445783263104, 0.7903226967152288, 0.8185756911321618, 0.6942712010429558, 0.8565660411463483, 0.7030992145018476, 0.5374063505335391, 0.8336110100919552, 0.5795463832509574, 0.7460571724448317, 0.8658203109332425, 0.7856711936039561, 0.7978353070742514, 0.5283791230080241, 0.621428470379304, 0.8044285408177834, 0.5475900107376659, 0.6902332560305005, 0.5566477536212353, 0.5263620791652405, 0.9761632438758673, 0.765629254436323, 0.7104271969225922, 0.7906852000546369, 0.8989938475014576, 0.7264391525341557, 0.9896717836468569, 0.697278276402616, 0.5415042637562963, 0.7031694335823166, 0.5548246506000077, 0.9867247676358497, 0.5197791609751266, 0.5252026804461329, 0.652717740918453, 0.5209470099416248, 0.984900727354374, 0.5258083205526636, 0.6351878047532171, 0.663482516777756, 0.6821105537616251, 0.7508256717237002, 0.593357661807138, 0.6670336066525872, 0.8790092999966299, 0.5474957776120255, 0.628951966425735, 0.5671680641373991, 0.7574394278553678, 0.5083193584033607, 0.5510474376678973, 0.7952226177729556, 0.6464560532458987, 0.6288652752356033, 0.831844809348069, 0.8255233813597491, 0.6510818219634157, 0.5714271822179355, 0.9400527396091201, 0.7196568622155699, 0.7147578680857962, 0.5853126247895177, 0.6870815896465976, 0.8441155617264453, 0.6484835095359588, 0.9387904468854898, 0.5003892261861558, 0.7835930527039321, 0.8023560116254087, 0.6100247257161067, 0.6239135912268523, 0.6565111620217621, 0.9708495112803479, 0.9974744507836195, 0.5098986612215926, 0.5502039090455064, 0.8032851312769711, 0.8878588688065787, 0.9431245388187789, 0.9647322956908035, 0.6383548410988077, 0.7168230712164383, 0.7571605733134231, 0.7283158790487918, 0.8015753536218372, 0.6461029865318202, 0.9262186954468222, 0.5380602680877267, 0.9333204163995017, 0.8021138933629395, 0.5725499119170787, 0.8863795911769401, 0.7545198602237766, 0.6207682688744851, 0.6865684234345016, 0.8167298766356981, 0.6889750228977483, 0.8831330058133926, 0.526928222967052, 0.768311250627624, 0.9505343272360152, 0.7711314473242188, 0.9555625915015566, 0.612632475135845, 0.6636399220073423, 0.7229843372505849, 0.8368717206185652, 0.7455703766763628, 0.8732309923805457, 0.7252545537668992, 0.753255375520577, 0.9157609389872026, 0.6454174422005055, 0.7520680366271351, 0.7407168449576045, 0.7781354279269366, 0.861886357768222, 0.8830669274761679, 0.781547519922626, 0.6613597971264603, 0.645634343033407, 0.568261589939047, 0.9711668944422436, 0.6259914750445588, 0.6544112211081181, 0.988272326112011, 0.9327752196735049, 0.6486735195902362, 0.5773139762643563, 0.8039359689382789, 0.6225530265547957, 0.6151883332444108, 0.6998274891087102, 0.6890219603216841, 0.807269568336934, 0.5727380647434868, 0.9130313714323715, 0.5709264946491449, 0.5949842349254748, 0.5173066794173082, 0.8669763281997295, 0.5752589743724396, 0.622886363676739, 0.5611887083558093, 0.8263681487646066, 0.5169264193180656, 0.6037046909001571, 0.7367119039173071, 0.882404495568109, 0.540356897959314, 0.735309822509962, 0.934517844090917, 0.9341817948687874, 0.8897696061925364, 0.883792183190414, 0.5632628571248017, 0.5821720479899581, 0.9521896800486764, 0.5947636176025202, 0.5107817072527856, 0.5615155819856856, 0.913303166309541, 0.830978965207122, 0.7542753041569953, 0.5480340288819311, 0.9819035891752786, 0.5209708783697673, 0.8839570257157205, 0.6941678725386622, 0.5197085273364265, 0.7738737461527436, 0.899634562235845, 0.9393078518380356, 0.6903363262336027, 0.5499242606768744, 0.688250061014253, 0.6598669380762499, 0.5465780196406719, 0.8993378283951385, 0.5590127546263332, 0.8719600677227362, 0.595633461163469, 0.9606749910552455, 0.9410450480608425, 0.875383852238626, 0.823586952594602, 0.610168969389693, 0.6330596165585007, 0.8669503234847742, 0.572755226001404, 0.9062116203421268, 0.7684924252251973, 0.8870071487851969, 0.8771232153541688, 0.6444543711782729, 0.7578576934252952, 0.7103897428117967, 0.6457736054614378, 0.7405436558638512, 0.5728278102130426, 0.5871619440891933, 0.899641885471635, 0.7588671986420911, 0.7561249609568976, 0.8510845187043972, 0.6372909338185604, 0.7131372692412792, 0.8176738283632679, 0.9028185358361536, 0.6233611952403315, 0.5486346005444864, 0.6584787635606415, 0.533951048088408, 0.8964359187958153, 0.7978113462132965, 0.8393041805958255, 0.6431557727676822, 0.8890837325858547, 0.6770574571074635, 0.8870323280072518, 0.9046109781716085, 0.5433914377868083, 0.8711465182941989, 0.780648772051975, 0.9501977460619897, 0.7418844028263638, 0.7031659255826, 0.9528228166039501, 0.8170108883332581, 0.7578926151386213, 0.9496481739897191, 0.5836955349813941, 0.6316655353652788, 0.7414126178100579, 0.5091045460830919, 0.946113984542011, 0.9077888221902288, 0.6485545744877255, 0.928815630937412, 0.6098665912152877, 0.9732327983005304, 0.8634978536274669, 0.8596189103581675, 0.9955635519130954, 0.9675421647388189, 0.597840657664999, 0.8387164748411138, 0.8317536408340497, 0.8133058892584406, 0.651928801581567, 0.8524211690681393, 0.5281879348922094, 0.9811541101118872, 0.5078340900280813, 0.5020376790110128, 0.8585911870748588, 0.716138400137781, 0.6031091492481337, 0.9232179529420992, 0.8888689451500527, 0.6958603562416088, 0.6024778052421684, 0.9425014924744652, 0.8745510857869481, 0.5843445006883011, 0.832762758638306, 0.8477312069496561, 0.5924092286477125, 0.9875391426039057, 0.6559566961545664, 0.6679082662055424, 0.5954796450560328, 0.8812714103054711, 0.5253806385759188, 0.673138542126343, 0.8166258944938956, 0.9897994918131654, 0.7874589480111874, 0.8458509650021038, 0.6856545988605512, 0.6481776737848935, 0.8064985114786498, 0.8200084469112093, 0.6142165298323816, 0.9547532866528622, 0.5638320816419782, 0.9802178693553345, 0.6703546234290672, 0.7504551961432813, 0.5869956174953634, 0.8685428624834097, 0.9355566758400384, 0.9513357012647329, 0.6766846187280267, 0.7383987679937537, 0.5871082513711534, 0.9702333904946665, 0.598924115175415, 0.863934246392124, 0.6141650025452834, 0.9932326637719753, 0.5959052053380971, 0.9775325901230854, 0.7837489176871866, 0.8417108309976085, 0.5947106666792026, 0.9407334067146236, 0.5981619757909591, 0.6052718400961261, 0.8338051672126932, 0.5914548482096063, 0.8548929729529052, 0.751348416623316, 0.6743930017850317, 0.8261552333649611, 0.6106017489573025, 0.8605040907770023, 0.8738357914799713, 0.7116455030258624, 0.8682456970498177, 0.8111189250258857, 0.645205436565072, 0.8612221480880417, 0.6301350772054908, 0.6983493278771052, 0.8278644643458066, 0.9015403730313347, 0.8531045225762968, 0.9935292222031334, 0.7208668778570148, 0.820484260168584, 0.8411623237818806, 0.6273743624653486, 0.6682263956363511, 0.8168267227999646, 0.5497582172501105, 0.6424760392337991, 0.9227699907041551, 0.7121350410941877, 0.953327218587867, 0.6990452906148669, 0.7047736325716365, 0.9262108933823008, 0.6439911686557946, 0.846741525355788, 0.913571127516958, 0.5770547359759945, 0.5781345291019989, 0.6065000247345135, 0.5353091729780729, 0.9493426466505916, 0.6436793081393312, 0.6445145996413216, 0.9374271905274475, 0.7222526413854177, 0.6631445875497448, 0.7811536284448077, 0.7359802154717949, 0.6608903353975502, 0.8311857643245222, 0.637948773156173, 0.8370276665773836, 0.5406687372447454, 0.5345636440596944, 0.5235252897676494, 0.8759300533205754, 0.9974440851134929, 0.8665483415666106, 0.6579988387598081, 0.8005244517633324, 0.5543617714875795, 0.9156284972260064, 0.887143934528402, 0.6571936864602432, 0.9734831824549204, 0.6297870199906799, 0.7533822192127984, 0.6636461649140742, 0.9048368210057397, 0.8585171604004689, 0.7101434169292408, 0.7118620516986238, 0.6062234042308984, 0.926588870956991, 0.9337526653693718, 0.8223634388318402, 0.5568360847336848, 0.582526326804746, 0.9050483187082824, 0.6658270248994078, 0.8669466401916466, 0.5595495884024427, 0.6217458711014425, 0.50343408815363, 0.5310140896912964, 0.6236237150876839, 0.6678695294691812, 0.940223856984906, 0.9206791500346805, 0.6789271824817251, 0.8971450265045087, 0.9756448959369224, 0.8181092899308392, 0.8360260566572117, 0.7462898222779176, 0.6123610288891381, 0.5589776386237861, 0.7134847213576029, 0.9291839121145355, 0.9140742269701558, 0.603724487819006, 0.8387969619905838, 0.8272310143104533, 0.667155923556833, 0.8503697781420784, 0.6427884056027142, 0.9923446844991968, 0.5430408474760717, 0.9248982628054203, 0.626843659323358, 0.8989106549822288, 0.6421777426961885, 0.9776706294854705, 0.595322226038739, 0.9870167055930066, 0.944659524750836, 0.7996741395976695, 0.5201001884889291, 0.5407889811605975, 0.8487985823651341, 0.9166144380396535, 0.8463399165410017, 0.7448692369492763, 0.6285822698126844, 0.9906775652364439, 0.9225876373139861, 0.7583575503269158, 0.9735926661780295, 0.952982843073054, 0.7777684713749277, 0.7842132061019464, 0.819041064581955, 0.9715928917131058, 0.8068463994326591, 0.5496345460473087, 0.500887087039253, 0.819800226840429, 0.7494258508101489, 0.9045712756609696, 0.5322034657695136, 0.7552936222655933, 0.6924843776224612, 0.8395908646371002, 0.5980964963351733, 0.9005607159458913, 0.6085371060008549, 0.8434939923544431, 0.9399859824887212, 0.6636674035648182, 0.7184706061512043, 0.6716914387876199, 0.5316450224579374, 0.6453501022628372, 0.7873322184773142, 0.5954444848084947, 0.5098666466164297, 0.8055768380239153, 0.9663230156715986, 0.7172445755030632, 0.950516859375433, 0.885818494098288, 0.7384123369449782, 0.9352837611452174, 0.7875970177566802, 0.7249388348788179, 0.9348309018360921, 0.8690559260011034, 0.508892645800221, 0.5605826060031391, 0.5561283269551058, 0.6717901553102261, 0.6964417501992345, 0.6026383056597922, 0.9577875324005436, 0.5440781963448559, 0.7268625347138388, 0.8469734951818331, 0.9773773170759492, 0.6653668928052772, 0.5693554865406344, 0.6125408639756984, 0.5348644047229705, 0.7335661841507863, 0.7783685109224887, 0.8738591121931062, 0.8109696099288226, 0.8205537332998926, 0.5547306126302144, 0.7062798253304045, 0.6788829577571629, 0.5372130973515069, 0.9151942103314086, 0.5373792785701037, 0.898878298026641, 0.7481081215079701, 0.8341757313408897, 0.5657295639636922, 0.715367011336757, 0.872644627323387, 0.5225404258164921, 0.5513726630973548, 0.5477110699038372, 0.9521093795260176, 0.602994688173827, 0.6627916888604941, 0.6745473682049266, 0.8100980515805031, 0.7007485583643094, 0.9616822977702311, 0.6006165438171098, 0.6335673030444554, 0.6159526938095787, 0.611958055221549, 0.9476959700213963, 0.9414610023314895, 0.817493870210424, 0.6624715493312594, 0.6285238001847024, 0.5654834138575047, 0.5022566296314017, 0.5369463570136099, 0.9914969049498871, 0.612428883044511, 0.8017147197251657, 0.67860568198713, 0.683465335082978, 0.7607203159020837, 0.9618063689129386, 0.6126887103600807, 0.7379332971829975, 0.9769052690117188, 0.7593907311060939, 0.5168836532986085, 0.7110781027765443, 0.7107555760039268, 0.9677382296085975, 0.5803540166447618, 0.574174059750246, 0.6756512989173682, 0.6344986554717897, 0.5288468878915726, 0.9976171941838738, 0.610717846387312, 0.6893013135695762, 0.91106340216846, 0.9441810979583587, 0.5185199475502211, 0.9071747318867602, 0.8403136009261742, 0.6752017951502178, 0.5957144813928144, 0.5639166154820272, 0.9704836970971092, 0.9454793068894438, 0.5858206679367081, 0.7646469435470584, 0.7274566375703685, 0.5471100111839436, 0.7899688946005137, 0.7290835959248866, 0.8122092962616727, 0.6995061334313741, 0.6628954763274382, 0.5787049765337924, 0.715307856011517, 0.8301820809303216, 0.8918702303908849, 0.9224198385392868, 0.6480293331530419, 0.7090481574059739, 0.8364876529945806, 0.9074117910490118, 0.74271927289344, 0.51451491384963, 0.9254649696259716, 0.8673222312534028, 0.8553200968153347, 0.7252248556962946, 0.9105273582355481, 0.8560876271231743, 0.8881008093316747, 0.6171895250848842, 0.9458944430970497, 0.7910226750733921, 0.5328444768681098, 0.8734738984117312, 0.9338330686674221, 0.820742614978663, 0.9631543065996473, 0.9480458589046035, 0.9728887271481752, 0.9537689988612974, 0.9991230705713114, 0.5949866996150656, 0.9175748614922776, 0.9272778532495168, 0.7777304830474796, 0.8057839664294106, 0.9988288276472583, 0.7735294733623893, 0.8280198828768928, 0.5637428150337652, 0.6865613749167426, 0.8927591313638682, 0.7547990752310516, 0.7708719232669157, 0.5409910779929405, 0.9595767585291581, 0.5453641350739233, 0.9008577174279774, 0.9111788639502283, 0.7821236435572103, 0.5391818156785313, 0.6994067401159738, 0.6476756154631019, 0.5930554577242977, 0.5801309816811852, 0.7751478436480843, 0.7226076701727511, 0.7109500555915877, 0.9659794411118237, 0.6964755411607024, 0.9342927103241077, 0.7112346897594573, 0.9981374763744109, 0.6540176635298458, 0.6779004969166907, 0.9308005461848698, 0.6478287501098893, 0.6946093588800337, 0.9829167705419521, 0.7522172432981216, 0.7982747116416508, 0.9172243596361351, 0.9620773687263041, 0.8292752657951135, 0.8990263417235478, 0.5947915277581808, 0.7411321882197308, 0.5573406259969165, 0.6886475532594325, 0.5069344819415746, 0.6157777487367393, 0.6109079210001438, 0.660239834876667, 0.6612309638441017, 0.9381731286461946, 0.9022406753968024, 0.608606333001414, 0.8756259846110589, 0.9858629819906508, 0.816506295668955, 0.527812920701787, 0.8540620628348057, 0.5896099301563585, 0.962266029834506, 0.6808666991904871, 0.748989071394141, 0.7669299577446202, 0.5009297051341906, 0.75891738128425, 0.7841036203930369, 0.9004360652353112, 0.8735862002723935, 0.660742939980431, 0.5893694371864693, 0.6167985608190236, 0.5654832692391225, 0.5469271151818854, 0.9845482703682292, 0.7225065556770964, 0.9174473209880905, 0.8740113947667008, 0.90264964162927, 0.8660661185757998, 0.5018075933865889, 0.7968306107722578, 0.6075278239475459, 0.6180594855515045, 0.7749816669913943, 0.7943360032029078, 0.7016514852728886, 0.5901389428807781, 0.5288743794643241, 0.7839010192212157, 0.6433936079352722, 0.5329449051752907, 0.5312681856889961, 0.605794461617117, 0.694583152052006, 0.9807088010420995, 0.678980972016559, 0.9700428298775833, 0.5393352943659317, 0.9169861990237315, 0.6863314166517225, 0.6984324076195221, 0.6012983808133682, 0.729681423064951, 0.7694909070256234, 0.8948179586176315, 0.5331850674151988, 0.9488164179408907, 0.5689955904840152, 0.5148973418464675, 0.5061160704112947, 0.9605307724786283, 0.7007207455049229, 0.5733507361937095, 0.7707274990372913, 0.7289711899829121, 0.7914685062995926, 0.7942517146248964, 0.6759603900259852, 0.9998373976261388, 0.732817415406544, 0.7626500730921093, 0.9662801979878906, 0.5247833065669076, 0.9014401234200367, 0.7354218625758597, 0.775390320186506, 0.7676162204758892, 0.7468026434824548, 0.7412543101687095, 0.7314336772591172, 0.6093480005705353, 0.7501010765027418, 0.6773273725536615, 0.6595119447691149, 0.6910722030354512, 0.9646960102498816, 0.6385454204027656, 0.5094812478356809, 0.9799763076854364, 0.7465276506827336, 0.5558826439971246, 0.5984140141300266, 0.7359562568755149, 0.7807165267555647, 0.8578861375326601, 0.6821476452101318, 0.581525447084412, 0.6199352412320304, 0.6950465818972955, 0.8849667315035419, 0.8391567761034264, 0.5984209548397595, 0.5319917732329584, 0.5304482367465722, 0.9622307273788073, 0.961685092259735, 0.6942514091392759, 0.8015058572011864, 0.838135941798826, 0.9317597552329806, 0.7765525143698623, 0.8399304413066917, 0.9502446793844874, 0.5728610806709659, 0.8020425426897049, 0.6176762775363469, 0.5184841126911806, 0.8071230623801644, 0.8423736844799777, 0.5050995775603777, 0.5198414880827702, 0.9004609343156714, 0.7512646072310669, 0.7648676795473983, 0.8514646341767083, 0.9717318228566536, 0.5750510411633261, 0.8487221958483941, 0.6506847785754555, 0.676036806804095, 0.6800984652703259, 0.8085858163706561, 0.5584785146312603, 0.5101065194279959, 0.9784527705011863, 0.897475689162055, 0.728236462022696, 0.819052231359105, 0.8470042429435751, 0.7719187521831512, 0.6106308338086317, 0.8274005857623814, 0.646287350043273, 0.995257488434604, 0.6290531586659547, 0.8791649460248496, 0.5951510862943137, 0.6623987169372427, 0.5110282046881541, 0.7153234507699207, 0.6180605814496809, 0.9844921645050804, 0.7350421454484886, 0.9652256997456448, 0.6958519961675727, 0.6536676144743501, 0.9021967880883408, 0.5419980316799637, 0.797928966930088, 0.863325191422838, 0.7105596380638184, 0.5722347913064871, 0.6403597369667122, 0.6160597191722421, 0.6183335918357196, 0.6572953627264249, 0.7993855165959765, 0.9002438799552612, 0.8103874806693696, 0.7296671176552088, 0.804574417060789, 0.6505986604431676, 0.9022446336627961, 0.8346082980100638, 0.7326401547449043, 0.768541860221844, 0.9374860256788108, 0.623470141222798, 0.7493804994892077, 0.9738342569186775, 0.548666709646328, 0.7960494187928363, 0.6817186298201596, 0.7432423494114142, 0.7179201023640662, 0.543592325605754, 0.9995665534536033, 0.5683143489846747, 0.9990288982113424, 0.6737674665165532, 0.8023814251853467, 0.5104783624251783, 0.9916312977254053, 0.6896703642750011, 0.5570693804339859, 0.6797080971108471, 0.9681316793847481, 0.5630638155403254, 0.7187793621722856, 0.6472686604148067, 0.7985516837173532, 0.5885060121026868, 0.5942665331714723, 0.8184614730183426, 0.5228099250627014, 0.5436720456704764, 0.6405614414367929, 0.9038699302213883, 0.9302630767945328, 0.6507476882961798, 0.5988172756597154, 0.5336113653273553, 0.6155062248344523, 0.7010962852700027, 0.9257381269819747, 0.850805413028135, 0.5902864304889281, 0.5971733848202582, 0.9626203550990906, 0.8281515798218497, 0.992424634566944, 0.7845977457085327, 0.7436900103682726, 0.526315850743682, 0.6215347677657801, 0.7962172874581317, 0.8651967261428504, 0.8240232378555858, 0.984451352062641, 0.7024468956517245, 0.8708295674122666, 0.9254920802155783, 0.9585856203485463, 0.8335490772458898, 0.8701366566490492, 0.564494162133677, 0.8992850392610738, 0.7925121993025013, 0.7848026657140862, 0.5850500038165954, 0.7789104726398797, 0.9942427775563638, 0.9429872096744226, 0.5422839935146376, 0.6879612452922845, 0.593312408586705, 0.7715293377156379, 0.9115373183257545, 0.7494285001197784, 0.563095472566067, 0.7233649530417812, 0.6534058142287527, 0.9807976581200987, 0.7081058671864042, 0.7974407058940504, 0.5392806180311582, 0.9612345208256663, 0.9675012181243099, 0.8426767726390417, 0.5973285973710458, 0.9851703307146238, 0.5838780789180515, 0.9535328370780612, 0.5398323162593576, 0.8147404898602907, 0.9906318379215102, 0.5807863795550907, 0.6810327282678097, 0.7259806424981476, 0.9235920756971712, 0.6800943853762348, 0.8276578876181107, 0.936486743785424, 0.80038504948804, 0.7065529076205914, 0.6735745652609042, 0.8269981237941288, 0.9498201056318258, 0.6711492067004527, 0.7378539303082075, 0.7137822253386787, 0.9201982121119379, 0.5868840420522419, 0.5852589894457367, 0.6861887072249957, 0.8115372117595885, 0.9554339405196892, 0.9273111814069586, 0.7074989815192647, 0.7221232626432983, 0.7725946949277085, 0.57549985816127, 0.5191996296752359, 0.5470618553401725, 0.6184613746995709, 0.9223043356836503, 0.9915975684692302, 0.8695599562481329, 0.8856881318948142, 0.6241598876067433, 0.9405720989012527, 0.9631085728270499, 0.7556495741613294, 0.6097236594847624, 0.8538556131733116, 0.633905878318707, 0.7925622688082895, 0.8027156523821981, 0.515946347158043, 0.8604570342332991, 0.5790615617632333, 0.7186464514770813, 0.7967631242178276, 0.6030065182724615, 0.7929921466291794, 0.768975316077285, 0.7578707698419238, 0.5857024900942364, 0.8542877438928176, 0.778599590234168, 0.9207236575168972, 0.5066733285305558, 0.7023513637301539, 0.5270052352983052, 0.8259339513979793, 0.7909281022689401, 0.9497281199360053, 0.8805518175051396, 0.8537495374816362, 0.7298533511432006, 0.6410786997327593, 0.8304022814020525, 0.5236960846443504, 0.9896556305289055, 0.6203751036431924, 0.7773948529633306, 0.5402770144337811, 0.9436058611906277, 0.9811462413388359, 0.7719463242356366, 0.8164872860331311, 0.7065025700065491, 0.9543490540622809, 0.876306738261001, 0.6399080621027207, 0.5621079597546557, 0.7186451696405014, 0.7142914075420757, 0.6140085399735637, 0.5916635045187445, 0.6445856966761265, 0.9168911820675689, 0.6174572053622869, 0.8459968856811432, 0.8928263649976333, 0.5274204216006968, 0.7521710660824674, 0.7998345706240111, 0.8116581476960174, 0.5564165228265963, 0.5226821744969363, 0.9182113906125984, 0.700067189023166, 0.8507872754602479, 0.7557148220768947, 0.9648273773703353, 0.5528737250904746, 0.9263238709732255, 0.5193907000966356, 0.9521507356658132, 0.8681855940201784, 0.5073291059176745, 0.959832647263392, 0.879389637057425, 0.7265568563702296, 0.7630174317065967, 0.7917937173148148, 0.6291442197039859, 0.8090702687473224, 0.62262179526582, 0.8080181151959784, 0.5394423831052604, 0.8306662313600532, 0.6457338346818051, 0.566929636656894, 0.8609000529621795, 0.5430989441479841, 0.6037000994315365, 0.7206804772848676, 0.8447999941404227, 0.9962959487705751, 0.9292128225522733, 0.8985269058099341, 0.8224562728246844, 0.8096860771896148, 0.9956571033996254, 0.6420767891846804, 0.7394659392990657, 0.6256620674304663, 0.8672800460659833, 0.8664410592179483, 0.5233884033928318, 0.8457376959228466, 0.7167440400137952, 0.618941090527707, 0.9307930887024815, 0.9794030414789274, 0.6760891654561793, 0.6978276611138889, 0.577442592580292, 0.5291271203015728, 0.803687262201576, 0.564607526405932, 0.5965471493327854, 0.5345375813247377, 0.7802874038664891, 0.5158325022305073, 0.5949893179494847, 0.7982681946682904, 0.8621035655928273, 0.5236092424313255, 0.6614182653939619, 0.856475948859942, 0.6232458397831644, 0.8272870742917483, 0.9449327873587491, 0.8681543579367466, 0.9046954196519974, 0.8584091092245946, 0.6311816448479711, 0.7651441360037833, 0.8299718403692304, 0.9384024847443653, 0.8834641756189594, 0.7977691435092629, 0.5461576833670828, 0.7120781635852951, 0.6942228499719693, 0.7751248833470681, 0.5317312305403545, 0.8337944634026033, 0.7497668419857343, 0.5954530366414634, 0.7441461066106182, 0.5146907247022121, 0.8981258952596087, 0.986384181143718, 0.7092253219326021, 0.6328538991538659, 0.8341948231920567, 0.6285916735024744, 0.7441129239705511, 0.7697965735122456, 0.5712151589719032, 0.8603888921439075, 0.7459164629700303, 0.8042781532602923, 0.6194629706140609, 0.5057049705028319, 0.6342884619032255, 0.9769685536947794, 0.7457915992753033, 0.6474506562691104, 0.5122228332020307, 0.8101902674440732, 0.5263556968406111, 0.8366965515213847, 0.5375602308649496, 0.5382622135979287, 0.8525903275894415, 0.6425520591989207, 0.983955825290656, 0.9327400762396431, 0.8513938126361378, 0.9178058996475065, 0.8871664437815348, 0.8547514730779049, 0.7043991731972385, 0.9560869890544152, 0.9511468455224408, 0.9710068865510182, 0.5695747836519759, 0.8517242635347474, 0.5237370149065468, 0.8044827129953744, 0.7691361899216431, 0.793074849278348, 0.7867492704125263, 0.972606504558271, 0.9656870035162016, 0.9248966866828865, 0.5540644495306015, 0.8665426026278211, 0.8867758344078165, 0.907538272492878, 0.6188078177457603, 0.6019536428187995, 0.6734751563592962, 0.5842390173390657, 0.9133108042850843, 0.6832007964880081, 0.8793020448133672, 0.7226850176666026, 0.5044338831876173, 0.8918981936489334, 0.5176130450597622, 0.715743591943147, 0.9964435606045297, 0.8243103788947836, 0.9999492661270926, 0.5527172444559532, 0.8378911763953756, 0.5000833207227393, 0.519457795751155, 0.86057919662509, 0.9631236823921949, 0.9634861485701293, 0.6963952413406657, 0.9140453183733671, 0.6674298202757494, 0.7971581664073812, 0.9753219097329856, 0.659073758285928, 0.981999881667547, 0.5415842542469786, 0.5686775029999254, 0.7684659020762996, 0.8817096630467763, 0.9472040377100497, 0.857367185317202, 0.7117962987557866, 0.9884024927056538, 0.8656428831962759, 0.9210234140262376, 0.5383529851838454, 0.7388068370645708, 0.7394156110005589, 0.6336453384920733, 0.794849362651063, 0.7688485236179771, 0.8223165354996345, 0.7185791908637529, 0.9102847170764445, 0.7280314954142095, 0.8490397234624029, 0.9249563163407966, 0.754202779814521, 0.9466919483340268, 0.9802536919694043, 0.8776939121653446, 0.6773890963425382, 0.6466817398723376, 0.8535859077470942, 0.6516518503552049, 0.9112114151601232, 0.740037111528002, 0.5923754932670947, 0.7313225032114965, 0.8422807533936167, 0.9274337749450163, 0.8555204504923875, 0.5953730545804821, 0.6749870420261685, 0.6822202310162386, 0.6322553882256329, 0.5336940290904651, 0.7289629920807519, 0.7995937501755066, 0.7754275994826676, 0.7782833536992195, 0.8553887996453284, 0.7283696040885961, 0.6214493932619026, 0.8412918505353368, 0.7157707076645716, 0.9740371354347039, 0.8256598160930975, 0.5805580201563546, 0.6867129677260022, 0.9983125897481137, 0.6409921126040579, 0.7171550219208016, 0.8172861343261582, 0.7412995730021341, 0.7367990246251356, 0.6415224520421343, 0.6708373040717113, 0.8569744910307202, 0.6286316804878187, 0.9395630647556448, 0.7547248756273812, 0.8232843445089604, 0.9676170031608526, 0.859692122699096, 0.5990100402173113, 0.8055541299806024, 0.7051094727852962, 0.8305048663388054, 0.5271127314094215, 0.9069032153664942, 0.7362734166196406, 0.742150308118865, 0.6818589808253235, 0.5694461321786313, 0.6837101250966994, 0.7787702275606754, 0.5942625084864195, 0.827105886651325, 0.9399116678750127, 0.6591217006389123, 0.6299868429704953, 0.7456439863296866, 0.7423130902263855, 0.7545424853260003, 0.5105122283066896, 0.9471111578882204, 0.6735216999466924, 0.9379692864827609, 0.6235433265990245, 0.5201841295395406, 0.7027067482201572, 0.9883369605984613, 0.7715682691986394, 0.6870162286597767, 0.8375467680577022, 0.6170963315730966, 0.6044846633602954, 0.9941517281876133, 0.5143956745566933, 0.811892129680923, 0.9962108340261764, 0.5590428922512316, 0.818509634979461, 0.8715968250820318, 0.5624566966370934, 0.7012346375190694, 0.6353166284286684, 0.7601793355328329, 0.8398168115611148, 0.5716572090851552, 0.9823622445127622, 0.6577767987088283, 0.5824117450153055, 0.5145888514336433, 0.5943866624483467, 0.6835901834215983, 0.975137929562242, 0.9255672199270705, 0.7942288485800275, 0.5245088054917704, 0.7780017261346339, 0.8134897463709028, 0.9242027431068359, 0.6445127044074925, 0.6263764275613487, 0.5278511579060172, 0.9603693662305701, 0.5054095082335175, 0.9154713450572924, 0.9104283897260212, 0.8192850725378046, 0.5477300124866061, 0.8363204772010084, 0.8354406578835583, 0.8168165300685026, 0.9449733081386875, 0.500347420834587, 0.5595527308255313, 0.8277766266786495, 0.5061428617679364, 0.9544344723642516, 0.86830512537121, 0.531183209517311, 0.8743948422626975, 0.58767594159661, 0.856164887015264, 0.9940505897537533, 0.9067373051754941, 0.9020830668343617, 0.8691273539564689, 0.7742935909419268, 0.9511433808312957, 0.8978219822585755, 0.8765789880008381, 0.8703559046730933, 0.8474020537331599, 0.8604941785154931, 0.9095406010050082, 0.7898868655171045, 0.7128839599582311, 0.5466465788757342, 0.8313611385359583, 0.9336939822057786, 0.7412988124411247, 0.9749175838353357, 0.8466528875527798, 0.9855790823982831, 0.9658770269124708, 0.5442417526586312, 0.7920544744389835, 0.9435579931017637, 0.8941410097455669, 0.7088759628378368, 0.7596777650349702, 0.6446266757587285, 0.7921571111198566, 0.753614672228001, 0.742761362275139, 0.5246249397057876, 0.7255098870379, 0.7085415916137658, 0.9884717232218992, 0.830540302080097, 0.8632318737090057, 0.9898899115597461, 0.6717015587220794, 0.6233951563722915, 0.6287575488753541, 0.5690275548026587, 0.5355128649021825, 0.6194958666153371, 0.7838922188295713, 0.9400043582302654, 0.88877533823872, 0.8129582271938234, 0.803054902782821, 0.6844129747178065, 0.5970384054351369, 0.6215467901471987, 0.5082961689386063, 0.5312678728723146, 0.8175002082870108, 0.5835240252876472, 0.7546850106862255, 0.7588024442370616, 0.7691291984671609, 0.6470029037438808, 0.610006936645164, 0.6485891527873571, 0.6143934345144482, 0.5027141738545537, 0.753134766045098, 0.8629653161066885, 0.8423475252455106, 0.7229189097943607, 0.8620858511093836, 0.9844750471157062, 0.6938665294330865, 0.8834153794530748, 0.7541609483651359, 0.6378508325636985, 0.8271606276406772, 0.893198332761665, 0.6348619303829237, 0.9953431693225891, 0.6000837290959344, 0.7504824460554915, 0.7641471726882367, 0.7319258966313518, 0.7490725612592993, 0.5886164067371535, 0.6364586635614023, 0.7053376176276143, 0.8175902454815642, 0.9644587723074034, 0.7977002578808505, 0.9741448833840287, 0.7847032992764058, 0.6174979734038941, 0.9177811058152032, 0.9692711106060448, 0.735959756846657, 0.9755553557656346, 0.5333265246714278, 0.7898778532533223, 0.7577466297693596, 0.9379082546305837, 0.8529718002192459, 0.5064696875958716, 0.8285455510258599, 0.9513100334309805, 0.5926760528982193, 0.8996406578677436, 0.5398358052550825, 0.540753194110211, 0.7255944737382475, 0.8587655254595865, 0.8783443699036018, 0.8881571487336404, 0.8147699740782501, 0.9609584137334664, 0.8681684250229773, 0.762417557900904, 0.9880512662754404, 0.8448895641007219, 0.6048982711026905, 0.6189757719784834, 0.9863127103615232, 0.9387339465323572, 0.8650102789330159, 0.5719718768006798, 0.6192578930290538, 0.5531235955234846, 0.9696598941509149, 0.9104631961607992, 0.6684726207528326, 0.5389149455597839, 0.7932066868684303, 0.8413236968622979, 0.9904158975974449, 0.7921057030744862, 0.8546504842811564, 0.5162427420136269, 0.6837101790675605, 0.8276905751417684, 0.7859587677246469, 0.8539081198066815, 0.6249768260974822, 0.824498882357054, 0.8138074540369998, 0.6232174895590321, 0.5202547933713526, 0.9355120792577828, 0.8730812856381314, 0.56393615489602, 0.6912292415518256, 0.9628551851436974, 0.7111526679317265, 0.6883484684069546, 0.9143342560356057, 0.5846666013511355, 0.6906606692582856, 0.5243066750346708, 0.9479276733865273, 0.5960937132723928, 0.5415554142823165, 0.7123272182998637, 0.8758474989510807, 0.8019434595604642, 0.5316330338716523, 0.7513105545458649, 0.5213355642631722, 0.9208897156601984, 0.6325172904777294, 0.8769408532404719, 0.9383400038655598, 0.924710339346247, 0.6942522367517301, 0.5831058416545848, 0.9273788605660507, 0.9444426942502997, 0.7105373115840041, 0.9423514164676303, 0.6084123124686263, 0.5616403413118145, 0.5479772952572033, 0.5453993070267817, 0.8327172594375942, 0.811579940355595, 0.7475708346571108, 0.9358955249057974, 0.587530042665336, 0.6007256820870782, 0.949505300345237, 0.7940190767946484, 0.9457829100058983, 0.9777581773085747, 0.6857247623907317, 0.9871545725993021, 0.6301935130260321, 0.8091951713750105, 0.8673711107819735, 0.9720621828921007, 0.566607306515494, 0.8518043971093608, 0.8559354431920683, 0.6333390664351448, 0.8809385966906184, 0.6466807309773187, 0.7983506445313082, 0.9443051775842259, 0.7440966042262587, 0.6973533816738102, 0.8951324921635566, 0.9603247261809533, 0.810277866349193, 0.5255904199724258, 0.8217879361432162, 0.5540127245132672, 0.8507334567988876, 0.8759948800077273, 0.6542740405457628, 0.7361669547231924, 0.643009514225559, 0.942117096695712, 0.5290958254485849, 0.616942625524415, 0.7502661304550324, 0.5134690770903463, 0.8933132181868536, 0.8696327925209334, 0.6914023405164562, 0.9436685311843527, 0.5478907088798723, 0.617188582975785, 0.6539096659040808, 0.5503035741954369, 0.8481626671087292, 0.9525353094113869, 0.972177334958702, 0.5428419624254202, 0.8991909448768026, 0.8605915745351265, 0.7896085074577621, 0.8996689763117652, 0.904229810336296, 0.5837153020516659, 0.7233784010526524, 0.8280496931997439, 0.7500917059214954, 0.9184761446185363, 0.5878485496422114, 0.7130447577608945, 0.6451149781140384, 0.8700455956637313, 0.7944341836988578, 0.5018629948154288, 0.7205645546056216, 0.7613725372378286, 0.8851114409622258, 0.5572372930554594, 0.6982371470275492, 0.646686968354833, 0.766247814180965, 0.7281166255399754, 0.5406358164649672, 0.8307053845878514, 0.6196395120046315, 0.8375410687151073, 0.7632821249561788, 0.944792706813298, 0.9089317410356328, 0.6316976796347546, 0.5225630371119356, 0.5354400529450836, 0.5334547754210118, 0.6900503621229608, 0.730716412152083, 0.752683193443259, 0.5653387329221733, 0.9678989025395917, 0.5492633884214421, 0.7726714292687229, 0.6684244806004203, 0.96244555148593, 0.9170854804168994, 0.8569725589047161, 0.852438706954141, 0.6793629425880559, 0.5164160686689417, 0.6758356569618376, 0.5183699818082035, 0.5392228272829511, 0.5909526806544506, 0.6989322401734028, 0.5469678249777031, 0.8920682116197802, 0.5710627005057949, 0.6920540006139547, 0.7400111294365614, 0.8789772392058528, 0.8178276449443429, 0.7903856618746564, 0.6479999460466452, 0.7711425530166097, 0.6186895482406072, 0.5387914124257646, 0.6942659231067995, 0.7920516924764817, 0.5273216692464893, 0.7841991240491114, 0.747297794946213, 0.7142110438252525, 0.5481254286780308, 0.99058449013365, 0.6512826763157867, 0.6587479117378994, 0.8760207552413115, 0.7229712051996893, 0.761928526159328, 0.6259430492399296, 0.8778681837551663, 0.5054628539353583, 0.5240125038501164, 0.7950295354930091, 0.6679703880447317, 0.9202117300696621, 0.7958953682406024, 0.9433086491595224, 0.5739665240566298, 0.9957223603662042, 0.6934259946863526, 0.6163362458525212, 0.5758998115508123, 0.8736272315291003, 0.9416436993011791, 0.6645933397399197, 0.8053774816865475, 0.8318209164987103, 0.8772084993860763, 0.9731094935806126, 0.8363169988684476, 0.9499096009723481, 0.71672523083899, 0.9193926799117512, 0.9828427235772499, 0.6898619217843687, 0.8049713384002755, 0.7111630374174466, 0.5626655576968776, 0.8744931361766423, 0.9723984985815601, 0.562810253942132, 0.8521108115968515, 0.9156364719520007, 0.944315041129777, 0.8993618908691249, 0.9271599982953855, 0.6629649604617756, 0.7783827605084404, 0.6605825959605414, 0.9156615942255577, 0.7646066637525343, 0.7973109816371514, 0.9469513332122326, 0.5888466210002151, 0.5675836958142111, 0.636794138791265, 0.9520918426445777, 0.7465434726929969, 0.5937846780821989, 0.9400073460408325, 0.5329507363858628, 0.556902899915414, 0.8311882244064792, 0.864854608944964, 0.5915676675781836, 0.5712231272778284, 0.5935601518483684, 0.6238667270998393, 0.8149400234054514, 0.5728392236326185, 0.562199031715294, 0.5309379335662333, 0.8835131834516803, 0.6408860400157717, 0.9015656320721832, 0.7433888288564932, 0.8439012834922215, 0.7596660305672391, 0.6016800654220421, 0.6517214719377108, 0.861237540353051, 0.5908678412639019, 0.6005070973012878, 0.7245116233473252, 0.9562562900887708, 0.8968943183247016, 0.7718055956063602, 0.9337260375857909, 0.9684037580898177, 0.5898673511721328, 0.7490682111509915, 0.8455773565118151, 0.7490087179043967, 0.5494265151508722, 0.8313745396796884, 0.6881424987048608, 0.7426126036711034, 0.5486477157968616, 0.8926803789428208, 0.5201243445563626, 0.5912981567496931, 0.7202478530721692, 0.9942029834788457, 0.8453640896629662, 0.9150191139802182, 0.6286152055120122, 0.8334204034616721, 0.639990329109516, 0.7070078864949161, 0.740400360642973, 0.9250152895471662, 0.6297967592713329, 0.5283647102017593, 0.5064807241057219, 0.7053360900215109, 0.7846157056572403, 0.5506823731869781, 0.7312315503062117, 0.837874624485859, 0.7362903148515988, 0.7027316707445512, 0.6162771855649092, 0.6054027028684701, 0.5353937440280088, 0.6039666466127883, 0.7085235619293416, 0.9918328978123983, 0.5185123088533554, 0.8766760579661721, 0.9385768791120326, 0.7693468943349997, 0.6950923360234325, 0.9953133679926052, 0.5032051878873126, 0.7169145235397038, 0.9977495238943827, 0.6719518066642389, 0.8356599646504745, 0.7818378228317696, 0.8029148094457471, 0.8441276821346285, 0.7308226487921614, 0.9451625019270571, 0.6069302662589762, 0.662486841490716, 0.8120784478709864, 0.909553319900956, 0.9443141770073442, 0.9744863967754138, 0.7529761828446462, 0.896458537495225, 0.8997622861884188, 0.8154118711050728, 0.647503993149726, 0.6385273732152262, 0.8280479699984287, 0.7722008564312747, 0.5539918191917059, 0.9665633997643104, 0.7203422174656104, 0.8329405921036355, 0.7649293330991145, 0.6892411109896711, 0.5629279738913453, 0.8909182159546176, 0.7499697650653149, 0.8415545980294754, 0.7308208074996909, 0.5254234465407486, 0.6021959553580394, 0.7530892297159584, 0.8818619837531505, 0.5982947426504786, 0.9407250734058772, 0.6949113941286551, 0.5896806768446201, 0.5192844566644745, 0.5378279456447214, 0.6587182171951322, 0.5540782844144685, 0.7295346846726709, 0.7606935215843018, 0.8100388883711918, 0.6043167024080076, 0.5173376286504672, 0.6614390045197964, 0.6293051461599855, 0.6803917627223978, 0.6067704845013895, 0.9772794375114982, 0.6849588331353893, 0.979780460662762, 0.7394849727969369, 0.8686208831991364, 0.5913379222542651, 0.9559889951611624, 0.5621014296256157, 0.9064650164854366, 0.9991602660843717, 0.5575742024820343, 0.5499602479893744, 0.6910598522746161, 0.9911784108803109, 0.6375414145596463, 0.9621980910334731, 0.7535817036645687, 0.8731574204131065, 0.6156520268322656, 0.5541612017320087, 0.5838231875963411, 0.9142552119835099, 0.9069426236978773, 0.9270194805283674, 0.8526398467591004, 0.8516073732172839, 0.9838188396832053, 0.7566030460275918, 0.7344030040577352, 0.9472895828347476, 0.9269737170805553, 0.6510435185053136, 0.5129066626320007, 0.9337257101613059, 0.7410290256775681, 0.8726085747615326, 0.6649672926573937, 0.6309199805046102, 0.6502453896853968, 0.5332544865740647, 0.506000907992987, 0.7371479678219939, 0.6999943732021812, 0.5835214907721213, 0.5215915306487716, 0.7167777471194545, 0.7708773445549265, 0.6734064554386119, 0.8786291380891629, 0.6171202594082863, 0.7136027790661006, 0.6808263690783152, 0.6128206714110065, 0.9395086642757857, 0.9890205700640564, 0.9212274181521489, 0.6884054254430632, 0.6055648872251596, 0.8292145689494723, 0.7566393405776088, 0.8860788166597554, 0.6950279737850413, 0.7595888786344702, 0.6545820186770919, 0.9259833587433857, 0.7270532793566834, 0.9243965249402147, 0.5611170240909825, 0.6245615593905924, 0.7853057626115962, 0.6507798002696559, 0.9641923853226237, 0.7525385355194076, 0.9407244309051601, 0.9322918180528466, 0.8987636359370447, 0.6668914835550566, 0.8240252712653793, 0.854218273492485, 0.913719782362648, 0.5105465145200137, 0.8226375837801965, 0.7429622392765753, 0.7398999462423994, 0.79947401909781, 0.6255791489525155, 0.9895428571974059, 0.6511036978703104, 0.6809861186770267, 0.9647572942090508, 0.9909556012995494, 0.6533651265548925, 0.9729228708301036, 0.73476007542184, 0.6924770781467484, 0.5529323320457082, 0.5518075956862707, 0.7325013092898487, 0.5470654892514102, 0.5485956484387307, 0.7639257869138141, 0.650478548604269, 0.8758775724150636, 0.5467273197338846, 0.7599003615540028, 0.5633553595726363, 0.5870085376807868, 0.9482967856297144, 0.5778231239598808, 0.766046186007151, 0.7928574249398734, 0.8970813342414433, 0.9735491814441344, 0.9377753181711521, 0.7583161771821367, 0.8383679745739387, 0.653389574380675, 0.5728193773060481, 0.9062083243597034, 0.8357462325366354, 0.5390769343136116, 0.822190190939754, 0.8853937681699178, 0.5178609168660906, 0.8186024429908734, 0.9098024710269608, 0.8200414001297431, 0.9596745673721876, 0.7975078147905733, 0.5149924411465049, 0.6362929945001817, 0.7084609740543142, 0.6440661550696634, 0.9243112562102562, 0.9284349405263679, 0.746910062175647, 0.7418354884112762, 0.554396350918649, 0.7885716991361349, 0.5201646924434089, 0.6569732775688903, 0.7399405257712435, 0.9360921305720924, 0.981279039286238, 0.7074427297734895, 0.8614430176849868, 0.562985889704967, 0.9666099060952551, 0.863822406434307, 0.9264527878117328, 0.6285467388790538, 0.8893337826047978, 0.6014219962849556, 0.6061415572726616, 0.7516480264667383, 0.8836658747361092, 0.9472849352027645, 0.9648081190437577, 0.8557792593706712, 0.6984992453625343, 0.763071277262666, 0.6413531990610988, 0.8804455085235487, 0.5632661938372445, 0.8795635498756109, 0.816634322562274, 0.5092975743492505, 0.8348824042368462, 0.6599320520257332, 0.8649650934063621, 0.8003999062699447, 0.737989072424198, 0.9257010478762648, 0.6673386751243838, 0.9839092352973289, 0.9780496218438944, 0.9317176666543545, 0.9980402015044892, 0.6910678437287496, 0.5561978445890464, 0.5949110051740563, 0.5852967370940966, 0.7708283027977081, 0.5032491433624137, 0.5322377368719655, 0.9600425530206804, 0.8513300953063403, 0.8322359299899602, 0.8104705122570994, 0.5755041901224232, 0.7561002366961816, 0.8177468215655519, 0.7934935794103383, 0.7831981431997241, 0.5591383052737888, 0.7229673507056792, 0.9594088566041861, 0.6742432940914096, 0.5663383398771223, 0.7700388529113582, 0.6202540256291821, 0.5363373767332755, 0.8387012027962599, 0.9376740177950644, 0.9275046679325532, 0.9133581761276427, 0.9557592831190831, 0.8668570172310841, 0.9327122262111502, 0.9960498232773187, 0.9543334595979487, 0.7669344972128249, 0.9296914608703923, 0.8423251454381777, 0.5697548999069018, 0.6960634621268111, 0.7873116915515398, 0.7397056371064188, 0.6922727563979523, 0.7444191112615797, 0.5174170434052504, 0.5917108252593073, 0.8772034212791818, 0.7631736030043537, 0.9094590597822865, 0.8570308310920232, 0.9552174388364378, 0.6281225044925188, 0.8896306396472666, 0.7294529359529252, 0.9232827561977026, 0.5709940174398176, 0.9161066530863801, 0.9052860864331185, 0.6536726851374074, 0.5961456598063453, 0.6149422000512139, 0.9516122018292558, 0.719119119445443, 0.619915012105043, 0.5688946982427042, 0.5047774003097615, 0.8550510452147659, 0.5005925980243207, 0.632714382797992, 0.6319869765656804, 0.5935828869047072, 0.9449457429039773, 0.7954294775908406, 0.8565117493767065, 0.9249773706882425, 0.6080984309865581, 0.8709007173569174, 0.9390130646845778, 0.6563480644589907, 0.8070915691103866, 0.893785088933521, 0.9045052068988207, 0.7402011092641223, 0.6228706915468993, 0.8284769402020433, 0.6704473201797894, 0.6398754749803339, 0.6705261340394825, 0.8082940512206154, 0.7698750586377943, 0.9764806593632391, 0.5151274530541776, 0.8031616549357041, 0.812684322299126, 0.8390505027343901, 0.6232174372487698, 0.855835172669371, 0.801881984651402, 0.6489616650667054, 0.835678297497337, 0.9693854645116777, 0.9071774334111053, 0.6353817242002309, 0.670018415489212, 0.5240303746442712, 0.6723721788773322, 0.82683573047387, 0.8462722509037499, 0.7772579339183393, 0.9620871115061327, 0.9141958410198407, 0.5979165845973229, 0.5922178027128939, 0.9561871447646184, 0.6993433118905641, 0.6302002383158547, 0.9493110931242636, 0.9415973224436259, 0.8611464706739914, 0.7018861082130592, 0.5552251245157973, 0.6863862240475954, 0.5593493157205853, 0.5224656587475909, 0.9730516632323226, 0.9785977984614513, 0.7364976786156726, 0.849730015430822, 0.6186686881187977, 0.569378739753941, 0.5914111972971745, 0.7990542168546142, 0.983283603585561, 0.7145079877850318, 0.7861697443591211, 0.6868150921500606, 0.6636833143453642, 0.8076037711851718, 0.7304258968046156, 0.9517145531547462, 0.6880336414323209, 0.6987023797728347, 0.5619079820681965, 0.6417675823782582, 0.5136069461592174, 0.8407276750043737, 0.7539626506413513, 0.6483544646711792, 0.612554438734919, 0.9455492811718981, 0.7615457197330819, 0.8367296566446095, 0.9120914992610404, 0.7008626102693827, 0.5186795522059717, 0.5518178633870237, 0.6432359848140721, 0.7083946884828026, 0.7173613177224811, 0.7392964884617472, 0.5193092706133158, 0.5476643057966536, 0.93493050706148, 0.5144969851435907, 0.5223774262576713, 0.7185354835847595, 0.8744434286443857, 0.6809967376917346, 0.8583340583590926, 0.6257534806465972, 0.9072301029152614, 0.6287123297662133, 0.7975533525426747, 0.5267016761229965, 0.8069623839401512, 0.864544627095297, 0.8300514348670385, 0.7238909464111762, 0.6700606262407798, 0.7930403421680031, 0.8803320193892133, 0.9227663247955558, 0.839531395829497, 0.8373258882893782, 0.5298692760172211, 0.8788955395843485, 0.904554710397602, 0.6018708910589172, 0.9838369865314925, 0.7769684204218175, 0.5356807760363471, 0.9848987342929127, 0.5699712374489752, 0.6342860562588728, 0.847821729559706, 0.6341505202796351, 0.6388896353116458, 0.937816623888961, 0.5533967544697732, 0.840849741010588, 0.7984480356335418, 0.5051265120166151, 0.5648968937026907, 0.8825512566947014, 0.7540713165042232, 0.6396045293702659, 0.5250545477979127, 0.8428880448604397, 0.7443263428187066, 0.5410322045981395, 0.7422295918292539, 0.5183345243804309, 0.9239371577587892, 0.5367498546410611, 0.7671002362353749, 0.6639416277607456, 0.506894214771565, 0.6038384679622113, 0.8050635963855233, 0.9138812344603064, 0.5018025095426475, 0.9033499232819817, 0.9791724699041635, 0.8187443934987848, 0.5588361764372014, 0.6451248121854651, 0.7653267806740993, 0.7865621611711586, 0.5108546419289373, 0.9307531302690373, 0.6104797472950263, 0.8842528459560672, 0.8912466566095187, 0.9911588525227193, 0.8791864111430348, 0.8298294543692717, 0.9189281361892147, 0.6070064530049017, 0.9406795978976521, 0.5685529571079657, 0.7829213335627065, 0.7232947598241517, 0.5779806226022675, 0.7697856431429817, 0.8995398527030228, 0.5957527178869018, 0.9785170530660654, 0.5469094948407911, 0.6986023444320711, 0.5788591392207574, 0.8863699959929062, 0.9048036331238033, 0.9425555967779924, 0.9158631807706309, 0.949637494741361, 0.6403130539767921, 0.8315169774700892, 0.5673430623604641, 0.9319300361937892, 0.7843519073448636, 0.922184656758505, 0.5912493807000413, 0.9179072657030001, 0.7592617486375484, 0.9967052445134099, 0.8350530099165687, 0.9407823949187386, 0.9228533666930718, 0.8703009393287341, 0.6785604782919719, 0.6252365197670574, 0.769362051962325, 0.9089715760428029, 0.7670192254907743, 0.7212378756209867, 0.527384260036012, 0.82078272903787, 0.7631390088152625, 0.9330214041671274, 0.9414739995202605, 0.6072866204438292, 0.8664767292272538, 0.9854414352730626, 0.533754809336291, 0.7637016754486632, 0.954399870285983, 0.8809445374378879, 0.5421588416443082, 0.7663295501999627, 0.9252579832489541, 0.6938030973616797, 0.7805314677869626, 0.753047410622895, 0.6812795094900903, 0.8161447630790362, 0.7035581066410554, 0.6432146679811432, 0.6919500737975053, 0.8723528878006724, 0.580091875159185, 0.9214509380729862, 0.904157460402051, 0.5906347528592657, 0.8401603727743281, 0.8772190144573413, 0.8536104131152029, 0.5827298586921803, 0.5306504435264408, 0.956935292676997, 0.8356613076945749, 0.6321096036414333, 0.8856158869024232, 0.6602995368971745, 0.6393215056397092, 0.6960414879862069, 0.713189679843655, 0.5295282248638589, 0.5080683338861121, 0.7030562935841793, 0.9124318790517514, 0.5614290902008409, 0.6921077691016433, 0.7791215611968594, 0.5689192635662317, 0.6696541149762218, 0.7179850263113299, 0.9122768512477907, 0.5467106757605255, 0.6588367299590115, 0.7338589692303427, 0.7985798658312394, 0.7786568838449757, 0.8736213242859635, 0.7014747331600906, 0.8948476992358925, 0.5242996734131661, 0.675364333516255, 0.9465210345184374, 0.9520946285299383, 0.9910528062162671, 0.690115765564232, 0.5279639337002968, 0.51356334455095, 0.8024475530097215, 0.5786854914124834, 0.5047650357969433, 0.7774872655761194, 0.796440472417282, 0.8885429001913517, 0.6995383669160891, 0.6931440361400264, 0.8415549912176331, 0.9978307758969571, 0.6371318941037656, 0.89531130503352, 0.5700182748641138, 0.626961254920482, 0.6668797035893522, 0.7803727057941723, 0.5290052186995499, 0.6831205784016328, 0.9825985475076695, 0.8180493538395235, 0.642795369633407, 0.9748324370950399, 0.7481594465699097, 0.9840605022209481, 0.8797655691605792, 0.8180829320451397, 0.6600007935920922, 0.777806173772801, 0.7715572657151556, 0.5547627098273347, 0.7719662526844212, 0.7241710208313261, 0.6653253558566756, 0.8227818713064562, 0.5405113975452924, 0.5299447420809941, 0.8882794521196716, 0.819125106395163, 0.9785758968205469, 0.7369888667044469, 0.8950281417887638, 0.9607305888125874, 0.9447087124210753, 0.5955859697170893, 0.7598370259000915, 0.9634264510632617, 0.5605394846144907, 0.6723730543918851, 0.8147253368527557, 0.6561715758024901, 0.9689218215750229, 0.8753676662900134, 0.595766737243119, 0.9834418943862514, 0.9615707464379435, 0.9837744956248903, 0.9583510376098336, 0.9131979588809995, 0.8460201801604914, 0.6393622287749801, 0.5328263999402698, 0.717675889912119, 0.9039809930014481, 0.5436929950218712, 0.8306532944840569, 0.5771544081133471, 0.5280712485627321, 0.5721928379046916, 0.7542841067610937, 0.5710220256253604, 0.8206645212873467, 0.5315366136147297, 0.8333232117703759, 0.5924221024125577, 0.8684718632672253, 0.9596360136557167, 0.9041710934073277, 0.5768499580619438, 0.8084728030004438, 0.8104534485669144, 0.914360016089483, 0.8047186376475084, 0.9048283679857152, 0.6684186586292337, 0.8102662135915506, 0.7163928749871542, 0.5341217757313468, 0.7012675277399384, 0.8242437944129045, 0.5726296852124318, 0.6967185814182567, 0.603753068677372, 0.8455560308919687, 0.5098766590516475, 0.6141073870249611, 0.757371292566946, 0.9332192734722498, 0.5372632346651625, 0.9038066292180144, 0.6418736921200152, 0.9161326530537852, 0.6176420438244941, 0.6839884365665758, 0.7272547817455524, 0.5384671542360311, 0.5961641389899437, 0.6554166489176034, 0.9749685588081463, 0.7562757371652628, 0.7927670380298881, 0.6575032907596096, 0.8633912686642928, 0.8019780560564189, 0.8986138887852697, 0.6304861144853315, 0.5460332597547433, 0.71170920640996, 0.7523564972514496, 0.7866823147976343, 0.8999534023334714, 0.5159043531832044, 0.5823064120613377, 0.6051235296477526, 0.5013835566367214, 0.7217582100319659, 0.6598102137736866, 0.6966456986851322, 0.5106506247126177, 0.8050037641145869, 0.5544581074143823, 0.7545634275665565, 0.526636526292149, 0.5268959415322247, 0.6326764029174725, 0.6170043266653806, 0.8828033204415687, 0.8726485193410563, 0.5639984003688656, 0.6825676784305195, 0.7665712704864285, 0.7734031042493641, 0.776392640579416, 0.6876560662246104, 0.7102706294075045, 0.8377334356351335, 0.7771095396327484, 0.9660608561623174, 0.6845270870989428, 0.6432939523939212, 0.893940206154945, 0.7738738344105512, 0.5806597759007917, 0.9276669379787177, 0.7508103654538231, 0.9524874681421319, 0.636868487161055, 0.6567343742330533, 0.7882435558983452, 0.7821869289494123, 0.8123179031662289, 0.5361929993899396, 0.7586294413903014, 0.9656547870077513, 0.5977118984337574, 0.5435773440698782, 0.7861681107334972, 0.771518079131079, 0.9320523747528482, 0.5684167394513944, 0.7295395294564988, 0.7123161854233057, 0.7968945447907063, 0.7857722248299586, 0.7273874833332397, 0.7216567504325877, 0.8675551167840423, 0.8307674531605489, 0.8888491738632731, 0.5271402129540315, 0.5945713462506362, 0.7520343383308907, 0.7153472282017246, 0.6165802487527835, 0.5294040992844316, 0.9712465771138884, 0.5991871717574739, 0.689530233269221, 0.5671631970048011, 0.9720113093631342, 0.6089966037335242, 0.8227477337587454, 0.980246413146824, 0.7391968247304952, 0.5087115203820112, 0.722362131600259, 0.8920676144485119, 0.7142902654349887, 0.9207706972485705, 0.6447583083935384, 0.6576984889236372, 0.8240344667386594, 0.7286401321002706, 0.6458154423462408, 0.9630597389866213, 0.5086436856730088, 0.9156663704081871, 0.7730531620846097, 0.9293572570123118, 0.6133733074759877, 0.6094890235440367, 0.8700211533256172, 0.583555136833013, 0.6499013705696269, 0.6901095370187138, 0.9269899672923839, 0.5300648304597456, 0.869067105522653, 0.5588981441099758, 0.6133045328886965, 0.5291307268146737, 0.8888542414255092, 0.5816891936373225, 0.8096905530453915, 0.7281252481741731, 0.8633461079050745, 0.9270438910845888, 0.6987294592565836, 0.6599241359440584, 0.9913798803410088, 0.5264126533345485, 0.6911058943777397, 0.8045471579504524, 0.6992398663062878, 0.6804139768443018, 0.8666970988502863, 0.71162368752453, 0.6543810368902685, 0.9520956814718055, 0.6241331567123318, 0.5303979690992988, 0.8812431215309713, 0.9844228041004746, 0.7793363541063931, 0.827994757524239, 0.6401312985734101, 0.7593935196720454, 0.8819873807566614, 0.9556315275280651, 0.7421313389729807, 0.8223514423712928, 0.5960085253686924, 0.9245507514176645, 0.8167646410482219, 0.6643469901755786, 0.806811532058002, 0.5593516888736567, 0.625277873040523, 0.7657030108378499, 0.5037297352790508, 0.56308350969384, 0.9918176260832775, 0.5034386664042939, 0.5680837483312138, 0.7599353771893509, 0.7426734833548758, 0.7237038983519826, 0.8153040470928292, 0.8641826370704864, 0.9610073317152099, 0.9516657006469678, 0.8756860481201261, 0.9678433967053219, 0.6167333706790836, 0.8286254223925988, 0.672184795967591, 0.7173326436432392, 0.6479466885284598, 0.573913312455763, 0.9780658607697716, 0.9185950624813273, 0.8117272194759784, 0.7276914719403307, 0.6498759298805374, 0.6191765123158081, 0.6356449856484166, 0.7392818294098377, 0.6163062988451211, 0.5635375084213692, 0.7239908619498767, 0.6034089751181488, 0.5067082196527887, 0.8774518924847828, 0.7697664984739786, 0.5919079434740652, 0.8281152909944798, 0.8066249675088599, 0.9888705436007055, 0.5799792623735502, 0.9952735378868587, 0.8619416599925669, 0.9979208395471062, 0.8858986718393482, 0.5161957195479037, 0.9869155841000441, 0.9230762143193653, 0.5378888502573405, 0.9563427074260625, 0.6046155722757105, 0.9605331304095274, 0.6876312434838386, 0.6976298590718696, 0.8113008995856998, 0.7156453871268333, 0.9397742342306081, 0.5094419081426127, 0.9716961147502794, 0.6365246095818471, 0.9930715670717312, 0.8558026561763136, 0.5214967156238379, 0.711347145451337, 0.681304406354196, 0.9444733864993448, 0.6375687939360755, 0.7818978301967308, 0.6777700865558423, 0.8160606928012852, 0.879743087659808, 0.7677695168762877, 0.7221069401322437, 0.8090463915057091, 0.974089297511484, 0.5854651545253404, 0.728921685467209, 0.7459723809352397, 0.6498789629774183, 0.5512471162506231, 0.8768217871655597, 0.8800255392835291, 0.6246279345477657, 0.804005928757891, 0.6751055280469103, 0.8978908011768053, 0.6646520043856925, 0.7753131137392355, 0.8823456356378395, 0.8486746101193119, 0.5293741552638076, 0.7170945363747376, 0.9177005924602558, 0.755680056711664, 0.9652046588194036, 0.8518042284412972, 0.6140575623497146, 0.9164960230766623, 0.9441243110946607, 0.6252946379041724, 0.683083328664015, 0.5800967144427209, 0.6085414945846828, 0.7283414341009691, 0.8298936891959352, 0.6747994278297265, 0.8730029500718048, 0.8650532239997195, 0.5054295708587164, 0.5776965823104392, 0.8569486801454804, 0.6005595557084128, 0.8471496717569564, 0.504018961183802, 0.5150634554253781, 0.6560552383989677, 0.5988723070261386, 0.7638504792967107, 0.5998482669334195, 0.5847871230369475, 0.7374656063883692, 0.5176778594542712, 0.7170492582787171, 0.5526052882753189, 0.7096113735297545, 0.6666396034994363, 0.7643864500371892, 0.9469376044902933, 0.6376184619991903, 0.5917590713438288, 0.6564525160938894, 0.7624700707581249, 0.8465112194381526, 0.8358398161858034, 0.8621386697387312, 0.7390561184327789, 0.6586957483612836, 0.6397922001383916, 0.9577107039917041, 0.7373515820450123, 0.5963812225267335, 0.9517310941758095, 0.7211951475943308, 0.6408480837459289, 0.5316502581253875, 0.9492655017310923, 0.7021872802786799, 0.7982486165944913, 0.8760702243843664, 0.6952206020564407, 0.9772176045371626, 0.9552619143422514, 0.6959807121029044, 0.6702695717991507, 0.6766540613048382, 0.8657814598682051, 0.9415919297194184, 0.9281594572570274, 0.664360080123834, 0.9982174293801667, 0.8773340424563645, 0.6922922348318634, 0.861133358042625, 0.9885237002072765, 0.5516870851137892, 0.7077155391351451, 0.7224790820747128, 0.8102245703429407, 0.7473292887115621, 0.5493782259737863, 0.6730263216400876, 0.6761700083385227, 0.6031457120982245, 0.7401716362571384, 0.7456444743680299, 0.8825176099929115, 0.9521680336937699, 0.7330020414268359, 0.7356142919223794, 0.5011250018337196, 0.827362343152567, 0.5450079423671061, 0.6065884600989604, 0.9755005165555235, 0.7994440600926176, 0.8444559237947677, 0.8922942561771587, 0.800169517365098, 0.604090942398938, 0.7974950029417782, 0.7953493028266528, 0.9487278039437514, 0.6770753559150882, 0.8627659355610385, 0.5191200547487087, 0.7388755615915427, 0.6576533965204905, 0.6745110777198193, 0.8771371200778033, 0.5270006305201969, 0.9830130303836824, 0.7109751847490174, 0.9470423004646056, 0.5403541003922296, 0.7811896053292473, 0.7446612662063214, 0.6154192259628359, 0.557471547945281, 0.8999666149661301, 0.5452822683059046, 0.7448613018575116, 0.9364854271054948, 0.6679247496560459, 0.9831679109929619, 0.6130214766960208, 0.5421410689086318, 0.8146210546304442, 0.7118155999280001, 0.5139177506876909, 0.5240859908513171, 0.8046970643936489, 0.9702688182727512, 0.8217374749579527, 0.6025907564465245, 0.9320115967365271, 0.910008439916947, 0.9134498094722102, 0.6783349234455862, 0.9029933541021351, 0.7871894821003425, 0.9892083194928507, 0.7924030602211363, 0.5438336080202839, 0.8038873001919604, 0.9994526342006687, 0.6413269542337718, 0.6742001632197661, 0.9642862348599748, 0.9794919842045591, 0.5732989284535022, 0.9586637235638444, 0.8175829294380934, 0.6201529331689157, 0.9570358641948707, 0.8408396826096357, 0.9116522070052188, 0.8696937939025906, 0.5860139444515915, 0.5527191603517644, 0.7844042078958791, 0.7685101293101868, 0.7170602837638076, 0.5754827875529804, 0.6217103715593805, 0.6858358703773201, 0.9189435375580086, 0.8826695824791289, 0.8644269998563856, 0.8035840334951713, 0.8025614820513891, 0.598073675867483, 0.8633778449667355, 0.7710272103886447, 0.6293494476027587, 0.6265004857056846, 0.6365967779440697, 0.7821900934739163, 0.6658498142845233, 0.7398446354498699, 0.6686554505818822, 0.6920464139011133, 0.5280702022545163, 0.6444494122110653, 0.6762776634358647, 0.5747230567274065, 0.5502936503555058, 0.5576527986506978, 0.5320894656893098, 0.5276952371314179, 0.8464618696716644, 0.6793144771100827, 0.8064058682685652, 0.5104439030703827, 0.691666497368954, 0.7778160779069935, 0.9542950843254878, 0.6872404953734346, 0.780808888361999, 0.969225718110666, 0.6035832318811958, 0.6299131332232196, 0.6684223727437513, 0.8754261321062535, 0.6048119250742509, 0.9206106186646463, 0.6252030686500739, 0.8144440785238292, 0.5749002771053617, 0.7352784928179765, 0.5703257089402374, 0.5810003484079738, 0.9927383299849275, 0.6842758186874409, 0.8735110502794177, 0.5031481980385666, 0.9026539772526342, 0.9310846351344999, 0.6476387713477544, 0.7079983544281006, 0.7466502046912091, 0.84614823443753, 0.8064099337992524, 0.7104161060212192, 0.5908896578791456, 0.9569320271059278, 0.5258112595433289, 0.5160824391846826, 0.5832062535158229, 0.9067999187616719, 0.5016893051392184, 0.993772383213763, 0.8331821314268388, 0.992117642828552, 0.5150649552471883, 0.6080431528717163, 0.6540951041327192, 0.5134219805807034, 0.5737952427458399, 0.5152357431283845, 0.6259797936802455, 0.5146768381559659, 0.5170416509237019, 0.9868356873581553, 0.8346696800575355, 0.8911915821501143, 0.5417602383867841, 0.6369655652818793, 0.9120200215260998, 0.7093525227695989, 0.5599339323052591, 0.6827727901447358, 0.7505580303970679, 0.827121953003823, 0.7230512649732852, 0.7559492136536297, 0.9986296322479937, 0.9085359373478439, 0.5848902937594078, 0.7179199874553397, 0.8897877601561602, 0.8652914101607387, 0.6535086450085481, 0.5319940052768881, 0.8810917461431079, 0.8028090281387725, 0.8915733459618609, 0.8231456227088705, 0.8456722827640075, 0.870048338308299, 0.7665758173497625, 0.9215387301299034, 0.9298440083690775, 0.8818850357656369, 0.5618661183947448, 0.855445341974685, 0.7569382405452848, 0.7168933177203005, 0.5115081742517404, 0.8465434662581925, 0.926934959625167, 0.9672399681354347, 0.747803928474746, 0.8660492973973011, 0.5721683061406276, 0.7175957832533576, 0.9925154233401093, 0.9376533428335865, 0.8896086437836466, 0.9518991811930253, 0.945212477449074, 0.9962766747765592, 0.6921419634654552, 0.7116870281659166, 0.8158644682495113, 0.8003614342486047, 0.741472616215787, 0.9180799040466796, 0.5543869672927448, 0.6773707481788243, 0.6316290234677151, 0.5537017646913014, 0.9069436675953242, 0.957721110817638, 0.8179266840488284, 0.8899188759662819, 0.684124754096417, 0.7461058544925336, 0.531117239186303, 0.9283537878109971, 0.5318920947576515, 0.6953618848266623, 0.8529669572579099, 0.6174622513395598, 0.7132089741587719, 0.7208607807184028, 0.9603823427287401, 0.7531346871550785, 0.7660593839150127, 0.8648212580112118, 0.6302271006839072, 0.997318527449579, 0.5426392262523447, 0.5334278815165523, 0.5391062772025019, 0.7637232473010886, 0.629747693158939, 0.8822553263302535, 0.7127073994864774, 0.5989137803014051, 0.6980533439136771, 0.7546269969660794, 0.9901579198900399, 0.6286971790368443, 0.8096843439272042, 0.9103928167512483, 0.9321655938612958, 0.9699822845059127, 0.7063968338824418, 0.5028636799756261, 0.8014870886752354, 0.6756028440780689, 0.5714531962868129, 0.8106156665810409, 0.9459746951070751, 0.5331443634051248, 0.5814315653843314, 0.6438369336091601, 0.7992529991057811, 0.507309953060642, 0.6519813688281112, 0.703051760358727, 0.8330312975734413, 0.7573075553810977, 0.6808570146435038, 0.8675935067278181, 0.6291605184180777, 0.7820503810166854, 0.9314807440672648, 0.6343256835368156, 0.5006676375575788, 0.8877063063891842, 0.7422878525272576, 0.7340014878011198, 0.750370658637393, 0.9092606195346169, 0.8225087513775773, 0.9556176128048475, 0.9715909013754853, 0.593825037200153, 0.6564151940709, 0.7010592762320974, 0.7757895978172145, 0.9057087849235702, 0.8777578903938469, 0.885075521730537, 0.5884262642116069, 0.524302646659417, 0.5609065290939197, 0.6462929535139879, 0.6988126944732991, 0.9951341191537235, 0.8964489984756195, 0.7217827480279981, 0.5267383861253665, 0.628121514871518, 0.7522723771416061, 0.8143991976529665, 0.6433927180111619, 0.8000490837139096, 0.9778082267430672, 0.9027285440249385, 0.818042525016903, 0.7898986854225284, 0.6323496783452396, 0.5907936513346639, 0.6854076566443619, 0.7156105319318609, 0.6200041776692854, 0.7140974568057527, 0.8631292946446707, 0.824528765031707, 0.8920608039438969, 0.500327912179533, 0.807720720249067, 0.8804030082930174, 0.9150324749120364, 0.8770961222086422, 0.9874085222326435, 0.6871813560343383, 0.5059629860683834, 0.725850585314822, 0.5354129946809456, 0.973905964575045, 0.5938089416097118, 0.8222815461039588, 0.9368473958175216, 0.9515361171268124, 0.8690185545565643, 0.9177848694207742, 0.7303435183420618, 0.5506176979281866, 0.915862277626645, 0.7371201238452731, 0.9327915643197808, 0.7260682604510176, 0.5756614169609431, 0.6707348613410615, 0.8359474664047393, 0.6300446973034886, 0.7621861544764295, 0.5770890169142253, 0.9194195200373547, 0.8836723179744583, 0.5128925976306767, 0.6106868275135365, 0.9879768384530949, 0.5327937016886892, 0.9027919873800907, 0.7096179640031737, 0.5336106707014505, 0.7276077762482271, 0.7063339347780592, 0.7117582219076003, 0.5885503084846466, 0.5167098753625388, 0.9343445236827396, 0.9245004770496477, 0.802819953563854, 0.6729705572897844, 0.9833699406181594, 0.9182824144543442, 0.5080060070403742, 0.9563486034283086, 0.8584068357163721, 0.6234609724494111, 0.7553112146443292, 0.8156545585340754, 0.8111706764754896, 0.8042895243958296, 0.806105034348727, 0.5752814533771694, 0.7844325301808137, 0.6117104903509818, 0.9938183866452122, 0.9309774594713809, 0.9885778234793464, 0.8592686074717797, 0.814643097171579, 0.9840832275730054, 0.9765542576196617, 0.9494043597516615, 0.5234678779025568, 0.7233261907599942, 0.9269228472668836, 0.9838766544263469, 0.7059853762149866, 0.8472474501144842, 0.9585064578109129, 0.7731279527087176, 0.8632701093868376, 0.764618156692858, 0.7174275070254638, 0.6233971136693777, 0.9729917387616012, 0.6964297904780663, 0.6441162463388614, 0.903476977539439, 0.5703690412789191, 0.8208747428575017, 0.9917085506163943, 0.8294140876289968, 0.9506810040550684, 0.6209427184325977, 0.5864398569154231, 0.6098290598893703, 0.6614612637675641, 0.8257378349070733, 0.8683407317513956, 0.5282463240353826, 0.6495281231677792, 0.5367339867667196, 0.7849073627385704, 0.7858396044755722, 0.6053869148556253, 0.6690798813239837, 0.9886706606789684, 0.6564633226916312, 0.80142162369201, 0.9232347127292229, 0.6160791377758205, 0.8508732801737322, 0.9179781566139851, 0.643901960429764, 0.5182563223092788, 0.8259622726726723, 0.6756525111254854, 0.6810040512220611, 0.6911164416496575, 0.8548457761558995, 0.9557088788224459, 0.6789783960031495, 0.7274591292987376, 0.6406170598240749, 0.622660039657277, 0.9284905622365638, 0.6760792743794447, 0.516923891242536, 0.8612731171102599, 0.9514657637926921, 0.6696858701238949, 0.6282269226272428, 0.5277768250228787, 0.9118250776258249, 0.6257020984495363, 0.918579182871093, 0.7850926832589051, 0.6773895230582492, 0.5273384388437155, 0.7017562052266761, 0.7866205018590515, 0.7571143384538626, 0.6156329706890817, 0.9277942487051024, 0.960335365623382, 0.5187989554243677, 0.7634770554591124, 0.6552353676493238, 0.9527227396030874, 0.9628515891888665, 0.9545720268043623, 0.7433550721722917, 0.7546264967987562, 0.7697245888119405, 0.6225179677116119, 0.5550780741260091, 0.9182144546502968, 0.9458692856282669, 0.661416140324105, 0.7552421654881534, 0.6560854333587278, 0.9597260745254077, 0.7745514301911538, 0.8591866546485603, 0.5382106097146443, 0.8192108615425364, 0.6517889057424391, 0.5455049632268809, 0.6378559526144258, 0.9486812917161349, 0.9067625432601187, 0.6255708104295467, 0.6152355231547568, 0.8791352550088309, 0.5211535084476122, 0.5741390002746358, 0.7718797705393144, 0.6245486654585355, 0.5380249272184443, 0.7910075588681842, 0.7372095240320774, 0.9230669288532806, 0.9161280470042192, 0.612839974546235, 0.8832560576810773, 0.5030118205013397, 0.6951985040127024, 0.7534719566368205, 0.830988644835343, 0.7324325684025593, 0.681444345674707, 0.6930414254380134, 0.6715653128021793, 0.5840289273728445, 0.5578479720474219, 0.8434753002346973, 0.9686624741297436, 0.8797282731837468, 0.9718185074971275, 0.9094164108724611, 0.9855408771909702, 0.7450555179676387, 0.7177704508314062, 0.6334180343560425, 0.6544502996024355, 0.5535828516331084, 0.6983177087123646, 0.6394661959738646, 0.6869672467634682, 0.6121729839198868, 0.8352374920056718, 0.822389974573685, 0.727944100782731, 0.6594976789014704, 0.5176782768164425, 0.8623568343445807, 0.7175093848922304, 0.6983039232435181, 0.7534272841994164, 0.9730390588703935, 0.8080067250783987, 0.594571921675347, 0.7057397484664532, 0.8434272866512882, 0.8751676429698871, 0.8180223042580009, 0.7630078290931717, 0.6804922079526501, 0.6238292497314483, 0.9201228591002074, 0.6519531100972664, 0.8743758841648872, 0.6506718457761891, 0.9147136394973822, 0.6908039887110169, 0.7272963950917879, 0.9728827577933046, 0.5043316075030128, 0.6955073075949662, 0.912657596066593, 0.7471537837063308, 0.9005053645717355, 0.560471468680839, 0.7074429656127696, 0.6981880093862634, 0.9579185244460737, 0.8839131515100316, 0.7281334394108243, 0.8411158331050385, 0.6573358702443117, 0.6589968920412808, 0.60167620594529, 0.725933003638906, 0.9584922444088246, 0.9527673756277697, 0.8064866972689793, 0.8560552443765976, 0.9932422848871811, 0.6412901368707743, 0.9871674746547355, 0.9548689143453155, 0.7595610206110143, 0.7415220341529942, 0.7036456451138494, 0.7990273557507637, 0.9473269314924927, 0.5416350835711841, 0.6717121922293086, 0.6305032096896299, 0.505157305249061, 0.6201373594584136, 0.9885038071332204, 0.951660488298399, 0.7750541380046301, 0.696994627443552, 0.661677137594679, 0.8457651144372742, 0.5867359850383584, 0.8470104548744186, 0.8557195861887774, 0.7753419229015803, 0.9147957954751316, 0.7251112554923367, 0.6735263921191832, 0.5832403383176645, 0.8541476335395297, 0.8070542683231654, 0.53599622084871, 0.9406941264046418, 0.6285781178687384, 0.9066670160906639, 0.8835941810558721, 0.7228844817979984, 0.7327441429422243, 0.8650773910106752, 0.9749575913006057, 0.848959536498099, 0.8826587232725267, 0.6330091595310412, 0.9008627714122082, 0.9190640929686442, 0.7403769637787252, 0.9199910861653205, 0.5769290582414023, 0.9875318020374555, 0.5970772240486211, 0.882791730778721, 0.5176852305598605, 0.8176308539952847, 0.6102458535575419, 0.6185974870496074, 0.6574467331980928, 0.9192837179773505, 0.9205980716637712, 0.9525194122133176, 0.9488167772031102, 0.951795878735223, 0.7055369003148184, 0.8738277757090784, 0.5490009387930925, 0.9206134622527535, 0.7951569740489037, 0.661549305880156, 0.9414835409969531, 0.6112570856109365, 0.6911312699407774, 0.9855464421444275, 0.763429740638994, 0.8040885354889103, 0.868637911370364, 0.8214808911834494, 0.8815482334204126, 0.8606439703646238, 0.6249419077183462, 0.8225944074612761, 0.9974106534536293, 0.9949326812949189, 0.8488486134061388, 0.6096177857496997, 0.9206134999070097, 0.7592992805061018, 0.7772670006494831, 0.7822973554905146, 0.7250972607407699, 0.5619091448355047, 0.6418694782370902, 0.9751606384017382, 0.8682004381209723, 0.6660492355010081, 0.6346816720335562, 0.5725700434344347, 0.5519847874952593, 0.6949520018817206, 0.5280911959572344, 0.8303516919545848, 0.831854774530085, 0.6927970203753988, 0.995400324543988, 0.726115127694511, 0.6685786438991177, 0.6610984177797818, 0.6416159081167399, 0.6320475232283596, 0.8216851475617375, 0.6318206275047695, 0.9532822981185469, 0.6069419571089727, 0.7063356206854287, 0.8275352119306452, 0.9921174845428458, 0.7364161410898536, 0.6536164038590035, 0.9765786929326616, 0.9819121782982432, 0.6843964305769445, 0.6935667496945213, 0.9881096768221167, 0.6736658642814151, 0.517335295128613, 0.6150768243639558, 0.5702026555038384, 0.9708615627152632, 0.6931627815723532, 0.5499694027876381, 0.8208401277474155, 0.5781905989850478, 0.9019715384676623, 0.9872435167891976, 0.5111420951764463, 0.8043592558589083, 0.8942059898356309, 0.5347145741019841, 0.5049696567876383, 0.794530589436224, 0.8101556195713054, 0.8225885952347378, 0.8568691697593167, 0.562502840700837, 0.6250343302007637, 0.5286520154607279, 0.8384209628535595, 0.6495891323026153, 0.5243698594206161, 0.7721164513298763, 0.8346577634084683, 0.5510451614661401, 0.5606389358608455, 0.6404404941737306, 0.9873769002070112, 0.5132281294340821, 0.5136305162804957, 0.5286149233894164, 0.5132448573502686, 0.9128853092625577, 0.836378513628563, 0.5841441792711544, 0.9824307314648355, 0.8929968935431365, 0.6817358200522439, 0.8617582216397623, 0.7921718380240992, 0.796699668079575, 0.9669028038154419, 0.7166140905633585, 0.7074524800635755, 0.5424329117704572, 0.6266409867896172, 0.9108366124472068, 0.6985893233390214, 0.9674533876468725, 0.9513669990657112, 0.726717132235719, 0.9677283648518487, 0.9956319141366798, 0.6760512337067277, 0.906463932273032, 0.5701918681636917, 0.6250340630615429, 0.9883265910752007, 0.6882189142351691, 0.9889513396978409, 0.6017046684662928, 0.7382281757889548, 0.9002470632651872, 0.6962499097293617, 0.9158771471881867, 0.9717564290735982, 0.9125824492946536, 0.9140528549426683, 0.5071727053461559, 0.6447616854504514, 0.6722534912192955, 0.949152221237519, 0.5511572123078796, 0.9311327877723412, 0.9677469106722796, 0.5799760158608946, 0.5373439641047154, 0.6515773699254688, 0.7949070130498704, 0.5594036209593704, 0.6530670220668917, 0.848214646906553, 0.6608132929086751, 0.7759635551794261, 0.8928571645834424, 0.5055815596714048, 0.5243921176752131, 0.8873429146263323, 0.9246981040256588, 0.9344867100287053, 0.6254112529831048, 0.9563125370961478, 0.6034038817809702, 0.8332062806657712, 0.6916489315758656, 0.528623256247803, 0.8761238751557026, 0.7045462719876976, 0.7430205639093835, 0.8009152655609001, 0.8602451174640459, 0.9935723440171349, 0.5612639380249642, 0.9924240430197592, 0.8956789476952278, 0.605653952246173, 0.994688703881101, 0.8927369134697938, 0.9755488489144233, 0.6745387227848672, 0.9075998795650094, 0.8625541119069138, 0.8560843390226038, 0.6936425535807569, 0.5904036832754378, 0.5025435360193642, 0.6305351686411063, 0.8640500501331041, 0.5158058874371891, 0.8829581476593451, 0.9646880833446193, 0.7999241236904818, 0.7574194474278639, 0.592673987789121, 0.8962919876972659, 0.6082775661060825, 0.9927071121453092, 0.9927381084080786, 0.8885810579695002, 0.5164697964428606, 0.5395760651393753, 0.5635851872807014, 0.5712201671560303, 0.5527699729890478, 0.547894005966459, 0.6242383002400762, 0.607930375870396, 0.6215609794762187, 0.835626820990856, 0.5812667806429579, 0.6191779776469919, 0.7462965337266658, 0.6830795452858962, 0.5371973342844505, 0.8315545611717254, 0.663799436328904, 0.8751678994342251, 0.8194297934626229, 0.617584527489066, 0.9675729861979233, 0.761521650942846, 0.8839713600681423, 0.5694837578746994, 0.5202428489853397, 0.9174177898193865, 0.5446431259727247, 0.5151246125817043, 0.6912171229704216, 0.5818401014503836, 0.57734818436513, 0.6053606769996032, 0.7176310505965018, 0.5833601570649569, 0.6302663939831294, 0.5314027043114053, 0.8693067946724367, 0.8134487839555156, 0.8073843187009905, 0.9315163926322375, 0.9254304883614958, 0.6828729344620723, 0.6173350712308647, 0.9614380976952326, 0.6900212584714953, 0.9590018621273768, 0.5361635205641522, 0.690097475232283, 0.9284729248737014, 0.7932127987488198, 0.5833724687983923, 0.981826028539992, 0.9462092545113432, 0.6489853504364835, 0.5971188770996478, 0.6683783653388272, 0.9565611625283532, 0.5854947406199231, 0.6706966394394227, 0.9796361358802509, 0.8371764635633222, 0.5204826626943473, 0.7641345391295429, 0.8371574616990232, 0.8801984204331821, 0.6927756746679585, 0.9445567145575138, 0.7799572088053747, 0.8369990637855279, 0.8827962778750991, 0.537107859867932, 0.73586787323485, 0.9590039745193675, 0.8050254989782475, 0.5804072095233935, 0.516889937529884, 0.6213986216904421, 0.7174037005354421, 0.5085132276684066, 0.9039471264339971, 0.8174519908048575, 0.6924543555324323, 0.5268712658486299, 0.6817909496419584, 0.5199471522821157, 0.8057625476837216, 0.563800755730363, 0.5198576685894963, 0.6153142654610353, 0.837688697260106, 0.8578825130423473, 0.8597364172869986, 0.9494075483040247, 0.9756346254946542, 0.5750228765599663, 0.679282491039886, 0.9529842001880071, 0.7008925194488194, 0.6220968276343024, 0.7334690698018077, 0.5085348674669596, 0.623240494558964, 0.704166834530905, 0.7137993273421013, 0.5158465159662184, 0.5108560280865242, 0.9674516051573967, 0.962621865690615, 0.9823745489423699, 0.9615704868605062, 0.8113557785777168, 0.845519914319235, 0.7092684974477976, 0.6053000179506554, 0.5646392470035899, 0.7544182535160446, 0.6081223505170785, 0.6403147889746614, 0.9286386484803806, 0.7840233500960812, 0.526100958035795, 0.7843962907959594, 0.5341742684088525, 0.5840216224575601, 0.7956261065516341, 0.7137125337694574, 0.6378966226751636, 0.7625167481552269, 0.9842526288208353, 0.8624532573399459, 0.8742892127764356, 0.6930184560471034, 0.6982632548846233, 0.7170540975361093, 0.7345961370376481, 0.7628303960199265, 0.9043574217670816, 0.8759528210934608, 0.9599885442513418, 0.9025285469448776, 0.6477366689397233, 0.9081917638456609, 0.6733534798494558, 0.5220205127996103, 0.8570419647739305, 0.556044865842209, 0.9303911065549575, 0.6215936829782975, 0.6728144936396365, 0.981651390486664, 0.8210005557553567, 0.5491391343164707, 0.6023058829407821, 0.644156974373228, 0.8779108622335929, 0.8878139194632689, 0.9367444051475888, 0.6977472667644283, 0.6826666169578419, 0.7629900542144482, 0.8945686317945922, 0.7241125001642622, 0.9024974313133125, 0.94397229393601, 0.7116885582195045, 0.7277146172904578, 0.505053435312705, 0.5884529850119053, 0.8658000218406889, 0.6066356283470155, 0.595345281395886, 0.9739404908799059, 0.7234919617299318, 0.9175384168945218, 0.5253523861296616, 0.6796368525713319, 0.9473103050873721, 0.5405718657649081, 0.6970659969945044, 0.9341115773459856, 0.8873072884021342, 0.7930330985864164, 0.6357841682310135, 0.8927656122970307, 0.7838284600411232, 0.791953252409693, 0.806979866109234, 0.7532841978164035, 0.6372802502591743, 0.8567101438687403, 0.976434393685644, 0.8183540213305667, 0.8868726803532777, 0.6537501194864948, 0.5286688231911705, 0.902851908134531, 0.6767102392297741, 0.9176455786384802, 0.6755903812312612, 0.7786883484769761, 0.6988018345164112, 0.9721153807084554, 0.7764250058400286, 0.732257956365788, 0.6898103372876165, 0.6167682019267766, 0.8442679746674158, 0.6785682474955073, 0.8414582912730468, 0.9221471869369524, 0.7588339433705646, 0.8425671155297572, 0.5913349866595463, 0.5895051757384715, 0.6834422326863004, 0.6419289167791578, 0.6325784251710449, 0.7982484593374908, 0.5171966843121185, 0.6424588498061474, 0.6721169638723421, 0.7850284170495092, 0.8476513172055904, 0.7806674985102637, 0.8234972498066995, 0.7769121340540054, 0.8825641853072952, 0.8246325500901419, 0.8108546108236971, 0.5320811818994408, 0.6202302995939781, 0.5706727720703106, 0.7797824174056045, 0.7666795145001923, 0.6387818187961423, 0.9052940199739923, 0.5234299069430213, 0.82239082104607, 0.8219251540916545, 0.6159556538745997, 0.733019089136377, 0.7676932006667005, 0.839299679703545, 0.65958272376554, 0.5441157959872595, 0.6070220787637546, 0.797323631186909, 0.8701281588377192, 0.7906319658617786, 0.685563895297737, 0.6870561043033383, 0.936738092745642, 0.8762833630535105, 0.985357227442631, 0.5695795835871602, 0.8504951317365009, 0.8561722575587378, 0.6845510134135545, 0.8006435233404618, 0.6822186010578355, 0.8263745436939083, 0.9969896642409343, 0.5917679247979284, 0.8670649084924351, 0.9136947993105894, 0.6671928681463745, 0.7471661020165892, 0.999139321880802, 0.6817229948372279, 0.9768249669416048, 0.5223922788132161, 0.8094543133664436, 0.5850080636992191, 0.9972111427457746, 0.5214516729596514, 0.5857669109121671, 0.9359450608828751, 0.5508870670233983, 0.6147420515184965, 0.9515844020746677, 0.6639527875901532, 0.8951066088254105, 0.562485526307793, 0.5303902907886484, 0.587200656987352, 0.9422740034058916, 0.8466782477140347, 0.645363857865829, 0.6305756595594498, 0.5348525050609689, 0.852972038736991, 0.8565373027114562, 0.7865960861232821, 0.8399686728463449, 0.6027963081588199, 0.557874026397059, 0.9405100061596421, 0.5605508785391515, 0.7405400914687164, 0.8913545551173893, 0.820224787925438, 0.5831485723252358, 0.8762599150109605, 0.8271067924895636, 0.8959655051533452, 0.7582259345611881, 0.8350203200460091, 0.7505100109976408, 0.5240154821002372, 0.5415392192343265, 0.845023600216062, 0.6894284051865425, 0.709478479509287, 0.9246568992702091, 0.7310309847183563, 0.8143284978407941, 0.5604181699602373, 0.8786080032424479, 0.5724287953217849, 0.5834689388150578, 0.7509780720205105, 0.7007215946985363, 0.8722165082913429, 0.9203517028231514, 0.7457724853523416, 0.7668384642536112, 0.7017167091396176, 0.7910048770478795, 0.5185590558577124, 0.63720953561448, 0.6071575578195827, 0.7368071467973298, 0.6765452587025593, 0.8688012069368867, 0.7117142966529086, 0.9196943241836784, 0.5999844910171528, 0.6090379533199135, 0.9870786617875942, 0.7933537369720756, 0.5134481444654679, 0.7928142164353205, 0.8457493406066168, 0.7568189305208695, 0.6352678201319643, 0.8493929932116473, 0.8287456836899094, 0.6435891002845203, 0.6764853189828958, 0.6638593807092052, 0.8679215622666803, 0.5654431867500058, 0.5695752899065143, 0.9633420112867366, 0.5518894053288859, 0.7222444310720522, 0.5302935549979076, 0.8555659372903178, 0.9947730511352972, 0.7795104391185668, 0.8314547121574931, 0.9048782940248652, 0.5721950676633262, 0.5156597976497717, 0.7423128234391211, 0.5371885866027304, 0.9944814300080798, 0.8407275298182514, 0.6903936523057306, 0.6849973860633862, 0.9948531880299776, 0.9178234885234089, 0.5271543621657062, 0.9071695140018665, 0.9890267317326057, 0.9513034465931188, 0.7556629924007232, 0.7818886482678172, 0.8739028123016993, 0.7247253407014909, 0.8003401943206169, 0.5385700850844951, 0.979995220009563, 0.6409178269758989, 0.9645299791357529, 0.6339107006607325, 0.6467112269367818, 0.6463685063468834, 0.61356254005208, 0.8061897286065522, 0.5376934219971925, 0.6941697991650057, 0.7649829479450055, 0.9844406644811452, 0.596889363556341, 0.5175203200330996, 0.5503613076876683, 0.8021658373858309, 0.9941458654763541, 0.9889866122565987, 0.5676320862609532, 0.875455219184897, 0.9449082703842389, 0.6562597456212228, 0.6599470918489875, 0.7650550026009706, 0.7571247175971036, 0.675333539662547, 0.9021513950457496, 0.7715785702833897, 0.862989105126054, 0.9701735938943487, 0.5891169600852062, 0.5380586025253797, 0.9370939674643375, 0.6672752019194736, 0.7457219933704164, 0.9435908536184949, 0.5192620916284687, 0.8416595018061053, 0.7104344913819723, 0.7372481453280817, 0.8252891106764814, 0.9188502863070676, 0.7531268170640869, 0.7928603289951961, 0.9104774441920773, 0.8022657686339008, 0.9342336528446393, 0.9746357602933513, 0.546133740246494, 0.6444018715312351, 0.5564738783273605, 0.752476496594811, 0.8619368897076323, 0.68454022528421, 0.7617733980852752, 0.6991821577213668, 0.8996034950778962, 0.6314571335869753, 0.5478041928163684, 0.814108382168058, 0.6110037312173464, 0.8210385530375832, 0.8342250598667842, 0.6565934791010175, 0.6706317957031112, 0.6768087524295123, 0.9701787052072164, 0.7275666432100325, 0.5881850580523353, 0.5288497760573323, 0.6572051970084152, 0.9918141230791604, 0.6083485373711803, 0.8118521524708782, 0.876914614723197, 0.8730738134204791, 0.9394883026708867, 0.8607099395442661, 0.6963548685101648, 0.6365107207918926, 0.718574268956423, 0.8466053942099402, 0.7046177389571071, 0.6325728097399589, 0.7360354725390245, 0.7363469876805175, 0.7295864764823599, 0.6293622449946428, 0.6297495150972809, 0.5265052874100566, 0.5941080543156588, 0.8312937061010621, 0.5530120215493717, 0.7753739127084525, 0.5539537797951387, 0.6374178869331644, 0.7858494464184844, 0.802800694200482, 0.8353908931871007, 0.7746065345079409, 0.5069298200896395, 0.8303095624412484, 0.9999821977168423, 0.6262897401212084, 0.510498821882321, 0.5306273889083515, 0.837260636671153, 0.9709031177884823, 0.7163409891422561, 0.9584237811274576, 0.5607782359350167, 0.5230970541893842, 0.603856210874675, 0.6961390863420387, 0.8073674258386145, 0.6241137887862904, 0.7269443337398591, 0.6194680494421718, 0.7194114612863621, 0.573270745968324, 0.5377446344037764, 0.8582645026795412, 0.9284950183451773, 0.9857846815342322, 0.7382967906966946, 0.7020890777572999, 0.8607760922807233, 0.7338573346920498, 0.7765476757354353, 0.6845780519805983, 0.7053764049604552, 0.7450397377145344, 0.906726155854257, 0.9019504703425906, 0.6623214033092022, 0.7930586011889637, 0.5153909295362309, 0.6125800203744822, 0.9359963849693157, 0.9774730634919802, 0.6686904821363715, 0.7886142112316865, 0.9947434562841786, 0.6814887494354847, 0.8932906820410781, 0.7315391325168494, 0.6145921343866465, 0.5845301162309814, 0.6870422921068203, 0.5243267287961331, 0.528217427672571, 0.9418861222771254, 0.9540808311273723, 0.686494700607187, 0.638139059516674, 0.5663403067622907, 0.6608847824126958, 0.6910438975850852, 0.8032431319107132, 0.9105594821807343, 0.559596034293649, 0.6728401692929217, 0.6815494605583776, 0.5330695108934345, 0.8384865520624429, 0.5322866060926199, 0.5953264578536437, 0.5644150088889726, 0.9691758377230375, 0.531462517858825, 0.670623340040686, 0.7818956481257967, 0.8124840160863969, 0.8085857326436837, 0.9655053252995459, 0.7399289466594784, 0.873446153344664, 0.577250795328816, 0.93454047802075, 0.6357190066895763, 0.6565363865308449, 0.9159854943626806, 0.8363018509210183, 0.6682752252220512, 0.781646328123627, 0.7187626899738275, 0.8330865633126889, 0.649698703212366, 0.8738606043208561, 0.7308077120915465, 0.6260382810450362, 0.7054459994534332, 0.8539774523809605, 0.8721594599165372, 0.7033536390240599, 0.9236791025797564, 0.777237533466163, 0.6288812973300407, 0.725349577383434, 0.8171708704689955, 0.9654779630828747, 0.8601878921262041, 0.5539130260037917, 0.8783207700311112, 0.6332691077917725, 0.5787172119379391, 0.9414700561444587, 0.5963222122801852, 0.8675036653576795, 0.6630572597860622, 0.6199720625546934, 0.6007719616197766, 0.9769429228260145, 0.5291969584254259, 0.714798850933074, 0.9362942229241624, 0.9316404578573882, 0.8760631622397631, 0.6823487684941062, 0.6785747102523185, 0.8124917354881229, 0.9431292737375235, 0.6994354590408172, 0.5096643692241245, 0.9888488227617185, 0.5937047270321905, 0.9831715221355622, 0.8419755809042426, 0.6029631933878148, 0.634681755643177, 0.5192436547844916, 0.9494861779883439, 0.5520793040055465, 0.6162484268774708, 0.7567365422085086, 0.7703727710919233, 0.6914296389096051, 0.9246491570286364, 0.7702583363025478, 0.7556441932387762, 0.9117358454001706, 0.7105295510471976, 0.941730122260827, 0.6716374516004697, 0.8884165818191022, 0.637207619474691, 0.8051974030760136, 0.6150797161619362, 0.8072130183115995, 0.7979462755000262, 0.655993529246969, 0.869178160944136, 0.8171428975652993, 0.8266689700834562, 0.5298183188799093, 0.9572531983485824, 0.8842867902150894, 0.6666341718714537, 0.8898012326943235, 0.5609414398684285, 0.983132564017333, 0.9401880567228129, 0.6462948118713967, 0.9424986475731187, 0.5555880105936053, 0.6980826789534833, 0.8920824931070317, 0.5982092918080983, 0.7539014053781499, 0.9245344144155506, 0.7143479715367063, 0.785034187431479, 0.7849233507193203, 0.8541896056003573, 0.7771979540048084, 0.6649174715746158, 0.6634889918881772, 0.8491850829589603, 0.749102678674791, 0.6721508596310422, 0.6849840057726595, 0.5924612302116472, 0.7681304549405925, 0.8576226264092282, 0.9343606196173411, 0.9445588878730147, 0.9352212802326492, 0.6267787416533875, 0.6348867199423893, 0.9166084989384651, 0.7772603176284996, 0.9822445674253657, 0.9034743357280577, 0.6734622122850942, 0.7549711973936399, 0.5231676652618107, 0.966828366146979, 0.5191909122654352, 0.9982298744627625, 0.8962701737193006, 0.719271128277908, 0.6829973223847894, 0.6460882761099729, 0.8447867901554531, 0.9080205569399626, 0.7942050598054906, 0.9224112861204949, 0.6756997121055832, 0.8657618981427722, 0.7561421429770564, 0.8398365318661989, 0.7923486959233669, 0.8058164833864463, 0.7716052325515498, 0.760205740266451, 0.7036993488349531, 0.7200373031415082, 0.9681167259312582, 0.8975807081813141, 0.8270371930255114, 0.7622243392521942, 0.5589340155347526, 0.6043505446594495, 0.5143789864132572, 0.8411048699120816, 0.5750389719537012, 0.5179663975944879, 0.9470073561638305, 0.7398953920665501, 0.7078820470000327, 0.7046220552589189, 0.5249795713253621, 0.9574019546484347, 0.667725786819453, 0.5184404570299982, 0.5352628804275249, 0.8814632494187085, 0.8357165271178935, 0.5971218282094855, 0.9048566190924203, 0.7821724270850399, 0.9282053453191833, 0.6296428133875323, 0.5937570480142614, 0.722495877477355, 0.8178372875117088, 0.7061847507013388, 0.6885216302124872, 0.967531315912812, 0.6587748264764368, 0.9794041042961252, 0.6691591064719976, 0.7551648153835224, 0.6607880129023995, 0.7016762188713233, 0.7114488371450882, 0.5474417374036509, 0.8901700876306411, 0.9974873199889145, 0.6463468068446709, 0.9101018016582316, 0.7635717865277585, 0.6842682795434281, 0.7113514624974957, 0.668973581782924, 0.7736312155390691, 0.8337172414137546, 0.5658569834736007, 0.8572472314591191, 0.9552171142481836, 0.6037674722509068, 0.6917986899132519, 0.5417138606504344, 0.9345082415725231, 0.8969523286212553, 0.6602380613480215, 0.8719605962047488, 0.724636046545406, 0.6805050199406986, 0.7604233185404219, 0.9906066210376165, 0.795589627051959, 0.9103968444459423, 0.9718473136103677, 0.687103504957999, 0.731445852788299, 0.8234439188509697, 0.9234102776683623, 0.6787222287940771, 0.9384970263090531, 0.6448649826444818, 0.8540099275474007, 0.6227702399594193, 0.5138395122763256, 0.8419132471421553, 0.8216926788196954, 0.9998150524215466, 0.9373052394376185, 0.9177373147575603, 0.8853469096605231, 0.9421463165032882, 0.9374771162894899, 0.7830936021609856, 0.7489221870363392, 0.9239410973011561, 0.5980921163428061, 0.7874460106311751, 0.8222841375116161, 0.666811454321954, 0.98973127313752, 0.8084239843995342, 0.7184148590963682, 0.9759701864132617, 0.5027414096262663, 0.6346987623509983, 0.5202921254999295, 0.6285247011183859, 0.8392321237754312, 0.9610842310229838, 0.543304677606812, 0.5557853914048526, 0.9533353337279087, 0.9076453457533761, 0.9987219658813788, 0.6523992510616763, 0.7585570715197985, 0.8969156246739056, 0.6500692082900539, 0.7015950807181393, 0.9449378148385155, 0.5199929114971986, 0.818669682014749, 0.8489396898164403, 0.9845685445916115, 0.7911436349068244, 0.9525858435126692, 0.7041290126190283, 0.9896137932029975, 0.7425448742799186, 0.5444211414076499, 0.7308284371664877, 0.9770313262399808, 0.989981746788294, 0.9700170529840959, 0.5933764308692734, 0.9659049613103838, 0.9567017744938897, 0.653112115524532, 0.8351746976935007, 0.5827301344633422, 0.7134726174530941, 0.5894542991786997, 0.5181325833752481, 0.9457920699348723, 0.8963167964866172, 0.7874997695658128, 0.7659244776764127, 0.9070046510037444, 0.5905680208896029, 0.8480416971670441, 0.5923346882184855, 0.9721412927558504, 0.999554094319302, 0.5406747403545288, 0.750871258175027, 0.9234468654782937, 0.798956097630027, 0.5870456033383047, 0.7801603578485041, 0.9485544618316081, 0.7673111516317042, 0.6003558270508678, 0.544832737120273, 0.9772829214455647, 0.5423981559649705, 0.5104121398946644, 0.6233270879922876, 0.7195223301319765, 0.7782208903830321, 0.805457054117891, 0.5084493461900577, 0.7113483567157897, 0.8686358892563557, 0.7371210380181255, 0.5617764400675089, 0.5805714199758906, 0.8911965803875848, 0.5724822637114524, 0.908869551289021, 0.5006544072619579, 0.6921599593348764, 0.9702858049770238, 0.5304758472266591, 0.6269867927205126, 0.8987932966895482, 0.7322655828657244, 0.8276024423587234, 0.9159562999292976, 0.8466344392974214, 0.6714526505414562, 0.9755626068299081, 0.7162088636203678, 0.7420922152144234, 0.9753757016889242, 0.8428383812395279, 0.7784110077385514, 0.787790677965776, 0.9508246765261401, 0.985854975894515, 0.6935361244824706, 0.5260250541603245, 0.9391620320429462, 0.8751897624755828, 0.984634738614308, 0.6345154074204928, 0.8907533339958215, 0.7008698281808172, 0.5243446827749457, 0.6982828224658337, 0.6775422223922127, 0.936626253710861, 0.5048943287029983, 0.6958307917806601, 0.7718039806806494, 0.8983288826843041, 0.9733396877610149, 0.5160914885010943, 0.8207973948877518, 0.983943390831216, 0.7552738867129066, 0.7302631974061535, 0.7299124143336837, 0.7518334904493453, 0.56186384070731, 0.5306115108033717, 0.6363516722852929, 0.8326770481386375, 0.7587274108799815, 0.5630217500344266, 0.540478461779762, 0.9280219603582247, 0.6721088250294429, 0.6634395383370786, 0.5871556235696904, 0.662906367275155, 0.542156046389759, 0.6295834192706194, 0.8291108573760456, 0.9120811476667103, 0.6296948160012257, 0.9219455008269455, 0.8324977556677375, 0.8064309046673988, 0.5387255152358277, 0.6909157950952991, 0.6009762838673205, 0.8415340576411354, 0.7400831944526431, 0.5796617825549173, 0.9479107777942114, 0.6506874201460133, 0.5836991116931611, 0.9058699604193955, 0.947173217446864, 0.8996739577508258, 0.6018549402105653, 0.6470751412678535, 0.7477099400768565, 0.6529590660413886, 0.6057605278427387, 0.972412510716471, 0.6708506741960045, 0.9356801546436656, 0.5698970288803665, 0.6240234563192164, 0.5336920375988885, 0.8575174683866179, 0.9920723298996508, 0.9338159523840276, 0.9821350353151335, 0.9833004081887111, 0.6229647998039745, 0.631972432264212, 0.7350585472405122, 0.56004804399487, 0.7820383450165952, 0.8511631924079153, 0.8061068552045032, 0.6917910644079421, 0.7382104555968024, 0.9206611778372489, 0.9793778275613251, 0.5446158874642508, 0.6421664331899597, 0.9756507560133894, 0.6072782677545832, 0.5212919574496697, 0.8222835607413546, 0.774379517013822, 0.7955235578359029, 0.6709485631674703, 0.8716457982583539, 0.8009557056373044, 0.9201029248803037, 0.9497315662401571, 0.6149515141731232, 0.5901761148069995, 0.8694704777333367, 0.7341678926648523, 0.5444441791317505, 0.8170440977734665, 0.8821731882249677, 0.6949271712755767, 0.6777479584657897, 0.5397236515815365, 0.7898629064195741, 0.721649363832372, 0.8859735487650161, 0.8715398131963249, 0.7453708636527485, 0.6181045549405002, 0.8691470684358551, 0.8339937535669849, 0.5810284009015485, 0.5969209589024677, 0.5443148075809843, 0.9722291992794028, 0.649899156229399, 0.6038286590697419, 0.5312020126651382, 0.8644787987417593, 0.9959480128444953, 0.6156993444991854, 0.6452185705122787, 0.9978299608600522, 0.9004278196139848, 0.7624574555129886, 0.8691427667707958, 0.8249699325907438, 0.5202010794671654, 0.9496473803412357, 0.7463154680458337, 0.6861428930186197, 0.9558582817412958, 0.6516264065900286, 0.6495814974819387, 0.888447957663244, 0.7041176754878571, 0.8363229354000531, 0.7638935591534071, 0.6373223063645407, 0.6153938180029045, 0.8001379203085464, 0.9219548258980199, 0.6921927628232586, 0.8618941559882849, 0.5977462648115123, 0.6278440517953129, 0.9983209465629184, 0.64134014943556, 0.8967830803024284, 0.7261822308660733, 0.5948032343169624, 0.5572682989228346, 0.8684734232232116, 0.5793755822832668, 0.8413964700422767, 0.8231130883816893, 0.6620478599000981, 0.8398139985658628, 0.6561201167744237, 0.8123705046569132, 0.9843566272946891, 0.7077634854423382, 0.6300476310574809, 0.6564376818223777, 0.8964817172951651, 0.767136901577869, 0.9380836639866271, 0.5813543713471121, 0.9965923495355717, 0.9398212299235722, 0.5214175440684907, 0.8368572439659563, 0.8688995087738689, 0.9983115382762374, 0.7857766432987564, 0.8239352977879748, 0.9893490682679447, 0.8026742070783384, 0.9214293140379732, 0.8489940782812697, 0.8182552740312219, 0.670921246930982, 0.6278304012868605, 0.6078477874023029, 0.6612174416570716, 0.7071592981461662, 0.6423529312931846, 0.6902805157299166, 0.7096366063156313, 0.5049786609554623, 0.9776741078922234, 0.6872200683462081, 0.7577554870419172, 0.9863290003358463, 0.8793735002688243, 0.960630275260248, 0.690848104605065, 0.5692686174437842, 0.7388523637762892, 0.9656575624619104, 0.6655020978183234, 0.9695245118310936, 0.6815757209552256, 0.8854756738961305, 0.5365826899173114, 0.7789543934421952, 0.6013341072401343, 0.635585154827627, 0.9591807780341334, 0.7152241056807713, 0.7755426908323123, 0.6164888592021056, 0.5619858447838988, 0.8455805016087341, 0.6520629433154652, 0.914716076495953, 0.6092393181151561, 0.935910617750461, 0.5031440072603145, 0.5511890410129159, 0.8279446448717348, 0.9344144509137003, 0.9406582053967621, 0.904249503706362, 0.6212419984384207, 0.8780009512229345, 0.5398300888068348, 0.7099032945610063, 0.5012284076674547, 0.9690741962202538, 0.5847650599517227, 0.5670641784512066, 0.6484982322178116, 0.8325005673330326, 0.9547352642476223, 0.7374881947115399, 0.5271647235014512, 0.5106797168200792, 0.6835450365904877, 0.6235258131244552, 0.5220659454684151, 0.8106576070641242, 0.9471127105370278, 0.7927332633279152, 0.9905929749149629, 0.9281161746745485, 0.8522321293419155, 0.702590257609544, 0.8574650095486125, 0.7373689403405451, 0.5378090337001729, 0.6690287311783668, 0.7308510849779006, 0.8757179839282914, 0.7862602616648025, 0.7936777077380668, 0.9763149960583719, 0.5353081568379823, 0.8500074188812652, 0.5134538369769455, 0.9340991409171162, 0.9391812344509185, 0.5999709511488843, 0.984787653030196, 0.5659257656100171, 0.5658157341619061, 0.9644728696772356, 0.5023549051506269, 0.7150057207296739, 0.744875905826407, 0.7016263922842562, 0.7711278560920626, 0.6596016749977105, 0.8211825914168303, 0.8411089199304727, 0.818659406589031, 0.762524410492819, 0.7470336593092415, 0.6103313757540475, 0.6020736970926419, 0.6483661584862801, 0.5444151392055476, 0.8786965428195997, 0.8252100511063859, 0.8903996481404934, 0.8849687910871106, 0.8503944530005616, 0.7238144205369726, 0.532184941946296, 0.9737578441706984, 0.8472598333045318, 0.9045028384047809, 0.7750295942756733, 0.7940900873241121, 0.6173023002973094, 0.6684052036012091, 0.7808009637159941, 0.8532964282366893, 0.6755088439994219, 0.8420476328798403, 0.7880219791186426, 0.5546704222618074, 0.9956748640642035, 0.6498320138347731, 0.8133581481747759, 0.9440215036601796, 0.70060697667811, 0.5695647122028855, 0.8113371614471582, 0.687922115144963, 0.9891060076896006, 0.9773209287112529, 0.5247179737232853, 0.5139449296442804, 0.6124547457420163, 0.9724524102687635, 0.9881779521213114, 0.8885672752105251, 0.6223133950282627, 0.6031729902698124, 0.8404583403628073, 0.7660684424040585, 0.774060418374185, 0.8096224407620023, 0.8511842367193182, 0.6304491113442489, 0.9252910949633859, 0.6549385841745263, 0.5770569636115286, 0.6187291151170948, 0.7092018313547729, 0.9819069037989909, 0.9216497295708661, 0.6856507079240488, 0.9418885652272082, 0.5855368342263796, 0.5776762385099332, 0.9262228375322439, 0.555466189734686, 0.8159621735156227, 0.5303011463470617, 0.6047934777702861, 0.8618423171361438, 0.6334084345917624, 0.9063921036297493, 0.5706729730215727, 0.6497174891779731, 0.7434801338165933, 0.9575183957525668, 0.9568958679750328, 0.5219948248500821, 0.7433695338021056, 0.5031834308973796, 0.9943866492384525, 0.553613572979786, 0.6403235300874645, 0.6207374222454238, 0.7747311448604839, 0.648409014259201, 0.6013008906130657, 0.7470106090084714, 0.8587105171017408, 0.8317244555182943, 0.7946526574256184, 0.8062784237077012, 0.6179106658893647, 0.8207627580583462, 0.6424428114085957, 0.9260782049774724, 0.9172398682380943, 0.6225924698292101, 0.7086108576272057, 0.9577310309193838, 0.8505076986450746, 0.6358659438144625, 0.6694210332657864, 0.9086347890398163, 0.9345354045414214, 0.8010821276970636, 0.6718364420517353, 0.8527690441041691, 0.856733540284772, 0.8215986484204101, 0.8664768101512803, 0.8964997632411509, 0.6080990011181963, 0.7892667159624024, 0.6717968902684548, 0.8674760876385746, 0.944201498135635, 0.5689699934142571, 0.5152177580559925, 0.7214721013591829, 0.6958979932705687, 0.5712971316676334, 0.7304233354328349, 0.9797777802589825, 0.8928089234417284, 0.8484960650009135, 0.6751591641226216, 0.934662639577937, 0.8142022533986353, 0.8755626157911637, 0.5075629239509266, 0.6432569532603127, 0.8267669067910857, 0.7172605857310315, 0.7143513870846596, 0.7278357641840576, 0.5218832940892058, 0.6635468528418408, 0.5124480479454863, 0.7396480876862743, 0.8137077281617933, 0.8730943969416979, 0.5684337372166985, 0.9558099806257447, 0.6723695435833128, 0.7255884912546123, 0.6365903982408064, 0.7153852593062748, 0.9262596349604899, 0.6857658311285636, 0.8339845310786382, 0.7250199637396773, 0.8866583758561885, 0.502742933616058, 0.7391786054060916, 0.9351054855858705, 0.7780071273551978, 0.9652407818368262, 0.9793766258033652, 0.6530579915252542, 0.9140599669412659, 0.9032190765139418, 0.5980474039316935, 0.8052046995825455, 0.7620514245518434, 0.7295702412720626, 0.6795230464415208, 0.9976394290220842, 0.5581884560196367, 0.9794326247037157, 0.989263232848901, 0.9913037937448177, 0.889340964974139, 0.8720313402687094, 0.5734917511959069, 0.646930250033183, 0.5793357477620809, 0.790067805002122, 0.567402518125482, 0.9875258010430982, 0.807331145213414, 0.9181288869281383, 0.5702341937151498, 0.9100882912894861, 0.922547508210428, 0.5627674277226895, 0.8644415272896424, 0.5873704060608389, 0.9696659048977392, 0.8124614923073876, 0.6903972521756103, 0.7993875374537538, 0.6180046840663563, 0.8641199214008698, 0.8985126645270413, 0.9019337666376006, 0.6765759329109768, 0.8107193018338028, 0.9023931031134438, 0.790284665055096, 0.9366346663035157, 0.8467053363740489, 0.5449599564394133, 0.7340884175408464, 0.6353251947904894, 0.9156631808092457, 0.6941210315085942, 0.9405368081584573, 0.6397496092882873, 0.8779561736287802, 0.6674336514321115, 0.7129669469199482, 0.8284312603130985, 0.9466053466400844, 0.676207831152408, 0.6392393781559427, 0.9189950359323997, 0.8415395497662448, 0.9809227876077365, 0.5569145681144669, 0.7869875784305417, 0.8998946141249914, 0.6767264821776127, 0.9744561802628251, 0.9377604942864415, 0.6590210081025041, 0.7319325929398215, 0.8532825131548943, 0.9337022101402755, 0.8631182520947391, 0.984927320028111, 0.6130048116981581, 0.512146378719065, 0.8778961376366328, 0.9396567875571087, 0.7766752467282999, 0.6498555589868534, 0.8627242287801589, 0.5887417603551631, 0.5394466434335927, 0.7944743805003887, 0.5071600046851766, 0.5085353197028851, 0.5545681997401903, 0.5614508216426064, 0.6751233571420778, 0.8697525924613511, 0.8143056944915557, 0.9287534625045484, 0.7000139275833632, 0.6312084854671285, 0.67299018164794, 0.8600460332081423, 0.8469083226564865, 0.746621130279312, 0.5402061740719319, 0.6353486905440751, 0.7258477834022359, 0.6403208855310732, 0.98318479861384, 0.9582991497882489, 0.6588077444039431, 0.9089034084159062, 0.6480436864454098, 0.703669529232573, 0.6408667392911835, 0.78912843513644, 0.7442068752897284, 0.9837585696442652, 0.9968985612546389, 0.8684969831102216, 0.747927841848439, 0.9567227729204036, 0.6527581468139874, 0.6901285337922143, 0.5870191905642257, 0.5681075812187818, 0.897008983406731, 0.5129075105543921, 0.8246690065651061, 0.657114686262652, 0.6088681560021294, 0.6132471451454438, 0.7219342818409542, 0.6632188849884041, 0.6886181699355506, 0.785136687408056, 0.9170005058709303, 0.8747530306377689, 0.8261942939726581, 0.8447600101019477, 0.8871767793684832, 0.6521874985500791, 0.623496735250374, 0.6332237936896559, 0.5010682819261629, 0.5415453246753126, 0.6916267606603392, 0.716703919085071, 0.8583178319510735, 0.5736076505092058, 0.9698931052038722, 0.6513611837467621, 0.8291421823400074, 0.6976645539140234, 0.525662638405674, 0.858758052467641, 0.6018731784471409, 0.5093680838806037, 0.5366574930507786, 0.8429250982863774, 0.8748786264900091, 0.901359187704335, 0.6012996617314064, 0.8187769103421556, 0.5443402548496044, 0.584892861537855, 0.7464426959453792, 0.6624024648292417, 0.9897642079787072, 0.9364733853731766, 0.9197986381069672, 0.8729031377715291, 0.6753897945828577, 0.8113477787013768, 0.6249182561923758, 0.6075382993291065, 0.796324094046084, 0.5447337170075242, 0.8608298598579971, 0.5301460088811094, 0.662453006554291, 0.933706665933642, 0.5135383889270188, 0.634314703726435, 0.6370503593750667, 0.8093760838157594, 0.9341484898276365, 0.7819910891840547, 0.7850037496927388, 0.5589641736252392, 0.7054849395418573, 0.6779098967154723, 0.8312900514704726, 0.589703123125797, 0.7473279567295645, 0.9363005667869627, 0.5513646072238657, 0.6971213191374892, 0.7086803922636651, 0.7564070728690172, 0.79747268098374, 0.9107347937876392, 0.9327103648934729, 0.9822483362174868, 0.5375069756238282, 0.6518883270892395, 0.6462687592223227, 0.5302229315069531, 0.7213000576901841, 0.8485740791630477, 0.7116360864329063, 0.6461431101563768, 0.5023382243315699, 0.8655548878121855, 0.980957647608796, 0.5102250868970195, 0.9388697340244061, 0.7547240622900151, 0.8278509053925662, 0.9039839040071107, 0.8804936685414433, 0.5628095411401511, 0.678852083434544, 0.8812213405884592, 0.8106690790383241, 0.5330957351346088, 0.990560359623994, 0.635449576223625, 0.7548572283148596, 0.5639885888555434, 0.6616001095609185, 0.86068656599333, 0.5880479107436247, 0.9622840322569763, 0.8300019795964978, 0.6222673140159186, 0.6849220264845853, 0.7462451579595946, 0.7359855236920771, 0.6462520459905716, 0.9617973880815402, 0.5084515225284671, 0.6592215037001634, 0.7937464753044285, 0.6379728591051945, 0.740198663602452, 0.5826738829392157, 0.6241085674518485, 0.6552025175486873, 0.9041972429248895, 0.8566417210350712, 0.9025637228037943, 0.9239159575853384, 0.9802729012801669, 0.958120812250123, 0.8739533976317122, 0.894390877479371, 0.5765101529866419, 0.946683866869919, 0.7552625472968153, 0.7516520821006989, 0.6025361078865825, 0.6296782241624705, 0.8341052098171939, 0.7927847373993115, 0.9797510434051266, 0.7778094456632714, 0.9478234143405079, 0.5342606076219458, 0.5633885750121511, 0.8373022861712198, 0.8435188339519248, 0.8914459948032911, 0.804944495728715, 0.7937011263167526, 0.8689915054621167, 0.7554622010443587, 0.5352272146049031, 0.6931017083162097, 0.6717875249826111, 0.9758447310425677, 0.5066814056208528, 0.6848627231494689, 0.8036040168014927, 0.6398152345532682, 0.7701809936914373, 0.866053073923476, 0.6381645009810387, 0.7789357668691084, 0.6265154577010277, 0.5910301636553585, 0.8667394316950321, 0.7938722636416491, 0.766700088091427, 0.7864592150270086, 0.7976064823151376, 0.549674218572503, 0.8115808919934581, 0.5981692881150825, 0.5355437447423412, 0.6634120365428138, 0.85913263676625, 0.6567016691876113, 0.906909025126727, 0.6097399100811811, 0.8247947372781674, 0.6895360596516422, 0.6395824693104846, 0.9199395491938863, 0.5902156610519811, 0.8378658405536417, 0.9344962313080946, 0.9247032968622451, 0.6538188605246651, 0.7371290284234067, 0.5213838283688736, 0.8092476448771865, 0.7230401611784234, 0.5720659535744091, 0.5168888961218634, 0.7539789622388087, 0.9687290716063547, 0.9697331508858249, 0.5815385403186738, 0.9422534168547376, 0.5058399894253098, 0.903198724541165, 0.6273707368706477, 0.8037487668527827, 0.631727780034361, 0.7797692778778467, 0.52014044839754, 0.7391648204397666, 0.6852103606032509, 0.8206470605750185, 0.9680257426259791, 0.7774539865494288, 0.7241361219703006, 0.5015642002490508, 0.7636348662828976, 0.7127571963725579, 0.5577364670024898, 0.559602747571533, 0.850127276574836, 0.7787497563840362, 0.8586868655769051, 0.5288825550859249, 0.9734730209168948, 0.8153385559354498, 0.8015192759152303, 0.5884420664405337, 0.8361690103711965, 0.9274152949443919, 0.7987956349717897, 0.8300283965391675, 0.8936415670056423, 0.6434365849599151, 0.6075877502963256, 0.5177790447941782, 0.5043461542229603, 0.7379687965119643, 0.5734208573711673, 0.6482096831585591, 0.9540149719683515, 0.9633652773471918, 0.7909516146861932, 0.9551175180699492, 0.5997152433672474, 0.9144166766409287, 0.5243528862054508, 0.5330683940312851, 0.7115174155445547, 0.6032108017311674, 0.9636791615105602, 0.9718614373890624, 0.5649499942139999, 0.6263099425711409, 0.9367826970383301, 0.8192407448515998, 0.9999740293101507, 0.8049513528908739, 0.7710697486376568, 0.7395947827590488, 0.8240072672618093, 0.7045939637144137, 0.5614171921468205, 0.7060975924706415, 0.6629788199058444, 0.9361879306274149, 0.6689806651774177, 0.6116074899232109, 0.7030963721375751, 0.9973364052857367, 0.9910187955675882, 0.613531426497013, 0.6384892073371016, 0.624317811678662, 0.6009740348307029, 0.5938717339131591, 0.6701381534088924, 0.5654729972015031, 0.8053488394184516, 0.7757789539928076, 0.890883552375695, 0.6057933059352502, 0.7407613202010694, 0.9091354363065136, 0.6514852234996734, 0.8053873563505332, 0.9322722518780427, 0.9055844937944648, 0.86078744950757, 0.523428114358639, 0.6280598617946773, 0.7812903688514025, 0.8396728534029219, 0.784992748469494, 0.7780339045547202, 0.8629488994731334, 0.9983873030862912, 0.9336022471454046, 0.6805775020081724, 0.8091327760668149, 0.5327661796779144, 0.897643615514467, 0.5137295122739219, 0.6729138499777814, 0.8864384340294063, 0.5424707925241159, 0.888453636109405, 0.6315054523580548, 0.8201906228282367, 0.624724780393378, 0.6011480115777741, 0.5158839836595821, 0.6943691023880665, 0.6248116884325762, 0.7904040447963101, 0.6526581137898548, 0.6996282669949158, 0.9105712364949375, 0.610211243362144, 0.9750388563923961, 0.7462396828504834, 0.6578244772246975, 0.5396222100309929, 0.921985678987711, 0.5466443925929133, 0.9218116346679, 0.9889529877696271, 0.8649640476257421, 0.7264724009773206, 0.9755593659356224, 0.9715653789587937, 0.6600743742902144, 0.836578486794955, 0.5422774669328054, 0.9060027061889466, 0.6167592437105093, 0.645144429150049, 0.7565212232615596, 0.9566482789752073, 0.6194464569694285, 0.900082888153013, 0.9560573924821577, 0.9386748799026996, 0.6152986607115579, 0.7410435008333289, 0.6902429738859072, 0.7685804711122455, 0.7962299122947958, 0.8899868087976572, 0.8694203485801404, 0.5581994326900057, 0.9708047329011279, 0.8776891013430702, 0.6203828518448274, 0.8860331130134538, 0.9186177953527833, 0.518385738355372, 0.6198564862453921, 0.7648275518931873, 0.681957902126503, 0.6741003433505639, 0.8739376937740291, 0.5302381905209206, 0.6604483194846296, 0.8980703482539242, 0.7440799868907011, 0.6605394863420393, 0.564087228422533, 0.5822122315382328, 0.6601921045561041, 0.853435733859932, 0.8809403942859609, 0.8037088655530116, 0.6418358325604177, 0.5691910205070534, 0.5812734537388746, 0.7619245384744054, 0.9600108872181466, 0.5787450009303093, 0.9503792391085725, 0.5433715608624785, 0.726277551085059, 0.7208139282118535, 0.7167123813943745, 0.7110777196561989, 0.6344654289087337, 0.9411828004879973, 0.9213731593391413, 0.9538658376304172, 0.5684771678985693, 0.8624778494215792, 0.6392171615964269, 0.8310958885022854, 0.7226825428398584, 0.5085349251362328, 0.9107040461070505, 0.8024159867221377, 0.6383807842880201, 0.8063734837006196, 0.58195605240844, 0.5568746937256777, 0.5133755434576885, 0.6072350546683467, 0.9737735912596932, 0.69648122976829, 0.7208296990124052, 0.8062992040764377, 0.5886050540235829, 0.8280653107488221, 0.7644813298036988, 0.9086550980393711, 0.6871439359266809, 0.622874336966786, 0.5802537732544534, 0.7694950538798204, 0.6558729926358434, 0.9485780006581346, 0.8718241242904596, 0.6557514560480315, 0.6132512145362208, 0.8068776985908317, 0.6166102526691855, 0.6517538927882346, 0.7815419632069707, 0.9481937974290857, 0.8608537029041434, 0.8662010610585071, 0.6884366366077888, 0.857493047019748, 0.6320929975043561, 0.8196038629753999, 0.6406624680540821, 0.9310987047132364, 0.8926239204882802, 0.653490452362514, 0.8700130518215832, 0.822985702876817, 0.7117656539477997, 0.8701583288960169, 0.8411078474201985, 0.6873623792778903, 0.6383268521256832, 0.8728521745654427, 0.659882434174432, 0.620876052784629, 0.7476138482237169, 0.5056406858906416, 0.7071057808931951, 0.9663996716432358, 0.8214658936697792, 0.902430435803036, 0.5516581826727798, 0.5155472321183161, 0.8487967002525134, 0.6841987070824496, 0.7789491259308614, 0.9499337519258924, 0.5118860987447215, 0.7244924545697968, 0.8155389319939286, 0.7037949093717999, 0.6594263686713657, 0.7729114994088503, 0.646026633056858, 0.7452028533317728, 0.8983958434591666, 0.7662852024658491, 0.6631735456313617, 0.9266173995344151, 0.7646864739724089, 0.5871143835661263, 0.5539922885869023, 0.8768779953902694, 0.6304452685295927, 0.9479706141070494, 0.667181798584866, 0.7875264172727634, 0.8122201933746025, 0.5075569154565225, 0.7195449314624556, 0.9032089571004129, 0.7290836162258314, 0.8981719943674231, 0.8936462903397686, 0.5864171089539173, 0.5646767891282514, 0.7328348325519299, 0.6059801165537514, 0.6757243576118873, 0.8585697590314588, 0.7736563094723816, 0.981458032932202, 0.980629992309671, 0.9427200413165375, 0.7605333812284742, 0.8538957718702865, 0.5111007365128883, 0.5404340612041723, 0.5854637513160929, 0.5857396276249494, 0.6087489635657464, 0.6440950270915207, 0.59295479710548, 0.6335461924889007, 0.9306069204062924, 0.5795854364163895, 0.8941133422127403, 0.7519959328127515, 0.8152599485863763, 0.805515654941409, 0.9026204264064717, 0.5054007654670198, 0.9190469296990074, 0.6180784588674031, 0.6943828400233244, 0.6926331408049672, 0.6157564907084903, 0.7056649773698571, 0.8901196932386295, 0.8068445617343735, 0.9803817506330461, 0.7186536992683492, 0.9023824513662311, 0.6910267209014207, 0.8561269953937747, 0.5385250377113175, 0.7267984133796876, 0.5717489781304532, 0.7621252943163948, 0.917057951963871, 0.9569051541460583, 0.583647483751294, 0.6923576746943341, 0.6304092690746921, 0.7491713068179287, 0.7757801690635823, 0.8188438384719747, 0.8296014338122768, 0.8100697041549985, 0.9238729054985817, 0.8246661579425751, 0.7349312186852244, 0.9490884627059366, 0.8530111555037996, 0.7366527194539044, 0.6231467340377205, 0.7573145204220046, 0.7277923487700737, 0.5536316665770381, 0.8043410763465457, 0.8375359159800932, 0.7026710195311894, 0.6660580564502588, 0.6611972054083479, 0.6430533965321825, 0.7684741315339761, 0.7501164220637679, 0.8153199666067732, 0.7457028736236357, 0.695631392560419, 0.7936040004182012, 0.6214268025225291, 0.5836854274398336, 0.6767081545938763, 0.800572989418365, 0.8748415348514913, 0.5878033699264684, 0.5796903281518746, 0.7299597775583049, 0.7439546210794079, 0.8478278116860957, 0.9137295280230757, 0.5663431574701467, 0.5125678622061121, 0.9824274595764466, 0.5102329989008741, 0.674767402769789, 0.5700081720469217, 0.6895779366410859, 0.9363185867020067, 0.610976999992562, 0.8385405198884598, 0.7577169800486979, 0.9984654531965613, 0.9187404987025214, 0.6719642294919146, 0.6899944546463239, 0.5950306020927931, 0.6583191625786984, 0.7005290306710985, 0.7239369885318402, 0.6738312468452348, 0.7416597775439362, 0.8478529027887416, 0.8784068165790558, 0.6342445018190563, 0.6204225743354757, 0.9527845479460955, 0.6443098664253795, 0.5457550653243846, 0.6301685765172301, 0.6710866635593409, 0.5711769547369931, 0.7295063757843955, 0.5264858913240964, 0.6905371613572624, 0.7980373857553729, 0.9498552071173263, 0.8858448574942126, 0.6659051863429328, 0.7927898920336761, 0.94884236184102, 0.5586542289795787, 0.6307491648856424, 0.5065745000300002, 0.6489796979873885, 0.6529525200685178, 0.6442990044620149, 0.5629494532000634, 0.937443570482744, 0.6087664894386935, 0.5521319117698813, 0.517990104774902, 0.7280064064252341, 0.757921934888243, 0.6824454721577855, 0.9845553362980085, 0.6825532054517207, 0.8452533833174767, 0.714735954907613, 0.8516294762730103, 0.8804375628811765, 0.53497145832815, 0.9406886166927055, 0.9661420488910388, 0.8028556564675975, 0.8695433322470474, 0.8821968082108425, 0.7482922126375474, 0.8172173152436927, 0.9059727729263602, 0.6683049866702075, 0.7562092231538659, 0.8043746426360168, 0.5262916473928526, 0.5403186944353144, 0.5308333412821613, 0.7028355948921028, 0.7287261419875302, 0.9306960109549398, 0.8350022634446506, 0.5099850577829521, 0.7729270518097464, 0.8923377243557811, 0.6712930322859962, 0.6148027593881287, 0.7373601235200771, 0.8390651532426077, 0.8071303085004672, 0.8844799931237269, 0.8983600233033089, 0.5295175803182046, 0.6792266820283663, 0.9635639792601232, 0.5791834304247587, 0.6488935208071538, 0.7820002255332656, 0.7022762107007539, 0.7167899638609034, 0.7262706911778727, 0.9233807795797621, 0.8659540746615426, 0.7046874749238556, 0.8789872581190312, 0.9011166660983072, 0.7227441914577755, 0.5362921292087176, 0.8967669020103066, 0.8129326183000557, 0.7294865810812166, 0.5926158996268911, 0.52473171528524, 0.8375307558281941, 0.5448280991460933, 0.9452902735956195, 0.5491353493983804, 0.8475302309216206, 0.5184771286116552, 0.9264443289063273, 0.9216745186877702, 0.6716353852254286, 0.8708884540977417, 0.8746123949193627, 0.8435153689461559, 0.9401293898998859, 0.7892755965237805, 0.9278956390465599, 0.8721385124480174, 0.5369354676066356, 0.6421635010724883, 0.6786302368023319, 0.984060961632256, 0.7299317574449079, 0.8101915159732413, 0.7603285958196015, 0.9696899482049783, 0.9554458376192676, 0.7072168960671321, 0.515534968106689, 0.7900332979441491, 0.7794849145943408, 0.8169688643047207, 0.616329699179984, 0.761765286018456, 0.587744597671126, 0.9524302836132179, 0.7522663449886451, 0.6113137777978618, 0.9026309743429337, 0.6700780830483654, 0.6496358257045955, 0.6993994849095422, 0.7693300509197532, 0.8240110794911613, 0.5977903250377846, 0.5360345041656798, 0.5432331784822289, 0.5340485551142939, 0.8064885646593243, 0.9531719383592574, 0.5892826823120256, 0.9381900352722677, 0.6831535429867927, 0.9695167160236017, 0.9510543752670049, 0.8413114651446212, 0.5026816725022133, 0.8097571590167758, 0.6753187995331691, 0.6890686360382283, 0.5478684869086694, 0.7746157340224831, 0.7873645669218391, 0.9981606075010157, 0.6393903485793688, 0.8584864858919184, 0.9454417828266708, 0.7143209462220763, 0.6961061428559205, 0.5697422281948599, 0.8576415689012117, 0.9966597431720527, 0.8724030737343047, 0.878016405806997, 0.9669445833969805, 0.8283554243863767, 0.6415959678785637, 0.7846904429778372, 0.9096303367777219, 0.6666394209890432, 0.758810107637572, 0.5212713784108788, 0.9633033319785075, 0.9227296364669615, 0.9813531907989728, 0.8407179767751889, 0.8103621180444878, 0.6203577394423043, 0.6485428045818789, 0.8652602785339703, 0.8780123632709882, 0.8944938149075016, 0.8342937345198491, 0.9573082436848838, 0.6503171166133894, 0.8623540588961509, 0.7091066360101639, 0.5401095323271217, 0.956558616208952, 0.698592518008108, 0.5109490790214654, 0.521147795131808, 0.6451497150009423, 0.6672555085049696, 0.5759204912553393, 0.6240826650189806, 0.7440137802644977, 0.9511397897505356, 0.621413222827234, 0.8925404720015846, 0.9455527811890501, 0.5170823334557806, 0.8740272475829435, 0.9631012747776952, 0.9388857955164102, 0.7744294504445715, 0.7655647507866081, 0.9774942370892545, 0.8477064456565924, 0.6361657702067632, 0.8639798110923107, 0.8280098725831422, 0.7103123999843224, 0.7342461018573968, 0.7570979169567247, 0.7197726497605824, 0.9463698772262914, 0.8634761057589055, 0.708187653939549, 0.669255365305089, 0.7892470575677084, 0.9739373396422603, 0.5389735502780489, 0.7964592183122552, 0.6448375704357754, 0.5294712389238998, 0.7857543898114859, 0.8868900683218, 0.6611447901641413, 0.6515270437719831, 0.8308918193289765, 0.5516545167372873, 0.7039814115957785, 0.6539904410679933, 0.9889712424394999, 0.9873857410504325, 0.8574874047977938, 0.733944812068078, 0.8383932616986867, 0.7796482729650815, 0.767490877855836, 0.656085538103216, 0.9607032612177318, 0.5051867384036213, 0.6424916702990104, 0.7267324792007552, 0.8810899247153885, 0.6083072220580943, 0.5661915216291851, 0.5775715888640953, 0.518778821299862, 0.9706530328796621, 0.8001267912421601, 0.9581971318494971, 0.9250901746291775, 0.8548082502639316, 0.979516220428347, 0.8472844855196925, 0.8815916179835142, 0.8119715634559024, 0.9637575538411927, 0.9306795665460521, 0.8499781530914154, 0.515998657663373, 0.7986193559561293, 0.7442676012539389, 0.5969693025414206, 0.5343766117831383, 0.6968748430103711, 0.8897350389725704, 0.9417856674507644, 0.6471316462528336, 0.6229023645111054, 0.7185501575770532, 0.6746418344099429, 0.6145752521763375, 0.624573824648111, 0.8851548469946207, 0.7125806105408904, 0.5081274720746856, 0.518993490887426, 0.869727294684332, 0.9053712371002101, 0.5711357915767655, 0.9695116801886022, 0.7699047420041383, 0.8359624652017619, 0.542949103130403, 0.701047258701488, 0.7913847038074996, 0.7607085654226478, 0.6342050767323824, 0.6532795752081655, 0.946879419889692, 0.7599206024309209, 0.7400381509742602, 0.7362810917533549, 0.7290274579483029, 0.7842982386037876, 0.9828664269287191, 0.6036652703842353, 0.9244633725693254, 0.6121366738619209, 0.5382696912702558, 0.9527262158781309, 0.9206729426581794, 0.7568384621885348, 0.9465690631117467, 0.6659967766867454, 0.7758862361669303, 0.6138272504689388, 0.7760086182335157, 0.7670354364871174, 0.7326611186713277, 0.970315558058745, 0.959897227982514, 0.6863999770777123, 0.9694668294427369, 0.8553481764482715, 0.5870650221198074, 0.588417234891907, 0.7438880299930677, 0.7671130574239555, 0.5832393391852257, 0.8642076686161706, 0.7727765287974536, 0.7992559492629869, 0.6958924268934121, 0.9763879451515768, 0.9977514356595067, 0.647009695266874, 0.9900514473648832, 0.560351807465469, 0.7487620222324212, 0.7596920548528636, 0.7379157576720504, 0.6472905673828024, 0.7473062555431755, 0.7897756422361576, 0.9088991377056674, 0.8459573839721364, 0.5731791536210538, 0.8818953819662896, 0.8643493994778149, 0.8164412583307673, 0.9059357667897451, 0.7285527540329292, 0.9737443622420794, 0.7130605347894218, 0.5485338547692681, 0.9070949602899463, 0.8600468900968103, 0.9260934624918737, 0.6710889400511699, 0.5071739353422446, 0.8236330826215107, 0.9539773894666549, 0.6941680459166634, 0.7424549197569955, 0.5265526047429825, 0.6186968372062346, 0.968827769821412, 0.8267235932073687, 0.9295528937495574, 0.7768433600760416, 0.5350206188685515, 0.6074113355652375, 0.538669705408083, 0.6461462749744336, 0.616964668484399, 0.5640447474077128, 0.8920285392274894, 0.6033287857629039, 0.5808817055093924, 0.6383733156385633, 0.5492710950849731, 0.9615301150730609, 0.6218138764798508, 0.8849297110261323, 0.9029990140664443, 0.5446691026765911, 0.6749170389287624, 0.6853207398838888, 0.5694911212007043, 0.9373005092731748, 0.8486611610214139, 0.7455816909297686, 0.6228384028925043, 0.6101402404841603, 0.7843664844553472, 0.8847290144899973, 0.696091933205731, 0.8774918776863824, 0.9042955366758327, 0.7094781538080734, 0.5956738425888211, 0.8377070895015335, 0.8375886027987404, 0.5408237501042816, 0.9255145380252481, 0.6116806165805858, 0.8440694047070503, 0.5895922581174203, 0.8698173225497079, 0.9947861468183817, 0.567855046086049, 0.9510619887315266, 0.8808220088943383, 0.7262898879283639, 0.5326677770354291, 0.7637667615326049, 0.9066994500538572, 0.5255933579580179, 0.6249100985969206, 0.5571336709337389, 0.5125219779736286, 0.7518724961260206, 0.6134453926411798, 0.5323415589576439, 0.6886421923908885, 0.9392195169547704, 0.7174136697969915, 0.6232701710299497, 0.9603544067624201, 0.9794750677578958, 0.686682535679922, 0.6746689265547527, 0.6320754039196685, 0.8009475804295738, 0.8628094918261727, 0.5757619518628889, 0.6199046120944594, 0.5340512897988079, 0.8170754986051103, 0.6795284605529908, 0.9481787263520625, 0.7580905195981742, 0.5087349461955273, 0.9330886996378633, 0.9898045835149586, 0.921566097165915, 0.5074892326649383, 0.5799889910237657, 0.7079386327849284, 0.5950445635901138, 0.974764907031869, 0.7574963230036756, 0.9873192874377594, 0.6505748155425539, 0.8452777106675383, 0.6595879585355069, 0.5715124187392198, 0.5525940455082297, 0.7719360872189005, 0.7494244045974792, 0.9052417490737952, 0.6777334710326546, 0.9921041954089737, 0.8317888977845134, 0.5060878617736381, 0.5368376244439563, 0.7828760987756149, 0.8802637586264919, 0.8631464663621556, 0.6328770385445677, 0.9730284227233686, 0.9664198329717045, 0.9940917949069414, 0.5674452384384197, 0.7416681058001469, 0.6452784339192749, 0.6398065730839709, 0.881618906244261, 0.560361285078386, 0.5583512215914133, 0.8184982807614177, 0.650989033097754, 0.8233662819949481, 0.52819833844719, 0.8930883511511947, 0.624328768965745, 0.5238237820288014, 0.7848523497290384, 0.8390177719932235, 0.793237638124316, 0.8672832600451563, 0.9299612765007264, 0.7539536081578517, 0.8393773655796645, 0.8276703006177056, 0.6612155091708254, 0.8402412690401125, 0.9922645296733084, 0.6664848659207385, 0.8652563097622565, 0.5764566602055875, 0.785468051016067, 0.547976013161357, 0.8145603769873209, 0.6475649783717174, 0.7501714299039285, 0.8282291597236769, 0.7449906273030614, 0.7780629969483764, 0.8800563330800857, 0.8920306222025046, 0.9860421528020356, 0.6015308128968535, 0.9467319330510162, 0.9193545566200827, 0.5962403341667486, 0.7062551291455168, 0.5429121969086099, 0.9093424735836382, 0.8070759749468606, 0.5795704691383698, 0.6445884998112842, 0.6380121677359532, 0.5129420893200697, 0.7596611685356586, 0.6546498745309555, 0.703474758695742, 0.5821726932247657, 0.8605424359399652, 0.8277857513289124, 0.7064075045065907, 0.5914357865326068, 0.6955140007750537, 0.7302024772201483, 0.7402752193581419, 0.6739136125053234, 0.7722534907465741, 0.7607420511716148, 0.5285763753997264, 0.7959374695424943, 0.9659754082333454, 0.7228377277585721, 0.8549693652166703, 0.6586377390219427, 0.711871415831564, 0.8798302367912798, 0.7046734902877934, 0.7614940997844739, 0.9536721794811701, 0.6718097806972185, 0.905382012729945, 0.9694523646411004, 0.8961898929678597, 0.533909111815246, 0.839775461504382, 0.6950223750491544, 0.8685477461944233, 0.6176892133112384, 0.7963636722132736, 0.9030942945154521, 0.9082547949678166, 0.7286903051403287, 0.6911816949236687, 0.9755032773551622, 0.5575281054542303, 0.7166225002892929, 0.9166927777352856, 0.7200253432303738, 0.8671403679578955, 0.8534010786130355, 0.7866769946004655, 0.8624011371975725, 0.5068356967410979, 0.8001373917746755, 0.9299469967718685, 0.8337343609577517, 0.8363610144510744, 0.9891943968694514, 0.9887849596726866, 0.9737638606424761, 0.714709601264558, 0.6536238521650015, 0.9246132567178043, 0.7567730105871319, 0.8606132220512042, 0.6387228136803115, 0.6699733421129666, 0.6799596654666691, 0.6212380493981486, 0.7676778909759594, 0.7698467288217492, 0.6714252993060204, 0.6383195403542411, 0.9776209830896955, 0.8201296382104533, 0.8312867432166744, 0.6573974379338365, 0.5786369747528002, 0.6044358841983015, 0.5660932197190118, 0.5959055650341556, 0.7681231782206196, 0.7739180278478187, 0.9774280561404447, 0.5004132477027634, 0.6938937084092117, 0.996985785210836, 0.6705779563306398, 0.8797124511793665, 0.6437237062098524, 0.7799606287424725, 0.773116862456946, 0.6505927265887684, 0.9714228011078088, 0.5911205844675689, 0.8819210149894285, 0.7539237392547165, 0.5844314304652745, 0.5554906262814069, 0.8189111360852173, 0.6298428820934203, 0.6447249030157771, 0.7551055520094312, 0.6813648652361946, 0.7407597399535741, 0.8645354075388489, 0.8611968240213611, 0.6432669119649101, 0.9858042313278361, 0.8928144088467413, 0.8509696831219208, 0.5688385585590037, 0.6484989836359868, 0.7229909588205794, 0.956895238395753, 0.9949084294616257, 0.989721222537618, 0.5151307652432975, 0.5554975021646424, 0.8947827884474657, 0.8647015869832111, 0.5585631845881411, 0.6890064506880423, 0.9515126029037203, 0.6491498865539229, 0.6494273569467524, 0.9508887908233772, 0.6716536234666326, 0.7799018388129433, 0.6615078350820505, 0.647458999473415, 0.9150155696459892, 0.7152513278922298, 0.7701810677994156, 0.5516984174887856, 0.5740098852920824, 0.8009290701820155, 0.6631026619413187, 0.8181352510922542, 0.788294479396121, 0.7040635175668057, 0.9834951413709307, 0.7949499956584316, 0.6012182253091576, 0.7668679249854258, 0.6596389824446909, 0.8041593486095608, 0.5243796242609136, 0.700885661678303, 0.7086050055651552, 0.6265151774815404, 0.798710276742837, 0.5477902022599999, 0.7591680037906943, 0.7676392060026503, 0.8424938355208651, 0.7321696591973675, 0.6619017373055223, 0.7586947741161542, 0.6054637497884828, 0.8053699815590769, 0.9146636584727005, 0.5146047827199577, 0.8244159730813196, 0.793344202312154, 0.8118609270061303, 0.756094127432096, 0.5041713237831578, 0.8657438258767512, 0.8409625607927589, 0.584551799707788, 0.9326903746753774, 0.5500815271243757, 0.6335953274574107, 0.6440379654727753, 0.5465020776464391, 0.8974079375843148, 0.7501981578419377, 0.6969268858376383, 0.9207762635728026, 0.9126891670608054, 0.7589481422948304, 0.7101041665691841, 0.6022005021097409, 0.5029369645632924, 0.7753790433626172, 0.8102303587842308, 0.7160446298478778, 0.8741288638403993, 0.8877643182298967, 0.6865877418421908, 0.6356406271822164, 0.604429707392506, 0.6340319486421591, 0.817086144625253, 0.5893442394146572, 0.7735158814076176, 0.8821030961053853, 0.6335763413509488, 0.9241965883227233, 0.8969647368504192, 0.5096376820849757, 0.9311675962319184, 0.564311284924926, 0.8341757981489848, 0.9602169394799209, 0.9675522991837091, 0.9707341881449032, 0.6474290033767797, 0.5845569425010018, 0.8962579792729566, 0.7159956137232841, 0.625117406103864, 0.6029318682712557, 0.7914206689922598, 0.9864420544476189, 0.5643732035635561, 0.9788193784430531, 0.8390642809963156, 0.7918017415032153, 0.5272255636691858, 0.5859401758164346, 0.8245695572633801, 0.7833627787011689, 0.8320272946431067, 0.894995375583451, 0.6449121934963856, 0.8836374081564491, 0.8027349753639701, 0.9404279045890238, 0.8989893399173187, 0.5872643049811308, 0.9860421554371113, 0.8886936681950168, 0.66070459531021, 0.8743788914849462, 0.5097619558176717, 0.7678226160898441, 0.7077386752561785, 0.8393172226573931, 0.5457895269620966, 0.8565104823432743, 0.8607863772846651, 0.762376926550462, 0.6133397384215076, 0.7272522795254361, 0.6212460660562754, 0.618902154540766, 0.761806011270211, 0.9894240195033014, 0.8141710942119836, 0.7845975686129185, 0.6740328117128946, 0.674495588784412, 0.5180617812168711, 0.7577371680558587, 0.7286700833204065, 0.5783154133855337, 0.5646238699252852, 0.7980210607107372, 0.8356983536834479, 0.8746337549179752, 0.99255018543064, 0.8284510818870271, 0.9247311736245178, 0.5462207854283038, 0.9770660127559259, 0.7907128563289803, 0.7817721590625987, 0.9747956515173842, 0.679832157061258, 0.9902057338030937, 0.6541954924147377, 0.6980641801014476, 0.8567867533029067, 0.6602086503256137, 0.5746577180862055, 0.5762541259976137, 0.7683642634456759, 0.7515929103331978, 0.8425086026916487, 0.7036207668778426, 0.7979183531460322, 0.9337093312915442, 0.5541057028194343, 0.811452123938415, 0.6679378550556324, 0.508855238762572, 0.7613912823643574, 0.9622780808683716, 0.6549441392645194, 0.8535297564529892, 0.709842435666036, 0.8645975401508214, 0.7685364845854793, 0.9625920578701195, 0.6340361699094241, 0.5189461864784648, 0.7213123477052918, 0.5694900727313393, 0.8666494168830863, 0.9967497522293247, 0.9797130388724677, 0.6503438669330037, 0.8063350121540352, 0.6035284086137961, 0.684054003734933, 0.7923865793373284, 0.6132470223414339, 0.5659948566875451, 0.8422558664939096, 0.8794478347673518, 0.8719086247888476, 0.6124824075492356, 0.8421554605642186, 0.7570724433809815, 0.5743752978004387, 0.6131624437701751, 0.5946917605343063, 0.6778377179447099, 0.9436267300528507, 0.8152367149999792, 0.8576957617380776, 0.7821607444742343, 0.811604415949412, 0.9816997736171438, 0.9617456628868004, 0.9838418070880217, 0.652768728330661, 0.7932594001886881, 0.6260785358098035, 0.9520974514925622, 0.9268339601912459, 0.5069677722171851, 0.9819616909398177, 0.8492113896656448, 0.7864864384160811, 0.6526094647566205, 0.6884955764407261, 0.7104822876998578, 0.9231984469496022, 0.7289102287031606, 0.7586416567291066, 0.694995788451815, 0.720564112496638, 0.6237358831000778, 0.5916937905190327, 0.6070524948738837, 0.841946933718196, 0.542497557355976, 0.6703151486868407, 0.625106100677532, 0.621414196446123, 0.530991494272507, 0.8457928820208046, 0.5614576358148323, 0.8645015014504114, 0.6986518319978895, 0.6521002731570723, 0.9530950798887846, 0.6806554339410469, 0.8251665351515682, 0.668028567516364, 0.7368916447782916, 0.9772554251061012, 0.9173896218348897, 0.7963574627964962, 0.8870380303519476, 0.9563263515088429, 0.5600513994175291, 0.5822100214860984, 0.6261111885112449, 0.7958277231305753, 0.9804171551773486, 0.9844608008877398, 0.9528284500707521, 0.5802263472755809, 0.9403015220345525, 0.6647649933009299, 0.7811810822091925, 0.5604786439975921, 0.7375108987957115, 0.7375362845991309, 0.893483926430869, 0.7518648364815061, 0.6381119121685701, 0.5696876742541266, 0.5730004821395336, 0.8476886704482853, 0.720319287292895, 0.8526782486156056, 0.7360087279217578, 0.6112306595397494, 0.8635551300396167, 0.9373368679538561, 0.7023555528620449, 0.8353026417473959, 0.870141555983259, 0.7298719340656608, 0.7161038116816236, 0.8730420216602974, 0.9759671343564038, 0.6287294948829718, 0.7976859828572762, 0.8484407365390769, 0.7537115664611711, 0.7800064670358852, 0.6918895807423111, 0.749021596113472, 0.9448622049687518, 0.9950391940136172, 0.5134709896406933, 0.6550617067044233, 0.575953678518522, 0.9981824292996213, 0.9303657807358641, 0.5929318023573906, 0.7943603955140102, 0.5803058738501464, 0.6485405234436936, 0.7506352424580318, 0.5689325372961928, 0.6126163058350177, 0.6764209306226052, 0.9914354295348109, 0.7826926108757037, 0.8035058607461526, 0.9321960455524126, 0.9105248170052486, 0.6110685503030406, 0.8387572331216255, 0.6495110379859375, 0.7680307067390755, 0.5654275234603312, 0.6955640401626224, 0.5084917759225351, 0.6640685802346538, 0.5102990429438231, 0.9397616421216425, 0.5888891397732294, 0.8733903438211971, 0.642532602758561, 0.8625886185769966, 0.5098022702609617, 0.620096959773317, 0.6280808904194684, 0.509065340716634, 0.8506464465280008, 0.6828048605111863, 0.9550808779773937, 0.9272944649379138, 0.5330870648466736, 0.9733060624336298, 0.6449667713796627, 0.9986528176710767, 0.7425752343075739, 0.6730548483356666, 0.5860590823202931, 0.5038479663774356, 0.9769310957084494, 0.8319945189887019, 0.6301913150052105, 0.9548895041077802, 0.971963447327939, 0.8838879690474135, 0.5777742967445345, 0.768618806542923, 0.6574034268338271, 0.54684831192129, 0.9221724980904726, 0.5986722720052959, 0.598267752437431, 0.6497151448828999, 0.8954125904480646, 0.7357682284785974, 0.9415269478880572, 0.6956182821435043, 0.6779424271357046, 0.7893341732993021, 0.8750439121876847, 0.9268223038775261, 0.7932018821055177, 0.5516176732668885, 0.8499858794571543, 0.8377437406235837, 0.7760759064206447, 0.5989662388510145, 0.584487486295413, 0.9561318919761843, 0.9103178999195469, 0.6850665170369736, 0.5736456458914825, 0.9153410039681746, 0.8210131279677125, 0.5495418862829039, 0.7565774290876067, 0.6340338140626315, 0.6008769042820233, 0.9872245694596494, 0.6266438386776952, 0.6573471476931378, 0.8164340864681225, 0.7446879795499741, 0.6897627113303882, 0.8372176664421314, 0.5339443387156189, 0.552113025863974, 0.9059514919891339, 0.6897153952907303, 0.5408785195517267, 0.834855150616457, 0.8008534933649336, 0.6049379062307105, 0.9070980202706858, 0.6922921911489464, 0.9959243540625291, 0.5315080518951902, 0.6763949856189438, 0.8971424492080164, 0.5568379563253958, 0.8990262150349937, 0.8441678794426761, 0.5735722928275093, 0.8312323230190488, 0.8719686853608197, 0.941624014587063, 0.7487867331251434, 0.9530432539177822, 0.5341663394308149, 0.9749342663995995, 0.9029208072955202, 0.7603769028656957, 0.5728862400170365, 0.5987157855501145, 0.6114186823964503, 0.8620065197913458, 0.661403514868306, 0.5484563991453644, 0.6361511391990706, 0.7447847350269369, 0.7694965988816882, 0.5391772341208698, 0.5118760265135276, 0.881416682251879, 0.7487697345284231, 0.8146093631295901, 0.605393412194868, 0.8320899939140307, 0.5408304305160224, 0.9847821890393901, 0.7837777958019472, 0.8104894933493751, 0.8241076556827769, 0.7230118598399716, 0.5072576707039095, 0.8367454844708333, 0.7339586064762126, 0.5030768967419683, 0.5099510068876659, 0.9507877962219574, 0.8410862968623837, 0.5805438458889961, 0.9760263294014297, 0.853108537092059, 0.5751508705946231, 0.9900502729608285, 0.9242953520078018, 0.6659385134573677, 0.6155983001749059, 0.7949310326602562, 0.8594951548082326, 0.851253101331529, 0.7017079071410381, 0.765874196967034, 0.8974653612723085, 0.6622753000634718, 0.5872476616173853, 0.7428013327810901, 0.5804978520260633, 0.967390604797665, 0.7040969387297107, 0.958642195093897, 0.6456982361999557, 0.7185901458167936, 0.9348983957515156, 0.760754843789497, 0.618509046143126, 0.9200025739539401, 0.52824486186914, 0.6804040511500333, 0.9678488487488474, 0.5103307635624658, 0.9134561871875395, 0.5359685110261874, 0.7714607835982026, 0.9083619407092263, 0.8637758603487224, 0.8546375904507139, 0.5961879409951529, 0.9709844720544805, 0.6631459759471634, 0.7509046304335275, 0.6478554420159874, 0.68993122055521, 0.7443843494978538, 0.807168541941392, 0.9079410509800516, 0.967937761760461, 0.6212178330492645, 0.9186387222460558, 0.8032928278290941, 0.7338742221434669, 0.5501247757508315, 0.9650300024086358, 0.7816908844148083, 0.7108055074352051, 0.6679494687324978, 0.92337106286009, 0.8015925389879148, 0.5894522933643371, 0.6258982876115442, 0.6308267029358098, 0.6550399864244394, 0.9084721928473999, 0.6271126142030645, 0.926387958575535, 0.736911494769521, 0.8116939854264849, 0.772490808463222, 0.5458808773990211, 0.6410816045955654, 0.7429446715691373, 0.9821133382521157, 0.7769608647193704, 0.6387517907602347, 0.5001914548083022, 0.8769315106758138, 0.921976384632483, 0.9050047054537089, 0.6718468522168357, 0.5692014087796812, 0.6868981948440188, 0.7336429956467339, 0.804015575955713, 0.81352257167679, 0.7621925980860058, 0.56313653964483, 0.909958455942361, 0.788347579567513, 0.925028307352381, 0.5541048777262247, 0.5682691342966342, 0.5606305135555754, 0.5409843566929967, 0.7578418819633204, 0.5038926757548989, 0.9042777206200963, 0.6332301197917081, 0.765195057433663, 0.7585263792641479, 0.5927335516339871, 0.5878623657835642, 0.5500569175866503, 0.85136696589536, 0.9031314758006171, 0.7470739841625662, 0.6520724788817195, 0.9031702308181269, 0.9479520448805274, 0.5434484775016619, 0.9959278100581168, 0.6741885644930599, 0.7935185763531174, 0.831760524742536, 0.6809498433152634, 0.7947734788069567, 0.8481113890442986, 0.7306911485221455, 0.7496364354333186, 0.8308087853639843, 0.6318277912100753, 0.7448662108213404, 0.8411329717255643, 0.7546142600906599, 0.517363539640405, 0.5140489161969173, 0.648278118997161, 0.595412227419474, 0.6449184635294116, 0.5493283400645865, 0.82742524410509, 0.5584669655772743, 0.6315329206528231, 0.9386192730873868, 0.85664651582766, 0.7668997803895883, 0.5125331873103911, 0.6674054475351416, 0.5300131475890711, 0.9828417032644737, 0.566619606177517, 0.6002801646931959, 0.9343449628154853, 0.8911195943041414, 0.7644725706845457, 0.9829232910819601, 0.7855283147871872, 0.5153529721515109, 0.7465224850408002, 0.8737021992745617, 0.9360882692495738, 0.8339984344512986, 0.8085099342078566, 0.9158490370699106, 0.6772556583507261, 0.8173569220174053, 0.9982258997802023, 0.9105105814145789, 0.5591746919090509, 0.7104449648138681, 0.8620163773321108, 0.6127079594114595, 0.6466250534637725, 0.8868262815575989, 0.5248863527355264, 0.8228147534848214, 0.7364466918416026, 0.9883295365407653, 0.504629662149997, 0.9376120507715671, 0.9412669652017309, 0.9604039172381642, 0.7822298734136534, 0.6086545949235095, 0.5215076004068682, 0.9810474937180614, 0.6918346651925429, 0.7948791437979426, 0.8598312230673402, 0.9721728227194741, 0.5509956229305273, 0.7939281202771138, 0.911601734722131, 0.7661167612089689, 0.6132069366684294, 0.7182708502474839, 0.8219189246629446, 0.8810974577375728, 0.9731437450084579, 0.9373748057897773, 0.9770831263384512, 0.6297285090236123, 0.9691735419935099, 0.8585577213434747, 0.8759629254812075, 0.5841073325479779, 0.7126057057425519, 0.8670478406619685, 0.5239208037404463, 0.5796456744485428, 0.656501664794509, 0.8918136664964775, 0.6144451001120187, 0.6406857719613821, 0.8966866159015443, 0.9090768830032485, 0.9213198726726023, 0.535899231296739, 0.9308731374063526, 0.784382318352044, 0.9458965788455238, 0.9897771924414809, 0.9028260013300831, 0.6974150884923036, 0.5031062478512531, 0.7644135544941387, 0.8744310335669567, 0.9667570264534436, 0.5041359074779257, 0.9401976443222316, 0.909718215372096, 0.9631528513669206, 0.9576883766145521, 0.5312992475455305, 0.8148195415253536, 0.9233607917933233, 0.7543018774479282, 0.9044060037359759, 0.6181076780537029, 0.5650686460683285, 0.7684469049953289, 0.9931230942971243, 0.7583023562755744, 0.7097786858241932, 0.9100931158024432, 0.5050554383292121, 0.8753626817283627, 0.9530521759341717, 0.9893226044359191, 0.8536123127638637, 0.8404335834128269, 0.9156375975264099, 0.7784078930575373, 0.8856404599040104, 0.8377812373795721, 0.613843858849398, 0.9650724870655911, 0.6636371751193939, 0.545426127133531, 0.601908363517645, 0.973489222947236, 0.6562769253355331, 0.9117099803141993, 0.8756752160304819, 0.9126927016492401, 0.8469105386183431, 0.9240488836895289, 0.8545129465930075, 0.9206241021618794, 0.8748362744464153, 0.8853683668582101, 0.9335190051190743, 0.5749167754980549, 0.7038640182818855, 0.9704268199862753, 0.8273889647095034, 0.795577415977587, 0.6805276130368343, 0.6705117323082392, 0.5673688840738524, 0.6306704951424678, 0.5755577703934808, 0.5164814698279239, 0.8893125593430233, 0.5329578827677617, 0.5626052783385347, 0.557123126275453, 0.9878367327604789, 0.8434568391835275, 0.503242662063065, 0.526726918741566, 0.6124516944079444, 0.6649778930537666, 0.5465929039129753, 0.8217967236335763, 0.842262010938752, 0.790990666455542, 0.687858347849774, 0.947984273174447, 0.8278056296379445, 0.7883970761028452, 0.9651725901096141, 0.8617830299331217, 0.8204523780988553, 0.5116235900599807, 0.8730167017606166, 0.8123047452691403, 0.6737170215968027, 0.5528586077101878, 0.7506401889278577, 0.7112213914224123, 0.6221262453180788, 0.6459384512530696, 0.6221731071327805, 0.623236080052628, 0.7490949374200842, 0.9733117778468483, 0.5474279263682318, 0.7264966582579907, 0.509509092547024, 0.9180631167017606, 0.8194410217016393, 0.9913893506635418, 0.5022211469038973, 0.5902278280712423, 0.9643282894137942, 0.7401269507736247, 0.7067733746368545, 0.9723557205878262, 0.9449009605154259, 0.6723409553677664, 0.5544941259267384, 0.6987125216191497, 0.611666736551242, 0.588518367880733, 0.6775983290712181, 0.8354224257656105, 0.7007221580756764, 0.5022130579411931, 0.5475844948353825, 0.9803338064778404, 0.7798643442124813, 0.8304481659964846, 0.8753047741552907, 0.5300018636502635, 0.6773331962979146, 0.8501204507096531, 0.8152776280995975, 0.8980209176575078, 0.5530187798051585, 0.9585167723499449, 0.9004691864064516, 0.8317862423614779, 0.9109496353747084, 0.5660138500793231, 0.6418070454228462, 0.62005171658458, 0.7211463829448292, 0.5992163721309978, 0.5428518192959508, 0.5510814871123623, 0.7618842868416387, 0.5797615912999784, 0.7031627252992635, 0.7350631947407893, 0.8409205320957194, 0.8526117548048404, 0.7207116758460402, 0.6987840057723033, 0.597578973088434, 0.7550424595361307, 0.5861379158664846, 0.9442081621372149, 0.8113808385358515, 0.6038291602071426, 0.7129176689645004, 0.9681201318910965, 0.8957968438645627, 0.7864147143814681, 0.8460877258554513, 0.5687300495868304, 0.8209671736828713, 0.5114714973953045, 0.5359699717227934, 0.8541475425914354, 0.7570086329949126, 0.5249297076945516, 0.9194997246238428, 0.5118626408418567, 0.8911429004266556, 0.9440093528011329, 0.8174146536002711, 0.784112572358479, 0.6819765076301725, 0.8962941567080416, 0.866616469713295, 0.9497395278566825, 0.7242102751703958, 0.9211363352246756, 0.6602997190564023, 0.8754697651699206, 0.7956897033968136, 0.8540871144525065, 0.8647816024908523, 0.6346217272574156, 0.8914075287579301, 0.8898960915152083, 0.5650932997015119, 0.872086763168882, 0.5216427092677856, 0.5902190533187809, 0.7977686028652309, 0.9273650589539767, 0.9516132378621918, 0.9913547526315756, 0.9006322558158599, 0.7885504481349448, 0.6406304518561191, 0.8841184920597622, 0.6587476562954501, 0.5885122571312189, 0.5159013223723115, 0.6443053389308615, 0.5116790533449946, 0.5581527247409385, 0.5538332554863794, 0.9922279130947417, 0.5933258271305167, 0.8555753311356455, 0.8806451833381017, 0.8372809173366472, 0.5733910465493965, 0.7277584491509325, 0.9766648126399817, 0.5706351720608522, 0.5595503562593042, 0.6823440229090372, 0.906472742085773, 0.6798395584890828, 0.5940730230735476, 0.5011502770487295, 0.9541871684972478, 0.6446359019918277, 0.7515499146895981, 0.782325230178289, 0.8343793399121302, 0.8974140558180513, 0.7907202056489446, 0.656307155745457, 0.501129724559791, 0.7598814358078616, 0.7313680926971176, 0.7847619188290915, 0.9621023955440002, 0.8558392062273008, 0.6892766795540005, 0.6542573668930602, 0.9836737796544529, 0.9161528563515238, 0.9975717663500985, 0.5057900033936238, 0.8702947210920325, 0.8739567572546855, 0.7137995964071002, 0.5555887300895094, 0.6546364648602333, 0.5941054007335282, 0.6454717206179834, 0.6438395789599924, 0.7513866620896221, 0.7369824733214656, 0.6239866646085761, 0.9242065689412555, 0.9956837764860792, 0.5066178940349566, 0.6434167947328315, 0.7537000024953464, 0.6198337700586978, 0.8405260645978618, 0.9219219748130587, 0.5231309154762086, 0.6572066540327579, 0.7278750352086936, 0.7124667928681523, 0.9214422990179469, 0.5105553466355266, 0.9770003666017979, 0.7375709329283521, 0.6105702644546571, 0.616036842415303, 0.5247475356797959, 0.526433081237783, 0.5288508261641146, 0.8803821322100498, 0.9947202620222735, 0.9434738086880838, 0.6263926187458755, 0.7664307858281958, 0.5368735686833352, 0.7661781468869752, 0.50189945593071, 0.5712163224145288, 0.5118394083649956, 0.937992410766959, 0.9496441277992758, 0.7053207855620321, 0.6212981334671747, 0.5586610531873235, 0.773137289757265, 0.9933207637803305, 0.7028515381008837, 0.8375865880760229, 0.7059052509668624, 0.8250893122158305, 0.8891420391123996, 0.6133613188090354, 0.6205137830407823, 0.7061836775793461, 0.921732407430559, 0.5923473227174287, 0.839594278901761, 0.5947692141664749, 0.6475208832518113, 0.9244346044574576, 0.8944622975871188, 0.7529535672006149, 0.5675487558828864, 0.9224078582475583, 0.9832532092443234, 0.7561137083959883, 0.8582737544236166, 0.9386634492219197, 0.5327120030780117, 0.8491563929095971, 0.6624461615592646, 0.6548182592620085, 0.8629474313830878, 0.5731551143691072, 0.5908021640253885, 0.9550650135161771, 0.7093252066800391, 0.7135694704992894, 0.9238435537595515, 0.7425979624832364, 0.8106904467279321, 0.9125605012339414, 0.6707977999602734, 0.6804754797084357, 0.6251912959915172, 0.6492565080927652, 0.9126343019131584, 0.8298039080634871, 0.6202497944534524, 0.955544375520031, 0.6673050411033015, 0.6257116838927901, 0.5210838106287017, 0.5651721346918447, 0.6615660597665112, 0.681768537284926, 0.5628532807996051, 0.8416589918980384, 0.6170271868442099, 0.6875081166111854, 0.7466925568596068, 0.8530487371084667, 0.9151819972637248, 0.8547697904819318, 0.7808409923662782, 0.6728247863613865, 0.9476638787997254, 0.5040680862326836, 0.5302748707056955, 0.7443594242815316, 0.5921486930752112, 0.5073426353917574, 0.8979304158596686, 0.8017282335803149, 0.6593905335852432, 0.7087014546634014, 0.7171759940589677, 0.5496700404831031, 0.8618074392397247, 0.958073238521393, 0.749384539607598, 0.8120575631489586, 0.5634670089526228, 0.7096486287969234, 0.5029771220033032, 0.6641326133342799, 0.7413035442840412, 0.9298734310874717, 0.9341073800902328, 0.5485831862045023, 0.6492575861397325, 0.961039950510305, 0.8565075936871597, 0.8993420675876902, 0.7560882729771681, 0.8835041582983807, 0.782228742760209, 0.621555615047592, 0.6563068780197484, 0.7270313393806123, 0.6214258574155656, 0.9258574206958541, 0.7925709219033039, 0.6454178110971713, 0.628436025448635, 0.7381425613159773, 0.7411612206421598, 0.5389794078143593, 0.5826610605464906, 0.9408262527041411, 0.7519984449405386, 0.8256253222633464, 0.8187666939616229, 0.8976312191801586, 0.8992327337921336, 0.8292768703406117, 0.5717959953925481, 0.6482934390040276, 0.7289867499875826, 0.5499395921770731, 0.9468790859811941, 0.9790128085350358, 0.7937929586996524, 0.5215240328613597, 0.9990299459489622, 0.6068134557326479, 0.5407354786072796, 0.8995419931387234, 0.6767148720071492, 0.7373751828029135, 0.7503090766308387, 0.7620572101421946, 0.6335269526944671, 0.7023753616675563, 0.594373671300257, 0.8590644736276443, 0.7603950302961592, 0.6994535913630393, 0.8038784410311162, 0.7092014722681101, 0.7959448254502437, 0.6511936406260264, 0.6963614969184211, 0.6444940113819467, 0.6138098673053207, 0.655220436709814, 0.7327176614023315, 0.9122301677069828, 0.6269472838937746, 0.8722729573808097, 0.9932881452744466, 0.8378585176761384, 0.924886191653872, 0.8160347444478122, 0.7550393570038892, 0.7542717515404559, 0.9667342213108143, 0.5945726354929226, 0.6517354552368039, 0.6956987225744433, 0.67751124463858, 0.6280485319890343, 0.5556144852378524, 0.8101796329183564, 0.6094293627074786, 0.7074074025370591, 0.6123184443641245, 0.6710776301558554, 0.5751787038183487, 0.6237339255573727, 0.709027024981141, 0.639164904597147, 0.8523301599033204, 0.923617161479209, 0.7191371652432195, 0.5313283189279563, 0.7298907478941604, 0.872057805425855, 0.615428245241792, 0.6980287541639103, 0.8590915244833808, 0.9532306540622284, 0.6392041181968424, 0.8907335211458928, 0.7690503324670712, 0.645695936301787, 0.5081491601303928, 0.501285046803982, 0.7150471702748947, 0.9516930612267974, 0.6158515844382638, 0.743948526477064, 0.8549140137383833, 0.638724797288666, 0.6331300495294327, 0.8807870624038636, 0.555486597317064, 0.9119299539618124, 0.6182122263551819, 0.7820778756436726, 0.9465327656915872, 0.6482903653778025, 0.6465886167933399, 0.8024401601757118, 0.5793568926809091, 0.8489703636708932, 0.672916060756917, 0.8947003828731737, 0.7079798919068234, 0.7588113859171929, 0.8916037853718027, 0.5465941503505815, 0.7943875895760206, 0.7050583178451959, 0.9575373031753509, 0.9269840773393374, 0.8034338639736577, 0.9769876601047807, 0.848979674545294, 0.7752042863453567, 0.5372119357833647, 0.6798818814084713, 0.6779788930526959, 0.5063058559245878, 0.6063281415328431, 0.512708698833645, 0.5098005897436184, 0.5213230041178543, 0.6955601409082263, 0.7289477640423548, 0.6100274449000169, 0.7942902416711475, 0.7757056000649201, 0.8192352163506108, 0.8962642468699173, 0.5252585620467183, 0.6988635710186586, 0.7187606228017674, 0.5758309174767156, 0.7320988595455485, 0.81143089048059, 0.8940149104344395, 0.7667842210480506, 0.6525243609191207, 0.6006195822083271, 0.8154564515351577, 0.9356895226577859, 0.8071453972118561, 0.7026173772371151, 0.974550462534637, 0.6547279044791963, 0.7803557670321428, 0.9517686538875646, 0.6900075237432574, 0.9688963853699224, 0.6602967481030949, 0.9964414514250426, 0.7043195174628158, 0.960293263538331, 0.7447344532557771, 0.6428910118760609, 0.7649418472632272, 0.5033063586235789, 0.6112841894119134, 0.9180840133483523, 0.6900846712351214, 0.6834725766070531, 0.8205789129676242, 0.8739088291103074, 0.9785919353903966, 0.6267252780499929, 0.7270248208634393, 0.6955375501239323, 0.500501669656605, 0.6386040070349746, 0.6730849629271705, 0.6580043050528179, 0.9006838230136575, 0.8073183646113554, 0.6748143178143795, 0.5829075156259226, 0.8708605747606764, 0.9281114880623405, 0.7847306870080335, 0.6159091779811311, 0.8432126408119209, 0.7753351403588031, 0.8791049839417975, 0.6974256204823306, 0.5814459194615489, 0.7496025746245436, 0.7686133309091836, 0.6559364300884167, 0.5724268554006402, 0.8140384059095014, 0.554425167344318, 0.7798713003214026, 0.9987950895499624, 0.7693613440054641, 0.9899952104134524, 0.9231154563736867, 0.7287442718889405, 0.7926857449269472, 0.6456677179169564, 0.9175115072373738, 0.5640996947310398, 0.579205996192816, 0.5667601150226841, 0.6993103459444479, 0.5498215236966097, 0.5127058277807985, 0.6645900041050168, 0.5381200246355475, 0.5391627890555089, 0.7625885313709988, 0.6331312113627043, 0.5226572200218502, 0.9138597865056551, 0.8207938993622033, 0.5060426465981323, 0.706192448980697, 0.8531313406992811, 0.8213678943040413, 0.7179524094578051, 0.8624190065696511, 0.9004088960893285, 0.6127550764443588, 0.6204682876146864, 0.8060359278954333, 0.5970178223486686, 0.7281232202884622, 0.8042108861000583, 0.7911805085187584, 0.8479473153275103, 0.5780882249416657, 0.5723689812459645, 0.5596469537611501, 0.6141931993203785, 0.6555431578489752, 0.7746415162885454, 0.7073592260137718, 0.6309989846950874, 0.9251370996332167, 0.8375343852240142, 0.8909601943153069, 0.7990048095637357, 0.8263256554825511, 0.782795757477214, 0.962660708699941, 0.5359310722157553, 0.7121041672294283, 0.8114167624954751, 0.8515624872115201, 0.7947746856530972, 0.8143284888443809, 0.7175036102886172, 0.6017085887575078, 0.7538871382291974, 0.9267995303827283, 0.7887723743551619, 0.6825397584535993, 0.7386455318304579, 0.8715171876291389, 0.8072364189853545, 0.7044500213029152, 0.6946238825091898, 0.8522725405124714, 0.9026395270061468, 0.9364780183775212, 0.9241093543021611, 0.6066922417457534, 0.554777513298526, 0.5122694160551984, 0.6836907816628406, 0.9624418355647852, 0.6883249245818415, 0.5716374304679817, 0.666081825609909, 0.8740352412132502, 0.6929079039890254, 0.6567389343200367, 0.5631474434892456, 0.8492013434471058, 0.5221262772560925, 0.7715903646190919, 0.5677349341546857, 0.9712106788283903, 0.8547341194927248, 0.935616464890244, 0.5757736005338141, 0.9919606780419903, 0.9471062510967136, 0.8059413767888409, 0.7542001184698488, 0.7130852384916089, 0.573861892980072, 0.9013245180524796, 0.9804262621789694, 0.9484042781639208, 0.851602948391956, 0.9827460567368256, 0.6801928853507917, 0.9916957323629327, 0.7700631117952652, 0.8439882579957257, 0.7210176663769485, 0.9747722960649363, 0.627744794518386, 0.88426453796485, 0.5255623789013903, 0.5682133987331511, 0.6728588717675994, 0.8920062488295469, 0.5419219981044768, 0.9685341925769559, 0.6927281563192483, 0.5215898480830763, 0.8030854343158333, 0.8354472437847759, 0.6305817220215428, 0.624362653578129, 0.7563057795972088, 0.5705728560431875, 0.542475291400061, 0.8797849863127343, 0.5545125844593268, 0.6875238608733596, 0.7474196226453383, 0.8018188305823821, 0.7654458917336326, 0.9162116974366397, 0.5476218340979047, 0.5603952261814099, 0.8327081149210975, 0.9757566785127774, 0.7567944478115796, 0.9461574450110559, 0.5223956408702711, 0.9249160812377344, 0.6886618280984556, 0.8481425705565435, 0.7362378331369673, 0.78298376137855, 0.7746787590745456, 0.7949351591347498, 0.9275095889449116, 0.7651792928944698, 0.6384189887655187, 0.5594247475155025, 0.6298050930253088, 0.6468270500693876, 0.8739699512755168, 0.709534143436724, 0.7759086539730264, 0.9530141979433948, 0.5137953589969805, 0.9735015785975067, 0.7510735634253478, 0.6803013613941497, 0.7990688472005182, 0.7530712942595403, 0.9463255736047949, 0.678515294568047, 0.8667701429883268, 0.6872459211530372, 0.8915657193950048, 0.7817445428691719, 0.5640499187281676, 0.598262070090311, 0.529862915024802, 0.8499191021255788, 0.947919668638394, 0.6997344474271328, 0.5201159532438464, 0.8215237489179261, 0.8685919468467755, 0.9320170678590198, 0.8891163343502527, 0.5344010991230612, 0.6506165825572676, 0.5425511968872487, 0.8904292394163492, 0.5030316878082715, 0.7123370621217457, 0.5690639023801096, 0.5497250060177465, 0.7043193197090498, 0.6125248301701742, 0.7304011767587617, 0.890121594560452, 0.5191431784474365, 0.743174631795132, 0.889568080492414, 0.6147770595733406, 0.9661047228296059, 0.8692146096299621, 0.966937634199016, 0.7374631160178805, 0.7153041040870337, 0.6529772987872291, 0.7678284233590357, 0.6329890923873662, 0.6449618227199985, 0.7732256033222294, 0.9675454745164216, 0.700281811048651, 0.6534420376652585, 0.9272145733375551, 0.6051765844858495, 0.8606411634206141, 0.938680648768981, 0.829097995672668, 0.5982620504183843, 0.7394260847628948, 0.8051551804957815, 0.712832576164297, 0.7277460431496525, 0.7664285757855878, 0.7577897109488037, 0.6972836459183365, 0.634401326380871, 0.8117756454788967, 0.7606945535481231, 0.6465050326258235, 0.7533778694945996, 0.9014490234423644, 0.9453704494100662, 0.6294646363917542, 0.8025530864852024, 0.6478941898983704, 0.9255189724653548, 0.9894611871497787, 0.8518459700039014, 0.8119881967308218, 0.6562675626946488, 0.5170262860826874, 0.9563497441584687, 0.6025599578800486, 0.5762308915299266, 0.9144999617865411, 0.5927497367306505, 0.533679803349633, 0.5616549066647818, 0.6916635222903913, 0.7709455832056905, 0.6015982117426619, 0.6919749472434955, 0.670379516219651, 0.9138413012872895, 0.659849108792004, 0.7629118097619476, 0.7430565625948036, 0.7794775683246697, 0.6652324954413948, 0.8568776274647524, 0.7202877362542439, 0.8117476390226925, 0.753675815514864, 0.8019281505513355, 0.8214831191790546, 0.6726120869217114, 0.9178579683647656, 0.7074685681920913, 0.6638103006425091, 0.5701933482636911, 0.9452768440336241, 0.7950196074545517, 0.7439725279011304, 0.9258725723031449, 0.541877604321866, 0.9382168273106483, 0.602436681800834, 0.9412903987830803, 0.9269471812022058, 0.7793119657661898, 0.9198032896344385, 0.5913644056974146, 0.7854937847467294, 0.8992858194086488, 0.7279524356483205, 0.9676146802920287, 0.528860799470658, 0.8519618071277268, 0.9840493335829734, 0.6080986653412973, 0.6638484586546489, 0.8408830424014802, 0.8353571237409392, 0.7715336255516659, 0.6224064317896254, 0.7515628502499334, 0.7306048134131922, 0.6423850608450057, 0.7068245241512372, 0.8980060987961056, 0.9320958512429508, 0.6311092407267597, 0.8047535947485274, 0.8403560954106131, 0.5231139836582552, 0.5146175585779849, 0.8758325583143978, 0.8154287822563027, 0.5674944150945983, 0.5932206382821099, 0.6650762761124414, 0.7609087835779469, 0.5125884179483517, 0.903706998090826, 0.5572644409757788, 0.7930498258178118, 0.7874931816720655, 0.6181041133478186, 0.8507823196529436, 0.7317019603931321, 0.6135374969747169, 0.5024712396641975, 0.8369237019157961, 0.8282636188644648, 0.7015617223985979, 0.6367143385261763, 0.8560149055047896, 0.8316914566509147, 0.7223868087240881, 0.7969990739038612, 0.6100003784306093, 0.9475610691291997, 0.7489864334915348, 0.8358507702358844, 0.801361636012057, 0.540343169550557, 0.6869477800550438, 0.946775670216783, 0.6504503040135043, 0.8534351349118983, 0.6987771651646968, 0.7163498977474502, 0.9428971289273247, 0.7507707899658869, 0.5756721328653405, 0.5790004348593623, 0.6956939084832077, 0.7567054976907197, 0.6056840042916305, 0.6140933143008989, 0.8376468811167147, 0.7075594845056004, 0.909526407345521, 0.7900167710526059, 0.837218322468534, 0.6430556902996003, 0.8383962036827796, 0.9734139585305992, 0.9047339557455567, 0.5338497898769892, 0.9328052130536817, 0.5736432840476342, 0.7231727656445567, 0.5062157641558187, 0.512216379525723, 0.9279981824826216, 0.8195206001831866, 0.7111496112192273, 0.8269464869374707, 0.8129941319612775, 0.8140899025265864, 0.6536126109310956, 0.9194196174729431, 0.6754580962412362, 0.5167552892130738, 0.7224510938169258, 0.6126080523061638, 0.9797746135302411, 0.8984172745176661, 0.638351470761825, 0.6821357947854065, 0.8277565071756823, 0.9349302672068316, 0.5325102480252737, 0.6326011516498609, 0.9945184325707983, 0.6217300479402263, 0.8046306218729639, 0.8342785438815192, 0.7863027421237314, 0.75323809025626, 0.619931593422355, 0.5599153456015572, 0.5644986767628133, 0.6222804794125965, 0.9142820366629862, 0.6559747791285246, 0.8299559048661391, 0.6000721318005009, 0.9194437307043013, 0.6151851190792662, 0.8852164963348721, 0.5807994136841946, 0.9652620474618192, 0.7427975314562161, 0.6121557496532801, 0.6515206164513657, 0.9381667887690104, 0.8084533823219417, 0.7395874196615513, 0.7930093879196988, 0.5483823352144698, 0.8813889037942442, 0.7274162658583718, 0.9543925869444958, 0.7472589373952627, 0.7887323813309791, 0.614245948881919, 0.9402229197282587, 0.8413654362827744, 0.5795186196312718, 0.8784151806186242, 0.8335381075107741, 0.618731362746131, 0.9927438965691946, 0.5759902995464725, 0.9808731617946245, 0.6677895895649131, 0.5423998109912604, 0.5425777096585568, 0.9443555715135192, 0.9994274461024194, 0.9221442793128753, 0.976184624872535, 0.7216486753196405, 0.9459907943275956, 0.6149774134415018, 0.5411603764663534, 0.9738022889569651, 0.9604531472869251, 0.6833088756685377, 0.913738071616147, 0.6622357379006418, 0.7536160125672751, 0.6652178297723007, 0.8813683209929157, 0.9321872714260908, 0.6849658147543429, 0.5063968488774919, 0.6161760959143658, 0.5963967090115999, 0.8002413462687046, 0.50693826925805, 0.7696577670300297, 0.6426233501271517, 0.9951873451006674, 0.7582223003335105, 0.7065318936195888, 0.8191198916328919, 0.6716397480365326, 0.7098303195498992, 0.8515343897837642, 0.6993868026325348, 0.7798547896485952, 0.6164515934441699, 0.9093138058577482, 0.737515975690791, 0.6469836109258913, 0.7875969645924051, 0.918085646830769, 0.8766999515531388, 0.504554206156437, 0.7221308616508151, 0.5237952069594625, 0.8003302257998597, 0.6764056157945122, 0.8715720848810766, 0.9847256628268997, 0.7541291314139369, 0.5965391850583742, 0.8366068329196894, 0.9994831593727673, 0.50969436615602, 0.7588588297271537, 0.5540670558484888, 0.6457442802769824, 0.8500778143196709, 0.9336568406729182, 0.6973815025510264, 0.8562157250977271, 0.8993466282101278, 0.8170762748550642, 0.7263757914166378, 0.6102396979484892, 0.8069898842264502, 0.6274179626668003, 0.7508430422571639, 0.7380083547904114, 0.9910830173696468, 0.5155305750581778, 0.877290910360192, 0.8459378609399828, 0.9453397093141158, 0.7136900718214232, 0.5336986720135142, 0.514836350036693, 0.8786887443739317, 0.9005575359803741, 0.7302447492099522, 0.796024647745437, 0.8563639025249805, 0.8933204871961498, 0.5951247640759569, 0.9624027325840288, 0.5033582282839764, 0.7130067484659115, 0.5599826120325948, 0.6783231351844524, 0.8499116427076836, 0.9544033511146216, 0.616871354489422, 0.8131301943360141, 0.8853202630997641, 0.8199814511002936, 0.7110488707790428, 0.7304282975995193, 0.9468033519684256, 0.7772757491969711, 0.5569679632251188, 0.9856991030173112, 0.6398307572243727, 0.6095316931063965, 0.6420223038561594, 0.5276878938628093, 0.9251016244553194, 0.7812521338524951, 0.8873631572552008, 0.9090152972864309, 0.8349960569004269, 0.8783691064013441, 0.7083778356432004, 0.9831479644589654, 0.5801436648715026, 0.9050579024095572, 0.7602761747625648, 0.9736793256427261, 0.655071064452325, 0.9527874573970264, 0.8898928298396329, 0.7693979915482922, 0.8727676961806037, 0.8926282764146709, 0.917554466595514, 0.8776890227381318, 0.5684482613116223, 0.7560073551827939, 0.6870154364161045, 0.8825640813655373, 0.9147516979646638, 0.9140702489668076, 0.9156436099528444, 0.9271466144912487, 0.7081339162835874, 0.7738611557530675, 0.7140572966578091, 0.8417636156014294, 0.845956554176772, 0.6888904021433584, 0.7023722226962135, 0.5851142441906962, 0.7072323988268437, 0.8758869011121024, 0.6664801301846492, 0.7934581714582858, 0.5516450675194133, 0.8066854470023614, 0.6945851393203135, 0.8988294578171274, 0.5198000944404602, 0.8884968535728217, 0.6457115888068649, 0.9894854416033344, 0.7791532964373495, 0.7068474138536018, 0.5436595850202326, 0.6994579593405627, 0.6055735398673456, 0.8364946661053968, 0.7407817888188941, 0.5962503613502691, 0.5701483697655826, 0.8972272210803408, 0.6026780577497217, 0.8978809651321161, 0.5299225925987381, 0.8665042818361705, 0.6519495136774385, 0.935965585171699, 0.9782293316918415, 0.8046671309221383, 0.9866142936504672, 0.9346978529699554, 0.7809019776456972, 0.7848973481830734, 0.7471986059799218, 0.5994681681268488, 0.679265826474879, 0.6455530317077339, 0.9837974197772111, 0.5010209804987906, 0.7697168349982124, 0.8111933912648845, 0.6184113168231504, 0.5628948562221535, 0.8872748172232994, 0.6541590317286978, 0.5022780982685557, 0.6261104778332965, 0.8106916549797304, 0.761683675741669, 0.9889175450759056, 0.868190687935199, 0.7815393716683645, 0.7674936450324228, 0.8306783810315281, 0.5110884827641231, 0.6454723350909743, 0.7739448714856877, 0.502102553021835, 0.9201035119615573, 0.7743730653475602, 0.8074335483713906, 0.9056148643094326, 0.6935386582564004, 0.5320280375689677, 0.9407064818401543, 0.9062619447845399, 0.7752864570250363, 0.9451914434685611, 0.7285623460138392, 0.5313108777319484, 0.8568722347180944, 0.8242192704504507, 0.6392953690674348, 0.9832224720304532, 0.5519734020387412, 0.6864745140315798, 0.6791013885236721, 0.6156050362859302, 0.5769393763786643, 0.7487533159480706, 0.8811127375064853, 0.9587965391776365, 0.7395181711375327, 0.6347199548247808, 0.7246774463183923, 0.6946703105751828, 0.7976919954315898, 0.773241567585049, 0.7171064876453632, 0.9865653298086762, 0.6720923567997958, 0.9675079626879932, 0.7772164597805833, 0.7643891713075046, 0.5250796726061413, 0.5286292354075461, 0.8570490689125478, 0.8651928075175408, 0.9393439297105628, 0.967151828919438, 0.8673884848353269, 0.6463789632362686, 0.852727097577404, 0.6004657886174216, 0.5715339809026314, 0.6701127223896196, 0.7875058523916897, 0.9510577925364911, 0.9378609059746118, 0.9878055730503869, 0.5811045868818905, 0.8124703976582078, 0.870341022800087, 0.9050461421322908, 0.7905287169953819, 0.9466384679274418, 0.7473393996160373, 0.9188834100224832, 0.7179411211605655, 0.5344782856907191, 0.8070179311931496, 0.6590105720865209, 0.6548640957874866, 0.7251711193418227, 0.947161231301769, 0.7176622140367948, 0.9939186801876447, 0.7530104135682076, 0.7741964510312935, 0.7047074816558562, 0.5101595672759995, 0.9442782507001217, 0.9022112423845242, 0.70890562889097, 0.8003524294046901, 0.7642847228201004, 0.5741400848408471, 0.6224377837476935, 0.9399731794207802, 0.9386219728215837, 0.598048599666002, 0.909011243094695, 0.8567308987473321, 0.7685389567437964, 0.9523083473218164, 0.5449933827866777, 0.9664137001895696, 0.8707278201361842, 0.862910588797218, 0.784690586599594, 0.767834966564113, 0.8174209404343951, 0.7611534547544292, 0.9667290588649994, 0.5467225059169898, 0.5318096503611012, 0.6056973836113646, 0.8368514740659196, 0.714106957379431, 0.5170719345806584, 0.817144190792727, 0.873000051430024, 0.9864233464770091, 0.6056317422791416, 0.7436203780199765, 0.5021873875982777, 0.7993655803481465, 0.99353574459284, 0.7965773259929905, 0.6327266379583074, 0.8796189074439111, 0.7157219339571933, 0.8273864340194176, 0.8335301245650804, 0.9896586774549098, 0.7809688167455396, 0.653252783767397, 0.609765503632204, 0.9829966894921152, 0.5740139027759423, 0.9046108112626974, 0.5380834424096821, 0.5630114362036509, 0.8704723618715027, 0.8560655629554619, 0.7562408103756701, 0.9558346413792103, 0.9901856042121739, 0.5212084507593588, 0.853255785256555, 0.9222838728938397, 0.9870721143019785, 0.7324019984964525, 0.8696981229607055, 0.8093991337943864, 0.6553118766638515, 0.8225048498848944, 0.9346927087823713, 0.8582127637840176, 0.950618080270591, 0.7086614554906197, 0.7629747567991378, 0.9021794212749648, 0.5716650796882441, 0.8985929944151625, 0.7061444834295516, 0.8247877296383069, 0.9946400115351157, 0.9002406836713326, 0.7199596138303219, 0.7866701708606956, 0.744797254846131, 0.5340709507804022, 0.5039138247494361, 0.7008557354815053, 0.5509164750430237, 0.7811359927760926, 0.6788459476641662, 0.7139832681367257, 0.9687566332328068, 0.852674804266138, 0.8875127641622023, 0.7029059105697829, 0.506539045235425, 0.9996869998574973, 0.6361681754858748, 0.918500232038681, 0.5698424905982256, 0.5550824628516542, 0.7129838332674094, 0.5748275162008167, 0.8953965015007277, 0.8650915910269206, 0.7629574470456707, 0.8277723204195828, 0.7578534672749884, 0.6126756287820823, 0.5046758993012199, 0.9171291717404745, 0.5350432047662341, 0.9123572928809645, 0.7765557279895915, 0.9065853354705317, 0.5575718041080393, 0.992134691490052, 0.9154994569094125, 0.968821429468693, 0.593363769692151, 0.620360593171827, 0.5957861198263988, 0.6888695905980788, 0.6289873065510891, 0.5202399505589773, 0.8347830097703547, 0.9780316026107498, 0.64995310945099, 0.8079271120451242, 0.5531383566294743, 0.9857764991624292, 0.8521832669531504, 0.8339323873850533, 0.5956930743194807, 0.5282591696952681, 0.7417131741018071, 0.9577919499388395, 0.5733716753457669, 0.7702975726496615, 0.8826982682917329, 0.5465020047854534, 0.9869553892389333, 0.8250789515485153, 0.9823443992625758, 0.7841272835181425, 0.5330417683344528, 0.7854169197407296, 0.952357959540211, 0.9341708740096681, 0.6824502315448859, 0.6084312850629774, 0.8715801864226705, 0.6632147990814645, 0.9318802200014393, 0.9073438197488835, 0.596480320004259, 0.9176440598589769, 0.919880810529619, 0.5175568933011185, 0.54021183038539, 0.5514837059339175, 0.6808089727898892, 0.9468798343259546, 0.9380555964781386, 0.5112921310043479, 0.7116854666993964, 0.6588112675129474, 0.6662519573144507, 0.5512369637052598, 0.6501037841635087, 0.7763090084880513, 0.8241920744426454, 0.9265581973679022, 0.8988394975657816, 0.5162219749005819, 0.5879028374865461, 0.7575783538574065, 0.998728853627349, 0.8102406733870033, 0.7064518205948188, 0.7872226869627676, 0.763406724992564, 0.8861808086646574, 0.8645492254374889, 0.9171394705863082, 0.548390587559775, 0.8116106489520041, 0.5923786603001786, 0.8694884879226653, 0.8646888623500311, 0.7996900218463637, 0.691002903510713, 0.6068715731037344, 0.5961200175378965, 0.7367525478664847, 0.5278257711258802, 0.8013797272115064, 0.5276365808265739, 0.5293850390415591, 0.5161763546450994, 0.5099991048179882, 0.5826482792601233, 0.9159149861433427, 0.5332426014157419, 0.9741189266708923, 0.5406284546784168, 0.8394532172182456, 0.8262502265546965, 0.5416051856676745, 0.9065073559686034, 0.715248894221999, 0.9050662512592095, 0.7809631847073137, 0.9663304554318626, 0.7683099532666073, 0.8448059738961524, 0.716292523056056, 0.964749077431097, 0.8299338843846729, 0.692950335739996, 0.8863855640814028, 0.5783992478724076, 0.5820569482693507, 0.6581285227510721, 0.6014068332328639, 0.8350622516164292, 0.6215248155904498, 0.8624448789368233, 0.6988567566417383, 0.5092741187839608, 0.9466894593639584, 0.7002325839739996, 0.8067468454716413, 0.8405432347319961, 0.7706197775239928, 0.7244873547779369, 0.920256696191506, 0.9512634890193494, 0.5837677348068024, 0.5099550712692178, 0.8033712814257026, 0.683151569301357, 0.8724346854498364, 0.9908532850272895, 0.6912910026162886, 0.74470374423111, 0.6749075675415075, 0.8142790417194572, 0.931008845469919, 0.6553525871375895, 0.6007513360970518, 0.7297519684800213, 0.9191509188273062, 0.8173901185009629, 0.9914573058218294, 0.6249374476132703, 0.9883985127950909, 0.5673032967337404, 0.9225374334605851, 0.954828580747634, 0.6258511126377658, 0.8962386035190699, 0.5601782847197767, 0.9179069692867932, 0.5053892375976272, 0.6890222018771486, 0.8384281881134993, 0.7090000037802555, 0.7094566469250816, 0.6221998892050116, 0.9819034122268069, 0.9255507863028386, 0.9092387268029065, 0.9031642721760516, 0.6395609901427529, 0.9307464086935712, 0.8041770465732396, 0.7128249938529716, 0.6546367833716475, 0.847340241069467, 0.6234451267190978, 0.5045745371667355, 0.7260202792977888, 0.6712417283136787, 0.7120110063370559, 0.9887641173098303, 0.8626096183540837, 0.9131759785970226, 0.9956509368897194, 0.5228982277698075, 0.5858320711022685, 0.6161221034881332, 0.5364820560075035, 0.7893885961116505, 0.6993379070213692, 0.8170820818100164, 0.7902916917833507, 0.6193555134776204, 0.5871953877705658, 0.8461863038934989, 0.7458722289970803, 0.7645064685290787, 0.8418991383900069, 0.967937127137689, 0.8689976321960899, 0.5921597432100966, 0.7541119394169733, 0.8964928695397385, 0.665245450881202, 0.8745256341417567, 0.8369445479610116, 0.8786180566373942, 0.556516924388152, 0.7528813628602585, 0.9697560194597286, 0.8992593174712418, 0.6234830370524095, 0.5283166360010898, 0.572191521051163, 0.6111031528719391, 0.9759168735175157, 0.6075526476261943, 0.9126894332500604, 0.6648588101355573, 0.8693049729740463, 0.7647658245750455, 0.7252411875135782, 0.9796284813233125, 0.8408107114283846, 0.5726512958449612, 0.8014194133908579, 0.7893110827373978, 0.8595578735534612, 0.6754277415924812, 0.6345572775894202, 0.6562535300076566, 0.6442772029146215, 0.7004504928646464, 0.9084476342224529, 0.7021303456034087, 0.8236052700397948, 0.8117785539042874, 0.5121510665343845, 0.6775130957951967, 0.9941073539205427, 0.868804878094374, 0.7377671607301368, 0.7215783012055448, 0.5644368105013496, 0.6097603064482671, 0.637617308767137, 0.9316385763335748, 0.5278669400622265, 0.5032540781852997, 0.7891379042399141, 0.5117227670305997, 0.7086696253302507, 0.9876516206134205, 0.504423500767954, 0.9277880482845059, 0.6546988704388884, 0.8272334836055818, 0.8946663463029108, 0.7750709916770768, 0.6116491349944139, 0.8964988525987921, 0.8384219541376466, 0.836151990306039, 0.6021029731494438, 0.8502891274245654, 0.6075992831058584, 0.78464919895286, 0.7975120123673328, 0.8512590212785762, 0.8872437611682886, 0.9843686557946525, 0.7567385599718948, 0.822060121800404, 0.8713355176454467, 0.8392590584930433, 0.794476070872327, 0.5896932571191646, 0.5594099382958899, 0.6136365314651598, 0.6503381301313391, 0.5106459990051316, 0.8649679299402234, 0.9910995582252702, 0.6690717085204247, 0.776047056023992, 0.878392760989947, 0.5206931386372242, 0.7415343701699952, 0.8595816913041228, 0.506815560545125, 0.7209835164741436, 0.5853074375246161, 0.9240504736180393, 0.9651411148250169, 0.5526108684545646, 0.7746781201427742, 0.6801322799775975, 0.9083342487019637, 0.5284371827719714, 0.6531556569040606, 0.5871770958084983, 0.6163494740479536, 0.686917646066427, 0.8628757335262845, 0.8454501887157326, 0.7980034682046566, 0.6443186561869224, 0.9773029458890825, 0.7132848518763006, 0.5793539074393118, 0.8257227578867639, 0.8573399391832828, 0.7454533442044158, 0.5248152892529983, 0.6777872349929, 0.5656716350018673, 0.9745587578274013, 0.8317873328357661, 0.7715818616321141, 0.9895687229212671, 0.9069945948127541, 0.5665241119133118, 0.9274712067322912, 0.655742869031871, 0.8743869373399491, 0.5725475181741635, 0.965112913918039, 0.8299141566848891, 0.686121783210284, 0.6322073331892213, 0.6006417635604031, 0.5598337260182487, 0.5443479833539019, 0.5809279849581219, 0.7596720384093653, 0.8796126799186331, 0.5069542498747822, 0.62733442711561, 0.7732612722646992, 0.6098964672682876, 0.9493305312018077, 0.650361056271292, 0.7767536149436702, 0.8041355258664875, 0.6979999395907223, 0.9630871643658737, 0.8834056082076875, 0.5422044408597388, 0.8003560905076571, 0.8531077823809021, 0.7421359889152972, 0.8616307884154857, 0.92969433421532, 0.8592237889129001, 0.5543125203339281, 0.6983362460545943, 0.97969762577517, 0.5282706917631748, 0.676453718570373, 0.6356467980678449, 0.6916676393434514, 0.5226013917417449, 0.8343773867990022, 0.8716589743412182, 0.6055500954293289, 0.7067087535034352, 0.899842409037947, 0.5615391646888321, 0.7538124554607275, 0.839420232208639, 0.8563328769801982, 0.9648880521070815, 0.88231734104712, 0.8365426988097113, 0.913556504635036, 0.6193335074123505, 0.6378649252480425, 0.8572493550878462, 0.6872607255162615, 0.5205688776176622, 0.6791731469085717, 0.7336377288972495, 0.6120203099927806, 0.7111819883889812, 0.7482016794258547, 0.940541887052947, 0.5353708827578961, 0.8151829845693894, 0.8789569224419302, 0.653995962348318, 0.6980838570949057, 0.837600507880669, 0.9334644641946975, 0.8524362387889048, 0.7812335101827169, 0.8705094686153987, 0.5593556579308309, 0.8134274433515534, 0.8734444589953836, 0.598001954077678, 0.5565408731789152, 0.6715217976722941, 0.5119482365890908, 0.609330551152033, 0.81690809820378, 0.9536891213645018, 0.7157152995511562, 0.533137280808247, 0.7755991912982905, 0.9863421729533677, 0.9813420579821801, 0.5156103128909155, 0.9261781628492697, 0.7325082654864776, 0.8972583406642698, 0.920009526952742, 0.638986443336693, 0.9834260339708076, 0.6499020872655438, 0.5271881864046228, 0.7348644909825978, 0.5220080801959976, 0.9154900915144473, 0.9583343511166599, 0.8464596821916703, 0.7733274631699356, 0.5882346004451157, 0.6850320010415227, 0.8055079988759104, 0.5875203354027911, 0.9897963848327962, 0.7109160922958155, 0.930569536637228, 0.5771075145336528, 0.9757560737595647, 0.8458602875479291, 0.9746694906750518, 0.7383211312990332, 0.749484954052976, 0.8740729325391047, 0.9395704292089722, 0.7917442595128861, 0.9175059658534852, 0.8983302002376973, 0.7268808872268895, 0.5495015651457535, 0.7615107032901476, 0.6508707397114727, 0.9395869224940776, 0.6921125898166851, 0.9379885137399552, 0.9590785949426494, 0.8473678827656879, 0.8203937590116079, 0.5877140215928418, 0.7087192657088186, 0.9266843560371973, 0.5603114173950219, 0.9253183928273807, 0.6954257545811124, 0.7066219999335445, 0.8607372488980589, 0.5735915327909293, 0.9977132206495655, 0.7626198220062143, 0.594932895933157, 0.7522633609819902, 0.7371400485166923, 0.5114517211616909, 0.9005202029825184, 0.5445927640302979, 0.7422872247835173, 0.570396918583902, 0.6958944386686641, 0.8950025620895039, 0.9833318708303276, 0.7637302896687345, 0.7135201673392944, 0.604910253888127, 0.5415501798969125, 0.5495080848714695, 0.7038036210736321, 0.7070064295498399, 0.7891157235134064, 0.6744829131426129, 0.5007605626668541, 0.6823695455922446, 0.704278574971011, 0.9992300198584956, 0.5586835208471757, 0.6664202494934404, 0.8633866053497128, 0.8194411200212054, 0.7512477082558416, 0.8453994825014537, 0.570740478370817, 0.8732561377646536, 0.6679790714552982, 0.951514983504493, 0.6341598677189648, 0.6482942780219227, 0.801248876405357, 0.9627211086657181, 0.7403262139217351, 0.7870681378528648, 0.6086480526077768, 0.5426317144638624, 0.8088681194809717, 0.9115100738502053, 0.6222008789505292, 0.638092822653037, 0.7915552954406653, 0.8542131062726315, 0.64925938671929, 0.744509874941331, 0.6444051006987106, 0.5895247694156495, 0.6916877696713402, 0.855427541159756, 0.5227283545962615, 0.6839192939192138, 0.877702031567503, 0.6891886515801021, 0.9238454066609105, 0.6452879995128415, 0.8647534662946299, 0.5771773604748207, 0.6407638290926654, 0.8457012588472215, 0.8237114520076746, 0.7721161194351682, 0.9361334936638747, 0.8443634578633327, 0.721886401547758, 0.528096029575407, 0.5539298456668593, 0.9165746941085654, 0.9207818199222082, 0.668256727015299, 0.6369562916174778, 0.6764135476330526, 0.9075867258321366, 0.7294091064027068, 0.5285027172793287, 0.7647903588358993, 0.5341330279935019, 0.6158817688280653, 0.8565954756558987, 0.5225058839075951, 0.9082156639472512, 0.8277614413992285, 0.5304162194040138, 0.719236174437804, 0.7949512202476423, 0.5831516154742268, 0.6224337011592466, 0.6436720945369331, 0.5702110837001115, 0.905069613504214, 0.9554293392860048, 0.9758282954139361, 0.6847287340057978, 0.9417044930818803, 0.9391950951367047, 0.8685814068372473, 0.6838727599825535, 0.6113478433177556, 0.8859362949069978, 0.5666163190267574, 0.733148707989474, 0.9204818648161528, 0.8932889651469553, 0.5613244241650637, 0.6368784523953428, 0.7718829826653608, 0.9680971254396984, 0.5118998227240851, 0.6954443267075634, 0.7504161248837431, 0.9342828031304695, 0.6801332182041426, 0.8164851579615162, 0.7297046572879097, 0.6655377762640482, 0.6517906808486704, 0.5073404541187018, 0.9177802052756482, 0.5245502470951561, 0.9917006262838577, 0.8146958065924723, 0.779668297903279, 0.9528895789303962, 0.8317093242135298, 0.5998464769973832, 0.8611392813849907, 0.7815955221502694, 0.7985258036931969, 0.8165195883536166, 0.8672142863684182, 0.9889792209258677, 0.7803728246153319, 0.6270188592846759, 0.8588964160953998, 0.6863849561026841, 0.7570209692193893, 0.5882226322430865, 0.504133812636422, 0.8196793537464196, 0.9300757739333052, 0.7557936066231135, 0.6264738452628408, 0.9112277051793984, 0.5840672724401451, 0.7034903402109876, 0.5066806222382841, 0.986042764486074, 0.6931905765913324, 0.5982761189799461, 0.6343970751917684, 0.846193893803816, 0.8341578985626426, 0.6043108286172736, 0.9654158435325314, 0.8549548587694169, 0.9490120677672018, 0.7623030192733364, 0.8500809815537651, 0.5671946617549423, 0.7831208095938738, 0.7897127380829156, 0.8817254029924919, 0.5187691991726162, 0.5212570775642329, 0.7009353617174215, 0.6117886391602487, 0.876980078895751, 0.7032618759415951, 0.888444368290592, 0.8403244742996541, 0.7705302812383439, 0.9173821677537286, 0.6986404703655351, 0.5139267557868646, 0.9379494747240267, 0.7614592253886832, 0.7889114693410528, 0.5404832907376521, 0.5286396794297739, 0.9920950965007319, 0.9182746518690662, 0.8443341041563697, 0.7403179405388499, 0.5344914754136353, 0.7674777600789121, 0.7371478691797579, 0.5289767216374219, 0.9620008247923957, 0.7122477916104395, 0.7699534404025365, 0.765054883587428, 0.9785416488195334, 0.8705302831429644, 0.6942345404690442, 0.6800552082046785, 0.6956916628927284, 0.9198038834386071, 0.7368522301258796, 0.6410218850457292, 0.5315831196920222, 0.9782439987258941, 0.7959292491629401, 0.8850258249543899, 0.718504627965342, 0.6452861674711377, 0.6744629817728687, 0.9302652401081202, 0.8200126593130257, 0.5562810437627331, 0.6381773022292968, 0.9774630024278816, 0.9975639242144676, 0.5643130444960454, 0.524868327166405, 0.7491397373436094, 0.9683126432125524, 0.5360604548959325, 0.5785883829158296, 0.935063562418461, 0.9318700968855129, 0.5028857638861371, 0.8252441540860864, 0.935666455230695, 0.5931339844964385, 0.8909059349834072, 0.5665336250633977, 0.5125559668402104, 0.7615207618010296, 0.7367862580245982, 0.6213870522203155, 0.5981965523771337, 0.9056885100287431, 0.7999083784332423, 0.8726587220898552, 0.8780482209387377, 0.7554260416706824, 0.8039028689786714, 0.9351410420710493, 0.6462521726937669, 0.5905418671503542, 0.834305205801505, 0.8973110905065622, 0.9593032710529625, 0.6940119443117316, 0.8700636073505422, 0.5792673506717834, 0.9306534048766264, 0.5948958097152415, 0.8156044764919074, 0.7458560804285421, 0.7506765555342666, 0.6869419417927609, 0.6930084339395456, 0.5142798943888176, 0.761574901494616, 0.8888247826916249, 0.6723633029977732, 0.6115900472295028, 0.6158093621568927, 0.6339622299523389, 0.763167597663261, 0.989816523939986, 0.5718960592434159, 0.781310874588039, 0.9375010834207091, 0.6006613622784903, 0.9877645752533712, 0.9203769343216802, 0.5066494350147945, 0.9598474934164282, 0.6047773600534551, 0.5919987913674283, 0.5022944353015734, 0.9837086448741286, 0.9226856415353888, 0.9954161546091831, 0.5269881763518409, 0.917580535499668, 0.957778595147487, 0.6041990188011929, 0.9545179467040033, 0.5663128413791428, 0.9650469720355366, 0.7546107589253318, 0.7277210640567977, 0.70268703134546, 0.6476775408354092, 0.861999019128467, 0.9296568626456145, 0.784093257116109, 0.7427523805214024, 0.5120791993019462, 0.8703036683613949, 0.6839182508499249, 0.643819911545755, 0.7269479795189606, 0.5288863689415297, 0.7973828030724593, 0.9938431143296933, 0.916231465429084, 0.5543522010657149, 0.5207392700739086, 0.7249281874171128, 0.9276530278116134, 0.7333689802680514, 0.7866664874807453, 0.6442571723386463, 0.6355607736069844, 0.8535334228755962, 0.7922679079080132, 0.9088605888424593, 0.5650406504427928, 0.7304760349607757, 0.8188134959564612, 0.7920490361463975, 0.9621336627713317, 0.8688338523452974, 0.9259599575692614, 0.6961195650040588, 0.6106001355937588, 0.593816911770483, 0.8100766427016072, 0.9712487155621932, 0.5412539852701068, 0.6024474370976068, 0.8694150889193251, 0.840949744138249, 0.7349615398675913, 0.5225578409354582, 0.7125229104611085, 0.7269846828484805, 0.6565501291567483, 0.9049457981664679, 0.7125606488867042, 0.7052856557721623, 0.5989429211496464, 0.9125437437075927, 0.9341617838411885, 0.5962784089280619, 0.9484424861775256, 0.7121377185941895, 0.647115683144544, 0.9085369141211475, 0.5254160448504042, 0.87890576510287, 0.5514973651230101, 0.5551055317183481, 0.7426002338599589, 0.6411629627021668, 0.5991115505400638, 0.6178472634711891, 0.9688332349762154, 0.5731015847624619, 0.7095028537464239, 0.5491450710131782, 0.6784047653611146, 0.7744183918901795, 0.985732087763725, 0.9419932163705633, 0.7693142179402218, 0.8215816078163989, 0.5278869591850308, 0.8203105459822557, 0.9039519480671283, 0.8136024749205274, 0.5690262339942777, 0.5907186990412441, 0.5320839710020169, 0.7146056152421687, 0.7053453419798508, 0.6192956400145055, 0.9272791996522971, 0.6639242719180477, 0.7555540032553001, 0.952646748656269, 0.5700991057863679, 0.8149298541424741, 0.8741255750437125, 0.8928987285820238, 0.7091141162591365, 0.9985414766466707, 0.9182760517603323, 0.507121390402262, 0.753511000399079, 0.8623354075747609, 0.6203286549591582, 0.9991999146323809, 0.5028117592620109, 0.530911027917885, 0.615290926911211, 0.5660699375634974, 0.8563017467768737, 0.627778449801222, 0.7543502506536343, 0.5749480947457324, 0.699183745000479, 0.9006419845288518, 0.8747377321250193, 0.7413528025565321, 0.9411348785418207, 0.6786775140200245, 0.6519750060439342, 0.5247019094530648, 0.5383827538387593, 0.7795482714759625, 0.6837358832239004, 0.8745343661922224, 0.827969936987868, 0.8794957610502614, 0.6528687083788669, 0.9840882418526269, 0.9084486345208107, 0.5058515054346082, 0.7897257949497907, 0.5009754941456189, 0.8455618790541216, 0.5557532585419283, 0.8387941548364157, 0.5368291794066012, 0.9241807810405767, 0.6137754857979106, 0.5504528982590374, 0.9005168267297554, 0.674660646325564, 0.9116753747361579, 0.7571843685726023, 0.8517440824509892, 0.5218539292141897, 0.5908258593151184, 0.9296218772556097, 0.7264980523328242, 0.5601601284776812, 0.9386859020239791, 0.5254084887777128, 0.6741470720174763, 0.7572298541868279, 0.7947928354397956, 0.8322881324021492, 0.737368250287181, 0.8933100107394065, 0.6997420278723485, 0.8948982931763783, 0.766269099834062, 0.7288861920737068, 0.8110974418261296, 0.9372323079106707, 0.695602269927708, 0.7714017726424152, 0.7372789820090498, 0.5181003844273293, 0.7216724798366565, 0.639541316803881, 0.9172351522861945, 0.5899784210069787, 0.7673844951559479, 0.801804879225422, 0.9849615599801655, 0.9292889014689811, 0.7484033711151683, 0.9553525908657866, 0.5675866914030461, 0.8418450448697405, 0.821669353026261, 0.7270152168103942, 0.5890024900932758, 0.5887588103711574, 0.9200913675812302, 0.648710418237818, 0.6386416518586835, 0.935212142381878, 0.708900595629415, 0.5659028027573514, 0.5684212010130001, 0.8408449137074931, 0.8280751235367539, 0.5378460480917615, 0.5827898579640163, 0.6054343229285732, 0.6116362710903155, 0.9235544123714123, 0.6805398872025764, 0.8244439589772091, 0.9753171106131983, 0.5709239722213503, 0.6127384378123395, 0.774925738451316, 0.6647608780315761, 0.9003598563067841, 0.5481490782518057, 0.6779661997123907, 0.5590204008464594, 0.9250363732973343, 0.8629506137664363, 0.6097310874235933, 0.6570506076386329, 0.5064511029508053, 0.7507423981430483, 0.666549717233401, 0.643916418238292, 0.7107548689369532, 0.8102727403140195, 0.9144342470060309, 0.7650428075554088, 0.7131850264861479, 0.6145074760128109, 0.5189661420696822, 0.9823498205840695, 0.9489481720308643, 0.9350763403271576, 0.7126703160678607, 0.9847736357451573, 0.9692127354175875, 0.9645777740160353, 0.5201922488538938, 0.8771755347457217, 0.5957798880764233, 0.6532030418285507, 0.760751203070237, 0.8588827787786644, 0.9389159060683047, 0.6308062555748208, 0.9886413942558865, 0.6508951915065994, 0.8169632458760347, 0.9207040764213388, 0.5488610668014061, 0.7216624119834136, 0.735933846031094, 0.6432989575872622, 0.6567212576748351, 0.7074222401477906, 0.9143375605763284, 0.9367237648499672, 0.82767799999576, 0.652310199676249, 0.6605750373873791, 0.674417390773324, 0.8085610114099718, 0.8163220133858993, 0.7568256862581448, 0.66713479827225, 0.9503370586298416, 0.6796478857174046, 0.6618729128217635, 0.9794309823773168, 0.5633997663230141, 0.5016201641366044, 0.9044003782483203, 0.6752957626141836, 0.6482899872415393, 0.8064307784393792, 0.6171785758087339, 0.5731032331850936, 0.9137743584688769, 0.765679531242093, 0.7736833719173686, 0.8588828772040824, 0.6410982078171621, 0.5751907124350241, 0.9914943229884255, 0.6795000639639599, 0.50225789938107, 0.7425974668255855, 0.7317555750229836, 0.6847481991629824, 0.5582439696368334, 0.862383692242127, 0.8101494484831, 0.6263425016800921, 0.9134263128508529, 0.6649725752876074, 0.6311583893101815, 0.832245223958931, 0.9247823308142202, 0.9423271170387763, 0.8301088116623505, 0.866526453032876, 0.6173022069568773, 0.963658960240473, 0.6105040055137942, 0.663119862372685, 0.5246959702898955, 0.6277690267377722, 0.5003138766023614, 0.829944945912586, 0.9762609653455402, 0.5319641230523346, 0.922127792108859, 0.9489791385012613, 0.8767857620423876, 0.8667384105041323, 0.7263202109917661, 0.9589291486803115, 0.8776100202864728, 0.7319244289296803, 0.7698733839283396, 0.8592891097597387, 0.9027103692790112, 0.5371996740075607, 0.9005287368359642, 0.7270390126251952, 0.9594437709727908, 0.7565235897537409, 0.6367739584602041, 0.731477901148002, 0.5910465294869314, 0.6811604603924075, 0.9262637711925064, 0.6901609656815879, 0.5224620844821176, 0.9986951937499164, 0.5853057404734049, 0.8260482413543739, 0.7425357227979034, 0.8860416111333052, 0.5896395494021638, 0.9507386373663762, 0.9931477115727076, 0.8297359273476401, 0.5286704804558254, 0.6036771472518166, 0.9121205538111035, 0.6731077502013435, 0.6264200923209284, 0.9460899440504159, 0.832071137293249, 0.8438166777168198, 0.6413669883710718, 0.8933331717509823, 0.9308213840963562, 0.9997378636441248, 0.9254154650784756, 0.9881188975530424, 0.5823256660490812, 0.7067152478482412, 0.9570671517423637, 0.6036314775138262, 0.9100539927481357, 0.8373298907586908, 0.56225989269032, 0.8030422167744484, 0.8416934433122787, 0.5554399070510012, 0.7855966181043625, 0.7379403613171174, 0.9674899386866764, 0.5890787936026731, 0.502395038333405, 0.9285648448127728, 0.8788879693597724, 0.9173218812083022, 0.815931534588503, 0.8025495335401898, 0.9112984140984784, 0.6609953381217968, 0.9029255165895813, 0.8224610232858744, 0.7024631856865517, 0.7623942583761647, 0.7241951519285564, 0.751705571299476, 0.961031781273143, 0.9408009545983966, 0.6935707947662937, 0.5301119519433386, 0.6039877720200408, 0.9871341559926416, 0.7586042389652594, 0.9410916340766529, 0.5462060552253896, 0.9330708312708927, 0.9968208393359086, 0.5040683586336483, 0.915559784734882, 0.5543359419621572, 0.7177099940297518, 0.7748036811814907, 0.75926877812107, 0.5832970738372243, 0.8429408479853988, 0.573196457059312, 0.8623981849579478, 0.7864286386685917, 0.8767379292353883, 0.704923663282196, 0.7727481201784621, 0.5334702424886312, 0.5999599364803674, 0.6056107533641232, 0.6381652491954868, 0.670590118511769, 0.6513601127607883, 0.6994697476946515, 0.7904907122788716, 0.9609873568549793, 0.8507687719624519, 0.6293089950227, 0.6057430156030366, 0.8633390308847928, 0.8674058672625807, 0.8671060746556318, 0.8904457150918037, 0.8705262098086585, 0.922858336431073, 0.6412902552817636, 0.9538820905969241, 0.9879143507921381, 0.5552448301070231, 0.6522504517518475, 0.7099075487929495, 0.8101696874920293, 0.6197450701547381, 0.8258268731092946, 0.5075762884619162, 0.6856514962909231, 0.7931613326304221, 0.6228231183634271, 0.5016724498137224, 0.5552334951403228, 0.7005347648872317, 0.8860395954715782, 0.5239142984131586, 0.761907601466003, 0.7914469526585934, 0.6558839420050719, 0.8488111110224383, 0.8362905194552473, 0.5890339137137939, 0.9541202056256073, 0.9901749658460849, 0.5651396688800052, 0.6890066409941966, 0.8390150108957475, 0.5545192999490529, 50000.0, 50000.0, 50000.0, 50000.0, 50000.0, 50000.0, 50000.0, 50000.0, 50000.0, 50000.0, 50000.0, 50000.0, 50000.0, 50000.0, 50000.0, 50000.0, 50000.0, 50000.0, 50000.0, 50000.0, 50000.0, 50000.0, 50000.0, 50000.0, 50000.0, 50000.0, 50000.0, 50000.0, 50000.0, 50000.0, 50000.0, 50000.0, 50000.0, 50000.0, 50000.0, 50000.0, 50000.0, 50000.0, 50000.0, 50000.0}; int h_B[]= { 0, 2, 4, 6, 8, 10, 12, 14, 16, 18, 20, 22, 24, 26, 28, 30, 32, 34, 36, 38, 40, 42, 44, 46, 48, 50, 52, 54, 56, 58, 60, 62, 64, 66, 68, 70, 72, 74, 76, 78, 80, 82, 84, 86, 88, 90, 92, 94, 96, 98, 100, 102, 104, 106, 108, 110, 112, 114, 116, 118, 120, 122, 124, 126, 128, 130, 132, 134, 136, 138, 140, 142, 144, 146, 148, 150, 152, 154, 156, 158, 160, 162, 164, 166, 168, 170, 172, 174, 176, 178, 180, 182, 184, 186, 188, 190, 192, 194, 196, 198, 200, 202, 204, 206, 208, 210, 212, 214, 216, 218, 220, 222, 224, 226, 228, 230, 232, 234, 236, 238, 240, 242, 244, 246, 248, 250, 252, 254, 256, 258, 260, 262, 264, 266, 268, 270, 272, 274, 276, 278, 280, 282, 284, 286, 288, 290, 292, 294, 296, 298, 300, 302, 304, 306, 308, 310, 312, 314, 316, 318, 320, 322, 324, 326, 328, 330, 332, 334, 336, 338, 340, 342, 344, 346, 348, 350, 352, 354, 356, 358, 360, 362, 364, 366, 368, 370, 374, 376, 378, 380, 382, 384, 386, 388, 390, 392, 394, 396, 398, 400, 402, 404, 406, 408, 410, 412, 414, 416, 418, 420, 422, 424, 426, 428, 430, 432, 434, 436, 438, 440, 442, 444, 446, 448, 450, 452, 454, 456, 458, 460, 462, 464, 466, 468, 470, 472, 474, 476, 478, 480, 482, 484, 486, 488, 490, 492, 494, 496, 498, 500, 502, 504, 506, 508, 510, 512, 514, 516, 518, 520, 522, 524, 526, 528, 530, 532, 534, 536, 538, 540, 542, 544, 546, 548, 550, 552, 554, 556, 558, 560, 562, 564, 566, 568, 570, 572, 574, 576, 578, 580, 582, 584, 586, 588, 590, 592, 594, 596, 598, 600, 602, 604, 606, 608, 610, 612, 614, 616, 618, 620, 622, 624, 626, 628, 630, 632, 634, 636, 638, 640, 642, 644, 646, 648, 650, 652, 654, 656, 658, 660, 662, 664, 666, 668, 670, 672, 674, 676, 678, 680, 682, 684, 686, 688, 690, 692, 694, 696, 698, 700, 702, 704, 706, 708, 710, 712, 714, 716, 718, 720, 722, 724, 726, 728, 730, 732, 734, 736, 738, 740, 742, 744, 746, 748, 750, 752, 754, 756, 758, 760, 762, 764, 766, 768, 770, 772, 774, 776, 778, 780, 782, 784, 786, 788, 790, 792, 794, 796, 798, 800, 802, 804, 806, 808, 810, 812, 814, 816, 818, 820, 822, 824, 826, 828, 830, 832, 834, 836, 838, 840, 842, 844, 846, 848, 850, 852, 854, 856, 858, 860, 862, 864, 866, 868, 870, 872, 874, 876, 878, 880, 882, 884, 886, 888, 890, 892, 894, 896, 898, 900, 902, 904, 906, 908, 910, 912, 914, 916, 918, 920, 922, 924, 926, 928, 930, 932, 934, 936, 938, 940, 942, 944, 946, 948, 950, 952, 954, 956, 958, 960, 962, 964, 966, 968, 970, 972, 974, 976, 978, 980, 982, 984, 986, 988, 990, 992, 994, 996, 998, 1000, 1002, 1004, 1006, 1008, 1010, 1012, 1014, 1016, 1018, 1020, 1022, 1024, 1026, 1028, 1030, 1032, 1034, 1036, 1038, 1040, 1042, 1044, 1046, 1048, 1050, 1052, 1054, 1056, 1058, 1060, 1062, 1064, 1066, 1068, 1070, 1072, 1074, 1076, 1078, 1080, 1082, 1084, 1086, 1088, 1090, 1092, 1094, 1096, 1098, 1100, 1102, 1104, 1106, 1108, 1110, 1112, 1114, 1116, 1118, 1120, 1122, 1124, 1126, 1128, 1130, 1132, 1134, 1136, 1138, 1140, 1142, 1144, 1146, 1148, 1150, 1152, 1154, 1156, 1158, 1160, 1162, 1164, 1166, 1168, 1170, 1172, 1174, 1176, 1178, 1180, 1182, 1184, 1186, 1188, 1190, 1192, 1194, 1196, 1198, 1200, 1202, 1204, 1206, 1208, 1210, 1212, 1214, 1216, 1218, 1220, 1222, 1224, 1226, 1228, 1230, 1232, 1234, 1236, 1238, 1240, 1242, 1244, 1246, 1248, 1250, 1252, 1254, 1256, 1258, 1260, 1262, 1264, 1266, 1268, 1270, 1272, 1274, 1276, 1278, 1280, 1282, 1284, 1286, 1288, 1290, 1292, 1294, 1296, 1298, 1300, 1302, 1304, 1306, 1308, 1310, 1312, 1314, 1316, 1318, 1320, 1322, 1324, 1326, 1328, 1330, 1332, 1334, 1336, 1338, 1340, 1342, 1344, 1346, 1348, 1350, 1352, 1354, 1356, 1358, 1360, 1362, 1364, 1366, 1368, 1370, 1372, 1374, 1376, 1378, 1380, 1382, 1384, 1386, 1388, 1390, 1392, 1394, 1396, 1398, 1400, 1402, 1404, 1406, 1408, 1410, 1412, 1414, 1416, 1418, 1420, 1422, 1424, 1426, 1428, 1430, 1432, 1434, 1436, 1438, 1440, 1442, 1444, 1446, 1448, 1450, 1452, 1454, 1456, 1458, 1460, 1462, 1464, 1466, 1468, 1470, 1472, 1474, 1476, 1478, 1480, 1482, 1484, 1486, 1488, 1490, 1492, 1494, 1496, 1498, 1500, 1502, 1504, 1506, 1508, 1510, 1512, 1514, 1516, 1518, 1520, 1522, 1524, 1526, 1528, 1530, 1532, 1534, 1536, 1538, 1540, 1542, 1544, 1546, 1548, 1550, 1552, 1554, 1556, 1558, 1560, 1562, 1564, 1566, 1568, 1570, 1572, 1574, 1576, 1578, 1580, 1582, 1584, 1586, 1588, 1590, 1592, 1594, 1596, 1598, 1600, 1602, 1604, 1606, 1608, 1610, 1612, 1614, 1616, 1618, 1620, 1622, 1624, 1626, 1628, 1630, 1632, 1634, 1636, 1638, 1640, 1642, 1644, 1646, 1648, 1650, 1652, 1654, 1656, 1658, 1660, 1662, 1664, 1666, 1668, 1670, 1672, 1674, 1676, 1678, 1680, 1682, 1684, 1686, 1688, 1690, 1692, 1694, 1696, 1698, 1700, 1702, 1704, 1706, 1708, 1710, 1712, 1714, 1716, 1718, 1720, 1722, 1724, 1726, 1728, 1730, 1732, 1734, 1736, 1738, 1740, 1742, 1744, 1746, 1748, 1750, 1752, 1754, 1756, 1758, 1760, 1762, 1764, 1766, 1768, 1770, 1772, 1774, 1776, 1778, 1780, 1782, 1784, 1786, 1788, 1790, 1792, 1794, 1796, 1798, 1800, 1802, 1804, 1806, 1808, 1810, 1812, 1814, 1816, 1818, 1820, 1822, 1824, 1826, 1828, 1830, 1832, 1834, 1836, 1838, 1840, 1842, 1844, 1846, 1848, 1850, 1852, 1854, 1856, 1858, 1860, 1862, 1864, 1866, 1868, 1870, 1872, 1874, 1876, 1878, 1880, 1882, 1884, 1886, 1888, 1890, 1892, 1894, 1896, 1898, 1900, 1902, 1904, 1906, 1908, 1910, 1912, 1914, 1916, 1918, 1920, 1922, 1924, 1926, 1928, 1930, 1932, 1934, 1936, 1938, 1940, 1942, 1944, 1946, 1948, 1950, 1952, 1954, 1956, 1958, 1960, 1962, 1964, 1966, 1968, 1970, 1972, 1974, 1976, 1978, 1980, 1982, 1984, 1986, 1988, 1990, 1992, 1994, 1996, 1998, 2000, 2002, 2004, 2006, 2008, 2010, 2012, 2014, 2016, 2018, 2020, 2022, 2024, 2026, 2028, 2030, 2032, 2034, 2036, 2038, 2040, 2042, 2044, 2046, 2048, 2050, 2052, 2054, 2056, 2058, 2060, 2062, 2064, 2066, 2068, 2070, 2072, 2074, 2076, 2078, 2080, 2082, 2084, 2086, 2088, 2090, 2092, 2094, 2096, 2098, 2100, 2102, 2104, 2106, 2108, 2110, 2112, 2114, 2116, 2118, 2120, 2122, 2124, 2126, 2128, 2130, 2132, 2134, 2136, 2138, 2140, 2142, 2144, 2146, 2148, 2150, 2152, 2154, 2156, 2158, 2160, 2162, 2164, 2166, 2168, 2170, 2172, 2174, 2176, 2178, 2180, 2182, 2184, 2186, 2188, 2190, 2192, 2194, 2196, 2198, 2200, 2202, 2204, 2206, 2208, 2210, 2212, 2214, 2216, 2218, 2220, 2222, 2224, 2226, 2228, 2230, 2232, 2234, 2236, 2238, 2240, 2242, 2244, 2246, 2248, 2250, 2252, 2254, 2256, 2258, 2260, 2262, 2264, 2266, 2268, 2270, 2272, 2274, 2276, 2278, 2280, 2282, 2284, 2286, 2288, 2290, 2292, 2294, 2296, 2298, 2300, 2302, 2304, 2306, 2308, 2310, 2312, 2314, 2316, 2318, 2320, 2322, 2324, 2326, 2328, 2330, 2332, 2334, 2336, 2338, 2340, 2342, 2344, 2346, 2348, 2350, 2352, 2354, 2356, 2358, 2360, 2362, 2364, 2366, 2368, 2370, 2372, 2374, 2376, 2378, 2380, 2382, 2384, 2386, 2388, 2390, 2392, 2394, 2396, 2398, 2400, 2402, 2404, 2406, 2408, 2410, 2412, 2414, 2416, 2418, 2420, 2422, 2424, 2426, 2428, 2430, 2432, 2434, 2436, 2438, 2440, 2442, 2444, 2446, 2448, 2450, 2452, 2454, 2456, 2458, 2460, 2462, 2464, 2466, 2468, 2470, 2472, 2474, 2476, 2478, 2480, 2482, 2484, 2486, 2488, 2490, 2492, 2494, 2496, 2498, 2500, 2502, 2504, 2506, 2508, 2510, 2512, 2514, 2516, 2518, 2520, 2522, 2524, 2526, 2528, 2530, 2532, 2534, 2536, 2538, 2540, 2542, 2544, 2546, 2548, 2550, 2552, 2554, 2556, 2558, 2560, 2562, 2564, 2566, 2568, 2570, 2572, 2574, 2576, 2578, 2580, 2582, 2584, 2586, 2588, 2590, 2592, 2594, 2596, 2598, 2600, 2602, 2604, 2606, 2608, 2610, 2612, 2614, 2616, 2618, 2620, 2622, 2624, 2626, 2628, 2630, 2632, 2634, 2636, 2638, 2640, 2642, 2644, 2646, 2648, 2650, 2652, 2654, 2656, 2658, 2660, 2662, 2664, 2666, 2668, 2670, 2672, 2674, 2676, 2678, 2680, 2682, 2684, 2686, 2688, 2690, 2692, 2694, 2696, 2698, 2700, 2702, 2704, 2706, 2708, 2710, 2712, 2714, 2716, 2718, 2720, 2722, 2724, 2726, 2728, 2730, 2732, 2734, 2736, 2738, 2740, 2742, 2744, 2746, 2748, 2750, 2752, 2754, 2756, 2758, 2760, 2762, 2764, 2766, 2768, 2770, 2772, 2774, 2776, 2778, 2780, 2782, 2784, 2786, 2788, 2790, 2792, 2794, 2796, 2798, 2800, 2802, 2804, 2806, 2808, 2810, 2812, 2814, 2816, 2818, 2820, 2822, 2824, 2826, 2828, 2830, 2832, 2834, 2836, 2838, 2840, 2842, 2844, 2846, 2848, 2850, 2852, 2854, 2856, 2858, 2860, 2862, 2864, 2866, 2868, 2870, 2872, 2874, 2876, 2878, 2880, 2882, 2884, 2886, 2888, 2890, 2892, 2894, 2896, 2898, 2900, 2902, 2904, 2906, 2908, 2910, 2912, 2914, 2916, 2918, 2920, 2922, 2924, 2926, 2928, 2930, 2932, 2934, 2936, 2938, 2940, 2942, 2944, 2946, 2948, 2950, 2952, 2954, 2956, 2958, 2960, 2962, 2964, 2966, 2968, 2970, 2972, 2974, 2976, 2978, 2980, 2982, 2984, 2986, 2988, 2990, 2992, 2994, 2996, 2998, 3000, 3002, 3004, 3006, 3008, 3010, 3012, 3014, 3016, 3018, 3020, 3022, 3024, 3026, 3028, 3030, 3032, 3034, 3036, 3038, 3040, 3042, 3044, 3046, 3048, 3050, 3052, 3054, 3056, 3058, 3060, 3062, 3064, 3066, 3068, 3070, 3072, 3074, 3076, 3078, 3080, 3082, 3084, 3086, 3088, 3090, 3092, 3094, 3096, 3098, 3100, 3102, 3104, 3106, 3108, 3110, 3112, 3114, 3116, 3118, 3120, 3122, 3124, 3126, 3128, 3130, 3132, 3134, 3136, 3138, 3140, 3142, 3144, 3146, 3148, 3150, 3152, 3154, 3156, 3158, 3160, 3162, 3164, 3166, 3168, 3170, 3172, 3174, 3176, 3178, 3180, 3182, 3184, 3186, 3188, 3190, 3192, 3194, 3196, 3198, 3200, 3202, 3204, 3206, 3208, 3210, 3212, 3214, 3216, 3218, 3220, 3222, 3224, 3226, 3228, 3230, 3232, 3234, 3236, 3238, 3240, 3242, 3244, 3246, 3248, 3250, 3252, 3256, 3258, 3260, 3262, 3264, 3266, 3268, 3270, 3272, 3274, 3276, 3278, 3280, 3282, 3284, 3286, 3288, 3290, 3292, 3294, 3296, 3298, 3300, 3302, 3304, 3306, 3308, 3310, 3312, 3314, 3316, 3318, 3320, 3322, 3324, 3326, 3328, 3330, 3332, 3334, 3336, 3338, 3340, 3342, 3344, 3346, 3348, 3350, 3352, 3354, 3356, 3358, 3360, 3362, 3364, 3366, 3368, 3370, 3372, 3374, 3376, 3378, 3380, 3382, 3384, 3386, 3388, 3390, 3392, 3394, 3396, 3398, 3400, 3402, 3404, 3406, 3408, 3410, 3412, 3414, 3416, 3418, 3420, 3422, 3424, 3426, 3428, 3430, 3432, 3434, 3436, 3438, 3440, 3442, 3444, 3446, 3448, 3450, 3452, 3454, 3456, 3458, 3460, 3462, 3464, 3466, 3468, 3470, 3472, 3474, 3476, 3478, 3480, 3482, 3484, 3486, 3488, 3490, 3492, 3494, 3496, 3498, 3500, 3502, 3504, 3506, 3508, 3510, 3513, 3515, 3517, 3519, 3521, 3523, 3525, 3527, 3529, 3531, 3533, 3535, 3537, 3539, 3541, 3543, 3545, 3547, 3549, 3551, 3553, 3555, 3557, 3559, 3562, 3564, 3566, 3568, 3570, 3572, 3575, 3577, 3579, 3581, 3584, 3586, 3589, 3591, 3596, 3598, 3607, 3609, 3611, 3613, 3616, 3618, 3621, 3623, 3629, 3631, 3633, 3635, 3638, 3640, 3643, 3645, 3651, 3653, 3655, 3657, 3659, 3661, 3663, 3665, 3667, 3669, 3671, 3673, 3675, 3677, 3679, 3681, 3683, 3685, 3687, 3689, 3692, 3694, 3696, 3698, 3701, 3703, 3705, 3707, 3709, 3711, 3713, 3715, 3717, 3719, 3721, 3723, 3725, 3727, 3730, 3732, 3734, 3736, 3738, 3740, 3742, 3744, 3746, 3748, 3750, 3752, 3754, 3756, 3758, 3760, 3762, 3764, 3766, 3768, 3770, 3772, 3774, 3776, 3778, 3780, 3782, 3784, 3787, 3789, 3792, 3794, 3797, 3799, 3802, 3804, 3807, 3809, 3811, 3813, 3816, 3818, 3821, 3823, 3828, 3830, 3833, 3835, 3839, 3841, 3844, 3846, 3849, 3851, 3853, 3855, 3858, 3860, 3862, 3864, 3868, 3870, 3873, 3875, 3878, 3880, 3883, 3885, 3887, 3889, 3891, 3893, 3895, 3897, 3899, 3901, 3903, 3905, 3907, 3909, 3912, 3914, 3916, 3918, 3920, 3922, 3924, 3926, 3928, 3930, 3932, 3934, 3936, 3938, 3940, 3942, 3944, 3946, 3948, 3950, 3952, 3954, 3956, 3958, 3960, 3962, 3964, 3966, 3968, 3970, 3972, 3974, 3977, 3979, 3981, 3983, 3985, 3987, 3989, 3991, 3994, 3996, 3999, 4001, 4007, 4009, 4011, 4013, 4016, 4018, 4020, 4022, 4025, 4027, 4030, 4032, 4037, 4039, 4041, 4043, 4046, 4048, 4051, 4053, 4059, 4061, 4067, 4069, 4072, 4074, 4076, 4078, 4080, 4082, 4084, 4086, 4088, 4090, 4092, 4094, 4096, 4098, 4100, 4102, 4107, 4109, 4111, 4113, 4115, 4117, 4120, 4122, 4125, 4127, 4133, 4135, 4140, 4142, 4145, 4147, 4149, 4151, 4153, 4155, 4157, 4159, 4161, 4163, 4165, 4167, 4173, 4175, 4178, 4180, 4183, 4185, 4188, 4190, 4196, 4198, 4200, 4202, 4204, 4206, 4208, 4210, 4212, 4214, 4216, 4218, 4220, 4222, 4224, 4226, 4228, 4230, 4232, 4234, 4236, 4238, 4240, 4242, 4244, 4246, 4248, 4250, 4252, 4254, 4256, 4258, 4260, 4262, 4264, 4266, 4268, 4270, 4272, 4274, 4276, 4278, 4280, 4282, 4284, 4286, 4288, 4290, 4292, 4294, 4296, 4298, 4300, 4302, 4304, 4306, 4308, 4310, 4312, 4314, 4316, 4318, 4320, 4322, 4324, 4326, 4328, 4330, 4332, 4334, 4336, 4338, 4340, 4342, 4344, 4346, 4348, 4350, 4352, 4354, 4356, 4358, 4360, 4362, 4364, 4366, 4368, 4370, 4372, 4374, 4376, 4378, 4380, 4382, 4385, 4387, 4389, 4391, 4393, 4395, 4397, 4399, 4401, 4403, 4405, 4407, 4409, 4411, 4413, 4415, 4417, 4419, 4421, 4423, 4425, 4427, 4429, 4431, 4433, 4435, 4437, 4439, 4441, 4443, 4446, 4448, 4450, 4452, 4455, 4457, 4459, 4461, 4464, 4466, 4468, 4470, 4472, 4474, 4476, 4478, 4481, 4483, 4485, 4487, 4490, 4492, 4495, 4497, 4502, 4504, 4506, 4508, 4510, 4512, 4514, 4516, 4519, 4521, 4523, 4525, 4528, 4530, 4533, 4535, 4540, 4542, 4544, 4546, 4548, 4550, 4553, 4555, 4558, 4560, 4563, 4565, 4568, 4570, 4573, 4575, 4578, 4580, 4583, 4585, 4006, 4004, 4590, 4592, 4594, 4596, 4598, 4600, 4602, 4604, 4606, 4608, 4182, 4177, 4612, 4614, 4616, 4618, 4620, 4622, 4624, 4626, 4628, 4630, 4632, 4634, 4636, 4638, 4640, 4642, 4644, 4646, 4648, 4650, 4652, 4654, 4656, 4658, 4660, 4662, 4664, 4666, 4681, 4683, 4685, 4687, 4689, 4691, 4693, 4695, 4697, 4699, 4701, 4703, 4705, 4707, 4709, 4711, 4713, 4715, 4717, 4719, 4721, 4723, 4725, 4727, 4729, 4731, 4733, 4735, 4737, 4739, 4006, 4004, 4006, 4004, 4036, 4024, 4006, 4004, 4006, 4004, 4775, 4777, 4779, 4781, 4783, 4785, 4787, 4789, 4791, 4793, 4795, 4797, 4799, 4801, 4803, 4805, 3604, 3602, 3604, 3602, 3604, 3602, 3604, 3602, 3604, 3602, 3604, 3602, 3626, 3626, 3650, 3648, 3650, 3648, 3628, 3628, 3650, 3648, 3650, 3648, 4066, 4064, 4006, 4004, 4195, 4193, 4006, 4004, 4066, 4064, 4066, 4064, 4006, 4004, 4058, 4056, 4172, 4170, 4182, 4177, 4172, 4170, 4182, 4177, 3628, 3626, 3650, 3648, 3650, 3648, 4066, 4064, 4066, 4064, 4066, 4064, 4006, 4004, 4058, 4056, 4058, 4066, 4064, 4066, 4064, 4172, 4170, 4182, 4177, 4172, 4170, 4182, 4177, 4172, 4170, 3628, 3626, 3628, 3626, 3848, 3848, 3574, 3574, 3628, 3626, 3628, 3626, 3650, 3648, 3650, 3648, 3806, 3801, 3806, 3801, 3604, 3602, 3604, 3602, 3604, 3602, 3604, 3602, 3604, 3602, 3604, 3602, 3628, 3626, 3628, 3626, 3650, 3648, 3650, 3648, 4006, 4004, 4006, 4004, 4036, 4024, 4036, 4024, 4058, 4056, 4058, 4056, 4006, 4004, 4006, 4004, 4006, 4004, 4006, 4004, 4036, 4024, 4058, 4056, 4195, 4193, 4036, 4024, 4036, 4024, 4066, 4064, 4172, 4170, 4036, 4024, 4036, 4024, 4058, 4056, 4058, 4056, 4066, 4064, 4066, 4064, 4006, 4004, 4036, 4024, 4036, 4024, 4066, 4064, 4066, 4064, 4132, 4130, 4132, 4130, 4172, 4170, 4172, 4170, 4172, 4170, 5250, 5252, 5254, 5256, 5258, 5260, 5262, 5264, 5266, 5268, 5270, 5272, 5274, 5276, 5278, 5280, 5282, 5284, 4582, 4587, 4587, 4582, 5339, 5341, 5343, 5345, 5347, 5349, 5351, 5353, 5355, 5357, 5359, 5361, 5363, 5365, 5367, 5369, 5371, 5373, 5375, 5377, 5379, 5381, 5383, 5385, 5387, 5389, 5391, 5393, 5395, 5397, 5399, 5401, 5403, 5405, 5407, 5409, 5411, 5413, 5415, 5417, 4587, 4582, 4587, 4582, 5478, 5480, 5482, 5484, 5486, 5488, 5490, 5492, 5494, 5496, 5498, 5500, 5502, 5504, 5506, 5508, 5511, 5513, 5515, 5517, 5519, 5521, 4006, 4004, 4066, 4064, 5542, 5544, 5546, 5548, 5550, 5552, 5554, 5556, 5558, 5560, 5562, 5564, 5566, 5568, 5570, 5572, 5574, 5576, 5578, 5580, 5582, 5584, 5586, 5588, 5590, 5592, 5594, 5596, 5598, 5600, 5602, 5604, 3628, 3626, 3628, 3626, 3628, 3626, 3806, 3801, 3806, 3801, 3604, 3602, 3604, 3602, 3604, 3602, 3604, 3602, 3628, 3626, 3806, 3801, 3806, 3801, 3628, 3626, 4006, 4004, 4036, 4024, 4066, 4064, 4036, 4024, 4024, 4036, 4066, 4064, 4066, 4064, 4066, 4064, 4066, 4064, 4036, 4024, 4058, 4056, 4058, 4056, 4066, 4064, 4036, 4024, 4036, 4024, 4066, 4064, 4006, 4004, 4006, 4004, 4066, 4064, 4066, 4064, 4006, 4004, 4006, 4004, 4066, 4064, 4006, 4004, 4006, 4004, 4036, 4024, 4006, 4004, 4006, 4004, 4066, 4064, 4066, 4064, 4006, 4004, 4006, 4004, 4066, 4064, 4172, 4170, 4172, 4170, 4195, 4193, 3628, 3626, 3628, 3626, 3650, 3648, 3628, 3626, 4006, 4004, 4172, 4170, 4006, 4004, 4066, 4064, 4058, 4056, 4066, 4064, 4195, 4193, 4195, 4193, 4006, 4004, 4058, 4056, 4066, 4064, 4172, 4170, 4195, 4193, 4195, 4193, 4587, 4582, 4587, 4582, 6051, 6053, 6055, 6057, 6059, 6061, 6063, 6065, 6067, 6069, 6071, 6073, 6075, 6077, 6079, 6081, 6083, 6085, 4587, 4582, 6109, 6111, 6113, 6115, 6117, 6119, 6121, 6123, 6125, 6127, 6129, 6131, 6133, 6135, 6137, 6139, 4587, 4582, 4587, 4582, 4587, 4582, 6155, 6157, 6159, 6161, 4587, 4582, 4587, 4582, 6171, 6173, 6175, 6177, 6179, 6181, 6183, 6185, 6187, 6189, 6191, 6193, 6195, 6197, 6199, 6201, 4587, 4582, 4587, 4582, 4587, 4582, 6278, 6280, 6282, 6284, 6286, 6288, 6290, 6292, 6294, 6296, 6298, 6300, 6302, 6304, 6306, 6308, 3604, 3602, 3604, 3602, 3604, 3602, 3628, 3626, 3882, 3604, 3602, 3604, 3602, 3600, 3604, 3602, 3604, 3602, 3600, 3604, 3602, 3604, 3602, 3604, 3602, 3628, 3626, 3628, 3626, 3882, 3628, 3626, 3628, 3626, 4006, 4004, 4036, 4024, 4066, 4064, 4036, 4024, 4036, 4024, 4066, 4064, 4172, 4170, 4172, 4170, 4006, 4004, 4036, 4024, 4006, 4004, 4056, 4056, 4066, 4064, 4006, 4004, 4006, 4004, 4036, 4024, 4066, 4064, 4063, 4066, 4064, 4063, 4066, 4064, 4172, 4170, 4195, 4193, 4006, 4004, 4006, 4004, 4036, 4024, 4006, 4004, 4006, 4004, 4036, 4024, 4066, 4064, 4066, 4064, 4006, 4004, 4006, 4004, 4036, 4024, 4036, 4024, 4058, 4056, 4058, 4056, 4066, 4064, 4132, 4130, 4132, 4130, 4172, 4170, 4172, 4170, 4172, 4170, 4193, 4195, 3604, 3602, 3604, 3602, 3604, 3602, 3595, 3595, 3604, 3602, 3604, 3602, 3606, 3604, 3602, 3606, 3628, 3626, 3628, 3626, 3650, 3648, 3650, 3648, 3786, 3786, 3806, 3801, 3806, 3801, 3827, 3827, 3838, 3838, 3867, 3867, 4036, 4024, 4058, 4056, 4144, 4144, 4106, 4139, 4172, 4170, 4195, 4193, 4006, 4004, 4006, 4004, 4036, 4024, 4036, 4024, 4066, 4064, 4006, 4004, 4006, 4004, 4036, 4024, 4024, 4036, 4058, 4056, 4058, 4056, 4066, 4064, 4066, 4064, 4130, 4130, 4132, 4132, 4137, 4137, 4106, 4132, 4130, 4132, 4130, 4139, 4172, 4170, 4172, 4170, 4193, 4195, 4172, 4170, 4195, 4193, 6901, 6903, 6905, 6907, 6909, 6911, 4587, 4582, 4587, 4582, 6942, 6944, 6946, 6948, 6950, 6952, 6954, 6956, 6958, 6960, 6962, 6964, 6966, 6968, 6970, 6972, 6974, 6976, 6978, 6980, 6982, 6984, 6986, 6988, 6990, 6992, 4587, 4582, 4567, 4567, 4552, 4552, 4587, 4582, 4480, 4480, 4501, 4501, 4518, 4518, 4539, 4539, 7081, 7083, 7085, 7087, 7090, 7092, 7094, 7096, 7098, 7100, 7102, 7104, 7106, 7108, 7110, 7112, 7114, 7116, 7119, 7121, 7126, 7128, 7130, 7132, 7135, 7137, 7139, 7141, 7145, 7147, 7150, 7152, 7155, 7157, 7165, 7167, 7169, 7171, 7173, 7175, 7178, 7180, 7183, 7185, 7188, 7190, 7197, 7199, 7203, 7205, 7209, 7211, 7213, 7215, 7233, 7235, 7253, 7255, 7123, 7118, 7123, 7118, 7293, 7295, 7123, 7118, 7302, 7304, 7306, 7308, 7123, 7118, 7313, 7315, 7123, 7118, 7177, 7192, 7634, 7636, 7638, 7640, 7673, 7675, 7677, 7679, 7681, 7683, 7685, 7687, 7689, 7691, 7693, 7695, 7159, 7159, 7713, 7715, 7717, 7719, 7123, 7118, 7123, 7118, 7123, 7118, 7123, 7118, 7754, 7756, 7758, 7760, 7762, 7764, 7771, 7773, 7123, 7118, 7123, 7118, 7160, 7123, 7118, 7123, 7118, 7164, 7897, 7899, 7123, 7118, 7123, 7118, 7914, 7916, 7918, 7920, 7922, 7924, 7123, 7118, 7089, 7162, 7123, 7118, 7089, 7162, 7162, 7089, 7089, 7162, 8429, 8431, 8433, 8435, 8437, 8439, 8441, 8443, 8445, 8447, 8449, 8451, 8453, 8455, 7123, 7118, 6276, 8479, 8481, 8483, 8485, 8487, 8489, 8491, 8493, 7123, 7118, 8544, 8546, 8587, 8589, 7154, 7149, 7154, 7149, 8599, 8601, 7123, 8621, 8623, 8625, 8627, 8638, 8640, 8642, 8644, 8677, 8679, 8681, 8683, 8685, 8687, 8689, 8691, 7118, 6276, 7154, 7149, 7154, 7149, 7177, 7192, 9044, 9046, 9048, 9050, 9052, 9054, 9056, 9058, 9060, 9062, 9064, 9066, 7123, 7118, 7089, 7162, 9086, 9088, 9091, 9093, 9106, 9108, 9111, 9113, 7123, 7118, 7125, 7089, 7162, 7162, 7089, 9155, 9157, 9159, 9161, 9163, 9165, 9168, 9170, 9185, 9187, 9189, 9191, 9194, 9196, 9199, 9201, 7089, 7125, 7144, 7144, 7160, 7162, 7164, 9172, 9198, 9172, 9172, 9198, 9172, 9172, 9198, 9198, 9172, 9172, 9198, 9203, 9203, 9193, 9193, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 10944, 10946, 10948, 10950, 10952, 10954, 10956, 10958, 10960, 10962, 10964, 10966, 10968, 10970, 10972, 10974, 10976, 10978, 10980, 10982, 10984, 10986, 10988, 10990, 10992, 10994, 10996, 10998, 11000, 11002, 11004, 11006, 11008, 11010, 11012, 11014, 11016, 11018, 11020, 11022, 11024, 11026, 11028, 11030, 11032, 11034, 11036, 11038, 11040, 11042, 11044, 11046, 11048, 11050, 11052, 11054, 11056, 11058, 11060, 11062, 11064, 11066, 11068, 11070, 11072, 11074, 11076, 11078, 11080, 11082, 11084, 11086, 11088, 11090, 11092, 11094, 11096, 11098, 11100, 11102, 11104, 11106, 11108, 11110, 11112, 11114, 11116, 11118, 11120, 11122, 11124, 11126, 11128, 11130, 11132, 11134, 11136, 11138, 11140, 11142, 11144, 11146, 11148, 11150, 11152, 11154, 11156, 11158, 11160, 11162, 11164, 11166, 11168, 11170, 11172, 11174, 11176, 11178, 11180, 11182, 11184, 11186, 11188, 11190, 11192, 11194, 11196, 11198, 11200, 11202, 11204, 11206, 11208, 11210, 11212, 11214, 11216, 11218, 11220, 11222, 11224, 11226, 11228, 11230, 11232, 11234, 11236, 11238, 11240, 11242, 11244, 11246, 11248, 11250, 11252, 11254, 11256, 11258, 11260, 11262, 11264, 11266, 11268, 11270, 11272, 11274, 11276, 11278, 11280, 11282, 11284, 11286, 11288, 11290, 11292, 11294, 11296, 11298, 11300, 11302, 11304, 11306, 11308, 11310, 11312, 11314, 11316, 11318, 11320, 11322, 11324, 11326, 11328, 11330, 11332, 11334, 11336, 11338, 11340, 11342, 11344, 11346, 11348, 11350, 11352, 11354, 11356, 11358, 11360, 11362, 11364, 11366, 11368, 11370, 11372, 11374, 11376, 11378, 11380, 11382, 11384, 11386, 11388, 11390, 11392, 11394, 11396, 11398, 11400, 11402, 11404, 11406, 11408, 11410, 11412, 11414, 11416, 11418, 11420, 11422, 11424, 11426, 11428, 11430, 11432, 11434, 11436, 11438, 11440, 11442, 11444, 11446, 11448, 11450, 11452, 11454, 11456, 11458, 11460, 11462, 11464, 11466, 11468, 11470, 11472, 11474, 11476, 11478, 11480, 11482, 11484, 11486, 11488, 11490, 11492, 11494, 11496, 11498, 11500, 11502, 11504, 11506, 11508, 11510, 11512, 11514, 11516, 11518, 11520, 11522, 11524, 11526, 11528, 11530, 11532, 11534, 11536, 11538, 11540, 11542, 11544, 11546, 11548, 11550, 11552, 11554, 11556, 11558, 11560, 11562, 11564, 11566, 11568, 11570, 11572, 11574, 11576, 11578, 11580, 11582, 11584, 11586, 11588, 11590, 11592, 11594, 11596, 11598, 11600, 11602, 11604, 11606, 11608, 11610, 11612, 11614, 11616, 11618, 11620, 11622, 11624, 11626, 11628, 11630, 11632, 11634, 11636, 11638, 11640, 11642, 11644, 11646, 11648, 11650, 11652, 11654, 11656, 11658, 11660, 11662, 11664, 11666, 11668, 11670, 11672, 11674, 11676, 11678, 11680, 11682, 11684, 11686, 11688, 11690, 11692, 11694, 11696, 11698, 11700, 11702, 11704, 11706, 11708, 11710, 11712, 11714, 11716, 11718, 11720, 11722, 11724, 11726, 11728, 11730, 11732, 11734, 11736, 11738, 11740, 11742, 11744, 11746, 11748, 11750, 11752, 11754, 11756, 11758, 11760, 11762, 11764, 11766, 11768, 11770, 11772, 11774, 11776, 11778, 11780, 11782, 11784, 11786, 11788, 11790, 11792, 11794, 11796, 11798, 11800, 11802, 11804, 11806, 11808, 11810, 11812, 11814, 11816, 11818, 11820, 11822, 11824, 11826, 11828, 11830, 11832, 11834, 11836, 11838, 11840, 11842, 11844, 11846, 11848, 11850, 11852, 11854, 11856, 11858, 11860, 11862, 11864, 11866, 11868, 11870, 11872, 11874, 11876, 11878, 11880, 11882, 11884, 11886, 11888, 11890, 11892, 11894, 11896, 11898, 11900, 11902, 11904, 11906, 11908, 11910, 11912, 11914, 11916, 11918, 11920, 11922, 11924, 11926, 11928, 11930, 11932, 11934, 11936, 11938, 11940, 11942, 11944, 11946, 11948, 11950, 11952, 11954, 11956, 11958, 11960, 11962, 11964, 11966, 11968, 11970, 11972, 11974, 11976, 11978, 11980, 11982, 11984, 11986, 11988, 11990, 11992, 11994, 11996, 11998, 12000, 12002, 12004, 12006, 12008, 12010, 12012, 12014, 12016, 12018, 12020, 12022, 12024, 12026, 12028, 12030, 12032, 12034, 12036, 12038, 12040, 12042, 12044, 12046, 12048, 12050, 12052, 12054, 12056, 12058, 12060, 12062, 12064, 12066, 12068, 12070, 12072, 12074, 12076, 12078, 12080, 12082, 12084, 12086, 12088, 12090, 12092, 12094, 12096, 12098, 12100, 12102, 12104, 12106, 12108, 12110, 12112, 12114, 12116, 12118, 12120, 12122, 12124, 12126, 12128, 12130, 12132, 12134, 12136, 12138, 12140, 12142, 12144, 12146, 12148, 12150, 12152, 12154, 12156, 12158, 12160, 12162, 12164, 12166, 12168, 12170, 12172, 12174, 12176, 12178, 12180, 12182, 12184, 12186, 12188, 12190, 12192, 12194, 12196, 12198, 12200, 12202, 12204, 12206, 12208, 12210, 12212, 12214, 12216, 12218, 12220, 12222, 12224, 12226, 12228, 12230, 12232, 12234, 12236, 12238, 12240, 12242, 12244, 12246, 12248, 12250, 12252, 12254, 12256, 12258, 12260, 12262, 12264, 12266, 12268, 12270, 12272, 12274, 12276, 12278, 12280, 12282, 12284, 12286, 12288, 12290, 12292, 12294, 12296, 12298, 12300, 12302, 12304, 12306, 12308, 12310, 12312, 12314, 12316, 12318, 12320, 12322, 12324, 12326, 12328, 12330, 12332, 12334, 12336, 12338, 12340, 12342, 12344, 12346, 12348, 12350, 12352, 12354, 12356, 12358, 12360, 12362, 12364, 12366, 12368, 12370, 12372, 12374, 12376, 12378, 12380, 12382, 12384, 12386, 12388, 12390, 12392, 12394, 12396, 12398, 12400, 12402, 12404, 12406, 12408, 12410, 12412, 12414, 12416, 12418, 12420, 12422, 12424, 12426, 12428, 12430, 12432, 12434, 12436, 12438, 12440, 12442, 12444, 12446, 12448, 12450, 12452, 12454, 12456, 12458, 12460, 12462, 12464, 12466, 12468, 12470, 12472, 12474, 12476, 12478, 12480, 12482, 12484, 12486, 12488, 12490, 12492, 12494, 12496, 12498, 12500, 12502, 12504, 12506, 12508, 12510, 12512, 12514, 12516, 12518, 12520, 12522, 12524, 12526, 12528, 12530, 12532, 12534, 12536, 12538, 12540, 12542, 12544, 12546, 12548, 12550, 12552, 12554, 12556, 12558, 12560, 12562, 12564, 12566, 12568, 12570, 12572, 12574, 12576, 12578, 12580, 12582, 12584, 12586, 12588, 12590, 12592, 12594, 12596, 12598, 12600, 12602, 12604, 12606, 12608, 12610, 12612, 12614, 12616, 12618, 12620, 12622, 12624, 12626, 12628, 12630, 12632, 12634, 12636, 12638, 12640, 12642, 12644, 12646, 12648, 12650, 12652, 12654, 12656, 12658, 12660, 12662, 12664, 12666, 12668, 12670, 12672, 12674, 12676, 12678, 12680, 12682, 12684, 12686, 12688, 12690, 12692, 12694, 12696, 12698, 12700, 12702, 12704, 12706, 12708, 12710, 12712, 12714, 12716, 12718, 12720, 12722, 12724, 12726, 12728, 12730, 12732, 12734, 12736, 12738, 12740, 12742, 12744, 12746, 12748, 12750, 12752, 12754, 12756, 12758, 12760, 12762, 12764, 12766, 12768, 12770, 12772, 12774, 12776, 12778, 12780, 12782, 12784, 12786, 12788, 12790, 12792, 12794, 12796, 12798, 12800, 12802, 12804, 12806, 12808, 12810, 12812, 12814, 12816, 12818, 12820, 12822, 12824, 12826, 12828, 12830, 12832, 12834, 12836, 12838, 12840, 12842, 12844, 12846, 12848, 12850, 12852, 12854, 12856, 12858, 12860, 12862, 12864, 12866, 12868, 12870, 12872, 12874, 12876, 12878, 12880, 12882, 12884, 12886, 12888, 12890, 12892, 12894, 12896, 12898, 12900, 12902, 12904, 12906, 12908, 12910, 12912, 12914, 12916, 12918, 12920, 12922, 12924, 12926, 12928, 12930, 12932, 12934, 12936, 12938, 12940, 12942, 12944, 12946, 12948, 12950, 12952, 12954, 12956, 12958, 12960, 12962, 12964, 12966, 12968, 12970, 12972, 12974, 12976, 12978, 12980, 12982, 12984, 12986, 12988, 12990, 12992, 12994, 12996, 12998, 13000, 13002, 13004, 13006, 13008, 13010, 13012, 13014, 13016, 13018, 13020, 13022, 13024, 13026, 13028, 13030, 13032, 13034, 13036, 13038, 13040, 13042, 13044, 13046, 13048, 13050, 13052, 13054, 13056, 13058, 13060, 13062, 13064, 13066, 13068, 13070, 13072, 13074, 13076, 13078, 13080, 13082, 13084, 13086, 13088, 13090, 13092, 13094, 13096, 13098, 13100, 13102, 13104, 13106, 13108, 13110, 13112, 13114, 13116, 13118, 13120, 13122, 13124, 13126, 13128, 13130, 13132, 13134, 13136, 13138, 13140, 13142, 13144, 13146, 13148, 13150, 13152, 13154, 13156, 13158, 13160, 13162, 13164, 13166, 13168, 13170, 13172, 13174, 13175, 13176, 13178, 13180, 13182, 13184, 13186, 13187, 13188, 13190, 13192, 13194, 13196, 13198, 13200, 13202, 13204, 13206, 13208, 13210, 13212, 13214, 13216, 13218, 13220, 13222, 13224, 13226, 13228, 13230, 13232, 13234, 13236, 13238, 13240, 13242, 13244, 13246, 13247, 13248, 13249, 13250, 13251, 13252, 13253, 13254, 13255, 13256, 13258, 13260, 13262, 13264, 13266, 13268, 13270, 13272, 13273, 13274, 13275, 13276, 13277, 13278, 13279, 13280, 13281, 13282, 13283, 13284, 13285, 13286, 13287, 13288, 13289, 13290, 13291, 13292, 13293, 13294, 13295, 13296, 13297, 13298, 13299, 13300, 13301, 13302, 13303, 13304, 13305, 13306, 13307, 13308, 13309, 13310, 13311, 13312, 13313, 13314, 13315, 13316, 13317, 13318, 13319, 13320, 13321, 13322, 13323, 13324, 13325, 13326, 13327, 13328, 13329, 13330, 13331, 13332, 13333, 13334, 13335, 13336, 13337, 13338, 13339, 13340, 13341, 13342, 13343, 13344, 13345, 13346, 13347, 13348, 13349, 13350, 13351, 13352, 13353, 13354, 13355, 13356, 13357, 13358, 13359, 13360, 13361, 13362, 13363, 13364, 13365, 13366, 13367, 13368, 13369, 13370, 13371, 13372, 13373, 13374, 13375, 13376, 13377, 13378, 13379, 13380, 13381, 13382, 13383, 13384, 13385, 13386, 13387, 13388, 13389, 13390, 13391, 13392, 13393, 13394, 13395, 13396, 13397, 13398, 13399, 13400, 13401, 13402, 13403, 13404, 13405, 13406, 13407, 13408, 13409, 13410, 13411, 13412, 13413, 13414, 13415, 13416, 13417, 13418, 13419, 13420, 13421, 13422, 13423, 13424, 13425, 13426, 13427, 13428, 13429, 13430, 13431, 13432, 13433, 13434, 13435, 13436, 13437, 13438, 13439, 13440, 13441, 13442, 13443, 13444, 13445, 13446, 13447, 13448, 13449, 13450, 13451, 13452, 13453, 13454, 13455, 13456, 13457, 13459, 13461, 13463, 13465, 13467, 13469, 13471, 13473, 13475, 13476, 13477, 13478, 13479, 13481, 13483, 13485, 13487, 13489, 13491, 13493, 13495, 13497, 13499, 13501, 13503, 13505, 13507, 13509, 13511, 13513, 13515, 13517, 13519, 13520, 13521, 13522, 13523, 13525, 13527, 13529, 13531, 13533, 13535, 13537, 13539, 13541, 13543, 13545, 13546, 13547, 13548, 13549, 13551, 13553, 13555, 13557, 13559, 13561, 13563, 13565, 13567, 13569, 13571, 13573, 13575, 13577, 13579, 13581, 13582, 13583, 13584, 13585, 13586, 13587, 13588, 13589, 13590, 13591, 13592, 13593, 13594, 13595, 13596, 13597, 13598, 13599, 13600, 13601, 13602, 13603, 13604, 13605, 13606, 13607, 13608, 13609, 13610, 13611, 13612, 13613, 13614, 13615, 13616, 13617, 13618, 13619, 13620, 13621, 13622, 13623, 13624, 13625, 13626, 13627, 13628, 13629, 13630, 13631, 13632, 13633, 13634, 13635, 13636, 13637, 13638, 13639, 13640, 13641, 13642, 13643, 13644, 13645, 13646, 13647, 13648, 13649, 13650, 13651, 13652, 13653, 13654, 13655, 13656, 13657, 13658, 13659, 13660, 13661, 13662, 13663, 13664, 13665, 13666, 13667, 13668, 13669, 13670, 13671, 13672, 13673, 13674, 13675, 13676, 13677, 13678, 13679, 13680, 13681, 13682, 13683, 13684, 13685, 13686, 13687, 13688, 13689, 13690, 13691, 13692, 13693, 13694, 13695, 13696, 13697, 13698, 13699, 13700, 13701, 13702, 13703, 13704, 13705, 13706, 13707, 13708, 13709, 13710, 13711, 13712, 13713, 13714, 13715, 13716, 13717, 13718, 13719, 13721, 13723, 13725, 13727, 13729, 13731, 13733, 13735, 13737, 13738, 13739, 13741, 13743, 13745, 13747, 13749, 13751, 13753, 13755, 13756, 13757, 13758, 13759, 13760, 13761, 13763, 13765, 13766, 13767, 13768, 13769, 13771, 13773, 13775, 13777, 13779, 13781, 13783, 13785, 13786, 13787, 13788, 13789, 13790, 13791, 13793, 13795, 13797, 13799, 13801, 13803, 13805, 13807, 13808, 13809, 13810, 13811, 13812, 13813, 13814, 13815, 13816, 13817, 13818, 13819, 13820, 13821, 13822, 13823, 13824, 13825, 13826, 13827, 13828, 13829, 13830, 13831, 13832, 13833, 13834, 13835, 13836, 13837, 13838, 13839, 13840, 13841, 13842, 13843, 13844, 13845, 13846, 13847, 13848, 13849, 13850, 13851, 13852, 13853, 13854, 13855, 13856, 13857, 13858, 13859, 13860, 13861, 13862, 13863, 13864, 13865, 13866, 13867, 13868, 13869, 13870, 13871, 13872, 13873, 13874, 13875, 13876, 13877, 13878, 13879, 13880, 13881, 13882, 13883, 13884, 13885, 13886, 13887, 13888, 13889, 13890, 13891, 13892, 13893, 13894, 13895, 13896, 13897, 13898, 13899, 13900, 13901, 13902, 13903, 13904, 13905, 13906, 13907, 13908, 13909, 13910, 13911, 13912, 13913, 13914, 13915, 13916, 13917, 13918, 13919, 13920, 13921, 13922, 13923, 13924, 13925, 13926, 13927, 13928, 13929, 13930, 13931, 13932, 13933, 13934, 13935, 13936, 13937, 13938, 13939, 13940, 13941, 13942, 13943, 13944, 13945, 13946, 13947, 13948, 13949, 13950, 13951, 13952, 13953, 13954, 13955, 13956, 13957, 13958, 13959, 13960, 13961, 13962, 13963, 13964, 13965, 13966, 13967, 13968, 13969, 13970, 13971, 13972, 13973, 13974, 13975, 13976, 13977, 13978, 13979, 13980, 13981, 13982, 13983, 13984, 13985, 13986, 13987, 13988, 13989, 13990, 13991, 13992, 13993, 13994, 13995, 13996, 13997, 13998, 13999, 14000, 14001, 14002, 14003, 14004, 14005, 14006, 14007, 14008, 14009, 14010, 14011, 14012, 14013, 14014, 14015, 14016, 14017, 14018, 14019, 14020, 14021, 14022, 14023, 14025, 14027, 14029, 14030, 14031, 14032, 14033, 14035, 14037, 14039, 14041, 14043, 14045, 14047, 14049, 14051, 14053, 14055, 14057, 14059, 14060, 14061, 14062, 14063, 14064, 14065, 14066, 14067, 14068, 14069, 14070, 14071, 14072, 14073, 14074, 14075, 14077, 14079, 14081, 14083, 14085, 14087, 14089, 14091, 14093, 14095, 14097, 14099, 14101, 14103, 14105, 14107, 14109, 14111, 14113, 14115, 14117, 14119, 14121, 14123, 14125, 14127, 14129, 14131, 14133, 14134, 14135, 14136, 14137, 14139, 14140, 14141, 14143, 14145, 14146, 14147, 14149, 14150, 14151, 14152, 14153, 14155, 14157, 14159, 14161, 14163, 14165, 14167, 14169, 14170, 14171, 14173, 14175, 14176, 14177, 14178, 14179, 14180, 14181, 14182, 14183, 14185, 14187, 14189, 14191, 14192, 14193, 14194, 14195, 14196, 14197, 14198, 14199, 14200, 14201, 14203, 14204, 14205, 14206, 14207, 14209, 14211, 14213, 14214, 14215, 14216, 14217, 14218, 14219, 14220, 14221, 14222, 14223, 14224, 14225, 14227, 14229, 14231, 14233, 14235, 14237, 14239, 14240, 14241, 14242, 14244, 14246, 14248, 14250, 14251, 14252, 14254, 14256, 14257, 14258, 14259, 14260, 14262, 14263, 14265, 14267, 14269, 14271, 14273, 14275, 14277, 14279, 14280, 14281, 14282, 14283, 14284, 14285, 14286, 14287, 14289, 14291, 14293, 14295, 14297, 14299, 14300, 14301, 14302, 14303, 14305, 14307, 14309, 14311, 14312, 14313, 14314, 14315, 14316, 14317, 14318, 14320, 14322, 14324, 14326, 14328, 14330, 14332, 14334, 14335, 14336, 14337, 14338, 14339, 14340, 14341, 14342, 14343, 14344, 14345, 14346, 14347, 14348, 14349, 14350, 14351, 14352, 14353, 14354, 14355, 14356, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 15515, 15522, 4499, 4494, 4480, 4499, 4494, 4501, 4537, 4532, 4532, 4537, 4537, 4532, 4518, 4003, 3998, 15553, 4003, 3998, 15555, 4034, 4029, 15557, 4003, 3998, 15559, 4003, 3998, 15561, 4034, 4029, 4034, 4029, 4499, 4494, 4499, 4494, 4499, 4494, 4499, 4494, 4557, 4557, 3593, 3588, 3574, 3588, 3593, 3593, 3588, 15571, 3600, 15573, 15575, 3593, 3588, 3574, 3588, 3593, 3593, 3588, 15577, 3600, 15579, 15581, 3625, 3620, 3625, 3620, 3647, 3642, 15585, 3647, 3642, 15587, 3593, 3588, 3574, 3593, 3588, 3593, 3588, 3604, 3602, 3600, 3604, 3602, 3604, 3602, 3625, 3620, 3625, 3620, 3647, 3642, 15591, 3647, 3642, 15593, 15595, 15597, 4071, 4063, 4129, 4124, 4192, 4187, 15599, 15601, 15603, 15605, 15607, 15609, 15611, 15613, 15615, 15617, 4192, 4187, 15619, 3625, 3620, 3647, 3642, 15621, 3647, 3642, 15623, 4003, 3998, 4055, 4050, 4055, 4050, 15625, 15627, 15629, 4071, 15631, 4055, 4050, 15633, 4055, 4050, 4055, 4050, 15636, 4063, 15638, 4071, 15640, 15642, 15644, 15646, 4192, 4187, 4192, 4187, 15648, 3574, 3604, 3602, 15650, 15652, 3825, 3820, 3796, 3791, 3806, 3801, 3825, 3820, 3843, 3843, 3593, 3588, 3593, 3588, 3604, 3602, 3604, 3602, 3600, 3625, 3620, 15658, 3625, 3620, 15660, 3647, 3642, 15662, 3647, 3642, 15664, 3796, 3791, 3806, 3801, 3820, 3825, 3827, 3729, 3729, 3848, 3796, 3791, 3806, 3801, 3825, 3820, 3796, 3791, 15666, 3796, 3791, 15668, 3825, 3820, 3843, 3848, 3877, 3872, 3877, 3872, 3593, 3588, 3574, 3593, 3588, 3593, 3588, 15670, 15672, 15674, 3600, 3593, 3588, 3574, 3593, 3588, 3593, 3588, 15676, 15678, 15680, 3600, 3625, 3620, 15682, 3625, 3620, 15684, 3647, 3642, 15686, 3647, 3642, 15688, 3825, 3820, 3786, 3786, 4003, 3998, 15690, 4003, 3998, 15692, 4034, 4029, 15694, 4034, 4029, 15696, 4055, 4050, 15698, 4055, 4050, 15700, 4003, 3998, 15702, 4003, 3998, 15704, 4034, 4029, 4034, 4029, 4003, 3998, 15706, 4003, 3998, 15708, 4034, 4029, 15710, 15712, 4063, 15714, 4003, 3998, 4006, 4004, 4034, 4029, 15716, 4003, 3998, 4006, 4004, 4034, 4029, 15718, 15720, 4192, 4187, 15722, 4182, 4177, 4192, 4187, 4003, 3998, 4006, 4004, 4029, 15724, 4003, 3998, 4006, 4004, 4034, 15726, 4003, 3998, 4006, 4004, 4034, 4029, 4034, 4029, 4055, 4050, 15728, 4055, 4050, 15730, 15732, 4063, 15734, 4071, 4003, 3998, 15736, 15738, 15740, 4055, 4050, 4058, 4056, 15742, 4063, 15744, 4071, 15746, 15748, 4139, 4139, 15750, 4182, 4177, 4187, 4192, 15752, 4182, 4177, 4187, 4192, 15754, 4177, 4192, 4187, 4192, 4187, 4499, 4494, 4499, 4494, 4494, 4499, 4480, 4537, 4532, 4518, 4537, 4532, 4537, 4532, 4562, 4557, 4562, 4557, 4557, 4562, 4552, 4577, 4572, 4577, 4572, 4499, 4494, 4499, 4494, 4494, 4499, 4501, 4532, 4537, 4532, 4537, 4532, 4537, 4537, 4532, 4562, 4557, 4562, 4557, 4562, 4557, 4567, 4577, 4572, 15767, 4499, 4494, 4480, 4499, 4494, 4501, 4537, 4532, 4532, 4537, 4537, 4532, 4518, 4562, 4557, 4562, 4557, 4562, 4557, 4562, 4557, 14711, 15789, 4499, 4494, 4480, 4494, 4499, 4501, 4532, 4537, 4537, 4532, 4532, 4537, 4518, 4562, 4557, 4562, 4557, 4562, 4557, 4552, 14727, 15791, 4562, 4557, 4562, 4557, 4557, 4562, 4557, 4562, 4577, 4572, 4587, 4582, 3625, 3620, 3806, 3801, 3882, 4055, 4050, 15804, 4055, 4050, 4056, 15806, 4106, 4129, 4124, 4106, 4106, 15824, 15826, 3796, 3791, 3825, 3820, 3729, 3604, 3602, 3647, 3642, 3650, 3648, 3791, 3801, 3791, 3806, 3825, 3820, 3825, 3820, 3791, 3806, 3801, 3843, 3843, 3625, 3620, 15828, 3647, 3642, 3796, 3791, 15830, 3796, 3791, 15832, 3729, 3882, 3593, 3588, 15834, 15836, 15838, 3593, 3588, 15840, 3625, 3620, 3625, 3620, 15842, 3647, 3642, 3650, 3647, 3642, 3648, 3796, 3791, 15844, 3796, 3791, 15846, 3729, 3604, 3602, 15848, 3796, 3796, 3838, 4106, 15850, 4056, 4058, 4063, 15852, 4058, 4056, 15854, 4129, 4124, 4182, 4177, 4182, 4177, 15856, 4034, 4029, 4034, 4029, 4055, 4050, 4055, 4050, 15860, 4071, 15862, 15864, 15866, 4071, 4063, 4124, 4124, 4124, 4124, 4144, 4124, 4124, 4182, 4177, 4003, 3998, 15868, 4055, 4050, 15870, 4055, 4050, 15872, 15874, 4071, 4063, 4003, 3998, 4034, 4029, 15876, 15878, 15880, 4063, 15882, 15884, 4055, 4050, 4056, 15886, 15888, 15890, 15892, 4055, 4050, 15894, 4106, 4192, 15896, 4003, 3998, 15898, 15900, 4003, 3998, 15902, 15904, 4034, 4029, 4055, 4050, 4058, 4055, 4050, 4056, 15906, 4071, 15908, 4063, 4003, 3998, 15910, 15912, 4055, 4050, 4058, 4056, 15914, 4071, 4063, 4129, 4129, 4129, 4129, 15916, 4182, 4177, 4187, 15918, 4182, 4177, 15920, 3593, 3588, 3574, 3593, 3588, 3593, 3588, 3604, 3602, 3604, 3602, 3593, 3588, 3574, 3593, 3588, 3593, 3588, 3604, 3602, 3604, 3602, 3625, 3620, 15922, 15924, 3647, 3642, 3647, 3642, 15926, 3796, 3791, 3806, 3801, 3825, 3820, 3796, 3791, 3806, 3801, 3825, 3820, 3729, 3843, 3843, 3838, 3867, 3593, 3588, 3574, 3593, 3588, 3604, 3602, 15928, 3806, 3801, 3827, 3729, 3877, 3872, 3882, 3877, 3872, 3843, 3848, 3843, 3838, 3877, 3872, 3877, 3872, 3867, 15930, 4058, 4056, 4129, 4124, 4137, 4144, 4177, 4192, 4187, 4192, 4187, 15932, 4182, 4177, 15934, 4058, 4056, 15936, 4071, 4063, 15938, 15940, 4177, 4182, 4192, 4187, 15942, 4182, 4177, 4192, 4187, 15944, 4003, 3998, 15946, 4034, 4029, 4034, 4029, 4055, 4050, 4071, 4063, 4003, 3998, 4006, 4004, 4055, 4050, 15948, 4055, 4050, 15950, 15952, 4192, 4187, 15954, 4192, 4187, 15956, 4499, 4494, 4499, 4494, 4499, 4494, 4499, 4494, 4537, 4532, 4537, 4532, 4518, 4537, 4532, 4562, 4557, 4562, 4557, 4562, 4557, 4552, 4577, 4572, 15958, 4499, 4494, 4499, 4494, 4499, 4494, 4499, 4494, 4537, 4532, 4537, 4532, 4518, 4537, 4532, 4562, 4557, 4562, 4557, 4562, 4557, 4552, 4577, 4572, 15960, 4499, 4494, 4499, 4494, 4499, 4494, 4501, 4532, 4537, 4532, 4537, 4532, 4537, 4518, 4557, 4557, 4557, 4552, 4572, 4577, 15971, 15981, 4480, 4499, 4494, 4577, 4572, 15983, 4562, 15022, 15985, 4577, 4572, 15989, 4577, 4572, 15991, 4494, 4499, 4480, 4587, 4582, 4499, 4494, 4499, 4494, 4499, 4494, 4501, 4532, 4537, 4532, 4537, 4532, 4537, 4518, 4557, 4557, 4577, 4572, 16001, 4499, 4494, 4499, 4494, 4494, 4499, 4501, 4537, 4532, 4532, 4537, 4537, 4532, 4518, 4557, 4557, 4572, 4577, 16003, 4499, 4494, 4499, 4494, 4494, 4499, 4501, 4537, 4532, 4537, 4532, 4537, 4532, 4518, 4562, 4562, 4562, 4562, 4577, 4572, 16005, 4499, 4494, 4480, 4494, 4499, 4501, 3593, 3588, 16015, 16017, 3574, 16019, 16021, 3825, 3820, 3848, 3729, 3877, 3872, 3593, 3588, 3593, 3588, 3593, 3588, 3574, 16024, 16026, 3593, 3588, 3593, 3588, 3593, 3588, 3574, 16029, 16031, 3593, 3588, 3574, 3593, 3588, 3593, 3588, 16034, 16036, 16038, 3600, 3625, 3620, 16040, 16042, 3647, 3642, 3648, 3647, 3642, 3650, 3796, 3791, 3806, 3801, 3825, 3820, 3796, 3791, 3806, 3801, 3825, 3820, 3796, 3791, 3806, 3801, 3820, 3825, 3820, 3825, 3729, 3848, 3729, 3877, 3872, 3593, 3588, 3593, 3588, 3593, 3588, 3574, 3604, 3602, 3604, 3602, 3604, 3602, 3600, 3625, 3620, 16045, 3625, 3620, 16047, 3647, 3642, 3650, 3648, 3806, 3801, 3825, 3820, 3806, 3801, 3825, 3820, 3825, 3820, 3848, 3843, 3838, 3877, 3872, 3877, 3872, 3882, 4063, 4003, 3998, 4063, 4129, 4124, 4182, 4177, 4187, 4182, 4177, 4187, 16049, 16051, 4034, 4029, 4055, 4050, 4058, 16053, 4071, 16055, 16057, 4055, 4050, 4058, 4056, 16059, 4063, 4129, 4124, 4129, 4124, 4144, 16061, 4187, 4182, 4177, 4187, 16063, 4003, 3998, 16065, 4034, 4029, 16067, 4003, 3998, 4003, 3998, 16069, 4055, 4050, 4055, 4050, 4055, 4050, 16073, 4063, 16075, 4003, 3998, 16077, 4034, 4029, 16079, 4055, 4050, 4058, 4056, 16081, 16084, 16087, 4071, 4129, 4124, 4106, 4144, 4139, 4139, 16089, 4182, 4177, 4187, 4187, 4187, 16091, 4003, 3998, 16093, 4003, 3998, 16095, 4034, 4029, 16097, 4003, 3998, 16099, 4003, 3998, 16101, 4034, 4029, 16103, 4055, 4050, 4058, 4055, 4050, 4056, 16105, 4063, 16107, 4071, 4003, 3998, 16109, 4003, 3998, 16111, 4034, 4029, 16113, 4034, 4029, 16115, 4055, 4050, 16117, 4055, 4050, 16119, 16121, 4071, 4063, 4129, 4124, 4106, 4144, 4106, 4106, 16123, 4129, 4124, 16125, 4139, 4137, 4139, 4144, 16127, 4182, 4177, 4192, 16129, 4182, 4177, 4192, 16131, 4182, 4177, 4192, 4192, 3593, 3588, 3574, 3593, 3588, 3593, 3588, 16135, 3600, 16137, 16139, 3593, 3588, 3574, 3593, 3588, 3593, 3588, 16143, 3600, 16145, 16148, 3625, 3620, 16151, 3625, 3620, 16153, 3647, 3642, 16155, 3647, 3642, 16157, 3796, 3791, 3806, 3801, 3825, 3820, 3825, 3820, 3796, 3791, 16161, 3796, 3791, 16163, 3820, 3825, 3827, 3729, 3729, 3848, 3729, 3877, 3872, 3882, 3877, 3872, 3877, 3872, 3796, 3791, 3806, 3801, 3825, 3820, 3786, 3796, 3791, 3806, 3801, 3825, 3820, 3825, 3820, 3843, 3843, 3843, 3848, 3877, 3872, 3877, 3872, 3877, 3872, 3882, 16171, 4058, 4056, 4071, 4063, 16173, 4137, 4129, 4124, 16179, 4192, 4187, 4182, 4177, 16181, 4003, 3998, 16183, 4003, 3998, 16185, 4034, 4029, 16187, 4034, 4029, 16189, 4055, 4050, 4058, 4056, 16191, 4071, 4063, 4003, 3998, 16193, 4003, 3998, 16195, 4034, 4029, 16197, 4034, 4029, 4034, 4029, 4055, 4050, 16201, 4055, 4050, 16203, 16205, 4063, 16207, 4071, 4129, 4124, 4129, 4124, 4129, 4124, 4129, 4124, 4144, 4129, 4124, 16216, 4129, 4124, 16218, 4137, 4144, 16221, 4177, 16223, 4182, 4192, 4187, 4192, 4187, 16227, 4182, 4177, 4192, 4187, 16229, 4499, 4494, 4499, 4494, 4501, 4577, 4572, 4499, 4494, 4499, 4494, 4499, 4494, 4501, 4537, 4532, 4537, 4532, 4518, 4562, 4557, 4562, 4557, 4577, 4572, 16234, 4577, 4572, 16236, 4499, 4494, 4499, 4494, 4499, 4494, 4501, 4532, 4537, 4532, 4537, 4532, 4537, 4518, 4562, 4557, 4562, 4557, 4562, 4557, 4552, 4577, 4572, 16251, 4499, 4494, 4480, 4494, 4499, 4501, 4537, 4532, 4537, 4532, 4532, 4537, 4518, 4562, 4557, 4562, 4557, 4557, 4562, 4557, 4562, 15488, 16257, 4494, 4499, 4494, 4499, 4499, 4494, 4499, 4494, 4537, 4532, 4537, 4532, 4537, 4532, 4537, 4532, 4557, 4562, 4552, 4562, 4557, 4567, 4577, 4572, 4587, 4582, 7123, 7118, 7154, 7149, 7159, 16214, 16213, 7154, 7149, 7144, 7154, 7149, 7154, 7149, 7162, 7089, 7089, 7162, 7187, 7177, 7187, 16296, 16298, 7162, 7089, 7177, 7154, 7149, 7159, 7154, 7149, 7149, 7154, 7187, 7187, 7154, 7149, 7149, 7154, 7187, 7192, 7177, 16301, 7089, 7187, 7182, 16305, 7089, 7154, 7149, 7162, 7162, 16308, 16214, 16213, 16214, 16213, 16176, 16175, 16214, 16213, 16176, 16175, 16176, 16175, 16214, 16213, 16176, 16175, 7123, 7118, 7154, 7149, 7089, 7162, 7162, 7089, 7182, 7123, 7118, 7154, 7149, 7154, 7149, 7162, 7089, 7089, 7162, 7182, 7177, 7182, 7192, 16324, 16326, 7162, 7089, 16328, 16330, 7159, 7162, 7089, 7182, 16336, 16338, 7154, 7149, 7159, 7162, 7089, 7182, 7177, 7182, 7192, 16341, 16343, 7154, 7149, 7159, 7162, 7089, 7182, 7192, 7177, 16347, 7154, 7149, 7154, 7149, 7159, 7089, 7089, 16349, 7162, 7162, 16354, 7154, 7149, 7159, 7089, 7162, 7162, 7089, 16356, 16358, 16360, 16362, 7123, 7118, 16214, 16213, 16176, 16175, 16214, 16213, 16214, 16213, 16176, 16175, 16214, 16213, 16176, 16175, 16214, 16213, 16214, 16213, 16176, 16175, 16373, 7154, 7149, 7144, 7089, 7162, 7162, 7089, 7187, 7182, 16380, 7154, 7149, 7162, 7162, 7187, 7182, 7187, 7182, 16384, 16386, 7187, 7182, 7154, 7149, 7154, 7149, 7089, 7187, 7182, 7089, 16400, 16402, 7089, 7089, 7187, 7182, 7089, 7089, 7187, 7182, 16214, 16213, 16176, 16175, 16214, 16213, 16214, 16213, 16176, 16175, 16214, 16213, 16412, 7154, 7149, 7144, 16414, 16420, 7154, 7149, 7154, 7149, 7154, 7149, 7159, 16423, 16425, 7187, 7182, 7177, 7187, 7182, 7192, 7123, 7118, 7154, 7149, 7154, 7149, 7154, 7149, 7159, 7187, 7182, 7177, 7187, 7182, 7192, 7123, 7118, 7154, 7149, 7154, 7149, 7154, 7149, 7159, 7187, 7182, 7177, 7187, 7182, 7192, 9203, 9198, 9172, 9198, 9172, 9172, 9198, 9172, 9193, 9193, 9172, 9172, 9172, 9203, 9198, 9193, 9198, 9203, 9172, 9172, 9172, 9203, 9198, 9193, 9198, 9203, 9198, 9172, 9198, 9203, 9198, 9172, 9193, 9198, 9172, 9193, 9198, 9172, 9203, 9172, 9193, 9172, 9203, 9198, 9193, 9198, 9203, 9172, 9193, 9172, 9203, 9198, 9193, 9198, 9203, 9172, 9172, 9203, 9198, 9172, 9193, 16442, 16441, 16439, 16441, 16439, 9198, 9172, 9198, 9172, 9198, 9172, 9203, 9172, 9172, 9172, 9203, 9198, 9193, 9198, 9203, 9203, 9203, 9198, 9193, 9198, 9203, 9198, 9193, 9198, 9203, 9172, 9172, 9172, 9203, 16399, 9198, 9193, 9198, 9203, 9172, 9172, 9172, 9203, 16399, 9198, 9172, 9193, 9172, 9198, 9203, 16446, 9193, 16448, 9203, 16450, 9193, 16452, 9203, 9172, 9172, 9172, 9172, 9198, 9193, 9198, 9203, 16441, 16439, 16441, 16439, 16457, 16456, 16457, 16456, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 16514, 16515, 16516, 16517, 16518, 16519, 16520, 16521, 16522, 16523, 16524, 16525, 16526, 16527, 16528, 16530, 16531, 16533, 16534, 16536, 16537, 16539, 16540, 16542, 16543, 16544, 16545, 16546, 16547, 16548, 16549, 16550, 16551, 16552, 16553, 16554, 16555, 16556, 16557, 16558, 16559, 16560, 16561, 16562, 16564, 16567, 16568, 16569, 16570, 16571, 16572, 16573, 16575, 16578, 16579, 16580, 16581, 16582, 16583, 16585, 16586, 16588, 16589, 16590, 16591, 16592, 16593, 16594, 16595, 16596, 16597, 16598, 16599, 16600, 16601, 16602, 16603, 16604, 16605, 16606, 16607, 16609, 16610, 16614, 16615, 16616, 16617, 16618, 16619, 16630, 16631, 16633, 16634, 16635, 16636, 16638, 16639, 16641, 16642, 16643, 16644, 16645, 16646, 16650, 16652, 16653, 16655, 16656, 16657, 16658, 16660, 16662, 16667, 16668, 16669, 16670, 16672, 16673, 16674, 16677, 16678, 16679, 16680, 16681, 16682, 16683, 16684, 16685, 16686, 16687, 16688, 16689, 16690, 16691, 16692, 16693, 16694, 16695, 16696, 16697, 16699, 16700, 16702, 16703, 16705, 16706, 16708, 16709, 16710, 16711, 16712, 16713, 16714, 16715, 16716, 16717, 16718, 16719, 16720, 16721, 16722, 16723, 16724, 16725, 16727, 16728, 16730, 16731, 16732, 16733, 16734, 16735, 16736, 16737, 16738, 16739, 16740, 16741, 16742, 16743, 16744, 16748, 16749, 16750, 16751, 16752, 16753, 16754, 16755, 16759, 16760, 16761, 16763, 16764, 16766, 16767, 16769, 16770, 16772, 16773, 16774, 16775, 16776, 16777, 16779, 16780, 16782, 16783, 16785, 16786, 16788, 16789, 16791, 16792, 16794, 16795, 16797, 16798, 16800, 16801, 16802, 16803, 16804, 16805, 16807, 16808, 16810, 16811, 16814, 16816, 16817, 16818, 16819, 16820, 16821, 16823, 16824, 16825, 16826, 16827, 16828, 16831, 16832, 16834, 16835, 16836, 16837, 16838, 16839, 16840, 16841, 16842, 16844, 16845, 16846, 16847, 16848, 16850, 16851, 16852, 16853, 16854, 16855, 16856, 16857, 16858, 16859, 16861, 16862, 16865, 16867, 16868, 16869, 16873, 16874, 16875, 16876, 16878, 16880, 16883, 16884, 16886, 16887, 16888, 16889, 16891, 16892, 16893, 16894, 16896, 16897, 16898, 16899, 16900, 16901, 16902, 16903, 16904, 16905, 16906, 16907, 16908, 16909, 16910, 16911, 16912, 16913, 16914, 16915, 16916, 16917, 16918, 16919, 16920, 16921, 16922, 16923, 16924, 16925, 16926, 16927, 16928, 16929, 16930, 16931, 16932, 16933, 16934, 16935, 16936, 16937, 16938, 16939, 16940, 16941, 16942, 16943, 16944, 16945, 16946, 16947, 16948, 16949, 16951, 16952, 16953, 16954, 16955, 16956, 16957, 16958, 16959, 16960, 16961, 16962, 16963, 16964, 16965, 16966, 16967, 16968, 16969, 16970, 16971, 16972, 16974, 16975, 16976, 16977, 16978, 16979, 16980, 16981, 16982, 16983, 16984, 16985, 16986, 16987, 16988, 16989, 16990, 16991, 16992, 16993, 16994, 16996, 16997, 16998, 16999, 17000, 17001, 17002, 17003, 17004, 17005, 17006, 17007, 17008, 17009, 17010, 17011, 17012, 17013, 17014, 17016, 17017, 17018, 17020, 17021, 17022, 17023, 17024, 17027, 17028, 17029, 17030, 17031, 17032, 17033, 17034, 17035, 17036, 17037, 17038, 17039, 17040, 17041, 17042, 17043, 17044, 17045, 17046, 17047, 17048, 17049, 17050, 17051, 17052, 17054, 17055, 17056, 17057, 17059, 17060, 17062, 17063, 17064, 17065, 17069, 17070, 17072, 17073, 17074, 17075, 17077, 17078, 17079, 17080, 17081, 17082, 17083, 17084, 17086, 17087, 17089, 17090, 17091, 17093, 17094, 17095, 17096, 17098, 17099, 17100, 17102, 17103, 17105, 17106, 17107, 17108, 17109, 17110, 17112, 17113, 17114, 17115, 17116, 17117, 17118, 17119, 17121, 17125, 17126, 17127, 17128, 17129, 17130, 17131, 17132, 17133, 17134, 17135, 17136, 17137, 17139, 17140, 17142, 17143, 17146, 17147, 17148, 17149, 17150, 17151, 17155, 17158, 17159, 17160, 17165, 17166, 17168, 17169, 17171, 17172, 17175, 17176, 17179, 17180, 17181, 17182, 17183, 17184, 17185, 17186, 17188, 17190, 17191, 17192, 17195, 17196, 17197, 17198, 17200, 17201, 17202, 17203, 17204, 17205, 17207, 17208, 17209, 17211, 17212, 17214, 17215, 17216, 17217, 17218, 17219, 17220, 17221, 17222, 17223, 17224, 17225, 17226, 17227, 17228, 17229, 17230, 17231, 17232, 17233, 17234, 17235, 17236, 17237, 17240, 17241, 17242, 17243, 17245, 17246, 17247, 17248, 17249, 17250, 17251, 17252, 17253, 17254, 17255, 17256, 17257, 17258, 17259, 17260, 17261, 17262, 17263, 17264, 17265, 17266, 17267, 17268, 17270, 17271, 17272, 17273, 17274, 17275, 17276, 17277, 17278, 17279, 17280, 17281, 17282, 17283, 17284, 17285, 17286, 17287, 17289, 17290, 17291, 17292, 17293, 17294, 17295, 17296, 17297, 17298, 17299, 17301, 17302, 17304, 17305, 17307, 17308, 17311, 17312, 17313, 17314, 17316, 17317, 17318, 17319, 17321, 17322, 17324, 17325, 17326, 17327, 17328, 17329, 17330, 17331, 17332, 17333, 17334, 17335, 17336, 17337, 17339, 17340, 17343, 17344, 17346, 17347, 17349, 17350, 17351, 17352, 17353, 17354, 17355, 17356, 17357, 17358, 17359, 17360, 17361, 17362, 17363, 17364, 17365, 17366, 17367, 17368, 17369, 17370, 17371, 17372, 17374, 17375, 17376, 17377, 17378, 17379, 17380, 17381, 17382, 17383, 17384, 17385, 17386, 17387, 17388, 17389, 17390, 17391, 17392, 17393, 17394, 17395, 17396, 17397, 17399, 17400, 17401, 17402, 17403, 17404, 17405, 17406, 17407, 17408, 17409, 17410, 17411, 17412, 17413, 17414, 17415, 17416, 17417, 17418, 17421, 17422, 17423, 17424, 17425, 17427, 17428, 17430, 17431, 17433, 17434, 17436, 17437, 17438, 17439, 17440, 17441, 17442, 17443, 17444, 17445, 17446, 17447, 17448, 17449, 17450, 17451, 17452, 17453, 17454, 17455, 17456, 17457, 17458, 17460, 17461, 17462, 17463, 17464, 17465, 17466, 17467, 17468, 17469, 17470, 17471, 17472, 17473, 17474, 17475, 17476, 17477, 17479, 17480, 17481, 17482, 17483, 17484, 17485, 17486, 17487, 17488, 17489, 17490, 17491, 17492, 17493, 17494, 17495, 17496, 17497, 17498, 17500, 17501, 17502, 17503, 17504, 17505, 17506, 17507, 17510, 17513, 17514, 17515, 17516, 17517, 17518, 17519, 17520, 17521, 17522, 17523, 17524, 17525, 17528, 17529, 17530, 17531, 17532, 17533, 17534, 17537, 17538, 17539, 17540, 17541, 17542, 17543, 17547, 17548, 17549, 17552, 17553, 17554, 17555, 17556, 17557, 17558, 17559, 17560, 17561, 17562, 17563, 17564, 17565, 17566, 17567, 17568, 17569, 17570, 17571, 17572, 17573, 17574, 17575, 17576, 17577, 17578, 17579, 17580, 17581, 17582, 17583, 17584, 17585, 17586, 17587, 17588, 17589, 17590, 17591, 17592, 17593, 17594, 17595, 17596, 17597, 17598, 17600, 17601, 17603, 17604, 17605, 17606, 17607, 17608, 17609, 17610, 17611, 17612, 17613, 17614, 17615, 17616, 17617, 17618, 17619, 17620, 17621, 17622, 17623, 17624, 17625, 17626, 17627, 17628, 17629, 17630, 17631, 17632, 17633, 17634, 17635, 17636, 17639, 17640, 17641, 17642, 17643, 17645, 17648, 17649, 17650, 17651, 17653, 17654, 17655, 17656, 17657, 17658, 17660, 17661, 17662, 17663, 17665, 17666, 17668, 17669, 17671, 17672, 17673, 17674, 17676, 17677, 17678, 17679, 17680, 17681, 17683, 17685, 17686, 17688, 17689, 17691, 17692, 17693, 17694, 17698, 17699, 17700, 17701, 17702, 17703, 17704, 17706, 17707, 17708, 17709, 17710, 17712, 17713, 17715, 17716, 17718, 17719, 17721, 17722, 17724, 17725, 17727, 17728, 17730, 17731, 17732, 17733, 17734, 17735, 17737, 17739, 17740, 17741, 17743, 17744, 17746, 17747, 17749, 17750, 17752, 17753, 17755, 17756, 17759, 17760, 17761, 17762, 17763, 17764, 17765, 17766, 17768, 17769, 17771, 17772, 17773, 17774, 17776, 17777, 17778, 17780, 17781, 17782, 17784, 17785, 17786, 17787, 17788, 17789, 17790, 17791, 17792, 17793, 17794, 17796, 17799, 17800, 17801, 17802, 17803, 17804, 17805, 17807, 17810, 17811, 17813, 17814, 17816, 17817, 17819, 17820, 17822, 17823, 17824, 17825, 17826, 17827, 17828, 17829, 17830, 17831, 17833, 17834, 17836, 17837, 17838, 17839, 17840, 17841, 17842, 17843, 17844, 17845, 17846, 17847, 17848, 17849, 17850, 17851, 17852, 17853, 17854, 17855, 17856, 17857, 17858, 17859, 17860, 17861, 17862, 17863, 17864, 17865, 17866, 17867, 17868, 17869, 17870, 17871, 17872, 17873, 17874, 17875, 17877, 17878, 17879, 17880, 17882, 17883, 17884, 17886, 17887, 17888, 17889, 17891, 17892, 17894, 17895, 17897, 17898, 17900, 17901, 17903, 17904, 17905, 17906, 17908, 17909, 17910, 17911, 17913, 17914, 17916, 17917, 17919, 17920, 17921, 17922, 17923, 17924, 17926, 17927, 17930, 17932, 17933, 17934, 17935, 17936, 17937, 17938, 17939, 17940, 17941, 17942, 17943, 17945, 17946, 17948, 17949, 17951, 17953, 17954, 17955, 17956, 17957, 17959, 17960, 17961, 17962, 17964, 17965, 17966, 17967, 17968, 17969, 17970, 17971, 17972, 17973, 17974, 17975, 17976, 17977, 17978, 17979, 17980, 17981, 17982, 17983, 17984, 17985, 17986, 17987, 17988, 17990, 17991, 17993, 17994, 17995, 17996, 17997, 17998, 17999, 18000, 18001, 18002, 18003, 18004, 18005, 18006, 18007, 18008, 18009, 18010, 18011, 18012, 18013, 18014, 18015, 18017, 18018, 18019, 18020, 18021, 18022, 18023, 18024, 18025, 18026, 18027, 18028, 18029, 18030, 18031, 18032, 18033, 18034, 18035, 18036, 18037, 18038, 18040, 18041, 18042, 18043, 18044, 18045, 18046, 18047, 18048, 18049, 18050, 18051, 18052, 18053, 18054, 18055, 18056, 18057, 18058, 18059, 18060, 18061, 18062, 18063, 18064, 18065, 18066, 18067, 18068, 18069, 18070, 16086, 16083, 18071, 18072, 16629, 16513, 18073, 18074, 18075, 18076, 18077, 18078, 18079, 18080, 18081, 18082, 18083, 18084, 18085, 18086, 18089, 18090, 18091, 18092, 18093, 18094, 18095, 18096, 18097, 18098, 18099, 18100, 18101, 18102, 18103, 18104, 18105, 18106, 18107, 18109, 18110, 18111, 18113, 18114, 18115, 18116, 18117, 16150, 16147, 16150, 16147, 16086, 16083, 18119, 18120, 16629, 16627, 16086, 16083, 18121, 18122, 18123, 18124, 16629, 16627, 16086, 16083, 18125, 18126, 18127, 18128, 16666, 16664, 16150, 16147, 16150, 16147, 18129, 18130, 18131, 18132, 18133, 18134, 18135, 18136, 18137, 18138, 18139, 18140, 18141, 18142, 18143, 18144, 18145, 18146, 18147, 18148, 18149, 18150, 18151, 18152, 18153, 18154, 18155, 18156, 18157, 18160, 18161, 18164, 18165, 18166, 18167, 18170, 18171, 18172, 18173, 18174, 18175, 18176, 18177, 18178, 18181, 18182, 18183, 18184, 18185, 18186, 18187, 18188, 16028, 16147, 16033, 16150, 16150, 16147, 18190, 18191, 18192, 18193, 18194, 18195, 18196, 18198, 18199, 18201, 18202, 18203, 18204, 18205, 18206, 18207, 18212, 18213, 16147, 16028, 16033, 16150, 16150, 16147, 16028, 16147, 16150, 16033, 16147, 16150, 16028, 16147, 16150, 16033, 16150, 16147, 18214, 18215, 18216, 18217, 16086, 16083, 18218, 18219, 18220, 18221, 18222, 18223, 18224, 18225, 18226, 18227, 18228, 18229, 18230, 18231, 18232, 18233, 18235, 18236, 18237, 18238, 18239, 18240, 18241, 18242, 18243, 18245, 18246, 18247, 18248, 18249, 18250, 18251, 18252, 18255, 18256, 18257, 18258, 18259, 18260, 18261, 18262, 18263, 18264, 18267, 18268, 18269, 18270, 18271, 18272, 18273, 18274, 16028, 16147, 16033, 16150, 16147, 16150, 16028, 16147, 16033, 16150, 16150, 16147, 18275, 18276, 18277, 18278, 18279, 18280, 18281, 18282, 16086, 16083, 16150, 16147, 16150, 16147, 18283, 18284, 18285, 18286, 18288, 18289, 18290, 18293, 18294, 18295, 18296, 18297, 18298, 18299, 18302, 18303, 18304, 18305, 18306, 18307, 18308, 18309, 18310, 18311, 18312, 18313, 18314, 18315, 18316, 18317, 18318, 18319, 18320, 18321, 18322, 18323, 18324, 18325, 18326, 18327, 18328, 18329, 18330, 18331, 18332, 18333, 18334, 18335, 18336, 18337, 18338, 18339, 18340, 18341, 18342, 18343, 18344, 18345, 18346, 18347, 16436, 16399, 18348, 18349, 18350, 18351, 18352, 18353, 18354, 18355, 16399, 18356, 18357, 18358, 18359, 18360, 18361, 18362, 18363, 16399, 18364, 16375, 18365, 18366, 18367, 18368, 18369, 18370, 18371, 18372, 18373, 18374, 18375, 18376, 18377, 18378, 18379, 18380, 18381, 18382, 18383, 18384, 16436, 16399, 16436, 16399, 18385, 18386, 18387, 18388, 18389, 18390, 18391, 18392, 16436, 16399, 16436, 16399, 18393, 18394, 18395, 16399, 16399, 18396, 18397, 18398, 16375, 16441, 16439, 16422, 16441, 16439, 18400, 18401, 18402, 18403, 18404, 18405, 18406, 18407, 18408, 18409, 18410, 16375, 18411, 18412, 18413, 18414, 18415, 18416, 18417, 18418, 16399, 18419, 18420, 18421, 18422, 18423, 18424, 16438, 16437, 18425, 18426, 18427, 18428, 18429, 18430, 18431, 18432, 18433, 18434, 18435, 18436, 18437, 18438, 18439, 18440, 18441, 18442, 16438, 16437, 18443, 18444, 18445, 18446, 18447, 18448, 16422, 16441, 16439, 18450, 18452, 18454, 18456, 16422, 16441, 16439, 18457, 18458, 18459, 18460, 18461, 18462, 18463, 18464, 18465, 18466, 18467, 18468, 18469, 18470, 18471, 18472, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 18496, 18499, 18502, 18504, 18506, 18509, 18511, 18513, 18515, 18517, 18519, 18521, 18523, 18525, 18527, 18529, 18533, 18536, 18538, 18541, 18544, 18546, 18549, 18551, 18553, 18555, 18557, 18560, 18562, 18564, 18567, 18569, 18571, 18573, 18575, 18577, 18579, 18581, 18583, 18585, 18587, 18589, 18591, 18593, 18595, 18597, 18600, 18602, 18604, 18608, 18610, 18613, 18615, 18617, 18619, 18621, 18625, 18627, 18629, 18631, 18634, 18636, 18638, 18640, 18642, 18644, 18646, 18652, 18654, 18656, 18658, 18660, 18662, 18666, 18668, 18670, 18673, 18675, 18678, 18681, 18683, 18686, 18688, 18690, 18692, 18694, 18698, 18700, 18702, 18704, 18706, 18708, 18710, 18712, 18714, 18716, 18718, 18720, 18722, 18725, 18727, 18729, 18731, 18733, 18735, 18737, 18739, 18741, 18743, 18745, 18748, 18750, 18753, 18755, 18757, 18759, 18761, 18763, 18767, 18769, 18771, 18777, 18779, 18781, 18783, 18786, 18788, 18790, 18792, 18794, 18797, 18800, 18802, 18804, 18806, 18808, 18811, 18813, 18815, 18817, 18819, 18822, 18824, 18826, 18828, 18830, 18832, 18834, 18837, 18839, 18842, 18845, 18847, 18849, 18852, 18854, 18856, 18858, 18861, 18864, 18867, 18869, 18871, 18874, 18876, 18878, 18882, 18884, 18886, 18888, 18890, 18892, 18894, 18896, 18899, 18901, 18905, 18909, 18911, 18914, 18916, 18918, 18924, 18926, 18929, 18933, 18935, 18937, 18939, 18943, 18945, 18947, 18949, 18951, 18954, 18957, 18959, 18962, 18971, 18973, 18975, 18977, 18979, 18981, 18983, 18985, 18988, 18997, 18999, 19001, 19003, 19005, 19007, 19009, 19012, 19015, 19019, 19021, 19023, 19025, 19028, 19033, 19035, 19037, 19039, 19045, 19048, 19050, 19053, 19055, 19057, 19059, 19061, 19064, 19066, 19068, 19070, 19072, 19074, 19076, 19078, 19080, 19082, 19084, 19086, 19088, 19095, 19098, 19100, 19102, 19106, 19109, 19115, 19117, 19120, 19122, 19127, 19129, 19131, 19133, 19135, 19139, 19141, 19143, 19145, 19147, 19149, 19151, 19153, 19155, 19157, 19159, 19161, 19163, 19165, 19167, 19169, 19171, 19173, 19175, 19177, 19180, 19182, 19184, 19186, 19189, 19191, 19193, 19195, 19197, 19199, 19201, 19204, 19206, 19208, 19210, 19213, 19215, 19217, 19219, 19222, 19224, 19226, 19233, 19236, 19238, 19242, 19244, 19246, 19249, 19251, 19253, 19255, 19258, 19260, 19262, 19267, 19269, 19271, 19273, 19276, 19278, 19280, 19285, 19287, 19289, 19291, 19294, 19296, 19298, 19305, 19307, 19310, 19313, 19316, 19320, 19322, 19324, 19326, 19329, 19331, 19333, 19336, 19339, 19341, 19344, 19346, 19349, 19352, 19354, 19356, 19358, 19360, 19362, 19364, 19366, 19368, 19370, 19375, 19377, 19379, 19381, 19384, 19386, 19388, 19391, 19393, 19395, 19397, 19399, 19401, 19403, 19405, 19407, 19412, 19414, 19418, 19421, 19423, 19426, 19429, 19431, 19435, 19437, 19440, 19442, 19446, 19449, 19451, 19453, 19455, 19457, 19459, 19461, 19464, 19466, 19468, 19470, 19473, 19479, 19484, 19486, 19488, 19490, 19492, 19494, 19496, 19499, 19504, 19506, 19508, 19510, 19512, 19514, 19516, 19518, 19524, 19530, 19533, 19536, 19540, 19543, 19545, 19548, 19551, 19553, 19556, 19558, 19560, 19562, 19564, 19566, 19568, 19570, 19572, 19574, 19576, 19583, 19586, 19588, 19590, 19592, 19594, 19597, 19599, 19601, 19603, 19609, 19611, 19613, 19616, 19618, 19621, 19623, 19625, 19627, 19629, 19631, 19633, 19635, 19637, 19639, 19641, 19643, 19645, 19647, 19649, 19651, 19653, 19657, 19659, 19661, 19663, 19666, 19668, 19674, 19676, 19678, 19680, 19682, 19684, 19687, 19689, 19691, 19693, 19696, 19698, 19701, 19703, 19705, 19707, 19709, 19711, 19713, 19716, 19718, 19720, 19723, 19725, 19727, 19730, 19732, 19735, 19738, 19740, 19742, 19745, 19747, 19749, 19751, 19754, 19756, 19758, 19760, 19762, 19764, 19766, 19768, 19770, 19773, 19776, 19778, 19780, 19782, 19785, 19786, 19503, 19476, 19671, 19527, 19789, 19790, 19791, 19794, 19796, 19798, 19800, 19805, 19808, 19811, 19813, 19817, 19819, 19822, 16255, 16253, 19825, 19828, 19832, 19833, 18540, 19834, 19835, 18548, 19836, 19837, 19434, 19444, 19838, 19671, 19670, 19840, 19841, 19503, 19842, 19843, 19476, 19670, 19848, 19849, 18599, 19850, 19851, 18607, 18606, 19852, 19854, 19671, 19670, 19856, 19857, 18651, 16168, 16167, 19114, 15655, 15654, 18651, 16168, 16167, 18665, 19114, 18677, 19858, 19859, 18685, 19860, 19861, 16167, 19581, 16168, 19411, 19409, 18724, 19656, 19124, 19138, 19126, 18765, 18766, 19864, 19866, 19138, 19137, 16843, 16849, 18766, 18765, 18774, 18773, 19529, 16214, 16213, 18785, 19673, 19868, 19870, 19872, 19874, 19877, 19879, 19881, 19883, 19885, 19891, 19894, 16973, 16995, 19897, 19900, 19906, 19909, 19912, 19914, 19915, 19916, 19917, 19343, 19918, 19919, 16168, 16167, 19318, 19417, 19434, 16214, 16213, 19444, 19671, 19670, 16225, 16226, 17711, 19656, 19655, 19665, 19620, 19671, 19670, 19672, 19673, 19920, 19922, 19929, 19932, 19934, 19936, 19938, 19939, 19940, 19941, 19343, 19942, 19943, 16168, 19318, 16167, 18923, 18921, 19409, 16168, 16167, 19944, 19945, 19946, 19947, 19343, 19948, 19949, 16168, 19581, 16167, 19950, 19951, 19952, 19953, 19343, 19954, 19955, 16168, 19318, 16167, 19409, 18966, 19503, 19502, 16214, 19521, 16213, 19529, 19527, 16134, 16133, 18970, 18987, 19956, 19958, 19671, 19670, 16225, 16226, 17711, 19960, 19961, 18987, 16209, 16210, 19962, 16209, 16210, 18994, 16210, 16209, 19964, 19966, 16225, 16226, 17213, 19503, 19011, 16214, 16213, 19476, 19671, 19670, 16225, 16226, 17711, 19502, 19503, 16214, 16213, 19521, 19529, 19527, 16225, 16226, 19032, 19031, 16209, 16210, 19968, 19970, 16210, 16209, 19671, 16225, 16226, 17213, 16167, 19581, 16168, 19093, 19608, 16168, 16167, 19581, 19114, 19112, 19655, 19656, 19125, 19124, 19138, 19126, 19655, 19656, 19974, 19976, 19138, 19137, 19656, 19655, 19670, 19529, 19673, 19672, 19978, 19981, 19983, 19985, 19232, 16254, 16253, 19987, 19991, 19993, 16255, 16253, 16256, 16254, 16254, 16253, 16256, 16255, 17429, 16255, 16253, 16256, 16254, 16254, 16253, 16256, 16255, 17429, 19995, 19997, 19999, 20002, 16255, 16253, 16256, 16254, 16254, 16256, 16255, 16253, 20007, 20011, 20013, 20014, 20015, 20016, 19343, 20017, 20018, 16168, 16167, 19318, 20019, 20020, 20021, 20022, 19343, 20023, 20024, 16168, 19373, 16167, 19411, 19409, 19417, 19434, 19472, 19420, 20025, 20027, 19671, 16225, 16226, 17711, 19434, 19463, 19472, 19439, 19444, 20031, 19671, 19670, 16225, 16226, 17711, 19503, 19463, 19472, 20033, 20034, 19476, 16214, 16213, 19671, 19670, 16225, 16226, 17711, 19503, 19502, 16214, 16213, 19521, 19529, 19527, 16225, 16226, 16134, 16133, 20035, 20036, 19547, 20037, 20038, 19555, 16167, 19581, 16168, 19608, 16168, 16167, 19656, 19655, 19620, 19671, 19670, 19672, 19673, 19656, 19655, 19665, 19671, 19670, 19673, 19672, 20043, 20046, 20048, 20050, 20053, 20056, 18039, 20059, 20061, 20063, 20065, 20068, 20071, 20074, 20076, 20078, 20080, 20083, 20086, 20090, 20092, 20095, 19890, 19803, 19890, 19803, 20099, 20100, 19905, 19807, 19905, 19903, 20109, 16441, 16439, 16441, 16439, 20118, 16441, 16439, 16441, 16439, 16441, 16439, 20120, 20121, 20124, 19890, 19888, 20127, 20130, 19890, 19888, 20141, 20142, 19905, 19903, 20143, 20144, 20153, 20154, 19905, 19903, 20155, 20156, 20160, 16441, 16439, 20161, 16441, 16439, 20162, 20165, 20166, 20167, 20168, 20169, 20170, 20171, 20173, 20175, 20177, 20179, 20182, 20191, 16441, 16439, 20198, 20199, 16439, 16441, 16441, 16439, 16441, 16439, 16441, 16439, 20218, 20219, 16439, 16441, 16441, 16439, 20220, 20223, 20226, 20227, 20228, 20233, 20234, 20235, 20244, 20246, 20136, 20098, 20140, 20138, 20148, 20146, 20152, 20150, 20113, 16457, 16456, 20117, 20115, 20186, 16457, 16456, 20190, 20188, 20136, 20098, 20140, 20138, 20148, 20146, 20152, 20150, 20104, 16457, 16456, 20108, 20106, 20113, 16457, 16456, 20117, 20115, 20186, 16457, 16456, 20190, 20188, 20136, 20134, 20140, 20138, 20148, 20146, 20152, 20150, 20159, 16457, 16456, 20243, 20241, 20230, 20229, 20231, 20232, 16457, 16456, 16455, 16454, 20243, 20241, 20186, 16457, 16456, 20190, 20188, 20192, 20193, 20195, 20197, 20201, 20203, 20207, 16457, 16456, 20210, 20212, 20216, 16457, 16456, 20230, 20229, 20232, 20231, 16457, 16456, 16455, 16454, 20243, 20241, 60, 61, 62, 63, 17323, 16512, 17899, 16872, 20814, 20812, 20324, 20815, 20816, 20817, 20818, 16225, 18501, 18498, 18508, 16266, 16265, 16532, 16529, 16535, 16541, 16538, 15859, 15858, 16260, 16259, 16262, 16261, 20832, 20833, 16142, 16141, 18535, 20838, 20836, 16142, 16141, 18543, 20841, 20839, 15584, 15583, 16587, 16584, 16142, 16141, 18559, 16150, 16147, 18566, 15590, 15589, 16611, 16608, 17637, 17156, 17720, 17726, 16621, 17729, 16072, 16071, 19433, 20844, 20842, 16613, 17684, 16200, 16199, 17918, 16625, 15635, 16071, 20324, 16209, 16212, 20845, 17947, 20847, 20848, 20849, 16225, 20706, 16226, 20667, 16620, 17717, 17156, 17670, 17726, 16621, 17729, 16072, 16071, 19433, 20851, 16651, 16624, 16200, 16199, 17918, 16625, 15635, 16071, 20702, 16211, 16210, 20854, 17770, 20855, 20856, 16225, 20706, 16226, 20707, 17963, 16142, 16141, 19097, 16147, 18633, 16150, 17602, 16632, 16640, 16637, 17717, 17714, 17720, 17723, 17726, 17729, 19498, 16072, 16071, 20858, 16651, 17742, 15635, 16071, 16654, 20861, 20862, 20863, 20865, 20866, 20867, 16225, 20706, 16226, 20707, 16142, 18612, 16141, 19390, 16150, 16147, 16676, 16675, 16704, 16707, 20353, 18648, 20869, 20870, 20871, 16170, 16169, 20356, 16165, 20342, 16166, 20872, 20873, 20874, 19119, 16141, 16142, 15657, 15656, 18633, 16147, 16150, 16701, 16698, 16707, 16704, 20353, 18648, 20875, 20876, 20877, 19108, 20356, 16165, 16729, 16726, 16166, 20878, 20879, 16044, 16023, 16142, 16141, 18672, 20880, 16142, 16141, 18680, 20883, 16765, 16762, 16771, 16768, 20719, 18696, 20886, 20887, 20888, 16169, 16170, 19585, 20729, 18697, 20889, 20890, 19416, 19094, 16781, 16778, 16787, 16784, 16793, 16790, 20749, 16799, 16796, 16200, 16199, 16809, 16806, 16812, 16860, 16813, 20891, 20892, 16212, 16211, 16210, 16209, 20893, 20894, 20895, 16815, 20550, 17320, 20388, 16822, 20391, 16829, 16863, 16860, 20896, 20897, 17893, 16870, 16872, 16871, 20738, 20556, 16212, 16211, 16210, 16209, 20898, 20900, 20901, 17345, 20394, 17348, 20397, 20902, 20399, 20903, 20401, 16200, 16199, 16863, 16860, 20904, 20905, 16870, 17323, 16872, 16871, 20408, 20906, 20907, 16882, 16881, 20908, 20909, 20910, 20409, 16133, 20411, 16134, 20911, 20912, 16226, 16225, 18796, 16262, 16261, 16266, 16265, 18799, 18810, 16254, 16253, 15766, 15765, 18821, 16260, 16259, 16266, 16265, 16264, 16263, 18836, 16256, 16255, 16950, 18844, 18841, 18851, 16266, 16265, 16256, 16255, 16254, 16253, 20924, 18866, 18863, 18873, 16266, 16265, 18880, 16254, 16253, 20925, 16256, 16255, 16254, 16253, 20459, 19328, 16142, 16141, 20931, 19335, 16142, 16141, 20933, 19315, 16142, 16141, 20935, 17512, 17551, 19351, 19348, 20461, 16159, 20640, 16160, 20643, 16166, 16165, 20938, 20939, 20940, 16170, 16169, 18898, 17194, 17164, 17646, 17751, 20486, 20494, 17015, 17173, 17720, 17675, 17178, 17153, 18903, 19498, 20941, 20942, 16210, 16209, 20943, 20944, 20945, 16210, 16209, 20946, 20947, 20513, 20948, 20674, 20949, 20514, 20950, 17896, 17893, 17902, 17899, 20738, 20739, 17915, 17912, 16200, 16199, 17918, 17928, 17925, 20951, 20952, 16212, 16211, 16210, 16209, 20953, 20954, 17947, 17944, 20955, 20956, 20957, 20958, 16226, 16225, 20742, 17348, 16142, 19328, 16141, 20965, 19335, 16142, 16141, 20967, 19315, 16142, 16141, 20969, 17026, 17025, 18956, 18953, 17088, 17085, 16159, 20640, 16160, 20972, 20973, 20974, 16170, 16044, 19383, 16142, 16141, 19390, 16150, 16147, 17599, 17602, 20469, 20975, 20976, 16160, 16159, 20472, 16166, 16165, 20977, 20978, 20979, 19416, 16170, 16169, 19328, 16142, 16141, 20980, 19335, 16142, 16141, 20982, 19315, 16142, 16141, 20984, 17053, 17092, 19351, 19348, 17061, 17058, 16166, 16165, 20987, 20988, 20989, 16170, 16169, 18942, 16142, 19328, 16141, 20990, 19335, 16142, 16141, 20992, 19315, 16142, 16141, 20994, 17076, 17551, 18956, 18953, 17088, 17085, 16159, 20640, 16160, 20997, 20998, 20999, 16169, 16023, 19383, 16142, 16141, 19390, 16147, 16150, 17602, 17092, 20656, 20657, 19596, 20659, 16166, 16165, 21000, 21001, 19416, 16170, 16169, 17717, 17714, 17720, 17726, 17157, 17729, 19501, 19498, 21002, 21003, 17163, 17745, 17646, 17751, 17757, 17754, 20702, 16212, 16211, 16210, 16209, 21004, 21005, 21006, 17947, 17770, 21007, 21008, 20707, 21009, 21010, 17173, 17097, 17111, 17675, 17178, 17729, 18969, 18968, 21011, 21012, 17194, 17164, 17751, 17101, 20486, 20499, 16210, 16209, 21013, 16210, 16209, 21015, 21016, 20488, 21017, 20706, 21018, 20489, 21019, 17173, 17170, 17111, 17178, 17177, 15859, 15858, 19027, 16072, 16071, 21022, 21020, 17194, 17193, 17646, 17751, 20511, 20494, 21023, 21024, 21026, 21027, 21028, 21029, 21030, 21031, 20495, 21033, 20674, 21034, 20514, 21035, 17164, 17194, 17138, 17647, 17144, 17141, 20499, 17173, 17637, 17152, 17675, 17178, 17153, 19501, 19498, 21036, 21037, 16211, 16212, 21038, 21039, 21040, 16212, 16211, 21041, 21042, 20666, 21043, 20706, 21044, 20514, 21045, 17717, 17156, 17720, 17726, 17157, 17729, 19498, 19014, 21046, 21047, 17164, 17163, 17646, 17751, 17754, 17757, 20702, 16212, 16211, 16210, 16209, 21048, 21049, 21050, 17947, 17770, 21051, 21052, 20705, 21053, 20706, 21054, 17173, 17170, 17174, 17178, 17177, 17729, 19030, 19027, 21055, 21056, 17194, 17193, 17646, 17751, 20511, 20512, 21057, 21058, 21059, 21061, 21062, 21063, 20513, 21064, 20706, 21065, 20514, 21066, 16142, 16141, 19052, 16028, 16147, 16142, 16141, 19063, 16033, 16150, 17239, 17238, 17244, 17821, 20529, 16159, 20532, 16160, 21067, 21068, 21069, 16169, 16170, 19585, 20729, 19596, 21070, 21071, 19416, 19094, 16141, 19097, 16142, 19390, 16150, 16147, 17815, 17269, 17821, 17818, 20537, 19104, 21072, 21073, 21074, 16169, 19108, 16170, 20659, 16166, 16165, 21075, 21076, 19119, 19615, 17303, 17288, 17902, 17899, 20542, 20739, 20558, 16200, 16199, 17918, 17928, 17881, 21077, 21078, 16212, 16211, 16210, 16209, 21079, 21080, 21081, 21082, 16226, 16225, 20546, 17320, 17896, 17303, 17899, 17902, 20547, 20548, 20558, 16200, 16199, 17918, 17928, 17309, 21083, 21084, 16212, 16211, 16210, 16209, 21085, 21087, 21088, 17315, 20550, 17320, 17896, 17323, 17899, 17902, 20738, 20556, 20558, 16200, 16199, 17918, 17928, 17338, 21089, 21090, 17947, 17944, 21091, 21092, 21093, 21094, 17345, 20765, 17348, 16260, 16259, 16262, 16261, 16266, 19179, 16265, 19188, 16254, 16253, 17373, 16260, 16259, 16262, 16261, 16266, 19203, 16265, 19212, 16254, 16253, 17398, 19221, 16260, 16259, 19228, 16266, 16265, 21099, 21100, 21101, 17419, 19257, 16260, 16259, 19264, 16266, 16265, 21105, 21106, 17426, 19275, 16260, 16259, 19282, 16266, 16265, 21107, 21108, 17420, 19293, 16260, 16259, 19300, 16266, 16265, 21109, 21110, 21111, 21112, 17435, 19312, 19235, 19744, 16266, 16265, 16256, 16255, 16254, 16253, 21113, 19257, 16260, 16259, 19264, 16266, 16265, 21114, 21115, 17426, 19275, 16260, 16259, 19282, 16266, 16265, 21116, 21117, 17478, 19293, 16260, 16259, 19300, 16266, 16265, 21118, 21119, 21120, 21121, 17435, 19312, 19309, 19744, 16266, 16265, 16256, 16255, 16254, 16253, 21122, 17432, 17435, 19248, 16262, 16261, 16266, 16265, 19700, 19775, 19772, 20597, 19248, 16262, 16261, 16266, 16265, 19700, 19775, 19772, 20597, 19257, 16260, 16259, 19264, 16266, 16265, 21127, 21128, 17459, 19275, 16260, 16259, 19282, 16266, 16265, 21129, 21130, 17478, 19293, 16260, 16259, 19300, 16266, 16265, 21131, 21132, 21133, 21134, 17499, 19312, 19309, 19328, 16142, 16141, 21137, 19335, 16142, 16141, 21139, 19315, 16142, 16141, 21141, 17551, 17512, 19351, 19348, 20637, 16159, 20640, 16160, 20643, 16166, 16165, 21144, 21145, 21146, 16169, 16023, 19328, 16142, 16141, 21147, 19335, 16142, 16141, 21149, 16142, 16141, 19338, 21151, 17551, 17550, 19351, 19348, 20637, 16159, 20640, 16160, 20643, 16166, 16165, 21154, 21155, 21156, 16170, 16044, 19383, 16142, 16141, 19390, 16150, 16147, 17602, 17599, 20656, 20657, 19596, 20659, 16166, 16165, 21157, 21158, 19416, 16170, 16169, 17637, 17667, 17720, 17726, 17675, 17729, 16072, 16071, 19433, 21159, 21160, 17687, 17684, 17646, 17647, 20671, 21161, 21162, 16210, 16209, 21163, 16210, 16209, 21165, 20666, 21166, 20674, 21167, 20667, 21168, 17667, 17637, 17638, 17726, 17675, 17729, 16072, 16071, 19433, 21169, 21170, 17687, 17742, 17647, 17646, 20671, 21171, 21172, 16209, 16210, 21173, 16210, 16209, 21175, 21176, 20687, 21177, 20674, 21178, 20707, 21179, 17717, 17667, 17670, 17675, 17726, 17729, 16072, 16071, 19498, 21180, 21181, 17687, 17684, 17690, 17748, 20685, 21182, 16211, 16212, 21185, 21186, 21187, 16211, 16212, 21188, 21189, 20687, 21190, 20706, 21191, 20707, 21192, 17717, 17714, 17720, 17726, 17723, 17729, 19501, 19498, 21193, 21194, 17745, 17742, 17751, 17748, 17757, 17754, 20702, 16212, 16211, 16210, 16209, 21195, 21196, 21197, 17770, 17767, 21198, 21199, 20705, 21200, 20706, 21201, 20707, 21202, 21203, 16142, 16141, 19542, 21206, 21204, 16142, 16141, 19550, 21209, 21207, 17815, 17812, 17821, 17818, 20719, 16160, 16159, 17835, 17832, 19578, 21210, 21211, 21212, 16170, 16169, 19585, 20729, 19596, 20732, 16166, 16165, 21213, 21214, 21215, 19615, 16170, 16169, 17896, 17893, 17899, 17876, 20738, 20739, 17915, 17912, 16200, 16199, 17918, 17928, 17881, 21216, 21217, 16212, 16211, 16210, 16209, 21218, 17947, 17944, 21219, 21220, 21221, 21222, 16226, 16225, 20742, 17890, 17896, 17893, 17902, 17899, 20748, 20749, 17915, 17912, 16200, 16199, 17918, 17928, 17925, 21223, 21224, 16212, 16211, 16210, 16209, 21225, 17947, 17944, 21226, 21227, 21228, 21229, 16226, 16225, 20765, 17963, 16260, 16259, 16262, 16261, 16266, 19700, 16265, 19772, 16254, 16253, 17992, 17989, 16260, 16259, 19686, 16266, 19700, 16265, 19772, 16254, 16253, 17992, 17989, 19695, 16260, 16259, 16266, 19700, 16265, 19772, 16254, 16253, 17992, 17989, 19715, 16260, 16259, 19722, 16266, 16265, 19729, 16254, 16253, 18016, 19737, 19734, 19744, 16266, 16265, 16256, 16255, 16254, 16253, 21236, 16262, 16261, 16260, 16259, 16266, 16265, 16264, 16263, 19775, 19772, 20809, 19793, 16422, 16438, 16437, 16438, 16437, 16438, 16437, 16438, 16437, 16438, 16437, 19931, 16404, 16405, 19784, 16320, 19793, 16321, 21252, 21253, 16321, 16320, 16438, 16437, 16340, 16345, 21254, 21255, 21256, 16438, 16437, 19810, 16340, 21258, 21259, 19908, 16438, 16437, 16345, 20831, 16438, 16437, 19810, 21260, 21261, 19908, 16438, 16437, 20831, 16438, 16437, 21263, 21264, 16310, 21265, 21266, 16311, 19924, 21268, 21269, 16310, 21270, 21271, 16311, 16438, 16437, 20082, 21272, 21273, 16310, 16311, 16311, 16310, 16375, 16320, 16321, 16345, 16340, 21277, 21278, 16422, 16321, 16320, 16340, 16345, 21281, 21282, 21283, 19899, 16340, 21285, 21286, 21287, 19893, 16345, 20930, 21289, 19899, 16340, 21291, 21292, 21293, 19908, 16345, 20930, 19924, 16438, 16437, 21296, 21297, 21299, 21300, 19931, 19980, 16441, 16439, 20058, 20055, 21303, 21306, 16436, 19980, 16441, 16439, 16405, 16404, 16438, 16437, 21315, 21316, 16404, 16405, 21317, 21319, 21320, 16404, 21321, 21322, 16405, 16438, 16437, 21323, 21324, 16404, 21325, 21326, 16405, 21327, 21329, 21330, 16404, 21331, 21332, 16405, 20052, 20045, 21336, 20058, 20055, 20052, 16438, 16437, 21339, 20058, 20055, 16436, 20067, 16438, 16437, 20073, 20070, 16436, 20082, 16438, 16437, 20088, 20085, 20089, 20126, 20132, 20097, 21343, 21344, 21345, 21346, 21347, 21348, 21349, 21350, 20181, 16457, 16456, 21351, 21352, 21353, 21354, 21355, 21356, 21357, 21358, 21359, 21360, 20126, 20123, 20132, 20097, 21361, 21362, 21363, 21364, 21365, 21366, 21367, 21368, 21369, 21370, 21371, 21372, 21373, 21374, 21375, 21376, 21377, 21378, 21379, 21380, 21381, 21382, 21383, 20181, 16457, 16456, 20126, 20123, 20132, 20129, 21384, 21385, 21386, 21387, 21388, 21389, 21390, 21391, 21392, 21393, 21394, 21395, 21396, 20164, 20181, 20225, 20222, 21397, 21398, 21399, 21400, 21401, 21402, 21403, 21404, 21405, 21406, 20181, 16457, 16456, 21407, 21408, 21409, 21410, 21411, 21412, 21413, 21414, 21415, 21416, 21417, 21418, 21419, 21420, 21421, 21422, 21423, 21424, 21425, 20225, 20222, 21426, 21427, 21428, 21429, 21430, 21431, 21432, 21433, 21434, 21435, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 21440, 21441, 21442, 21443, 21445, 21446, 21447, 21448, 21451, 21452, 21453, 21454, 21455, 21456, 21457, 21458, 21459, 21460, 21461, 21462, 21463, 21464, 21465, 21466, 21467, 21468, 21470, 21471, 21472, 21474, 21475, 21476, 21477, 21479, 21480, 21481, 21482, 21483, 21484, 21485, 21486, 21487, 21488, 21489, 21490, 21491, 21492, 21493, 21494, 21495, 21496, 21497, 21498, 21499, 21500, 21501, 21502, 21504, 21505, 21506, 21507, 21508, 21509, 21510, 21511, 21512, 21513, 21514, 21515, 20846, 21517, 21518, 21521, 21522, 21523, 21524, 21525, 21526, 21527, 21528, 21529, 21530, 21531, 21532, 21533, 21534, 21535, 21536, 21537, 21538, 21539, 21540, 21541, 21542, 21543, 21544, 21545, 21546, 21547, 21548, 21549, 21551, 21552, 21553, 21554, 21555, 21556, 21557, 21558, 21559, 21560, 21561, 21562, 21563, 21564, 21565, 21566, 21567, 21568, 21569, 21570, 21571, 21572, 21573, 21574, 21575, 21576, 21577, 21578, 21579, 21580, 21581, 21584, 21587, 21588, 21589, 21590, 21591, 21592, 21593, 21594, 21595, 21596, 21597, 21598, 21599, 21600, 21601, 21602, 21603, 21606, 21607, 21608, 21609, 21610, 21611, 21612, 21615, 21616, 21617, 21618, 21619, 21620, 21621, 21622, 21623, 21624, 21625, 21626, 21627, 21628, 21629, 21632, 21633, 21634, 21635, 21636, 21637, 21638, 21640, 21641, 21642, 21643, 21644, 21645, 21646, 21647, 21648, 21649, 21650, 21651, 21652, 21653, 21654, 21655, 21656, 21659, 21660, 21661, 21662, 21663, 21664, 21666, 21667, 21668, 21669, 21670, 21671, 21672, 21673, 21674, 21675, 21676, 21677, 21678, 21679, 21680, 21681, 21682, 21683, 21684, 21686, 21687, 21688, 21689, 21690, 21691, 21693, 21694, 21695, 21696, 21697, 21698, 21699, 21700, 21701, 21702, 21704, 21705, 21706, 21707, 21708, 21709, 21710, 21711, 21712, 21713, 21715, 21717, 21718, 21719, 21720, 21722, 21724, 21725, 21726, 21727, 21728, 21729, 21731, 21732, 21733, 21734, 21735, 21736, 21738, 21739, 21740, 21743, 21744, 21745, 21746, 21747, 21749, 21750, 21751, 21752, 21753, 21754, 21755, 21756, 21757, 21758, 21759, 21760, 21761, 21762, 21763, 21764, 21765, 21766, 21767, 21768, 21769, 21770, 21771, 21772, 21773, 21774, 21775, 21776, 21777, 21778, 21779, 21780, 21781, 21783, 21784, 21785, 21786, 21787, 21788, 21789, 21790, 21792, 21793, 21794, 21795, 21796, 21797, 21798, 21799, 21801, 21802, 21803, 21805, 21806, 21807, 21808, 21809, 21810, 21811, 21812, 21813, 21814, 21815, 21816, 21817, 21818, 21819, 21820, 21823, 21824, 21825, 21826, 21827, 21828, 21829, 21830, 21831, 21832, 21833, 21834, 21835, 21836, 21837, 21838, 21839, 21840, 21842, 21843, 21844, 21847, 21848, 21849, 21851, 21853, 21855, 21857, 21858, 21859, 21860, 21861, 21862, 21863, 21864, 21865, 21866, 21867, 21868, 21869, 21870, 21872, 21873, 21874, 21875, 21876, 21878, 21879, 21880, 21882, 21884, 21885, 21886, 21887, 21888, 21889, 21890, 21892, 21893, 21894, 21896, 21897, 21898, 21899, 21900, 21901, 21902, 21903, 21904, 21905, 21906, 21907, 21908, 21909, 21912, 21913, 21914, 21915, 21916, 21917, 21918, 21919, 21920, 21921, 21922, 21923, 21925, 21926, 21927, 21928, 21929, 21930, 21933, 21934, 21935, 21936, 21937, 21938, 21940, 21941, 21942, 21944, 21945, 21946, 21947, 21948, 21949, 21950, 21951, 21952, 21953, 21954, 21955, 21956, 21959, 21960, 21961, 21962, 21963, 21964, 21966, 21967, 21968, 21970, 21971, 21972, 21973, 21974, 21975, 21976, 21977, 21978, 21979, 21980, 21981, 21982, 21983, 21986, 21987, 21988, 21989, 21990, 21991, 21992, 21993, 21994, 21995, 21996, 21997, 21998, 21999, 22000, 22001, 22002, 22004, 22005, 22006, 22007, 22008, 22009, 22010, 22011, 22012, 22013, 22014, 22015, 22017, 22018, 22019, 22020, 22021, 22022, 22023, 22024, 22025, 22026, 22027, 22028, 22031, 22032, 22033, 22035, 22036, 22038, 22039, 22040, 22041, 22042, 22043, 22044, 22045, 22046, 22048, 22049, 22050, 22051, 22052, 22053, 22054, 22055, 22057, 22058, 22059, 22061, 22063, 22065, 22067, 22068, 22069, 22070, 22071, 22072, 22073, 22074, 22075, 22076, 22078, 22079, 22080, 22081, 22082, 22083, 22084, 22085, 22087, 22090, 22093, 22095, 22097, 22099, 22100, 22101, 22102, 22103, 22104, 22105, 22106, 22107, 22108, 22109, 22110, 22111, 22112, 22113, 22114, 22116, 22117, 22118, 22121, 22122, 22123, 22125, 22127, 22129, 22131, 22132, 22133, 22134, 22135, 22136, 22137, 22138, 22139, 22141, 22142, 22143, 22144, 22145, 22146, 22147, 22148, 22149, 22150, 22151, 22152, 22155, 22156, 22157, 22159, 22161, 22163, 22164, 22165, 22166, 22167, 22168, 22169, 22170, 22171, 22173, 22174, 22175, 22176, 22177, 22178, 22179, 22182, 22184, 22185, 22187, 22189, 22191, 22192, 22193, 22194, 22195, 22196, 22197, 22198, 22199, 22200, 22201, 22202, 22203, 22204, 22205, 22206, 22207, 22208, 22209, 22212, 22213, 22214, 22215, 22216, 22217, 22219, 22220, 22221, 22222, 22223, 22224, 22225, 22226, 22227, 22228, 22229, 22230, 22231, 22232, 22233, 22236, 22237, 22238, 22239, 22240, 22241, 22242, 22244, 22245, 22246, 22247, 22248, 22249, 22250, 22251, 22252, 22253, 22254, 22255, 22256, 22257, 22258, 22260, 22261, 22262, 22263, 22264, 22266, 22268, 22269, 22270, 22271, 22272, 22273, 22274, 22275, 22276, 22277, 22278, 22279, 22280, 22281, 22282, 22283, 22284, 22286, 22287, 22288, 22289, 22291, 22293, 22294, 22295, 22296, 22297, 22298, 22299, 22300, 22301, 22302, 22303, 22304, 22305, 22306, 22307, 22308, 22310, 22311, 22312, 22314, 22316, 22317, 22318, 22319, 22320, 22321, 22322, 22323, 22324, 22325, 22326, 22327, 22328, 22329, 22330, 22331, 22332, 22333, 22334, 22335, 22336, 22337, 22338, 22339, 22340, 22341, 22342, 22343, 22344, 22345, 22346, 22347, 22350, 22351, 22352, 22353, 22354, 22355, 22356, 22357, 22359, 22360, 22361, 22362, 22363, 22364, 22365, 22366, 22368, 22369, 22370, 22371, 22372, 22373, 22374, 22375, 22377, 22379, 22380, 22381, 22382, 22383, 22384, 22385, 22386, 22387, 22388, 22390, 22391, 22392, 22393, 22394, 22395, 22396, 22398, 22399, 22400, 22401, 22402, 22403, 22404, 22405, 22407, 22408, 22409, 22410, 22411, 22412, 22413, 22414, 22416, 22418, 22419, 22420, 22421, 22422, 22423, 22424, 22425, 22426, 22427, 22429, 22430, 22431, 22432, 22433, 22434, 22435, 22436, 22437, 22438, 22439, 22440, 22441, 22442, 22443, 22444, 22445, 22446, 22447, 22448, 22449, 22450, 22451, 22452, 22453, 22454, 22455, 22457, 22458, 22459, 22460, 22461, 22462, 22463, 22464, 22466, 22467, 22468, 22469, 22470, 22471, 22472, 22473, 22475, 22477, 22478, 22479, 22480, 22481, 22482, 22484, 22485, 22486, 22488, 22489, 22490, 22491, 22492, 22493, 22494, 22495, 22496, 22497, 22498, 22499, 22500, 22501, 22502, 22503, 22506, 22507, 22508, 22509, 22510, 22512, 22513, 22514, 22516, 22517, 22518, 22519, 22520, 22521, 22522, 22523, 22524, 22525, 22526, 22527, 22528, 22529, 22530, 22531, 22534, 22535, 22536, 22537, 22538, 22539, 22540, 22541, 22542, 22543, 22544, 22545, 22546, 22547, 22548, 22549, 22550, 22552, 22553, 22554, 22555, 22556, 22557, 22558, 22559, 22560, 22561, 22562, 22563, 22564, 22566, 22567, 22568, 22569, 22570, 22571, 22573, 22574, 22576, 22577, 22578, 22579, 22581, 22583, 22585, 22586, 22587, 22588, 22589, 22590, 22591, 22592, 22593, 22594, 22596, 22597, 22598, 22599, 22600, 22601, 22603, 22604, 21174, 22606, 22607, 22608, 22610, 22612, 22614, 22616, 22617, 22618, 22619, 22620, 22621, 22622, 22623, 22624, 22625, 22627, 22628, 22629, 22630, 22631, 22632, 22633, 22634, 22635, 22638, 22639, 22640, 22642, 22644, 22646, 22648, 22649, 22650, 22651, 22652, 22653, 22654, 22655, 22656, 22658, 22659, 22660, 22661, 22662, 22663, 22664, 22665, 22666, 22667, 22668, 22669, 22672, 22673, 22674, 22676, 22678, 22680, 22681, 22683, 22684, 22685, 22687, 22688, 22689, 22690, 22692, 22693, 22694, 22695, 22696, 22697, 22698, 22699, 22700, 22701, 22702, 22703, 22706, 22707, 22708, 22709, 22710, 22711, 22712, 22713, 22714, 22717, 22718, 22719, 22720, 22721, 22722, 22723, 22724, 22725, 22726, 22727, 22728, 22729, 22730, 22731, 22732, 22733, 22735, 22736, 22737, 22738, 22739, 22740, 22741, 22742, 22744, 22746, 22747, 22748, 22749, 22750, 22751, 22752, 22753, 22754, 22755, 22756, 22757, 22758, 22759, 22760, 22761, 22762, 22763, 22765, 22766, 22767, 22768, 22769, 22770, 22771, 22772, 22774, 22776, 22777, 22778, 22779, 22780, 22781, 22782, 22783, 22784, 22785, 22786, 22787, 22788, 22789, 22790, 22791, 22792, 22793, 22794, 22795, 22796, 22797, 22798, 22799, 22800, 22801, 22802, 22803, 22804, 22805, 22806, 22807, 22808, 22809, 22810, 22811, 22812, 22813, 22814, 22815, 22816, 22817, 22818, 22819, 22820, 22821, 22822, 22823, 22824, 22825, 22826, 22827, 22828, 22829, 22830, 22831, 22832, 22834, 22835, 22836, 22837, 22838, 22839, 22840, 22841, 22842, 22843, 22844, 22845, 22846, 22847, 22848, 22849, 22850, 22851, 22852, 22853, 22854, 22855, 22856, 22857, 22858, 22859, 22860, 22861, 22862, 22863, 22864, 22866, 22867, 22868, 22869, 22870, 22871, 22872, 22875, 22876, 22877, 22878, 22879, 22881, 22882, 22883, 22884, 22885, 22886, 22887, 22888, 22889, 22891, 22892, 22893, 22894, 22895, 22896, 22897, 22899, 22900, 22902, 22903, 22904, 22906, 22907, 22909, 22910, 22911, 22912, 22913, 22915, 22916, 22917, 22918, 22919, 22920, 22921, 22922, 22923, 22924, 22926, 22927, 22928, 22929, 22930, 22931, 22934, 22935, 22936, 22939, 22940, 22941, 22943, 22944, 22945, 22948, 22949, 22950, 22951, 22952, 22953, 22954, 22956, 22958, 22959, 22960, 22961, 22962, 22963, 22966, 22967, 22968, 22969, 22970, 22971, 22972, 22973, 22974, 22976, 22977, 22979, 22981, 22982, 22984, 22985, 22986, 22987, 22989, 22990, 22992, 22994, 22996, 22997, 22999, 23000, 23001, 23003, 23004, 23005, 23006, 23007, 23009, 23010, 23011, 23012, 23013, 23014, 23015, 23016, 23017, 23018, 23019, 23020, 23021, 23022, 23023, 23024, 23025, 23026, 23027, 23029, 23031, 23033, 23035, 23036, 23037, 23038, 23041, 23043, 23046, 23048, 23049, 23050, 23051, 23052, 23054, 23056, 23058, 23060, 23063, 23065, 23068, 23070, 23073, 23075, 23076, 23077, 23078, 23079, 23080, 23081, 23082, 23084, 23086, 23088, 23090, 23093, 23095, 23096, 23097, 23098, 23099, 23101, 23103, 23105, 23107, 23109, 23110, 23111, 23112, 23115, 23117, 23118, 22978, 23123, 23128, 22993, 23131, 23132, 23133, 23135, 23137, 23139, 23141, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 23168, 23170, 23174, 23177, 23179, 23182, 23185, 23187, 23189, 23191, 23194, 23198, 23202, 23204, 23206, 23209, 23212, 23214, 23216, 23219, 23222, 23226, 23228, 23231, 23235, 23245, 23248, 23251, 23254, 23255, 23257, 23260, 23264, 23266, 23268, 23274, 23277, 23280, 23282, 23284, 23287, 23290, 23293, 23294, 23296, 23305, 23308, 23311, 23313, 23317, 23318, 23324, 23326, 23328, 23330, 23333, 23335, 23339, 23343, 23347, 23349, 23352, 23353, 23356, 23357, 23359, 23363, 23364, 23370, 23372, 23374, 23376, 23379, 23381, 23383, 23386, 23389, 23391, 23393, 23402, 23405, 23407, 23411, 23413, 23422, 23424, 23427, 23429, 23433, 23435, 23441, 23443, 23446, 23449, 23452, 23454, 23457, 23459, 23461, 23465, 23467, 23470, 23472, 23474, 23476, 23479, 23482, 23484, 23487, 23490, 23493, 23496, 23497, 23499, 23506, 23508, 23509, 23512, 23514, 23518, 23521, 23524, 23527, 23529, 23530, 23536, 23538, 23542, 23544, 23547, 23550, 23552, 23555, 23559, 23563, 23566, 23569, 23572, 23573, 23575, 23577, 23582, 23583, 23585, 23588, 23591, 23595, 23598, 23600, 23601, 23604, 23607, 23610, 23613, 23614, 23616, 23618, 23620, 23622, 23623, 23626, 23629, 23632, 23635, 23636, 23638, 23640, 23645, 23646, 23648, 23651, 23654, 23660, 23663, 23666, 23669, 23672, 23675, 23677, 23679, 23682, 23684, 23686, 23687, 23692, 23695, 23698, 23701, 23703, 23707, 23709, 23715, 23718, 23720, 23722, 23726, 23728, 23738, 23740, 23742, 23745, 23748, 23751, 23754, 23756, 23757, 23763, 23766, 23769, 23772, 23774, 23776, 23779, 23781, 23783, 23784, 23789, 23792, 23795, 23798, 23800, 23806, 23810, 23813, 23815, 23818, 23820, 23822, 23828, 23829, 23835, 23837, 23840, 23843, 23845, 23849, 23850, 23854, 23857, 23859, 23861, 23866, 23869, 23872, 23874, 23878, 23882, 23884, 23889, 23892, 23895, 23897, 23903, 23905, 23910, 23913, 23916, 23923, 23925, 23927, 23930, 23934, 23936, 23938, 23941, 23945, 23948, 23951, 23953, 23956, 23961, 23964, 23969, 23972, 23975, 23978, 23980, 23983, 23985, 23987, 23990, 23995, 23998, 24003, 24006, 24009, 24012, 24014, 24017, 24019, 24023, 24026, 24029, 24032, 24035, 24038, 24041, 24044, 24049, 24052, 24057, 24060, 24063, 24066, 24068, 24071, 24074, 24077, 24078, 24080, 24087, 24089, 24090, 24092, 24095, 24098, 24101, 24102, 24104, 24111, 24113, 24114, 24116, 24119, 24122, 24128, 24131, 24134, 24137, 24140, 24144, 24146, 24150, 24152, 24154, 24158, 24161, 24164, 24168, 24170, 24174, 24177, 24183, 24186, 24189, 24193, 24195, 24198, 24199, 24201, 24202, 24208, 24211, 24214, 24217, 24219, 24221, 24224, 24226, 24228, 24229, 24236, 24240, 24244, 24246, 24249, 24251, 24254, 24255, 24261, 24263, 24264, 24267, 24269, 24273, 24275, 24278, 24281, 24283, 24285, 24286, 24290, 24294, 24296, 24300, 24302, 24305, 24308, 24310, 24312, 24313, 24317, 24321, 24323, 24325, 24328, 24331, 24333, 24336, 24339, 24342, 24344, 24347, 24350, 24353, 24355, 24358, 24361, 24365, 24367, 24370, 24372, 24374, 24376, 24378, 24380, 24382, 24387, 24389, 24391, 24393, 24395, 23562, 23303, 23176, 24401, 24405, 24407, 24409, 24412, 24417, 24422, 24426, 24021, 24056, 24430, 24441, 24445, 24447, 24259, 23239, 23244, 23242, 23240, 23273, 23271, 23269, 24259, 23562, 23303, 23301, 23316, 23323, 23321, 23338, 23342, 23362, 23368, 23397, 23395, 23401, 23399, 23410, 23418, 23416, 21723, 21721, 23432, 23439, 23437, 24450, 24452, 24456, 24458, 23504, 23502, 23517, 21856, 21854, 21852, 23541, 23562, 24473, 24478, 24480, 24482, 23581, 23644, 23658, 23691, 23706, 22066, 22064, 22062, 23731, 22092, 22089, 21025, 22098, 22096, 22094, 22130, 22128, 22126, 22162, 22160, 23803, 22181, 22190, 22188, 22186, 23827, 23825, 23833, 23848, 23864, 23881, 23887, 23902, 23900, 23908, 23922, 23920, 24486, 24488, 24490, 24493, 23960, 23968, 23994, 24002, 24021, 24056, 24499, 24048, 24056, 24085, 24083, 24109, 24107, 24126, 24149, 22584, 22582, 22580, 24173, 22615, 22613, 22611, 22647, 22645, 22643, 24235, 22679, 22677, 24259, 24272, 24293, 24299, 24320, 24509, 24511, 24513, 24516, 24519, 24522, 24525, 24528, 24530, 24385, 24532, 24463, 24466, 24469, 24472, 24538, 24397, 24541, 24436, 24399, 24398, 24543, 24400, 24545, 24547, 24416, 24421, 24425, 24429, 24553, 24435, 24433, 24555, 24436, 24440, 24438, 24557, 24559, 24562, 24564, 24461, 24463, 24464, 24466, 24467, 24469, 24470, 24472, 24570, 24572, 24574, 24578, 24581, 24485, 24584, 24586, 24587, 24588, 24498, 24496, 24589, 24504, 24502, 24590, 24591, 24508, 24506, 24592, 24596, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 24644, 24648, 24650, 24651, 24654, 24655, 24660, 24662, 24663, 24667, 24670, 24671, 24675, 24676, 24681, 24684, 24685, 24686, 24692, 24694, 24700, 24702, 24707, 24716, 24722, 24731, 24732, 24733, 24735, 24736, 24738, 24740, 24741, 24744, 24745, 24746, 24748, 24749, 24750, 24756, 24768, 24770, 24774, 24775, 24776, 24783, 24784, 24789, 24790, 24791, 24792, 24799, 24800, 24801, 24802, 24809, 24810, 24813, 24820, 24834, 24852, 24862, 24864, 24869, 24871, 24872, 24876, 24881, 24883, 24888, 24890, 24894, 24897, 24899, 24900, 24901, 24903, 24904, 24905, 24906, 24908, 24909, 24910, 24911, 24912, 24913, 24916, 24917, 24919, 24920, 24921, 24922, 24923, 24924, 24927, 24928, 24930, 24931, 24933, 24934, 24936, 24937, 24938, 24939, 24940, 24941, 24944, 24945, 24946, 24953, 24954, 24955, 24962, 24963, 24966, 24969, 24977, 24984, 24997, 25001, 25002, 25008, 25011, 25015, 25017, 25025, 25027, 25032, 25034, 25035, 25037, 25038, 25039, 25041, 25042, 25043, 25045, 25046, 25047, 25049, 25050, 25052, 25054, 24641, 23289, 23286, 23175, 25062, 25063, 25064, 25065, 25066, 25069, 25070, 25071, 25072, 24647, 23184, 25073, 25074, 24065, 24384, 23952, 24022, 24384, 25076, 24653, 24657, 24253, 25005, 25009, 25079, 23221, 23218, 25080, 23237, 25081, 25082, 25083, 23250, 23247, 24674, 24673, 25084, 25085, 25086, 24678, 24253, 25005, 25009, 25087, 23289, 23286, 23300, 25088, 25089, 25090, 24688, 25091, 24690, 25092, 25093, 23325, 24696, 25094, 23340, 23345, 25095, 24699, 24705, 25096, 25097, 24708, 24710, 23378, 23385, 24713, 23388, 25098, 25099, 25100, 25101, 23404, 24721, 25102, 25103, 25104, 24724, 25105, 25106, 23426, 24727, 25107, 24729, 24730, 25108, 25109, 24753, 24754, 25114, 25115, 24758, 25116, 23523, 23520, 23526, 23532, 24763, 25117, 25118, 25119, 24766, 25120, 23549, 23557, 25121, 24773, 25122, 24779, 25126, 23579, 24782, 23593, 24787, 24786, 24795, 24797, 24805, 25127, 23642, 24808, 23656, 24812, 25128, 23671, 23668, 23674, 24818, 23681, 23689, 25129, 23697, 23694, 23700, 24828, 25130, 23711, 22056, 25131, 25132, 25133, 24833, 23717, 24836, 25134, 25135, 25136, 25137, 25138, 25139, 25140, 24838, 23744, 23750, 23747, 23753, 23759, 24844, 25141, 25142, 25143, 23768, 23765, 23771, 24850, 23778, 23786, 25144, 25145, 23794, 23791, 23797, 24860, 25146, 24861, 25147, 25148, 25149, 25150, 24867, 25151, 25152, 25153, 24870, 24874, 25154, 24877, 24878, 24880, 25155, 23871, 25156, 24885, 24887, 25157, 23894, 25158, 25159, 24893, 25160, 23915, 23918, 25161, 25162, 23952, 24065, 24384, 25167, 25168, 23977, 25169, 25170, 24011, 24031, 24040, 24031, 24040, 25171, 25172, 24022, 24031, 24040, 25174, 25175, 24065, 24949, 24950, 25176, 25177, 24952, 24958, 24959, 25178, 25179, 24961, 24124, 24965, 25180, 24139, 24136, 24971, 25181, 24974, 22575, 25182, 25183, 25184, 24163, 24160, 24979, 25185, 24179, 24176, 25186, 25187, 25188, 24188, 24185, 24986, 24987, 24204, 24989, 25189, 25190, 25191, 24213, 24210, 24216, 24995, 24223, 24231, 25192, 25193, 25194, 25004, 24253, 25005, 25009, 25195, 25013, 25196, 24280, 24288, 25197, 25021, 25023, 25198, 24307, 24315, 25199, 25031, 25202, 24384, 25204, 25206, 25209, 24454, 25057, 24460, 25058, 25211, 25059, 25212, 25060, 25213, 25061, 25214, 25215, 25216, 25164, 25218, 25219, 25220, 25222, 25166, 24404, 24411, 25225, 25226, 25227, 25228, 25075, 25230, 25231, 25233, 25234, 25235, 25077, 25237, 25123, 25078, 25110, 24454, 25112, 24460, 25240, 25241, 25242, 25243, 25244, 25245, 25246, 25247, 25205, 25207, 25123, 25125, 25200, 25201, 25203, 25205, 25207, 25252, 25253, 25164, 25165, 25166, 25258, 25259, 25173, 25261, 25262, 25265, 25266, 25200, 25201, 25203, 25205, 25207, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 25423, 25424, 25425, 23172, 25320, 23173, 25426, 24642, 25427, 25280, 25436, 25437, 25381, 25383, 25385, 25440, 25419, 22833, 25422, 25441, 25359, 25442, 25385, 25443, 25419, 22833, 25422, 25444, 23201, 23197, 25446, 25285, 25447, 25448, 25449, 25401, 25450, 25402, 25452, 25453, 23225, 25287, 23234, 25455, 25456, 25459, 25460, 24668, 25290, 23263, 25461, 25462, 25463, 25293, 25466, 25467, 25468, 25401, 25469, 25402, 25471, 25472, 24682, 25320, 23299, 25473, 21583, 25474, 25297, 25477, 25479, 25480, 25482, 25299, 25483, 25485, 25486, 25488, 24703, 24701, 25489, 25302, 25492, 25493, 25494, 25495, 25496, 25497, 24718, 25498, 25500, 25502, 25503, 21714, 25505, 25507, 25510, 25511, 25513, 25514, 25306, 24734, 25309, 23464, 25306, 24734, 25309, 23464, 25311, 21782, 25313, 21791, 25422, 23486, 25311, 21782, 25313, 21791, 25422, 23486, 24751, 21804, 21800, 25517, 25518, 25319, 25521, 25523, 25524, 25525, 25526, 25527, 25528, 25531, 25320, 25533, 25534, 23554, 25536, 25408, 25036, 24777, 21895, 21891, 25538, 25540, 25541, 25326, 25542, 25543, 25544, 25327, 24793, 21943, 21939, 25545, 25546, 25331, 24803, 21969, 21965, 25547, 25549, 25550, 25336, 25551, 25552, 25337, 25554, 25555, 25556, 25557, 25558, 25559, 24822, 25561, 25562, 25563, 25564, 25566, 25567, 25568, 25571, 25572, 23725, 25573, 25575, 25578, 25581, 25582, 25583, 25584, 25585, 25586, 25587, 25588, 25591, 25592, 25593, 25594, 25595, 25596, 24854, 25597, 25599, 25600, 25601, 25602, 25604, 25606, 24865, 24863, 25609, 25610, 25343, 25613, 25345, 25614, 25346, 25616, 25617, 25618, 25347, 25620, 23876, 25622, 25623, 25349, 25625, 22290, 25626, 25628, 25351, 25630, 25631, 25632, 25353, 23933, 25356, 23944, 25359, 25634, 25385, 25635, 25419, 22833, 25422, 25636, 25361, 25363, 25365, 25639, 25366, 22389, 25369, 25371, 25373, 25642, 25374, 22428, 25377, 25643, 25379, 25644, 25377, 25645, 25379, 25646, 25381, 25383, 25385, 25649, 25419, 22833, 25377, 25650, 25379, 25651, 25381, 25383, 25385, 25654, 25419, 22833, 24947, 22487, 22483, 25655, 25656, 25659, 24956, 22515, 22511, 25660, 25661, 25664, 25393, 25665, 25666, 25394, 25668, 25669, 24143, 25670, 25672, 25673, 25674, 25677, 25678, 24167, 25679, 25681, 25682, 25683, 25686, 25687, 24192, 25688, 25689, 25690, 25691, 25692, 25695, 25696, 25697, 25698, 25699, 25700, 24999, 25701, 24243, 24239, 25704, 25705, 25706, 25401, 25707, 25402, 25709, 25403, 25711, 25712, 25019, 25714, 25715, 25405, 25717, 25718, 25029, 25720, 25408, 25036, 25411, 25040, 25414, 25044, 25417, 24364, 25419, 22833, 25422, 25722, 25726, 25727, 25728, 25729, 25731, 25733, 25735, 25739, 25741, 25744, 25430, 25745, 25431, 25746, 25432, 25433, 25434, 25435, 25751, 25752, 25755, 25445, 25757, 25759, 25760, 25761, 25762, 25763, 25764, 25537, 25773, 25724, 25774, 25775, 25776, 25777, 25778, 25721, 25779, 25723, 25780, 25724, 25781, 25784, 25785, 25786, 25787, 25789, 25790, 25792, 25794, 25795, 25721, 25796, 25723, 25797, 25724, 25798, 25768, 25766, 25772, 25770, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 25857, 25859, 25860, 25861, 25863, 25864, 25865, 25866, 25868, 25869, 25870, 25872, 25873, 25874, 25876, 25878, 25880, 25881, 25882, 25884, 25885, 25887, 25889, 25891, 25892, 25893, 25894, 25896, 25897, 25898, 25454, 25900, 25901, 25903, 25904, 25905, 25906, 25908, 25909, 25911, 25913, 25914, 25915, 25916, 25918, 25919, 25920, 25922, 25923, 25924, 25929, 25932, 25934, 25935, 25937, 25941, 25944, 25949, 25951, 25955, 25956, 25957, 25958, 25959, 25960, 25961, 25962, 25963, 25964, 25965, 25966, 25967, 25968, 25969, 25970, 25971, 25972, 25973, 25974, 25975, 25976, 25977, 25978, 25980, 25981, 25983, 25986, 25988, 25990, 25993, 25535, 25995, 25996, 25997, 25998, 25999, 25539, 26003, 26005, 26007, 26008, 26009, 26010, 26013, 26014, 26015, 26016, 25548, 26020, 26022, 26023, 26024, 26030, 26031, 26035, 26037, 26038, 26040, 26042, 26043, 26046, 26049, 26051, 26052, 26058, 26060, 26064, 26065, 26066, 26067, 26070, 26072, 26074, 26078, 26080, 25621, 26083, 26085, 26088, 26092, 26093, 26094, 26095, 26096, 26098, 26100, 26101, 26102, 26104, 26105, 26106, 26108, 26109, 26110, 26111, 26112, 26114, 26115, 26116, 26118, 26120, 26122, 26124, 26125, 26126, 26128, 26129, 26130, 26132, 26134, 26135, 26136, 26138, 26139, 26140, 26141, 26142, 26144, 26146, 26147, 26148, 26150, 26152, 26154, 26155, 26156, 26158, 26160, 26162, 26163, 26165, 26167, 26169, 26170, 26172, 26175, 26177, 26178, 26184, 26185, 26186, 26187, 26189, 26191, 26192, 26193, 26195, 26198, 25713, 26201, 26204, 25719, 26206, 26207, 26208, 26209, 26210, 26211, 26212, 26213, 26214, 26215, 26216, 25928, 25926, 25931, 25938, 25940, 25504, 25947, 25512, 25603, 25574, 25565, 26045, 26182, 26071, 26076, 25619, 25624, 25629, 26091, 25928, 25926, 25931, 25938, 25940, 25504, 25947, 25512, 26228, 26230, 26232, 26233, 26234, 26235, 25603, 26045, 25565, 26182, 25574, 26071, 26076, 25619, 25624, 25629, 26091, 26239, 25928, 25926, 25931, 25938, 25940, 25504, 25947, 25512, 25522, 26045, 26182, 25532, 26247, 26249, 25671, 25680, 26174, 26182, 25710, 25716, 26255, 26257, 26259, 26028, 25565, 25574, 26045, 26056, 25603, 26071, 26076, 25619, 25624, 25629, 26091, 25671, 25680, 26174, 26182, 25710, 25716, 26270, 26272, 26274, 26218, 26220, 25732, 25730, 25736, 25734, 26225, 26226, 26227, 26237, 26238, 26242, 26244, 26246, 26276, 26277, 26278, 26279, 26252, 26254, 26261, 26263, 26264, 26266, 26267, 26269, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 25862, 26323, 25921, 26356, 26362, 26363, 26384, 26387, 25992, 26397, 26404, 26408, 26029, 26057, 26432, 26478, 26481, 26482, 26485, 26183, 26504, 26197, 26203, 25888, 26329, 26327, 26333, 26331, 26335, 26339, 26337, 26341, 25910, 26346, 26344, 26350, 26348, 25925, 26527, 26528, 25930, 25933, 26529, 26530, 26358, 26531, 25943, 25945, 26532, 26533, 25950, 26534, 26367, 26365, 26371, 26369, 26375, 26373, 26377, 26381, 26379, 26383, 26021, 26414, 26407, 26004, 26403, 26002, 26019, 26535, 26062, 26431, 26536, 26421, 26423, 26537, 26033, 26419, 26048, 26538, 26426, 26539, 26180, 26540, 26434, 26073, 26541, 26436, 26079, 26542, 26439, 26084, 26543, 26086, 26089, 26544, 26545, 26396, 26321, 25879, 25877, 25883, 26450, 26099, 26097, 26103, 25888, 26329, 26327, 26307, 26305, 25910, 26346, 26344, 26350, 26348, 25925, 26546, 26547, 25930, 25933, 26548, 26549, 26358, 25943, 26550, 25945, 26551, 26552, 25950, 26553, 26367, 26365, 26371, 26369, 26375, 26373, 26377, 26381, 26379, 26383, 26004, 26403, 26021, 26414, 26407, 26019, 26002, 26560, 26062, 26431, 26048, 26561, 26426, 26562, 26033, 26419, 26563, 26180, 26564, 26421, 26423, 26565, 26434, 26073, 26566, 26436, 26079, 26567, 26439, 26084, 26568, 26086, 26089, 26569, 26570, 26316, 25871, 25439, 25438, 25875, 26321, 25879, 25877, 25883, 26450, 26099, 26097, 26103, 26396, 25888, 26329, 26327, 26333, 26331, 26335, 26339, 26337, 26341, 25910, 26346, 26344, 26350, 26348, 25925, 26572, 26573, 25930, 25933, 26574, 26575, 26358, 25943, 26576, 25945, 26577, 26578, 25950, 26579, 26367, 26365, 26371, 26369, 26375, 26373, 26377, 26381, 26379, 26383, 26153, 26488, 25985, 26580, 26391, 26048, 26581, 26426, 26582, 26180, 26509, 26507, 25991, 26583, 26525, 26523, 26217, 26396, 26153, 26488, 26586, 26490, 26492, 26587, 26494, 26496, 26588, 26498, 26500, 26589, 26180, 26509, 26507, 26196, 26590, 26202, 26591, 26517, 26519, 26521, 26525, 26523, 26217, 26002, 26004, 26403, 26407, 26019, 26021, 26414, 26595, 26026, 26596, 26033, 26419, 26597, 26421, 26423, 26048, 26598, 26426, 26599, 26054, 26600, 26062, 26431, 26601, 26434, 26073, 26602, 26436, 26079, 26603, 26439, 26084, 26604, 26086, 26089, 26605, 26606, 26446, 26444, 26450, 26099, 26097, 26103, 26456, 26107, 25638, 25637, 26461, 26113, 25641, 25640, 26117, 26119, 26121, 26123, 26470, 26127, 25648, 25647, 26131, 26133, 26477, 26137, 25653, 25652, 26153, 26488, 26607, 26490, 26492, 26608, 26494, 26496, 26609, 26498, 26500, 26610, 26180, 26509, 26507, 26196, 26611, 26202, 26612, 26517, 26519, 26521, 26525, 26523, 26217, 26616, 26617, 26618, 26619, 26620, 26621, 26622, 26623, 26624, 26229, 26231, 25748, 25747, 25750, 25749, 26625, 26626, 26240, 26627, 26628, 26629, 26630, 26632, 26250, 26248, 26634, 26635, 26256, 26260, 26258, 26636, 26637, 26638, 26639, 26640, 26641, 26271, 26275, 26273, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 26694, 26697, 26698, 26699, 26703, 26705, 26711, 25886, 26712, 26713, 26714, 26715, 26716, 26717, 26718, 26719, 26720, 26721, 26722, 26723, 26724, 26352, 26725, 26726, 26728, 26729, 25936, 26732, 26734, 26735, 26736, 26738, 25952, 26693, 26740, 26741, 26742, 26743, 26744, 26745, 26746, 26747, 26748, 26749, 26750, 26751, 26752, 26753, 26754, 26755, 26756, 26758, 26759, 26761, 26762, 26764, 26765, 26766, 26768, 26770, 26503, 26068, 26772, 26773, 26775, 26776, 26778, 26779, 26781, 26782, 26785, 26786, 26787, 26788, 26789, 26790, 26791, 26792, 26793, 26794, 25886, 26795, 26796, 26797, 26798, 26309, 26799, 26800, 26801, 26802, 26803, 26352, 26804, 26805, 26807, 26808, 25936, 26811, 26812, 26814, 26815, 26817, 25952, 26693, 26819, 26820, 26821, 26822, 26823, 26824, 26825, 26826, 26827, 26828, 26829, 26830, 26831, 26832, 26833, 26834, 26835, 26837, 26838, 26839, 26841, 26843, 26844, 26846, 26503, 26848, 26849, 26068, 26851, 26852, 26854, 26855, 26857, 26858, 26860, 26861, 26864, 26865, 26866, 26867, 26868, 26869, 26870, 26871, 26872, 26873, 26874, 26875, 26876, 26877, 26878, 25886, 26879, 26880, 26881, 26882, 26883, 26884, 26885, 26886, 26887, 26888, 26889, 26890, 26891, 26352, 26892, 26893, 26895, 26896, 25936, 26899, 26900, 26902, 26903, 26905, 25952, 26693, 26907, 26908, 26909, 26910, 26911, 26912, 26913, 26914, 26915, 26916, 26388, 26917, 26918, 26919, 26921, 26922, 26924, 26926, 26503, 26188, 26927, 26928, 26929, 26394, 26931, 26932, 26933, 26934, 26145, 26151, 26935, 26936, 26938, 26939, 26941, 26942, 26944, 26945, 26947, 26503, 26188, 26948, 26949, 26950, 26512, 26952, 26515, 26954, 26955, 26956, 26957, 26958, 26959, 26960, 26961, 26962, 26963, 26964, 26965, 26966, 26968, 25560, 26970, 26971, 26973, 26974, 26975, 26977, 26979, 26059, 26981, 26982, 26068, 26984, 26985, 26987, 26988, 26990, 26991, 26993, 26994, 26997, 26998, 26999, 27000, 27001, 27002, 27003, 27004, 27005, 27006, 27007, 27008, 27009, 27010, 27011, 27012, 27013, 27014, 27015, 27016, 27017, 27018, 27019, 27020, 27021, 27022, 27023, 27024, 26145, 26151, 27025, 27026, 27028, 27029, 27031, 27032, 27034, 27035, 27037, 26503, 26188, 27038, 27039, 27040, 26512, 27042, 26515, 27044, 27045, 27046, 27047, 27048, 27049, 27052, 27054, 27059, 27060, 27061, 27062, 27063, 27064, 27067, 27073, 27074, 27077, 27078, 27079, 27086, 27087, 27088, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 27143, 27144, 27146, 27149, 27153, 27155, 27157, 27161, 27162, 26731, 26733, 27168, 27169, 27170, 27172, 27174, 27177, 26011, 26000, 26017, 26757, 26760, 26763, 27193, 26769, 27196, 27197, 26771, 26774, 27201, 27203, 27205, 27207, 27211, 27216, 27217, 27219, 27221, 27223, 27225, 27227, 27231, 27232, 26810, 27234, 27238, 27239, 27240, 27242, 27244, 27247, 26011, 26017, 26000, 26836, 27259, 26842, 26845, 27264, 26847, 27267, 26850, 26853, 27271, 27273, 27275, 27276, 27278, 27281, 27285, 27291, 27292, 27294, 27297, 27301, 27303, 27305, 27309, 27310, 26898, 27312, 27316, 27317, 27318, 27320, 27322, 27325, 25979, 27328, 27331, 27333, 26925, 27336, 27337, 27338, 27340, 27341, 27342, 26143, 27346, 26149, 27347, 26937, 26940, 26943, 26946, 27357, 27358, 27359, 27361, 27362, 27363, 27364, 27368, 26000, 26011, 26017, 26967, 27379, 26969, 26972, 27384, 26978, 27387, 26980, 27390, 26983, 26986, 27394, 27396, 27398, 27399, 27401, 27405, 27407, 27409, 27411, 27417, 27419, 27423, 27425, 26143, 27427, 26149, 27428, 27027, 27030, 27033, 27036, 27438, 27439, 27440, 27442, 27443, 27444, 27445, 27449, 27159, 27167, 24535, 24537, 27181, 27184, 25737, 24542, 24544, 27229, 27237, 24550, 27456, 24552, 27458, 27251, 27253, 24554, 24556, 24558, 25758, 27307, 27315, 24567, 24569, 27330, 24571, 27461, 25249, 27349, 25250, 24577, 24576, 24580, 27464, 27373, 27377, 24585, 23120, 23119, 23122, 23121, 23127, 23126, 27430, 25267, 24595, 24594, 24598, 27467, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 27142, 26739, 27537, 27538, 27539, 27552, 27553, 27215, 26818, 27571, 27572, 27573, 27586, 27588, 27589, 27290, 26906, 27607, 27618, 27620, 27634, 27635, 27636, 27652, 27653, 27655, 27657, 27659, 27661, 27663, 27151, 27148, 27524, 27526, 27529, 27527, 27677, 27678, 27165, 25208, 25210, 27679, 24534, 27680, 24536, 27681, 27682, 27194, 27545, 27188, 27190, 27192, 27548, 27547, 26784, 27204, 27202, 27683, 27684, 27685, 27557, 27558, 27560, 27563, 27561, 27686, 27687, 27235, 25223, 25224, 27688, 24549, 27690, 24551, 27692, 27693, 27578, 27266, 27262, 27258, 27260, 27582, 27581, 26863, 27274, 27272, 27694, 27695, 27696, 27697, 27299, 27296, 27594, 27596, 27599, 27597, 27698, 27699, 27313, 25238, 25239, 27700, 24566, 27701, 24568, 27702, 27612, 27334, 27332, 27614, 27616, 27703, 25248, 27705, 27706, 27626, 27355, 27353, 27351, 27628, 27632, 27630, 27707, 27708, 27709, 27710, 25251, 27712, 27713, 27381, 27389, 27385, 27638, 27383, 27643, 27647, 27646, 26996, 27397, 27395, 25782, 27714, 27715, 27716, 27717, 27718, 27719, 27720, 27721, 27669, 27436, 27434, 27432, 27671, 27675, 27673, 27722, 27723, 27724, 27725, 25268, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 27521, 27806, 27807, 27808, 27809, 27810, 27811, 27532, 27814, 27815, 27816, 27818, 27820, 27186, 27182, 27185, 27823, 27824, 27825, 27826, 27827, 27828, 27829, 27830, 27831, 27832, 25217, 25221, 27555, 27836, 27837, 27838, 27839, 27840, 27566, 27843, 27844, 27845, 27847, 27849, 27256, 27255, 27254, 27852, 27853, 27854, 27855, 27856, 27857, 27858, 27859, 27860, 27861, 25229, 25232, 25236, 27591, 27866, 27867, 27868, 27869, 27870, 27871, 27602, 27874, 27875, 27876, 27878, 27880, 27608, 27882, 27883, 27884, 27885, 27886, 27888, 27621, 27619, 27891, 27892, 27893, 27894, 27895, 27896, 27897, 27899, 27902, 27374, 27371, 27375, 27903, 27905, 27906, 27907, 27908, 27909, 27910, 27911, 27912, 27913, 27914, 27915, 27916, 25254, 25256, 25255, 27918, 25260, 25263, 27664, 27662, 27925, 27926, 27927, 27928, 27929, 27930, 27931, 27933, 27936, 27056, 27068, 27075, 27076, 27085, 61, 62, 63, 27968, 27969, 27973, 27975, 27817, 27819, 27981, 27982, 27983, 27984, 27986, 27989, 27991, 27994, 27995, 27996, 28000, 28002, 27846, 27848, 28008, 28009, 28010, 28011, 28013, 28016, 28018, 28021, 28022, 28023, 28024, 28025, 28029, 28031, 27877, 27879, 28037, 28038, 27887, 28044, 28045, 28046, 28048, 28051, 27901, 28055, 28056, 28057, 28059, 28061, 28063, 28065, 28067, 28071, 28072, 28073, 28075, 28076, 28077, 28078, 28079, 28081, 28084, 27935, 27972, 27051, 27050, 28088, 27999, 27455, 27454, 28089, 28028, 27070, 27069, 28042, 28090, 27463, 28091, 27080, 27466, 28092, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 28098, 28099, 27821, 28103, 28105, 28108, 27834, 27835, 28112, 28113, 28116, 28117, 28119, 28122, 27862, 27863, 27864, 28128, 28129, 27881, 28133, 27890, 28137, 28141, 28144, 28148, 27917, 28150, 28152, 28153, 27924, 28156, 28160, 28097, 27453, 27452, 28161, 28162, 28164, 27997, 27691, 27689, 28165, 28166, 28168, 28127, 27072, 27071, 28169, 28170, 28171, 27704, 28139, 27711, 28173, 28175, 28158, 27726, 28176, 59, 60, 61, 62, 63, 28225, 28226, 28228, 28233, 28234, 28236, 28242, 28245, 28247, 28248, 28074, 28252, 28253, 28254, 28257, 28258, 28259, 28260, 28229, 27058, 27057, 28263, 28264, 28265, 28266, 28237, 27460, 27066, 27065, 28269, 28270, 28271, 28272, 28244, 28275, 28276, 28277, 28249, 27081, 28280, 28281, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 28289, 28292, 28296, 28288, 28303, 28306, 28307, 28308, 28291, 28310, 28313, 28314, 28315, 28316, 28294, 28318, 28321, 28172, 28246, 28324, 28325, 28326, 27083, 27084, 27082, 28255, 28328, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 28355, 28356, 28290, 28358, 28360, 28361, 28293, 28167, 28364, 28366, 28367, 28274, 28370, 28371, 28297, 28374, 28375, 28376, 28377, 28378, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 28416, 28418, 28419, 28420, 28422, 28423, 28425, 28323, 28430, 28373, 28432, 28327, 28369, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 28480, 28357, 28483, 28362, 28486, 28372, 28489, 28492, 28429, 28435, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 28550, 28426, 28482, 28421, 28417, 28552, 28553, 28485, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 28608, 28609, 28610, 28611, 28612, 28615, 28613, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 28672, 28551, 28675, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 28736, 28738, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 28800, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 28864, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 28928, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63}; int h_C[]= { 1, 3, 5, 7, 9, 11, 13, 15, 17, 19, 21, 23, 25, 27, 29, 31, 33, 35, 37, 39, 41, 43, 45, 47, 49, 51, 53, 55, 57, 59, 61, 63, 65, 67, 69, 71, 73, 75, 77, 79, 81, 83, 85, 87, 89, 91, 93, 95, 97, 99, 101, 103, 105, 107, 109, 111, 113, 115, 117, 119, 121, 123, 125, 127, 129, 131, 133, 135, 137, 139, 141, 143, 145, 147, 149, 151, 153, 155, 157, 159, 161, 163, 165, 167, 169, 171, 173, 175, 177, 179, 181, 183, 185, 187, 189, 191, 193, 195, 197, 199, 201, 203, 205, 207, 209, 211, 213, 215, 217, 219, 221, 223, 225, 227, 229, 231, 233, 235, 237, 239, 241, 243, 245, 247, 249, 251, 253, 255, 257, 259, 261, 263, 265, 267, 269, 271, 273, 275, 277, 279, 281, 283, 285, 287, 289, 291, 293, 295, 297, 299, 301, 303, 305, 307, 309, 311, 313, 315, 317, 319, 321, 323, 325, 327, 329, 331, 333, 335, 337, 339, 341, 343, 345, 347, 349, 351, 353, 355, 357, 359, 361, 363, 365, 367, 369, 371, 375, 377, 379, 381, 383, 385, 387, 389, 391, 393, 395, 397, 399, 401, 403, 405, 407, 409, 411, 413, 415, 417, 419, 421, 423, 425, 427, 429, 431, 433, 435, 437, 439, 441, 443, 445, 447, 449, 451, 453, 455, 457, 459, 461, 463, 465, 467, 469, 471, 473, 475, 477, 479, 481, 483, 485, 487, 489, 491, 493, 495, 497, 499, 501, 503, 505, 507, 509, 511, 513, 515, 517, 519, 521, 523, 525, 527, 529, 531, 533, 535, 537, 539, 541, 543, 545, 547, 549, 551, 553, 555, 557, 559, 561, 563, 565, 567, 569, 571, 573, 575, 577, 579, 581, 583, 585, 587, 589, 591, 593, 595, 597, 599, 601, 603, 605, 607, 609, 611, 613, 615, 617, 619, 621, 623, 625, 627, 629, 631, 633, 635, 637, 639, 641, 643, 645, 647, 649, 651, 653, 655, 657, 659, 661, 663, 665, 667, 669, 671, 673, 675, 677, 679, 681, 683, 685, 687, 689, 691, 693, 695, 697, 699, 701, 703, 705, 707, 709, 711, 713, 715, 717, 719, 721, 723, 725, 727, 729, 731, 733, 735, 737, 739, 741, 743, 745, 747, 749, 751, 753, 755, 757, 759, 761, 763, 765, 767, 769, 771, 773, 775, 777, 779, 781, 783, 785, 787, 789, 791, 793, 795, 797, 799, 801, 803, 805, 807, 809, 811, 813, 815, 817, 819, 821, 823, 825, 827, 829, 831, 833, 835, 837, 839, 841, 843, 845, 847, 849, 851, 853, 855, 857, 859, 861, 863, 865, 867, 869, 871, 873, 875, 877, 879, 881, 883, 885, 887, 889, 891, 893, 895, 897, 899, 901, 903, 905, 907, 909, 911, 913, 915, 917, 919, 921, 923, 925, 927, 929, 931, 933, 935, 937, 939, 941, 943, 945, 947, 949, 951, 953, 955, 957, 959, 961, 963, 965, 967, 969, 971, 973, 975, 977, 979, 981, 983, 985, 987, 989, 991, 993, 995, 997, 999, 1001, 1003, 1005, 1007, 1009, 1011, 1013, 1015, 1017, 1019, 1021, 1023, 1025, 1027, 1029, 1031, 1033, 1035, 1037, 1039, 1041, 1043, 1045, 1047, 1049, 1051, 1053, 1055, 1057, 1059, 1061, 1063, 1065, 1067, 1069, 1071, 1073, 1075, 1077, 1079, 1081, 1083, 1085, 1087, 1089, 1091, 1093, 1095, 1097, 1099, 1101, 1103, 1105, 1107, 1109, 1111, 1113, 1115, 1117, 1119, 1121, 1123, 1125, 1127, 1129, 1131, 1133, 1135, 1137, 1139, 1141, 1143, 1145, 1147, 1149, 1151, 1153, 1155, 1157, 1159, 1161, 1163, 1165, 1167, 1169, 1171, 1173, 1175, 1177, 1179, 1181, 1183, 1185, 1187, 1189, 1191, 1193, 1195, 1197, 1199, 1201, 1203, 1205, 1207, 1209, 1211, 1213, 1215, 1217, 1219, 1221, 1223, 1225, 1227, 1229, 1231, 1233, 1235, 1237, 1239, 1241, 1243, 1245, 1247, 1249, 1251, 1253, 1255, 1257, 1259, 1261, 1263, 1265, 1267, 1269, 1271, 1273, 1275, 1277, 1279, 1281, 1283, 1285, 1287, 1289, 1291, 1293, 1295, 1297, 1299, 1301, 1303, 1305, 1307, 1309, 1311, 1313, 1315, 1317, 1319, 1321, 1323, 1325, 1327, 1329, 1331, 1333, 1335, 1337, 1339, 1341, 1343, 1345, 1347, 1349, 1351, 1353, 1355, 1357, 1359, 1361, 1363, 1365, 1367, 1369, 1371, 1373, 1375, 1377, 1379, 1381, 1383, 1385, 1387, 1389, 1391, 1393, 1395, 1397, 1399, 1401, 1403, 1405, 1407, 1409, 1411, 1413, 1415, 1417, 1419, 1421, 1423, 1425, 1427, 1429, 1431, 1433, 1435, 1437, 1439, 1441, 1443, 1445, 1447, 1449, 1451, 1453, 1455, 1457, 1459, 1461, 1463, 1465, 1467, 1469, 1471, 1473, 1475, 1477, 1479, 1481, 1483, 1485, 1487, 1489, 1491, 1493, 1495, 1497, 1499, 1501, 1503, 1505, 1507, 1509, 1511, 1513, 1515, 1517, 1519, 1521, 1523, 1525, 1527, 1529, 1531, 1533, 1535, 1537, 1539, 1541, 1543, 1545, 1547, 1549, 1551, 1553, 1555, 1557, 1559, 1561, 1563, 1565, 1567, 1569, 1571, 1573, 1575, 1577, 1579, 1581, 1583, 1585, 1587, 1589, 1591, 1593, 1595, 1597, 1599, 1601, 1603, 1605, 1607, 1609, 1611, 1613, 1615, 1617, 1619, 1621, 1623, 1625, 1627, 1629, 1631, 1633, 1635, 1637, 1639, 1641, 1643, 1645, 1647, 1649, 1651, 1653, 1655, 1657, 1659, 1661, 1663, 1665, 1667, 1669, 1671, 1673, 1675, 1677, 1679, 1681, 1683, 1685, 1687, 1689, 1691, 1693, 1695, 1697, 1699, 1701, 1703, 1705, 1707, 1709, 1711, 1713, 1715, 1717, 1719, 1721, 1723, 1725, 1727, 1729, 1731, 1733, 1735, 1737, 1739, 1741, 1743, 1745, 1747, 1749, 1751, 1753, 1755, 1757, 1759, 1761, 1763, 1765, 1767, 1769, 1771, 1773, 1775, 1777, 1779, 1781, 1783, 1785, 1787, 1789, 1791, 1793, 1795, 1797, 1799, 1801, 1803, 1805, 1807, 1809, 1811, 1813, 1815, 1817, 1819, 1821, 1823, 1825, 1827, 1829, 1831, 1833, 1835, 1837, 1839, 1841, 1843, 1845, 1847, 1849, 1851, 1853, 1855, 1857, 1859, 1861, 1863, 1865, 1867, 1869, 1871, 1873, 1875, 1877, 1879, 1881, 1883, 1885, 1887, 1889, 1891, 1893, 1895, 1897, 1899, 1901, 1903, 1905, 1907, 1909, 1911, 1913, 1915, 1917, 1919, 1921, 1923, 1925, 1927, 1929, 1931, 1933, 1935, 1937, 1939, 1941, 1943, 1945, 1947, 1949, 1951, 1953, 1955, 1957, 1959, 1961, 1963, 1965, 1967, 1969, 1971, 1973, 1975, 1977, 1979, 1981, 1983, 1985, 1987, 1989, 1991, 1993, 1995, 1997, 1999, 2001, 2003, 2005, 2007, 2009, 2011, 2013, 2015, 2017, 2019, 2021, 2023, 2025, 2027, 2029, 2031, 2033, 2035, 2037, 2039, 2041, 2043, 2045, 2047, 2049, 2051, 2053, 2055, 2057, 2059, 2061, 2063, 2065, 2067, 2069, 2071, 2073, 2075, 2077, 2079, 2081, 2083, 2085, 2087, 2089, 2091, 2093, 2095, 2097, 2099, 2101, 2103, 2105, 2107, 2109, 2111, 2113, 2115, 2117, 2119, 2121, 2123, 2125, 2127, 2129, 2131, 2133, 2135, 2137, 2139, 2141, 2143, 2145, 2147, 2149, 2151, 2153, 2155, 2157, 2159, 2161, 2163, 2165, 2167, 2169, 2171, 2173, 2175, 2177, 2179, 2181, 2183, 2185, 2187, 2189, 2191, 2193, 2195, 2197, 2199, 2201, 2203, 2205, 2207, 2209, 2211, 2213, 2215, 2217, 2219, 2221, 2223, 2225, 2227, 2229, 2231, 2233, 2235, 2237, 2239, 2241, 2243, 2245, 2247, 2249, 2251, 2253, 2255, 2257, 2259, 2261, 2263, 2265, 2267, 2269, 2271, 2273, 2275, 2277, 2279, 2281, 2283, 2285, 2287, 2289, 2291, 2293, 2295, 2297, 2299, 2301, 2303, 2305, 2307, 2309, 2311, 2313, 2315, 2317, 2319, 2321, 2323, 2325, 2327, 2329, 2331, 2333, 2335, 2337, 2339, 2341, 2343, 2345, 2347, 2349, 2351, 2353, 2355, 2357, 2359, 2361, 2363, 2365, 2367, 2369, 2371, 2373, 2375, 2377, 2379, 2381, 2383, 2385, 2387, 2389, 2391, 2393, 2395, 2397, 2399, 2401, 2403, 2405, 2407, 2409, 2411, 2413, 2415, 2417, 2419, 2421, 2423, 2425, 2427, 2429, 2431, 2433, 2435, 2437, 2439, 2441, 2443, 2445, 2447, 2449, 2451, 2453, 2455, 2457, 2459, 2461, 2463, 2465, 2467, 2469, 2471, 2473, 2475, 2477, 2479, 2481, 2483, 2485, 2487, 2489, 2491, 2493, 2495, 2497, 2499, 2501, 2503, 2505, 2507, 2509, 2511, 2513, 2515, 2517, 2519, 2521, 2523, 2525, 2527, 2529, 2531, 2533, 2535, 2537, 2539, 2541, 2543, 2545, 2547, 2549, 2551, 2553, 2555, 2557, 2559, 2561, 2563, 2565, 2567, 2569, 2571, 2573, 2575, 2577, 2579, 2581, 2583, 2585, 2587, 2589, 2591, 2593, 2595, 2597, 2599, 2601, 2603, 2605, 2607, 2609, 2611, 2613, 2615, 2617, 2619, 2621, 2623, 2625, 2627, 2629, 2631, 2633, 2635, 2637, 2639, 2641, 2643, 2645, 2647, 2649, 2651, 2653, 2655, 2657, 2659, 2661, 2663, 2665, 2667, 2669, 2671, 2673, 2675, 2677, 2679, 2681, 2683, 2685, 2687, 2689, 2691, 2693, 2695, 2697, 2699, 2701, 2703, 2705, 2707, 2709, 2711, 2713, 2715, 2717, 2719, 2721, 2723, 2725, 2727, 2729, 2731, 2733, 2735, 2737, 2739, 2741, 2743, 2745, 2747, 2749, 2751, 2753, 2755, 2757, 2759, 2761, 2763, 2765, 2767, 2769, 2771, 2773, 2775, 2777, 2779, 2781, 2783, 2785, 2787, 2789, 2791, 2793, 2795, 2797, 2799, 2801, 2803, 2805, 2807, 2809, 2811, 2813, 2815, 2817, 2819, 2821, 2823, 2825, 2827, 2829, 2831, 2833, 2835, 2837, 2839, 2841, 2843, 2845, 2847, 2849, 2851, 2853, 2855, 2857, 2859, 2861, 2863, 2865, 2867, 2869, 2871, 2873, 2875, 2877, 2879, 2881, 2883, 2885, 2887, 2889, 2891, 2893, 2895, 2897, 2899, 2901, 2903, 2905, 2907, 2909, 2911, 2913, 2915, 2917, 2919, 2921, 2923, 2925, 2927, 2929, 2931, 2933, 2935, 2937, 2939, 2941, 2943, 2945, 2947, 2949, 2951, 2953, 2955, 2957, 2959, 2961, 2963, 2965, 2967, 2969, 2971, 2973, 2975, 2977, 2979, 2981, 2983, 2985, 2987, 2989, 2991, 2993, 2995, 2997, 2999, 3001, 3003, 3005, 3007, 3009, 3011, 3013, 3015, 3017, 3019, 3021, 3023, 3025, 3027, 3029, 3031, 3033, 3035, 3037, 3039, 3041, 3043, 3045, 3047, 3049, 3051, 3053, 3055, 3057, 3059, 3061, 3063, 3065, 3067, 3069, 3071, 3073, 3075, 3077, 3079, 3081, 3083, 3085, 3087, 3089, 3091, 3093, 3095, 3097, 3099, 3101, 3103, 3105, 3107, 3109, 3111, 3113, 3115, 3117, 3119, 3121, 3123, 3125, 3127, 3129, 3131, 3133, 3135, 3137, 3139, 3141, 3143, 3145, 3147, 3149, 3151, 3153, 3155, 3157, 3159, 3161, 3163, 3165, 3167, 3169, 3171, 3173, 3175, 3177, 3179, 3181, 3183, 3185, 3187, 3189, 3191, 3193, 3195, 3197, 3199, 3201, 3203, 3205, 3207, 3209, 3211, 3213, 3215, 3217, 3219, 3221, 3223, 3225, 3227, 3229, 3231, 3233, 3235, 3237, 3239, 3241, 3243, 3245, 3247, 3249, 3251, 3253, 3257, 3259, 3261, 3263, 3265, 3267, 3269, 3271, 3273, 3275, 3277, 3279, 3281, 3283, 3285, 3287, 3289, 3291, 3293, 3295, 3297, 3299, 3301, 3303, 3305, 3307, 3309, 3311, 3313, 3315, 3317, 3319, 3321, 3323, 3325, 3327, 3329, 3331, 3333, 3335, 3337, 3339, 3341, 3343, 3345, 3347, 3349, 3351, 3353, 3355, 3357, 3359, 3361, 3363, 3365, 3367, 3369, 3371, 3373, 3375, 3377, 3379, 3381, 3383, 3385, 3387, 3389, 3391, 3393, 3395, 3397, 3399, 3401, 3403, 3405, 3407, 3409, 3411, 3413, 3415, 3417, 3419, 3421, 3423, 3425, 3427, 3429, 3431, 3433, 3435, 3437, 3439, 3441, 3443, 3445, 3447, 3449, 3451, 3453, 3455, 3457, 3459, 3461, 3463, 3465, 3467, 3469, 3471, 3473, 3475, 3477, 3479, 3481, 3483, 3485, 3487, 3489, 3491, 3493, 3495, 3497, 3499, 3501, 3503, 3505, 3507, 3509, 3511, 3514, 3516, 3518, 3520, 3522, 3524, 3526, 3528, 3530, 3532, 3534, 3536, 3538, 3540, 3542, 3544, 3546, 3548, 3550, 3552, 3554, 3556, 3558, 3560, 3563, 3565, 3567, 3569, 3571, 3573, 3576, 3578, 3580, 3582, 3585, 3587, 3590, 3592, 3597, 3599, 3608, 3610, 3612, 3614, 3617, 3619, 3622, 3624, 3630, 3632, 3634, 3636, 3639, 3641, 3644, 3646, 3652, 3654, 3656, 3658, 3660, 3662, 3664, 3666, 3668, 3670, 3672, 3674, 3676, 3678, 3680, 3682, 3684, 3686, 3688, 3690, 3693, 3695, 3697, 3699, 3702, 3704, 3706, 3708, 3710, 3712, 3714, 3716, 3718, 3720, 3722, 3724, 3726, 3728, 3731, 3733, 3735, 3737, 3739, 3741, 3743, 3745, 3747, 3749, 3751, 3753, 3755, 3757, 3759, 3761, 3763, 3765, 3767, 3769, 3771, 3773, 3775, 3777, 3779, 3781, 3783, 3785, 3788, 3790, 3793, 3795, 3798, 3800, 3803, 3805, 3808, 3810, 3812, 3814, 3817, 3819, 3822, 3824, 3829, 3831, 3834, 3836, 3840, 3842, 3845, 3847, 3850, 3852, 3854, 3856, 3859, 3861, 3863, 3865, 3869, 3871, 3874, 3876, 3879, 3881, 3884, 3886, 3888, 3890, 3892, 3894, 3896, 3898, 3900, 3902, 3904, 3906, 3908, 3910, 3913, 3915, 3917, 3919, 3921, 3923, 3925, 3927, 3929, 3931, 3933, 3935, 3937, 3939, 3941, 3943, 3945, 3947, 3949, 3951, 3953, 3955, 3957, 3959, 3961, 3963, 3965, 3967, 3969, 3971, 3973, 3975, 3978, 3980, 3982, 3984, 3986, 3988, 3990, 3992, 3995, 3997, 4000, 4002, 4008, 4010, 4012, 4014, 4017, 4019, 4021, 4023, 4026, 4028, 4031, 4033, 4038, 4040, 4042, 4044, 4047, 4049, 4052, 4054, 4060, 4062, 4068, 4070, 4073, 4075, 4077, 4079, 4081, 4083, 4085, 4087, 4089, 4091, 4093, 4095, 4097, 4099, 4101, 4103, 4108, 4110, 4112, 4114, 4116, 4118, 4121, 4123, 4126, 4128, 4134, 4136, 4141, 4143, 4146, 4148, 4150, 4152, 4154, 4156, 4158, 4160, 4162, 4164, 4166, 4168, 4174, 4176, 4179, 4181, 4184, 4186, 4189, 4191, 4197, 4199, 4201, 4203, 4205, 4207, 4209, 4211, 4213, 4215, 4217, 4219, 4221, 4223, 4225, 4227, 4229, 4231, 4233, 4235, 4237, 4239, 4241, 4243, 4245, 4247, 4249, 4251, 4253, 4255, 4257, 4259, 4261, 4263, 4265, 4267, 4269, 4271, 4273, 4275, 4277, 4279, 4281, 4283, 4285, 4287, 4289, 4291, 4293, 4295, 4297, 4299, 4301, 4303, 4305, 4307, 4309, 4311, 4313, 4315, 4317, 4319, 4321, 4323, 4325, 4327, 4329, 4331, 4333, 4335, 4337, 4339, 4341, 4343, 4345, 4347, 4349, 4351, 4353, 4355, 4357, 4359, 4361, 4363, 4365, 4367, 4369, 4371, 4373, 4375, 4377, 4379, 4381, 4383, 4386, 4388, 4390, 4392, 4394, 4396, 4398, 4400, 4402, 4404, 4406, 4408, 4410, 4412, 4414, 4416, 4418, 4420, 4422, 4424, 4426, 4428, 4430, 4432, 4434, 4436, 4438, 4440, 4442, 4444, 4447, 4449, 4451, 4453, 4456, 4458, 4460, 4462, 4465, 4467, 4469, 4471, 4473, 4475, 4477, 4479, 4482, 4484, 4486, 4488, 4491, 4493, 4496, 4498, 4503, 4505, 4507, 4509, 4511, 4513, 4515, 4517, 4520, 4522, 4524, 4526, 4529, 4531, 4534, 4536, 4541, 4543, 4545, 4547, 4549, 4551, 4554, 4556, 4559, 4561, 4564, 4566, 4569, 4571, 4574, 4576, 4579, 4581, 4584, 4586, 4005, 4005, 4591, 4593, 4595, 4597, 4599, 4601, 4603, 4605, 4607, 4609, 372, 372, 4613, 4615, 4617, 4619, 4621, 4623, 4625, 4627, 4629, 4631, 4633, 4635, 4637, 4639, 4641, 4643, 4645, 4647, 4649, 4651, 4653, 4655, 4657, 4659, 4661, 4663, 4665, 4667, 4682, 4684, 4686, 4688, 4690, 4692, 4694, 4696, 4698, 4700, 4702, 4704, 4706, 4708, 4710, 4712, 4714, 4716, 4718, 4720, 4722, 4724, 4726, 4728, 4730, 4732, 4734, 4736, 4738, 4740, 3993, 3993, 4005, 4005, 4035, 4035, 4005, 4005, 3993, 3993, 4776, 4778, 4780, 4782, 4784, 4786, 4788, 4790, 4792, 4794, 4796, 4798, 4800, 4802, 4804, 4806, 3561, 3561, 3561, 3561, 3561, 3561, 3603, 3603, 3603, 3603, 3603, 3603, 3615, 3627, 3637, 3637, 3649, 3649, 3615, 3627, 3637, 3637, 3649, 3649, 3976, 3976, 3993, 3993, 4194, 4194, 4005, 4005, 3976, 3976, 3976, 3976, 4005, 4005, 4057, 4057, 3512, 3512, 372, 372, 3512, 3512, 373, 373, 3627, 3627, 3637, 3637, 3649, 3649, 3976, 3976, 3976, 3976, 3976, 3976, 3993, 3993, 4057, 4057, 4045, 4065, 4065, 4065, 4065, 3512, 3512, 372, 372, 3512, 3512, 373, 373, 3512, 3512, 3615, 3615, 3627, 3627, 3832, 3837, 3583, 3594, 3627, 3627, 3615, 3615, 3649, 3649, 3637, 3637, 3691, 3691, 3700, 3700, 3561, 3561, 3561, 3561, 3561, 3561, 3603, 3603, 3603, 3603, 3603, 3603, 3627, 3627, 3615, 3615, 3637, 3637, 3649, 3649, 4005, 4005, 3993, 3993, 4035, 4035, 4015, 4015, 4045, 4045, 4057, 4057, 3993, 3993, 4005, 4005, 3993, 3993, 4005, 4005, 4015, 4015, 4045, 4045, 4169, 4169, 4035, 4035, 4015, 4015, 3976, 3976, 4171, 4171, 4015, 4015, 4015, 4015, 4057, 4057, 4045, 4045, 4065, 4065, 4065, 4065, 4005, 4005, 4015, 4015, 4035, 4035, 3976, 3976, 3976, 3976, 4119, 4119, 4131, 4131, 4171, 4171, 4171, 4171, 4171, 4171, 5251, 5253, 5255, 5257, 5259, 5261, 5263, 5265, 5267, 5269, 5271, 5273, 5275, 5277, 5279, 5281, 5283, 5285, 4384, 4384, 4463, 4463, 5340, 5342, 5344, 5346, 5348, 5350, 5352, 5354, 5356, 5358, 5360, 5362, 5364, 5366, 5368, 5370, 5372, 5374, 5376, 5378, 5380, 5382, 5384, 5386, 5388, 5390, 5392, 5394, 5396, 5398, 5400, 5402, 5404, 5406, 5408, 5410, 5412, 5414, 5416, 5418, 4384, 4384, 4463, 4463, 5479, 5481, 5483, 5485, 5487, 5489, 5491, 5493, 5495, 5497, 5499, 5501, 5503, 5505, 5507, 5509, 5512, 5514, 5516, 5518, 5520, 5522, 4005, 4005, 3976, 3976, 5543, 5545, 5547, 5549, 5551, 5553, 5555, 5557, 5559, 5561, 5563, 5565, 5567, 5569, 5571, 5573, 5575, 5577, 5579, 5581, 5583, 5585, 5587, 5589, 5591, 5593, 5595, 5597, 5599, 5601, 5603, 5605, 3627, 3627, 3615, 3615, 3615, 3615, 3691, 3691, 3700, 3700, 3561, 3561, 3561, 3561, 3561, 3561, 3603, 3603, 3615, 3615, 3691, 3691, 3700, 3700, 3627, 3627, 4005, 4005, 4035, 4035, 4065, 4065, 4035, 4035, 4015, 4015, 3976, 3976, 3976, 3976, 3976, 3976, 4065, 4065, 4035, 4035, 4045, 4045, 4057, 4057, 4065, 4065, 4035, 4035, 4015, 4015, 3976, 3976, 3993, 3993, 4005, 4005, 3976, 3976, 3976, 3976, 4005, 4005, 3993, 3993, 4065, 4065, 4005, 4005, 3993, 3993, 4035, 4035, 4005, 4005, 3993, 3993, 3976, 3976, 3976, 3976, 3993, 3993, 4005, 4005, 4065, 4065, 3512, 3512, 3512, 3512, 4194, 4194, 3615, 3615, 3627, 3627, 3637, 3637, 3615, 3615, 4005, 4005, 4171, 4171, 3993, 3993, 3976, 3976, 4045, 4045, 4065, 4065, 4169, 4169, 4194, 4194, 3993, 3993, 4045, 4045, 4065, 4065, 4171, 4171, 4169, 4169, 4194, 4194, 4384, 4384, 4463, 4463, 6052, 6054, 6056, 6058, 6060, 6062, 6064, 6066, 6068, 6070, 6072, 6074, 6076, 6078, 6080, 6082, 6084, 6086, 4384, 4384, 6110, 6112, 6114, 6116, 6118, 6120, 6122, 6124, 6126, 6128, 6130, 6132, 6134, 6136, 6138, 6140, 4384, 4384, 4384, 4384, 4463, 4463, 6156, 6158, 6160, 6162, 4384, 4384, 4384, 4384, 6172, 6174, 6176, 6178, 6180, 6182, 6184, 6186, 6188, 6190, 6192, 6194, 6196, 6198, 6200, 6202, 4384, 4384, 4384, 4384, 4384, 4384, 6279, 6281, 6283, 6285, 6287, 6289, 6291, 6293, 6295, 6297, 6299, 6301, 6303, 6305, 6307, 6309, 3561, 3561, 3561, 3561, 3603, 3603, 3615, 3615, 3857, 3561, 3561, 3561, 3561, 3601, 3561, 3561, 3561, 3561, 3605, 3603, 3603, 3603, 3603, 3603, 3603, 3615, 3615, 3627, 3627, 3866, 3627, 3627, 3615, 3615, 4005, 4005, 4035, 4035, 3976, 3976, 4035, 4035, 4015, 4015, 4065, 4065, 3512, 3512, 3512, 3512, 3993, 3993, 4035, 4035, 4005, 4005, 4045, 4057, 3976, 3976, 4005, 4005, 3993, 3993, 4015, 4015, 4065, 4065, 3254, 4065, 4065, 3255, 4065, 4065, 3512, 3512, 4194, 4194, 3993, 3993, 4005, 4005, 4035, 4035, 4005, 4005, 3993, 3993, 4015, 4015, 3976, 3976, 3976, 3976, 4005, 4005, 3993, 3993, 4035, 4035, 4015, 4015, 4045, 4045, 4057, 4057, 4065, 4065, 4131, 4131, 4119, 4119, 3512, 3512, 3512, 3512, 3512, 3512, 4194, 4194, 3561, 3561, 3561, 3561, 3561, 3561, 3583, 3594, 3603, 3603, 3603, 3603, 3601, 3603, 3603, 3605, 3615, 3615, 3627, 3627, 3637, 3637, 3649, 3649, 3815, 3826, 3691, 3691, 3700, 3700, 3815, 3826, 3832, 3837, 3857, 3866, 4035, 4035, 4045, 4045, 4104, 4105, 3911, 3911, 4171, 4171, 4194, 4194, 3993, 3993, 4005, 4005, 4015, 4015, 4035, 4035, 3976, 3976, 3993, 3993, 4005, 4005, 4015, 4015, 4035, 4035, 4045, 4045, 4057, 4057, 4065, 4065, 4065, 4065, 4131, 4119, 4119, 4131, 4104, 4105, 4138, 4119, 4119, 4131, 4131, 4138, 4171, 4171, 4171, 4171, 4169, 4169, 4171, 4171, 4194, 4194, 6902, 6904, 6906, 6908, 6910, 6912, 4384, 4384, 4463, 4463, 6943, 6945, 6947, 6949, 6951, 6953, 6955, 6957, 6959, 6961, 6963, 6965, 6967, 6969, 6971, 6973, 6975, 6977, 6979, 6981, 6983, 6985, 6987, 6989, 6991, 6993, 4384, 4384, 4445, 4454, 4445, 4454, 4463, 4463, 4489, 4500, 4489, 4500, 4527, 4538, 4527, 4538, 7082, 7084, 7086, 7088, 7091, 7093, 7095, 7097, 7099, 7101, 7103, 7105, 7107, 7109, 7111, 7113, 7115, 7117, 7120, 7122, 7127, 7129, 7131, 7133, 7136, 7138, 7140, 7142, 7146, 7148, 7151, 7153, 7156, 7158, 7166, 7168, 7170, 7172, 7174, 7176, 7179, 7181, 7184, 7186, 7189, 7191, 7198, 7200, 7204, 7206, 7210, 7212, 7214, 7216, 7234, 7236, 7254, 7256, 6900, 6900, 6900, 6900, 7294, 7296, 6900, 6900, 7303, 7305, 7307, 7309, 6900, 6900, 7314, 7316, 6900, 6900, 4807, 4807, 7635, 7637, 7639, 7641, 7674, 7676, 7678, 7680, 7682, 7684, 7686, 7688, 7690, 7692, 7694, 7696, 7134, 7143, 7714, 7716, 7718, 7720, 6900, 6900, 6900, 6900, 6900, 6900, 6900, 6900, 7755, 7757, 7759, 7761, 7763, 7765, 7772, 7774, 6940, 6940, 6940, 6940, 5510, 6940, 6940, 6940, 6940, 5510, 7898, 7900, 6940, 6940, 6940, 6940, 7915, 7917, 7919, 7921, 7923, 7925, 6940, 6940, 5606, 5606, 6940, 6940, 5606, 5606, 5606, 5606, 5606, 5606, 8430, 8432, 8434, 8436, 8438, 8440, 8442, 8444, 8446, 8448, 8450, 8452, 8454, 8456, 6900, 6900, 6941, 8480, 8482, 8484, 8486, 8488, 8490, 8492, 8494, 6900, 6900, 8545, 8547, 8588, 8590, 6154, 6154, 6154, 6154, 8600, 8602, 6900, 8622, 8624, 8626, 8628, 8639, 8641, 8643, 8645, 8678, 8680, 8682, 8684, 8686, 8688, 8690, 8692, 6900, 7124, 6277, 6277, 6277, 6277, 6310, 6310, 9045, 9047, 9049, 9051, 9053, 9055, 9057, 9059, 9061, 9063, 9065, 9067, 6900, 6900, 7161, 7161, 9087, 9089, 9092, 9094, 9107, 9109, 9112, 9114, 6940, 6940, 6941, 7161, 7161, 7161, 7161, 9156, 9158, 9160, 9162, 9164, 9166, 9169, 9171, 9186, 9188, 9190, 9192, 9195, 9197, 9200, 9202, 7161, 7124, 7134, 7143, 7163, 7161, 7163, 9110, 9110, 9090, 9110, 9090, 9090, 9090, 9090, 9110, 9110, 9110, 9110, 9167, 9173, 9167, 9173, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 10945, 10947, 10949, 10951, 10953, 10955, 10957, 10959, 10961, 10963, 10965, 10967, 10969, 10971, 10973, 10975, 10977, 10979, 10981, 10983, 10985, 10987, 10989, 10991, 10993, 10995, 10997, 10999, 11001, 11003, 11005, 11007, 11009, 11011, 11013, 11015, 11017, 11019, 11021, 11023, 11025, 11027, 11029, 11031, 11033, 11035, 11037, 11039, 11041, 11043, 11045, 11047, 11049, 11051, 11053, 11055, 11057, 11059, 11061, 11063, 11065, 11067, 11069, 11071, 11073, 11075, 11077, 11079, 11081, 11083, 11085, 11087, 11089, 11091, 11093, 11095, 11097, 11099, 11101, 11103, 11105, 11107, 11109, 11111, 11113, 11115, 11117, 11119, 11121, 11123, 11125, 11127, 11129, 11131, 11133, 11135, 11137, 11139, 11141, 11143, 11145, 11147, 11149, 11151, 11153, 11155, 11157, 11159, 11161, 11163, 11165, 11167, 11169, 11171, 11173, 11175, 11177, 11179, 11181, 11183, 11185, 11187, 11189, 11191, 11193, 11195, 11197, 11199, 11201, 11203, 11205, 11207, 11209, 11211, 11213, 11215, 11217, 11219, 11221, 11223, 11225, 11227, 11229, 11231, 11233, 11235, 11237, 11239, 11241, 11243, 11245, 11247, 11249, 11251, 11253, 11255, 11257, 11259, 11261, 11263, 11265, 11267, 11269, 11271, 11273, 11275, 11277, 11279, 11281, 11283, 11285, 11287, 11289, 11291, 11293, 11295, 11297, 11299, 11301, 11303, 11305, 11307, 11309, 11311, 11313, 11315, 11317, 11319, 11321, 11323, 11325, 11327, 11329, 11331, 11333, 11335, 11337, 11339, 11341, 11343, 11345, 11347, 11349, 11351, 11353, 11355, 11357, 11359, 11361, 11363, 11365, 11367, 11369, 11371, 11373, 11375, 11377, 11379, 11381, 11383, 11385, 11387, 11389, 11391, 11393, 11395, 11397, 11399, 11401, 11403, 11405, 11407, 11409, 11411, 11413, 11415, 11417, 11419, 11421, 11423, 11425, 11427, 11429, 11431, 11433, 11435, 11437, 11439, 11441, 11443, 11445, 11447, 11449, 11451, 11453, 11455, 11457, 11459, 11461, 11463, 11465, 11467, 11469, 11471, 11473, 11475, 11477, 11479, 11481, 11483, 11485, 11487, 11489, 11491, 11493, 11495, 11497, 11499, 11501, 11503, 11505, 11507, 11509, 11511, 11513, 11515, 11517, 11519, 11521, 11523, 11525, 11527, 11529, 11531, 11533, 11535, 11537, 11539, 11541, 11543, 11545, 11547, 11549, 11551, 11553, 11555, 11557, 11559, 11561, 11563, 11565, 11567, 11569, 11571, 11573, 11575, 11577, 11579, 11581, 11583, 11585, 11587, 11589, 11591, 11593, 11595, 11597, 11599, 11601, 11603, 11605, 11607, 11609, 11611, 11613, 11615, 11617, 11619, 11621, 11623, 11625, 11627, 11629, 11631, 11633, 11635, 11637, 11639, 11641, 11643, 11645, 11647, 11649, 11651, 11653, 11655, 11657, 11659, 11661, 11663, 11665, 11667, 11669, 11671, 11673, 11675, 11677, 11679, 11681, 11683, 11685, 11687, 11689, 11691, 11693, 11695, 11697, 11699, 11701, 11703, 11705, 11707, 11709, 11711, 11713, 11715, 11717, 11719, 11721, 11723, 11725, 11727, 11729, 11731, 11733, 11735, 11737, 11739, 11741, 11743, 11745, 11747, 11749, 11751, 11753, 11755, 11757, 11759, 11761, 11763, 11765, 11767, 11769, 11771, 11773, 11775, 11777, 11779, 11781, 11783, 11785, 11787, 11789, 11791, 11793, 11795, 11797, 11799, 11801, 11803, 11805, 11807, 11809, 11811, 11813, 11815, 11817, 11819, 11821, 11823, 11825, 11827, 11829, 11831, 11833, 11835, 11837, 11839, 11841, 11843, 11845, 11847, 11849, 11851, 11853, 11855, 11857, 11859, 11861, 11863, 11865, 11867, 11869, 11871, 11873, 11875, 11877, 11879, 11881, 11883, 11885, 11887, 11889, 11891, 11893, 11895, 11897, 11899, 11901, 11903, 11905, 11907, 11909, 11911, 11913, 11915, 11917, 11919, 11921, 11923, 11925, 11927, 11929, 11931, 11933, 11935, 11937, 11939, 11941, 11943, 11945, 11947, 11949, 11951, 11953, 11955, 11957, 11959, 11961, 11963, 11965, 11967, 11969, 11971, 11973, 11975, 11977, 11979, 11981, 11983, 11985, 11987, 11989, 11991, 11993, 11995, 11997, 11999, 12001, 12003, 12005, 12007, 12009, 12011, 12013, 12015, 12017, 12019, 12021, 12023, 12025, 12027, 12029, 12031, 12033, 12035, 12037, 12039, 12041, 12043, 12045, 12047, 12049, 12051, 12053, 12055, 12057, 12059, 12061, 12063, 12065, 12067, 12069, 12071, 12073, 12075, 12077, 12079, 12081, 12083, 12085, 12087, 12089, 12091, 12093, 12095, 12097, 12099, 12101, 12103, 12105, 12107, 12109, 12111, 12113, 12115, 12117, 12119, 12121, 12123, 12125, 12127, 12129, 12131, 12133, 12135, 12137, 12139, 12141, 12143, 12145, 12147, 12149, 12151, 12153, 12155, 12157, 12159, 12161, 12163, 12165, 12167, 12169, 12171, 12173, 12175, 12177, 12179, 12181, 12183, 12185, 12187, 12189, 12191, 12193, 12195, 12197, 12199, 12201, 12203, 12205, 12207, 12209, 12211, 12213, 12215, 12217, 12219, 12221, 12223, 12225, 12227, 12229, 12231, 12233, 12235, 12237, 12239, 12241, 12243, 12245, 12247, 12249, 12251, 12253, 12255, 12257, 12259, 12261, 12263, 12265, 12267, 12269, 12271, 12273, 12275, 12277, 12279, 12281, 12283, 12285, 12287, 12289, 12291, 12293, 12295, 12297, 12299, 12301, 12303, 12305, 12307, 12309, 12311, 12313, 12315, 12317, 12319, 12321, 12323, 12325, 12327, 12329, 12331, 12333, 12335, 12337, 12339, 12341, 12343, 12345, 12347, 12349, 12351, 12353, 12355, 12357, 12359, 12361, 12363, 12365, 12367, 12369, 12371, 12373, 12375, 12377, 12379, 12381, 12383, 12385, 12387, 12389, 12391, 12393, 12395, 12397, 12399, 12401, 12403, 12405, 12407, 12409, 12411, 12413, 12415, 12417, 12419, 12421, 12423, 12425, 12427, 12429, 12431, 12433, 12435, 12437, 12439, 12441, 12443, 12445, 12447, 12449, 12451, 12453, 12455, 12457, 12459, 12461, 12463, 12465, 12467, 12469, 12471, 12473, 12475, 12477, 12479, 12481, 12483, 12485, 12487, 12489, 12491, 12493, 12495, 12497, 12499, 12501, 12503, 12505, 12507, 12509, 12511, 12513, 12515, 12517, 12519, 12521, 12523, 12525, 12527, 12529, 12531, 12533, 12535, 12537, 12539, 12541, 12543, 12545, 12547, 12549, 12551, 12553, 12555, 12557, 12559, 12561, 12563, 12565, 12567, 12569, 12571, 12573, 12575, 12577, 12579, 12581, 12583, 12585, 12587, 12589, 12591, 12593, 12595, 12597, 12599, 12601, 12603, 12605, 12607, 12609, 12611, 12613, 12615, 12617, 12619, 12621, 12623, 12625, 12627, 12629, 12631, 12633, 12635, 12637, 12639, 12641, 12643, 12645, 12647, 12649, 12651, 12653, 12655, 12657, 12659, 12661, 12663, 12665, 12667, 12669, 12671, 12673, 12675, 12677, 12679, 12681, 12683, 12685, 12687, 12689, 12691, 12693, 12695, 12697, 12699, 12701, 12703, 12705, 12707, 12709, 12711, 12713, 12715, 12717, 12719, 12721, 12723, 12725, 12727, 12729, 12731, 12733, 12735, 12737, 12739, 12741, 12743, 12745, 12747, 12749, 12751, 12753, 12755, 12757, 12759, 12761, 12763, 12765, 12767, 12769, 12771, 12773, 12775, 12777, 12779, 12781, 12783, 12785, 12787, 12789, 12791, 12793, 12795, 12797, 12799, 12801, 12803, 12805, 12807, 12809, 12811, 12813, 12815, 12817, 12819, 12821, 12823, 12825, 12827, 12829, 12831, 12833, 12835, 12837, 12839, 12841, 12843, 12845, 12847, 12849, 12851, 12853, 12855, 12857, 12859, 12861, 12863, 12865, 12867, 12869, 12871, 12873, 12875, 12877, 12879, 12881, 12883, 12885, 12887, 12889, 12891, 12893, 12895, 12897, 12899, 12901, 12903, 12905, 12907, 12909, 12911, 12913, 12915, 12917, 12919, 12921, 12923, 12925, 12927, 12929, 12931, 12933, 12935, 12937, 12939, 12941, 12943, 12945, 12947, 12949, 12951, 12953, 12955, 12957, 12959, 12961, 12963, 12965, 12967, 12969, 12971, 12973, 12975, 12977, 12979, 12981, 12983, 12985, 12987, 12989, 12991, 12993, 12995, 12997, 12999, 13001, 13003, 13005, 13007, 13009, 13011, 13013, 13015, 13017, 13019, 13021, 13023, 13025, 13027, 13029, 13031, 13033, 13035, 13037, 13039, 13041, 13043, 13045, 13047, 13049, 13051, 13053, 13055, 13057, 13059, 13061, 13063, 13065, 13067, 13069, 13071, 13073, 13075, 13077, 13079, 13081, 13083, 13085, 13087, 13089, 13091, 13093, 13095, 13097, 13099, 13101, 13103, 13105, 13107, 13109, 13111, 13113, 13115, 13117, 13119, 13121, 13123, 13125, 13127, 13129, 13131, 13133, 13135, 13137, 13139, 13141, 13143, 13145, 13147, 13149, 13151, 13153, 13155, 13157, 13159, 13161, 13163, 13165, 13167, 13169, 13171, 13173, 4588, 4589, 13177, 13179, 13181, 13183, 13185, 4610, 4611, 13189, 13191, 13193, 13195, 13197, 13199, 13201, 13203, 13205, 13207, 13209, 13211, 13213, 13215, 13217, 13219, 13221, 13223, 13225, 13227, 13229, 13231, 13233, 13235, 13237, 13239, 13241, 13243, 13245, 4743, 4744, 4747, 4748, 4751, 4752, 4755, 4756, 4759, 4760, 13257, 13259, 13261, 13263, 13265, 13267, 13269, 13271, 4815, 4816, 4818, 4819, 4820, 4821, 4829, 4830, 4832, 4833, 4834, 4835, 4838, 4841, 4844, 4845, 4848, 4849, 4866, 4869, 4872, 4873, 4876, 4877, 4878, 4879, 4880, 4881, 4888, 4889, 4890, 4891, 4892, 4893, 4894, 4895, 4896, 4897, 4898, 4899, 4900, 4901, 4902, 4903, 4904, 4905, 4906, 4907, 4910, 4911, 4916, 4917, 4920, 4921, 4928, 4929, 4930, 4931, 4932, 4933, 4935, 4936, 4939, 4940, 4945, 4946, 4947, 4949, 4950, 4952, 4953, 4954, 4955, 4956, 4957, 4958, 4959, 4964, 4965, 4969, 4970, 4971, 4972, 4982, 4984, 4987, 4990, 4998, 4999, 5002, 5003, 5006, 5007, 5010, 5011, 5030, 5031, 5034, 5035, 5051, 5052, 5053, 5054, 5055, 5056, 5065, 5066, 5067, 5068, 5069, 5070, 5074, 5075, 5078, 5079, 5082, 5083, 5086, 5087, 5094, 5095, 5098, 5099, 5102, 5103, 5106, 5107, 5110, 5111, 5114, 5115, 5118, 5119, 5122, 5123, 5130, 5131, 5134, 5135, 5138, 5139, 5140, 5141, 5143, 5144, 5151, 5152, 5159, 5160, 5161, 5162, 5165, 5166, 5176, 5177, 5183, 5184, 5195, 5196, 5199, 5200, 5201, 5202, 5204, 5205, 5209, 5210, 5211, 5212, 5213, 5214, 5219, 5220, 5222, 5223, 5225, 5226, 5227, 5228, 5231, 5232, 5237, 5238, 5243, 5244, 13458, 13460, 13462, 13464, 13466, 13468, 13470, 13472, 13474, 5309, 5312, 5337, 5338, 13480, 13482, 13484, 13486, 13488, 13490, 13492, 13494, 13496, 13498, 13500, 13502, 13504, 13506, 13508, 13510, 13512, 13514, 13516, 13518, 5441, 5442, 5464, 5465, 13524, 13526, 13528, 13530, 13532, 13534, 13536, 13538, 13540, 13542, 13544, 5530, 5531, 5535, 5536, 13550, 13552, 13554, 13556, 13558, 13560, 13562, 13564, 13566, 13568, 13570, 13572, 13574, 13576, 13578, 13580, 5607, 5608, 5609, 5610, 5637, 5638, 5643, 5644, 5647, 5648, 5653, 5654, 5655, 5656, 5657, 5658, 5661, 5662, 5667, 5668, 5677, 5678, 5681, 5682, 5686, 5687, 5692, 5693, 5697, 5698, 5701, 5702, 5709, 5710, 5713, 5716, 5721, 5722, 5724, 5725, 5726, 5727, 5728, 5729, 5743, 5744, 5747, 5748, 5751, 5752, 5753, 5754, 5761, 5762, 5763, 5764, 5765, 5766, 5768, 5769, 5770, 5771, 5775, 5776, 5777, 5778, 5779, 5780, 5781, 5782, 5785, 5786, 5789, 5790, 5793, 5794, 5795, 5796, 5799, 5800, 5801, 5802, 5811, 5812, 5814, 5815, 5819, 5820, 5821, 5822, 5827, 5828, 5835, 5836, 5840, 5841, 5844, 5845, 5870, 5871, 5872, 5873, 5878, 5879, 5904, 5905, 5924, 5925, 5937, 5938, 5941, 5942, 5945, 5946, 5949, 5950, 5951, 5952, 5957, 5958, 5963, 5964, 5967, 5968, 5983, 5984, 5987, 5988, 5989, 5990, 5993, 5994, 5997, 5998, 6023, 6024, 6049, 6050, 13720, 13722, 13724, 13726, 13728, 13730, 13732, 13734, 13736, 6107, 6108, 13740, 13742, 13744, 13746, 13748, 13750, 13752, 13754, 6141, 6142, 6148, 6149, 6152, 6153, 13762, 13764, 6165, 6166, 6169, 6170, 13770, 13772, 13774, 13776, 13778, 13780, 13782, 13784, 6226, 6227, 6246, 6247, 6268, 6269, 13792, 13794, 13796, 13798, 13800, 13802, 13804, 13806, 6313, 6314, 6315, 6316, 6318, 6319, 6320, 6321, 6326, 6336, 6337, 6338, 6339, 6340, 6348, 6349, 6350, 6351, 6352, 6360, 6361, 6362, 6363, 6364, 6365, 6369, 6370, 6371, 6372, 6404, 6421, 6422, 6425, 6426, 6461, 6462, 6463, 6464, 6470, 6471, 6473, 6474, 6475, 6476, 6481, 6482, 6489, 6490, 6495, 6496, 6499, 6500, 6503, 6504, 6509, 6510, 6515, 6518, 6519, 6520, 6522, 6523, 6526, 6527, 6530, 6531, 6536, 6537, 6538, 6539, 6540, 6541, 6542, 6543, 6551, 6552, 6558, 6559, 6562, 6563, 6566, 6567, 6570, 6571, 6574, 6575, 6578, 6579, 6582, 6583, 6590, 6591, 6593, 6594, 6598, 6599, 6602, 6603, 6606, 6607, 6610, 6611, 6614, 6615, 6618, 6619, 6620, 6621, 6630, 6631, 6634, 6635, 6640, 6641, 6645, 6646, 6650, 6651, 6655, 6657, 6665, 6666, 6668, 6669, 6670, 6671, 6677, 6680, 6681, 6682, 6684, 6685, 6686, 6687, 6688, 6689, 6692, 6693, 6696, 6697, 6700, 6701, 6704, 6705, 6712, 6715, 6718, 6719, 6722, 6723, 6751, 6754, 6756, 6758, 6763, 6766, 6770, 6771, 6776, 6777, 6778, 6779, 6780, 6784, 6785, 6786, 6791, 6792, 6795, 6796, 6799, 6800, 6803, 6804, 6807, 6808, 6813, 6814, 6819, 6820, 6823, 6824, 6827, 6828, 6831, 6834, 6837, 6838, 6841, 6842, 6843, 6844, 6846, 6847, 6851, 6854, 6857, 6860, 6861, 6862, 6863, 6867, 6868, 6871, 6872, 6874, 6876, 6877, 6879, 6880, 6884, 6887, 6888, 6889, 6894, 6895, 14024, 14026, 14028, 6934, 6935, 6938, 6939, 14034, 14036, 14038, 14040, 14042, 14044, 14046, 14048, 14050, 14052, 14054, 14056, 14058, 7017, 7018, 7034, 7037, 7040, 7043, 7045, 7046, 7049, 7052, 7055, 7058, 7061, 7064, 7067, 7070, 14076, 14078, 14080, 14082, 14084, 14086, 14088, 14090, 14092, 14094, 14096, 14098, 14100, 14102, 14104, 14106, 14108, 14110, 14112, 14114, 14116, 14118, 14120, 14122, 14124, 14126, 14128, 14130, 14132, 7257, 7258, 7259, 7260, 14138, 7297, 7298, 14142, 14144, 7310, 7311, 14148, 7321, 7322, 7323, 7324, 14154, 14156, 14158, 14160, 14162, 14164, 14166, 14168, 7701, 7704, 14172, 14174, 7721, 7722, 7723, 7724, 7727, 7728, 7729, 7730, 14184, 14186, 14188, 14190, 7775, 7776, 7777, 7778, 7784, 7789, 7790, 7791, 7792, 7798, 14202, 7901, 7902, 7910, 7911, 14208, 14210, 14212, 7926, 7927, 7935, 7936, 7937, 7938, 7939, 7940, 7941, 7942, 7945, 7946, 14226, 14228, 14230, 14232, 14234, 14236, 14238, 8457, 8458, 8459, 14243, 14245, 14247, 14249, 8495, 8496, 14253, 14255, 8591, 8592, 8593, 8594, 14261, 8603, 14264, 14266, 14268, 14270, 14272, 14274, 14276, 14278, 8693, 8694, 8695, 8696, 8697, 8698, 8703, 8708, 14288, 14290, 14292, 14294, 14296, 14298, 9068, 9069, 9073, 9074, 14304, 14306, 14308, 14310, 9115, 9116, 9117, 9125, 9126, 9127, 9128, 14319, 14321, 14323, 14325, 14327, 14329, 14331, 14333, 9213, 9222, 9225, 9228, 9232, 9233, 9234, 9610, 9611, 9791, 9801, 9980, 9981, 9983, 9984, 9988, 9989, 9991, 9992, 10007, 10009, 10011, 10013, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 15516, 15523, 14401, 14400, 14402, 14404, 14403, 14405, 14407, 14406, 14409, 14408, 14411, 14410, 14412, 14414, 14413, 15554, 14416, 14415, 15556, 14418, 14417, 15558, 14420, 14419, 15560, 14422, 14421, 15562, 14424, 14423, 14426, 14425, 14428, 14427, 14430, 14429, 14432, 14431, 14434, 14433, 14435, 14436, 14438, 14437, 14439, 14441, 14440, 14443, 14442, 15572, 14444, 15574, 15576, 14446, 14445, 14447, 14449, 14448, 14451, 14450, 15578, 14452, 15580, 15582, 14473, 14453, 15134, 14454, 14475, 14455, 15586, 14477, 14456, 15588, 14458, 14457, 14459, 14461, 14460, 14463, 14462, 15131, 15130, 14516, 14941, 14464, 15129, 15128, 14473, 14472, 15134, 15133, 14475, 14474, 15592, 14477, 14476, 15594, 15596, 15598, 14466, 14465, 14468, 14467, 14859, 14469, 15600, 15602, 15604, 15606, 15608, 15610, 15612, 15614, 15616, 15618, 14471, 14470, 15620, 14473, 14472, 14475, 14474, 15622, 14477, 14476, 15624, 14479, 14478, 14481, 14480, 14483, 14482, 15626, 15628, 15630, 14484, 15632, 14486, 14485, 15634, 14488, 14487, 14490, 14489, 15637, 14491, 15639, 14492, 15641, 15643, 15645, 15647, 14494, 14493, 15276, 15223, 15649, 14495, 14497, 14496, 15651, 15653, 14499, 14498, 14501, 14500, 14503, 14502, 14505, 14504, 14506, 14507, 14509, 14508, 14511, 14510, 14513, 14512, 14515, 14514, 14516, 14518, 14517, 15659, 14520, 14519, 15661, 14522, 14521, 15663, 14524, 14523, 15665, 14526, 14525, 14528, 14527, 14530, 14529, 14531, 14532, 14533, 14534, 14536, 14535, 14538, 14537, 14540, 14539, 14542, 14541, 15667, 14544, 14543, 15669, 14546, 14545, 14547, 14548, 14550, 14549, 14552, 14551, 14554, 14553, 14555, 14557, 14556, 14559, 14558, 15671, 15673, 15675, 14560, 14562, 14561, 14563, 14565, 14564, 14567, 14566, 15677, 15679, 15681, 14568, 14570, 14569, 15683, 14572, 14571, 15685, 14574, 14573, 15687, 14576, 14575, 15689, 15144, 14577, 14578, 14579, 14581, 14580, 15691, 14583, 14582, 15693, 14585, 14584, 15695, 14587, 14586, 15697, 14589, 14588, 15699, 14591, 14590, 15701, 14593, 14592, 15703, 14595, 14594, 15705, 14597, 14596, 14599, 14598, 14601, 14600, 15707, 14603, 14602, 15709, 14605, 14604, 15711, 15713, 14606, 15715, 14608, 14607, 14610, 14609, 14612, 14611, 15717, 14614, 14613, 14616, 14615, 14618, 14617, 15719, 15721, 14620, 14619, 15723, 14622, 14621, 14624, 14623, 14626, 14625, 14628, 14627, 14629, 15725, 14631, 14630, 14633, 14632, 14634, 15727, 14636, 14635, 14638, 14637, 14640, 14639, 14642, 14641, 14644, 14643, 15729, 14646, 14645, 15731, 15733, 14647, 15735, 14648, 14650, 14649, 15737, 15739, 15741, 14652, 14651, 15212, 14653, 15743, 14654, 15745, 14655, 15747, 15749, 14656, 14657, 15751, 14659, 14658, 14661, 14660, 15753, 14663, 14662, 14665, 14664, 15755, 14666, 14668, 14667, 14670, 14669, 14672, 14671, 14674, 14673, 15025, 15024, 14675, 15438, 15477, 15439, 15502, 15501, 15504, 15503, 14677, 14676, 14679, 14678, 15465, 15505, 15507, 14681, 14680, 14683, 14682, 14685, 14684, 14687, 14686, 15474, 15473, 14688, 14690, 14689, 14692, 14691, 14716, 14715, 15504, 15043, 14694, 14693, 14696, 14695, 15509, 14697, 14698, 14700, 14699, 15768, 15471, 15025, 14713, 15453, 15041, 14714, 15502, 15501, 15503, 15456, 15438, 15477, 14701, 14703, 14702, 14705, 14704, 14707, 14706, 14709, 14708, 14710, 15790, 15471, 14712, 14713, 15041, 15473, 14714, 14716, 14715, 15504, 15043, 14717, 15476, 14718, 14720, 14719, 14722, 14721, 14724, 14723, 14725, 14726, 15792, 14729, 14728, 14731, 14730, 14733, 14732, 14735, 14734, 14737, 14736, 14739, 14738, 14741, 14740, 14743, 14742, 14744, 14746, 14745, 15805, 14748, 14747, 14749, 15807, 14750, 14883, 14836, 14751, 14752, 15825, 15827, 14754, 14753, 14756, 14755, 14757, 14759, 14758, 14761, 14760, 14763, 14762, 14764, 14765, 14766, 14767, 14769, 14768, 14771, 14770, 15338, 14773, 14772, 14774, 14775, 14777, 14776, 15829, 14779, 14778, 14781, 14780, 15831, 14783, 14782, 15833, 14784, 14785, 14787, 14786, 15835, 15837, 15839, 14789, 14788, 15841, 14791, 14790, 14793, 14792, 15843, 14795, 14794, 14796, 14798, 14797, 14799, 14801, 14800, 15845, 14803, 14802, 15847, 14804, 14806, 14805, 15849, 15332, 15339, 14807, 14808, 15851, 14809, 14810, 14811, 15853, 14813, 14812, 15855, 14815, 14814, 14817, 14816, 14819, 14818, 15857, 14821, 14820, 14823, 14822, 14825, 14824, 14827, 14826, 15861, 14828, 15863, 15865, 15867, 14830, 14829, 14831, 14832, 14833, 14834, 14835, 14836, 14837, 14839, 14838, 14841, 14840, 15869, 14843, 14842, 15871, 14845, 14844, 15873, 15875, 14847, 14846, 14849, 14848, 14851, 14850, 15877, 15879, 15881, 14852, 15883, 15885, 14854, 14853, 14855, 15887, 15889, 15891, 15893, 14857, 14856, 15895, 14858, 14859, 15897, 14861, 14860, 15899, 15901, 14863, 14862, 15903, 15905, 14865, 14864, 14867, 14866, 14868, 14870, 14869, 14871, 15907, 14872, 15909, 14873, 14875, 14874, 15911, 15913, 14877, 14876, 14879, 14878, 15915, 14881, 14880, 14882, 15185, 14883, 14884, 15917, 14886, 14885, 14887, 15919, 14889, 14888, 15921, 14891, 14890, 14892, 14894, 14893, 14896, 14895, 14898, 14897, 14900, 14899, 14902, 14901, 14903, 14905, 14904, 14907, 14906, 14909, 14908, 14911, 14910, 14913, 14912, 15923, 15925, 14915, 14914, 14917, 14916, 15927, 14919, 14918, 14921, 14920, 14923, 14922, 14925, 14924, 14927, 14926, 14929, 14928, 14930, 14931, 14932, 14933, 14934, 14936, 14935, 14937, 14939, 14938, 14941, 14940, 15929, 14943, 14942, 14944, 14945, 14947, 14946, 14948, 14950, 14949, 14951, 14952, 14953, 14954, 14956, 14955, 14958, 14957, 14959, 15931, 14961, 14960, 14963, 14962, 14964, 14965, 14966, 14968, 14967, 14970, 14969, 15933, 14972, 14971, 15935, 14974, 14973, 15937, 14976, 14975, 15939, 15941, 14977, 14978, 14980, 14979, 15943, 14982, 14981, 14984, 14983, 15945, 14986, 14985, 15947, 14988, 14987, 14990, 14989, 14992, 14991, 15258, 14993, 14995, 14994, 14997, 14996, 14999, 14998, 15949, 15001, 15000, 15951, 15953, 15003, 15002, 15955, 15005, 15004, 15957, 15424, 15423, 15426, 15425, 15431, 15006, 15433, 15432, 15436, 15435, 15438, 15437, 15007, 15504, 15503, 15441, 15440, 15443, 15442, 15010, 15506, 15507, 15429, 15008, 15959, 15424, 15423, 15426, 15425, 15431, 15430, 15433, 15432, 15436, 15435, 15438, 15009, 15439, 15504, 15503, 15441, 15440, 15443, 15442, 15010, 15506, 15011, 15447, 15446, 15961, 15449, 15448, 15451, 15450, 15453, 15452, 15012, 15455, 15454, 15457, 15456, 15459, 15458, 15460, 15013, 15463, 15465, 15467, 15015, 15014, 15972, 15982, 15016, 15018, 15017, 15020, 15019, 15984, 15462, 15021, 15986, 15037, 15023, 15990, 15469, 15468, 15992, 15025, 15024, 15026, 15028, 15027, 15449, 15448, 15451, 15450, 15453, 15452, 15033, 15455, 15454, 15457, 15456, 15459, 15458, 15036, 15461, 15506, 15030, 15029, 16002, 15449, 15031, 15451, 15450, 15032, 15040, 15033, 15454, 15034, 15457, 15456, 15458, 15035, 15036, 15463, 15465, 15038, 15037, 16004, 15449, 15039, 15451, 15450, 15041, 15040, 15475, 15502, 15042, 15504, 15043, 15438, 15477, 15460, 15044, 15045, 15046, 15464, 15048, 15047, 16006, 15050, 15049, 15051, 15053, 15052, 15054, 15056, 15055, 16016, 16018, 15057, 16020, 16022, 15059, 15058, 15060, 15061, 15063, 15062, 15065, 15064, 15067, 15066, 15069, 15068, 15070, 16025, 16027, 15072, 15071, 15074, 15073, 15076, 15075, 15077, 16030, 16032, 15079, 15078, 15080, 15082, 15081, 15084, 15083, 16035, 16037, 16039, 15085, 15087, 15086, 16041, 16043, 15089, 15088, 15090, 15092, 15091, 15093, 15095, 15094, 15097, 15096, 15099, 15098, 15101, 15100, 15103, 15102, 15105, 15104, 15107, 15106, 15109, 15108, 15111, 15110, 15113, 15112, 15114, 15115, 15116, 15118, 15117, 15120, 15119, 15122, 15121, 15124, 15123, 15125, 15127, 15126, 15129, 15128, 15131, 15130, 15132, 15134, 15133, 16046, 15136, 15135, 16048, 15138, 15137, 15140, 15139, 15142, 15141, 15144, 15143, 15146, 15145, 15148, 15147, 15150, 15149, 15151, 15152, 15153, 15155, 15154, 15157, 15156, 15158, 15159, 15161, 15160, 15162, 15164, 15163, 15166, 15165, 15167, 15169, 15168, 15170, 16050, 16052, 15172, 15171, 15174, 15173, 15175, 16054, 15176, 16056, 16058, 15178, 15177, 15180, 15179, 16060, 15181, 15183, 15182, 15185, 15184, 15186, 16062, 15187, 15189, 15188, 15190, 16064, 15192, 15191, 16066, 15194, 15193, 16068, 15196, 15195, 15198, 15197, 16070, 15200, 15199, 15202, 15201, 15204, 15203, 16074, 15205, 16076, 15207, 15206, 16078, 15209, 15208, 16080, 15377, 15210, 15212, 15211, 16082, 16085, 16088, 15213, 15215, 15214, 15216, 15217, 15218, 15219, 16090, 15221, 15220, 15222, 15223, 15224, 16092, 15226, 15225, 16094, 15228, 15227, 16096, 15230, 15229, 16098, 15232, 15231, 16100, 15234, 15233, 16102, 15236, 15235, 16104, 15238, 15237, 15239, 15241, 15240, 15242, 16106, 15243, 16108, 15244, 15246, 15245, 16110, 15248, 15247, 16112, 15250, 15249, 16114, 15252, 15251, 16116, 15254, 15253, 16118, 15256, 15255, 16120, 16122, 15258, 15257, 15260, 15259, 15261, 15262, 15263, 15264, 16124, 15266, 15265, 16126, 15267, 15268, 15269, 15270, 16128, 15272, 15271, 15273, 16130, 15275, 15274, 15276, 16132, 15278, 15277, 15279, 15280, 15282, 15281, 15283, 15285, 15284, 15287, 15286, 16136, 15288, 16138, 16140, 15290, 15289, 15291, 15293, 15292, 15295, 15294, 16144, 15296, 16146, 16149, 15298, 15297, 16152, 15300, 15299, 16154, 15302, 15301, 16156, 15304, 15303, 16158, 15306, 15305, 15308, 15307, 15310, 15309, 15312, 15311, 15314, 15313, 16162, 15316, 15315, 16164, 15318, 15317, 15319, 15320, 15321, 15322, 15323, 15325, 15324, 15326, 15328, 15327, 15330, 15329, 15332, 15331, 15334, 15333, 15336, 15335, 15337, 15339, 15338, 15341, 15340, 15343, 15342, 15345, 15344, 15346, 15347, 15348, 15349, 15351, 15350, 15353, 15352, 15355, 15354, 15356, 16172, 15358, 15357, 15360, 15359, 16174, 15361, 15363, 15362, 16180, 15365, 15364, 15367, 15366, 16182, 15369, 15368, 16184, 15371, 15370, 16186, 15373, 15372, 16188, 15375, 15374, 16190, 15377, 15376, 15379, 15378, 16192, 15381, 15380, 15383, 15382, 16194, 15385, 15384, 16196, 15387, 15386, 16198, 15389, 15388, 15391, 15390, 15393, 15392, 16202, 15395, 15394, 16204, 16206, 15396, 16208, 15397, 15399, 15398, 15401, 15400, 15403, 15402, 15405, 15404, 15406, 15408, 15407, 16217, 15410, 15409, 16219, 15411, 15412, 16222, 15413, 16224, 15414, 15416, 15415, 15418, 15417, 16228, 15420, 15419, 15422, 15421, 16230, 15424, 15423, 15426, 15425, 15427, 15429, 15428, 15431, 15430, 15433, 15432, 15453, 15452, 15434, 15436, 15435, 15438, 15437, 15439, 15441, 15440, 15443, 15442, 15445, 15444, 16235, 15447, 15446, 16237, 15449, 15448, 15451, 15450, 15453, 15452, 15475, 15455, 15454, 15457, 15456, 15459, 15458, 15460, 15462, 15461, 15464, 15463, 15466, 15465, 15467, 15469, 15468, 16252, 15471, 15470, 15472, 15474, 15473, 15475, 15502, 15501, 15504, 15503, 15477, 15476, 15478, 15480, 15479, 15482, 15481, 15484, 15483, 15486, 15485, 15487, 16258, 15490, 15489, 15492, 15491, 15494, 15493, 15496, 15495, 15498, 15497, 15500, 15499, 15502, 15501, 15504, 15503, 15506, 15505, 15507, 15509, 15508, 15510, 15512, 15511, 15514, 15513, 15518, 15517, 15520, 15519, 15521, 16177, 16177, 15525, 15524, 15526, 15528, 15527, 15530, 15529, 15532, 15531, 15534, 15533, 15535, 15536, 15537, 16297, 16299, 15539, 15538, 15540, 16278, 15541, 15542, 16278, 15543, 15549, 15548, 15544, 15545, 15547, 15546, 15549, 15548, 15550, 15552, 15551, 16302, 15563, 15565, 15564, 16306, 15566, 15568, 15567, 15569, 15570, 16309, 16177, 16177, 16177, 16177, 16178, 16178, 16215, 16215, 16215, 16215, 16177, 16177, 16215, 16215, 16215, 16215, 15757, 15756, 15759, 15758, 15761, 15760, 15763, 15762, 15764, 15770, 15769, 15772, 15771, 15774, 15773, 15776, 15775, 15778, 15777, 15779, 15780, 15781, 15782, 16325, 16327, 15784, 15783, 16329, 16331, 15785, 15787, 15786, 15788, 16337, 16339, 16282, 16281, 15817, 15815, 15793, 15794, 15795, 15796, 15797, 16342, 16344, 16282, 15798, 15799, 15816, 15800, 15801, 15803, 15802, 16348, 15809, 15808, 15811, 15810, 15812, 15813, 15814, 16350, 15815, 15816, 16355, 16282, 16281, 15817, 15819, 15818, 15821, 15820, 16357, 16359, 16361, 16363, 15823, 15822, 16215, 16215, 16215, 16215, 16177, 16177, 16178, 16178, 16178, 16178, 16177, 16177, 16177, 16177, 16178, 16178, 16215, 16215, 16215, 16215, 16374, 15963, 15962, 15964, 15966, 15965, 15968, 15967, 15970, 15969, 16381, 15974, 15973, 15975, 15976, 15978, 15977, 15980, 15979, 16385, 16387, 15988, 15987, 15994, 15993, 15996, 15995, 15997, 15999, 15998, 16000, 16401, 16403, 16007, 16008, 16010, 16009, 16011, 16012, 16014, 16013, 16177, 16177, 16177, 16177, 16178, 16178, 16215, 16215, 16177, 16177, 16215, 16215, 16413, 16232, 16231, 16233, 16415, 16421, 16239, 16238, 16241, 16240, 16243, 16242, 16244, 16424, 16426, 16246, 16245, 16247, 16249, 16248, 16250, 16276, 16267, 16278, 16268, 16280, 16279, 16282, 16281, 16283, 16270, 16269, 16271, 16273, 16272, 16274, 16276, 16275, 16278, 16277, 16280, 16279, 16282, 16281, 16283, 16285, 16284, 16286, 16288, 16287, 16289, 16411, 16407, 16406, 16290, 16410, 16291, 16293, 16292, 16294, 16295, 16394, 16395, 16396, 16397, 16300, 16304, 16433, 16434, 16303, 16430, 16396, 16397, 16431, 16304, 16433, 16434, 16307, 16410, 16409, 16312, 16407, 16313, 16408, 16315, 16314, 16316, 16318, 16317, 16319, 16322, 16323, 16396, 16378, 16431, 16432, 16433, 16434, 16332, 16333, 16377, 16334, 16379, 16432, 16433, 16335, 16346, 16377, 16378, 16352, 16351, 16353, 16443, 16364, 16364, 16365, 16365, 16367, 16366, 16369, 16368, 16371, 16370, 16372, 16376, 16395, 16377, 16378, 16379, 16432, 16433, 16434, 16382, 16383, 16390, 16391, 16392, 16393, 16390, 16391, 16392, 16393, 16388, 16395, 16396, 16397, 16389, 16390, 16391, 16392, 16393, 16394, 16395, 16396, 16397, 16398, 16407, 16406, 16408, 16410, 16409, 16411, 16447, 16416, 16449, 16417, 16451, 16418, 16453, 16419, 16427, 16428, 16429, 16430, 16431, 16432, 16433, 16434, 16435, 16435, 16440, 16440, 16444, 16444, 16445, 16445, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 4668, 4669, 4670, 4671, 4672, 4673, 4674, 4675, 4676, 4677, 4678, 4679, 4680, 4741, 4742, 4745, 4746, 4749, 4750, 4753, 4754, 4757, 4758, 4761, 4762, 4763, 4764, 4765, 4766, 4767, 4768, 4769, 4770, 4771, 4772, 4773, 4774, 4808, 4809, 4810, 4811, 4812, 4813, 4814, 4817, 4822, 4823, 4824, 4825, 4826, 4827, 4828, 4831, 4836, 4837, 4839, 4840, 4842, 4843, 4846, 4847, 4850, 4851, 4852, 4853, 4854, 4855, 4856, 4857, 4858, 4859, 4860, 4861, 4862, 4863, 4864, 4865, 4867, 4868, 4870, 4871, 4874, 4875, 4882, 4883, 4884, 4885, 4886, 4887, 4908, 4909, 4912, 4913, 4914, 4915, 4918, 4919, 4922, 4923, 4924, 4925, 4926, 4927, 4934, 4937, 4938, 4941, 4942, 4943, 4944, 4948, 4951, 4960, 4961, 4962, 4963, 4966, 4967, 4968, 4973, 4974, 4975, 4976, 4977, 4978, 4979, 4980, 4981, 4983, 4985, 4986, 4988, 4989, 4991, 4992, 4993, 4994, 4995, 4996, 4997, 5000, 5001, 5004, 5005, 5008, 5009, 5012, 5013, 5014, 5015, 5016, 5017, 5018, 5019, 5020, 5021, 5022, 5023, 5024, 5025, 5026, 5027, 5028, 5029, 5032, 5033, 5036, 5037, 5038, 5039, 5040, 5041, 5042, 5043, 5044, 5045, 5046, 5047, 5048, 5049, 5050, 5057, 5058, 5059, 5060, 5061, 5062, 5063, 5064, 5071, 5072, 5073, 5076, 5077, 5080, 5081, 5084, 5085, 5088, 5089, 5090, 5091, 5092, 5093, 5096, 5097, 5100, 5101, 5104, 5105, 5108, 5109, 5112, 5113, 5116, 5117, 5120, 5121, 5124, 5125, 5126, 5127, 5128, 5129, 5132, 5133, 5136, 5137, 5142, 5145, 5146, 5147, 5148, 5149, 5150, 5153, 5154, 5155, 5156, 5157, 5158, 5163, 5164, 5167, 5168, 5169, 5170, 5171, 5172, 5173, 5174, 5175, 5178, 5179, 5180, 5181, 5182, 5185, 5186, 5187, 5188, 5189, 5190, 5191, 5192, 5193, 5194, 5197, 5198, 5203, 5206, 5207, 5208, 5215, 5216, 5217, 5218, 5221, 5224, 5229, 5230, 5233, 5234, 5235, 5236, 5239, 5240, 5241, 5242, 5245, 5246, 5247, 5248, 5249, 5286, 5287, 5288, 5289, 5290, 5291, 5292, 5293, 5294, 5295, 5296, 5297, 5298, 5299, 5300, 5301, 5302, 5303, 5304, 5305, 5306, 5307, 5308, 5310, 5311, 5313, 5314, 5315, 5316, 5317, 5318, 5319, 5320, 5321, 5322, 5323, 5324, 5325, 5326, 5327, 5328, 5329, 5330, 5331, 5332, 5333, 5334, 5335, 5336, 5419, 5420, 5421, 5422, 5423, 5424, 5425, 5426, 5427, 5428, 5429, 5430, 5431, 5432, 5433, 5434, 5435, 5436, 5437, 5438, 5439, 5440, 5443, 5444, 5445, 5446, 5447, 5448, 5449, 5450, 5451, 5452, 5453, 5454, 5455, 5456, 5457, 5458, 5459, 5460, 5461, 5462, 5463, 5466, 5467, 5468, 5469, 5470, 5471, 5472, 5473, 5474, 5475, 5476, 5477, 5523, 5524, 5525, 5526, 5527, 5528, 5529, 5532, 5533, 5534, 5537, 5538, 5539, 5540, 5541, 5611, 5612, 5613, 5614, 5615, 5616, 5617, 5618, 5619, 5620, 5621, 5622, 5623, 5624, 5625, 5626, 5627, 5628, 5629, 5630, 5631, 5632, 5633, 5634, 5635, 5636, 5639, 5640, 5641, 5642, 5645, 5646, 5649, 5650, 5651, 5652, 5659, 5660, 5663, 5664, 5665, 5666, 5669, 5670, 5671, 5672, 5673, 5674, 5675, 5676, 5679, 5680, 5683, 5684, 5685, 5688, 5689, 5690, 5691, 5694, 5695, 5696, 5699, 5700, 5703, 5704, 5705, 5706, 5707, 5708, 5711, 5712, 5714, 5715, 5717, 5718, 5719, 5720, 5723, 5730, 5731, 5732, 5733, 5734, 5735, 5736, 5737, 5738, 5739, 5740, 5741, 5742, 5745, 5746, 5749, 5750, 5755, 5756, 5757, 5758, 5759, 5760, 5767, 5772, 5773, 5774, 5783, 5784, 5787, 5788, 5791, 5792, 5797, 5798, 5803, 5804, 5805, 5806, 5807, 5808, 5809, 5810, 5813, 5816, 5817, 5818, 5823, 5824, 5825, 5826, 5829, 5830, 5831, 5832, 5833, 5834, 5837, 5838, 5839, 5842, 5843, 5846, 5847, 5848, 5849, 5850, 5851, 5852, 5853, 5854, 5855, 5856, 5857, 5858, 5859, 5860, 5861, 5862, 5863, 5864, 5865, 5866, 5867, 5868, 5869, 5874, 5875, 5876, 5877, 5880, 5881, 5882, 5883, 5884, 5885, 5886, 5887, 5888, 5889, 5890, 5891, 5892, 5893, 5894, 5895, 5896, 5897, 5898, 5899, 5900, 5901, 5902, 5903, 5906, 5907, 5908, 5909, 5910, 5911, 5912, 5913, 5914, 5915, 5916, 5917, 5918, 5919, 5920, 5921, 5922, 5923, 5926, 5927, 5928, 5929, 5930, 5931, 5932, 5933, 5934, 5935, 5936, 5939, 5940, 5943, 5944, 5947, 5948, 5953, 5954, 5955, 5956, 5959, 5960, 5961, 5962, 5965, 5966, 5969, 5970, 5971, 5972, 5973, 5974, 5975, 5976, 5977, 5978, 5979, 5980, 5981, 5982, 5985, 5986, 5991, 5992, 5995, 5996, 5999, 6000, 6001, 6002, 6003, 6004, 6005, 6006, 6007, 6008, 6009, 6010, 6011, 6012, 6013, 6014, 6015, 6016, 6017, 6018, 6019, 6020, 6021, 6022, 6025, 6026, 6027, 6028, 6029, 6030, 6031, 6032, 6033, 6034, 6035, 6036, 6037, 6038, 6039, 6040, 6041, 6042, 6043, 6044, 6045, 6046, 6047, 6048, 6087, 6088, 6089, 6090, 6091, 6092, 6093, 6094, 6095, 6096, 6097, 6098, 6099, 6100, 6101, 6102, 6103, 6104, 6105, 6106, 6143, 6144, 6145, 6146, 6147, 6150, 6151, 6163, 6164, 6167, 6168, 6203, 6204, 6205, 6206, 6207, 6208, 6209, 6210, 6211, 6212, 6213, 6214, 6215, 6216, 6217, 6218, 6219, 6220, 6221, 6222, 6223, 6224, 6225, 6228, 6229, 6230, 6231, 6232, 6233, 6234, 6235, 6236, 6237, 6238, 6239, 6240, 6241, 6242, 6243, 6244, 6245, 6248, 6249, 6250, 6251, 6252, 6253, 6254, 6255, 6256, 6257, 6258, 6259, 6260, 6261, 6262, 6263, 6264, 6265, 6266, 6267, 6270, 6271, 6272, 6273, 6274, 6275, 6311, 6312, 6317, 6322, 6323, 6324, 6325, 6327, 6328, 6329, 6330, 6331, 6332, 6333, 6334, 6335, 6341, 6342, 6343, 6344, 6345, 6346, 6347, 6353, 6354, 6355, 6356, 6357, 6358, 6359, 6366, 6367, 6368, 6373, 6374, 6375, 6376, 6377, 6378, 6379, 6380, 6381, 6382, 6383, 6384, 6385, 6386, 6387, 6388, 6389, 6390, 6391, 6392, 6393, 6394, 6395, 6396, 6397, 6398, 6399, 6400, 6401, 6402, 6403, 6405, 6406, 6407, 6408, 6409, 6410, 6411, 6412, 6413, 6414, 6415, 6416, 6417, 6418, 6419, 6420, 6423, 6424, 6427, 6428, 6429, 6430, 6431, 6432, 6433, 6434, 6435, 6436, 6437, 6438, 6439, 6440, 6441, 6442, 6443, 6444, 6445, 6446, 6447, 6448, 6449, 6450, 6451, 6452, 6453, 6454, 6455, 6456, 6457, 6458, 6459, 6460, 6465, 6466, 6467, 6468, 6469, 6472, 6477, 6478, 6479, 6480, 6483, 6484, 6485, 6486, 6487, 6488, 6491, 6492, 6493, 6494, 6497, 6498, 6501, 6502, 6505, 6506, 6507, 6508, 6511, 6512, 6513, 6514, 6516, 6517, 6521, 6524, 6525, 6528, 6529, 6532, 6533, 6534, 6535, 6544, 6545, 6546, 6547, 6548, 6549, 6550, 6553, 6554, 6555, 6556, 6557, 6560, 6561, 6564, 6565, 6568, 6569, 6572, 6573, 6576, 6577, 6580, 6581, 6584, 6585, 6586, 6587, 6588, 6589, 6592, 6595, 6596, 6597, 6600, 6601, 6604, 6605, 6608, 6609, 6612, 6613, 6616, 6617, 6622, 6623, 6624, 6625, 6626, 6627, 6628, 6629, 6632, 6633, 6636, 6637, 6638, 6639, 6642, 6643, 6644, 6647, 6648, 6649, 6652, 6653, 6654, 6656, 6658, 6659, 6660, 6661, 6662, 6663, 6664, 6667, 6672, 6673, 6674, 6675, 6676, 6678, 6679, 6683, 6690, 6691, 6694, 6695, 6698, 6699, 6702, 6703, 6706, 6707, 6708, 6709, 6710, 6711, 6713, 6714, 6716, 6717, 6720, 6721, 6724, 6725, 6726, 6727, 6728, 6729, 6730, 6731, 6732, 6733, 6734, 6735, 6736, 6737, 6738, 6739, 6740, 6741, 6742, 6743, 6744, 6745, 6746, 6747, 6748, 6749, 6750, 6752, 6753, 6755, 6757, 6759, 6760, 6761, 6762, 6764, 6765, 6767, 6768, 6769, 6772, 6773, 6774, 6775, 6781, 6782, 6783, 6787, 6788, 6789, 6790, 6793, 6794, 6797, 6798, 6801, 6802, 6805, 6806, 6809, 6810, 6811, 6812, 6815, 6816, 6817, 6818, 6821, 6822, 6825, 6826, 6829, 6830, 6832, 6833, 6835, 6836, 6839, 6840, 6845, 6848, 6849, 6850, 6852, 6853, 6855, 6856, 6858, 6859, 6864, 6865, 6866, 6869, 6870, 6873, 6875, 6878, 6881, 6882, 6883, 6885, 6886, 6890, 6891, 6892, 6893, 6896, 6897, 6898, 6899, 6913, 6914, 6915, 6916, 6917, 6918, 6919, 6920, 6921, 6922, 6923, 6924, 6925, 6926, 6927, 6928, 6929, 6930, 6931, 6932, 6933, 6936, 6937, 6994, 6995, 6996, 6997, 6998, 6999, 7000, 7001, 7002, 7003, 7004, 7005, 7006, 7007, 7008, 7009, 7010, 7011, 7012, 7013, 7014, 7015, 7016, 7019, 7020, 7021, 7022, 7023, 7024, 7025, 7026, 7027, 7028, 7029, 7030, 7031, 7032, 7033, 7035, 7036, 7038, 7039, 7041, 7042, 7044, 7047, 7048, 7050, 7051, 7053, 7054, 7056, 7057, 7059, 7060, 7062, 7063, 7065, 7066, 7068, 7069, 7071, 7072, 7073, 7074, 7075, 7076, 7077, 7078, 7079, 7080, 7201, 7202, 7207, 7208, 7217, 16623, 16612, 7223, 7224, 16628, 16626, 7230, 7231, 7232, 7237, 7238, 7239, 7240, 7241, 7242, 7243, 7244, 7245, 7246, 7247, 7261, 7262, 7263, 7264, 7265, 7266, 7267, 7268, 7269, 7270, 7271, 7272, 7273, 7274, 7275, 7276, 7277, 7278, 7279, 7299, 7300, 7301, 7312, 7317, 7318, 7319, 7320, 16566, 16565, 16577, 16576, 16623, 16612, 7374, 7375, 16628, 16626, 16623, 16622, 7411, 7412, 7415, 7416, 16628, 16626, 16648, 16647, 7453, 7454, 7455, 7456, 16665, 16663, 16746, 16745, 16757, 16756, 7569, 7570, 7594, 7595, 7596, 7597, 7642, 7643, 7644, 7645, 7646, 7647, 7648, 7649, 7650, 7697, 7698, 7699, 7700, 7702, 7703, 7705, 7706, 7707, 7708, 7709, 7710, 7711, 7712, 7725, 7726, 7731, 7732, 7733, 7734, 7779, 7780, 7781, 7782, 7783, 7785, 7786, 7787, 7788, 7793, 7794, 7795, 7796, 7797, 7799, 7800, 7801, 17527, 17526, 17536, 17509, 17071, 17511, 7903, 7904, 7905, 7906, 7907, 7908, 7909, 7912, 7913, 7928, 7929, 7930, 7931, 7932, 7933, 7934, 7943, 7944, 17526, 17066, 17536, 17068, 17071, 17511, 17066, 17508, 17068, 17067, 17511, 17545, 17066, 17508, 17068, 17067, 17071, 17511, 8127, 8128, 8129, 8130, 17123, 17122, 8162, 8163, 8169, 8170, 8171, 8172, 8261, 8262, 8263, 8264, 8268, 8269, 8375, 8376, 8377, 8378, 8460, 8461, 8462, 8463, 8464, 8465, 8466, 8467, 8468, 8497, 8498, 8499, 8500, 8501, 8502, 8503, 8504, 8595, 8596, 8604, 8605, 8606, 8607, 8608, 8609, 8610, 8611, 8699, 8700, 8701, 8702, 8704, 8705, 8706, 8707, 17527, 17508, 17536, 17509, 17511, 17545, 17527, 17526, 17536, 17535, 17545, 17544, 8812, 8813, 8814, 8815, 8819, 8820, 8847, 8848, 17696, 17695, 17798, 17797, 17809, 17808, 8988, 8989, 9020, 9021, 9070, 9071, 9072, 9118, 9119, 9120, 9121, 9122, 9123, 9124, 9129, 9130, 9131, 9132, 9133, 9134, 9204, 9205, 9206, 9207, 9208, 9209, 9210, 9211, 9212, 9214, 9215, 9216, 9217, 9218, 9219, 9220, 9221, 9223, 9224, 9226, 9227, 9229, 9230, 9231, 9235, 9236, 9237, 9238, 9239, 9240, 9242, 9244, 9245, 9246, 9247, 9251, 9260, 9261, 9281, 9291, 18088, 18087, 9324, 9325, 9326, 9327, 9330, 9331, 9332, 9333, 18108, 9349, 9350, 9351, 9352, 9355, 9356, 9357, 9358, 18112, 9367, 18118, 9478, 9479, 9480, 9481, 9482, 9483, 9495, 9496, 9497, 9498, 9499, 9500, 9512, 9513, 9514, 9515, 9518, 9519, 9520, 9521, 18159, 18158, 18163, 18162, 9537, 9538, 9539, 9540, 9543, 9544, 9545, 9546, 18169, 18168, 18180, 18179, 9584, 9585, 9586, 18189, 18197, 9598, 9599, 9600, 18200, 18211, 18208, 18209, 18211, 18210, 9616, 9617, 9618, 9619, 9747, 9748, 9749, 9750, 9751, 9752, 9753, 18234, 9766, 9767, 9768, 9769, 9772, 9773, 9774, 9775, 18244, 9792, 9802, 9805, 9806, 9809, 9810, 18254, 18253, 9821, 9822, 9825, 9826, 9835, 9836, 9837, 9838, 9839, 9850, 9851, 9854, 9855, 9864, 9865, 9866, 9867, 9868, 18266, 18265, 9965, 9966, 9967, 9968, 9969, 9970, 18287, 18301, 18291, 9982, 9985, 9990, 9993, 18292, 18301, 18300, 10006, 10008, 10010, 10012, 10016, 10017, 10018, 10019, 10024, 10025, 10032, 10033, 10543, 10544, 10550, 10551, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 18497, 18500, 18503, 18505, 18507, 18510, 18512, 18514, 18516, 18518, 18520, 18522, 18524, 18526, 18528, 18530, 18534, 18537, 18539, 18542, 18545, 18547, 18550, 18552, 18554, 18556, 18558, 18561, 18563, 18565, 18568, 18570, 18572, 18574, 18576, 18578, 18580, 18582, 18584, 18586, 18588, 18590, 18592, 18594, 18596, 18598, 18601, 18603, 18605, 18609, 18611, 18614, 18616, 18618, 18620, 18622, 18626, 18628, 18630, 18632, 18635, 18637, 18639, 18641, 18643, 18645, 18647, 18653, 18655, 18657, 18659, 18661, 18663, 18667, 18669, 18671, 18674, 18676, 18679, 18682, 18684, 18687, 18689, 18691, 18693, 18695, 18699, 18701, 18703, 18705, 18707, 18709, 18711, 18713, 18715, 18717, 18719, 18721, 18723, 18726, 18728, 18730, 18732, 18734, 18736, 18738, 18740, 18742, 18744, 18746, 18749, 18751, 18754, 18756, 18758, 18760, 18762, 18764, 18768, 18770, 18772, 18778, 18780, 18782, 18784, 18787, 18789, 18791, 18793, 18795, 18798, 18801, 18803, 18805, 18807, 18809, 18812, 18814, 18816, 18818, 18820, 18823, 18825, 18827, 18829, 18831, 18833, 18835, 18838, 18840, 18843, 18846, 18848, 18850, 18853, 18855, 18857, 18859, 18862, 18865, 18868, 18870, 18872, 18875, 18877, 18879, 18883, 18885, 18887, 18889, 18891, 18893, 18895, 18897, 18900, 18902, 18906, 18910, 18912, 18915, 18917, 18919, 18925, 18927, 18930, 18934, 18936, 18938, 18940, 18944, 18946, 18948, 18950, 18952, 18955, 18958, 18960, 18963, 18972, 18974, 18976, 18978, 18980, 18982, 18984, 18986, 18989, 18998, 19000, 19002, 19004, 19006, 19008, 19010, 19013, 19016, 19020, 19022, 19024, 19026, 19029, 19034, 19036, 19038, 19040, 19046, 19049, 19051, 19054, 19056, 19058, 19060, 19062, 19065, 19067, 19069, 19071, 19073, 19075, 19077, 19079, 19081, 19083, 19085, 19087, 19089, 19096, 19099, 19101, 19103, 19107, 19110, 19116, 19118, 19121, 19123, 19128, 19130, 19132, 19134, 19136, 19140, 19142, 19144, 19146, 19148, 19150, 19152, 19154, 19156, 19158, 19160, 19162, 19164, 19166, 19168, 19170, 19172, 19174, 19176, 19178, 19181, 19183, 19185, 19187, 19190, 19192, 19194, 19196, 19198, 19200, 19202, 19205, 19207, 19209, 19211, 19214, 19216, 19218, 19220, 19223, 19225, 19227, 19234, 19237, 19239, 19243, 19245, 19247, 19250, 19252, 19254, 19256, 19259, 19261, 19263, 19268, 19270, 19272, 19274, 19277, 19279, 19281, 19286, 19288, 19290, 19292, 19295, 19297, 19299, 19306, 19308, 19311, 19314, 19317, 19321, 19323, 19325, 19327, 19330, 19332, 19334, 19337, 19340, 19342, 19345, 19347, 19350, 19353, 19355, 19357, 19359, 19361, 19363, 19365, 19367, 19369, 19371, 19376, 19378, 19380, 19382, 19385, 19387, 19389, 19392, 19394, 19396, 19398, 19400, 19402, 19404, 19406, 19408, 19413, 19415, 19419, 19422, 19424, 19427, 19430, 19432, 19436, 19438, 19441, 19443, 19447, 19450, 19452, 19454, 19456, 19458, 19460, 19462, 19465, 19467, 19469, 19471, 19474, 19480, 19485, 19487, 19489, 19491, 19493, 19495, 19497, 19500, 19505, 19507, 19509, 19511, 19513, 19515, 19517, 19519, 19525, 19531, 19534, 19537, 19541, 19544, 19546, 19549, 19552, 19554, 19557, 19559, 19561, 19563, 19565, 19567, 19569, 19571, 19573, 19575, 19577, 19584, 19587, 19589, 19591, 19593, 19595, 19598, 19600, 19602, 19604, 19610, 19612, 19614, 19617, 19619, 19622, 19624, 19626, 19628, 19630, 19632, 19634, 19636, 19638, 19640, 19642, 19644, 19646, 19648, 19650, 19652, 19654, 19658, 19660, 19662, 19664, 19667, 19669, 19675, 19677, 19679, 19681, 19683, 19685, 19688, 19690, 19692, 19694, 19697, 19699, 19702, 19704, 19706, 19708, 19710, 19712, 19714, 19717, 19719, 19721, 19724, 19726, 19728, 19731, 19733, 19736, 19739, 19741, 19743, 19746, 19748, 19750, 19752, 19755, 19757, 19759, 19761, 19763, 19765, 19767, 19769, 19771, 19774, 19777, 19779, 19781, 19783, 7218, 7219, 17161, 16177, 16178, 16178, 7227, 7228, 19792, 19795, 19797, 19799, 19801, 19806, 19809, 19812, 19814, 19818, 19820, 19823, 18532, 18531, 19826, 19829, 7328, 7329, 16563, 7334, 7335, 16574, 7360, 7361, 17161, 16177, 19839, 16178, 16178, 7380, 7381, 17738, 7397, 7398, 16177, 16178, 7417, 7418, 16649, 7444, 7445, 16661, 16659, 19853, 19855, 16220, 16220, 7459, 7460, 18650, 19105, 18649, 19113, 18624, 18623, 18650, 19105, 18649, 18664, 19113, 16747, 7520, 7521, 16758, 7526, 7527, 19582, 19580, 19579, 19410, 19607, 17929, 17310, 16177, 16895, 17950, 17929, 17931, 19865, 19867, 17952, 17950, 18747, 18752, 16866, 16864, 16879, 16877, 19528, 18776, 18775, 17950, 16895, 19869, 19871, 19873, 19875, 19878, 19880, 19882, 19884, 19886, 19892, 19895, 18860, 18881, 19898, 19901, 19907, 19910, 19913, 7805, 7806, 7810, 7811, 17546, 7816, 7817, 19374, 19319, 19580, 17736, 17019, 19523, 18904, 19017, 19478, 19477, 19425, 19482, 19428, 17931, 17929, 18908, 18907, 19478, 19526, 17950, 17885, 19921, 19923, 19930, 19933, 19935, 19937, 7950, 7951, 7955, 7956, 17546, 7961, 7962, 19374, 19090, 18913, 18922, 18920, 19091, 18932, 18931, 8002, 8003, 8007, 8008, 17546, 8013, 8014, 19374, 19580, 18941, 8032, 8033, 8037, 8038, 17546, 8043, 8044, 19374, 19090, 18961, 19607, 19410, 17738, 17162, 19523, 19520, 18967, 19528, 19526, 19539, 19538, 17189, 17187, 19957, 19959, 16220, 16220, 19481, 19448, 19428, 8151, 8152, 17120, 18991, 18990, 19963, 18993, 18992, 16177, 18996, 18995, 19965, 19967, 19047, 19482, 19428, 17738, 17154, 19523, 19475, 19017, 19478, 19477, 19425, 19482, 19428, 17162, 17161, 19523, 19522, 19017, 19528, 19526, 19018, 19535, 17189, 17187, 19042, 19041, 19969, 19971, 19044, 19043, 16178, 19047, 19482, 19428, 19582, 19090, 19579, 19092, 19091, 19105, 19582, 19580, 19113, 19111, 17341, 17310, 16177, 16177, 17952, 17342, 17341, 17310, 19975, 19977, 17952, 17342, 17931, 17341, 19526, 19478, 17952, 17342, 19979, 19982, 19984, 19986, 19231, 19230, 19229, 19988, 19992, 19994, 19266, 19265, 19284, 19283, 19304, 19240, 19303, 19302, 19241, 19266, 19265, 19284, 19283, 19304, 19240, 19303, 19302, 19241, 19996, 19998, 20000, 20003, 19266, 19265, 19284, 19283, 19304, 19303, 19302, 19301, 20008, 20012, 8712, 8713, 8717, 8718, 17546, 8723, 8724, 19374, 19319, 19580, 8744, 8745, 8749, 8750, 17546, 8755, 8756, 19374, 19580, 19372, 19410, 19607, 17644, 17738, 17697, 17652, 20026, 20028, 16178, 19425, 19482, 19428, 17738, 17644, 17697, 17652, 16215, 20032, 16220, 16220, 19445, 19448, 19483, 17738, 17682, 17697, 8877, 8878, 19520, 19523, 19475, 19478, 19477, 19481, 19482, 19483, 17738, 17736, 19523, 19522, 19520, 19528, 19526, 19532, 19535, 19539, 19538, 8932, 8933, 17795, 8938, 8939, 17806, 19582, 19580, 19579, 19607, 19606, 19605, 17931, 17929, 16177, 16178, 16178, 17950, 17885, 17931, 17929, 16215, 16220, 16220, 17952, 17950, 20044, 20047, 20049, 20051, 20054, 20057, 19753, 20060, 20062, 20064, 20066, 20069, 20072, 20075, 20077, 20079, 20081, 20084, 20087, 20091, 20093, 20096, 19804, 19802, 19804, 19802, 9292, 9293, 19816, 19815, 19816, 19815, 9334, 20005, 19824, 20010, 20009, 9359, 19827, 20006, 20010, 20004, 19831, 19830, 9375, 20122, 20125, 19889, 19876, 20128, 20131, 19889, 19887, 9522, 9523, 19904, 19902, 9528, 9529, 9547, 9548, 19904, 19902, 9553, 9554, 9587, 19926, 19925, 9593, 19928, 19927, 20163, 9601, 9608, 9609, 9612, 9613, 9614, 20172, 20174, 20176, 20178, 20180, 9754, 9776, 19990, 19989, 9811, 9812, 20006, 20005, 20010, 20009, 20005, 20001, 20010, 20004, 9869, 9870, 20006, 20005, 20010, 20009, 20221, 20224, 9971, 9974, 9975, 9994, 9998, 9999, 20245, 20247, 20135, 20094, 20139, 20137, 20147, 20145, 20151, 20149, 20112, 20111, 20110, 20116, 20114, 20185, 20184, 20183, 20189, 20187, 20135, 20133, 20139, 20137, 20147, 20145, 20151, 20149, 20103, 20102, 20101, 20107, 20105, 20112, 20111, 20110, 20116, 20114, 20185, 20184, 20183, 20189, 20119, 20135, 20133, 20139, 20137, 20147, 20145, 20151, 20149, 20158, 20239, 20157, 20242, 20240, 18451, 18449, 18453, 18399, 20239, 20238, 20237, 20236, 20242, 20240, 20185, 20184, 20183, 20189, 20187, 16444, 16445, 20194, 20196, 20200, 20202, 20206, 20205, 20204, 20209, 20211, 20215, 20214, 20213, 18451, 18449, 18455, 18453, 20239, 20238, 20237, 20236, 20242, 20240, 60, 61, 62, 63, 20743, 20406, 20554, 20746, 7220, 20813, 17167, 7222, 7225, 7226, 20819, 20327, 20289, 20288, 20292, 20291, 20290, 20294, 20293, 20295, 20297, 20296, 20299, 20298, 20303, 20302, 20301, 20300, 7291, 7292, 20306, 20305, 20304, 7330, 20837, 20309, 20308, 20307, 7336, 20840, 20311, 20310, 20313, 20312, 20316, 20315, 20314, 20319, 20318, 20317, 20321, 20320, 20323, 20322, 20500, 20688, 20501, 20677, 20691, 20506, 20333, 20332, 20669, 7362, 20843, 20697, 20496, 20754, 20753, 20752, 20334, 20336, 20335, 17167, 20325, 20686, 7376, 20762, 7378, 7379, 20850, 20326, 17779, 20338, 16671, 20766, 20500, 20675, 20501, 20677, 20691, 20506, 20333, 20332, 20679, 7396, 20682, 20496, 20754, 20753, 20752, 20334, 20336, 20335, 17758, 20759, 20758, 7410, 20704, 7414, 20857, 20327, 17779, 20338, 16671, 20551, 20648, 20535, 20649, 20536, 20652, 20485, 20328, 20460, 20330, 20329, 20500, 20331, 20501, 20691, 20677, 20506, 20669, 20333, 20332, 7443, 20682, 20496, 20336, 20335, 20334, 7451, 7452, 20864, 7457, 7458, 20868, 20337, 17779, 20338, 16671, 20648, 20649, 20535, 20652, 20651, 20339, 20369, 20370, 20372, 20351, 20352, 20354, 7477, 7478, 7479, 20727, 20539, 20355, 20340, 20341, 20343, 7486, 7487, 7488, 20541, 20535, 20534, 20345, 20344, 20347, 20346, 20485, 20349, 20348, 20351, 20350, 20352, 20354, 7503, 7504, 7505, 20725, 20355, 20357, 20359, 20358, 20360, 7512, 7513, 20362, 20361, 20365, 20364, 20363, 7519, 20368, 20367, 20366, 7525, 20370, 20369, 20372, 20371, 20718, 20373, 7534, 7535, 7536, 20539, 20538, 20725, 20728, 20730, 7542, 7543, 20540, 20541, 20375, 20374, 20377, 20376, 20379, 20378, 17306, 20381, 20380, 20383, 20382, 20385, 20384, 20386, 20404, 20405, 7562, 7563, 20760, 20759, 20672, 20757, 7568, 7571, 7572, 20549, 16833, 20395, 20387, 20389, 20390, 20392, 20405, 20404, 7582, 7583, 20743, 20406, 20746, 20554, 20407, 16830, 20760, 20759, 20758, 20703, 20899, 7598, 7599, 20393, 16833, 20395, 20396, 7604, 20398, 7606, 20400, 20403, 20402, 20405, 20404, 7612, 7613, 20406, 20552, 20553, 20554, 20407, 7619, 7620, 20762, 20761, 7623, 7624, 7625, 16885, 20410, 16890, 20412, 7630, 7631, 20414, 20413, 20417, 20416, 20415, 20420, 20419, 20418, 20423, 20422, 20421, 20425, 20424, 20428, 20427, 20426, 20432, 20431, 20430, 20429, 20435, 20434, 20433, 20436, 20438, 20437, 20441, 20440, 20439, 20445, 20444, 20443, 20442, 7744, 20447, 20446, 20450, 20449, 20448, 20453, 20452, 20451, 7753, 20457, 20456, 20455, 20454, 20458, 20626, 20625, 20621, 20932, 20629, 20628, 20627, 20934, 20630, 20632, 20631, 7815, 20633, 20460, 20635, 20474, 20636, 20622, 20639, 20641, 20642, 20645, 20644, 7829, 7830, 7831, 20727, 20623, 20646, 20664, 20697, 20698, 20699, 20462, 17104, 20689, 20504, 20676, 20678, 20677, 20668, 20463, 20679, 7849, 7850, 20672, 20665, 7853, 7854, 7855, 20740, 20464, 7858, 7859, 17206, 7861, 17779, 7863, 17210, 7865, 20744, 20743, 20746, 20745, 20747, 17907, 20751, 20750, 20754, 20753, 20752, 20756, 20755, 7879, 7880, 20760, 20759, 20758, 20757, 7885, 7886, 20762, 20740, 7889, 7890, 7891, 7892, 20764, 20741, 17300, 20551, 20625, 20477, 20624, 20966, 20629, 20628, 20627, 20968, 20630, 20632, 20631, 7960, 20654, 20473, 20482, 20481, 20484, 20465, 20466, 20639, 20641, 7972, 7973, 7974, 20727, 20646, 20649, 20648, 20647, 20652, 20651, 20467, 20653, 20480, 20468, 7986, 7987, 20471, 20470, 18928, 20661, 20660, 7993, 7994, 7995, 20737, 20663, 20662, 20626, 20625, 20621, 20981, 20629, 20628, 20627, 20983, 20630, 20632, 20631, 8012, 20633, 20473, 20635, 20474, 20476, 20475, 20645, 20644, 8023, 8024, 8025, 20727, 20623, 20646, 20625, 20477, 20624, 20991, 20629, 20628, 20627, 20993, 20630, 20632, 20478, 8042, 20480, 20479, 20482, 20481, 20484, 20483, 20622, 20639, 20641, 8054, 8055, 8056, 20623, 20646, 20649, 20648, 20647, 20652, 20650, 20485, 20654, 20653, 20655, 18964, 20658, 18965, 20661, 20660, 8073, 8074, 20737, 20663, 20662, 20689, 20675, 20676, 20692, 20691, 20668, 20695, 20694, 8086, 8087, 20664, 20697, 20698, 20699, 20701, 20700, 17167, 20760, 20759, 20758, 20703, 8099, 8100, 8101, 20762, 20704, 8104, 8105, 17664, 8107, 8108, 20504, 20689, 20676, 20678, 20692, 20668, 20507, 20508, 8117, 8118, 20664, 20509, 20699, 20698, 20510, 17104, 20672, 20487, 21014, 20740, 20762, 8133, 8134, 17775, 8136, 17779, 8138, 17210, 8140, 20504, 20689, 20676, 20692, 20505, 20491, 20490, 20507, 20493, 20492, 8153, 21021, 20664, 20509, 20698, 20699, 20510, 17124, 8160, 8161, 8164, 8165, 8166, 8167, 8168, 21032, 17206, 8174, 17779, 8176, 17210, 8178, 20697, 20496, 20698, 20699, 20498, 20497, 17145, 20675, 20500, 20501, 20678, 20692, 20506, 20695, 20694, 8194, 8195, 20759, 20686, 8198, 8199, 8200, 20762, 20761, 8203, 8204, 17775, 8206, 17779, 8208, 17664, 8210, 20689, 20675, 20676, 20692, 20691, 20668, 20694, 20502, 8219, 8220, 20697, 20664, 20698, 20699, 20700, 20503, 17167, 20760, 20759, 20758, 20703, 8232, 8233, 8234, 20762, 20740, 8237, 8238, 17775, 8240, 17779, 8242, 20504, 20689, 20676, 20692, 20505, 20506, 20508, 20507, 8251, 8252, 20664, 20509, 20698, 20699, 20510, 17199, 8259, 8260, 21060, 8265, 8266, 8267, 17206, 8271, 17779, 8273, 17210, 8275, 20517, 20516, 20515, 20519, 20518, 20522, 20521, 20520, 20524, 20523, 20715, 20525, 20527, 20526, 20528, 20530, 20531, 20533, 8294, 8295, 8296, 20539, 20538, 20725, 20728, 20730, 8302, 8303, 20540, 20541, 20535, 20649, 20534, 20652, 20651, 20536, 20715, 20714, 20717, 20716, 20642, 20724, 8318, 8319, 8320, 20539, 20725, 20538, 20731, 20734, 20733, 8327, 8328, 20541, 20540, 20552, 20744, 20553, 20745, 20555, 17306, 20557, 20754, 20753, 20752, 20560, 20559, 8343, 8344, 20760, 20759, 20758, 20543, 8349, 8350, 8351, 8352, 20545, 20544, 17300, 20551, 20744, 20552, 20554, 20553, 20555, 17306, 20557, 20754, 20753, 20752, 20560, 20559, 8369, 8370, 20760, 20759, 20758, 20703, 21086, 8379, 8380, 20549, 17958, 20551, 20744, 20552, 20554, 20553, 20555, 17907, 20557, 20754, 20753, 20752, 20560, 20559, 8396, 8397, 20762, 20740, 8400, 8401, 8402, 8403, 20561, 17958, 20562, 20566, 20565, 20564, 20563, 20569, 20568, 20567, 20572, 20571, 20570, 20573, 20577, 20576, 20575, 20574, 20580, 20579, 20578, 20583, 20582, 20581, 20584, 20587, 20586, 20585, 20590, 20589, 20588, 8475, 8476, 8477, 20591, 20600, 20599, 20598, 20603, 20602, 20601, 8511, 8512, 20593, 20607, 20606, 20605, 20610, 20609, 20608, 8520, 8521, 20611, 20614, 20613, 20612, 20617, 20616, 20615, 8529, 8530, 8531, 8532, 20595, 20620, 20619, 20793, 20792, 20791, 20797, 20796, 20795, 20794, 8543, 20600, 20599, 20592, 20603, 20602, 20601, 8554, 8555, 20593, 20607, 20606, 20605, 20610, 20609, 20608, 8563, 8564, 20611, 20614, 20613, 20612, 20617, 20616, 20615, 8572, 8573, 8574, 8575, 20595, 20620, 20619, 20793, 20792, 20791, 20797, 20796, 20795, 20794, 8586, 20594, 20595, 20596, 20801, 20800, 20805, 20804, 20774, 20807, 20806, 20808, 20596, 20801, 20800, 20805, 20804, 20774, 20807, 20806, 20808, 20600, 20599, 20598, 20603, 20602, 20601, 8652, 8653, 20604, 20607, 20606, 20605, 20610, 20609, 20608, 8661, 8662, 20611, 20614, 20613, 20612, 20617, 20616, 20615, 8670, 8671, 8672, 8673, 20618, 20620, 20619, 20626, 20625, 20621, 21138, 20629, 20628, 20627, 21140, 20630, 20632, 20631, 8722, 20653, 20633, 20635, 20634, 20636, 20622, 20639, 20641, 20642, 20645, 20644, 8736, 8737, 8738, 20623, 20646, 20626, 20625, 20624, 21148, 20629, 20628, 20627, 21150, 20632, 20631, 20630, 8754, 20653, 20633, 20635, 20634, 20636, 20638, 20639, 20641, 20642, 20645, 20644, 8768, 8769, 8770, 20727, 20646, 20649, 20648, 20647, 20652, 20651, 20650, 20654, 20653, 20655, 20728, 20658, 20731, 20661, 20660, 8787, 8788, 20737, 20663, 20662, 20689, 20688, 20676, 20692, 20678, 20668, 20681, 20680, 20669, 8801, 8802, 20697, 20664, 20698, 20699, 20670, 8808, 8809, 20672, 20665, 21164, 20740, 20762, 8818, 17775, 8822, 17779, 8824, 17664, 8826, 20675, 20689, 20676, 20692, 20678, 20668, 20681, 20680, 20669, 8836, 8837, 20697, 20696, 20699, 20683, 20670, 8843, 8844, 20673, 20672, 8849, 20740, 20762, 8852, 8853, 17659, 8855, 17779, 8857, 17664, 8859, 20689, 20675, 20676, 20678, 20677, 20693, 20681, 20680, 20679, 8869, 8870, 20682, 20696, 20699, 20683, 20684, 8876, 20759, 20686, 8881, 8882, 8883, 20740, 20762, 8886, 8887, 17705, 8889, 17779, 8891, 17783, 8893, 20689, 20688, 20690, 20692, 20691, 20693, 20695, 20694, 8902, 8903, 20697, 20696, 20699, 20698, 20701, 20700, 17758, 20760, 20759, 20758, 20703, 8915, 8916, 8917, 20704, 20762, 8920, 8921, 17775, 8923, 17779, 8925, 17783, 8927, 8928, 20710, 20709, 20708, 8934, 21205, 20713, 20712, 20711, 8940, 21208, 20715, 20714, 20717, 20716, 20718, 20721, 20720, 20723, 20722, 20724, 8951, 8952, 8953, 20727, 20726, 20725, 20728, 20730, 20731, 20734, 20733, 8962, 8963, 8964, 20737, 20736, 20735, 20744, 20743, 20745, 20746, 20747, 17907, 20751, 20750, 20754, 20753, 20752, 20756, 20755, 8981, 8982, 20760, 20759, 20758, 20757, 8987, 20762, 20740, 8992, 8993, 8994, 8995, 20764, 20741, 17958, 20766, 20744, 20743, 20746, 20745, 20747, 17907, 20751, 20750, 20754, 20753, 20752, 20756, 20755, 9013, 9014, 20760, 20759, 20758, 20757, 9019, 20762, 20761, 9024, 9025, 9026, 9027, 20764, 20763, 17958, 20766, 20771, 20770, 20768, 20767, 20805, 20774, 20773, 20806, 20776, 20775, 20778, 20769, 20771, 20770, 20772, 20805, 20774, 20773, 20806, 20776, 20775, 20778, 20769, 20772, 20771, 20770, 20805, 20774, 20773, 20806, 20776, 20775, 20778, 20777, 20781, 20780, 20779, 20784, 20783, 20782, 20787, 20786, 20785, 20788, 20790, 20789, 20793, 20792, 20791, 20797, 20796, 20795, 20794, 9154, 20801, 20800, 20799, 20798, 20805, 20804, 20803, 20802, 20807, 20806, 20808, 20820, 20810, 20822, 20821, 20828, 20811, 20830, 20826, 20828, 20827, 20830, 20829, 20961, 21126, 21123, 20835, 20918, 20820, 20914, 9279, 9280, 20919, 20918, 20822, 20821, 20824, 20823, 9288, 9289, 21257, 20828, 20827, 20926, 20825, 9298, 9299, 20928, 20830, 20826, 20929, 19821, 20828, 20827, 20926, 9308, 9309, 20928, 20830, 20829, 19821, 21125, 21124, 9337, 9338, 21126, 9340, 9341, 20834, 20960, 9361, 9362, 21126, 9364, 9365, 21136, 21245, 21102, 20835, 9371, 9372, 21104, 21103, 21235, 21098, 20913, 20918, 20914, 20916, 20915, 9489, 9490, 20917, 20919, 20918, 20921, 20920, 9506, 9507, 21284, 20926, 20922, 9526, 9527, 21288, 20928, 20923, 19896, 21290, 20926, 20927, 9551, 9552, 21294, 20928, 20929, 19911, 20960, 21125, 20959, 9591, 9592, 9594, 9595, 20961, 21095, 20963, 20962, 21235, 21098, 21304, 21307, 20964, 21095, 21097, 21096, 21235, 21098, 21245, 21102, 9779, 9780, 21104, 21103, 21318, 9813, 9814, 21135, 9816, 9817, 21123, 21125, 21124, 9842, 9843, 21126, 9845, 9846, 21136, 21328, 9871, 9872, 21135, 9874, 9875, 21136, 21233, 21230, 21337, 21235, 21234, 21233, 21232, 21231, 21340, 21235, 21234, 21237, 21240, 21239, 21238, 21242, 21241, 21243, 21246, 21245, 21244, 21248, 21247, 21275, 21276, 21250, 21249, 10084, 10085, 10087, 10088, 10095, 10096, 10098, 10099, 21312, 21311, 21251, 10153, 10154, 10155, 10157, 10158, 10165, 10166, 10167, 10169, 10170, 21276, 21275, 21280, 21279, 10218, 10219, 10221, 10222, 10229, 10230, 10232, 10233, 10282, 10283, 10284, 10286, 10287, 10294, 10295, 10296, 10298, 10299, 10306, 10307, 10308, 10310, 10311, 21312, 21311, 21310, 21276, 21275, 21280, 21279, 10368, 10369, 10371, 10372, 10379, 10380, 10382, 10383, 10409, 10410, 10411, 10413, 10414, 21301, 21312, 21334, 21333, 10457, 10458, 10460, 10461, 10466, 10467, 10468, 10469, 10471, 10472, 21312, 21311, 21310, 10530, 10531, 10532, 10534, 10535, 10542, 10549, 10553, 10555, 10560, 10562, 10567, 10568, 10569, 10574, 10576, 10581, 10582, 10583, 21334, 21333, 10620, 10621, 10623, 10624, 10629, 10630, 10631, 10632, 10634, 10635, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 7193, 7194, 7195, 7196, 21444, 7221, 19787, 21449, 7229, 7248, 7249, 7250, 7251, 7252, 7280, 7281, 7282, 7283, 7284, 7285, 7286, 7287, 7288, 7289, 7290, 21469, 7325, 7326, 7327, 21473, 7331, 7332, 7333, 21478, 7337, 7338, 7339, 7340, 7341, 7342, 7343, 7344, 7345, 7346, 7347, 7348, 7349, 7350, 7351, 7352, 7353, 7354, 7355, 7356, 7357, 7358, 7359, 21503, 7363, 7364, 7365, 7366, 7367, 7368, 7369, 7370, 7371, 7372, 7373, 21516, 7377, 21519, 7382, 7383, 7384, 7385, 7386, 7387, 7388, 7389, 7390, 7391, 7392, 7393, 7394, 7395, 20852, 7399, 7400, 7401, 7402, 7403, 7404, 7405, 7406, 7407, 7408, 7409, 19844, 7413, 19846, 7419, 7420, 7421, 7422, 7423, 7424, 7425, 7426, 7427, 7428, 7429, 7430, 7431, 7432, 7433, 7434, 7435, 7436, 7437, 7438, 7439, 7440, 7441, 7442, 20859, 7446, 7447, 7448, 7449, 7450, 21582, 21585, 7461, 7462, 7463, 7464, 7465, 7466, 7467, 7468, 7469, 7470, 7471, 7472, 7473, 7474, 7475, 7476, 21604, 7480, 7481, 7482, 7483, 7484, 7485, 21613, 7489, 7490, 7491, 7492, 7493, 7494, 7495, 7496, 7497, 7498, 7499, 7500, 7501, 7502, 21630, 7506, 7507, 7508, 7509, 7510, 7511, 21639, 7514, 7515, 7516, 7517, 7518, 20881, 7522, 7523, 7524, 20884, 7528, 7529, 7530, 7531, 7532, 7533, 21657, 7537, 7538, 7539, 7540, 7541, 21665, 7544, 7545, 7546, 7547, 7548, 7549, 7550, 7551, 7552, 7553, 7554, 7555, 7556, 7557, 7558, 7559, 7560, 7561, 21685, 7564, 7565, 7566, 7567, 19862, 21692, 7573, 7574, 7575, 7576, 7577, 7578, 7579, 7580, 7581, 21703, 7584, 7585, 7586, 7587, 7588, 7589, 7590, 7591, 7592, 7593, 21716, 7600, 7601, 7602, 7603, 7605, 7607, 7608, 7609, 7610, 7611, 21730, 7614, 7615, 7616, 7617, 7618, 21737, 7621, 7622, 21741, 7626, 7627, 7628, 7629, 21748, 7632, 7633, 7651, 7652, 7653, 7654, 7655, 7656, 7657, 7658, 7659, 7660, 7661, 7662, 7663, 7664, 7665, 7666, 7667, 7668, 7669, 7670, 7671, 7672, 7735, 7736, 7737, 7738, 7739, 7740, 7741, 7742, 7743, 7745, 7746, 7747, 7748, 7749, 7750, 7751, 7752, 7766, 7767, 7768, 7769, 7770, 7802, 7803, 7804, 7807, 7808, 7809, 7812, 7813, 7814, 20936, 7818, 7819, 7820, 7821, 7822, 7823, 7824, 7825, 7826, 7827, 7828, 21821, 7832, 7833, 7834, 7835, 7836, 7837, 7838, 7839, 7840, 7841, 7842, 7843, 7844, 7845, 7846, 7847, 7848, 21841, 7851, 7852, 21845, 7856, 7857, 21850, 7860, 7862, 7864, 7866, 7867, 7868, 7869, 7870, 7871, 7872, 7873, 7874, 7875, 7876, 7877, 7878, 21871, 7881, 7882, 7883, 7884, 21877, 7887, 7888, 21881, 21883, 7893, 7894, 7895, 7896, 7947, 7948, 7949, 7952, 7953, 7954, 7957, 7958, 7959, 20970, 7963, 7964, 7965, 7966, 7967, 7968, 7969, 7970, 7971, 21910, 7975, 7976, 7977, 7978, 7979, 7980, 7981, 7982, 7983, 7984, 7985, 21924, 7988, 7989, 7990, 7991, 7992, 21931, 7996, 7997, 7998, 7999, 8000, 8001, 8004, 8005, 8006, 8009, 8010, 8011, 20985, 8015, 8016, 8017, 8018, 8019, 8020, 8021, 8022, 21957, 8026, 8027, 8028, 8029, 8030, 8031, 8034, 8035, 8036, 8039, 8040, 8041, 20995, 8045, 8046, 8047, 8048, 8049, 8050, 8051, 8052, 8053, 21984, 8057, 8058, 8059, 8060, 8061, 8062, 8063, 8064, 8065, 8066, 8067, 8068, 8069, 8070, 8071, 8072, 22003, 8075, 8076, 8077, 8078, 8079, 8080, 8081, 8082, 8083, 8084, 8085, 22016, 8088, 8089, 8090, 8091, 8092, 8093, 8094, 8095, 8096, 8097, 8098, 22029, 8102, 8103, 22034, 8106, 22037, 8109, 8110, 8111, 8112, 8113, 8114, 8115, 8116, 22047, 8119, 8120, 8121, 8122, 8123, 8124, 8125, 8126, 8131, 8132, 22060, 8135, 8137, 8139, 8141, 8142, 8143, 8144, 8145, 8146, 8147, 8148, 8149, 8150, 22077, 8154, 8155, 8156, 8157, 8158, 8159, 22086, 22088, 22091, 8173, 8175, 8177, 8179, 8180, 8181, 8182, 8183, 8184, 8185, 8186, 8187, 8188, 8189, 8190, 8191, 8192, 8193, 22115, 8196, 8197, 22119, 8201, 8202, 22124, 8205, 8207, 8209, 8211, 8212, 8213, 8214, 8215, 8216, 8217, 8218, 22140, 8221, 8222, 8223, 8224, 8225, 8226, 8227, 8228, 8229, 8230, 8231, 22153, 8235, 8236, 22158, 8239, 8241, 8243, 8244, 8245, 8246, 8247, 8248, 8249, 8250, 22172, 8253, 8254, 8255, 8256, 8257, 8258, 22180, 22183, 19972, 8270, 8272, 8274, 8276, 8277, 8278, 8279, 8280, 8281, 8282, 8283, 8284, 8285, 8286, 8287, 8288, 8289, 8290, 8291, 8292, 8293, 22210, 8297, 8298, 8299, 8300, 8301, 22218, 8304, 8305, 8306, 8307, 8308, 8309, 8310, 8311, 8312, 8313, 8314, 8315, 8316, 8317, 22234, 8321, 8322, 8323, 8324, 8325, 8326, 22243, 8329, 8330, 8331, 8332, 8333, 8334, 8335, 8336, 8337, 8338, 8339, 8340, 8341, 8342, 22259, 8345, 8346, 8347, 8348, 22265, 22267, 8353, 8354, 8355, 8356, 8357, 8358, 8359, 8360, 8361, 8362, 8363, 8364, 8365, 8366, 8367, 8368, 22285, 8371, 8372, 8373, 8374, 22292, 8381, 8382, 8383, 8384, 8385, 8386, 8387, 8388, 8389, 8390, 8391, 8392, 8393, 8394, 8395, 22309, 8398, 8399, 22313, 22315, 8404, 8405, 8406, 8407, 8408, 8409, 8410, 8411, 8412, 8413, 8414, 8415, 8416, 8417, 8418, 8419, 8420, 8421, 8422, 8423, 8424, 8425, 8426, 8427, 8428, 8469, 8470, 8471, 8472, 8473, 8474, 22348, 8478, 8505, 8506, 8507, 8508, 8509, 8510, 22358, 8513, 8514, 8515, 8516, 8517, 8518, 8519, 22367, 8522, 8523, 8524, 8525, 8526, 8527, 8528, 22376, 22378, 8533, 8534, 8535, 8536, 8537, 8538, 8539, 8540, 8541, 8542, 8548, 8549, 8550, 8551, 8552, 8553, 22397, 8556, 8557, 8558, 8559, 8560, 8561, 8562, 22406, 8565, 8566, 8567, 8568, 8569, 8570, 8571, 22415, 22417, 8576, 8577, 8578, 8579, 8580, 8581, 8582, 8583, 8584, 8585, 8597, 8598, 8612, 8613, 8614, 8615, 8616, 8617, 8618, 8619, 8620, 8629, 8630, 8631, 8632, 8633, 8634, 8635, 8636, 8637, 8646, 8647, 8648, 8649, 8650, 8651, 22456, 8654, 8655, 8656, 8657, 8658, 8659, 8660, 22465, 8663, 8664, 8665, 8666, 8667, 8668, 8669, 22474, 22476, 8674, 8675, 8676, 8709, 8710, 8711, 8714, 8715, 8716, 8719, 8720, 8721, 21142, 8725, 8726, 8727, 8728, 8729, 8730, 8731, 8732, 8733, 8734, 8735, 22504, 8739, 8740, 8741, 8742, 8743, 8746, 8747, 8748, 8751, 8752, 8753, 21152, 8757, 8758, 8759, 8760, 8761, 8762, 8763, 8764, 8765, 8766, 8767, 22532, 8771, 8772, 8773, 8774, 8775, 8776, 8777, 8778, 8779, 8780, 8781, 8782, 8783, 8784, 8785, 8786, 22551, 8789, 8790, 8791, 8792, 8793, 8794, 8795, 8796, 8797, 8798, 8799, 8800, 22565, 8803, 8804, 8805, 8806, 8807, 22572, 8810, 8811, 8816, 8817, 20029, 8821, 8823, 8825, 8827, 8828, 8829, 8830, 8831, 8832, 8833, 8834, 8835, 22595, 8838, 8839, 8840, 8841, 8842, 22602, 8845, 8846, 22605, 8850, 8851, 22609, 8854, 8856, 8858, 8860, 8861, 8862, 8863, 8864, 8865, 8866, 8867, 8868, 22626, 8871, 8872, 8873, 8874, 8875, 21183, 8879, 8880, 22636, 8884, 8885, 22641, 8888, 8890, 8892, 8894, 8895, 8896, 8897, 8898, 8899, 8900, 8901, 22657, 8904, 8905, 8906, 8907, 8908, 8909, 8910, 8911, 8912, 8913, 8914, 22670, 8918, 8919, 22675, 8922, 8924, 8926, 22682, 8929, 8930, 8931, 22686, 8935, 8936, 8937, 22691, 8941, 8942, 8943, 8944, 8945, 8946, 8947, 8948, 8949, 8950, 22704, 8954, 8955, 8956, 8957, 8958, 8959, 8960, 8961, 22715, 8965, 8966, 8967, 8968, 8969, 8970, 8971, 8972, 8973, 8974, 8975, 8976, 8977, 8978, 8979, 8980, 22734, 8983, 8984, 8985, 8986, 20039, 8990, 8991, 22743, 22745, 8996, 8997, 8998, 8999, 9000, 9001, 9002, 9003, 9004, 9005, 9006, 9007, 9008, 9009, 9010, 9011, 9012, 22764, 9015, 9016, 9017, 9018, 20041, 9022, 9023, 22773, 22775, 9028, 9029, 9030, 9031, 9032, 9033, 9034, 9035, 9036, 9037, 9038, 9039, 9040, 9041, 9042, 9043, 9075, 9076, 9077, 9078, 9079, 9080, 9081, 9082, 9083, 9084, 9085, 9095, 9096, 9097, 9098, 9099, 9100, 9101, 9102, 9103, 9104, 9105, 9135, 9136, 9137, 9138, 9139, 9140, 9141, 9142, 9143, 9144, 9145, 9146, 9147, 9148, 9149, 9150, 9151, 9152, 9153, 9174, 9175, 9176, 9177, 9178, 9179, 9180, 9181, 9182, 9183, 9184, 9243, 9248, 9249, 9250, 9252, 9253, 9254, 9255, 9256, 9257, 9258, 9259, 9262, 9263, 9264, 9265, 9276, 9277, 9278, 22865, 9282, 9283, 9284, 9285, 9286, 9287, 22873, 9294, 9295, 9296, 9297, 22880, 9300, 9301, 9302, 9303, 9304, 9305, 9306, 9307, 22890, 9310, 9311, 9312, 9313, 9335, 9336, 22898, 9339, 22901, 9342, 9360, 22905, 9363, 22908, 9366, 9368, 9369, 9370, 22914, 9373, 9374, 9376, 9377, 9484, 9485, 9486, 9487, 9488, 22925, 9501, 9502, 9503, 9504, 9505, 22932, 9524, 9525, 22937, 9530, 9531, 9532, 9549, 9550, 22946, 9555, 9556, 9557, 9588, 9589, 9590, 22955, 22957, 9602, 9603, 9604, 9605, 9606, 9607, 9615, 9755, 9756, 9757, 9758, 9759, 9777, 9778, 22975, 9781, 9782, 22980, 9815, 22983, 9818, 9840, 9841, 22988, 9844, 22991, 9847, 22995, 9873, 22998, 9876, 9972, 9973, 9976, 9977, 9995, 9996, 9997, 10000, 10001, 10020, 10021, 10022, 10023, 10026, 10027, 10028, 10029, 10030, 10031, 10034, 10035, 10072, 10073, 10078, 10079, 23028, 23030, 23032, 23034, 10145, 10146, 10147, 23039, 23042, 23044, 23047, 10206, 10207, 10212, 10213, 23053, 23055, 23057, 23059, 23061, 23064, 23066, 23069, 23071, 23074, 10315, 10316, 10317, 10356, 10357, 10362, 10363, 23083, 23085, 23087, 23089, 23091, 23094, 10420, 10421, 10452, 10453, 23100, 23102, 23104, 23106, 23108, 10522, 10523, 10524, 23113, 23116, 20248, 20250, 20217, 23124, 23129, 20217, 10615, 10616, 23134, 23136, 23138, 23140, 23142, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 23169, 23171, 19788, 23178, 23180, 23183, 23186, 23188, 23190, 23192, 23195, 23199, 23203, 23205, 23207, 23210, 23213, 23215, 23217, 23220, 23223, 23227, 23229, 23232, 23236, 23246, 23249, 23252, 20853, 23256, 23258, 23261, 23265, 19845, 19847, 23275, 23278, 23281, 23283, 23285, 23288, 23291, 20860, 23295, 23297, 23306, 23309, 23312, 23314, 21605, 23319, 21614, 23327, 23329, 23331, 23334, 23336, 21631, 23344, 23348, 23350, 20882, 23354, 20885, 23358, 23360, 21658, 23365, 23371, 23373, 23375, 23377, 23380, 23382, 23384, 23387, 23390, 23392, 19863, 23403, 23406, 23408, 23412, 23414, 23423, 23425, 23428, 23430, 23434, 21742, 23442, 23444, 23447, 23450, 23453, 23455, 23458, 23460, 23462, 23466, 23468, 23471, 23473, 23475, 23477, 23480, 23483, 23485, 23488, 23491, 23494, 20937, 23498, 23500, 23507, 21822, 23510, 23513, 23515, 23519, 23522, 23525, 23528, 21846, 23531, 23537, 23539, 23543, 23545, 23548, 23551, 23553, 23556, 23560, 23564, 23567, 23570, 20971, 23574, 23576, 23578, 21911, 23584, 23586, 23589, 23592, 23596, 23599, 21932, 23602, 23605, 23608, 23611, 20986, 23615, 23617, 23619, 23621, 21958, 23624, 23627, 23630, 23633, 20996, 23637, 23639, 23641, 21985, 23647, 23649, 23652, 23655, 23661, 23664, 23667, 23670, 23673, 23676, 23678, 23680, 23683, 23685, 22030, 23688, 23693, 23696, 23699, 23702, 23704, 23708, 23710, 23716, 23719, 23721, 23723, 23727, 23729, 23739, 23741, 23743, 23746, 23749, 23752, 23755, 22120, 23758, 23764, 23767, 23770, 23773, 23775, 23777, 23780, 23782, 22154, 23785, 23790, 23793, 23796, 23799, 23801, 19973, 23811, 23814, 23816, 23819, 23821, 23823, 22211, 23830, 23836, 23838, 23841, 23844, 23846, 22235, 23851, 23855, 23858, 23860, 23862, 23867, 23870, 23873, 23875, 23879, 23883, 23885, 23890, 23893, 23896, 23898, 23904, 23906, 23911, 23914, 23917, 23924, 23926, 23928, 23931, 23935, 23937, 23939, 23942, 23946, 23949, 22349, 23954, 23957, 23962, 23965, 23970, 23973, 23976, 23979, 23981, 23984, 23986, 23988, 23991, 23996, 23999, 24004, 24007, 24010, 24013, 24015, 24018, 24020, 24024, 24027, 24030, 24033, 24036, 24039, 24042, 24045, 24050, 24053, 24058, 24061, 24064, 24067, 24069, 24072, 24075, 21143, 24079, 24081, 24088, 22505, 24091, 24093, 24096, 24099, 21153, 24103, 24105, 24112, 22533, 24115, 24117, 24120, 24123, 24129, 24132, 24135, 24138, 24141, 24145, 24147, 24151, 24153, 20030, 24159, 24162, 24165, 24169, 24171, 24175, 24178, 24184, 24187, 24190, 24194, 24196, 21184, 24200, 22637, 24203, 24209, 24212, 24215, 24218, 24220, 24222, 24225, 24227, 22671, 24230, 24237, 24241, 24245, 24247, 24250, 24252, 22705, 24256, 24262, 22716, 24265, 24268, 24270, 24274, 24276, 24279, 24282, 24284, 20040, 24287, 24291, 24295, 24297, 24301, 24303, 24306, 24309, 24311, 20042, 24314, 24318, 24322, 24324, 24326, 24329, 24332, 24334, 24337, 24340, 24343, 24345, 24348, 24351, 24354, 24356, 24359, 24362, 24366, 24368, 24371, 24373, 24375, 24377, 24379, 24381, 24383, 24388, 24390, 24392, 24394, 24396, 23304, 23302, 21450, 24402, 24406, 24408, 24410, 24413, 24418, 24423, 24427, 23193, 24055, 24431, 24442, 24446, 24448, 24258, 23238, 23243, 23241, 21520, 23272, 23270, 21550, 24258, 23304, 23302, 21586, 23315, 23322, 23320, 23337, 23341, 23361, 23367, 23396, 23394, 23400, 23398, 23409, 23417, 23415, 23420, 23419, 23431, 23438, 23436, 24451, 24453, 24457, 24459, 23503, 23501, 23516, 23535, 23534, 23533, 23540, 23561, 24474, 24479, 24481, 24483, 23580, 23643, 23657, 23690, 23705, 23714, 23713, 23712, 23730, 23734, 23733, 23732, 23737, 23736, 23735, 23762, 23761, 23760, 23788, 23787, 23802, 23804, 23809, 23808, 23807, 23826, 23824, 23832, 23847, 23863, 23880, 23886, 23901, 23899, 23907, 23921, 23919, 24487, 24489, 24491, 24494, 23959, 23967, 23993, 24001, 24047, 24055, 24500, 24047, 24055, 24084, 24082, 24108, 24106, 24125, 24148, 24157, 24156, 24155, 24172, 24182, 24181, 24180, 24207, 24206, 24205, 24234, 24233, 24232, 24258, 24271, 24292, 24298, 24319, 24510, 24512, 24514, 24517, 24520, 24523, 24526, 24529, 24531, 24449, 24533, 24462, 24465, 24468, 24471, 24539, 21313, 23040, 21267, 24439, 24437, 23045, 21314, 24546, 24548, 24415, 24420, 24468, 24471, 23062, 24434, 24432, 23067, 21267, 24439, 24437, 23072, 24560, 24563, 24565, 22933, 24462, 22938, 24465, 22942, 24468, 22947, 24471, 23092, 24573, 24575, 24579, 24582, 21313, 23114, 20249, 20251, 10556, 24497, 24495, 23125, 24503, 24501, 23130, 10584, 24507, 24505, 24593, 24597, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 23181, 24649, 23196, 23200, 23208, 23211, 23224, 23230, 23233, 23253, 23259, 23262, 23276, 23279, 23292, 23298, 23307, 23310, 24693, 23332, 23351, 23355, 23366, 24717, 24723, 23445, 23448, 23451, 23456, 24737, 23463, 23469, 24742, 23478, 23481, 24747, 23489, 23492, 23495, 23511, 23546, 24771, 23565, 23568, 23571, 23587, 23590, 23603, 23606, 23609, 23612, 23625, 23628, 23631, 23634, 23650, 23653, 23665, 24821, 23724, 24853, 23812, 23817, 23831, 23839, 23842, 23852, 23868, 24884, 23891, 24891, 23912, 24898, 23929, 23932, 24902, 23940, 23943, 23947, 23950, 23955, 23958, 23963, 23966, 23971, 23974, 23982, 24918, 23989, 23992, 23997, 24000, 24005, 24008, 24016, 24929, 24025, 24028, 24034, 24037, 24043, 24046, 24051, 24054, 24059, 24062, 24070, 24073, 24076, 24094, 24097, 24100, 24118, 24121, 24133, 24142, 24166, 24191, 24998, 24238, 24242, 24257, 24266, 24277, 25018, 24304, 25028, 25033, 24327, 24330, 24335, 24338, 24341, 24346, 24349, 24352, 24357, 24360, 24363, 24369, 25051, 25053, 25055, 24640, 24680, 24679, 24772, 9273, 9274, 9275, 24403, 25067, 24414, 24419, 24424, 24428, 24646, 24645, 9317, 9319, 24942, 25056, 24907, 24942, 25056, 24443, 24652, 24656, 25006, 24248, 24260, 9387, 24659, 24658, 9394, 24664, 9396, 9397, 9398, 24666, 24665, 23267, 24672, 9406, 9407, 9408, 24677, 25006, 24248, 24260, 9415, 24680, 24679, 24772, 9424, 9425, 9426, 24687, 9429, 24689, 9431, 9432, 24691, 24695, 9436, 24697, 24698, 9439, 23346, 24704, 9444, 9446, 23369, 24709, 24711, 24714, 24712, 24715, 9454, 9455, 9456, 9457, 24719, 24720, 9460, 9462, 9463, 23421, 9465, 9466, 24725, 24726, 9469, 24728, 23440, 9472, 9473, 24752, 23505, 9563, 9564, 24757, 9567, 24760, 24759, 24761, 24764, 24762, 9573, 9574, 9575, 24765, 9577, 24769, 24772, 9582, 23558, 24475, 24778, 9624, 24780, 24781, 24785, 23597, 23594, 24794, 24796, 24804, 9642, 24806, 24807, 24811, 23659, 9648, 24815, 24814, 24816, 24817, 24819, 24823, 9657, 24825, 24824, 24826, 24827, 9662, 24830, 24829, 9665, 9666, 9667, 24832, 24831, 24835, 9672, 9673, 9674, 9675, 9676, 9677, 9678, 24837, 24839, 24841, 24840, 24842, 24845, 24843, 9686, 9687, 9688, 24847, 24846, 24848, 24849, 24851, 24855, 9696, 9697, 24857, 24856, 24858, 24859, 9702, 23805, 9704, 9705, 9706, 9707, 24866, 9711, 9712, 9714, 23834, 24873, 9718, 23853, 23856, 24879, 9723, 24882, 9727, 23877, 24886, 9730, 24889, 9734, 9735, 24892, 9737, 24895, 24896, 9741, 9742, 24907, 24942, 25056, 9784, 9786, 24914, 9794, 9796, 24925, 24932, 24935, 24932, 24935, 9828, 9830, 24942, 24932, 24935, 9857, 9859, 24942, 24948, 24086, 9882, 9883, 24951, 24957, 24110, 9890, 9891, 24960, 24964, 24127, 9896, 24968, 24967, 24970, 9902, 24973, 24972, 9905, 9906, 9907, 24976, 24975, 24978, 9912, 24981, 24980, 9915, 9916, 9917, 24983, 24982, 24985, 24197, 24990, 24988, 9925, 9926, 9927, 24992, 24991, 24993, 24994, 24996, 25000, 9935, 9936, 9937, 25003, 25006, 24248, 24260, 9945, 25012, 9948, 25016, 25020, 9953, 24289, 25022, 9956, 25026, 25030, 9961, 24316, 24515, 25056, 24521, 24527, 10074, 25111, 24386, 25113, 22874, 10090, 22938, 10092, 22942, 10101, 22947, 10103, 24540, 10148, 25163, 10159, 10160, 10161, 10171, 24444, 25111, 25068, 10224, 10226, 10235, 10237, 21262, 10289, 10290, 10300, 10301, 10302, 24444, 24561, 21274, 25124, 24449, 25111, 24455, 25113, 10373, 10374, 10375, 10376, 10384, 10385, 10386, 10387, 24476, 24477, 21302, 25124, 21335, 22964, 22965, 21308, 21309, 24583, 10525, 25163, 21314, 24492, 10557, 10558, 20208, 10571, 10572, 10585, 10586, 21335, 23002, 23008, 21341, 21342, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 9241, 9266, 9267, 25294, 24683, 25295, 9271, 25321, 25428, 24643, 9314, 9315, 25281, 25382, 25384, 9321, 25048, 25420, 25421, 9329, 25358, 9344, 25384, 9346, 25048, 25420, 25421, 9354, 25283, 25282, 9380, 25284, 9382, 9383, 9384, 25007, 9386, 25010, 9389, 9390, 25286, 24661, 25288, 9395, 25457, 9399, 9400, 25289, 24669, 25291, 9404, 9405, 25464, 25292, 9410, 9411, 9412, 25007, 9414, 25010, 9417, 9418, 25294, 24683, 25295, 9422, 25321, 25475, 25296, 9428, 9430, 25481, 9433, 25298, 9435, 9437, 9438, 9440, 25301, 25300, 9443, 24706, 9447, 9448, 9449, 9450, 9451, 9452, 25303, 25499, 25501, 9458, 9459, 25304, 25506, 9464, 9467, 9468, 9470, 9471, 25305, 25307, 25308, 25310, 25305, 25307, 25308, 25310, 24739, 25312, 24743, 25314, 25421, 25315, 24739, 25312, 24743, 25314, 25421, 25315, 25318, 25317, 25316, 9561, 9562, 24755, 9566, 9568, 9569, 9570, 9571, 9572, 25529, 9576, 24767, 9579, 9580, 25321, 9583, 25407, 25409, 25324, 25323, 25322, 9623, 9625, 9626, 25325, 9628, 9629, 9630, 24788, 25330, 25329, 25328, 9635, 9636, 24798, 25334, 25333, 25332, 9641, 9643, 9644, 25335, 9646, 9647, 23662, 9650, 9651, 9652, 9653, 9654, 9655, 25338, 9658, 9659, 9660, 9661, 9663, 9664, 25569, 9668, 9669, 25339, 9671, 25576, 25579, 9679, 9680, 9681, 9682, 9683, 9684, 9685, 25589, 9689, 9690, 9691, 9692, 9693, 9694, 25340, 25598, 9698, 9699, 9700, 9701, 9703, 25607, 25342, 25341, 9710, 25611, 24868, 9715, 25344, 9717, 24875, 9720, 9721, 9722, 23865, 9725, 25348, 9728, 9729, 23888, 9732, 25350, 25627, 9736, 23909, 9739, 9740, 25633, 25352, 25354, 25355, 25357, 25358, 9761, 25384, 9763, 25048, 25420, 25421, 9771, 25360, 25362, 25364, 9788, 24915, 25367, 25368, 25370, 25372, 9798, 24926, 25375, 25376, 9804, 25378, 9808, 25376, 9820, 25378, 9824, 25380, 25382, 25384, 9832, 25048, 25420, 25376, 9849, 25378, 9853, 25380, 25382, 25384, 9861, 24943, 25420, 25388, 25387, 25386, 9880, 9881, 9884, 25391, 25390, 25389, 9888, 9889, 9892, 25392, 9894, 9895, 24130, 9898, 9899, 25395, 9901, 9903, 9904, 25675, 9908, 9909, 25396, 9911, 9913, 9914, 25684, 9918, 9919, 25397, 9921, 9922, 9923, 9924, 25693, 9928, 9929, 9930, 9931, 9932, 9933, 25398, 25702, 25400, 25399, 9940, 9941, 9942, 25007, 9944, 25010, 9947, 25014, 9950, 9951, 25404, 9954, 9955, 25024, 9958, 9959, 25406, 9962, 25407, 25409, 25410, 25412, 25413, 25415, 25416, 25418, 25048, 25420, 25421, 10015, 10075, 10080, 10081, 10089, 10091, 10100, 10102, 10149, 25742, 10172, 24449, 10209, 24455, 10215, 22874, 22938, 22942, 22947, 10288, 25753, 25756, 21314, 10313, 10318, 10319, 10358, 10359, 10364, 10365, 21295, 10416, 21298, 10418, 10422, 10423, 10454, 10455, 21305, 10463, 24484, 10474, 24524, 10476, 10526, 10536, 10537, 25788, 10570, 25791, 25793, 10617, 10618, 21338, 10626, 24518, 10637, 24524, 10639, 25767, 25765, 25771, 25769, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 25858, 9268, 9269, 9270, 9272, 25429, 9290, 25867, 9316, 9318, 9320, 9322, 9323, 9328, 9343, 9345, 9347, 9348, 9353, 9378, 9379, 9381, 25890, 9385, 25451, 9388, 25895, 9391, 9392, 9393, 25899, 25458, 25902, 9401, 9402, 9403, 25907, 25465, 9409, 25912, 9413, 25470, 9416, 25917, 9419, 9420, 9421, 9423, 25476, 9427, 9434, 25487, 9441, 9442, 9445, 25942, 9453, 9461, 25508, 25515, 9474, 9475, 9476, 9477, 9491, 9492, 9493, 9494, 9508, 9509, 9510, 9511, 9516, 9517, 9533, 9534, 9535, 9536, 9541, 9542, 9558, 9559, 9560, 25519, 9565, 25984, 25987, 25530, 9578, 9581, 25994, 9596, 9597, 9620, 9621, 9622, 26001, 9627, 26006, 9631, 9632, 9633, 9634, 9637, 9638, 9639, 9640, 26018, 9645, 25553, 9649, 26025, 9656, 26032, 26036, 25570, 26039, 9670, 25577, 25580, 26047, 26050, 25590, 26053, 9695, 26061, 25605, 25608, 9708, 9709, 9713, 9716, 9719, 9724, 9726, 26081, 9731, 9733, 9738, 9743, 9744, 9745, 9746, 9760, 9762, 9764, 9765, 9770, 9783, 9785, 9787, 9789, 9790, 9793, 9795, 9797, 9799, 9800, 9803, 9807, 9819, 9823, 9827, 9829, 9831, 9833, 9834, 9848, 9852, 9856, 9858, 9860, 9862, 9863, 9877, 9878, 9879, 25657, 9885, 9886, 9887, 25662, 9893, 25667, 9897, 26157, 9900, 26161, 25676, 26164, 9910, 26168, 25685, 26171, 9920, 26176, 25694, 26179, 9934, 25703, 9938, 9939, 26190, 9943, 25708, 9946, 9949, 9952, 26199, 9957, 9960, 26205, 9963, 9964, 9978, 9979, 9986, 9987, 10002, 10003, 10004, 10005, 10014, 25927, 25478, 25484, 25491, 25856, 25948, 25946, 25953, 26063, 26041, 26034, 26044, 26181, 25612, 26075, 26077, 26082, 26087, 26090, 25927, 25478, 25484, 25491, 25939, 25948, 25946, 25953, 10208, 10214, 10223, 10225, 10234, 10236, 26063, 26044, 26034, 26181, 26041, 25612, 26075, 26077, 26082, 26087, 26090, 10312, 25927, 25478, 25484, 25491, 25939, 25948, 25946, 25953, 25982, 26044, 26181, 25989, 10415, 10417, 26159, 26166, 26173, 26181, 26194, 26200, 10462, 10473, 10475, 26027, 26034, 26041, 26044, 26055, 26063, 25612, 26075, 26077, 26082, 26087, 26090, 26159, 26166, 26173, 26181, 26194, 26200, 10625, 10636, 10638, 25725, 26219, 26222, 26221, 26224, 26223, 25738, 25740, 25743, 26236, 25754, 26241, 26243, 26245, 10751, 10752, 10755, 10756, 26251, 26253, 25783, 26262, 25257, 26265, 25264, 26268, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 26308, 26324, 26351, 26357, 25509, 25516, 26385, 25520, 26393, 26398, 26405, 26409, 26416, 26428, 26433, 26479, 25658, 26483, 25663, 26502, 26505, 26511, 26514, 26325, 26328, 26326, 26332, 26330, 26334, 26338, 26336, 26340, 26342, 26345, 26343, 26349, 26347, 26353, 10053, 10054, 26354, 26355, 10057, 10059, 25490, 10061, 26359, 26360, 10064, 10065, 26361, 10067, 26366, 26364, 26370, 26368, 26374, 26310, 26376, 26380, 26378, 26382, 26412, 26413, 26012, 26401, 26402, 26400, 26411, 10114, 26429, 26430, 10117, 26311, 26422, 10120, 26417, 26418, 26424, 10124, 26425, 10126, 26501, 10130, 26069, 26435, 10133, 25615, 26437, 10136, 26438, 26440, 10139, 26441, 26442, 10142, 10143, 26395, 26320, 26319, 26318, 26322, 26449, 26448, 26447, 26451, 26325, 26328, 26326, 26306, 26304, 26342, 26345, 26343, 26349, 26347, 26353, 10187, 10188, 26354, 26355, 10191, 10193, 25490, 26359, 10196, 26360, 10198, 10199, 26361, 10201, 26366, 26364, 26370, 26368, 26374, 26310, 26376, 26380, 26378, 26382, 26401, 26402, 26412, 26413, 26012, 26411, 26400, 10248, 26429, 26430, 26424, 10252, 26425, 10254, 26417, 26418, 10257, 26501, 10260, 26311, 26422, 10264, 26069, 26435, 10267, 25615, 26437, 10270, 26438, 26440, 10273, 26441, 26442, 10276, 10277, 26315, 26314, 26313, 26312, 26317, 26320, 26319, 26318, 26322, 26449, 26448, 26447, 26451, 26395, 26325, 26328, 26326, 26332, 26330, 26334, 26338, 26336, 26340, 26342, 26345, 26343, 26349, 26347, 26353, 10337, 10338, 26354, 26355, 10341, 10343, 25490, 26359, 10346, 26360, 10348, 10349, 26361, 10351, 26366, 26364, 26370, 26368, 26374, 26372, 26376, 26380, 26378, 26382, 26486, 26487, 26389, 10393, 26390, 26424, 10396, 26425, 10398, 26501, 26508, 26506, 26392, 10405, 26524, 26522, 26526, 26395, 26486, 26487, 10430, 26489, 26491, 10433, 26493, 26495, 10436, 26497, 26499, 10439, 26501, 26508, 26506, 26510, 10446, 26513, 10449, 26516, 26518, 26520, 26524, 26522, 26526, 26400, 26401, 26402, 26012, 26411, 26412, 26413, 10487, 26415, 10490, 26417, 26418, 10493, 26420, 26422, 26424, 10497, 26425, 10499, 26427, 10502, 26429, 26430, 10506, 26069, 26435, 10509, 25615, 26437, 10512, 26438, 26440, 10515, 26441, 26442, 10518, 10519, 26445, 26443, 26449, 26448, 26447, 26451, 26455, 26454, 26453, 26452, 26460, 26459, 26458, 26457, 26462, 26463, 26464, 26465, 26469, 26468, 26467, 26466, 26471, 26472, 26476, 26475, 26474, 26473, 26486, 26487, 10593, 26489, 26491, 10596, 26493, 26495, 10599, 26497, 26499, 10602, 26501, 26508, 26506, 26510, 10609, 26513, 10612, 26516, 26518, 26520, 26524, 26522, 26526, 10652, 10654, 10657, 10658, 10661, 10662, 10679, 10682, 10685, 26554, 26555, 26557, 26556, 26559, 26558, 10725, 10728, 26571, 10733, 10746, 10748, 26631, 26633, 26585, 26584, 10769, 10781, 26592, 26594, 26593, 10806, 10809, 10814, 10818, 10822, 10834, 26613, 26615, 26614, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 26386, 26399, 26406, 26410, 26480, 26484, 10036, 26689, 10038, 10039, 10040, 10041, 10042, 10043, 10044, 10045, 10046, 10047, 10048, 10049, 10050, 26690, 10052, 26727, 10055, 10056, 26691, 10060, 10062, 10063, 26737, 10066, 26692, 25954, 10070, 10071, 10076, 10077, 10082, 10083, 10086, 10093, 10094, 10097, 10104, 10105, 10107, 10108, 10109, 10111, 10113, 10115, 10116, 10118, 10119, 10121, 10122, 10123, 10125, 10127, 26707, 26702, 10131, 10132, 10134, 10135, 10137, 10138, 10140, 10141, 10144, 10150, 10151, 10152, 10156, 10162, 10163, 10164, 10168, 10173, 26689, 10175, 10176, 10177, 10178, 26688, 10180, 10181, 10182, 10183, 10184, 26690, 10186, 26806, 10189, 10190, 26691, 10194, 10195, 10197, 26816, 10200, 26692, 25954, 10204, 10205, 10210, 10211, 10216, 10217, 10220, 10227, 10228, 10231, 10238, 10239, 10240, 10241, 10243, 10245, 10247, 10249, 10250, 10251, 10253, 10255, 10256, 10258, 26707, 10261, 10262, 26702, 10265, 10266, 10268, 10269, 10271, 10272, 10274, 10275, 10278, 10279, 10280, 10281, 10285, 10291, 10292, 10293, 10297, 10303, 10304, 10305, 10309, 10314, 10320, 26689, 10322, 10323, 10324, 10325, 10326, 10327, 10328, 10329, 10330, 10331, 10332, 10333, 10334, 26690, 10336, 26894, 10339, 10340, 26691, 10344, 10345, 10347, 26904, 10350, 26692, 25954, 10354, 10355, 10360, 10361, 10366, 10367, 10370, 10377, 10378, 10381, 26695, 10390, 10391, 10392, 10394, 10395, 10397, 10399, 26707, 26708, 10402, 10403, 10404, 26696, 10407, 10408, 10412, 10419, 26704, 26706, 10428, 10429, 10431, 10432, 10434, 10435, 10437, 10438, 10440, 26707, 26708, 10443, 10444, 10445, 26709, 10448, 26710, 10451, 10456, 10459, 10464, 10465, 10470, 10478, 10479, 10480, 10482, 10484, 10485, 10486, 10488, 26700, 10491, 10492, 10494, 10495, 10496, 10498, 10500, 26701, 10503, 10504, 26702, 10507, 10508, 10510, 10511, 10513, 10514, 10516, 10517, 10520, 10521, 10527, 10528, 10529, 10533, 10538, 10539, 10540, 10541, 10545, 10546, 10547, 10548, 10552, 10554, 10559, 10561, 10563, 10564, 10565, 10566, 10573, 10575, 10577, 10578, 10579, 10580, 26704, 26706, 10591, 10592, 10594, 10595, 10597, 10598, 10600, 10601, 10603, 26707, 26708, 10606, 10607, 10608, 26709, 10611, 26710, 10614, 10619, 10622, 10627, 10628, 10633, 27053, 27055, 10697, 10699, 10702, 10703, 10706, 10707, 10731, 10766, 10767, 10784, 10787, 10788, 10837, 10840, 10841, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 10037, 27145, 27147, 27150, 27154, 27156, 10051, 26730, 10058, 27163, 27164, 10068, 10069, 27171, 27173, 27175, 27178, 27138, 27137, 27139, 27187, 27189, 27191, 26767, 27195, 10128, 10129, 27198, 27200, 26777, 26780, 26783, 27208, 27212, 10174, 27218, 27220, 10179, 27224, 27226, 10185, 26809, 10192, 27233, 26813, 10202, 10203, 27241, 27243, 27245, 27248, 27138, 27139, 27137, 27257, 26840, 27261, 27263, 10259, 27265, 10263, 27268, 27270, 26856, 26859, 26862, 27277, 27279, 27282, 27286, 10321, 27293, 27295, 27298, 27302, 27304, 10335, 26897, 10342, 27311, 26901, 10352, 10353, 27319, 27321, 27323, 27326, 27136, 10389, 26920, 26923, 27335, 10400, 10401, 27339, 26930, 10406, 27343, 27140, 10425, 27141, 10427, 27350, 27352, 27354, 27356, 10441, 10442, 27360, 26951, 10447, 26953, 10450, 27369, 27137, 27138, 27139, 27378, 10489, 27380, 27382, 26976, 27386, 10501, 27388, 10505, 27391, 27393, 26989, 26992, 26995, 27400, 27402, 27406, 27408, 27410, 27412, 27418, 27420, 27424, 27426, 27140, 10588, 27141, 10590, 27431, 27433, 27435, 27437, 10604, 10605, 27441, 27041, 10610, 27043, 10613, 27450, 27158, 27166, 27176, 27179, 27180, 27183, 27206, 27210, 27214, 27228, 27236, 27246, 27457, 27249, 27459, 27250, 27252, 27280, 27284, 27288, 27289, 27306, 27314, 27324, 27327, 27329, 27344, 27462, 27345, 27348, 27365, 27367, 27366, 27370, 27465, 27372, 27376, 27404, 27414, 27413, 27416, 27415, 27422, 27421, 27429, 27446, 27448, 27447, 27451, 27468, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 27520, 27531, 10106, 10110, 10112, 27209, 27213, 27554, 27565, 10242, 10244, 10246, 27587, 27283, 27287, 27590, 27601, 10388, 10424, 10426, 10477, 10481, 10483, 27403, 27654, 27656, 27658, 27660, 10587, 10589, 27523, 27522, 27152, 27525, 27528, 27160, 10647, 10649, 27530, 27533, 27534, 10655, 27535, 10659, 27536, 10663, 10667, 27543, 27544, 27540, 27541, 27542, 27199, 27546, 27551, 27550, 27549, 10678, 10680, 10683, 27556, 27222, 27559, 27562, 27230, 10692, 10694, 27564, 27567, 27568, 10700, 27569, 10704, 27570, 10709, 10712, 27577, 27579, 27576, 27574, 27575, 27269, 27580, 27585, 27584, 27583, 10723, 10726, 10729, 10732, 27593, 27592, 27300, 27595, 27598, 27308, 10741, 10743, 27600, 27603, 27604, 10749, 27605, 10753, 27606, 10757, 27611, 27610, 27609, 27613, 27615, 10764, 27617, 10768, 10770, 27625, 27624, 27623, 27622, 27627, 27631, 27629, 10780, 10782, 10783, 10785, 27633, 10791, 10792, 27639, 27644, 27641, 27637, 27640, 27642, 27392, 27645, 27650, 27649, 27648, 27651, 10807, 10810, 10811, 10816, 10817, 10820, 10821, 10823, 27668, 27667, 27666, 27665, 27670, 27674, 27672, 10833, 10835, 10836, 10838, 27676, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 27776, 10641, 10642, 10643, 10644, 10645, 10646, 27777, 10650, 10651, 10653, 10656, 10660, 27780, 27778, 27779, 10668, 10669, 10670, 10671, 10672, 10673, 10674, 10675, 10676, 10677, 27781, 27782, 27783, 10687, 10688, 10689, 10690, 10691, 27784, 10695, 10696, 10698, 10701, 10705, 27787, 27786, 27785, 10713, 10714, 10715, 10716, 10717, 10718, 10719, 10720, 10721, 10722, 27788, 27789, 27790, 27791, 10735, 10736, 10737, 10738, 10739, 10740, 27792, 10744, 10745, 10747, 10750, 10754, 27793, 10759, 10760, 10761, 10762, 10763, 10765, 27795, 27794, 10773, 10774, 10775, 10776, 10777, 10778, 10779, 27900, 10786, 27797, 27796, 27798, 27904, 10794, 10795, 10796, 10797, 10798, 10799, 10800, 10801, 10802, 10803, 10804, 10805, 27799, 27801, 27800, 27919, 27802, 27803, 27805, 27804, 10826, 10827, 10828, 10829, 10830, 10831, 10832, 27934, 10839, 27833, 27865, 27889, 27898, 27932, 61, 62, 63, 10640, 27970, 27974, 10648, 27979, 27980, 10664, 10665, 10666, 27985, 27987, 27990, 27992, 10681, 10684, 10686, 28001, 10693, 28006, 28007, 10708, 10710, 10711, 28012, 28014, 28017, 28019, 10724, 10727, 10730, 10734, 28026, 28030, 10742, 28035, 28036, 10758, 28039, 28043, 10771, 10772, 28047, 28049, 28052, 28054, 10789, 10790, 10793, 28060, 28062, 28064, 28066, 28068, 10808, 10812, 10813, 10815, 10819, 10824, 10825, 28080, 28082, 28085, 28087, 27971, 27978, 27977, 10853, 27998, 28005, 28004, 10863, 28027, 28034, 28033, 28041, 10876, 28053, 10882, 28070, 28086, 10894, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 27812, 27813, 28102, 28104, 28106, 27993, 28109, 28110, 27841, 27842, 27850, 28118, 28120, 28020, 28123, 28124, 28125, 27872, 27873, 28132, 28040, 28135, 28138, 28142, 28145, 28069, 28149, 28151, 27920, 27922, 28154, 28157, 10843, 28096, 28101, 28100, 10847, 10848, 10855, 28111, 28115, 28114, 10859, 10860, 10868, 28126, 28131, 28130, 10872, 10873, 10874, 28134, 28050, 28140, 10881, 10888, 28083, 28159, 10893, 59, 60, 61, 62, 63, 27976, 28227, 27988, 28003, 28235, 28015, 28032, 28136, 28058, 28146, 28251, 27921, 27923, 28155, 10844, 10845, 10846, 28261, 28107, 28231, 28230, 10856, 10857, 10858, 28267, 28121, 28240, 28239, 28238, 10869, 10870, 10871, 28273, 28243, 10877, 10878, 10880, 28147, 28250, 10890, 10892, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 27822, 27851, 28143, 28224, 28304, 10849, 10851, 10852, 28232, 28311, 10861, 10864, 10865, 10866, 28241, 28319, 10875, 28322, 28295, 28278, 10883, 10885, 28299, 28300, 28298, 28301, 28282, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 10842, 28305, 28352, 28359, 10854, 28312, 28353, 28363, 28365, 10867, 28320, 28368, 10879, 28174, 28354, 10886, 10887, 10889, 10891, 28177, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 28256, 10850, 28163, 28262, 10862, 28424, 28268, 28428, 10884, 28431, 28279, 28434, 28427, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 28302, 28481, 28309, 28484, 28317, 28488, 28490, 10897, 28487, 28491, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 28433, 28548, 28545, 28546, 28544, 10901, 10902, 28547, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 28549, 10896, 10898, 10899, 10900, 10903, 28614, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 10895, 28674, 28676, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 28673, 28678, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 28737, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 28801, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 28677, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63}; bool h_Op[]= { 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 0, 0, 0, 0, 0, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 0, 0, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 0, 1, 1, 0, 0, 1, 1, 0, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 0, 0, 0, 0, 1, 1, 0, 0, 1, 1, 1, 1, 0, 1, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 0, 1, 1, 0, 1, 1, 0, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 0, 0, 1, 1, 1, 1, 1, 1, 1, 0, 1, 0, 0, 1, 1, 1, 1, 1, 1, 0, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 0, 0, 0, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 0, 1, 1, 1, 1, 0, 1, 1, 0, 1, 1, 1, 1, 1, 1, 0, 0, 0, 1, 0, 1, 1, 0, 1, 1, 1, 1, 0, 1, 0, 1, 0, 0, 0, 0, 1, 1, 1, 1, 0, 1, 1, 1, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 0, 1, 1, 0, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 1, 1, 1, 0, 1, 1, 0, 1, 1, 0, 1, 1, 0, 1, 1, 1, 1, 1, 1, 0, 1, 1, 0, 1, 1, 0, 1, 1, 0, 1, 1, 0, 1, 1, 0, 1, 1, 0, 1, 1, 0, 1, 1, 1, 1, 1, 1, 0, 1, 1, 0, 1, 1, 0, 0, 1, 0, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 0, 0, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 0, 0, 1, 0, 1, 1, 1, 0, 0, 0, 1, 1, 1, 1, 0, 1, 0, 1, 0, 0, 1, 1, 0, 1, 1, 1, 1, 0, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 0, 1, 1, 1, 1, 1, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 0, 1, 1, 0, 1, 1, 1, 1, 0, 0, 0, 1, 1, 0, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 0, 1, 1, 1, 0, 1, 1, 1, 1, 0, 1, 1, 1, 0, 1, 1, 0, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 0, 1, 1, 0, 0, 1, 1, 1, 1, 1, 1, 0, 0, 0, 1, 0, 0, 1, 1, 1, 0, 0, 0, 0, 1, 1, 0, 1, 1, 0, 1, 1, 0, 0, 1, 1, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 0, 1, 1, 1, 0, 0, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 0, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 0, 1, 1, 0, 1, 1, 0, 0, 1, 1, 1, 1, 0, 1, 1, 1, 1, 0, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 0, 0, 1, 1, 0, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 1, 1, 1, 1, 1, 0, 1, 1, 0, 1, 1, 0, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 1, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 1, 1, 1, 1, 1, 1, 1, 0, 0, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 1, 1, 1, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 1, 1, 1, 1, 1, 0, 1, 0, 0, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 0, 1, 1, 0, 1, 1, 0, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 0, 1, 0, 1, 1, 0, 1, 1, 0, 1, 1, 1, 1, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 0, 1, 1, 0, 1, 1, 0, 1, 1, 0, 1, 1, 0, 1, 1, 0, 1, 1, 0, 1, 1, 1, 1, 1, 1, 0, 1, 0, 1, 1, 1, 0, 1, 1, 0, 1, 1, 0, 1, 1, 0, 1, 1, 0, 1, 1, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 0, 1, 1, 1, 1, 0, 1, 1, 1, 0, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 0, 0, 1, 1, 1, 1, 1, 1, 1, 0, 1, 0, 0, 1, 1, 0, 1, 1, 0, 1, 1, 0, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 0, 1, 1, 1, 0, 1, 1, 1, 1, 0, 1, 1, 0, 1, 1, 0, 1, 1, 0, 1, 1, 0, 1, 1, 1, 1, 0, 1, 1, 1, 1, 0, 1, 1, 0, 1, 1, 0, 1, 1, 1, 1, 1, 1, 0, 1, 1, 0, 0, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 0, 1, 1, 0, 1, 0, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 0, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 1, 1, 0, 0, 1, 1, 1, 1, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 0, 0, 1, 1, 1, 1, 1, 1, 1, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 0, 1, 0, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 1, 1, 1, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 1, 1, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 1, 1, 1, 1, 1, 1, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 0, 1, 1, 1, 0, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 0, 1, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 0, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 0, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 0, 1, 1, 0, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 0, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 0, 1, 1, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 0, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 0, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 0, 1, 1, 0, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 0, 1, 1, 0, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 0, 1, 1, 1, 0, 1, 1, 1, 0, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 0, 1, 1, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 0, 1, 1, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 0, 1, 0, 1, 1, 0, 1, 0, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 0, 1, 1, 0, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 0, 1, 0, 1, 1, 1, 0, 1, 0, 1, 0, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 1, 1, 1, 0, 0, 0, 0, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 0, 0, 0, 0, 0, 1, 1, 1, 0, 0, 0, 0, 1, 0, 0, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 0, 1, 1, 1, 1, 0, 1, 0, 1, 1, 1, 0, 1, 0, 0, 1, 1, 1, 1, 0, 1, 1, 0, 1, 1, 1, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 1, 0, 0, 0, 1, 1, 1, 0, 1, 1, 0, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 0, 0, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 0, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 0, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 0, 1, 0, 1, 1, 1, 0, 0, 0, 1, 1, 1, 0, 0, 1, 0, 1, 0, 1, 0, 1, 1, 1, 1, 0, 1, 1, 0, 1, 1, 1, 0, 1, 1, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 0, 0, 0, 1, 1, 0, 1, 1, 1, 1, 1, 0, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 0, 1, 0, 1, 0, 0, 0, 0, 1, 0, 0, 0, 0, 0, 0, 1, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 0, 1, 0, 1, 0, 1, 0, 0, 0, 1, 0, 0, 0, 1, 0, 0, 0, 1, 0, 1, 1, 0, 1, 0, 1, 1, 1, 0, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 0, 0, 0, 0, 0, 1, 0, 1, 0, 0, 1, 1, 0, 0, 0, 0, 1, 1, 1, 0, 0, 0, 0, 0, 1, 1, 0, 0, 0, 0, 0, 0, 0, 1, 0, 0, 1, 0, 0, 1, 0, 1, 0, 0, 1, 1, 0, 0, 0, 0, 1, 1, 1, 0, 0, 0, 0, 1, 0, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 0, 0, 0, 0, 0, 1, 0, 1, 0, 0, 1, 1, 0, 0, 0, 0, 1, 1, 0, 0, 0, 1, 1, 0, 0, 1, 0, 1, 1, 1, 1, 0, 0, 0, 0, 1, 1, 0, 0, 1, 0, 1, 0, 1, 1, 1, 0, 1, 0, 0, 0, 0, 1, 0, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 0, 0, 0, 0, 1, 1, 0, 0, 1, 0, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 0, 0, 0, 0, 1, 1, 1, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 0, 0, 0, 1, 0, 0, 1, 0, 0, 1, 1, 1, 0, 0, 0, 0, 1, 1, 1, 0, 1, 0, 0, 1, 1, 1, 0, 0, 0, 0, 1, 1, 1, 1, 0, 0, 1, 0, 0, 1, 0, 0, 1, 1, 0, 0, 0, 0, 1, 1, 1, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 0, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 0, 1, 0, 1, 0, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 0, 1, 0, 1, 0, 1, 0, 0, 1, 0, 0, 1, 0, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 0, 0, 1, 0, 0, 0, 1, 0, 0, 0, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0}; #define THREADS_PER_BLOCK 64 #define BLOCKS_PER_GRID 1 #define SIZE_OF_IN 10944 #define SIZE_OF_AC 18112 __device__ void ac(float *A, const int *B, const int *C, const bool *Op, int n_iter) { int i= blockDim.x * blockIdx.x + threadIdx.x; __shared__ float R[454*THREADS_PER_BLOCK]; const int t= THREADS_PER_BLOCK; __shared__ float final; final=0; R[i + 0*t] = A[i + 0*t]; R[i + 1*t] = A[i + 1*t]; R[i + 2*t] = A[i + 2*t]; R[i + 3*t] = A[i + 3*t]; R[i + 4*t] = A[i + 4*t]; R[i + 5*t] = A[i + 5*t]; R[i + 6*t] = A[i + 6*t]; R[i + 7*t] = A[i + 7*t]; R[i + 8*t] = A[i + 8*t]; R[i + 9*t] = A[i + 9*t]; R[i + 10*t] = A[i + 10*t]; R[i + 11*t] = A[i + 11*t]; R[i + 12*t] = A[i + 12*t]; R[i + 13*t] = A[i + 13*t]; R[i + 14*t] = A[i + 14*t]; R[i + 15*t] = A[i + 15*t]; R[i + 16*t] = A[i + 16*t]; R[i + 17*t] = A[i + 17*t]; R[i + 18*t] = A[i + 18*t]; R[i + 19*t] = A[i + 19*t]; R[i + 20*t] = A[i + 20*t]; R[i + 21*t] = A[i + 21*t]; R[i + 22*t] = A[i + 22*t]; R[i + 23*t] = A[i + 23*t]; R[i + 24*t] = A[i + 24*t]; R[i + 25*t] = A[i + 25*t]; R[i + 26*t] = A[i + 26*t]; R[i + 27*t] = A[i + 27*t]; R[i + 28*t] = A[i + 28*t]; R[i + 29*t] = A[i + 29*t]; R[i + 30*t] = A[i + 30*t]; R[i + 31*t] = A[i + 31*t]; R[i + 32*t] = A[i + 32*t]; R[i + 33*t] = A[i + 33*t]; R[i + 34*t] = A[i + 34*t]; R[i + 35*t] = A[i + 35*t]; R[i + 36*t] = A[i + 36*t]; R[i + 37*t] = A[i + 37*t]; R[i + 38*t] = A[i + 38*t]; R[i + 39*t] = A[i + 39*t]; R[i + 40*t] = A[i + 40*t]; R[i + 41*t] = A[i + 41*t]; R[i + 42*t] = A[i + 42*t]; R[i + 43*t] = A[i + 43*t]; R[i + 44*t] = A[i + 44*t]; R[i + 45*t] = A[i + 45*t]; R[i + 46*t] = A[i + 46*t]; R[i + 47*t] = A[i + 47*t]; R[i + 48*t] = A[i + 48*t]; R[i + 49*t] = A[i + 49*t]; R[i + 50*t] = A[i + 50*t]; R[i + 51*t] = A[i + 51*t]; R[i + 52*t] = A[i + 52*t]; R[i + 53*t] = A[i + 53*t]; R[i + 54*t] = A[i + 54*t]; R[i + 55*t] = A[i + 55*t]; R[i + 56*t] = A[i + 56*t]; R[i + 57*t] = A[i + 57*t]; R[i + 58*t] = A[i + 58*t]; R[i + 59*t] = A[i + 59*t]; R[i + 60*t] = A[i + 60*t]; R[i + 61*t] = A[i + 61*t]; R[i + 62*t] = A[i + 62*t]; R[i + 63*t] = A[i + 63*t]; R[i + 64*t] = A[i + 64*t]; R[i + 65*t] = A[i + 65*t]; R[i + 66*t] = A[i + 66*t]; R[i + 67*t] = A[i + 67*t]; R[i + 68*t] = A[i + 68*t]; R[i + 69*t] = A[i + 69*t]; R[i + 70*t] = A[i + 70*t]; R[i + 71*t] = A[i + 71*t]; R[i + 72*t] = A[i + 72*t]; R[i + 73*t] = A[i + 73*t]; R[i + 74*t] = A[i + 74*t]; R[i + 75*t] = A[i + 75*t]; R[i + 76*t] = A[i + 76*t]; R[i + 77*t] = A[i + 77*t]; R[i + 78*t] = A[i + 78*t]; R[i + 79*t] = A[i + 79*t]; R[i + 80*t] = A[i + 80*t]; R[i + 81*t] = A[i + 81*t]; R[i + 82*t] = A[i + 82*t]; R[i + 83*t] = A[i + 83*t]; R[i + 84*t] = A[i + 84*t]; R[i + 85*t] = A[i + 85*t]; R[i + 86*t] = A[i + 86*t]; R[i + 87*t] = A[i + 87*t]; R[i + 88*t] = A[i + 88*t]; R[i + 89*t] = A[i + 89*t]; R[i + 90*t] = A[i + 90*t]; R[i + 91*t] = A[i + 91*t]; R[i + 92*t] = A[i + 92*t]; R[i + 93*t] = A[i + 93*t]; R[i + 94*t] = A[i + 94*t]; R[i + 95*t] = A[i + 95*t]; R[i + 96*t] = A[i + 96*t]; R[i + 97*t] = A[i + 97*t]; R[i + 98*t] = A[i + 98*t]; R[i + 99*t] = A[i + 99*t]; R[i + 100*t] = A[i + 100*t]; R[i + 101*t] = A[i + 101*t]; R[i + 102*t] = A[i + 102*t]; R[i + 103*t] = A[i + 103*t]; R[i + 104*t] = A[i + 104*t]; R[i + 105*t] = A[i + 105*t]; R[i + 106*t] = A[i + 106*t]; R[i + 107*t] = A[i + 107*t]; R[i + 108*t] = A[i + 108*t]; R[i + 109*t] = A[i + 109*t]; R[i + 110*t] = A[i + 110*t]; R[i + 111*t] = A[i + 111*t]; R[i + 112*t] = A[i + 112*t]; R[i + 113*t] = A[i + 113*t]; R[i + 114*t] = A[i + 114*t]; R[i + 115*t] = A[i + 115*t]; R[i + 116*t] = A[i + 116*t]; R[i + 117*t] = A[i + 117*t]; R[i + 118*t] = A[i + 118*t]; R[i + 119*t] = A[i + 119*t]; R[i + 120*t] = A[i + 120*t]; R[i + 121*t] = A[i + 121*t]; R[i + 122*t] = A[i + 122*t]; R[i + 123*t] = A[i + 123*t]; R[i + 124*t] = A[i + 124*t]; R[i + 125*t] = A[i + 125*t]; R[i + 126*t] = A[i + 126*t]; R[i + 127*t] = A[i + 127*t]; R[i + 128*t] = A[i + 128*t]; R[i + 129*t] = A[i + 129*t]; R[i + 130*t] = A[i + 130*t]; R[i + 131*t] = A[i + 131*t]; R[i + 132*t] = A[i + 132*t]; R[i + 133*t] = A[i + 133*t]; R[i + 134*t] = A[i + 134*t]; R[i + 135*t] = A[i + 135*t]; R[i + 136*t] = A[i + 136*t]; R[i + 137*t] = A[i + 137*t]; R[i + 138*t] = A[i + 138*t]; R[i + 139*t] = A[i + 139*t]; R[i + 140*t] = A[i + 140*t]; R[i + 141*t] = A[i + 141*t]; R[i + 142*t] = A[i + 142*t]; R[i + 143*t] = A[i + 143*t]; R[i + 144*t] = A[i + 144*t]; R[i + 145*t] = A[i + 145*t]; R[i + 146*t] = A[i + 146*t]; R[i + 147*t] = A[i + 147*t]; R[i + 148*t] = A[i + 148*t]; R[i + 149*t] = A[i + 149*t]; R[i + 150*t] = A[i + 150*t]; R[i + 151*t] = A[i + 151*t]; R[i + 152*t] = A[i + 152*t]; R[i + 153*t] = A[i + 153*t]; R[i + 154*t] = A[i + 154*t]; R[i + 155*t] = A[i + 155*t]; R[i + 156*t] = A[i + 156*t]; R[i + 157*t] = A[i + 157*t]; R[i + 158*t] = A[i + 158*t]; R[i + 159*t] = A[i + 159*t]; R[i + 160*t] = A[i + 160*t]; R[i + 161*t] = A[i + 161*t]; R[i + 162*t] = A[i + 162*t]; R[i + 163*t] = A[i + 163*t]; R[i + 164*t] = A[i + 164*t]; R[i + 165*t] = A[i + 165*t]; R[i + 166*t] = A[i + 166*t]; R[i + 167*t] = A[i + 167*t]; R[i + 168*t] = A[i + 168*t]; R[i + 169*t] = A[i + 169*t]; R[i + 170*t] = A[i + 170*t]; __syncthreads(); for (int iter=0; iter< n_iter; iter++) { R[i + 171*t] = Op[i + 0*t] ? R[B[i + 0*t]] * R[C[i + 0*t]] : R[B[i + 0*t]] + R[C[i + 0*t]]; R[i + 172*t] = Op[i + 1*t] ? R[B[i + 1*t]] * R[C[i + 1*t]] : R[B[i + 1*t]] + R[C[i + 1*t]]; R[i + 173*t] = Op[i + 2*t] ? R[B[i + 2*t]] * R[C[i + 2*t]] : R[B[i + 2*t]] + R[C[i + 2*t]]; R[i + 174*t] = Op[i + 3*t] ? R[B[i + 3*t]] * R[C[i + 3*t]] : R[B[i + 3*t]] + R[C[i + 3*t]]; R[i + 175*t] = Op[i + 4*t] ? R[B[i + 4*t]] * R[C[i + 4*t]] : R[B[i + 4*t]] + R[C[i + 4*t]]; R[i + 176*t] = Op[i + 5*t] ? R[B[i + 5*t]] * R[C[i + 5*t]] : R[B[i + 5*t]] + R[C[i + 5*t]]; R[i + 177*t] = Op[i + 6*t] ? R[B[i + 6*t]] * R[C[i + 6*t]] : R[B[i + 6*t]] + R[C[i + 6*t]]; R[i + 178*t] = Op[i + 7*t] ? R[B[i + 7*t]] * R[C[i + 7*t]] : R[B[i + 7*t]] + R[C[i + 7*t]]; R[i + 179*t] = Op[i + 8*t] ? R[B[i + 8*t]] * R[C[i + 8*t]] : R[B[i + 8*t]] + R[C[i + 8*t]]; R[i + 180*t] = Op[i + 9*t] ? R[B[i + 9*t]] * R[C[i + 9*t]] : R[B[i + 9*t]] + R[C[i + 9*t]]; R[i + 181*t] = Op[i + 10*t] ? R[B[i + 10*t]] * R[C[i + 10*t]] : R[B[i + 10*t]] + R[C[i + 10*t]]; R[i + 182*t] = Op[i + 11*t] ? R[B[i + 11*t]] * R[C[i + 11*t]] : R[B[i + 11*t]] + R[C[i + 11*t]]; R[i + 183*t] = Op[i + 12*t] ? R[B[i + 12*t]] * R[C[i + 12*t]] : R[B[i + 12*t]] + R[C[i + 12*t]]; R[i + 184*t] = Op[i + 13*t] ? R[B[i + 13*t]] * R[C[i + 13*t]] : R[B[i + 13*t]] + R[C[i + 13*t]]; R[i + 185*t] = Op[i + 14*t] ? R[B[i + 14*t]] * R[C[i + 14*t]] : R[B[i + 14*t]] + R[C[i + 14*t]]; R[i + 186*t] = Op[i + 15*t] ? R[B[i + 15*t]] * R[C[i + 15*t]] : R[B[i + 15*t]] + R[C[i + 15*t]]; R[i + 187*t] = Op[i + 16*t] ? R[B[i + 16*t]] * R[C[i + 16*t]] : R[B[i + 16*t]] + R[C[i + 16*t]]; R[i + 188*t] = Op[i + 17*t] ? R[B[i + 17*t]] * R[C[i + 17*t]] : R[B[i + 17*t]] + R[C[i + 17*t]]; R[i + 189*t] = Op[i + 18*t] ? R[B[i + 18*t]] * R[C[i + 18*t]] : R[B[i + 18*t]] + R[C[i + 18*t]]; R[i + 190*t] = Op[i + 19*t] ? R[B[i + 19*t]] * R[C[i + 19*t]] : R[B[i + 19*t]] + R[C[i + 19*t]]; R[i + 191*t] = Op[i + 20*t] ? R[B[i + 20*t]] * R[C[i + 20*t]] : R[B[i + 20*t]] + R[C[i + 20*t]]; R[i + 192*t] = Op[i + 21*t] ? R[B[i + 21*t]] * R[C[i + 21*t]] : R[B[i + 21*t]] + R[C[i + 21*t]]; R[i + 193*t] = Op[i + 22*t] ? R[B[i + 22*t]] * R[C[i + 22*t]] : R[B[i + 22*t]] + R[C[i + 22*t]]; R[i + 194*t] = Op[i + 23*t] ? R[B[i + 23*t]] * R[C[i + 23*t]] : R[B[i + 23*t]] + R[C[i + 23*t]]; R[i + 195*t] = Op[i + 24*t] ? R[B[i + 24*t]] * R[C[i + 24*t]] : R[B[i + 24*t]] + R[C[i + 24*t]]; R[i + 196*t] = Op[i + 25*t] ? R[B[i + 25*t]] * R[C[i + 25*t]] : R[B[i + 25*t]] + R[C[i + 25*t]]; R[i + 197*t] = Op[i + 26*t] ? R[B[i + 26*t]] * R[C[i + 26*t]] : R[B[i + 26*t]] + R[C[i + 26*t]]; R[i + 198*t] = Op[i + 27*t] ? R[B[i + 27*t]] * R[C[i + 27*t]] : R[B[i + 27*t]] + R[C[i + 27*t]]; R[i + 199*t] = Op[i + 28*t] ? R[B[i + 28*t]] * R[C[i + 28*t]] : R[B[i + 28*t]] + R[C[i + 28*t]]; R[i + 200*t] = Op[i + 29*t] ? R[B[i + 29*t]] * R[C[i + 29*t]] : R[B[i + 29*t]] + R[C[i + 29*t]]; R[i + 201*t] = Op[i + 30*t] ? R[B[i + 30*t]] * R[C[i + 30*t]] : R[B[i + 30*t]] + R[C[i + 30*t]]; R[i + 202*t] = Op[i + 31*t] ? R[B[i + 31*t]] * R[C[i + 31*t]] : R[B[i + 31*t]] + R[C[i + 31*t]]; R[i + 203*t] = Op[i + 32*t] ? R[B[i + 32*t]] * R[C[i + 32*t]] : R[B[i + 32*t]] + R[C[i + 32*t]]; R[i + 204*t] = Op[i + 33*t] ? R[B[i + 33*t]] * R[C[i + 33*t]] : R[B[i + 33*t]] + R[C[i + 33*t]]; R[i + 205*t] = Op[i + 34*t] ? R[B[i + 34*t]] * R[C[i + 34*t]] : R[B[i + 34*t]] + R[C[i + 34*t]]; R[i + 206*t] = Op[i + 35*t] ? R[B[i + 35*t]] * R[C[i + 35*t]] : R[B[i + 35*t]] + R[C[i + 35*t]]; R[i + 207*t] = Op[i + 36*t] ? R[B[i + 36*t]] * R[C[i + 36*t]] : R[B[i + 36*t]] + R[C[i + 36*t]]; R[i + 208*t] = Op[i + 37*t] ? R[B[i + 37*t]] * R[C[i + 37*t]] : R[B[i + 37*t]] + R[C[i + 37*t]]; R[i + 209*t] = Op[i + 38*t] ? R[B[i + 38*t]] * R[C[i + 38*t]] : R[B[i + 38*t]] + R[C[i + 38*t]]; R[i + 210*t] = Op[i + 39*t] ? R[B[i + 39*t]] * R[C[i + 39*t]] : R[B[i + 39*t]] + R[C[i + 39*t]]; R[i + 211*t] = Op[i + 40*t] ? R[B[i + 40*t]] * R[C[i + 40*t]] : R[B[i + 40*t]] + R[C[i + 40*t]]; R[i + 212*t] = Op[i + 41*t] ? R[B[i + 41*t]] * R[C[i + 41*t]] : R[B[i + 41*t]] + R[C[i + 41*t]]; R[i + 213*t] = Op[i + 42*t] ? R[B[i + 42*t]] * R[C[i + 42*t]] : R[B[i + 42*t]] + R[C[i + 42*t]]; R[i + 214*t] = Op[i + 43*t] ? R[B[i + 43*t]] * R[C[i + 43*t]] : R[B[i + 43*t]] + R[C[i + 43*t]]; R[i + 215*t] = Op[i + 44*t] ? R[B[i + 44*t]] * R[C[i + 44*t]] : R[B[i + 44*t]] + R[C[i + 44*t]]; R[i + 216*t] = Op[i + 45*t] ? R[B[i + 45*t]] * R[C[i + 45*t]] : R[B[i + 45*t]] + R[C[i + 45*t]]; R[i + 217*t] = Op[i + 46*t] ? R[B[i + 46*t]] * R[C[i + 46*t]] : R[B[i + 46*t]] + R[C[i + 46*t]]; R[i + 218*t] = Op[i + 47*t] ? R[B[i + 47*t]] * R[C[i + 47*t]] : R[B[i + 47*t]] + R[C[i + 47*t]]; R[i + 219*t] = Op[i + 48*t] ? R[B[i + 48*t]] * R[C[i + 48*t]] : R[B[i + 48*t]] + R[C[i + 48*t]]; R[i + 220*t] = Op[i + 49*t] ? R[B[i + 49*t]] * R[C[i + 49*t]] : R[B[i + 49*t]] + R[C[i + 49*t]]; R[i + 221*t] = Op[i + 50*t] ? R[B[i + 50*t]] * R[C[i + 50*t]] : R[B[i + 50*t]] + R[C[i + 50*t]]; R[i + 222*t] = Op[i + 51*t] ? R[B[i + 51*t]] * R[C[i + 51*t]] : R[B[i + 51*t]] + R[C[i + 51*t]]; R[i + 223*t] = Op[i + 52*t] ? R[B[i + 52*t]] * R[C[i + 52*t]] : R[B[i + 52*t]] + R[C[i + 52*t]]; R[i + 224*t] = Op[i + 53*t] ? R[B[i + 53*t]] * R[C[i + 53*t]] : R[B[i + 53*t]] + R[C[i + 53*t]]; __syncthreads(); R[i + 225*t] = Op[i + 54*t] ? R[B[i + 54*t]] * R[C[i + 54*t]] : R[B[i + 54*t]] + R[C[i + 54*t]]; R[i + 226*t] = Op[i + 55*t] ? R[B[i + 55*t]] * R[C[i + 55*t]] : R[B[i + 55*t]] + R[C[i + 55*t]]; R[i + 227*t] = Op[i + 56*t] ? R[B[i + 56*t]] * R[C[i + 56*t]] : R[B[i + 56*t]] + R[C[i + 56*t]]; R[i + 228*t] = Op[i + 57*t] ? R[B[i + 57*t]] * R[C[i + 57*t]] : R[B[i + 57*t]] + R[C[i + 57*t]]; R[i + 229*t] = Op[i + 58*t] ? R[B[i + 58*t]] * R[C[i + 58*t]] : R[B[i + 58*t]] + R[C[i + 58*t]]; R[i + 230*t] = Op[i + 59*t] ? R[B[i + 59*t]] * R[C[i + 59*t]] : R[B[i + 59*t]] + R[C[i + 59*t]]; R[i + 231*t] = Op[i + 60*t] ? R[B[i + 60*t]] * R[C[i + 60*t]] : R[B[i + 60*t]] + R[C[i + 60*t]]; R[i + 232*t] = Op[i + 61*t] ? R[B[i + 61*t]] * R[C[i + 61*t]] : R[B[i + 61*t]] + R[C[i + 61*t]]; R[i + 233*t] = Op[i + 62*t] ? R[B[i + 62*t]] * R[C[i + 62*t]] : R[B[i + 62*t]] + R[C[i + 62*t]]; R[i + 234*t] = Op[i + 63*t] ? R[B[i + 63*t]] * R[C[i + 63*t]] : R[B[i + 63*t]] + R[C[i + 63*t]]; R[i + 235*t] = Op[i + 64*t] ? R[B[i + 64*t]] * R[C[i + 64*t]] : R[B[i + 64*t]] + R[C[i + 64*t]]; R[i + 236*t] = Op[i + 65*t] ? R[B[i + 65*t]] * R[C[i + 65*t]] : R[B[i + 65*t]] + R[C[i + 65*t]]; R[i + 237*t] = Op[i + 66*t] ? R[B[i + 66*t]] * R[C[i + 66*t]] : R[B[i + 66*t]] + R[C[i + 66*t]]; R[i + 238*t] = Op[i + 67*t] ? R[B[i + 67*t]] * R[C[i + 67*t]] : R[B[i + 67*t]] + R[C[i + 67*t]]; R[i + 239*t] = Op[i + 68*t] ? R[B[i + 68*t]] * R[C[i + 68*t]] : R[B[i + 68*t]] + R[C[i + 68*t]]; R[i + 240*t] = Op[i + 69*t] ? R[B[i + 69*t]] * R[C[i + 69*t]] : R[B[i + 69*t]] + R[C[i + 69*t]]; R[i + 241*t] = Op[i + 70*t] ? R[B[i + 70*t]] * R[C[i + 70*t]] : R[B[i + 70*t]] + R[C[i + 70*t]]; R[i + 242*t] = Op[i + 71*t] ? R[B[i + 71*t]] * R[C[i + 71*t]] : R[B[i + 71*t]] + R[C[i + 71*t]]; R[i + 243*t] = Op[i + 72*t] ? R[B[i + 72*t]] * R[C[i + 72*t]] : R[B[i + 72*t]] + R[C[i + 72*t]]; R[i + 244*t] = Op[i + 73*t] ? R[B[i + 73*t]] * R[C[i + 73*t]] : R[B[i + 73*t]] + R[C[i + 73*t]]; R[i + 245*t] = Op[i + 74*t] ? R[B[i + 74*t]] * R[C[i + 74*t]] : R[B[i + 74*t]] + R[C[i + 74*t]]; R[i + 246*t] = Op[i + 75*t] ? R[B[i + 75*t]] * R[C[i + 75*t]] : R[B[i + 75*t]] + R[C[i + 75*t]]; R[i + 247*t] = Op[i + 76*t] ? R[B[i + 76*t]] * R[C[i + 76*t]] : R[B[i + 76*t]] + R[C[i + 76*t]]; R[i + 248*t] = Op[i + 77*t] ? R[B[i + 77*t]] * R[C[i + 77*t]] : R[B[i + 77*t]] + R[C[i + 77*t]]; R[i + 249*t] = Op[i + 78*t] ? R[B[i + 78*t]] * R[C[i + 78*t]] : R[B[i + 78*t]] + R[C[i + 78*t]]; R[i + 250*t] = Op[i + 79*t] ? R[B[i + 79*t]] * R[C[i + 79*t]] : R[B[i + 79*t]] + R[C[i + 79*t]]; R[i + 251*t] = Op[i + 80*t] ? R[B[i + 80*t]] * R[C[i + 80*t]] : R[B[i + 80*t]] + R[C[i + 80*t]]; R[i + 252*t] = Op[i + 81*t] ? R[B[i + 81*t]] * R[C[i + 81*t]] : R[B[i + 81*t]] + R[C[i + 81*t]]; R[i + 253*t] = Op[i + 82*t] ? R[B[i + 82*t]] * R[C[i + 82*t]] : R[B[i + 82*t]] + R[C[i + 82*t]]; R[i + 254*t] = Op[i + 83*t] ? R[B[i + 83*t]] * R[C[i + 83*t]] : R[B[i + 83*t]] + R[C[i + 83*t]]; R[i + 255*t] = Op[i + 84*t] ? R[B[i + 84*t]] * R[C[i + 84*t]] : R[B[i + 84*t]] + R[C[i + 84*t]]; R[i + 256*t] = Op[i + 85*t] ? R[B[i + 85*t]] * R[C[i + 85*t]] : R[B[i + 85*t]] + R[C[i + 85*t]]; R[i + 257*t] = Op[i + 86*t] ? R[B[i + 86*t]] * R[C[i + 86*t]] : R[B[i + 86*t]] + R[C[i + 86*t]]; __syncthreads(); R[i + 258*t] = Op[i + 87*t] ? R[B[i + 87*t]] * R[C[i + 87*t]] : R[B[i + 87*t]] + R[C[i + 87*t]]; R[i + 259*t] = Op[i + 88*t] ? R[B[i + 88*t]] * R[C[i + 88*t]] : R[B[i + 88*t]] + R[C[i + 88*t]]; R[i + 260*t] = Op[i + 89*t] ? R[B[i + 89*t]] * R[C[i + 89*t]] : R[B[i + 89*t]] + R[C[i + 89*t]]; R[i + 261*t] = Op[i + 90*t] ? R[B[i + 90*t]] * R[C[i + 90*t]] : R[B[i + 90*t]] + R[C[i + 90*t]]; R[i + 262*t] = Op[i + 91*t] ? R[B[i + 91*t]] * R[C[i + 91*t]] : R[B[i + 91*t]] + R[C[i + 91*t]]; R[i + 263*t] = Op[i + 92*t] ? R[B[i + 92*t]] * R[C[i + 92*t]] : R[B[i + 92*t]] + R[C[i + 92*t]]; R[i + 264*t] = Op[i + 93*t] ? R[B[i + 93*t]] * R[C[i + 93*t]] : R[B[i + 93*t]] + R[C[i + 93*t]]; R[i + 265*t] = Op[i + 94*t] ? R[B[i + 94*t]] * R[C[i + 94*t]] : R[B[i + 94*t]] + R[C[i + 94*t]]; R[i + 266*t] = Op[i + 95*t] ? R[B[i + 95*t]] * R[C[i + 95*t]] : R[B[i + 95*t]] + R[C[i + 95*t]]; R[i + 267*t] = Op[i + 96*t] ? R[B[i + 96*t]] * R[C[i + 96*t]] : R[B[i + 96*t]] + R[C[i + 96*t]]; R[i + 268*t] = Op[i + 97*t] ? R[B[i + 97*t]] * R[C[i + 97*t]] : R[B[i + 97*t]] + R[C[i + 97*t]]; R[i + 269*t] = Op[i + 98*t] ? R[B[i + 98*t]] * R[C[i + 98*t]] : R[B[i + 98*t]] + R[C[i + 98*t]]; R[i + 270*t] = Op[i + 99*t] ? R[B[i + 99*t]] * R[C[i + 99*t]] : R[B[i + 99*t]] + R[C[i + 99*t]]; R[i + 271*t] = Op[i + 100*t] ? R[B[i + 100*t]] * R[C[i + 100*t]] : R[B[i + 100*t]] + R[C[i + 100*t]]; R[i + 272*t] = Op[i + 101*t] ? R[B[i + 101*t]] * R[C[i + 101*t]] : R[B[i + 101*t]] + R[C[i + 101*t]]; R[i + 273*t] = Op[i + 102*t] ? R[B[i + 102*t]] * R[C[i + 102*t]] : R[B[i + 102*t]] + R[C[i + 102*t]]; R[i + 274*t] = Op[i + 103*t] ? R[B[i + 103*t]] * R[C[i + 103*t]] : R[B[i + 103*t]] + R[C[i + 103*t]]; R[i + 275*t] = Op[i + 104*t] ? R[B[i + 104*t]] * R[C[i + 104*t]] : R[B[i + 104*t]] + R[C[i + 104*t]]; R[i + 276*t] = Op[i + 105*t] ? R[B[i + 105*t]] * R[C[i + 105*t]] : R[B[i + 105*t]] + R[C[i + 105*t]]; R[i + 277*t] = Op[i + 106*t] ? R[B[i + 106*t]] * R[C[i + 106*t]] : R[B[i + 106*t]] + R[C[i + 106*t]]; R[i + 278*t] = Op[i + 107*t] ? R[B[i + 107*t]] * R[C[i + 107*t]] : R[B[i + 107*t]] + R[C[i + 107*t]]; R[i + 279*t] = Op[i + 108*t] ? R[B[i + 108*t]] * R[C[i + 108*t]] : R[B[i + 108*t]] + R[C[i + 108*t]]; R[i + 280*t] = Op[i + 109*t] ? R[B[i + 109*t]] * R[C[i + 109*t]] : R[B[i + 109*t]] + R[C[i + 109*t]]; R[i + 281*t] = Op[i + 110*t] ? R[B[i + 110*t]] * R[C[i + 110*t]] : R[B[i + 110*t]] + R[C[i + 110*t]]; R[i + 282*t] = Op[i + 111*t] ? R[B[i + 111*t]] * R[C[i + 111*t]] : R[B[i + 111*t]] + R[C[i + 111*t]]; R[i + 283*t] = Op[i + 112*t] ? R[B[i + 112*t]] * R[C[i + 112*t]] : R[B[i + 112*t]] + R[C[i + 112*t]]; R[i + 284*t] = Op[i + 113*t] ? R[B[i + 113*t]] * R[C[i + 113*t]] : R[B[i + 113*t]] + R[C[i + 113*t]]; R[i + 285*t] = Op[i + 114*t] ? R[B[i + 114*t]] * R[C[i + 114*t]] : R[B[i + 114*t]] + R[C[i + 114*t]]; R[i + 286*t] = Op[i + 115*t] ? R[B[i + 115*t]] * R[C[i + 115*t]] : R[B[i + 115*t]] + R[C[i + 115*t]]; R[i + 287*t] = Op[i + 116*t] ? R[B[i + 116*t]] * R[C[i + 116*t]] : R[B[i + 116*t]] + R[C[i + 116*t]]; R[i + 288*t] = Op[i + 117*t] ? R[B[i + 117*t]] * R[C[i + 117*t]] : R[B[i + 117*t]] + R[C[i + 117*t]]; __syncthreads(); R[i + 289*t] = Op[i + 118*t] ? R[B[i + 118*t]] * R[C[i + 118*t]] : R[B[i + 118*t]] + R[C[i + 118*t]]; R[i + 290*t] = Op[i + 119*t] ? R[B[i + 119*t]] * R[C[i + 119*t]] : R[B[i + 119*t]] + R[C[i + 119*t]]; R[i + 291*t] = Op[i + 120*t] ? R[B[i + 120*t]] * R[C[i + 120*t]] : R[B[i + 120*t]] + R[C[i + 120*t]]; R[i + 292*t] = Op[i + 121*t] ? R[B[i + 121*t]] * R[C[i + 121*t]] : R[B[i + 121*t]] + R[C[i + 121*t]]; R[i + 293*t] = Op[i + 122*t] ? R[B[i + 122*t]] * R[C[i + 122*t]] : R[B[i + 122*t]] + R[C[i + 122*t]]; R[i + 294*t] = Op[i + 123*t] ? R[B[i + 123*t]] * R[C[i + 123*t]] : R[B[i + 123*t]] + R[C[i + 123*t]]; R[i + 295*t] = Op[i + 124*t] ? R[B[i + 124*t]] * R[C[i + 124*t]] : R[B[i + 124*t]] + R[C[i + 124*t]]; R[i + 296*t] = Op[i + 125*t] ? R[B[i + 125*t]] * R[C[i + 125*t]] : R[B[i + 125*t]] + R[C[i + 125*t]]; R[i + 297*t] = Op[i + 126*t] ? R[B[i + 126*t]] * R[C[i + 126*t]] : R[B[i + 126*t]] + R[C[i + 126*t]]; R[i + 298*t] = Op[i + 127*t] ? R[B[i + 127*t]] * R[C[i + 127*t]] : R[B[i + 127*t]] + R[C[i + 127*t]]; R[i + 299*t] = Op[i + 128*t] ? R[B[i + 128*t]] * R[C[i + 128*t]] : R[B[i + 128*t]] + R[C[i + 128*t]]; R[i + 300*t] = Op[i + 129*t] ? R[B[i + 129*t]] * R[C[i + 129*t]] : R[B[i + 129*t]] + R[C[i + 129*t]]; R[i + 301*t] = Op[i + 130*t] ? R[B[i + 130*t]] * R[C[i + 130*t]] : R[B[i + 130*t]] + R[C[i + 130*t]]; R[i + 302*t] = Op[i + 131*t] ? R[B[i + 131*t]] * R[C[i + 131*t]] : R[B[i + 131*t]] + R[C[i + 131*t]]; R[i + 303*t] = Op[i + 132*t] ? R[B[i + 132*t]] * R[C[i + 132*t]] : R[B[i + 132*t]] + R[C[i + 132*t]]; R[i + 304*t] = Op[i + 133*t] ? R[B[i + 133*t]] * R[C[i + 133*t]] : R[B[i + 133*t]] + R[C[i + 133*t]]; R[i + 305*t] = Op[i + 134*t] ? R[B[i + 134*t]] * R[C[i + 134*t]] : R[B[i + 134*t]] + R[C[i + 134*t]]; R[i + 306*t] = Op[i + 135*t] ? R[B[i + 135*t]] * R[C[i + 135*t]] : R[B[i + 135*t]] + R[C[i + 135*t]]; R[i + 307*t] = Op[i + 136*t] ? R[B[i + 136*t]] * R[C[i + 136*t]] : R[B[i + 136*t]] + R[C[i + 136*t]]; R[i + 308*t] = Op[i + 137*t] ? R[B[i + 137*t]] * R[C[i + 137*t]] : R[B[i + 137*t]] + R[C[i + 137*t]]; R[i + 309*t] = Op[i + 138*t] ? R[B[i + 138*t]] * R[C[i + 138*t]] : R[B[i + 138*t]] + R[C[i + 138*t]]; R[i + 310*t] = Op[i + 139*t] ? R[B[i + 139*t]] * R[C[i + 139*t]] : R[B[i + 139*t]] + R[C[i + 139*t]]; R[i + 311*t] = Op[i + 140*t] ? R[B[i + 140*t]] * R[C[i + 140*t]] : R[B[i + 140*t]] + R[C[i + 140*t]]; R[i + 312*t] = Op[i + 141*t] ? R[B[i + 141*t]] * R[C[i + 141*t]] : R[B[i + 141*t]] + R[C[i + 141*t]]; R[i + 313*t] = Op[i + 142*t] ? R[B[i + 142*t]] * R[C[i + 142*t]] : R[B[i + 142*t]] + R[C[i + 142*t]]; R[i + 314*t] = Op[i + 143*t] ? R[B[i + 143*t]] * R[C[i + 143*t]] : R[B[i + 143*t]] + R[C[i + 143*t]]; R[i + 315*t] = Op[i + 144*t] ? R[B[i + 144*t]] * R[C[i + 144*t]] : R[B[i + 144*t]] + R[C[i + 144*t]]; R[i + 316*t] = Op[i + 145*t] ? R[B[i + 145*t]] * R[C[i + 145*t]] : R[B[i + 145*t]] + R[C[i + 145*t]]; __syncthreads(); R[i + 317*t] = Op[i + 146*t] ? R[B[i + 146*t]] * R[C[i + 146*t]] : R[B[i + 146*t]] + R[C[i + 146*t]]; R[i + 318*t] = Op[i + 147*t] ? R[B[i + 147*t]] * R[C[i + 147*t]] : R[B[i + 147*t]] + R[C[i + 147*t]]; R[i + 319*t] = Op[i + 148*t] ? R[B[i + 148*t]] * R[C[i + 148*t]] : R[B[i + 148*t]] + R[C[i + 148*t]]; R[i + 320*t] = Op[i + 149*t] ? R[B[i + 149*t]] * R[C[i + 149*t]] : R[B[i + 149*t]] + R[C[i + 149*t]]; R[i + 321*t] = Op[i + 150*t] ? R[B[i + 150*t]] * R[C[i + 150*t]] : R[B[i + 150*t]] + R[C[i + 150*t]]; R[i + 322*t] = Op[i + 151*t] ? R[B[i + 151*t]] * R[C[i + 151*t]] : R[B[i + 151*t]] + R[C[i + 151*t]]; R[i + 323*t] = Op[i + 152*t] ? R[B[i + 152*t]] * R[C[i + 152*t]] : R[B[i + 152*t]] + R[C[i + 152*t]]; R[i + 324*t] = Op[i + 153*t] ? R[B[i + 153*t]] * R[C[i + 153*t]] : R[B[i + 153*t]] + R[C[i + 153*t]]; R[i + 325*t] = Op[i + 154*t] ? R[B[i + 154*t]] * R[C[i + 154*t]] : R[B[i + 154*t]] + R[C[i + 154*t]]; R[i + 326*t] = Op[i + 155*t] ? R[B[i + 155*t]] * R[C[i + 155*t]] : R[B[i + 155*t]] + R[C[i + 155*t]]; R[i + 327*t] = Op[i + 156*t] ? R[B[i + 156*t]] * R[C[i + 156*t]] : R[B[i + 156*t]] + R[C[i + 156*t]]; R[i + 328*t] = Op[i + 157*t] ? R[B[i + 157*t]] * R[C[i + 157*t]] : R[B[i + 157*t]] + R[C[i + 157*t]]; R[i + 329*t] = Op[i + 158*t] ? R[B[i + 158*t]] * R[C[i + 158*t]] : R[B[i + 158*t]] + R[C[i + 158*t]]; R[i + 330*t] = Op[i + 159*t] ? R[B[i + 159*t]] * R[C[i + 159*t]] : R[B[i + 159*t]] + R[C[i + 159*t]]; R[i + 331*t] = Op[i + 160*t] ? R[B[i + 160*t]] * R[C[i + 160*t]] : R[B[i + 160*t]] + R[C[i + 160*t]]; R[i + 332*t] = Op[i + 161*t] ? R[B[i + 161*t]] * R[C[i + 161*t]] : R[B[i + 161*t]] + R[C[i + 161*t]]; R[i + 333*t] = Op[i + 162*t] ? R[B[i + 162*t]] * R[C[i + 162*t]] : R[B[i + 162*t]] + R[C[i + 162*t]]; R[i + 334*t] = Op[i + 163*t] ? R[B[i + 163*t]] * R[C[i + 163*t]] : R[B[i + 163*t]] + R[C[i + 163*t]]; __syncthreads(); R[i + 335*t] = Op[i + 164*t] ? R[B[i + 164*t]] * R[C[i + 164*t]] : R[B[i + 164*t]] + R[C[i + 164*t]]; R[i + 336*t] = Op[i + 165*t] ? R[B[i + 165*t]] * R[C[i + 165*t]] : R[B[i + 165*t]] + R[C[i + 165*t]]; R[i + 337*t] = Op[i + 166*t] ? R[B[i + 166*t]] * R[C[i + 166*t]] : R[B[i + 166*t]] + R[C[i + 166*t]]; R[i + 338*t] = Op[i + 167*t] ? R[B[i + 167*t]] * R[C[i + 167*t]] : R[B[i + 167*t]] + R[C[i + 167*t]]; R[i + 339*t] = Op[i + 168*t] ? R[B[i + 168*t]] * R[C[i + 168*t]] : R[B[i + 168*t]] + R[C[i + 168*t]]; R[i + 340*t] = Op[i + 169*t] ? R[B[i + 169*t]] * R[C[i + 169*t]] : R[B[i + 169*t]] + R[C[i + 169*t]]; R[i + 341*t] = Op[i + 170*t] ? R[B[i + 170*t]] * R[C[i + 170*t]] : R[B[i + 170*t]] + R[C[i + 170*t]]; R[i + 342*t] = Op[i + 171*t] ? R[B[i + 171*t]] * R[C[i + 171*t]] : R[B[i + 171*t]] + R[C[i + 171*t]]; R[i + 343*t] = Op[i + 172*t] ? R[B[i + 172*t]] * R[C[i + 172*t]] : R[B[i + 172*t]] + R[C[i + 172*t]]; R[i + 344*t] = Op[i + 173*t] ? R[B[i + 173*t]] * R[C[i + 173*t]] : R[B[i + 173*t]] + R[C[i + 173*t]]; R[i + 345*t] = Op[i + 174*t] ? R[B[i + 174*t]] * R[C[i + 174*t]] : R[B[i + 174*t]] + R[C[i + 174*t]]; R[i + 346*t] = Op[i + 175*t] ? R[B[i + 175*t]] * R[C[i + 175*t]] : R[B[i + 175*t]] + R[C[i + 175*t]]; R[i + 347*t] = Op[i + 176*t] ? R[B[i + 176*t]] * R[C[i + 176*t]] : R[B[i + 176*t]] + R[C[i + 176*t]]; R[i + 348*t] = Op[i + 177*t] ? R[B[i + 177*t]] * R[C[i + 177*t]] : R[B[i + 177*t]] + R[C[i + 177*t]]; R[i + 349*t] = Op[i + 178*t] ? R[B[i + 178*t]] * R[C[i + 178*t]] : R[B[i + 178*t]] + R[C[i + 178*t]]; R[i + 350*t] = Op[i + 179*t] ? R[B[i + 179*t]] * R[C[i + 179*t]] : R[B[i + 179*t]] + R[C[i + 179*t]]; R[i + 351*t] = Op[i + 180*t] ? R[B[i + 180*t]] * R[C[i + 180*t]] : R[B[i + 180*t]] + R[C[i + 180*t]]; R[i + 352*t] = Op[i + 181*t] ? R[B[i + 181*t]] * R[C[i + 181*t]] : R[B[i + 181*t]] + R[C[i + 181*t]]; R[i + 353*t] = Op[i + 182*t] ? R[B[i + 182*t]] * R[C[i + 182*t]] : R[B[i + 182*t]] + R[C[i + 182*t]]; R[i + 354*t] = Op[i + 183*t] ? R[B[i + 183*t]] * R[C[i + 183*t]] : R[B[i + 183*t]] + R[C[i + 183*t]]; R[i + 355*t] = Op[i + 184*t] ? R[B[i + 184*t]] * R[C[i + 184*t]] : R[B[i + 184*t]] + R[C[i + 184*t]]; R[i + 356*t] = Op[i + 185*t] ? R[B[i + 185*t]] * R[C[i + 185*t]] : R[B[i + 185*t]] + R[C[i + 185*t]]; R[i + 357*t] = Op[i + 186*t] ? R[B[i + 186*t]] * R[C[i + 186*t]] : R[B[i + 186*t]] + R[C[i + 186*t]]; R[i + 358*t] = Op[i + 187*t] ? R[B[i + 187*t]] * R[C[i + 187*t]] : R[B[i + 187*t]] + R[C[i + 187*t]]; R[i + 359*t] = Op[i + 188*t] ? R[B[i + 188*t]] * R[C[i + 188*t]] : R[B[i + 188*t]] + R[C[i + 188*t]]; R[i + 360*t] = Op[i + 189*t] ? R[B[i + 189*t]] * R[C[i + 189*t]] : R[B[i + 189*t]] + R[C[i + 189*t]]; R[i + 361*t] = Op[i + 190*t] ? R[B[i + 190*t]] * R[C[i + 190*t]] : R[B[i + 190*t]] + R[C[i + 190*t]]; __syncthreads(); R[i + 362*t] = Op[i + 191*t] ? R[B[i + 191*t]] * R[C[i + 191*t]] : R[B[i + 191*t]] + R[C[i + 191*t]]; R[i + 363*t] = Op[i + 192*t] ? R[B[i + 192*t]] * R[C[i + 192*t]] : R[B[i + 192*t]] + R[C[i + 192*t]]; R[i + 364*t] = Op[i + 193*t] ? R[B[i + 193*t]] * R[C[i + 193*t]] : R[B[i + 193*t]] + R[C[i + 193*t]]; R[i + 365*t] = Op[i + 194*t] ? R[B[i + 194*t]] * R[C[i + 194*t]] : R[B[i + 194*t]] + R[C[i + 194*t]]; R[i + 366*t] = Op[i + 195*t] ? R[B[i + 195*t]] * R[C[i + 195*t]] : R[B[i + 195*t]] + R[C[i + 195*t]]; R[i + 367*t] = Op[i + 196*t] ? R[B[i + 196*t]] * R[C[i + 196*t]] : R[B[i + 196*t]] + R[C[i + 196*t]]; R[i + 368*t] = Op[i + 197*t] ? R[B[i + 197*t]] * R[C[i + 197*t]] : R[B[i + 197*t]] + R[C[i + 197*t]]; R[i + 369*t] = Op[i + 198*t] ? R[B[i + 198*t]] * R[C[i + 198*t]] : R[B[i + 198*t]] + R[C[i + 198*t]]; R[i + 370*t] = Op[i + 199*t] ? R[B[i + 199*t]] * R[C[i + 199*t]] : R[B[i + 199*t]] + R[C[i + 199*t]]; R[i + 371*t] = Op[i + 200*t] ? R[B[i + 200*t]] * R[C[i + 200*t]] : R[B[i + 200*t]] + R[C[i + 200*t]]; R[i + 372*t] = Op[i + 201*t] ? R[B[i + 201*t]] * R[C[i + 201*t]] : R[B[i + 201*t]] + R[C[i + 201*t]]; R[i + 373*t] = Op[i + 202*t] ? R[B[i + 202*t]] * R[C[i + 202*t]] : R[B[i + 202*t]] + R[C[i + 202*t]]; R[i + 374*t] = Op[i + 203*t] ? R[B[i + 203*t]] * R[C[i + 203*t]] : R[B[i + 203*t]] + R[C[i + 203*t]]; R[i + 375*t] = Op[i + 204*t] ? R[B[i + 204*t]] * R[C[i + 204*t]] : R[B[i + 204*t]] + R[C[i + 204*t]]; R[i + 376*t] = Op[i + 205*t] ? R[B[i + 205*t]] * R[C[i + 205*t]] : R[B[i + 205*t]] + R[C[i + 205*t]]; R[i + 377*t] = Op[i + 206*t] ? R[B[i + 206*t]] * R[C[i + 206*t]] : R[B[i + 206*t]] + R[C[i + 206*t]]; R[i + 378*t] = Op[i + 207*t] ? R[B[i + 207*t]] * R[C[i + 207*t]] : R[B[i + 207*t]] + R[C[i + 207*t]]; R[i + 379*t] = Op[i + 208*t] ? R[B[i + 208*t]] * R[C[i + 208*t]] : R[B[i + 208*t]] + R[C[i + 208*t]]; R[i + 380*t] = Op[i + 209*t] ? R[B[i + 209*t]] * R[C[i + 209*t]] : R[B[i + 209*t]] + R[C[i + 209*t]]; R[i + 381*t] = Op[i + 210*t] ? R[B[i + 210*t]] * R[C[i + 210*t]] : R[B[i + 210*t]] + R[C[i + 210*t]]; R[i + 382*t] = Op[i + 211*t] ? R[B[i + 211*t]] * R[C[i + 211*t]] : R[B[i + 211*t]] + R[C[i + 211*t]]; R[i + 383*t] = Op[i + 212*t] ? R[B[i + 212*t]] * R[C[i + 212*t]] : R[B[i + 212*t]] + R[C[i + 212*t]]; R[i + 384*t] = Op[i + 213*t] ? R[B[i + 213*t]] * R[C[i + 213*t]] : R[B[i + 213*t]] + R[C[i + 213*t]]; __syncthreads(); R[i + 385*t] = Op[i + 214*t] ? R[B[i + 214*t]] * R[C[i + 214*t]] : R[B[i + 214*t]] + R[C[i + 214*t]]; R[i + 386*t] = Op[i + 215*t] ? R[B[i + 215*t]] * R[C[i + 215*t]] : R[B[i + 215*t]] + R[C[i + 215*t]]; R[i + 387*t] = Op[i + 216*t] ? R[B[i + 216*t]] * R[C[i + 216*t]] : R[B[i + 216*t]] + R[C[i + 216*t]]; R[i + 388*t] = Op[i + 217*t] ? R[B[i + 217*t]] * R[C[i + 217*t]] : R[B[i + 217*t]] + R[C[i + 217*t]]; R[i + 389*t] = Op[i + 218*t] ? R[B[i + 218*t]] * R[C[i + 218*t]] : R[B[i + 218*t]] + R[C[i + 218*t]]; R[i + 390*t] = Op[i + 219*t] ? R[B[i + 219*t]] * R[C[i + 219*t]] : R[B[i + 219*t]] + R[C[i + 219*t]]; R[i + 391*t] = Op[i + 220*t] ? R[B[i + 220*t]] * R[C[i + 220*t]] : R[B[i + 220*t]] + R[C[i + 220*t]]; R[i + 392*t] = Op[i + 221*t] ? R[B[i + 221*t]] * R[C[i + 221*t]] : R[B[i + 221*t]] + R[C[i + 221*t]]; R[i + 393*t] = Op[i + 222*t] ? R[B[i + 222*t]] * R[C[i + 222*t]] : R[B[i + 222*t]] + R[C[i + 222*t]]; R[i + 394*t] = Op[i + 223*t] ? R[B[i + 223*t]] * R[C[i + 223*t]] : R[B[i + 223*t]] + R[C[i + 223*t]]; __syncthreads(); R[i + 395*t] = Op[i + 224*t] ? R[B[i + 224*t]] * R[C[i + 224*t]] : R[B[i + 224*t]] + R[C[i + 224*t]]; R[i + 396*t] = Op[i + 225*t] ? R[B[i + 225*t]] * R[C[i + 225*t]] : R[B[i + 225*t]] + R[C[i + 225*t]]; R[i + 397*t] = Op[i + 226*t] ? R[B[i + 226*t]] * R[C[i + 226*t]] : R[B[i + 226*t]] + R[C[i + 226*t]]; R[i + 398*t] = Op[i + 227*t] ? R[B[i + 227*t]] * R[C[i + 227*t]] : R[B[i + 227*t]] + R[C[i + 227*t]]; R[i + 399*t] = Op[i + 228*t] ? R[B[i + 228*t]] * R[C[i + 228*t]] : R[B[i + 228*t]] + R[C[i + 228*t]]; R[i + 400*t] = Op[i + 229*t] ? R[B[i + 229*t]] * R[C[i + 229*t]] : R[B[i + 229*t]] + R[C[i + 229*t]]; R[i + 401*t] = Op[i + 230*t] ? R[B[i + 230*t]] * R[C[i + 230*t]] : R[B[i + 230*t]] + R[C[i + 230*t]]; R[i + 402*t] = Op[i + 231*t] ? R[B[i + 231*t]] * R[C[i + 231*t]] : R[B[i + 231*t]] + R[C[i + 231*t]]; R[i + 403*t] = Op[i + 232*t] ? R[B[i + 232*t]] * R[C[i + 232*t]] : R[B[i + 232*t]] + R[C[i + 232*t]]; __syncthreads(); R[i + 404*t] = Op[i + 233*t] ? R[B[i + 233*t]] * R[C[i + 233*t]] : R[B[i + 233*t]] + R[C[i + 233*t]]; R[i + 405*t] = Op[i + 234*t] ? R[B[i + 234*t]] * R[C[i + 234*t]] : R[B[i + 234*t]] + R[C[i + 234*t]]; R[i + 406*t] = Op[i + 235*t] ? R[B[i + 235*t]] * R[C[i + 235*t]] : R[B[i + 235*t]] + R[C[i + 235*t]]; R[i + 407*t] = Op[i + 236*t] ? R[B[i + 236*t]] * R[C[i + 236*t]] : R[B[i + 236*t]] + R[C[i + 236*t]]; R[i + 408*t] = Op[i + 237*t] ? R[B[i + 237*t]] * R[C[i + 237*t]] : R[B[i + 237*t]] + R[C[i + 237*t]]; R[i + 409*t] = Op[i + 238*t] ? R[B[i + 238*t]] * R[C[i + 238*t]] : R[B[i + 238*t]] + R[C[i + 238*t]]; R[i + 410*t] = Op[i + 239*t] ? R[B[i + 239*t]] * R[C[i + 239*t]] : R[B[i + 239*t]] + R[C[i + 239*t]]; __syncthreads(); R[i + 411*t] = Op[i + 240*t] ? R[B[i + 240*t]] * R[C[i + 240*t]] : R[B[i + 240*t]] + R[C[i + 240*t]]; R[i + 412*t] = Op[i + 241*t] ? R[B[i + 241*t]] * R[C[i + 241*t]] : R[B[i + 241*t]] + R[C[i + 241*t]]; R[i + 413*t] = Op[i + 242*t] ? R[B[i + 242*t]] * R[C[i + 242*t]] : R[B[i + 242*t]] + R[C[i + 242*t]]; R[i + 414*t] = Op[i + 243*t] ? R[B[i + 243*t]] * R[C[i + 243*t]] : R[B[i + 243*t]] + R[C[i + 243*t]]; R[i + 415*t] = Op[i + 244*t] ? R[B[i + 244*t]] * R[C[i + 244*t]] : R[B[i + 244*t]] + R[C[i + 244*t]]; R[i + 416*t] = Op[i + 245*t] ? R[B[i + 245*t]] * R[C[i + 245*t]] : R[B[i + 245*t]] + R[C[i + 245*t]]; __syncthreads(); R[i + 417*t] = Op[i + 246*t] ? R[B[i + 246*t]] * R[C[i + 246*t]] : R[B[i + 246*t]] + R[C[i + 246*t]]; R[i + 418*t] = Op[i + 247*t] ? R[B[i + 247*t]] * R[C[i + 247*t]] : R[B[i + 247*t]] + R[C[i + 247*t]]; R[i + 419*t] = Op[i + 248*t] ? R[B[i + 248*t]] * R[C[i + 248*t]] : R[B[i + 248*t]] + R[C[i + 248*t]]; R[i + 420*t] = Op[i + 249*t] ? R[B[i + 249*t]] * R[C[i + 249*t]] : R[B[i + 249*t]] + R[C[i + 249*t]]; R[i + 421*t] = Op[i + 250*t] ? R[B[i + 250*t]] * R[C[i + 250*t]] : R[B[i + 250*t]] + R[C[i + 250*t]]; R[i + 422*t] = Op[i + 251*t] ? R[B[i + 251*t]] * R[C[i + 251*t]] : R[B[i + 251*t]] + R[C[i + 251*t]]; R[i + 423*t] = Op[i + 252*t] ? R[B[i + 252*t]] * R[C[i + 252*t]] : R[B[i + 252*t]] + R[C[i + 252*t]]; __syncthreads(); R[i + 424*t] = Op[i + 253*t] ? R[B[i + 253*t]] * R[C[i + 253*t]] : R[B[i + 253*t]] + R[C[i + 253*t]]; R[i + 425*t] = Op[i + 254*t] ? R[B[i + 254*t]] * R[C[i + 254*t]] : R[B[i + 254*t]] + R[C[i + 254*t]]; R[i + 426*t] = Op[i + 255*t] ? R[B[i + 255*t]] * R[C[i + 255*t]] : R[B[i + 255*t]] + R[C[i + 255*t]]; R[i + 427*t] = Op[i + 256*t] ? R[B[i + 256*t]] * R[C[i + 256*t]] : R[B[i + 256*t]] + R[C[i + 256*t]]; R[i + 428*t] = Op[i + 257*t] ? R[B[i + 257*t]] * R[C[i + 257*t]] : R[B[i + 257*t]] + R[C[i + 257*t]]; R[i + 429*t] = Op[i + 258*t] ? R[B[i + 258*t]] * R[C[i + 258*t]] : R[B[i + 258*t]] + R[C[i + 258*t]]; __syncthreads(); R[i + 430*t] = Op[i + 259*t] ? R[B[i + 259*t]] * R[C[i + 259*t]] : R[B[i + 259*t]] + R[C[i + 259*t]]; R[i + 431*t] = Op[i + 260*t] ? R[B[i + 260*t]] * R[C[i + 260*t]] : R[B[i + 260*t]] + R[C[i + 260*t]]; R[i + 432*t] = Op[i + 261*t] ? R[B[i + 261*t]] * R[C[i + 261*t]] : R[B[i + 261*t]] + R[C[i + 261*t]]; R[i + 433*t] = Op[i + 262*t] ? R[B[i + 262*t]] * R[C[i + 262*t]] : R[B[i + 262*t]] + R[C[i + 262*t]]; __syncthreads(); R[i + 434*t] = Op[i + 263*t] ? R[B[i + 263*t]] * R[C[i + 263*t]] : R[B[i + 263*t]] + R[C[i + 263*t]]; R[i + 435*t] = Op[i + 264*t] ? R[B[i + 264*t]] * R[C[i + 264*t]] : R[B[i + 264*t]] + R[C[i + 264*t]]; R[i + 436*t] = Op[i + 265*t] ? R[B[i + 265*t]] * R[C[i + 265*t]] : R[B[i + 265*t]] + R[C[i + 265*t]]; __syncthreads(); R[i + 437*t] = Op[i + 266*t] ? R[B[i + 266*t]] * R[C[i + 266*t]] : R[B[i + 266*t]] + R[C[i + 266*t]]; R[i + 438*t] = Op[i + 267*t] ? R[B[i + 267*t]] * R[C[i + 267*t]] : R[B[i + 267*t]] + R[C[i + 267*t]]; __syncthreads(); R[i + 439*t] = Op[i + 268*t] ? R[B[i + 268*t]] * R[C[i + 268*t]] : R[B[i + 268*t]] + R[C[i + 268*t]]; R[i + 440*t] = Op[i + 269*t] ? R[B[i + 269*t]] * R[C[i + 269*t]] : R[B[i + 269*t]] + R[C[i + 269*t]]; __syncthreads(); R[i + 441*t] = Op[i + 270*t] ? R[B[i + 270*t]] * R[C[i + 270*t]] : R[B[i + 270*t]] + R[C[i + 270*t]]; __syncthreads(); R[i + 442*t] = Op[i + 271*t] ? R[B[i + 271*t]] * R[C[i + 271*t]] : R[B[i + 271*t]] + R[C[i + 271*t]]; __syncthreads(); R[i + 443*t] = Op[i + 272*t] ? R[B[i + 272*t]] * R[C[i + 272*t]] : R[B[i + 272*t]] + R[C[i + 272*t]]; __syncthreads(); R[i + 444*t] = Op[i + 273*t] ? R[B[i + 273*t]] * R[C[i + 273*t]] : R[B[i + 273*t]] + R[C[i + 273*t]]; __syncthreads(); R[i + 445*t] = Op[i + 274*t] ? R[B[i + 274*t]] * R[C[i + 274*t]] : R[B[i + 274*t]] + R[C[i + 274*t]]; __syncthreads(); R[i + 446*t] = Op[i + 275*t] ? R[B[i + 275*t]] * R[C[i + 275*t]] : R[B[i + 275*t]] + R[C[i + 275*t]]; __syncthreads(); R[i + 447*t] = Op[i + 276*t] ? R[B[i + 276*t]] * R[C[i + 276*t]] : R[B[i + 276*t]] + R[C[i + 276*t]]; __syncthreads(); R[i + 448*t] = Op[i + 277*t] ? R[B[i + 277*t]] * R[C[i + 277*t]] : R[B[i + 277*t]] + R[C[i + 277*t]]; __syncthreads(); R[i + 449*t] = Op[i + 278*t] ? R[B[i + 278*t]] * R[C[i + 278*t]] : R[B[i + 278*t]] + R[C[i + 278*t]]; __syncthreads(); R[i + 450*t] = Op[i + 279*t] ? R[B[i + 279*t]] * R[C[i + 279*t]] : R[B[i + 279*t]] + R[C[i + 279*t]]; __syncthreads(); R[i + 451*t] = Op[i + 280*t] ? R[B[i + 280*t]] * R[C[i + 280*t]] : R[B[i + 280*t]] + R[C[i + 280*t]]; __syncthreads(); R[i + 452*t] = Op[i + 281*t] ? R[B[i + 281*t]] * R[C[i + 281*t]] : R[B[i + 281*t]] + R[C[i + 281*t]]; __syncthreads(); R[i + 453*t] = Op[i + 282*t] ? R[B[i + 282*t]] * R[C[i + 282*t]] : R[B[i + 282*t]] + R[C[i + 282*t]]; if (i==0) { final += R[453*t]; } __syncthreads(); } if (i==0) { A[0]= final;} }
23,716
#include <cuda.h> #include <stdio.h> #include <iostream> #include <time.h> //programma per il calcolo matrice matrice, usando il primo approccio delle slide ma modificato da me per non avere race condition //si moltiplica una matrice a size lxm con b size mxn, ottenendo c size lxn //un elemento, tra gli lxn, di c, di indice (i,j) è ottenuto come prod scalare tra la riga i-esima di a e la colonna j-esima di back //quindi possiamo assegnare un blocco di thread a ciascuna degli elementi di c, e i thread di quel blocco si occuperanno di calcolare il prodotto scalare //tra la iesima riga e jesima colonna, quindi ogni blocco effettuerà m prodotti e m-1 somme. Il blocco assegnato sarà quello con indice riga blocco i e indice col j //a seconda di quanti sono i thread del blocco, e di quanto vale m, ci sarà un map 1 cella di a e b, 1 thread, o più celle di a e b, 1 thread. //per evitare la race condition, i thread non aggiornano direttamente c(i,j) ma ciascun thread scrive in un suo elemento di un buffer shared memory //e solo il thread di indice 0 nel blocco alla fine somma tutti gli elementi nello shared buffer, e trascrive la somma in c(i,j) using namespace std; //input: l,m,n, (e quindi il totale di blocchi nella griglia sarà lxn), t (totale di thread per blocco) //la griglia sarà 2d (in modo tale da mappare gli indici riga e colonna dei blocchi con le celle di c) mentre ciascun blocco sarà monodimensionale //in quanto i thread di un blocco devono essere mappati su riga a-colonna b. //t deve essere <=m e per semplicità m%t deve essere uguale a 0 __host__ void allocaEInizializzaMatrice(int **res,int m,int n){ *res=new int[m*n]; for(int i=0;i<m;i++) for(int j=0;j<n;j++) *((*res)+i*n+j)=1+rand()%10; } __host__ void stampaMatrice(int *a,int m,int n){ cout<<"--------------------------------------"<<endl; for(int i=0;i<m;i++){ for(int j=0;j<n;j++) cout<<a[i*n+j]<<" "; cout<<endl; } } __host__ void matMatCPU(int *a,int *b,int *res,int l,int m,int n){ for(int i=0;i<l;i++) for(int j=0;j<n;j++){ int v=0; for(int k=0;k<m;k++) v+=a[i*m+k] * b[k*n+j]; res[i*n+j]=v; } } __global__ void matMatGPU(int *a,int *b,int *c,int l,int m,int n){ //ogni elemento della matrice risultato c viene assegnata ad un blocco extern __shared__ int buffer[]; //questo verrà allocato per il numero di thread in un blocco int stride = m / blockDim.x; // lo stride è la porzione della riga/colonna (assegnata al blocco) che viene assegnata a ciascun thread del blocco buffer[threadIdx.x] = 0; for(int i=0;i<stride;i++){ if(threadIdx.x * stride + i < m) buffer[threadIdx.x]+= (a[blockIdx.x * m + (threadIdx.x * stride +i)] * b[(threadIdx.x*stride +i)*n + blockIdx.y ]); else break; } __syncthreads(); if(threadIdx.x == 0){ c[blockIdx.x * n + blockIdx.y] = 0; for(int i=0;i<blockDim.x;i++) c[blockIdx.x * n + blockIdx.y]+=buffer[i]; } } int main(int argc,char *argv[]){ srand((unsigned int)time(NULL)); int l,m,n,t; dim3 sizeGriglia,sizeBlocco; if(argc!=5){ l=10; m=5; n=4; t=5; } else { sscanf(argv[1],"%d",&l); sscanf(argv[2],"%d",&m); sscanf(argv[3],"%d",&n); sscanf(argv[4],"%d",&t); } if(m%t != 0 || t>m){ cout<<"wrong usage\n"; exit(1); } sizeGriglia.x = l; sizeGriglia.y = n; //ogni blocco della griglia un elemento della matrice risultato c (size lxn) sizeBlocco.x = t; //blocco monodimensionale int *ha,*hb,*hc; allocaEInizializzaMatrice(&ha,l,m); allocaEInizializzaMatrice(&hb,m,n); hc=new int[l*n]; stampaMatrice(ha,l,m); stampaMatrice(hb,m,n); matMatCPU(ha,hb,hc,l,m,n); stampaMatrice(hc,l,n); int *da,*db,*dc; cudaMalloc(&da,l*m*sizeof(int)); cudaMalloc(&db,m*n*sizeof(int)); cudaMalloc(&dc,l*n*sizeof(int)); cudaMemset(dc,0,l*n*sizeof(int)); cudaMemcpy(da,ha,l*m*sizeof(int),cudaMemcpyHostToDevice); cudaMemcpy(db,hb,m*n*sizeof(int),cudaMemcpyHostToDevice); matMatGPU<<<sizeGriglia,sizeBlocco,sizeof(int)*sizeBlocco.x >>>(da,db,dc,l,m,n); int *copia=new int[l*n]; cudaMemcpy(copia,dc,l*n*sizeof(int),cudaMemcpyDeviceToHost); stampaMatrice(dc,l,n); return 0; }
23,717
#include "cudaCode.cuh" __device__ int x_error, y_error; __device__ int errorFlag = 0; __device__ int errorCode; __device__ void nanException(int x, int y, int e) { errorFlag = 1; errorCode = e; x_error = x; y_error = y; asm("trap;"); } __global__ void calcRhoGPU(float* data, float* rhos) { int tid = blockDim.x*blockIdx.x+threadIdx.x + yOffset[0]; if (tid < gridIter[0]) { float result = 0; for(int i = 0; i<q; i++) { result += data[i*nNodes[0]+tid]; } rhos[tid] = result; } } __global__ void calcVelGPU(float* data, float* vels, float* usqrs, float* rhos) { int tid = blockDim.x*blockIdx.x+threadIdx.x + yOffset[0]; if (tid < gridIter[0]) { int thisnNodes = nNodes[0]; float ux; float uy; float uxPlus; float uyPlus; float uxMinus; float uyMinus; uxPlus = data[1*thisnNodes+tid] + data[5*thisnNodes+tid] + data[8*thisnNodes+tid]; uyPlus = data[2*thisnNodes+tid] + data[5*thisnNodes+tid] + data[6*thisnNodes+tid]; uxMinus = data[3*thisnNodes+tid] + data[6*thisnNodes+tid] + data[7*thisnNodes+tid]; uyMinus = data[4*thisnNodes+tid] + data[7*thisnNodes+tid] + data[8*thisnNodes+tid]; ux = (uxPlus - uxMinus)/rhos[tid]; uy = (uyPlus - uyMinus)/rhos[tid]; vels[tid] = ux; vels[thisnNodes+tid] = uy; usqrs[tid] = ux*ux + uy*uy; } } __global__ void calcEquilibriumGPU(float* equis, float* rhos, float* vels, float* usqrs) { int tid = blockDim.x*blockIdx.x+threadIdx.x + yOffset[0]; if (tid < gridIter[0]) { int thisnNodes = nNodes[0]; float ux = vels[tid]; float uy = vels[thisnNodes+tid]; float uSqr = usqrs[tid]; float rho = rhos[tid]; for (int i=0; i<q; i++) { float velDot = velCol0[i]*ux + velCol1[i]*uy; float result = rho * weights[i] * (1.0 + 3.0*velDot + 4.5*velDot*velDot - 1.5*uSqr); equis[i*thisnNodes+tid] = result; } } } __global__ void BGKCollideGPU(float* data, float* equis, int* nodeMap) { int tid = blockIdx.x*blockDim.x + threadIdx.x + yOffset[0]; if (tid < gridIter[0]) { if (nodeMap[tid] == 0) { int thisnNodes = nNodes[0]; for (int i = 0; i<q; i++) { data[i*thisnNodes+tid] *= (1.0 - omega[0]); data[i*thisnNodes+tid] += omega[0]*equis[i*thisnNodes+tid]; } } } } __global__ void bounceBackGPU(float* data, int* nodeMap) { int tid = blockIdx.x*blockDim.x + threadIdx.x + yOffset[0]; if (tid<gridIter[0]) { int thisnNodes = nNodes[0]; float oldVels[q]; if (nodeMap[tid] == 1) { for (int i = 0; i<q; i++) { float tmpResult = data[i*thisnNodes+tid]; // if (tmpResult != tmpResult) { // nanException(tid%lx, tid/lx, 3); // } oldVels[i] = tmpResult; } for (int i = 0; i<q; i++) { data[i*thisnNodes+tid] = oldVels[bounceBackMap[i]]; } } } } __global__ void streamGPU(float* outData, float* inData) { int tid = blockIdx.x*blockDim.x + threadIdx.x + yOffset[0]; //Avoid streaming the special first and last column. //Probably best avoided by just no-oping those threads. if (tid < gridIter[0]) { int thisnNodes = nNodes[0]; int thisLx = lx[0]; int x = tid % thisLx; if (x != 0 || x != thisLx-1) { for (int i = 0; i<q; i++) { float tmpResult = inData[i*thisnNodes + tid]; int dst = i*thisnNodes + tid + velColInt1[i]*thisLx + velColInt0[i]; outData[dst] = tmpResult; } } } } __global__ void streamInGPU(float* outData, float* inData, float* inFlow) { int tid = blockIdx.x*blockDim.x + threadIdx.x; if (tid < gridIter[0]) { int thisnNodes = nNodes[0]; int thisLx = lx[0]; int thisLy = ly[0]; int node = tid*thisLx + yOffset[0]; int y = tid + 1; outData[5*thisnNodes+node] = inFlow[(thisLy+2)*5+y]; outData[1*thisnNodes+node] = inFlow[(thisLy+2)*1+y]; outData[8*thisnNodes+node] = inFlow[(thisLy+2)*8+y]; outData[2*thisnNodes+node] = inData[2*thisnNodes+node-thisLx]; outData[4*thisnNodes+node] = inData[4*thisnNodes+node+thisLx]; outData[5*thisnNodes+node+1] = inData[5*thisnNodes+node-thisLx]; outData[1*thisnNodes+node+1] = inData[1*thisnNodes+node]; outData[8*thisnNodes+node+1] = inData[8*thisnNodes+node+thisLx]; } } __global__ void streamOutGPU(float* outData, float* inData, float* inFlow) { int tid = blockIdx.x*blockDim.x + threadIdx.x; if (tid < gridIter[0]) { int thisnNodes = nNodes[0]; int thisLx = lx[0]; int thisLy = ly[0]; int node = tid*thisLx + yOffset[0] + thisLx-1; int y = node / thisLx; outData[6*thisnNodes+node] = inFlow[(thisLy+2)*6+y]; outData[3*thisnNodes+node] = inFlow[(thisLy+2)*3+y]; outData[7*thisnNodes+node] = inFlow[(thisLy+2)*7+y]; outData[2*thisnNodes+node] = inData[2*thisnNodes+node-thisLx]; outData[4*thisnNodes+node] = inData[4*thisnNodes+node+thisLx]; outData[6*thisnNodes+node-1] = inData[6*thisnNodes+node-thisLx]; outData[3*thisnNodes+node-1] = inData[3*thisnNodes+node]; outData[7*thisnNodes+node-1] = inData[7*thisnNodes+node+thisLx]; } }
23,718
#include <stdlib.h> #include <stdio.h> #include <stdlib.h> #include <sys/time.h> __global__ void sim_cell_onelife(int* d_cell, int m, int n) { __shared__ int s_arr[100]; int neighbor = 0; int r = threadIdx.x % m; int c = threadIdx.x / m; int cell = d_cell[r + c * m]; int row = r - 1; int col = c - 1; s_arr[r + c * m] = d_cell[r + c * m]; __syncthreads(); for (int i = row; i < row + 3; i++) { for (int j = col; j < col + 3; j++) { if (i >= 0 && j >= 0) { if (i < m && j < n) { if (i != r || j != c) { if (s_arr[i + j * m] == 1) { neighbor += 1; } } } } } } if (cell == 1 && neighbor <= 1) { cell = 0; } else if (cell == 0 && neighbor == 2) { cell = 1; } else if (cell == 0 && neighbor == 3){ cell = 1; } else if (cell == 1 && neighbor >= 4) { cell = 0; } __syncthreads(); d_cell[r + c * m] = cell; } int main(void) { int *cell; int *d_cell; int t_num; int size; int m, n, k; struct timeval gpu_start, gpu_end; // m x n printf("Enter M: \n"); scanf("%d", &m); printf("Enter N: \n"); scanf("%d", &n); printf("Enter K: \n"); scanf("%d", &k); t_num = n * m; size = t_num * sizeof(int); cell = (int *)malloc(size); printf("-------BEFORE LIFE CYCLE--------\n"); for (int i = 0; i < m; ++i) { for (int j = 0; j < n; ++j) { cell[i + j * m] = rand() % (1 - 0 + 1) + 0; } } for (int i = 0; i < m; ++i) { for (int j = 0; j < n; ++j) { printf("%d ", cell[i + j * m]); } printf("\n"); } printf("-------AFTER %d LIFE CYCLES-------\n", k); cudaMalloc((void **)&d_cell, size); cudaMemcpy(d_cell, cell, size, cudaMemcpyHostToDevice); gettimeofday(&gpu_start, NULL); for (int i = 0; i < k; i++) { sim_cell_onelife<<<1,t_num>>>(d_cell, m, n); } gettimeofday(&gpu_end, NULL); memset(cell, 0, size); cudaMemcpy(cell, d_cell, size, cudaMemcpyDeviceToHost); for (int i = 0; i < m; ++i) { for (int j = 0; j < n; ++j) { printf("%d ", cell[i + j * m]); } printf("\n"); } free(cell); cudaFree(d_cell); printf("GPU run time: %ld\n",(gpu_end.tv_usec - gpu_start.tv_usec)); }
23,719
#include "includes.h" #define getPos(a,k) (((a)>>(k-1))&1) extern "C" { } __global__ void replace(int * input_T, int * output_T, int * prefix_T, int * prefix_helper_T, int n, int k, int blockPower) { for(int i = 0; i<blockPower; i++) { int oldpos = threadIdx.x + 1024*blockIdx.x + i*1024*gridDim.x; if(oldpos >= n) return ; int newpos = prefix_T[oldpos] + prefix_helper_T[blockIdx.x + i*gridDim.x]; if(getPos(input_T[oldpos],k) == 0) { newpos = oldpos - newpos; } else { newpos = prefix_helper_T[(n+1023)/1024] + newpos - 1; } output_T[newpos] = input_T[oldpos]; } }
23,720
#include <bits/stdc++.h> #include <cuda.h> #include <curand.h> #include <curand_kernel.h> #define MAXEDGES 3000000 using namespace std; using namespace std::chrono; //sample comment2 int *edge_array,*edge_array_parent,*vertex_array,*vertex_array_parent,*start_interval,*end_interval; bool *is_leaf; int counter=0; __global__ void BFS2(int* off,int* edge,int* current,int* size,int N,int E,volatile int* c_arr,int* c_size,int* dist,volatile int* D_start_interval,volatile int* D_end_interval,volatile int* mutexs){ int id = blockIdx.x*blockDim.x+threadIdx.x; if(id < *size){ int node = current[id]; int start = off[node]; int end = off[node+1]; while(start<end){ int child = edge[start]; bool isSet = false; do { //printf("hmm\n"); if (isSet = atomicCAS((int *)(mutexs+child), 0, 1) == 0) { bool flag=false; if(D_start_interval[child]>D_start_interval[node]){ D_start_interval[child]=D_start_interval[node]; flag=true; } if(D_end_interval[child]<D_end_interval[node]){ D_end_interval[child]=D_end_interval[node]; flag=true; } if (flag){ int index = atomicAdd(c_size,1); c_arr[index]= child; } } if (isSet) //if acquired the lock then release it { mutexs[child] = 0; } }while (!isSet); start++; } } } __global__ void BFS(int* off,int* edge,int* current,int* size,int N,int E,volatile int* c_arr,int* c_size,int* dist,volatile int* D_start_interval,volatile int* D_end_interval,volatile int* mutexs){ int id = blockIdx.x*blockDim.x+threadIdx.x; if(id < *size){ int node = current[id]; int start = off[node]; int end = off[node+1]; while(start<end){ int child = edge[start]; bool isSet = false; do { //printf("hmm\n"); if (isSet = atomicCAS((int *)(mutexs+child), 0, 1) == 0) { bool flag=false; if(D_start_interval[child]==0 && D_end_interval[child]==0){ D_start_interval[child]=D_start_interval[node]; D_end_interval[child]=D_end_interval[node]; } else{ if(D_start_interval[child]>D_start_interval[node]){ D_start_interval[child]=D_start_interval[node]; flag=true; } if(D_end_interval[child]<D_end_interval[node]){ D_end_interval[child]=D_end_interval[node]; flag=true; } } if ( dist[child] < 0 || flag){ dist[child] = 0; int index = atomicAdd(c_size,1); c_arr[index]= child; } } if (isSet) //if acquired the lock then release it { mutexs[child] = 0; } }while (!isSet); start++; } } } void CSR(unordered_map<int,vector<int> > &m,int *vertex_array,int *edge_array, int nodes){ int curr_index=0; for(int i=0;i<nodes;i++){ int num_of_edges=m[i].size(); vertex_array[i]=curr_index; for(int j=0;j<num_of_edges;j++){ edge_array[curr_index+j]=m[i][j]; } curr_index+=num_of_edges; } vertex_array[nodes]=curr_index; } void find_leaf(unordered_map<int,vector<int> >&m,int nodes){ for(int i=0;i<nodes;i++){ if(m[i].size()==0){ is_leaf[i]=true; } } } void init(int nodes,int edges){ edge_array=new int[MAXEDGES]; vertex_array=new int[nodes+1]; edge_array_parent=new int[MAXEDGES]; vertex_array_parent=new int[nodes+1]; start_interval=new int[nodes]; end_interval=new int[nodes]; is_leaf=new bool[nodes]; for(int i=0;i<nodes;i++){ is_leaf[i]=false; start_interval[i]=0; end_interval[i]=0; } } int main(){ int nodes,edges,root; srand(time(NULL)); unordered_map<int,vector<int> >m,m2; cin>>nodes>>edges; int u,v; for(int i=0;i<edges;i++){ cin>>u>>v; m[u].push_back(v); m2[v].push_back(u); } cin>>root; init(nodes,edges); CSR(m,vertex_array,edge_array,nodes); CSR(m2,vertex_array_parent,edge_array_parent,nodes); find_leaf(m,nodes); int* H_current_node = (int*)malloc(sizeof(int)*MAXEDGES); int counter=0; for(int i=0;i<nodes;i++){ if(is_leaf[i]){ H_current_node[counter]=i; counter++; start_interval[i]=counter; end_interval[i]=counter; //cout<<i<<endl; } } /*for(int i=0;i<counter;i++){ printf("%d ",H_current_node[i]); }*/ int* H_c_size = (int*)malloc(sizeof(int)); *H_c_size = counter; int* H_visited = (int*)malloc(sizeof(int)*nodes); memset(H_visited,-1,sizeof(int)*nodes); int* H_mutexs = (int*)malloc(sizeof(int)*nodes); memset(H_mutexs,0,sizeof(int)*nodes); for(int i=0;i<nodes;i++){ if(is_leaf[i]){ H_visited[i]=0; } //printf("%d\n",H_mutexs[i]); } /*for(int i=0;i<nodes;i++){ printf("%d, %d\n",i,H_visited[i]); } printf("sdfbdsjfbsjd\n");*/ int* a0 = (int*)malloc(sizeof(int)); *a0=0; int* a1 = (int*)malloc(sizeof(int)); *a1=counter; int* D_offset; int* D_edges; int* D_visited; int* D_current_node1; int* D_c_size1; int* D_current_node2; int* D_mutexs; int* D_start_interval; int* D_end_interval; int* D_c_size2; cudaMalloc(&D_offset,sizeof(int)*(nodes+1)); cudaMalloc(&D_visited,sizeof(int)*nodes); cudaMalloc(&D_edges,sizeof(int)*MAXEDGES); cudaMalloc(&D_current_node1,sizeof(int)*MAXEDGES); cudaMalloc(&D_c_size1,sizeof(int)); cudaMalloc(&D_current_node2,sizeof(int)*MAXEDGES); cudaMalloc(&D_c_size2,sizeof(int)); cudaMalloc(&D_mutexs,sizeof(int)*nodes); cudaMalloc(&D_start_interval,sizeof(int)*nodes); cudaMalloc(&D_end_interval,sizeof(int)*nodes); cudaMemcpy(D_offset,vertex_array_parent,sizeof(int)*(nodes+1),cudaMemcpyHostToDevice); cudaMemcpy(D_edges,edge_array_parent,sizeof(int)*MAXEDGES,cudaMemcpyHostToDevice); cudaMemcpy(D_current_node1,H_current_node,sizeof(int)*MAXEDGES,cudaMemcpyHostToDevice); cudaMemcpy(D_visited,H_visited,sizeof(int)*nodes,cudaMemcpyHostToDevice); cudaMemcpy(D_c_size1,a1,sizeof(int),cudaMemcpyHostToDevice); cudaMemcpy(D_c_size2,a0,sizeof(int),cudaMemcpyHostToDevice); cudaMemcpy(D_mutexs,H_mutexs,sizeof(int)*nodes,cudaMemcpyHostToDevice); cudaMemcpy(D_start_interval,start_interval,sizeof(int)*nodes,cudaMemcpyHostToDevice); cudaMemcpy(D_end_interval,end_interval,sizeof(int)*nodes,cudaMemcpyHostToDevice); int i=1; while(*H_c_size>0){ int numThreads = 512; int numBlocks = (*H_c_size+numThreads-1)/numThreads; if(i%2==1){ //use array 1 //printf("hmm\n"); BFS<<<numBlocks,numThreads>>>(D_offset,D_edges,D_current_node1,D_c_size1,nodes,edges,D_current_node2,D_c_size2,D_visited,D_start_interval,D_end_interval,D_mutexs); cudaMemcpy(H_c_size,D_c_size2, sizeof(int),cudaMemcpyDeviceToHost); // reset the index cudaMemcpy(D_c_size1,a0,sizeof(int),cudaMemcpyHostToDevice); } else{ //use array 2 BFS<<<numBlocks,numThreads>>>(D_offset,D_edges,D_current_node2,D_c_size2,nodes,edges,D_current_node1,D_c_size1,D_visited,D_start_interval,D_end_interval,D_mutexs); cudaMemcpy(H_c_size,D_c_size1, sizeof(int),cudaMemcpyDeviceToHost); //reset index cudaMemcpy(D_c_size2,a0,sizeof(int),cudaMemcpyHostToDevice); } i++; } cudaMemcpy(H_visited,D_visited, sizeof(int)*nodes,cudaMemcpyDeviceToHost); for(int j=nodes-1;j>=0;j--){ //printf("%d %d %d %d\n",i,H_visited[i],start_interval[i],end_interval[i]); if(H_visited[j]==-1){ //printf("hmm\n"); H_current_node[0]=j; *a1=1; *H_c_size=1; cudaMemcpy(D_current_node1,H_current_node,sizeof(int)*MAXEDGES,cudaMemcpyHostToDevice); // OPTIMIZATION POSSIBLE HERE. INSTEAD OF COPYING ENTIRE ARRAY JUST COPY FIRST ELEMENT cudaMemcpy(D_c_size1,a1,sizeof(int),cudaMemcpyHostToDevice); cudaMemcpy(D_c_size2,a0,sizeof(int),cudaMemcpyHostToDevice); counter++; cudaMemcpy(&D_start_interval[j], &counter, sizeof(int), cudaMemcpyHostToDevice); cudaMemcpy(&D_end_interval[j], &counter, sizeof(int), cudaMemcpyHostToDevice); i=1; while(*H_c_size>0){ //printf("%d %d\n",*H_c_size,j); int numThreads = 512; int numBlocks = (*H_c_size+numThreads-1)/numThreads; if(i%2==1){ //use array 1 //printf("hmm\n"); BFS<<<numBlocks,numThreads>>>(D_offset,D_edges,D_current_node1,D_c_size1,nodes,edges,D_current_node2,D_c_size2,D_visited,D_start_interval,D_end_interval,D_mutexs); cudaMemcpy(H_c_size,D_c_size2, sizeof(int),cudaMemcpyDeviceToHost); // reset the index cudaMemcpy(D_c_size1,a0,sizeof(int),cudaMemcpyHostToDevice); } else{ //use array 2 BFS<<<numBlocks,numThreads>>>(D_offset,D_edges,D_current_node2,D_c_size2,nodes,edges,D_current_node1,D_c_size1,D_visited,D_start_interval,D_end_interval,D_mutexs); cudaMemcpy(H_c_size,D_c_size1, sizeof(int),cudaMemcpyDeviceToHost); //reset index cudaMemcpy(D_c_size2,a0,sizeof(int),cudaMemcpyHostToDevice); } i++; } cudaMemcpy(H_visited,D_visited,sizeof(int)*nodes,cudaMemcpyDeviceToHost); } } cudaMemcpy(start_interval,D_start_interval,sizeof(int)*nodes,cudaMemcpyDeviceToHost); cudaMemcpy(end_interval,D_end_interval,sizeof(int)*nodes,cudaMemcpyDeviceToHost); int batch_size=512; int *addition_x = new int[batch_size]; int *addition_y = new int[batch_size]; for(int i=0;i<batch_size;i++){ int st = rand()%nodes; int en = rand()%nodes; if(st < en){ addition_x[i]=st; addition_y[i]=en; } else{ i--; } } for(int i=0;i<batch_size;i++){ m[addition_x[i]].push_back(addition_y[i]); m2[addition_y[i]].push_back(addition_x[i]); edges++; //printf("%d %d %d\n",i,addition_x[i],addition_y[i]); start_interval[addition_x[i]]=min(start_interval[addition_x[i]],start_interval[addition_y[i]]); end_interval[addition_x[i]]=max(end_interval[addition_x[i]],end_interval[addition_y[i]]); } for(int i=0;i<batch_size;i++){ H_current_node[i] = addition_x[i]; } *H_c_size = batch_size; memset(H_visited,-1,sizeof(int)*nodes); memset(H_mutexs,0,sizeof(int)*nodes); for(int i=0;i<batch_size;i++){ H_visited[addition_x[i]]=0; //printf("%d\n",H_mutexs[i]); } /*for(int i=0;i<nodes;i++){ printf("%d, %d\n",i,H_visited[i]); } printf("sdfbdsjfbsjd\n");*/ *a0=0; *a1=batch_size; cudaMemcpy(D_offset,vertex_array_parent,sizeof(int)*(nodes+1),cudaMemcpyHostToDevice); cudaMemcpy(D_edges,edge_array_parent,sizeof(int)*MAXEDGES,cudaMemcpyHostToDevice); cudaMemcpy(D_current_node1,H_current_node,sizeof(int)*MAXEDGES,cudaMemcpyHostToDevice); cudaMemcpy(D_visited,H_visited,sizeof(int)*nodes,cudaMemcpyHostToDevice); cudaMemcpy(D_c_size1,a1,sizeof(int),cudaMemcpyHostToDevice); cudaMemcpy(D_c_size2,a0,sizeof(int),cudaMemcpyHostToDevice); cudaMemcpy(D_mutexs,H_mutexs,sizeof(int)*nodes,cudaMemcpyHostToDevice); cudaMemcpy(D_start_interval,start_interval,sizeof(int)*nodes,cudaMemcpyHostToDevice); cudaMemcpy(D_end_interval,end_interval,sizeof(int)*nodes,cudaMemcpyHostToDevice); i=1; auto start_t = high_resolution_clock::now(); while(*H_c_size>0){ int numThreads = 512; int numBlocks = (*H_c_size+numThreads-1)/numThreads; if(i%2==1){ //use array 1 //printf("hmm\n"); BFS2<<<numBlocks,numThreads>>>(D_offset,D_edges,D_current_node1,D_c_size1,nodes,edges,D_current_node2,D_c_size2,D_visited,D_start_interval,D_end_interval,D_mutexs); cudaMemcpy(H_c_size,D_c_size2, sizeof(int),cudaMemcpyDeviceToHost); // reset the index cudaMemcpy(D_c_size1,a0,sizeof(int),cudaMemcpyHostToDevice); } else{ //use array 2 BFS2<<<numBlocks,numThreads>>>(D_offset,D_edges,D_current_node2,D_c_size2,nodes,edges,D_current_node1,D_c_size1,D_visited,D_start_interval,D_end_interval,D_mutexs); cudaMemcpy(H_c_size,D_c_size1, sizeof(int),cudaMemcpyDeviceToHost); //reset index cudaMemcpy(D_c_size2,a0,sizeof(int),cudaMemcpyHostToDevice); } i++; } auto stop_t = high_resolution_clock::now(); auto duration = duration_cast<microseconds>(stop_t - start_t); cout<<"Time taken : "<<duration.count()<<endl; printf("--------------------------------------------------\n\n"); cudaMemcpy(start_interval,D_start_interval,sizeof(int)*nodes,cudaMemcpyDeviceToHost); cudaMemcpy(end_interval,D_end_interval,sizeof(int)*nodes,cudaMemcpyDeviceToHost); //for(int i=nodes-1;i>=0;i--){ // printf("%d %d %d %d\n",i,H_visited[i],start_interval[i],end_interval[i]); // } CSR(m,vertex_array,edge_array,nodes); CSR(m2,vertex_array_parent,edge_array_parent,nodes); find_leaf(m,nodes); return 0; }
23,721
/****************************************************************************** *cr *cr (C) Copyright 2010 The Board of Trustees of the *cr University of Illinois *cr All Rights Reserved *cr ******************************************************************************/ #define BLOCK_SIZE 512 #define SIMPLE __global__ void reduction(float *out, float *in, unsigned size) { /******************************************************************** Load a segment of the input vector into shared memory Traverse the reduction tree Write the computed sum to the output vector at the correct index ********************************************************************/ #ifdef SIMPLE __shared__ float in_s[2*BLOCK_SIZE]; int idx = 2 * blockIdx.x * blockDim.x + threadIdx.x; in_s[threadIdx.x] = ((idx < size)? in[idx]: 0.0f); in_s[threadIdx.x+BLOCK_SIZE] = ((idx + BLOCK_SIZE < size)? in[idx+BLOCK_SIZE]: 0.0f); for(int stride = 1; stride < BLOCK_SIZE<<1; stride <<= 1) { __syncthreads(); if(threadIdx.x % stride == 0) in_s[2*threadIdx.x] += in_s[2*threadIdx.x + stride]; } #else // INSERT KERNEL CODE HERE #endif if(threadIdx.x == 0) out[blockIdx.x] = in_s[0]; }
23,722
#include "./fitnessTransform.cuh" FitnessTransform::FitnessTransform(int dataSize) : dataSize(dataSize) {} __device__ float FitnessTransform::operator() (const float f) const { return f / dataSize; }
23,723
#include<stdio.h> //Vector Size #define N 32 //Device Function __global__ void add(int* a, int* b, int* c) { //perfrom single addition c[threadIdx.x] = a[threadIdx.x] + b[threadIdx.x]; //store result in c } //Generate N random integers, store in a void random_ints(int* a) { int i; for(i=0; i < N; i++) { a[i] = rand() % 10; printf("%02d ", a[i]); } printf("\n"); } int main(void) { //Host Arrays int *a, *b, *c; //Device Arrays int *d_a, *d_b, *d_c; //Total mem size int size = N * sizeof(int); //Allocate device mem cudaMalloc((void **) &d_a, size); cudaMalloc((void **) &d_b, size); cudaMalloc((void **) &d_c, size); a = (int *)malloc(size); random_ints(a); b = (int *)malloc(size); random_ints(b); //Allocate and populate a,b c = (int *)malloc(size); //Allocate c cudaMemcpy(d_a, a, size, cudaMemcpyHostToDevice); cudaMemcpy(d_b, b, size, cudaMemcpyHostToDevice); //Copy a and b to device memory, store in d_a and d_b //Execute in 1 block, N threads add<<<1,N>>>(d_a, d_b, d_c); //Copy result back from device cudaMemcpy(c, d_c, size, cudaMemcpyDeviceToHost); for(int i=0; i < N; i++) { printf("%02d ", c[i]); } printf("\n"); //--Free Memory--// free(a); free(b); free(c); cudaFree(d_a); cudaFree(d_b); cudaFree(d_c); //---------------// return 0; }
23,724
// This is the REAL "hello world" for CUDA! // It takes the string "Hello ", prints it, then passes it to CUDA // with an array of offsets. Then the offsets are added in parallel // to produce the string "World!" // By Ingemar Ragnemalm 2010 // nvcc hello-world.cu -L /usr/local/cuda/lib -lcudart -o hello-world #include <stdio.h> #define gpuErrchk(ans) { gpuAssert((ans), __FILE__, __func__, __LINE__, false); } inline void gpuAssert(cudaError_t code, const char *file, const char *func, int line, bool abort=true) { if (code != cudaSuccess) { fprintf(stderr,"\e[1;31mGPUassert: %s %s %s %d\n\e[1;0m", cudaGetErrorString(code), file, func, line); if (abort) exit(code); } } const int N = 16; const int blocksize = 16; __global__ void hello(char *a, int *b) { // Calculate "world" a[threadIdx.x] += b[threadIdx.x]; // Say where we are working from int i = threadIdx.x + blockDim.x * blockIdx.x; printf("Hello thread, world from the device number %i \n", i); } int main() { char a[N] = "Hello \0\0\0\0\0\0"; int b[N] = {15, 10, 6, 0, -11, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0}; char *ad; int *bd; const int csize = N*sizeof(char); const int isize = N*sizeof(int); printf("%s", a); gpuErrchk( cudaMalloc( (void**)&ad, csize ) ); gpuErrchk( cudaMalloc( (void**)&bd, isize ) ); gpuErrchk( cudaMemcpy( ad, a, csize, cudaMemcpyHostToDevice ) ); gpuErrchk( cudaMemcpy( bd, b, isize, cudaMemcpyHostToDevice ) ); dim3 dimBlock( blocksize, 1 ); dim3 dimGrid( 1, 1 ); // launch a kernel with dimBlock thread groups, and dimGrid blocks per thread. hello<<<dimGrid, dimBlock>>>(ad, bd); gpuErrchk( cudaPeekAtLastError() ); gpuErrchk( cudaDeviceSynchronize() ); gpuErrchk( cudaMemcpy( a, ad, csize, cudaMemcpyDeviceToHost ) ); gpuErrchk( cudaFree( ad ) ); gpuErrchk( cudaFree( bd ) ); printf("%s\n", a); return EXIT_SUCCESS; }
23,725
#include <iostream> #include <fstream> #include <sstream> #include <string> #include <vector> #include <algorithm> #define NUM_THREADS 256 /********************* * GLOBAL VARIABLES * *********************/ float k; float starting_temp; int dimension; int timesteps; int width, height, depth; int num_fixed_points; std::vector<float> fixed_points; /******************* * HOST FUNCTIONS * /******************/ void read_file(std::string file_name); // Reads configuration file float* alloc_host_mem(int width, int height, int depth, float temp); // Allocates space for a "simulated" array on the host float* alloc_device_mem(int width, int height, int depth); // Allocates space for a "simulated" array on the device void print_grid(float* grid, int width, int height, int depth); // Prints the grid to a csv file void set_fixed_temps_2D(std::vector<float> fixed_points, int num_fixed_points, float* grid, int width); // Sets the fixed temp blocks in the grid (2D) void set_fixed_temps_3D(std::vector<float> fixed_points, int num_fixed_points, float* grid, int width, int height); // Sets the fixed temp blocks in the grid (3D) /********************* * DEVICE FUNCTIONS * /********************/ __global__ void update_grid_2D(float* d_old_grid, float* d_new_grid, int width, int height, float k); // Updates 2D grid (one timestep) __global__ void update_grid_3D(float* d_old_grid, float* d_new_grid, int width, int height, int depth, float k); // Updates 3D grid (one timestep) /********************* ****** MAIN ******* /********************/ int main(int argc, char** argv) { // Read in the file to get the configurations read_file(argv[1]); // Allocate space for grids float* grid = alloc_host_mem(width, height, depth, starting_temp); // HOST MEMORY (set blocks to default temp) float* d_new_grid = alloc_device_mem(width, height, depth); // DEVICE MEMORY float* d_old_grid = alloc_device_mem(width, height, depth); // DEVICE MEMORY // Size var for size of array int size = width*height*depth*sizeof(float); // Determine number of blocks to launch int NUM_BLOCKS = (int)((width*height*depth)/NUM_THREADS) + 1; // 2D timestep loop if (dimension == 2) { // Set the fixed temps (first time) set_fixed_temps_2D(fixed_points, num_fixed_points, grid, width); /*** Timestep Loop ***/ for (int i = 0; i < timesteps; ++i) { // Copy host grid to device cudaMemcpy(d_old_grid, grid, size, cudaMemcpyHostToDevice); // Call device function (updates grid for this timestep) update_grid_2D<<<NUM_BLOCKS, NUM_THREADS>>>(d_old_grid, d_new_grid, width, height, k); // Copy device grid to host cudaMemcpy(grid, d_new_grid, size, cudaMemcpyDeviceToHost); // Set the fixed temps (reset every timestep) set_fixed_temps_2D(fixed_points, num_fixed_points, grid, width); } } // 3D timestep loop if (dimension == 3) { // Set the fixed temps (reset every timestep) set_fixed_temps_3D(fixed_points, num_fixed_points, grid, width, height); /*** Timestep Loop ***/ for (int i = 0; i < timesteps; ++i) { // Copy host grid to device cudaMemcpy(d_old_grid, grid, size, cudaMemcpyHostToDevice); // Call device function (updates grid for this timestep) update_grid_3D<<<NUM_BLOCKS, NUM_THREADS>>>(d_old_grid, d_new_grid, width, height, depth, k); // Copy device grid to host cudaMemcpy(grid, d_new_grid, size, cudaMemcpyDeviceToHost); // Set the fixed temps (reset every timestep) set_fixed_temps_3D(fixed_points, num_fixed_points, grid, width, height); } } // Print out the results (to the output file) print_grid(grid, width, height, depth); // Free up that memory free(grid); cudaFree(d_old_grid); cudaFree(d_new_grid); return 0; } /******************* * HOST FUNCTIONS * /******************/ // Read in the configuration file and populate global variables void read_file(std::string file_name) { // Use std namespace for function calls (string, etc...) using namespace std; // Open a file ifstream fh(file_name); // find the first line ignore comments/empty lines string line; getline(fh, line); line.erase(remove(line.begin(), line.end(), ' '), line.end()); while (line[0] == '#' || line.empty()) { getline(fh, line); line.erase(remove(line.begin(), line.end(), ' '), line.end()); } // get rid of possible whitespaces in the line line.erase(remove(line.begin(), line.end(), ' '), line.end()); // Set the dimension (2 or 3) if (line.compare("2D") == 0) dimension = 2; else dimension = 3; //Loop through 5 more times to get the remaing arguments for (int i = 0; i < 5; ++i) { // Find the next line that is not a comment or empty getline(fh, line); // get rid of possible whitespaces in the line line.erase(remove(line.begin(), line.end(), ' '), line.end()); while (line[0] == '#' || line.empty()) { getline(fh, line); line.erase(remove(line.begin(), line.end(), ' '), line.end());} // Use these for tokenizing line 3 and 5 stringstream data(line); vector<string> tokens; string tok; switch (i) { case 0: k = stof(line); break; case 1: timesteps = stoi(line); break; case 2: while(getline(data, tok, ',')) { tokens.push_back(tok); } // Set width and height to the tokens width = stoi(tokens[0]); height = stoi(tokens[1]); if (dimension == 3) { depth = stoi(tokens[2]); } else { depth = 1; } break; case 3: starting_temp = stof(line); break; case 4: num_fixed_points++; while(getline(data, tok, ',')) { fixed_points.push_back(stof(tok)); } while(getline(fh, line)) { if (line[0] != '#' && !line.empty()) { stringstream tmp(line); num_fixed_points++; while (getline(tmp, tok, ',')) { fixed_points.push_back(stof(tok)); } } } break; } } fh.close(); } // Allocates space for a "simulated" array on the host float* alloc_host_mem(int width, int height, int depth, float temp) { float* grid = (float*)calloc(width*height*depth, sizeof(float)); for (int i = 0; i < width*height*depth; ++i) grid[i] = temp; return grid; } // Allocates space for a "simulated" array on the device float* alloc_device_mem(int width, int height, int depth) { float* d_grid; cudaMalloc((void**)&d_grid, width*height*depth*sizeof(float)); return d_grid; } // Print the grid to the output file void print_grid(float* grid, int width, int height, int depth) { // Open a file //int size = width*height; std::ofstream fh("heatOutput.csv"); for (int d = 0; d < depth; ++d) { for (int i = 0; i < height; ++i) { for (int j = 0; j < width; ++j) { fh << grid[d*width*height + i*width + j]; // Print a comma if youre not the last element if (j != width - 1) fh << ", "; } //Move to a new line each row fh << "\n"; } // Put a blank line in between each slice fh << "\n\n"; } fh.close(); } // Take a grid and vector of fixed points and fill in the fixed temps (2D) void set_fixed_temps_2D(std::vector<float> fixed_points, int num_fixed_points, float* grid, int width) { // Fill in fixed temp spots for (int i = 0; i < num_fixed_points; ++i) { // Extract the current fixed point int f_x = fixed_points[i*5 + 0]; int f_y = fixed_points[i*5 + 1]; int f_width = fixed_points[i*5 + 2]; int f_height = fixed_points[i*5 + 3]; int f_temp = fixed_points[i*5 + 4]; for (int j = 0; j < f_height; ++j) { for (int k = 0; k < f_width; ++k) { grid[(f_y+j)*width + f_x + k] = f_temp; } } } } // Take a grid and vector of fixed points and fill in the fixed temps (3D) void set_fixed_temps_3D(std::vector<float> fixed_points, int num_fixed_points, float* grid, int width, int height) { // Fill in fixed temp spots for (int i = 0; i < num_fixed_points; ++i) { // Extract the current fixed point int f_x = fixed_points[i*7 + 0]; int f_y = fixed_points[i*7 + 1]; int f_z = fixed_points[i*7 + 2]; int f_width = fixed_points[i*7 + 3]; int f_height = fixed_points[i*7 + 4]; int f_depth = fixed_points[i*7 + 5]; int f_temp = fixed_points[i*7 + 6]; for (int d = 0; d < f_depth; ++d) { for (int j = 0; j < f_height; ++j) { for (int k = 0; k < f_width; ++k) { grid[(f_z+d)*width*height + (f_y+j)*width + (f_x + k)] = f_temp; // (f_z+d) + (f_y+j)*depth + (f_x + k)*height*depth } } } } } /********************* * DEVICE FUNCTIONS * /********************/ // Temp diffusion function that updates the 2D grid each timestep __global__ void update_grid_2D(float* d_old_grid, float* d_new_grid, int width, int height, float k) { // Get the current index in the device array int index = threadIdx.x + blockIdx.x * blockDim.x; // Make sure the index is within the array (blockDim is not always a perfect multiple) if (index < width * height) { // Extract the (x,y) cooridnates to check for edge cases int x, y; x = index % width; y = (int)(index/width); // Values for calculating next temp float T_old, T_top, T_bottom, T_left, T_right; T_old = d_old_grid[index]; // Get T_left if (x != 0) T_left = d_old_grid[index - 1]; else T_left = T_old; // Get T_top if (y != 0) T_top = d_old_grid[index - width] ; else T_top = T_old; // Get T_right if (x != width - 1) T_right = d_old_grid[index + 1]; else T_right = T_old; // Get T_bottom if (y != height - 1) T_bottom = d_old_grid[index + width]; else T_bottom = T_old; // Update d_new_grid with new value d_new_grid[index] = T_old + k*(T_top + T_bottom + T_left + T_right - 4*T_old); } } // Temp diffusion function that updates the 3D grid each timestep __global__ void update_grid_3D(float* d_old_grid, float* d_new_grid, int width, int height, int depth, float k) { // Get the current index in the device array int index = threadIdx.x + blockIdx.x * blockDim.x; // Make sure the index is within the array (blockDim is not always a perfect multiple) if (index < width*height*depth) { // Extract the (x,y,z) cooridnates to check for edge cases int x, y, z; z = (int)(index/(width*height)); y = (int)((index-width*height*z)/width); x = (index-width*height*z) % width; // Values for calculating next temp float T_old, T_top, T_bottom, T_left, T_right, T_front, T_back; T_old = d_old_grid[index]; // Get T_left if (x != 0) T_left = d_old_grid[index - 1]; else T_left = T_old; // Get T_top if (y != 0) T_top = d_old_grid[index - width] ; else T_top = T_old; // Get T_right if (x != width - 1) T_right = d_old_grid[index + 1]; else T_right = T_old; // Get T_bottom if (y != height - 1) T_bottom = d_old_grid[index + width]; else T_bottom = T_old; // Get T_front if (z != 0) T_front = d_old_grid[index - width*height]; else T_front = T_old; // Get T_back if (z != depth - 1) T_back = d_old_grid[index + width*height]; else T_back = T_old; // Update d_new_grid with new value d_new_grid[index] = T_old + k*(T_top + T_bottom + T_left + T_right + T_front + T_back - 6*T_old); } }
23,726
/****************************************************************************** *cr *cr (C) Copyright 2010 The Board of Trustees of the *cr University of Illinois *cr All Rights Reserved *cr ******************************************************************************/ __global__ void vecAddKernelUnshared(float* A, float* B, float* C, int n) { /* Multiplicaciçón de matrices sin memoria compartida */ // Índices de la matriz int i = threadIdx.y + blockDim.y * blockIdx.y; int j = threadIdx.x + blockDim.x * blockIdx.x; float Csub = 0.0; /* loop que itera fila * columna de A y B respectivamente */ if ( i < n && j < n){ for (int k = 0; k < n; k++) { Csub += A[i*n + k] * B[k*n + j]; } C[i*n+j] = Csub; } }
23,727
//Elapsed Real Time for input-4.txt: 0.603, 0.606, 0.599 //Elapsed Real Time for input-5.txt: 1.419, 1.391, 1.408 #include <stdio.h> #include <stdbool.h> #include <cuda_runtime.h> // Representation for a 2D point with integer coordinates. typedef struct { // Coordinates of the point. int x, y; } Point; // Return the squared distance between point i and point j in the ptList. __device__ double distSquared(Point *devPtList, int i, int j ) { double dx = (double)devPtList[ i ].x - (double)devPtList[ j ].x; double dy = (double)devPtList[ i ].y - (double)devPtList[ j ].y; return dx * dx + dy * dy; } /** * This function finds the largest of 3 numbers. *@param p0 number 1 *@param p1 number 2 *@param p2 number 3 *@return the largest of the 3 parameters */ __device__ double findLargest( double p0, double p1, double p2){ if ( p0 >= p1 && p0 >= p2 ){ return p0; } else if (p1 >= p2 && p1 >= p0) { return p1; } else return p2; } /** * This function finds the smallest of 3 numbers. *@param p0 number 1 *@param p1 number 2 *@param p2 number 3 *@return the smallest of the 3 parameters */ __device__ double findSmallest( double p0, double p1, double p2){ if ( p0 <= p1 && p0 <= p2 ){ return p0; }else if( p1 <= p2 && p1 <= p0){ return p1; }else return p2; } /** * This function determines whether the 3 points are within an acceptable range of each other * in order to qualify as points of a "semilateral" triangle. That range being +/- 10%. *@param d0 distance b/w point 1 and point 2 *@param d1 distance b/w point 2 and point 3 *@param d2 distance b/w point 3 and point 1 *@return true/false: true if the difference is acceptable. false if not. */ __device__ bool check( double d0, double d1, double d2 ){ double largest = findLargest( d0, d1, d2 ); double smallest = findSmallest( d0, d1, d2 ); double diff = (smallest * .10); // printf("Largest: %.2f, Smallest: %.2f, pts[%.2f, %.2f, %.2f]\n", largest, smallest, d0, d1, d2); if ( ( largest - smallest ) < diff ){ return true; } else return false; } __global__ void countTriangles( int *devCountList, Point *devPtList, int n ) { //for(int k = 0; k < n; k++) // printf("%d, %d\n", devPtList[k].x, devPtList[k].y); // Unique index for this worker, it's the index of the first point // in any triangles we're supposed to find. int a = blockDim.x * blockIdx.x + threadIdx.x; int total = 0; // Make sure I actually have something to work on. if ( a < n ) { //If the index is above 2, then we can check the points. double p0, p1, p2; //The loop starts comparing : arr[a], arr[i], arr[j] //So it effectively compares a to all following indicies. for( int i = a + 1; i < n - 1; i++ ){ for( int j = i + 1; j < n; j++ ){ p0 = (double)distSquared(devPtList, a, i); p0 = sqrt(p0); p1 = (double)distSquared(devPtList, i, j); p1 = sqrt(p1); p2 = (double)distSquared(devPtList, a, j); p2 = sqrt(p2); if ( check( p0, p1, p2 ) ) total++; } } //printf("a:%d, pts[%.2f, %.2f, %.2f]\n", a, p0, p1, p2); } devCountList[a] = total; } // List of all points from the input Point *ptList; int *countList; // Number of points in the input. int ptCount = 0; // Read the list of all points void readPoints() { // Use a resizable array, increasing capacity as we read int capacity = 10; ptList = (Point *) malloc( capacity * sizeof( Point ) ); // Read points until we can't read any more. int x, y; while ( scanf( "%d%d", &x, &y ) == 2 ) { // Grow the point list if needed. if ( ptCount >= capacity ) { capacity *= 2; ptList = (Point *) realloc( ptList, capacity * sizeof( Point ) ); } // Add this new point to the end of the list. ptList[ ptCount ].x = x; ptList[ ptCount ].y = y; ptCount += 1; } } // General function to report a failure and exit. static void fail( char const *message ) { fprintf( stderr, "%s\n", message ); exit( 1 ); } int main( ) { readPoints(); //for(int k = 0; k < ptCount; k++) // printf("%d, %d\n", ptList[k].x, ptList[k].y); // ... countList = (int *)malloc( ptCount * sizeof(int) ); // // Point *devPtList = NULL; if ( cudaMalloc((void **)&devPtList, ptCount * sizeof(Point) ) != cudaSuccess ) fail( "Failed to allocate space for lenght list on device" ); //copy list to device from host if ( cudaMemcpy( devPtList, ptList, ptCount * sizeof(Point), cudaMemcpyHostToDevice) != cudaSuccess ) fail( "Can't copy list to device from host" ); int *devCountList = NULL; if ( cudaMalloc((void **)&devCountList, ptCount * sizeof(int) ) != cudaSuccess ) fail( "Failed to allocate space for lenght list on device" ); // Block and grid dimensions. int threadsPerBlock = 250; // Round up. int blocksPerGrid = ( ptCount + threadsPerBlock - 1 ) / threadsPerBlock; // Run our kernel on these block/grid dimensions countTriangles<<<blocksPerGrid, threadsPerBlock>>>( devCountList, devPtList, ptCount ); if ( cudaGetLastError() != cudaSuccess ) fail( "Failure in CUDA kernel execution." ); // copy list from device to host if ( cudaMemcpy( ptList, devPtList, ptCount * sizeof(Point), cudaMemcpyDeviceToHost) != cudaSuccess ) fail( "Can't copy list from device to host" ); // copy list from device to host if ( cudaMemcpy( countList, devCountList, ptCount * sizeof(int), cudaMemcpyDeviceToHost) != cudaSuccess ) fail( "Can't copy list from device to host" ); // Print out a sample of the resulting values. int sum = 0; for ( int i = 0; i < ptCount; i++ ){ sum += countList[ i ]; } printf("Triangles: %d\n", sum); // cudaFree( devCountList ); cudaFree( devPtList ); // free( ptList ); free( countList ); cudaDeviceReset(); }
23,728
#include <stdio.h> #include <cuda_runtime.h> // CUDA check error #define cuda_check_error(msg) \ { \ cudaError_t err = cudaGetLastError(); \ if( cudaSuccess != err) { \ fprintf(stderr, "[GPUJPEG] [Error] %s (line %i): %s: %s.\n", \ __FILE__, __LINE__, msg, cudaGetErrorString( err) ); \ exit(-1); \ } \ } \ __global__ void get_value(int* index, int* value) { int x[3]; for ( int i = 0; i < 3; i++ ) x[i] = 55; *value = x[*index]; } int main() { int* d_index; int* d_value; cudaMalloc((void**)&d_index, sizeof(int)); cudaMalloc((void**)&d_value, sizeof(int)); cuda_check_error("Alloc failed"); int index = 0; int value = 0; cudaMemcpy(d_index, &index, sizeof(int), cudaMemcpyHostToDevice); cudaMemcpy(d_value, &value, sizeof(int), cudaMemcpyHostToDevice); cuda_check_error("Init failed"); get_value<<<1, 1>>>(d_index, d_value); cudaThreadSynchronize(); cuda_check_error("Kernel failed"); cudaMemcpy(&index, d_index, sizeof(int), cudaMemcpyDeviceToHost); cudaMemcpy(&value, d_value, sizeof(int), cudaMemcpyDeviceToHost); cuda_check_error("Copy failed"); printf("index = %d\n", index); printf("value = %d\n", value); return 0; }
23,729
//STL #include <iostream> #include <vector> #include <time.h> #include <algorithm> using std::cout; using std::endl; using namespace std; unsigned i; const unsigned N = 2048; unsigned gpuThr = 256; unsigned gpuBl = N / gpuThr; std::vector < float > inputVec( N ); //=========================== gpu =========================== __device__ float d_x[ N ], d_Xfp32[ N ], d_ix[ N ]; __constant__ unsigned d_N[ 1 ]; __constant__ float d_median[ 1 ]; __global__ void printKernel() { unsigned resNo = 10; for ( unsigned i = 0; i < resNo; i++ ) printf( "d_x[%i] + d_median[ 0 ]: %f\n", i, d_x[ i ] + d_median[ 0 ] ); for ( unsigned i = 0; i < resNo; i++ ) printf( "d_Xfp32[%i]: %.6f\n", i, d_Xfp32[ i ] ); for ( unsigned i = 0; i < resNo; i++ ) printf( "d_ix[%i]: %f\n", i, d_ix[ i ] ); } __global__ void idctKernelFloat() { unsigned ind = blockIdx.x * blockDim.x + threadIdx.x; float constVal = ( float( ind ) + 0.5f ) * 3.14159265f / float( N ); float sqrConst = sqrtf( 2.0f / float( N ) ); float tmpX = sqrtf( 1.0f / float( N ) ) * d_Xfp32[ 0 ]; float accDC = 0.0f, tmpx = 0.0f; for ( unsigned k = 1; k < N; k++ ) { tmpx = d_Xfp32[ k ]; tmpX += tmpx * sqrConst * __cosf( constVal * ( float( k ) ) ); accDC += tmpx; } d_ix[ ind ] = tmpX + d_median[ 0 ]; } __global__ void dctKernelFloat() { unsigned ind = blockIdx.x * blockDim.x + threadIdx.x; float constVal = float( ind ) * 3.14159265f / float( N ); float sqrConst = sqrtf( 2.0f / float( N ) ); float tmpX = 0.0f, accDC = 0.0f, tmpx = 0.0f; for ( unsigned i = 0; i < N; i++ ) { tmpx = d_x[ i ]; tmpX += sqrConst * tmpx * __cosf( constVal * ( float( i ) + 0.5f ) ); accDC += tmpx; } d_Xfp32[ ind ] = tmpX; d_Xfp32[ 0 ] = accDC / sqrtf( float( N ) ); } __global__ void dataMedianPreprocess() { unsigned ind = blockIdx.x * blockDim.x + threadIdx.x; d_x[ ind ] -= d_median[ 0 ]; } int main( int argc, char* argv[] ) { for(i=0;i<(unsigned)inputVec.size();i++)inputVec[i]=0.1f*i; inputVec[ 3 ] = 0.05f; vector < float > sortVec( inputVec ); sort( sortVec.begin(), sortVec.end() ); float vecMedian = sortVec[ sortVec.size() / 2 ]; cout << "vector median: " << vecMedian << endl; cudaMemcpyToSymbol( d_x, &inputVec[ 0 ], sizeof( float ) * ( unsigned )inputVec.size() ); cudaMemcpyToSymbol( d_N, &N, sizeof( unsigned ) ); cudaMemcpyToSymbol( d_median, &vecMedian, sizeof( float ) ); dataMedianPreprocess<<< gpuBl, gpuThr >>>(); clock_t t = clock(); dctKernelFloat<<< gpuBl, gpuThr >>>(); cudaDeviceSynchronize(); cout << "CPU clocks float accumulator: " << double( clock() - t ) << endl; t = clock(); idctKernelFloat<<< gpuBl, gpuThr >>>(); cudaDeviceSynchronize(); cout << "CPU clocks idct float accumulator: " << double( clock() - t ) << endl; printKernel<<< 1, 1 >>>(); cudaFree( d_x ); cudaFree( d_ix ); cudaFree( d_median ); cudaFree( d_Xfp32 ); cudaFree( d_N ); cudaDeviceSynchronize(); cudaDeviceReset(); return 0; } //P.S. Slightly better results for extracting median value from input data.
23,730
#include "RELU_Activation_Kernel.cuh" __global__ void Leaky_RELU_Kernel(float* tensor, int tensorSize) { int threadIndex = (blockIdx.x + blockIdx.y * gridDim.x) * blockDim.x + threadIdx.x; if (threadIndex < tensorSize) { if (tensor[threadIndex] > 0) { tensor[threadIndex] = tensor[threadIndex]; } else { tensor[threadIndex] = tensor[threadIndex] * 0.1f; } } } __global__ void RELU_Kernel(float* tensor, int tensorSize) { int threadIndex = (blockIdx.x + blockIdx.y * gridDim.x) * blockDim.x + threadIdx.x; if (threadIndex < tensorSize) { tensor[threadIndex] = tensor[threadIndex] * (tensor[threadIndex] > 0); } } void LeakyRELUActivation_GPU(float* tensor, int tensorSize) { //vedno je deljivo z 512 (4) Leaky_RELU_Kernel << <tensorSize / 512, 512 >> > (tensor, tensorSize); } void RELUActivation_GPU(float* tensor, int tensorSize) { //vedno je deljivo z 512 (4) RELU_Kernel << <tensorSize / 512, 512 >> > (tensor, tensorSize); }
23,731
#include "includes.h" /* kernel.cu */ __global__ void AddVector( int vecSize, const float* vecA, const float* vecB, float* vecC) { int i = blockDim.x * blockIdx.x + threadIdx.x; if (i < vecSize) vecC[i] = vecA[i] + vecB[i]; }
23,732
#include "includes.h" __global__ void add(long* in, long* out, int offset, int n){ int gid = threadIdx.x + blockIdx.x * blockDim.x; if(gid >= n) return ; out[gid] = in[gid]; if(gid >= offset) out[gid] += in[gid-offset]; }
23,733
#include <stdio.h> #include <stdlib.h> #define EPS2 0.00000001 #define N 100 // Global variables __device__ float4 globalX[N]; __device__ float4 globalV[N]; __device__ float4 globalA[N]; // Function prototypes __global__ void calculate_forces(float4 globalX[N], float4 globalA[N]); __device__ float3 tile_calculation(float4 myPosition, float3 accel); __device__ float3 bodyBodyInteraction(float4 bi, float4 bj, float3 ai); // Kernel definitions __global__ void calculate_forces(float4 globalX[N], float4 globalA[N]) { // A shared memory buffer to store the body positions. __shared__ float4 shPosition[N]; float4 myPosition; int i, tile; float3 acc = {0.0f, 0.0f, 0.0f}; // Global thread ID (represent the unique body index in the simulation) int gtid = blockIdx.x * blockDim.x + threadIdx.x; // This is the position of the body we are computing the acceleration for. myPosition = globalX[gtid]; for (i = 0, tile = 0; i < N; i += blockDim.x, tile++) { int idx = tile * blockDim.x + threadIdx.x; // Each thread in the block participates in populating the shared memory buffer. shPosition[threadIdx.x] = globalX[idx]; // Synchronize guarantees all thread in the block have updated the shared memory // buffer. __syncthreads(); acc = tile_calculation(myPosition, acc); // Synchronize again to make sure all threads have used the shared memory // buffer before we overwrite the values for the next tile. __syncthreads(); } // Save the total acceleration in global memory for the integration step. float4 acc4 = {acc.x, acc.y, acc.z, 0.0f}; globalA[gtid] = acc4; } // tile_calculation __device__ float3 tile_calculation(float4 myPosition, float3 accel) { int i; __shared__ float4 shPosition[N]; for (i = 0; i < blockDim.x; i++) { accel = bodyBodyInteraction(myPosition, shPosition[i], accel); } return accel; } // Body Interaction __device__ float3 bodyBodyInteraction(float4 bi, float4 bj, float3 ai) { float3 r; // r_ij [3 FLOPS] r.x = bj.x - bi.x; r.y = bj.y - bi.y; r.z = bj.z - bi.z; // distSqr = dot(r_ij, r_ij) + EPS^2 [6 FLOPS] float distSqr = r.x * r.x + r.y * r.y + r.z * r.z + EPS2; // invDistCube =1/distSqr^(3/2) [4 FLOPS (2 mul, 1 sqrt, 1 inv)] float distSixth = distSqr * distSqr * distSqr; float invDistCube = 1.0f/sqrtf(distSixth); // s = m_j * invDistCube [1 FLOP] float s = bj.w * invDistCube; // a_i = a_i + s * r_ij [6 FLOPS] ai.x += r.x * s; ai.y += r.y * s; ai.z += r.z * s; return ai; } // Main method int main(int argc, char* argv[]) { //float4* h_A = (float*)malloc(size); return 0; }
23,734
#include <stdio.h> #include <stdlib.h> #include <iostream> #include <cuda_runtime.h> __global__ void matrixMulKernel(float *C, float *A, float *B, int width, int height){ int tx = blockIdx.x * blockDim.x + threadIdx.x; int ty = blockIdx.y * blockDim.y + threadIdx.y; if(tx >= width || ty >= height) return; float sum = 0; for(int i=0; i<width; ++i){ sum += A[ty * width + i] * B[i * width + tx]; } C[ty * width + tx] = sum; } void constantInit(float *data, int size, float val){ for (int i = 0; i < size; ++i){ //data[i] = val; data[i] = rand() * 1.0 / (RAND_MAX); } } void matrixMul(){ unsigned int width = 2; unsigned int height = 2; unsigned int size = width * height * sizeof(float); float *h_A = (float*)malloc(size); float *h_B = (float*)malloc(size); float *h_C = (float*)malloc(size); // Initialize host memory const float valB = 0.01f; constantInit(h_A, width*height, 1.0f); constantInit(h_B, width*height, valB); float *d_A, *d_B, *d_C; cudaMalloc((void**)&d_A, size); cudaMalloc((void**)&d_B, size); cudaMalloc((void**)&d_C, size); //copy host memory to device cudaMemcpy(d_A, h_A, size, cudaMemcpyHostToDevice); cudaMemcpy(d_B, h_B, size, cudaMemcpyHostToDevice); //config dims dim3 block(16, 16); // dim3 grid(width / block.x, height / block.y); dim3 grid(1, 1); // Excute the kernel matrixMulKernel<<<grid, block>>>(d_C, d_A, d_B, width, height); // Copy the memory from device to host cudaMemcpy(h_C, d_C, size, cudaMemcpyDeviceToHost); printf("Checking computed result for correctness: \n"); for(int i = 0; i < width * height; i++){ printf("%f ", h_A[i]); } printf("\n"); for(int i = 0; i < width * height; i++){ printf("%f ", h_B[i]); } printf("\n"); for(int i = 0; i < width * height; i++){ printf("%f ", h_C[i]); } printf("\n"); bool correct = true; // test relative error by the formula // |<x, y>_cpu - <x,y>_gpu|/<|x|, |y|> < eps double eps = 1.e-6 ; // machine zero for (int i = 0; i < width*height; i++){ double abs_err = fabs(h_C[i] - (width * valB)); double dot_length = width; double abs_val = fabs(h_C[i]); double rel_err = abs_err/abs_val/dot_length ; if (rel_err > eps) { printf("Error! Matrix[%05d]=%.8f, ref=%.8f error term is > %E\n", i, h_C[i], (float)(width*height), eps); correct = false; } } printf("%s\n", correct ? "Result = PASS" : "Result = FAIL"); // Free free(h_A); free(h_B); free(h_C); cudaFree(d_A); cudaFree(d_B); cudaFree(d_C); } int main(){ matrixMul(); }
23,735
#include "includes.h" __global__ void divScalarMatrix(double *dMatrix, double *dScalar, int dSize){ int tid = threadIdx.x + blockIdx.x * blockDim.x; while (tid < dSize) { dMatrix[tid] = dMatrix[tid]/dScalar[0]; tid += blockDim.x * gridDim.x; } }
23,736
__host__ __device__ inline bool is_I_up(float a, float y, float Cp, float Cn) { return (y > 0 && a < Cp) || (y < 0 && a > 0); } __host__ __device__ inline bool is_I_low(float a, float y, float Cp, float Cn) { return (y > 0 && a > 0) || (y < 0 && a < Cn); } __host__ __device__ inline bool is_free(float a, float y, float Cp, float Cn) { return a > 0 && (y > 0 ? a < Cp : a < Cn); } __host__ __device__ inline bool min_t(float a, float y) { return a > y ? y : a; } __host__ __device__ inline bool max_t(float a, float y) { return a > y ? a : y; } __device__ int get_block_min_t(const float *values, int *index) { int tid = threadIdx.x; index[tid] = tid; __syncthreads(); //block size is always the power of 2 for (int offset = blockDim.x / 2; offset > 0; offset >>= 1) { if (tid < offset) { if (values[index[tid + offset]] < values[index[tid]]) { index[tid] = index[tid + offset]; } } __syncthreads(); } return index[0]; } __global__ void c_smo_solve_kernel(const int *label, float *f_val, float *alpha, float *alpha_diff, const int *working_set, int ws_size, float Cp, float Cn, const float *k_mat_rows, const float *k_mat_diag, int row_len, float eps, float *diff, int max_t_iter) { //"row_len" equals to the number of instances in the original training dataset. //allocate shared memory __shared__ int shared_mem[256]; int *f_idx2reduce = shared_mem; //temporary memory for reduction float *f_val2reduce = (float *) &shared_mem[ws_size]; //f values used for reduction. float *alpha_i_diff = (float *) &shared_mem[ws_size + ws_size * sizeof(float) / sizeof(int)]; //delta alpha_i float *alpha_j_diff = &alpha_i_diff[1]; float *kd = (float *) &alpha_j_diff[1]; // diagonal elements for kernel matrix //index, f value and alpha for each instance int tid = threadIdx.x; int wsi = working_set[tid]; kd[tid] = k_mat_diag[wsi]; float y = label[wsi]; float f = f_val[wsi]; float a = alpha[wsi]; float aold = a; __syncthreads(); float local_eps; int numOfIter = 0; while (1) { //select fUp and fLow if (is_I_up(a, y, Cp, Cn)) f_val2reduce[tid] = f; else f_val2reduce[tid] = INFINITY; int i = get_block_min_t(f_val2reduce, f_idx2reduce); float up_value = f_val2reduce[i]; float kIwsI = k_mat_rows[row_len * i + wsi];//K[i, wsi] __syncthreads(); if (is_I_low(a, y, Cp, Cn)) f_val2reduce[tid] = -f; else f_val2reduce[tid] = INFINITY; int j1 = get_block_min_t(f_val2reduce, f_idx2reduce); float low_value = -f_val2reduce[j1]; float local_diff = low_value - up_value; if (numOfIter == 0) { local_eps = max_t(eps, 0.1f * local_diff); if (tid == 0) { diff[0] = local_diff; } } if (numOfIter > max_t_iter || local_diff < local_eps) { alpha[wsi] = a; alpha_diff[tid] = -(a - aold) * y; diff[1] = numOfIter; break; } __syncthreads(); //select j2 using second order heuristic if (-up_value > -f && (is_I_low(a, y, Cp, Cn))) { float aIJ = kd[i] + kd[tid] - 2 * kIwsI; float bIJ = -up_value + f; f_val2reduce[tid] = (-bIJ * bIJ / aIJ); } else f_val2reduce[tid] = INFINITY; int j2 = get_block_min_t(f_val2reduce, f_idx2reduce); //update alpha if (tid == i) *alpha_i_diff = y > 0 ? Cp - a : a; if (tid == j2) *alpha_j_diff = min_t(y > 0 ? a : Cn - a, (-up_value + f) / (kd[i] + kd[j2] - 2 * kIwsI)); __syncthreads(); float l = min_t(*alpha_i_diff, *alpha_j_diff); if (tid == i) a += l * y; if (tid == j2) a -= l * y; //update f float kJ2wsI = k_mat_rows[row_len * j2 + wsi];//K[J2, wsi] f -= l * (kJ2wsI - kIwsI); numOfIter++; } }
23,737
// Rishabh Agarwal - 18JE0676 #include <bits/stdc++.h> #include <cuda.h> using namespace std; // kernel functions // single precision addition __global__ void MatrixAddFloatKernel(float *temp_ha, float *temp_hb, float *temp_hd, int n, int m) { int i = blockDim.x * blockIdx.x + threadIdx.x; if(i < n*m) { temp_hd[i] = temp_ha[i] + temp_hb[i]; } } __global__ void MatrixAddFloatKernel(double *temp_had, double *temp_hbd, double *temp_hdd, int n, int m) { int i = blockDim.x * blockIdx.x + threadIdx.x; if(i < n*m) { temp_hdd[i] = temp_had[i] + temp_hbd[i]; } } // main() int main() { int n, m; cout << "Enter n: "; cin >> n; cout << "\nEnter m: "; cin >> m; float totalf = (float)n*m; double totald = (double)n*m; // Single point precision matrix addition cout << "Single point precision matrix addition\n\n"; // allocating memories float *ha, *hb, *hc, *temp_ha, *temp_hb, *temp_hd, *hd; ha = (float*)malloc(n*m * sizeof(float)); hb = (float*)malloc(n*m * sizeof(float)); hc = (float*)malloc(n*m * sizeof(float)); hd = (float*)malloc(n*m * sizeof(float)); cudaMalloc((void**)&temp_ha, n*m * sizeof(float)); cudaMalloc((void**)&temp_hb, n*m * sizeof(float)); cudaMalloc((void**)&temp_hd, n*m * sizeof(float)); // assigning values for(int i=0; i<n*m; i++) { ha[i] = ((float)i + totalf) / totalf; hb[i] = ((float)i*i + totalf) / totalf; hc[i] = ha[i] + hb[i]; } // copying memory from host to device cudaMemcpy(temp_ha, ha, n*m*sizeof(float), cudaMemcpyHostToDevice); cudaMemcpy(temp_hb, hb, n*m*sizeof(float), cudaMemcpyHostToDevice); // calling kernel int blockSize = 1024; int gridSize = (int)ceil((float)n/blockSize); MatrixAddFloatKernel<<<gridSize, blockSize>>>(temp_ha, temp_hb, temp_hd, n, m); // copying memory to host cudaMemcpy(hd, temp_hd, n*m*sizeof(float), cudaMemcpyDeviceToHost); cudaFree(temp_ha); cudaFree(temp_hb); cudaFree(temp_hd); cout << "Result matrix after addition of single point precision numbers in host:\n"; int t = 0; for(int i=0; i<n; i++) { for(int j=0; j<m; j++) { cout << hc[t] << " "; t++; } cout << "\n"; } cout << "\nResult matrix after addition of single point precision numbers in device:\n"; t = 0; for(int i=0; i<n; i++) { for(int j=0; j<m; j++) { cout << hd[t] << " "; t++; } cout << "\n"; } t = 0; bool ans = true; for(int i=0; i<n; i++) { for(int j=0; j<m; j++) { if(hc[t] != hd[t]) { ans = false; break; } t++; } } if(ans) { cout << "\n Matrices are equal\n"; } else { cout << "\n Matrices are unequal\n"; } // Double point precision matrix addition cout << "\n\nDouble point precision matrix addition\n\n"; // allocating memories double *had, *hbd, *hcd, *temp_had, *temp_hbd, *temp_hdd, *hdd; had = (double*)malloc(n*m * sizeof(double)); hbd = (double*)malloc(n*m * sizeof(double)); hcd = (double*)malloc(n*m * sizeof(double)); hdd = (double*)malloc(n*m * sizeof(double)); cudaMalloc((void**)&temp_had, n*m * sizeof(double)); cudaMalloc((void**)&temp_hbd, n*m * sizeof(double)); cudaMalloc((void**)&temp_hdd, n*m * sizeof(double)); // assigning values for(int i=0; i<n*m; i++) { had[i] = ((double)i + totald) / totald; hbd[i] = ((double)i*i + totald) / totald; hcd[i] = had[i] + hbd[i]; } // copying memory from host to device cudaMemcpy(temp_had, had, n*m*sizeof(double), cudaMemcpyHostToDevice); cudaMemcpy(temp_hbd, hbd, n*m*sizeof(double), cudaMemcpyHostToDevice); // calling kernel blockSize = 1024; gridSize = (int)ceil((double)n/blockSize); MatrixAddFloatKernel<<<gridSize, blockSize>>>(temp_had, temp_hbd, temp_hdd, n, m); // copying memory to host cudaMemcpy(hdd, temp_hdd, n*m*sizeof(double), cudaMemcpyDeviceToHost); cudaFree(temp_had); cudaFree(temp_hbd); cudaFree(temp_hdd); cout << "Result matrix after addition of double point precision numbers in host:\n"; t = 0; for(int i=0; i<n; i++) { for(int j=0; j<m; j++) { cout << hcd[t] << " "; t++; } cout << "\n"; } cout << "\nResult matrix after addition of double point precision numbers in device:\n"; t = 0; for(int i=0; i<n; i++) { for(int j=0; j<m; j++) { cout << hdd[t] << " "; t++; } cout << "\n"; } t = 0; ans = true; for(int i=0; i<n; i++) { for(int j=0; j<m; j++) { if(hcd[t] != hdd[t]) { ans = false; break; } t++; } } if(ans) { cout << "\n Matrices are equal\n"; } else { cout << "\n Matrices are unequal\n"; } return 0; }
23,738
#include <stdio.h> #define N 512 void random_ints(int* a, int n) { int i; for (i = 0; i < n; ++i) { a[i] = rand() %5000; } } // each parallel invocation of add() is referred to as a block : the set of blocks is referred to as a grid __global__ void add(int *a, int *b, int *c) { // each block handles a different element of the array // on the device, each block can execute in parallel // use blockIdx.x to access block index c[blockIdx.x] = a[blockIdx.x] + b[blockIdx.x]; } int main(void) { // host copies of a, b, c int *a, *b, *c; // device copies of a, b, c int *d_a, *d_b, *d_c; int size = N * sizeof(int); // we need to allocate memory on the GPU // allocate space for device copies of a, b, c cudaMalloc((void **)&d_a, size); cudaMalloc((void **)&d_b, size); cudaMalloc((void **)&d_c, size); // allocate space for host copies of a, b, c and setup input values a = (int *)malloc(size); random_ints(a, N); b = (int *)malloc(size); random_ints(b, N); c = (int *)malloc(size); // copy inputs to device cudaMemcpy(d_a, &a, size, cudaMemcpyHostToDevice); cudaMemcpy(d_b, &b, size, cudaMemcpyHostToDevice); // launch add() kernel on the GPU with N blocks add<<<N,1>>>(d_a, d_b, d_c); // copy result back to host cudaMemcpy(c, d_c, size, cudaMemcpyDeviceToHost); // don't forget to free the memory free(a); free(b); free(c); cudaFree(d_a); cudaFree(d_b); cudaFree(d_c); // check error printf("CUDA error: %s\n", cudaGetErrorString(cudaGetLastError())); return 0; }
23,739
//Complete 3SAT solver using CUDA // Parallel Processing course assignment // Author : Gourab Saha //Contact : 9051110501 // To compile : nvcc sat.cu #include<stdio.h> #include<cuda.h> #include<math.h> #include <stdlib.h> #include <set> #include <iostream> #include <map> #include <time.h> #define NO_OF_VARIABLE 25 #define NO_OF_CLAUSE 20 #define CLAUSE_SIZE 3 #define MAX_THREAD_PER_BLOCK 512 int ind; using namespace std; void generate_random_cnf( int *,int); void reset (int *status,int *new_status); void find_sequence(int *sequence,int temp); int find_status(int start,int end,int* sat_cnf2,int *sequence,int *status,int *new_status); int find_one(int *final_result,int size); void print_details(int i,int j,int k,int index,int *sat_cnf2); __global__ void sat_Kernel1 (int *sat_cnf2_device,int *result_h1_device,int iteration) { int sequence[5]; int temp,i,j,new1,val,start,end; int status[25]; unsigned int index = blockIdx.x * blockDim.x + threadIdx.x; result_h1_device[index]=1; temp=index; for(i=4;i>=0;i--) { sequence[i]=temp%3; temp=temp/3; } for(i=0;i<25;i++) { status[i]=2; } start=iteration *5; end=start+4; for(i=start,j=0;i<end;i++,j++) { new1=sat_cnf2_device[i*6+sequence[j]*2]; val=sat_cnf2_device[i*6+sequence[j]*2+1]; if(status[new1]+val==1) { result_h1_device[index]=0; break; } else { status[new1]=val; } } __syncthreads(); } __global__ void sat_Kernel2 (int * sat_cnf2_device,int *result_h1_device,int *status_device,int *final_result_device) { int sequence[5]; int temp,i,j,new1,val,start,end; int status[25]; int status2[25]; int flag; unsigned int index = blockIdx.x * blockDim.x + threadIdx.x; temp= result_h1_device[index]; for(i=4;i>=0;i--) { sequence[i]=temp%3; temp=temp/3; } for(i=0;i<25;i++) { status[i]=status_device[i]; status2[i]=2; } start=15; end=19; for(i=start,j=0;i<end;i++,j++) { new1=sat_cnf2_device[i*6+sequence[j]*2]; val=sat_cnf2_device[i*6+sequence[j]*2+1]; status2[new1]=val; } flag=1; for(i=0;i<25;i++) { if((status[i]+status2[i])==1) { flag=0; break; } } final_result_device[index]=flag; __syncthreads(); } int main(void) { int *sat_cnf,*sat_cnf2,*result_h1; int size,size2,no_of_iteration; int i,j,k,z1,*result_h1_device,*status_device; size_t array_size,block_size,num_blocks; int *sat_cnf2_device,*final_result_device; int count[4]; int status[25]; int *final_result; int p1,p2,p3,flag,final_flag; int sequence[5],new_status_h[25],new_status_i[25],new_status_j[25],new_status_k[25]; size=NO_OF_CLAUSE *NO_OF_VARIABLE; size2=NO_OF_CLAUSE * CLAUSE_SIZE * 2 ; sat_cnf=(int*) malloc(size * sizeof(int)); sat_cnf2=(int*) malloc(size2 * sizeof(int)); generate_random_cnf( sat_cnf,size); printf("\nRandom generated boolean expression with 25 variables and 20 clasues(with 3 literals) in Conjunctive normal form\n\n"); for(i=0;i<NO_OF_CLAUSE;i++) { printf("("); z1=0; for(j=0;j<NO_OF_VARIABLE;j++) { if(sat_cnf[i*NO_OF_VARIABLE+j]==1) { printf("x%d",j); sat_cnf2[i*CLAUSE_SIZE * 2+2*z1]=j; sat_cnf2[i*CLAUSE_SIZE * 2+2*z1+1]=1; z1++; } if(sat_cnf[i*NO_OF_VARIABLE+j]==0) { printf("~x%d",j); sat_cnf2[i*CLAUSE_SIZE * 2+2*z1]=j; sat_cnf2[i*CLAUSE_SIZE * 2+2*z1+1]=0; z1++; } if(z1<CLAUSE_SIZE && sat_cnf[i*NO_OF_VARIABLE+j]!=2) printf("+"); } printf(")"); if(i<NO_OF_CLAUSE-1) printf(" * "); } array_size=NO_OF_CLAUSE * CLAUSE_SIZE * 2 * sizeof(int) ; cudaMalloc((void **) &sat_cnf2_device,array_size); cudaMemcpy(sat_cnf2_device,sat_cnf2,array_size,cudaMemcpyHostToDevice); block_size=243; num_blocks=1; no_of_iteration=4; size= no_of_iteration*243; result_h1=(int*) malloc(size * sizeof(int)); array_size=243*sizeof(int); cudaMalloc((void **) &result_h1_device,array_size); array_size=no_of_iteration*243*sizeof(int); cudaMalloc((void **) &result_h1_device,array_size); for(i=0;i<no_of_iteration;i++) { sat_Kernel1<<<1,block_size>>>(sat_cnf2_device,result_h1_device,i); array_size=243*sizeof(int); cudaMemcpy(&result_h1[i*243],result_h1_device,array_size,cudaMemcpyDeviceToHost); } for(i=0;i<no_of_iteration;i++) { count[i]=0; for(j=0;j<243;j++) { if(result_h1[i*243+j]==1) { result_h1[i*243+count[i]]=j; count[i]++; } } } final_result=(int *)malloc(count[3]*sizeof(int)); block_size=count[3]; num_blocks=1; dim3 dimBlock(block_size); dim3 dimGrid(num_blocks); array_size=25*sizeof(int); cudaMalloc((void **) &status_device,array_size); array_size=count[3]*sizeof(int); cudaMalloc((void **) &final_result_device,array_size); array_size=243*sizeof(int); cudaMemcpy(result_h1_device,&result_h1[729],array_size,cudaMemcpyHostToDevice); final_flag=0; for(i=0;i<25;i++) { new_status_h[i]=2; } for(i=0;i<count[0];i++) { if(final_flag==1) { i--; break; } reset(status,new_status_h); p1=result_h1[i]; find_sequence(sequence,p1); flag=find_status(0,4,sat_cnf2,sequence,status,new_status_i); if(flag==0) continue; for(j=0;j<count[1];j++) { if(final_flag==1) { j--; break; } reset(status,new_status_i); p2=result_h1[243+j]; find_sequence(sequence,p2); flag=find_status(5,9,sat_cnf2,sequence,status,new_status_j); if(flag==0) continue; for(k=0;k<count[2];k++) { reset(status,new_status_j); p3=result_h1[2*243+k]; find_sequence(sequence,p3); flag=find_status(10,14,sat_cnf2,sequence,status,new_status_k); if(flag==0) continue; else { reset(status,new_status_k); array_size=25*sizeof(int); cudaMemcpy(status_device,status,array_size,cudaMemcpyHostToDevice); sat_Kernel2<<<dimGrid,dimBlock>>>(sat_cnf2,result_h1_device,status_device,final_result_device); array_size=count[3]*sizeof(int); cudaMemcpy(final_result,final_result_device,array_size,cudaMemcpyDeviceToHost); printf("\n\n"); final_flag=find_one(final_result,count[3]); if(final_flag==1) break; } } } } printf("\n\n"); if(final_flag==1) { printf(" \nThe CNF is satisfiable with the following assignment \n\n"); print_details(i,j,k,ind,sat_cnf2); } else { printf(" \nThe CNF is not satisfiable !! \n\n"); } /* for(i=0;i<no_of_iteration;i++) { printf("\nno of 1s :%d\n",count[i]); for(j=0;j<243;j++) { printf("%d ",result_h1[i*243+j]); } printf("\n"); } printf("\n"); for(i=0;i<NO_OF_CLAUSE;i++) { for(j=0;j<6;j=j+2) { printf("x%d",sat_cnf2[i*6+j]); if(sat_cnf2[i*6+j+1]==0) printf("'"); printf("+"); } printf("\n"); } */ cudaFree(sat_cnf2_device); cudaFree(final_result_device); cudaFree(result_h1_device); cudaFree(status_device); free(sat_cnf); free(sat_cnf2); free(result_h1); free(final_result); return 1; } void generate_random_cnf( int *sat_cnf,int size) { int i,j,flag,k; int a[CLAUSE_SIZE]; for(i=0;i<size;i++) { sat_cnf[i]=2; } for(i=0;i<NO_OF_CLAUSE;i++) { for(j=0;j<CLAUSE_SIZE;j++) { flag=1; while(flag) { a[j]=rand()%NO_OF_VARIABLE; flag=0; for(k=j-1;k>=0;k--) { if(a[j]==a[k]) { flag=1; break; } } } if(rand()%2==0) sat_cnf[i*NO_OF_VARIABLE+a[j]]=0; else sat_cnf[i*NO_OF_VARIABLE+a[j]]=1; } } } void reset (int *status ,int *new_status) { int i; for(i=0;i<25;i++) { status[i]=new_status[i]; } } void find_sequence(int *sequence,int temp) { int i; for(i=4;i>=0;i--) { sequence[i]=temp%3; temp=temp/3; } } int find_status(int start,int end,int* sat_cnf2,int *sequence,int *status,int *new_status) { int i,j,new1,val; for(i=0;i<25;i++) new_status[i]=status[i]; for(i=start,j=0;i<end;i++,j++) { new1=sat_cnf2[i*6+sequence[j]*2]; val=sat_cnf2[i*6+sequence[j]*2+1]; if(new_status[new1]+val==1) { return 0; } else { new_status[new1]=val; } } return 1; } int find_one(int *final_result,int size) { int i,flag=0; for(i=0;i<size;i++) { if(final_result[i]==1) { flag=1; ind=i; break; } } return flag; } void print_details(int i,int j,int k,int index,int *sat_cnf2) { int sequence[5]; int temp,x,new1,y,val; int status[25]; for(x=0;x<25;x++) status[x]=2; temp=i; for(x=4;x>=0;x--) { sequence[x]=temp%3; temp=temp/3; } for(x=0,y=0;x<4;x++,y++) { new1=sat_cnf2[x*6+sequence[y]*2]; val=sat_cnf2[x*6+sequence[y]*2+1]; status[new1]=val; } temp=j; for(x=4;x>=0;x--) { sequence[x]=temp%3; temp=temp/3; } for(x=5,y=0;x<9;x++,y++) { new1=sat_cnf2[x*6+sequence[y]*2]; val=sat_cnf2[x*6+sequence[y]*2+1]; status[new1]=val; } temp=k; for(x=4;x>=0;x--) { sequence[x]=temp%3; temp=temp/3; } for(x=10,y=0;x<14;x++,y++) { new1=sat_cnf2[x*6+sequence[y]*2]; val=sat_cnf2[x*6+sequence[y]*2+1]; status[new1]=val; } temp=i; for(x=4;x>=0;x--) { sequence[x]=temp%3; temp=temp/3; } for(x=15,y=0;x<19;x++,y++) { new1=sat_cnf2[x*6+sequence[y]*2]; val=sat_cnf2[x*6+sequence[y]*2+1]; status[new1]=val; } for(x=0;x<25;x++) { if(status[x]==2) printf("\nx%d : Dont Care(0 or 1)",x); else printf("\nx%d : %d",x,status[x]); } printf("\n\n\n"); }
23,740
/* * SPDX-FileCopyrightText: Copyright (c) 1993-2023 NVIDIA CORPORATION & AFFILIATES. All rights reserved. * SPDX-License-Identifier: Apache-2.0 * * Licensed under the Apache License, Version 2.0 (the "License"); * you may not use this file except in compliance with the License. * You may obtain a copy of the License at * * http://www.apache.org/licenses/LICENSE-2.0 * * Unless required by applicable law or agreed to in writing, software * distributed under the License is distributed on an "AS IS" BASIS, * WITHOUT WARRANTIES OR CONDITIONS OF ANY KIND, either express or implied. * See the License for the specific language governing permissions and * limitations under the License. */ #include <iostream> #include <cuda_runtime_api.h> #include <cuda_fp16.h> namespace nvinfer1 { namespace plugin { const int PILLARS_PER_BLOCK = 64; const int PILLAR_FEATURE_SIZE = 64; template <typename Element> __global__ void scatterBEV_kernel(const Element *pillar_features_data, const unsigned int *coords_data, const unsigned int *params_data, unsigned int featureX, unsigned int featureY, Element *spatial_feature_data) { int pillar_idx = blockIdx.x * PILLARS_PER_BLOCK + threadIdx.x; int valid_pillars_inBlock = PILLARS_PER_BLOCK; const int num_pillars = params_data[0]; int valid_blocks = (num_pillars+PILLARS_PER_BLOCK-1)/PILLARS_PER_BLOCK; if(blockIdx.x >= valid_blocks) return; if(blockIdx.x == (valid_blocks-1)) { valid_pillars_inBlock = num_pillars % PILLARS_PER_BLOCK; } valid_pillars_inBlock = (valid_pillars_inBlock==0) ? PILLARS_PER_BLOCK : valid_pillars_inBlock; __shared__ Element pillarSM[PILLARS_PER_BLOCK][PILLAR_FEATURE_SIZE]; //pillar*64 for (int i = 0; i < valid_pillars_inBlock; i++) { pillarSM[i][threadIdx.x] = pillar_features_data[ (blockIdx.x * PILLARS_PER_BLOCK +i)*PILLAR_FEATURE_SIZE + threadIdx.x]; } __syncthreads(); if(pillar_idx >= num_pillars) return; int4 coord = ((const int4 *)coords_data)[pillar_idx]; int x = coord.w; int y = coord.z; for (int i = 0; i < PILLAR_FEATURE_SIZE; i++) { spatial_feature_data[i*featureY*featureX + y*featureX + x] = pillarSM[threadIdx.x][i]; } } template <typename Element> int pillarScatterKernelLaunch( int batch_size, int max_pillar_num, int num_features, const Element *pillar_features_data, const unsigned int *coords_data, const unsigned int *params_data, unsigned int featureX, unsigned int featureY, Element *spatial_feature_data, cudaStream_t stream) { dim3 blocks( (featureX*featureY+PILLARS_PER_BLOCK-1)/PILLARS_PER_BLOCK); dim3 threads(PILLARS_PER_BLOCK); for (int b = 0; b < batch_size; b++) { scatterBEV_kernel<Element><<<blocks, threads, 0, stream>>> (pillar_features_data + b*max_pillar_num*num_features, coords_data + b*max_pillar_num*4, params_data + b, featureX, featureY, spatial_feature_data + b*num_features*featureX*featureY ); auto err = cudaGetLastError(); if (cudaSuccess != err) { fprintf(stderr, "CUDA kernel failed : %s\n", cudaGetErrorString(err)); return -1; } } return 0; } template int pillarScatterKernelLaunch<half>( int batch_size, int max_pillar_num, int num_features, const half *pillar_features_data, const unsigned int *coords_data, const unsigned int *params_data, unsigned int featureX, unsigned int featureY, half *spatial_feature_data, cudaStream_t stream); template int pillarScatterKernelLaunch<float>( int batch_size, int max_pillar_num, int num_features, const float *pillar_features_data, const unsigned int *coords_data, const unsigned int *params_data, unsigned int featureX, unsigned int featureY, float *spatial_feature_data, cudaStream_t stream); } // namespace plugin } // namespace nvinfer1
23,741
#include <stdio.h> #include <stdlib.h> #include <time.h> #include <math.h> #define BLOCK_DIM 32 #define gpuErrchk(ans) { gpuAssert((ans), __FILE__, __LINE__); } inline void gpuAssert(cudaError_t code, const char *file, int line, bool abort=true) { if (code != cudaSuccess) { fprintf(stderr,"GPUassert: %s %s %d\n", cudaGetErrorString(code), file, line); if (abort) exit(code); } } __global__ void matrixAdd (int *a, int *b, int *c); // Random void swap_int(int* a, int* b){ int tmp = *a; *a=*b; *b=tmp; } int rand_int_hi_lo(int upper, int lower){ return((rand() % (upper-lower+1)) + lower); } int rand_int(int a,int b) { if (b > a) swap_int(&a,&b); return rand_int_hi_lo(a,b); } // End of Random int* createMatrix (int row, int column) { return (int*) malloc(sizeof(int) * row * column); } void generateValue_Matrix(int* Matrix, int rowsize, int columnsize, char options, int predata[20][20]){ for (int inrow = 0; inrow < rowsize; inrow++) { for (int incolumn = 0; incolumn < columnsize; incolumn++) { switch (options) { case 's': *(Matrix+inrow+(incolumn*rowsize)) = 0; break; case 'p': *(Matrix+inrow+(incolumn*rowsize)) = predata[inrow][incolumn]; break; case 'r': *(Matrix+inrow+(incolumn*rowsize)) = rand_int(1,9); break; } } } } void printMatrixM(int* Matrix, int rowsize, int columnsize) { for (int inrow = 0; inrow < rowsize; inrow++) { for (int incolumn = 0; incolumn < columnsize; incolumn++) { printf("%d ", *(Matrix+inrow+(incolumn*rowsize))); } printf("\n"); } } __global__ void multiplication_Matrix (int *matrixA, int *matrixB, int *matrixC, int matrixA_rowsize, int matrixA_columnsize, int matrixB_rowsize, int matrixB_columnsize) { int matrixAnswer_rowsize = matrixA_rowsize; int matrixAnswer_columnsize = matrixB_columnsize; int row = blockIdx.x * blockDim.x + threadIdx.x; int col = blockIdx.y * blockDim.y + threadIdx.y; if (row < matrixAnswer_rowsize && col < matrixAnswer_columnsize) { int answer = 0; for (int incolumn_MatrixA = 0; incolumn_MatrixA < matrixA_columnsize; incolumn_MatrixA++) { answer += *(matrixA+row+(incolumn_MatrixA*matrixA_rowsize)) * *(matrixB+incolumn_MatrixA+(col*matrixB_rowsize)); } *(matrixC+row+(col*matrixAnswer_rowsize)) = answer; } } int main() { time_t timestart = time(NULL); int matrixA_rowsize = 10000; int matrixA_columnsize = 10000; int matrixB_rowsize = 10000; int matrixB_columnsize = 10000; int matrixC_rowsize = matrixA_rowsize; int matrixC_columnsize = matrixB_columnsize; int* MatrixA = createMatrix(matrixA_rowsize,matrixA_columnsize); int* MatrixB = createMatrix(matrixB_rowsize,matrixB_columnsize); int* MatrixC = createMatrix(matrixC_rowsize,matrixC_columnsize); //int mA[20][20] = {{2,1,1,1,1},{1,1,1,1,1},{1,1,1,1,1},{1,1,1,1,1},{1,1,1,1,1}}; //int mB[20][20] = {{1,1,1,1,1},{1,1,1,1,1},{1,1,1,1,1},{1,1,1,1,1},{1,1,1,1,5}}; int mA[20][20] = {{3,4,2}}; int mB[20][20] = {{13,9,7,15},{8,7,4,6},{6,4,0,3}}; generateValue_Matrix(MatrixA,matrixA_rowsize,matrixA_columnsize,'r', mA); generateValue_Matrix(MatrixB,matrixB_rowsize,matrixB_columnsize,'r', mB); //printMatrixM(MatrixA,matrixA_rowsize, matrixA_columnsize); //printMatrixM(MatrixB,matrixB_rowsize, matrixB_columnsize); printf("Generate value completed!\n"); int *dev_MatrixA, *dev_MatrixB, *dev_MatrixC; int size_MatrixA = matrixA_rowsize * matrixA_columnsize * sizeof(int); int size_MatrixB = matrixB_rowsize * matrixB_columnsize * sizeof(int); int size_MatrixC = matrixC_rowsize * matrixC_columnsize * sizeof(int); cudaMalloc((void**)&dev_MatrixA, size_MatrixA); cudaMalloc((void**)&dev_MatrixB, size_MatrixB); cudaMalloc((void**)&dev_MatrixC, size_MatrixC); cudaMemcpy (dev_MatrixA, MatrixA, size_MatrixA, cudaMemcpyHostToDevice); cudaMemcpy (dev_MatrixB, MatrixB, size_MatrixB, cudaMemcpyHostToDevice); dim3 dimBlock (BLOCK_DIM, BLOCK_DIM); dim3 dimGrid ((int)ceil((matrixC_rowsize*1.0)/dimBlock.x),(int)ceil((matrixC_columnsize*1.0)/dimBlock.y)); printf("thread per block is : %d\n", BLOCK_DIM*BLOCK_DIM); printf("block per grid is : %d , %d\n", (int)ceil((matrixC_rowsize*1.0)/dimBlock.x),(int)ceil((matrixC_columnsize*1.0)/dimBlock.y)); multiplication_Matrix<<<dimGrid, dimBlock>>>(dev_MatrixA, dev_MatrixB, dev_MatrixC, matrixA_rowsize, matrixA_columnsize, matrixB_rowsize, matrixB_columnsize); cudaDeviceSynchronize(); gpuErrchk( cudaPeekAtLastError() ); gpuErrchk( cudaDeviceSynchronize() ); //cudaMemcpy (MatrixA, dev_MatrixA, size, cudaMemcpyDeviceToHost); //cudaMemcpy (MatrixB, dev_MatrixB, size, cudaMemcpyDeviceToHost); //cudaMemcpy (MatrixC, dev_MatrixC, size_MatrixC, cudaMemcpyDeviceToHost); cudaFree(dev_MatrixA); cudaFree(dev_MatrixB); cudaFree(dev_MatrixC); printf("---------------------------\n"); //printMatrixM(MatrixA,matrixA_rowsize, matrixA_columnsize); //printMatrixM(MatrixB,matrixB_rowsize, matrixB_columnsize); //printMatrixM(MatrixC,matrixC_rowsize, matrixC_columnsize); printf("Calulate completed\n"); printf("\nestimate using time : %.5f\n", (double)(time(NULL) - timestart)); } __global__ void matrixAdd (int *a, int *b, int *c) { //int row = blockIdx.x * blockDim.x + threadIdx.x; //int col = blockIdx.y * blockDim.y + threadIdx.y; //int index = row + col * N; //if (row < N && col < N) { //*(a+index) = 5; //*(b+index) = 5; // c[index] = a[index] + b[index]; //} }
23,742
#include "includes.h" __global__ void multiplyKernel(float* Z, float* A, float* B, int size){ int id = blockDim.x * blockIdx.x + threadIdx.x; if(id < size){ Z[id] = A[id] * B[id]; } }
23,743
#include "includes.h" #define max(a, b) ((a > b)?a:b) #define THREADSPERDIM 16 #define FALSE 0 #define TRUE !FALSE // mX has order rows x cols // vectY has length rows // mX has order rows x cols // vectY has length rows __global__ void ftest(int diagFlag, int p, int rows, int colsx, int colsy, int rCols, int unrCols, float * obs, int obsDim, float * rCoeffs, int rCoeffsDim, float * unrCoeffs, int unrCoeffsDim, float * rdata, int rdataDim, float * unrdata, int unrdataDim, float * dfStats) // float * dpValues) { int j = blockIdx.x * THREADSPERDIM + threadIdx.x, i = blockIdx.y * THREADSPERDIM + threadIdx.y, idx = i*colsx + j, k, m; float kobs, fp = (float) p, frows = (float) rows, rSsq, unrSsq, rEst, unrEst, score = 0.f, * tObs, * tRCoeffs, * tUnrCoeffs, * tRdata, * tUnrdata; if((i >= colsy) || (j >= colsx)) return; if((!diagFlag) && (i == j)) { dfStats[idx] = 0.f; // dpValues[idx] = 0.f; return; } tObs = obs + (i*colsx+j)*obsDim; tRCoeffs = rCoeffs + i*rCoeffsDim; tRdata = rdata + i*rdataDim; tUnrCoeffs = unrCoeffs + (i*colsx+j)*unrCoeffsDim; tUnrdata = unrdata + (i*colsx+j)*unrdataDim; rSsq = unrSsq = 0.f; for(k = 0; k < rows; k++) { unrEst = rEst = 0.f; kobs = tObs[k]; for(m = 0; m < rCols; m++) rEst += tRCoeffs[m] * tRdata[k+m*rows]; for(m = 0; m < unrCols; m++) unrEst += tUnrCoeffs[m] * tUnrdata[k+m*rows]; rSsq += (kobs - rEst) * (kobs - rEst); unrSsq += (kobs - unrEst) * (kobs - unrEst); } score = ((rSsq - unrSsq)*(frows-2.f*fp-1.f)) / (fp*unrSsq); if(!isfinite(score)) score = 0.f; dfStats[idx] = score; }
23,744
#include <stdio.h> #include <assert.h> #include <stdlib.h> #include <string.h> #include <time.h> #include <cuda.h> #define MAX 1000 #define DISPLAY 1 __global__ void histoKernel(int*, int, int*); __global__ void reduceKernel(int*, int*, int); static double CLOCK(); int main(int argc, char* argv[]) { double start, end; // Timing // Host int *data, data_sz; int class_cnt; int class_sz; int node_cnt; // To compare with Q1. int *result; data_sz = atoi(argv[1]); class_cnt = atoi(argv[2]); node_cnt = atoi(argv[3]); class_sz = MAX/class_cnt; data = (int*) malloc(sizeof(int) * data_sz); result = (int*) malloc(sizeof(int) * class_cnt); for (int i=0; i<data_sz; ++i) data[i] = rand() % MAX; // Device int* data_device; int* result_extd_device; // extended int* result_device; cudaMalloc(&data_device, sizeof(int) * data_sz); cudaMalloc(&result_extd_device, sizeof(int) * class_cnt * node_cnt); cudaMalloc(&result_device, sizeof(int) * class_cnt); cudaMemcpy(data_device, data, sizeof(int) * data_sz, cudaMemcpyHostToDevice); // Actual computation start = CLOCK(); cudaMemset(result_extd_device, 0, sizeof(int) * class_cnt * node_cnt); histoKernel<<<node_cnt, class_cnt>>>(data_device, data_sz, result_extd_device); // Reduction cudaMemset(result_device, 0, sizeof(int) * class_cnt); reduceKernel<<<1, class_cnt>>>(result_extd_device, result_device, node_cnt); cudaDeviceSynchronize(); end = CLOCK(); cudaMemcpy(result, result_device, sizeof(int) * class_cnt, cudaMemcpyDeviceToHost); printf("[CUDA] Histogramming took %.3f milliseconds.\n", end-start); #ifdef DISPLAY for (int i=0; i<class_cnt; ++i) { printf("[%3d - %4d[: %d\n", i*class_sz, (i+1)*class_sz, result[i]); } #endif // DISPLAY return 0; } __global__ void histoKernel(int* data, int data_sz, int* result) { int i, j; int left_bound, right_bound; int class_sz; int chunk_sz; chunk_sz = data_sz/blockDim.x; class_sz = MAX/blockDim.x; for (i = blockIdx.x; i < blockDim.x; i += gridDim.x) { left_bound = i * chunk_sz; right_bound = (i + 1) * chunk_sz; for (j = left_bound; j < right_bound; ++j) { if ((data[j] >= threadIdx.x*class_sz) && (data[j] < (threadIdx.x+1)*class_sz)) { result[blockIdx.x * blockDim.x + threadIdx.x] += 1; } } } } __global__ void reduceKernel(int* input, int* output, int node_cnt) { for (int i=0; i<node_cnt; ++i) { output[threadIdx.x] += input[blockDim.x * i + threadIdx.x]; } } double CLOCK() { struct timespec t = {0, 0}; clock_gettime(CLOCK_MONOTONIC, &t); return (double) (t.tv_sec*1.0e3 + t.tv_nsec*1.0e-6); }
23,745
#include <stdio.h> #include <stdlib.h> #include <assert.h> #include <time.h> #include <math.h> #include <string.h> #define EPSILON 1E-9 #define BLOCK_SIZE_F 512 //Work with blocks of 512 threads due to double precision - shared memory #define BLOCK_SIZE_VP 1024 //Work with blocks of 512 threads due to double precision - shared memory //#define STREAMS 4 /*Declarando as structs de particula e forca*/ struct stCoord{ double x, y, z; }; typedef struct stCoord tpCoord; struct stParticle { tpCoord p, v, f; }; typedef struct stParticle tpParticle; //-------------------------------------------------------------------------------------------------------- __device__ double distance( double* dx, double* dy, double* dz, const tpParticle A, const tpParticle B){ double x = A.p.x - B.p.x; double y = A.p.y - B.p.y; double z = A.p.z - B.p.z; *dx = x; *dy = y; *dz = z; x *= x; y *= y; z *= z; return 1.0 / sqrt((double)x + y + z + EPSILON); } __global__ void particleParticleForces_k(tpParticle *p1, tpParticle *p2, const double dt, const int streams){ extern __shared__ tpParticle subParticles[]; int i = blockDim.x * blockIdx.x + threadIdx.x; tpParticle p = p1[i]; // __shared__ tpParticle subParticles[BLOCK_SIZE]; for (int blk = 0; blk < gridDim.x * streams; blk++){ subParticles[threadIdx.x] = p2[ blockDim.x * blk + threadIdx.x]; __syncthreads(); for (int j = 0; j < blockDim.x; j++){ double dx = 0.0f, dy = 0.0f, dz = 0.0f; double d = distance(&dx, &dy, &dz, p, subParticles[j]); p.f.x += dx * d; p.f.y += dy * d; p.f.z += dz * d; }//end-for (int j = 0; j < blockDim.x; j++){ __syncthreads(); }//end-for (int blk = 0; blk < gridDim.x; blk++){ p1[i] = p; } __global__ void particleParticleVelocityPosition_k(tpParticle *particles, const double dt){ int i = blockDim.x * blockIdx.x + threadIdx.x; particles[i].v.x += dt * particles[i].f.x; particles[i].v.y += dt * particles[i].f.y; particles[i].v.z += dt * particles[i].f.z; particles[i].p.x += dt * particles[i].v.x; particles[i].p.y += dt * particles[i].v.y; particles[i].p.z += dt * particles[i].v.z; } void particleParticle (cudaStream_t *streams , int nstreams, tpParticle *h_particles, int nParticles, int timesteps, double dt){ int threadsF = 0, blocksF = 0, threadsVP = 0, blocksVP = 0, sPart = 0; tpParticle *d_particles; sPart = nParticles / nstreams; threadsF = BLOCK_SIZE_F; blocksF = sPart / BLOCK_SIZE_F; threadsVP = BLOCK_SIZE_VP; blocksVP = sPart / BLOCK_SIZE_VP; if (sPart < BLOCK_SIZE_F){ blocksF = 1; threadsF = sPart; } if (sPart < BLOCK_SIZE_VP){ blocksVP = 1; threadsVP = sPart; } assert(cudaMalloc((void**) &d_particles, nParticles * sizeof(tpParticle)) == cudaSuccess); assert(cudaMemcpy(d_particles, h_particles, nParticles * sizeof(tpParticle), cudaMemcpyHostToDevice) == cudaSuccess); assert( ((sPart % threadsF) == 0) && ((sPart % threadsVP) == 0) && ((nParticles % nstreams) == 0) ); //fprintf(stdout, "\n B(%d) T(%d) \n", blocks, threads); //fprintf(stdout, "Shared memory allocated %d\n", threads * sizeof(tpParticle)); for (int t = 0; t < timesteps; t++){ for (int i = 0; i < nstreams; i++){ int offset = sPart * i; particleParticleForces_k<<<blocksF, threadsF, threadsF * sizeof(tpParticle), streams[i]>>>(d_particles+offset, d_particles, dt, nstreams); particleParticleVelocityPosition_k<<<blocksVP, threadsVP, 0, streams[i]>>>(d_particles+offset, dt); } /* for (int i = 0; i < STREAMS; i++){ assert( cudaStreamSynchronize(streams[i]) == cudaSuccess ); } for (int i = 0; i < STREAMS; i++){ int offset = sPart * i; } */ for (int i = 0; i < nstreams; i++){ assert( cudaStreamSynchronize(streams[i]) == cudaSuccess ); } }//end-for (int t = 0; t < timesteps; t++){ assert(cudaMemcpy(h_particles, d_particles, nParticles * sizeof(tpParticle), cudaMemcpyDeviceToHost) == cudaSuccess); cudaFree(d_particles); } //-------------------------------------------------------------------------------------------------------- void printLog(tpParticle *particles, int nParticles, int timestep); void initialCondition(tpParticle *particles, int nParticles); int main (int ac, char **av){ int timesteps = atoi(av[1]), nParticles = atoi(av[2]), flagSave = atoi(av[3]), nstreams = atoi(av[4]); cudaStream_t *streams = (cudaStream_t *) malloc (nstreams * sizeof(cudaStream_t)); double dt = 0.00001f; tpParticle *h_Particles = NULL; fprintf(stdout, "\nParcile system particle to particle \n"); fprintf(stdout, "Memory used %lu bytes \n", nParticles * sizeof(tpParticle)); assert(cudaDeviceReset()== cudaSuccess); assert(cudaMallocHost((void**) (&h_Particles), nParticles * sizeof(tpParticle)) == cudaSuccess); assert(h_Particles != NULL); for (int i = 0; i < nstreams; i++) assert(cudaStreamCreate(&streams[i]) == cudaSuccess); initialCondition(h_Particles, nParticles); particleParticle(streams, nstreams, h_Particles, nParticles, timesteps, dt); if (flagSave == 1) printLog(h_Particles, nParticles, timesteps); for (int i = 0; i < nstreams; i++) assert(cudaStreamDestroy(streams[i]) == cudaSuccess); cudaFreeHost(h_Particles); } void printLog(tpParticle *particles, int nParticles, int timestep){ char fileName[128]; sprintf(fileName, "%s-%d-log.bin", __FILE__, timestep); fprintf(stdout, "Saving file [%s] ", fileName); fflush(stdout); FILE *ptr = fopen(fileName, "wb+"); //fwrite ((const void*)particles , sizeof(tpParticle), nParticles, ptr); for(int i = 0; i < nParticles; i++) fprintf(ptr, "%d \t %.10f %.10f %.10f \t %.10f %.10f %.10f \t %.10f %.10f %.10f \n", i, particles[i].p.x, particles[i].p.y, particles[i].p.z, particles[i].v.x, particles[i].v.y, particles[i].v.z, particles[i].f.x, particles[i].f.y, particles[i].f.z); fclose(ptr); fprintf(stdout, "[OK]\n"); fflush(stdout); } void initialCondition(tpParticle *particles, int nParticles){ srand(42); memset(particles, 0x00, nParticles * sizeof(tpParticle)); for (int i = 0; i < nParticles ; i++){ particles[i].p.x = 2.0 * (rand() / (double)RAND_MAX) - 1.0; particles[i].p.y = 2.0 * (rand() / (double)RAND_MAX) - 1.0; particles[i].p.z = 2.0 * (rand() / (double)RAND_MAX) - 1.0; } }
23,746
#include <iostream> #include <stdio.h> #include <math.h> // CUDA kernel to add elements __global__ void add(int N, float *x) { int i = blockIdx.x * blockDim.x + threadIdx.x; if (i<N) x[i] = x[i] *2; } int main(void) { int N = 1<<20; float *x; // Allocate Unified Memory -- accessible from CPU or GPU cudaMallocManaged(&x, N*sizeof(float)); // initialize x array on the host for (int i = 0; i < N; i++) { x[i] = 1.0f; } // Launch kernel on 1M elements on the GPU int threadsPerBlock = 256; int blocksPerGrid = (N + threadsPerBlock - 1) / threadsPerBlock; cudaSetDevice(0); cudaDeviceProp deviceProp; cudaGetDeviceProperties(&deviceProp, 0); if( (unsigned long long) (N*sizeof(float)) >= (unsigned long long)deviceProp.totalGlobalMem) { fprintf(stderr, "Memory overload!\n"); exit(EXIT_FAILURE); } if( threadsPerBlock >= deviceProp.maxThreadsPerBlock){ fprintf(stderr, "Threads overload!\n"); exit(EXIT_FAILURE); } if( blocksPerGrid >= deviceProp.maxGridSize[0]){ fprintf(stderr, "Grid overload!\n"); exit(EXIT_FAILURE); } add<<<threadsPerBlock, blocksPerGrid >>>(N, x); // Wait for GPU to finish before accessing on host cudaDeviceSynchronize(); // Free memory cudaFree(x); return 0; }
23,747
 #include <thrust/reduce.h> #include <thrust/iterator/counting_iterator.h> int main() { thrust::counting_iterator<int> first(10); thrust::counting_iterator<int> last = first + 3; std::cout << first[0] << std::endl; // returns 10 std::cout << first[1] << std::endl; // returns 11 std::cout << first[100] << std::endl; // returns 110 // sum of [first, last) float result = thrust::reduce(first, last); // returns 33 (i.e. 10 + 11 + 12) std::cout << result << std::endl; return 0; }
23,748
#include "includes.h" __global__ void addRows(double *matrix, int *d_i){ int i=*d_i; int n=blockDim.x+i; int id= n*(blockIdx.x+i+1) + threadIdx.x+i; __shared__ double multiplier; if(threadIdx.x==0){ multiplier=matrix[n*(blockIdx.x+1+i)+i]/matrix[n*i+i]; } __syncthreads(); matrix[id]-=matrix[n*i+threadIdx.x+i]*multiplier; }
23,749
#include "includes.h" __global__ void subDiffuseKernel(float *data, int x, int y, float pressure) { data[NX * x + y] -= pressure; }
23,750
/******************************************* * * Program for 2D/3D array allocations of CUDA * a :zhonghy * date:2018-4-16 * ********************************************/ //#include "cuda.h" #include "cuda_runtime.h" #include "device_launch_parameters.h" #include "device_functions.h" #include <stdio.h> #include <iostream> //access type of global variables __constant__ float constData[256]; __device__ float devData; __device__ float *devPointer; //Device code, access for 2D array, will be padded //pitch is actual size of row after padded? inerval across each rows __global__ void MyKernel2D(float *devPtr, size_t pitch, int width, int height) { for(int r = 0; r < height; r++) { float *row = (float*)((char*)devPtr + pitch); //first pointer of row for(int c = 0; c < width; c++) { float element = row[c]; } } } //Device code, access for 3D array, will be padded __global__ void MyKernel3D(cudaPitchedPtr devPitchedPtr, int width, int height, int depth) { char *devPtr = (char *)devPitchedPtr.ptr; //add type transfrom? size_t pitch = devPitchedPtr.pitch; size_t slicePitch = pitch * height; for(int z = 0; z < depth; ++z) { float *slice = (float*)(devPtr + z * slicePitch); for(int y = 0; y < height; ++y) { float *row = (float*)(devPtr + y * pitch); //poir to calucate first pointer for(int x = 0; x < width; ++x) { float element = row[x]; } } } } int main(int argc, char *argv[]) { //CUDA allocate width x height 2D array int width = 64, height = 64; float *devPtr; size_t pitch; cudaMallocPitch(&devPtr, &pitch, //cudaMallocPitch() width * sizeof(float), height); MyKernel2D<<<100, 512>>>(devPtr, pitch, width, height); std::cout << "pitch of 2D array: " << pitch << std::endl; std::cout << "width of 2D array is :" << width << std::endl; cudaFree(devPtr); //CUDA allocate witdth x height x depth 3D array int depth = 64; cudaExtent extent = make_cudaExtent(width * sizeof(float), height, depth); cudaPitchedPtr devPitchedPtr; cudaMalloc3D(&devPitchedPtr, extent); MyKernel3D<<<100, 512>>>(devPitchedPtr, width, height, depth); std::cout << std::endl; std::cout << "pitch of 2D array: " << devPitchedPtr.pitch << std::endl; std::cout << "width of 2D array is :" << devPitchedPtr.xsize << std::endl; std::cout << "y of 2D array is :" << devPitchedPtr.ysize << std::endl; cudaFree(devPitchedPtr.ptr); //access type of global variables //__constant__ float constData[256]; float data[256]; cudaMemcpyToSymbol(constData, data, sizeof(data)); cudaMemcpyFromSymbol(data, constData, sizeof(data)); //__device__ float devData; float value = 3.14f; cudaMemcpyToSymbol(&devData, &value, sizeof(float)); //wrong in document //__device__ float *devPointer; float *ptr; cudaMalloc(&ptr, 256 * sizeof(float)); cudaMemcpyToSymbol(devPointer, ptr, sizeof(ptr)); //it is like reference? return 0; }
23,751
extern "C" { __global__ void rgb2yiq(float3 * src,float3 * dst,int imgWidth,int imgHeight){ int xIndex = threadIdx.x + blockIdx.x * blockDim.x; int yIndex = threadIdx.y + blockIdx.y * blockDim.y; if (xIndex < imgWidth && yIndex < imgHeight) { float3 rgb = src[yIndex * imgWidth + xIndex]; dst[yIndex * imgWidth + xIndex].x = 0.299 * rgb.x + 0.587 * rgb.y + 0.114 * rgb.z; dst[yIndex * imgWidth + xIndex].y = 0.5950059 * rgb.x - 0.27455667 * rgb.y - 0.32134392 * rgb.z; dst[yIndex * imgWidth + xIndex].z = 0.21153661 * rgb.x - 0.52273617 * rgb.y + 0.31119955 * rgb.z; } } __global__ void yiq2rgb(float3 * src,float3 * dst,int imgWidth,int imgHeight){ int xIndex = threadIdx.x + blockIdx.x * blockDim.x; int yIndex = threadIdx.y + blockIdx.y * blockDim.y; if (xIndex < imgWidth && yIndex < imgHeight) { float3 rgb = src[yIndex * imgWidth + xIndex]; dst[yIndex * imgWidth + xIndex].x = 1.00000001 * rgb.x + 0.95598634 * rgb.y + 0.6208248 * rgb.z; dst[yIndex * imgWidth + xIndex].y = 0.9999999 * rgb.x - 0.27201283 * rgb.y - 0.64720424 * rgb.z; dst[yIndex * imgWidth + xIndex].z = 1.00000002 * rgb.x - 1.10674021 * rgb.y + 1.70423049 * rgb.z; } } __global__ void rgb2yuv(float3*src,float3 *dst,int imgWidth,int imgHeight){ int xIndex = threadIdx.x + blockIdx.x * blockDim.x; int yIndex = threadIdx.y + blockIdx.y * blockDim.y; if (xIndex < imgWidth && yIndex < imgHeight) { float3 rgb = src[yIndex * imgWidth + xIndex]; dst[yIndex * imgWidth + xIndex].x = 0.299 * rgb.x + 0.587 * rgb.y + 0.114 * rgb.z; dst[yIndex * imgWidth + xIndex].y = -0.14714119 * rgb.x - 0.28886916 * rgb.y + 0.43601035 * rgb.z; dst[yIndex * imgWidth + xIndex].z = 0.61497538 * rgb.x - 0.51496512 * rgb.y - 0.10001026 * rgb.z; } } __global__ void yuv2rgb(float3*src,float3 *dst,int imgWidth,int imgHeight){ int xIndex = threadIdx.x + blockIdx.x * blockDim.x; int yIndex = threadIdx.y + blockIdx.y * blockDim.y; if (xIndex < imgWidth && yIndex < imgHeight) { float3 rgb = src[yIndex * imgWidth + xIndex]; dst[yIndex * imgWidth + xIndex].x = 1.0 * rgb.x + 0.0 * rgb.y + 1.13988303 * rgb.z; dst[yIndex * imgWidth + xIndex].y = 1.0 * rgb.x - 0.395 * rgb.y - 0.58062185 * rgb.z; dst[yIndex * imgWidth + xIndex].z = 1.0 * rgb.x + 2.03206185 * rgb.y - 0.00000000 * rgb.z; } } __global__ void rgb2gray_avg(float3*src,float*dst,int imgWidth,int imgHeight){ int xIndex = threadIdx.x + blockIdx.x * blockDim.x; int yIndex = threadIdx.y + blockIdx.y * blockDim.y; if (xIndex < imgWidth && yIndex < imgHeight) { float3 rgb = src[yIndex * imgWidth + xIndex]; dst[yIndex * imgWidth + xIndex] = (rgb.x + rgb.y + rgb.z)/3.0; } } __global__ void rgb2gray(float3*src,float*dst,int imgWidth,int imgHeight){ int xIndex = threadIdx.x + blockIdx.x * blockDim.x; int yIndex = threadIdx.y + blockIdx.y * blockDim.y; if (xIndex < imgWidth && yIndex < imgHeight) { float3 rgb = src[yIndex * imgWidth + xIndex]; dst[yIndex * imgWidth + xIndex] = 0.299 * rgb.x + 0.587 * rgb.y + 0.114 * rgb.z; } } __global__ void rgb2YCbCr(float3 * src,float3 * dst,int imgWidth,int imgHeight){ int xIndex = threadIdx.x + blockIdx.x * blockDim.x; int yIndex = threadIdx.y + blockIdx.y * blockDim.y; const float YCbCrYRF = 0.299; // RGB转YCbCr的系数(浮点类型) const float YCbCrYGF = 0.587; const float YCbCrYBF = 0.114; const float YCbCrCbRF = -0.168736; const float YCbCrCbGF = -0.331264; const float YCbCrCbBF = 0.500000; const float YCbCrCrRF = 0.500000; const float YCbCrCrGF = -0.418688; const float YCbCrCrBF = -0.081312; const float RGBRYF = 1.00000 ; // YCbCr转RGB的系数(浮点类型) const float RGBRCbF = 0.0000; const float RGBRCrF = 1.40200; const float RGBGYF = 1.00000 ; const float RGBGCbF = -0.34414; const float RGBGCrF = -0.71414; const float RGBBYF = 1.00000 ; const float RGBBCbF = 1.77200; const float RGBBCrF = 0.00000 ; const int Shift = 20; const int HalfShiftValue = 1 << (Shift - 1); const int YCbCrYRI = (int)((YCbCrYRF * (1 << Shift) + 0.5)); // RGB转YCbCr的系数(整数类型) const int YCbCrYGI = (int)((YCbCrYGF * (1 << Shift) + 0.5)); const int YCbCrYBI = (int)((YCbCrYBF * (1 << Shift) + 0.5)); const int YCbCrCbRI = (int)((YCbCrCbRF * (1 << Shift) + 0.5)); const int YCbCrCbGI = (int)((YCbCrCbGF * (1 << Shift) + 0.5)); const int YCbCrCbBI = (int)((YCbCrCbBF * (1 << Shift) + 0.5)); const int YCbCrCrRI = (int)((YCbCrCrRF * (1 << Shift) + 0.5)); const int YCbCrCrGI = (int)((YCbCrCrGF * (1 << Shift) + 0.5)); const int YCbCrCrBI = (int)((YCbCrCrBF * (1 << Shift) + 0.5)); /* const int RGBRYI = (int)((RGBRYF * (1 << Shift) + 0.5)) ; // YCbCr转RGB的系数(整数类型) const int RGBRCbI = (int)((RGBRCbF * (1 << Shift) + 0.5)); const int RGBRCrI = (int)((RGBRCrF * (1 << Shift) + 0.5)); const int RGBGYI = (int)((RGBGYF * (1 << Shift) + 0.5)); const int RGBGCbI = (int)((RGBGCbF * (1 << Shift) + 0.5)); const int RGBGCrI = (int)((RGBGCrF * (1 << Shift) + 0.5)); const int RGBBYI = (int)((RGBBYF * (1 << Shift) + 0.5)); const int RGBBCbI = (int)((RGBBCbF * (1 << Shift) + 0.5)); const int RGBBCrI = (int)((RGBBCrF * (1 << Shift) + 0.5)) ; */ if (xIndex < imgWidth && yIndex < imgHeight) { float3 rgb = src[yIndex * imgWidth + xIndex]; int Red = rgb.x; int Green = rgb.y; int Blue = rgb.z; float Y = (float)((YCbCrYRI * Red + YCbCrYGI * Green + YCbCrYBI * Blue + HalfShiftValue) >> Shift); float Cb = (float)( 128 + ( (YCbCrCbRI * Red + YCbCrCbGI * Green + YCbCrCbBI * Blue + HalfShiftValue) >> Shift)); float Cr = (float)(128+( (YCbCrCrRI * Red + YCbCrCrGI * Green + YCbCrCrBI * Blue + HalfShiftValue) >> Shift)); dst[yIndex * imgWidth + xIndex].x = Y; dst[yIndex * imgWidth + xIndex].y = Cb; dst[yIndex * imgWidth + xIndex].z = Cr; } } __global__ void YCrCb2RGB(float3*src,float3*dst,int imgWidth,int imgHeight){ int xIndex = threadIdx.x + blockIdx.x * blockDim.x; int yIndex = threadIdx.y + blockIdx.y * blockDim.y; const float YCbCrYRF = 0.299; // RGB转YCbCr的系数(浮点类型) const float YCbCrYGF = 0.587; const float YCbCrYBF = 0.114; const float YCbCrCbRF = -0.168736; const float YCbCrCbGF = -0.331264; const float YCbCrCbBF = 0.500000; const float YCbCrCrRF = 0.500000; const float YCbCrCrGF = -0.418688; const float YCbCrCrBF = -0.081312; const float RGBRYF = 1.00000 ; // YCbCr转RGB的系数(浮点类型) const float RGBRCbF = 0.0000; const float RGBRCrF = 1.40200; const float RGBGYF = 1.00000 ; const float RGBGCbF = -0.34414; const float RGBGCrF = -0.71414; const float RGBBYF = 1.00000 ; const float RGBBCbF = 1.77200; const float RGBBCrF = 0.00000 ; const int Shift = 20; const int HalfShiftValue = 1 << (Shift - 1); const int YCbCrYRI = (int)((YCbCrYRF * (1 << Shift) + 0.5)); // RGB转YCbCr的系数(整数类型) const int YCbCrYGI = (int)((YCbCrYGF * (1 << Shift) + 0.5)); const int YCbCrYBI = (int)((YCbCrYBF * (1 << Shift) + 0.5)); const int YCbCrCbRI = (int)((YCbCrCbRF * (1 << Shift) + 0.5)); const int YCbCrCbGI = (int)((YCbCrCbGF * (1 << Shift) + 0.5)); const int YCbCrCbBI = (int)((YCbCrCbBF * (1 << Shift) + 0.5)); const int YCbCrCrRI = (int)((YCbCrCrRF * (1 << Shift) + 0.5)); const int YCbCrCrGI = (int)((YCbCrCrGF * (1 << Shift) + 0.5)); const int YCbCrCrBI = (int)((YCbCrCrBF * (1 << Shift) + 0.5)); const int RGBRYI = (int)((RGBRYF * (1 << Shift) + 0.5)) ; // YCbCr转RGB的系数(整数类型) const int RGBRCbI = (int)((RGBRCbF * (1 << Shift) + 0.5)); const int RGBRCrI = (int)((RGBRCrF * (1 << Shift) + 0.5)); const int RGBGYI = (int)((RGBGYF * (1 << Shift) + 0.5)); const int RGBGCbI = (int)((RGBGCbF * (1 << Shift) + 0.5)); const int RGBGCrI = (int)((RGBGCrF * (1 << Shift) + 0.5)); const int RGBBYI = (int)((RGBBYF * (1 << Shift) + 0.5)); const int RGBBCbI = (int)((RGBBCbF * (1 << Shift) + 0.5)); const int RGBBCrI = (int)((RGBBCrF * (1 << Shift) + 0.5)) ; if (xIndex < imgWidth && yIndex < imgHeight) { float3 rgb = src[yIndex * imgWidth + xIndex]; int Y = rgb.x; int Cb = rgb.y - 128; int Cr = rgb.z - 128; float Red = Y + ((RGBRCrI * Cr + HalfShiftValue) >> Shift); float Green = Y + ((RGBGCbI * Cb + RGBGCrI * Cr+ HalfShiftValue) >> Shift); float Blue = Y + ((RGBBCbI * Cb + HalfShiftValue) >> Shift); dst[yIndex * imgWidth + xIndex].x = Red; dst[yIndex * imgWidth + xIndex].y = Green; dst[yIndex * imgWidth + xIndex].z = Blue; } } }
23,752
/** * APPROXIMATE PATTERN MATCHING * * INF560 */ #include <string.h> #include <stdio.h> #include <stdlib.h> #include <fcntl.h> #include <unistd.h> #include <sys/time.h> #include <cuda_runtime.h> #define APM_DEBUG 0 char * read_input_file( char * filename, int * size ) { char * buf ; off_t fsize; int fd = 0 ; int n_bytes = 1 ; /* Open the text file */ fd = open( filename, O_RDONLY ) ; if ( fd == -1 ) { fprintf( stderr, "Unable to open the text file <%s>\n", filename ) ; return NULL ; } /* Get the number of characters in the textfile */ fsize = lseek(fd, 0, SEEK_END); if ( fsize == -1 ) { fprintf( stderr, "Unable to lseek to the end\n" ) ; return NULL ; } #if APM_DEBUG printf( "File length: %lld\n", fsize ) ; #endif /* Go back to the beginning of the input file */ if ( lseek(fd, 0, SEEK_SET) == -1 ) { fprintf( stderr, "Unable to lseek to start\n" ) ; return NULL ; } /* Allocate data to copy the target text */ buf = (char *)malloc( fsize * sizeof ( char ) ) ; if ( buf == NULL ) { fprintf( stderr, "Unable to allocate %lld byte(s) for main array\n", fsize ) ; return NULL ; } n_bytes = read( fd, buf, fsize ) ; if ( n_bytes != fsize ) { fprintf( stderr, "Unable to copy %lld byte(s) from text file (%d byte(s) copied)\n", fsize, n_bytes) ; return NULL ; } #if APM_DEBUG printf( "Number of read bytes: %d\n", n_bytes ) ; #endif *size = n_bytes ; close( fd ) ; return buf ; } #define MIN3(a, b, c) ((a) < (b) ? ((a) < (c) ? (a) : (c)) : ((b) < (c) ? (b) : (c))) int levenshtein(char *s1, char *s2, int len, int * column) { unsigned int x, y, lastdiag, olddiag; for (y = 1; y <= len; y++) { column[y] = y; } for (x = 1; x <= len; x++) { column[0] = x; lastdiag = x-1 ; for (y = 1; y <= len; y++) { olddiag = column[y]; column[y] = MIN3( column[y] + 1, column[y-1] + 1, lastdiag + (s1[y-1] == s2[x-1] ? 0 : 1) ); lastdiag = olddiag; } } return(column[len]); } __global__ void compMatches(char* pattern,char * buf, int n_bytes, int size_pattern, int approx_factor, int * resultsth){ int distance = 0 ; int size ; int i = threadIdx.x + blockIdx.x*blockDim.x; int n_th = gridDim.x*blockDim.x; resultsth[i] = 0; int * column = (int *)malloc( (size_pattern+1) * sizeof( int ) ) ; if(i < n_bytes){ for(int j = i; j < n_bytes; j += n_th){ size = size_pattern ; if ( n_bytes - j < size_pattern ) { size = n_bytes - j ; } char * s1 = pattern; char * s2 = &buf[j]; int len = size; unsigned int x, y, lastdiag, olddiag; for (y = 1; y <= len; y++) { column[y] = y; } for (x = 1; x <= len; x++) { column[0] = x; lastdiag = x-1 ; for (y = 1; y <= len; y++) { olddiag = column[y]; column[y] = MIN3( column[y] + 1, column[y-1] + 1, lastdiag + (s1[y-1] == s2[x-1] ? 0 : 1) ); lastdiag = olddiag; } } distance = column[len]; if ( distance <= approx_factor ) { resultsth[i]++ ; } } } } void checkGpuMem() { float free_m,total_m,used_m; size_t free_t,total_t; cudaMemGetInfo(&free_t,&total_t); free_m =(uint)free_t/1048576.0 ; total_m=(uint)total_t/1048576.0; used_m=total_m-free_m; printf ( " mem free %d .... %f MB mem total %d....%f MB mem used %f MB\n",free_t,free_m,total_t,total_m,used_m); } int main( int argc, char ** argv ) { char ** pattern ; char * filename ; int approx_factor = 0 ; int nb_patterns = 0 ; char * buf ; struct timeval t1, t2; double duration ; int n_bytes ; int * n_matches ; /* Check number of arguments */ if ( argc < 4 ) { printf( "Usage: %s approximation_factor " "dna_database pattern1 pattern2 ...\n", argv[0] ) ; return 1 ; } /* Get the distance factor */ approx_factor = atoi( argv[1] ) ; /* Grab the filename containing the target text */ filename = argv[2] ; /* Get the number of patterns that the user wants to search for */ nb_patterns = argc - 3 ; /* Fill the pattern array */ pattern = (char **)malloc( nb_patterns * sizeof( char * ) ) ; if ( pattern == NULL ) { fprintf( stderr, "Unable to allocate array of pattern of size %d\n", nb_patterns ) ; return 1 ; } checkGpuMem(); /* Grab the patterns */ for (int i = 0 ; i < nb_patterns ; i++ ) { int l ; l = strlen(argv[i+3]) ; if ( l <= 0 ) { fprintf( stderr, "Error while parsing argument %d\n", i+3 ) ; return 1 ; } pattern[i] = (char *)malloc( (l+1) * sizeof( char ) ) ; if ( pattern[i] == NULL ) { fprintf( stderr, "Unable to allocate string of size %d\n", l ) ; return 1 ; } strncpy( pattern[i], argv[i+3], (l+1) ) ; } printf( "Approximate Pattern Mathing: " "looking for %d pattern(s) in file %s w/ distance of %d\n", nb_patterns, filename, approx_factor ) ; buf = read_input_file( filename, &n_bytes ) ; if ( buf == NULL ) { return 1 ; } cudaError_t err; char * cbuf; err = cudaMalloc((void **)&cbuf, n_bytes* sizeof(char)); if( err != cudaSuccess) { printf("Error !"); exit(1); } err = cudaMemcpy(cbuf, buf,n_bytes* sizeof(char) ,cudaMemcpyHostToDevice); if( err != cudaSuccess) { printf("Error !"); exit(1); } int nblock = 100; int nth_b = 1024; int nth = nblock*nth_b; int * results_th; err = cudaMalloc((void **)&results_th, nth* sizeof(int)); if( err != cudaSuccess) { printf("Error !"); exit(1); } /* Allocate the array of matches */ n_matches = (int *)malloc( nb_patterns * sizeof( int ) ) ; if ( n_matches == NULL ) { fprintf( stderr, "Error: unable to allocate memory for %ldB\n", nb_patterns * sizeof( int ) ) ; return 1 ; } /***** * BEGIN MAIN LOOP ******/ /* Timer start */ gettimeofday(&t1, NULL); /* Check each pattern one by one */ for (int i = 0 ; i < nb_patterns ; i++ ) { int size_pattern = strlen(pattern[i]) ; /* Initialize the number of matches to 0 */ n_matches[i] = 0 ; char * cpattern; err = cudaMalloc((void **)&cpattern, size_pattern* sizeof(char)); if( err != cudaSuccess) { printf("Error !"); exit(1); } err= cudaMemcpy(cpattern,pattern[i], size_pattern* sizeof(char), cudaMemcpyHostToDevice); if( err != cudaSuccess) { printf("Error !"); exit(1); } compMatches<<<nblock, nth_b>>>(cpattern,cbuf,n_bytes,size_pattern,approx_factor,results_th); err = cudaGetLastError(); if( err != cudaSuccess) { printf("Error ! in kernel"); exit(1); } int * results; results = (int *)malloc(nth* sizeof(int)); err = cudaMemcpy(results,results_th, nth* sizeof(int), cudaMemcpyDeviceToHost); if( err != cudaSuccess) { printf("Error ! in copying results %s", cudaGetErrorString(err)); exit(1); } for(int j = 0; j < nth && j < n_bytes; j++){ n_matches[i] += results[j]; } } /* Timer stop */ gettimeofday(&t2, NULL); duration = (t2.tv_sec -t1.tv_sec)+((t2.tv_usec-t1.tv_usec)/1e6); printf( "APM done in %lf s\n", duration ) ; /***** * END MAIN LOOP ******/ for ( int i = 0 ; i < nb_patterns ; i++ ) { printf( "Number of matches for pattern <%s>: %d\n", pattern[i], n_matches[i] ) ; } return 0 ; }
23,753
#include <stdio.h> #include <iostream> #include <vector> __global__ void sum(int n, double *x, double *y, double *z) { int i = blockIdx.x*blockDim.x + threadIdx.x; if(i<n){ z[i]=x[i]+y[i]; printf("check from function i= %d %f + %f = %f\n",i,x[i],y[i],z[i]); } //blockIdx variabile di tipo dim3, contiene l'indice del blocco //threadIdx variabile di tipo dim3, contiene l'indice del thread } int main(void ) { const int Nfix=10;//fixed dimension double *a[Nfix],*b[Nfix],*c[Nfix]; //for the host double *da[Nfix],*db[Nfix],*dc[Nfix]; //for the device int Nvar[Nfix]; //dynamic dimension //then I allocate the memory for(int i=0;i<Nfix;i++){ Nvar[i]=3*(i+1); a[i]=(double*)malloc(Nvar[i]*sizeof(double)); b[i]=(double*)malloc(Nvar[i]*sizeof(double)); c[i]=(double*)malloc(Nvar[i]*sizeof(double)); for(int k=0;k<Nvar[i];k++){ a[i][k]=k+(i+1); b[i][k]=k+2*(i+1); } //and for the device cudaMalloc(&da[i],Nvar[i]*sizeof(double)); cudaMalloc(&db[i],Nvar[i]*sizeof(double)); cudaMalloc(&dc[i],Nvar[i]*sizeof(double)); //the I copy the memory cudaMemcpy(da[i],a[i],Nvar[i]*sizeof(double),cudaMemcpyHostToDevice); cudaMemcpy(db[i],b[i],Nvar[i]*sizeof(double),cudaMemcpyHostToDevice); sum<<<1,Nvar[i]>>>(Nvar[i],da[i],db[i],dc[i]); cudaMemcpy(c[i],dc[i],Nvar[i]*sizeof(double),cudaMemcpyDeviceToHost); for(int k=0;k<Nvar[i];k++)std::cout<<"i= "<<k<<" "<<a[i][k]<<" + "<<b[i][k]<<" = "<<c[i][k]<<std::endl; cudaFree(da[i]); cudaFree(db[i]); cudaFree(dc[i]); free(a[i]); free(b[i]); free(c[i]); } }
23,754
// from the following URL // https://www.sharcnet.ca/help/index.php/CUDA_tips_and_tricks /* * this program is a simple test of the binary tree recommended reduction * algorithm for CUDA * */ #include <iostream> #define TOTAL_SIZE 100000 #define nTPB 256 #define BLOCK_SIZE 64 // MUST BE A POWER OF 2!! //#define NUM_THREADS 1 // this is now "BLOCK_SIZE" #define NUM_BLOCKS 1 #define LENGTH_LOOKUP 240 __global__ void sumMaxMinKernel( float* inputAtoms, float* answers ) { // Reduction (min/max/avr/sum), valid only when blockDim.x is a power of two: int thread2; float temp; __shared__ float min[BLOCK_SIZE], max[BLOCK_SIZE], avg[BLOCK_SIZE], sum[BLOCK_SIZE]; // printf("inputting %f %d\n", inputAtoms[threadIdx.x], threadIdx.x); // import info min[threadIdx.x] = inputAtoms[threadIdx.x]; max[threadIdx.x] = inputAtoms[threadIdx.x]; avg[threadIdx.x] = inputAtoms[threadIdx.x]; sum[threadIdx.x] = inputAtoms[threadIdx.x]; __syncthreads(); int nTotalThreads = blockDim.x; // Total number of active threads while (nTotalThreads > 1) { int halfPoint = (nTotalThreads >> 1); // divide by two // only the first half of the threads will be active. if (threadIdx.x < halfPoint) { // printf("thread pair %d %d\n", threadIdx.x, threadIdx.x + halfPoint); thread2 = threadIdx.x + halfPoint; // Get the shared value stored by another thread // min reduction temp = min[thread2]; if (temp < min[threadIdx.x]) min[threadIdx.x] = temp; // max reduction temp = max[thread2]; if (temp > max[threadIdx.x]) max[threadIdx.x] = temp; // sum reduction // printf("sum %f %f\n", sum[threadIdx.x], sum[thread2]); sum[threadIdx.x] += sum[thread2]; // average reduction avg[threadIdx.x] += avg[thread2]; avg[threadIdx.x] *= 0.5f; } __syncthreads(); // Reducing the binary tree size by two: nTotalThreads = halfPoint; } // export results if (threadIdx.x == 0) { answers[0] = min[0]; answers[1] = max[0]; answers[2] = avg[0]; answers[3] = sum[0]; } } int main(){ //-------------------------------------------------------------------------- // practice code (array) // allocate variable on the GPU and CPU int i; float *inputAtoms, *d_inputAtoms, *answers, *d_answers; size_t sizeArray; sizeArray = sizeof(float) * BLOCK_SIZE; inputAtoms = (float*) malloc ( sizeArray ); cudaMalloc( &d_inputAtoms, sizeArray ); sizeArray = sizeof(float) * 4; answers = (float*) malloc ( sizeArray ); cudaMalloc( &d_answers, sizeArray ); // copy local variable to GPU for ( i = 0; i < BLOCK_SIZE; ++i ) { inputAtoms[i] = 1.0f + (float)i; printf("%f ", inputAtoms[i]); } printf("\n\n"); cudaMemcpy( d_inputAtoms, inputAtoms, sizeof(float) * BLOCK_SIZE, cudaMemcpyHostToDevice ); // run atomicAdd kernel sumMaxMinKernel<<<NUM_BLOCKS, BLOCK_SIZE>>>(d_inputAtoms, d_answers); cudaDeviceSynchronize(); // copy back result to local memory cudaMemcpy( answers, d_answers, sizeof(float) * 4, cudaMemcpyDeviceToHost ); // report results and close printf("min %f\n", answers[0]); printf("max %f\n", answers[1]); printf("average %f\n", answers[2]); printf("sum %f\n", answers[3]); free( inputAtoms ); cudaFree( d_inputAtoms ); free( answers ); cudaFree( d_answers ); return 0; }
23,755
#include "includes.h" __global__ void computeMoment(int *readArr, int *writeArr, double *weightArr, int n){ int row = blockIdx.x*blockDim.x + threadIdx.x; int col = blockIdx.y*blockDim.y + threadIdx.y; // If coordinates are between boundaries // update the write array accordingly if(row < 517 && col < 517){ float influence = 0.0f; for (int i=-2; i<3; i++) { for (int j=-2; j<3; j++) { //add extra n so that modulo behaves like mathematics modulo //that is return only positive values int y = (row+i+n)%n; int x = (col+j+n)%n; influence += weightArr[i*5 + j]*readArr[y*n + x]; } } writeArr[row*n + col] = readArr[row*n + col]; if (influence<-diff) writeArr[row*n + col] = -1; else if (influence>diff) writeArr[row*n + col] = 1; } __syncthreads(); }
23,756
#include "includes.h" __global__ void kernel_updateweights(int N, double *wt, double *x, double *q, double nu){ unsigned int tid = blockIdx.x*blockDim.x + threadIdx.x; /* make sure to use only N threads */ if (tid<N) { wt[tid]=((nu+1.0)/(nu+x[tid]*x[tid])); q[tid]=wt[tid]-log(wt[tid]); /* so that its +ve */ } }
23,757
#include <stdio.h> #include <stdlib.h> #include <time.h> __global__ void convertToGray(int pixel, int cycle, unsigned char *red, unsigned char *green, unsigned char *blue, unsigned char *out) { for (int j = blockIdx.x; j < cycle; j+=gridDim.x) { for (int i = threadIdx.x; i < pixel; i+=blockDim.x) { out[i] = (red[i] + green[i] + blue[i]) / 3; /*printf("%d,", out[i]);*/ } } } int main() { int width, height, pixel, cycle, i; unsigned char *red, *green, *blue, *out; unsigned char *d_red, *d_green, *d_blue, *d_out; /* input */ printf("width? >>> "); scanf("%d", &width); printf("height? >>> "); scanf("%d", &height); printf("cycle? >>> "); scanf("%d", &cycle); pixel = width * height; /* Allocate host memory */ red = (unsigned char *)malloc(pixel * sizeof(unsigned char)); green = (unsigned char *)malloc(pixel * sizeof(unsigned char)); blue = (unsigned char *)malloc(pixel * sizeof(unsigned char)); out = (unsigned char *)malloc(pixel * sizeof(unsigned char)); /* Fail to assgin */ if ( red == NULL || pixel > 100000000 || cycle > 1000000 ) { printf("too many pixels or cycles..."); return 0; } /* Make value of RGB */ for ( i = 0; i < pixel; i++) red[i] = rand() % 255; for ( i = 0; i < pixel; i++) green[i] = rand() % 255; for ( i = 0; i < pixel; i++) blue[i] = rand() % 255; /* Start timer */ clock_t start = clock(); /* Allocate device memory */ cudaMalloc((void**)&d_red, pixel * sizeof(unsigned char)); cudaMalloc((void**)&d_green, pixel * sizeof(unsigned char)); cudaMalloc((void**)&d_blue, pixel * sizeof(unsigned char)); cudaMalloc((void**)&d_out, pixel * sizeof(unsigned char)); /* Transfer data from host to device memory */ cudaMemcpy(d_red, red, pixel * sizeof(unsigned char), cudaMemcpyHostToDevice); cudaMemcpy(d_green, green, pixel * sizeof(unsigned char), cudaMemcpyHostToDevice); cudaMemcpy(d_blue, blue, pixel * sizeof(unsigned char), cudaMemcpyHostToDevice); cudaMemcpy(d_out, out, pixel * sizeof(unsigned char), cudaMemcpyHostToDevice); /* Main function */ convertToGray<<< 512,1024>>>(pixel, cycle, d_red, d_green, d_blue, d_out); /* Transfer data from device to host memory */ cudaMemcpy(out, d_out, pixel * sizeof(unsigned char), cudaMemcpyDeviceToHost); /* Stop timer */ clock_t end = clock(); /* Show result */ printf("\n(width, height, pixel, cycle) = (%d, %d, %d, %d)\n", width, height, pixel, cycle); printf( "clock:%f\n", (double)(end - start) / CLOCKS_PER_SEC); /* Deallocate device memory */ cudaFree(d_red); cudaFree(d_green); cudaFree(d_blue); cudaFree(d_out); /* Deallocate host memory */ free(red); free(green); free(blue); free(out); return 0; }
23,758
#include "includes.h" __global__ void vecAdd_3(double *a, double *b, double *c, int n) { int id = threadIdx.x; int id_1; for(int i = 0; i < n; i++) { id_1 = id + i * n; c[id_1] = a[id_1] + b[id_1]; } }
23,759
#include <stdio.h> #include <stdlib.h> #include <math.h> #define GRADIENT_SIZE 16 #define C_X_MIN -0.188 #define C_X_MAX -0.012 #define C_Y_MIN 0.554 #define C_Y_MAX 0.754 #define IMAGE_SIZE 4096 #define ARRAY_SIZE (3 * IMAGE_SIZE * IMAGE_SIZE * sizeof(unsigned char)) #define PIXEL_WIDTH ((C_X_MAX - C_X_MIN) / IMAGE_SIZE) #define PIXEL_HEIGHT ((C_Y_MAX - C_Y_MIN) / IMAGE_SIZE) #define ITERATION_MAX 200 int colors[51] = { 66, 30, 15, 25, 7, 26, 9, 1, 47, 4, 4, 73, 0, 7, 100, 12, 44, 138, 24, 82, 177, 57, 125, 209, 134, 181, 229, 211, 236, 248, 241, 233, 191, 248, 201, 95, 255, 170, 0, 204, 128, 0, 153, 87, 0, 106, 52, 3, 16, 16, 16, }; int *d_colors; int x_grid; int y_grid; int x_block; int y_block; unsigned char *image_buffer; unsigned char *d_image_buffer; cudaEvent_t allocation_start, allocation_end; cudaEvent_t computing_start, computing_end; cudaEvent_t memcpy_start, memcpy_end; float allocation_time, computing_time, memcpy_time; void init(int argc, char *argv[]) { if (argc != 5) { printf("usage: ./mandelbrot_cu x_grid y_grid x_blocks y_blocks"); exit(0); } sscanf(argv[1], "%d", &x_grid); sscanf(argv[2], "%d", &y_grid); sscanf(argv[3], "%d", &x_block); sscanf(argv[4], "%d", &y_block); cudaEventCreate(&allocation_start); cudaEventCreate(&allocation_end); cudaEventCreate(&computing_start); cudaEventCreate(&computing_end); cudaEventCreate(&memcpy_start); cudaEventCreate(&memcpy_end); cudaEventRecord(allocation_start, 0); cudaMallocHost((void **) &image_buffer, ARRAY_SIZE); cudaMalloc((void **) &d_image_buffer, ARRAY_SIZE); cudaMalloc((void **) &d_colors, 51 * sizeof(int)); cudaMemcpy(d_colors, colors, 51 * sizeof(int), cudaMemcpyHostToDevice); cudaEventRecord(allocation_end, 0); } void write_to_file() { FILE * file; const char *filename = "output.ppm"; const char *comment = "# "; int max_color_component_value = 255; file = fopen(filename,"wb"); fprintf(file, "P6\n %s\n %d\n %d\n %d\n", comment, IMAGE_SIZE, IMAGE_SIZE, max_color_component_value); for(int i = 0; i < IMAGE_SIZE * IMAGE_SIZE; i++){ fwrite(&image_buffer[3 * i], 1 , 3, file); }; fclose(file); } __global__ void gpu_compute_mandelbrot(unsigned char *buffer, int *colors_d) { double z_x = 0.0; double z_y = 0.0; double z_x_squared = 0.0; double z_y_squared = 0.0; double escape_radius_squared = 4; double c_x; double c_y; int i_y = blockIdx.y * blockDim.y + threadIdx.y; int i_x = blockIdx.x * blockDim.x + threadIdx.x; int color; int iteration; c_y = C_Y_MIN + i_y * PIXEL_HEIGHT; if (fabs(c_y) < PIXEL_HEIGHT / 2) c_y = 0.0; c_x = C_X_MIN + i_x * PIXEL_WIDTH; for (iteration = 0; iteration < ITERATION_MAX && \ ((z_x_squared + z_y_squared) < escape_radius_squared); iteration++) { z_y = 2 * z_x * z_y + c_y; z_x = z_x_squared - z_y_squared + c_x; z_x_squared = z_x * z_x; z_y_squared = z_y * z_y; } color = (iteration == ITERATION_MAX) ? GRADIENT_SIZE : (iteration % GRADIENT_SIZE); for (int i = 0; i < 3; i++) { buffer[3 * ((IMAGE_SIZE * i_y) + i_x) + i] = colors_d[(3 * color) + i]; } } void compute_mandelbrot() { gpu_compute_mandelbrot<<<dim3(x_grid, y_grid), dim3(x_block, y_block)>>>(d_image_buffer, d_colors); cudaDeviceSynchronize(); cudaEventRecord(memcpy_start, 0); cudaMemcpy(image_buffer, d_image_buffer, ARRAY_SIZE, cudaMemcpyDeviceToHost); cudaEventRecord(memcpy_end, 0); } int main(int argc, char *argv[]) { init(argc, argv); cudaEventRecord(computing_start, 0); compute_mandelbrot(); cudaEventRecord(computing_end, 0); write_to_file(); cudaFreeHost(image_buffer); cudaFree(d_image_buffer); cudaFree(d_colors); cudaEventElapsedTime(&allocation_time, allocation_start, allocation_end); cudaEventElapsedTime(&computing_time, computing_start, computing_end); cudaEventElapsedTime(&memcpy_time, memcpy_start, memcpy_end); printf("%.6f\n", computing_time / 1000.0); return 0; }
23,760
#include "cuda_runtime.h" #include "device_launch_parameters.h" #include <stdio.h> #include <stdlib.h> #include <math.h> #define NUM 1024 cudaError_t addWithCuda(double *c, const double *a, const double *b, long size); __device__ double test(int i); __global__ void addKernel(double *c, const double *a, const double *b) { int i = threadIdx.x; for (int j = 0; j < NUM; j++) { c[j] = test(i); } } __device__ double test(int i) { double tmp = (i - 9.9) * 3.1415926 * 3.1415926; double ret = sin(tmp); return ret; } int main() { const double a[NUM] = { 1, 2, 3, 4, 5 }; const double b[NUM] = { 10, 20, 30, 40, 50 }; double c[NUM] = { 0 }; // Add vectors in parallel. cudaEvent_t start, stop; cudaEventCreate(&start); cudaEventCreate(&stop); cudaEventRecord(start, 0); cudaError_t cudaStatus = addWithCuda(c, a, b, NUM); cudaEventRecord(stop, 0); //confirm that all things have been done before "stop event" cudaEventSynchronize(stop); float elapseTime; cudaEventElapsedTime(&elapseTime, start, stop); printf("Time for I/O : %.5f ms\n", elapseTime); printf("%.6f\n", c[2]); if (cudaStatus != cudaSuccess) { fprintf(stderr, "addWithCuda failed!"); return 1; } // cudaDeviceReset must be called before exiting in order for profiling and // tracing tools such as Nsight and Visual Profiler to show complete traces. cudaStatus = cudaDeviceReset(); if (cudaStatus != cudaSuccess) { fprintf(stderr, "cudaDeviceReset failed!"); return 1; } system("pause"); return 0; } // Helper function for using CUDA to add vectors in parallel. cudaError_t addWithCuda(double *c, const double *a, const double *b, long size) { double *dev_a = 0; double *dev_b = 0; double *dev_c = 0; cudaError_t cudaStatus; // Choose which GPU to run on, change this on a multi-GPU system. cudaStatus = cudaSetDevice(0); if (cudaStatus != cudaSuccess) { fprintf(stderr, "cudaSetDevice failed! Do you have a CUDA-capable GPU installed?"); goto Error; } // Allocate GPU buffers for three vectors (two input, one output) . cudaStatus = cudaMalloc((void**)&dev_c, size * sizeof(double)); if (cudaStatus != cudaSuccess) { fprintf(stderr, "cudaMalloc failed!"); goto Error; } cudaStatus = cudaMalloc((void**)&dev_a, size * sizeof(double)); if (cudaStatus != cudaSuccess) { fprintf(stderr, "cudaMalloc failed!"); goto Error; } cudaStatus = cudaMalloc((void**)&dev_b, size * sizeof(double)); if (cudaStatus != cudaSuccess) { fprintf(stderr, "cudaMalloc failed!"); goto Error; } // Copy input vectors from host memory to GPU buffers. cudaStatus = cudaMemcpy(dev_a, a, size * sizeof(double), cudaMemcpyHostToDevice); if (cudaStatus != cudaSuccess) { fprintf(stderr, "cudaMemcpy failed!"); goto Error; } cudaStatus = cudaMemcpy(dev_b, b, size * sizeof(double), cudaMemcpyHostToDevice); if (cudaStatus != cudaSuccess) { fprintf(stderr, "cudaMemcpy failed!"); goto Error; } // Launch a kernel on the GPU with one thread for each element. addKernel<<<1, size>>>(dev_c, dev_a, dev_b); // Check for any errors launching the kernel cudaStatus = cudaGetLastError(); if (cudaStatus != cudaSuccess) { fprintf(stderr, "addKernel launch failed: %s\n", cudaGetErrorString(cudaStatus)); goto Error; } // cudaDeviceSynchronize waits for the kernel to finish, and returns // any errors encountered during the launch. cudaStatus = cudaDeviceSynchronize(); if (cudaStatus != cudaSuccess) { fprintf(stderr, "cudaDeviceSynchronize returned error code %d after launching addKernel!\n", cudaStatus); goto Error; } // Copy output vector from GPU buffer to host memory. cudaStatus = cudaMemcpy(c, dev_c, size * sizeof(double), cudaMemcpyDeviceToHost); if (cudaStatus != cudaSuccess) { fprintf(stderr, "cudaMemcpy failed!"); goto Error; } Error: cudaFree(dev_c); cudaFree(dev_a); cudaFree(dev_b); return cudaStatus; }
23,761
// // Created by fiberhome on 2021/4/7. // // Device code #include "cuda_runtime.h" #include "iostream" __global__ void MyKernel(int *d, int *a, int *b) { int idx = threadIdx.x + blockIdx.x * blockDim.x; d[idx] = a[idx] * b[idx]; } // Host code int main() { int numBlocks; // Occupancy in terms of active blocks int blockSize = 32; // These variables are used to convert occupancy to warps int device; cudaDeviceProp prop; int activeWarps; int maxWarps; cudaGetDevice(&device); cudaGetDeviceProperties(&prop, device); cudaOccupancyMaxActiveBlocksPerMultiprocessor( &numBlocks, MyKernel, blockSize, 0); activeWarps = numBlocks * blockSize / prop.warpSize; maxWarps = prop.maxThreadsPerMultiProcessor / prop.warpSize; std::cout << "Occupancy: " << (double) activeWarps / maxWarps * 100 << "%" << std::endl; return 0; }
23,762
#include "GpuProjectionProcessing.cuh" #include "GpuUtmWgsTransform.cuh" #include "GpuTimer.cuh" #include "cuda_runtime.h" #include "device_launch_parameters.h" #include <stdio.h> using namespace winGpu; __global__ void applyTransformUtmToWgsCoordsGpu(double xOrigin, double yOrigin, double xPixelSize, double yPixelSize, int height, int width, int zone, bool southhemi, double* lon, double* lat) { int h = blockDim.x * blockIdx.x + threadIdx.x; int w = blockDim.y * blockIdx.y + threadIdx.y; if (height <= h || width <= w) { return; } double x = xOrigin + xPixelSize * w; double y = yOrigin + yPixelSize * h; double newLon = 0.0; double newLat = 0.0; UtmXYToLatLonGpu(x, y, zone, southhemi, newLon, newLat); lon[h * width + w] = newLon; lat[h * width + w] = newLat; } double winGpu::doTransformUtmToWgsCoordsGpu(double xOrigin, double yOrigin, double xPixelSize, double yPixelSize, int height, int width, int zone, bool southhemi, double* lon, double* lat) { const size_t maxAvaliableCoords = 1500000; int countRowsPerIter = maxAvaliableCoords / width; int countIter = height / countRowsPerIter + 1; const size_t size = width * countRowsPerIter; dim3 threadsPerBlock(16, 16); dim3 numBlocks(countRowsPerIter / threadsPerBlock.x + 1, width / threadsPerBlock.y + 1); double* newLon = new double[size]; double* newLat = new double[size]; double* dev_lon = 0; double* dev_lat = 0; float time; cudaSetDevice(0); cudaMalloc((void**)&dev_lon, size * sizeof(double)); cudaMalloc((void**)&dev_lat, size * sizeof(double)); GPU_TIMER_START; for (int i = 0; i < countIter; i++) { double newYOrigin = yOrigin + i * yPixelSize * countRowsPerIter; applyTransformUtmToWgsCoordsGpu << <numBlocks, threadsPerBlock >> > (xOrigin, newYOrigin, xPixelSize, yPixelSize, countRowsPerIter, width, zone, southhemi, dev_lon, dev_lat); cudaDeviceSynchronize(); cudaMemcpy(newLon, dev_lon, size * sizeof(double), cudaMemcpyDeviceToHost); cudaMemcpy(newLat, dev_lat, size * sizeof(double), cudaMemcpyDeviceToHost); size_t countCoordsForCopy = i != countIter - 1 ? size : width * height - countRowsPerIter * width * i; for (int j = 0; j < countCoordsForCopy; j++) { lon[i * size + j] = newLon[j]; lat[i * size + j] = newLat[j]; } } GPU_TIMER_STOP(time); cudaFree(dev_lon); cudaFree(dev_lat); delete[] newLon; delete[] newLat; return (double)time; } __global__ void applyTransformWgsToUtmCoordsGpu(double xOrigin, double yOrigin, double xPixelSize, double yPixelSize, int height, int width, int zone, double* x, double* y) { int h = blockDim.x * blockIdx.x + threadIdx.x; int w = blockDim.y * blockIdx.y + threadIdx.y; if (height <= h || width <= w) { return; } double lon = xOrigin + xPixelSize * w; double lat = yOrigin + yPixelSize * h; double newX = 0.0; double newY = 0.0; LatLonToUtmXYGpu(lon, lat, zone, newX, newY); x[h * width + w] = newX; y[h * width + w] = newY; } double winGpu::doTransformWgsToUtmCoordsGpu(double xOrigin, double yOrigin, double xPixelSize, double yPixelSize, int height, int width, int zone, double* x, double* y) { const size_t maxAvaliableCoords = 2000000; int countRowsPerIter = maxAvaliableCoords / width; int countIter = height / countRowsPerIter + 1; const size_t size = width * countRowsPerIter; dim3 threadsPerBlock(16, 16); dim3 numBlocks(countRowsPerIter / threadsPerBlock.x + 1, width / threadsPerBlock.y + 1); double* newX = new double[size]; double* newY = new double[size]; double* dev_x = 0; double* dev_y = 0; float time; cudaSetDevice(0); cudaMalloc((void**)&dev_x, size * sizeof(double)); cudaMalloc((void**)&dev_y, size * sizeof(double)); GPU_TIMER_START; for (int i = 0; i < countIter; i++) { double newYOrigin = yOrigin + i * yPixelSize * countRowsPerIter; applyTransformWgsToUtmCoordsGpu << <numBlocks, threadsPerBlock >> > (xOrigin, newYOrigin, xPixelSize, yPixelSize, countRowsPerIter, width, zone, dev_x, dev_y); cudaDeviceSynchronize(); cudaMemcpy(newX, dev_x, size * sizeof(double), cudaMemcpyDeviceToHost); cudaMemcpy(newY, dev_y, size * sizeof(double), cudaMemcpyDeviceToHost); size_t countCoordsForCopy = i != countIter - 1 ? size : width * height - countRowsPerIter * width * i; for (int j = 0; j < countCoordsForCopy; j++) { x[i * size + j] = newX[j]; y[i * size + j] = newY[j]; } } GPU_TIMER_STOP(time); cudaFree(dev_x); cudaFree(dev_y); delete[] newX; delete[] newY; return (double)time; }
23,763
#include "includes.h" __global__ void _setPrecisionKernel(float* data, size_t size, int* precision) { unsigned int idx = blockDim.x * blockIdx.x + threadIdx.x; if (idx >= size) return; int prec = precision[idx]; int mul = 1; while(prec--) mul *= 10; data[idx] = (float)(int)(data[idx]*mul); data[idx] /= mul; }
23,764
/* jacobi.c - Poisson problem in 3d * */ #include <math.h> #include <stdlib.h> #include <stdio.h> __device__ void jacobi_gpu(int N, double ***u, double ***v, double ***f, int iter_max) { //int counter = 0; int i = blockIdx.x * blockDim.x + threadIdx.x; int j = blockIdx.y * blockDim.y + threadIdx.y; int k = blockIdx.z * blockDim.z + threadIdx.z; //v[i][j][k] = u[i][j][k]; //} while (counter <iter_max); if(i > 0 && j > 0 && k > 0 && i<N-1 && j<N-1 && k<N-1){ //v[i][j][k] = u[i][j][k]; u[i][j][k] = 1./6.*(v[i-1][j][k]+v[i+1][j][k]+v[i][j-1][k]+v[i][j+1][k]+v[i][j][k-1]+v[i][j][k+1] + 1./((N)*(N)) * f[i][j][k]); printf("i=%i j=%i k=%i | u=%f v=%f f=%f\n", i, j, k, u[i][j][k], v[i][j][k], f[i][j][k]); } } // Kernel to be launched on a single thread __global__ void jacobi_per_elem(int N, double ***u, double ***v, double ***f, int iter_max) { jacobi_gpu(N, u, v, f, iter_max); }
23,765
#include "includes.h" /** * Computación Paralela (curso 1516) * * Alberto Gil * Guillermo Cebrian */ // Includes generales // Include para las utilidades de computación paralela /** * Estructura antena */ typedef struct { int y; int x; } Antena; /** * Macro para acceder a las posiciones del mapa */ #define m(y,x) mapa[ (y * cols) + x ] /** * Definimos el tamaño de bloque */ #define TAMBLOCK 128 /* Funcion que inicializa la matriz al valor maximo */ /* Actualiza el mapa despues de colocar una antena*/ /** * Función de ayuda para imprimir el mapa */ __global__ void gpu_init(int *mapad, int max, int size){ /*Identificaciones necesarios*/ int IDX_Thread = threadIdx.x; /*Identificacion del hilo en la dimension*/ int IDY_Thread = threadIdx.y; /*Identificacion del hilo en la dimension y*/ int IDX_block = blockIdx.x; /*Identificacion del bloque en la dimension x*/ int IDY_block = blockIdx.y; /*Identificacion del bloque en la dimension y */ int shapeGrid_X = gridDim.x; /*Numeros del bloques en la dimension */ int threads_per_block = blockDim.x * blockDim.y; /* Numero de hilos por bloque (1 dimension) */ /*Formula para calcular la posicion*/ //Posicion del vector dependiendo del hilo y del bloque int position = threads_per_block * ((IDY_block * shapeGrid_X)+IDX_block)+((IDY_Thread*blockDim.x)+IDX_Thread); //inicializamos if(position<size) mapad[position] = max; }
23,766
#define DATA_SIZE 10000000 #define BLOCKS_COUNT 1 #define THREADS_COUNT 64 __global__ void findMean(unsigned int dataForBlock, float *inputData, float *results) { int index = blockIdx.x * blockDim.x + threadIdx.x; float result = 0; for (int i = 0; i < dataForBlock; i++) { result += inputData[index * dataForBlock + i]; } result /= dataForBlock; results[index] = result; } void processWithGPU(float *blocks, float *results, unsigned int blockSize, unsigned int blocksCount) { unsigned int realDataCount = blockSize * blocksCount; cudaSetDevice(0); float *deviceInputData, *deviceResults; cudaMalloc((void **)&deviceInputData, realDataCount * sizeof(float)); cudaMalloc((void **)&deviceResults, realDataCount * sizeof(float)); cudaMemcpy(deviceInputData, blocks, realDataCount * sizeof(float), cudaMemcpyHostToDevice); findMean<<<1, blocksCount>>>(blockSize, deviceInputData, deviceResults); cudaMemcpy((void *)results, deviceResults, blocksCount * sizeof(float), cudaMemcpyDeviceToHost); cudaFree(deviceInputData); cudaFree(deviceResults); }
23,767
#include "includes.h" __global__ void concat(float* input1, float* input2, float* input3, float* input4, size_t num1, size_t num2, size_t num3, size_t num4, size_t maxNum, float* output, const int numPerBatch) { size_t i = blockDim.x * blockIdx.x + threadIdx.x; for(;i < maxNum; i += size_t(blockDim.x * gridDim.x)){ size_t batchIdx = i / numPerBatch; // which batch this thread is working in const int batchOffset = i - batchIdx * numPerBatch; // offset of current thread in current batch if(batchOffset < num1){ // first input output[i] = input1[batchOffset + batchIdx * num1]; } else if(batchOffset < (num1 + num2)){ // second input output[i] = input2[(batchOffset - num1) + batchIdx * num2]; } else if(batchOffset < (num1 + num2 + num3)){ // third input output[i] = input3[(batchOffset - (num1 + num2)) + batchIdx * num3]; } else{ // fourth input output[i] = input4[(batchOffset - (num1 + num2 + num3)) + batchIdx * num4]; } } }
23,768
#include <stdio.h> #include <stdlib.h> #define block_size 32 #define vector_size 100 __global__ void add( int *a, int *b, int *c ) { int tid = (blockIdx.x*blockDim.x) + threadIdx.x; // this thread handles the data at its thread id if (tid < vector_size){ c[tid] = a[tid] + b[tid]; // add vectors together } } int main( void ) { // Set device that we will use for our cuda code // It will be either 0 or 1 cudaSetDevice(0); // Time Variables cudaEvent_t start, stop; float time; cudaEventCreate (&start); cudaEventCreate (&stop); // Input Arrays and variables int *a = new int [vector_size]; int *b = new int [vector_size]; int *c_cpu = new int [vector_size]; int *c_gpu = new int [vector_size]; // Pointers in GPU memory int *dev_a; int *dev_b; int *dev_c; // fill the arrays 'a' and 'b' on the CPU for (int i = 0; i < vector_size; i++) { a[i] = rand()%10; b[i] = rand()%10; } // // CPU Calculation ////////////////// printf("Running sequential job.\n"); cudaEventRecord(start,0); // Calculate C in the CPU for (int i = 0; i < vector_size; i++) { c_cpu[i] = a[i] + b[i]; } cudaEventRecord(stop,0); cudaEventSynchronize(stop); cudaEventElapsedTime(&time, start, stop); printf("\tSequential Job Time: %.2f ms\n", time); // allocate the memory on the GPU // HERE // copy the arrays 'a' and 'b' to the GPU // HERE // // GPU Calculation //////////////////////// printf("Running parallel job.\n"); cudaEventRecord(start,0); // call the kernel // HERE cudaEventRecord(stop,0); cudaEventSynchronize(stop); cudaEventElapsedTime(&time, start, stop); printf("\tParallel Job Time: %.2f ms\n", time); // copy the array 'c' back from the GPU to the CPU // HERE (there's one more at the end, don't miss it!) // compare the results int error = 0; for (int i = 0; i < vector_size; i++) { if (c_cpu[i] != c_gpu[i]){ error = 1; printf( "Error starting element %d, %d != %d\n", i, c_gpu[i], c_cpu[i] ); } if (error) break; } if (error == 0){ printf ("Correct result. No errors were found.\n"); } // free the memory allocated on the GPU // HERE return 0; }
23,769
#include <iostream> #include <stdio.h> #include <math.h> __global__ void cuPi(float *sum, int nbin, float step) { // Write your pi calculation kernel here return; } int main(void) { int REAL_PI = 3.141592653589793238462643383; int NBINS = 10; // modify this to achieve better performance int STEP = 5; // modify this to achieve better performance float* pi; cudaMallocManaged(&pi, sizeof(float)); // Calculate Pi cuPi<<<1, 1>>>(pi, NBINS, STEP); // Wait for GPU to finish before accessing on host cudaDeviceSynchronize(); printf("Pi calculated as %f\n", *pi); float acc = REAL_PI - *pi; printf("Accuracy of Pi calculation %f\n", acc); // Free memory cudaFree(pi); return 0; }
23,770
#include <cuda.h> #include "device_launch_parameters.h" #include <stdio.h> #include <stdlib.h> #define N 512; #define M 512; void colorTogrey_BLUR(int *, int *,int,int); // we have 3 channels corresponding to RGB // The input image is encoded as unsigned characters [0, 255] __global__ void blurKernel(int *Pin_d, int *Pout_d_B, int width, int height, int BLUR_SIZE) { int Col = threadIdx.x + blockIdx.x * blockDim.x; int Row = threadIdx.y + blockIdx.y * blockDim.y; unsigned int pixVal = 0; unsigned int pixels = 0; if (Col < (width) && Row < height) { for(int blurRow = -BLUR_SIZE; blurRow < BLUR_SIZE+1; ++blurRow) { for(int blurCol = -BLUR_SIZE; blurCol < BLUR_SIZE+1; ++blurCol) { int curRow = Row + blurRow; int curCol = Col + blurCol; // Verify we have a valid image pixel if(curRow > -1 && curRow < height && curCol > -1 && curCol < width) { pixVal += Pin_d[curRow * width + curCol]; pixels++; // Keep track of number of pixels in the avg } } } // Write our new pixel value out Pout_d_B[Row * width + Col] = int(pixVal / pixels); } } int main() { int n=N;int m=M; int *Pin_h = (int*) malloc( sizeof(int)*n*m); int ind=0; unsigned int tmp; FILE *fp; fp=fopen("testImage_Results_lena.txt","r"); while (!feof(fp)){ fscanf(fp,"%d",&tmp); Pin_h[ind]=tmp; ind=ind+1; } fclose(fp); int *Pout_h_B = (int*) malloc( sizeof(int)*n*m); //for BLUR operation colorTogrey_BLUR ( Pin_h, Pout_h_B, n, m); FILE *fp4; fp4=fopen("testImageResults_BLUR.txt","w"); for (int i=0; i < m; i++){ for (int j=0; j < n; j++){ fprintf(fp4,"%4d ",Pout_h_B[i*n+j]);} fprintf(fp4,"\n"); } fclose(fp4); // free the memory we allocated on the CPU free( Pin_h); free( Pout_h_B ); return 0; } void colorTogrey_BLUR(int *Pin_h, int *Pout_h_B, int n, int m) { int size_in = (n *m*sizeof(int)); int size_out = (n*m*sizeof(int)); int *Pin_d; int *Pout_d_B; int BLUR_SIZE = 7; // Transfer Pin_h to device memory cudaMalloc((void **) &Pin_d, size_in); cudaMemcpy(Pin_d, Pin_h, size_in, cudaMemcpyHostToDevice); // Allocate device memory for Pout_d cudaMalloc((void **) &Pout_d_B, size_out); dim3 dimGrid(ceil(n/16), ceil(m/16), 1); dim3 dimBlock(16,16,1); blurKernel<<<dimGrid,dimBlock>>>(Pin_d, Pout_d_B, n, m,BLUR_SIZE); // Transfer Pout_d from device to host cudaMemcpy(Pout_h_B, Pout_d_B, size_out, cudaMemcpyDeviceToHost);//copy Blurred Images to Host Memory // Free device memory cudaFree(Pin_d); cudaFree(Pout_d_B); }
23,771
#include <cuda_runtime.h> #include <stdio.h> unsigned char *d_red, *d_green, *d_blue; float *d_filter; uchar4 *d_inputImageRGBA__; uchar4 *d_outputImageRGBA__; float *h_filter__; __global__ void gaussian_blur(const unsigned char* const inputChannel, unsigned char* const outputChannel, int numRows, int numCols, const float* const filter, const int filterWidth) { int col = blockIdx.x * blockDim.x + threadIdx.x; int row = blockIdx.y * blockDim.y + threadIdx.y; if ( col >= numCols || row >= numRows ) return; float result = 0.f; //For every value in the filter around the pixel (c, r) for (int filter_r = -filterWidth/2; filter_r <= filterWidth/2; ++filter_r) { for (int filter_c = -filterWidth/2; filter_c <= filterWidth/2; ++filter_c) { //Find the global image position for this filter position //clamp to boundary of the image int image_r = min(max(row + filter_r, 0), static_cast<int>(numRows - 1)); int image_c = min(max(col + filter_c, 0), static_cast<int>(numCols - 1)); float image_value = static_cast<float>(inputChannel[image_r * numCols + image_c]); float filter_value = filter[(filter_r + filterWidth/2) * filterWidth + filter_c + filterWidth/2]; result += image_value * filter_value; } } outputChannel[row * numCols + col] = result; } __global__ void separateChannels(const uchar4* const inputImageRGBA, int numRows, int numCols, unsigned char* const redChannel, unsigned char* const greenChannel, unsigned char* const blueChannel) { int absolute_image_position_x = blockDim.x * blockIdx.x + threadIdx.x; int absolute_image_position_y = blockDim.y * blockIdx.y + threadIdx.y; if ( absolute_image_position_x >= numCols || absolute_image_position_y >= numRows ) return; int thread_1D_pos = absolute_image_position_y * numCols + absolute_image_position_x; redChannel[thread_1D_pos] = inputImageRGBA[thread_1D_pos].x; greenChannel[thread_1D_pos] = inputImageRGBA[thread_1D_pos].y; blueChannel[thread_1D_pos] = inputImageRGBA[thread_1D_pos].z; } __global__ void recombineChannels(const unsigned char* const redChannel, const unsigned char* const greenChannel, const unsigned char* const blueChannel, uchar4* const outputImageRGBA, int numRows, int numCols) { const int2 thread_2D_pos = make_int2( blockIdx.x * blockDim.x + threadIdx.x, blockIdx.y * blockDim.y + threadIdx.y); const int thread_1D_pos = thread_2D_pos.y * numCols + thread_2D_pos.x; if (thread_2D_pos.x >= numCols || thread_2D_pos.y >= numRows) return; unsigned char red = redChannel[thread_1D_pos]; unsigned char green = greenChannel[thread_1D_pos]; unsigned char blue = blueChannel[thread_1D_pos]; //Alpha should be 255 for no transparency uchar4 outputPixel = make_uchar4(red, green, blue, 255); outputImageRGBA[thread_1D_pos] = outputPixel; } void allocateMemoryAndCopyToGPU(const size_t numRowsImage, const size_t numColsImage, const float* const h_filter, const size_t filterWidth) { //allocate memory for the three different channels //original cudaMalloc(&d_red, sizeof(unsigned char) * numRowsImage * numColsImage); cudaMalloc(&d_green, sizeof(unsigned char) * numRowsImage * numColsImage); cudaMalloc(&d_blue, sizeof(unsigned char) * numRowsImage * numColsImage); //Allocate memory for the filter on the GPU cudaMalloc(&d_filter, sizeof(float)*filterWidth*filterWidth); cudaMemcpy(d_filter,h_filter,sizeof(float)*filterWidth*filterWidth,cudaMemcpyHostToDevice); } void cleanup() { cudaFree(d_red); cudaFree(d_green); cudaFree(d_blue); cudaFree(d_filter); } void setFilter(float **h_filter, int *filterWidth, int blurKernelWidth, float blurKernelSigma) { //Normally blurKernelWidth = 9 and blurKernelSigma = 2.0 *h_filter = new float[blurKernelWidth * blurKernelWidth]; *filterWidth = blurKernelWidth; float filterSum = 0.f; //for normalization for (int r = -blurKernelWidth/2; r <= blurKernelWidth/2; ++r) { for (int c = -blurKernelWidth/2; c <= blurKernelWidth/2; ++c) { float filterValue = expf( -(float)(c * c + r * r) / (2.f * blurKernelSigma * blurKernelSigma)); (*h_filter)[(r + blurKernelWidth/2) * blurKernelWidth + c + blurKernelWidth/2] = filterValue; filterSum += filterValue; } } float normalizationFactor = 1.f / filterSum; for (int r = -blurKernelWidth/2; r <= blurKernelWidth/2; ++r) for (int c = -blurKernelWidth/2; c <= blurKernelWidth/2; ++c) (*h_filter)[(r + blurKernelWidth/2) * blurKernelWidth + c + blurKernelWidth/2] *= normalizationFactor; } uchar4* blur_ops(uchar4* d_inputImageRGBA, size_t numRows, size_t numCols, int blurKernelWidth) { float blurKernelSigma = blurKernelWidth/4.0f; //Set filter array float* h_filter; int filterWidth; setFilter(&h_filter, &filterWidth, blurKernelWidth, blurKernelSigma); //Set reasonable block size (i.e., number of threads per block) const dim3 blockSize(16,16,1); //Calculate Grid SIze int a=numCols/blockSize.x, b=numRows/blockSize.y; const dim3 gridSize(a+1,b+1,1); const size_t numPixels = numRows * numCols; uchar4 *d_outputImageRGBA; cudaMalloc((void **)&d_outputImageRGBA, sizeof(uchar4) * numPixels); cudaMemset(d_outputImageRGBA, 0, numPixels * sizeof(uchar4)); //make sure no memory is left laying around d_inputImageRGBA__ = d_inputImageRGBA; d_outputImageRGBA__ = d_outputImageRGBA; //blurred unsigned char *d_redBlurred, *d_greenBlurred, *d_blueBlurred; cudaMalloc(&d_redBlurred, sizeof(unsigned char) * numPixels); cudaMalloc(&d_greenBlurred, sizeof(unsigned char) * numPixels); cudaMalloc(&d_blueBlurred, sizeof(unsigned char) * numPixels); cudaMemset(d_redBlurred, 0, sizeof(unsigned char) * numPixels); cudaMemset(d_greenBlurred, 0, sizeof(unsigned char) * numPixels); cudaMemset(d_blueBlurred, 0, sizeof(unsigned char) * numPixels); allocateMemoryAndCopyToGPU(numRows, numCols, h_filter, filterWidth); //Launch a kernel for separating the RGBA image into different color channels separateChannels<<<gridSize, blockSize>>>(d_inputImageRGBA, numRows, numCols, d_red,d_green, d_blue); cudaDeviceSynchronize(); //Call blur kernel here 3 times, once for each color channel. gaussian_blur<<<gridSize, blockSize>>>(d_red, d_redBlurred, numRows, numCols, d_filter, filterWidth); gaussian_blur<<<gridSize, blockSize>>>(d_green, d_greenBlurred, numRows, numCols, d_filter, filterWidth); gaussian_blur<<<gridSize, blockSize>>>(d_blue, d_blueBlurred, numRows, numCols, d_filter, filterWidth); cudaDeviceSynchronize(); //Now we recombine the results. recombineChannels<<<gridSize, blockSize>>>(d_redBlurred, d_greenBlurred, d_blueBlurred, d_outputImageRGBA, numRows, numCols); cudaDeviceSynchronize(); //cleanup memory cleanup(); cudaFree(d_redBlurred); cudaFree(d_greenBlurred); cudaFree(d_blueBlurred); cudaDeviceSynchronize(); //Initialize memory on host for output uchar4* uchar4* h_out; h_out = (uchar4*)malloc(sizeof(uchar4) * numPixels); //copy output from device to host cudaMemcpy(h_out, d_outputImageRGBA, sizeof(uchar4) * numPixels, cudaMemcpyDeviceToHost); cudaDeviceSynchronize(); //cleanup memory on device cudaFree(d_inputImageRGBA__); cudaFree(d_outputImageRGBA__); delete[] h_filter__; //return h_out return h_out; }
23,772
#include <stdio.h> #include <math.h> #include <stdlib.h> const int TILE_SIZE = 8; const int N_ROWS = 4; #define N_TEST 1 __global__ void naive_transpose(const float * A, float * B, int size) { int index = threadIdx.x + blockIdx.x * blockDim.x; int x = index % size; int y = index / size; B[y * size + x] = A[x * size + y]; } __global__ void fast_transpose(const float * A, float * B, const int size) { __shared__ float tile[TILE_SIZE][TILE_SIZE + 1]; int col = blockIdx.x * blockDim.x + threadIdx.x; int row = blockIdx.y * blockDim.y + threadIdx.y; tile[threadIdx.x][threadIdx.y] = A[row * size + col]; __syncthreads(); B[col * size + row] = tile[threadIdx.x][threadIdx.y]; } void fill_host(float* host_a, const int N) { int i,j; for(j = 0; j < N; j++){ for(i = 0; i < N; i++) host_a[j * N + i] = i; } } void cpu_transpose(float * host_a, float * host_control, const int N) { int i, j; for(j = 0; j < N; j++) for(i = 0; i < N; i++) host_control[j * N + i] = host_a[i * N + j]; } int is_transpose(float * host_control, float * host_transpose, const int N) { int i,j; for(j = 0; j < N; j++){ for(i = 0; i < N; i++){ if(host_control[j*N + i] != host_transpose[j*N + i]){ return 0; } } } return 1; } void print_matrix(const float * A, const int N) { int i, j; for(i = 0; i < N; i++){ for(j = 0; j < N; j++) printf("%.1f ", A[i*N + j]); printf("\n"); } printf("\n"); } int main(int argc, char * argv[]) { const int N = 8192; const int size = N * N * sizeof(float); dim3 dimGrid(N/TILE_SIZE, N/N_ROWS, 1); dim3 dimBlock(TILE_SIZE, N_ROWS, 1); float * host_a = (float*)malloc(size); float * host_naive = (float*)malloc(size); float * host_fast = (float*)malloc(size); float * host_control = (float*)malloc(size); float * device_a, * device_naive,* device_fast; cudaMalloc((void**)&device_a, size); cudaMalloc((void**)&device_naive, size); cudaMalloc((void**)&device_fast, size); fill_host(host_a, N); cpu_transpose(host_a, host_control, N); //print_matrix(host_a, N); //print_matrix(host_control, N); cudaMemcpy(device_a, host_a, size, cudaMemcpyHostToDevice); cudaEvent_t begin, end; cudaEventCreate(&begin); cudaEventCreate(&end); float ms; printf("%25s\n", "naive_transpose"); cudaEventRecord(begin,0); naive_transpose<<< dimGrid, dimBlock >>>(device_a, device_naive, N); cudaEventRecord(end,0); cudaEventSynchronize(end); cudaEventElapsedTime(&ms, begin, end); cudaMemcpy(host_naive, device_naive, size, cudaMemcpyDeviceToHost); //print_matrix(host_naive, N); printf("Correctness Test : %d\n", is_transpose(host_control, host_naive, N)); printf("Required time : %f\n", ms); cudaEventRecord(begin, 0); fast_transpose<<< dimGrid, dimBlock >>>(device_a, device_fast, N); cudaEventRecord(end, 0); cudaEventSynchronize(end); cudaEventElapsedTime(&ms, begin, end); cudaMemcpy(host_fast, device_fast, size, cudaMemcpyDeviceToHost); //print_matrix(host_fast, N); printf("Correctness Test : %d\n", is_transpose(host_control, host_fast, N)); printf("Required Time : %f\n",ms); cudaEventDestroy(begin); cudaEventDestroy(end); cudaFree(device_a); cudaFree(device_naive); cudaFree(device_fast); free(host_a); free(host_control); free(host_naive); free(host_fast); return 0; }
23,773
template<typename T> __device__ void getColumnsValues(const T* matrix, const int* indices, T* result, const int rows, const int cols) { int bx = blockIdx.x; int tx = threadIdx.x; int row = bx * blockDim.x + tx; if (row < rows) { int col = indices[row]; result[row] = matrix[row * cols + col]; } } template<typename T> __device__ void setColumnsValues(T* matrix, const int* indices, const T* values, const int rows, const int cols) { int bx = blockIdx.x; int tx = threadIdx.x; int row = bx * blockDim.x + tx; if (row < rows) { int col = indices[row]; matrix[row * cols + col] = values[row]; } } template<typename T> __device__ void setColumnsValue(T* matrix, const int* indices, const T value, const int rows, const int cols) { int bx = blockIdx.x; int tx = threadIdx.x; int row = bx * blockDim.x + tx; if (row < rows) { int col = indices[row]; matrix[row * cols + col] = value; } }
23,774
// vAdd.cu // // driver and kernel call #include <stdio.h> #define BLOCK_SIZE 256 __global__ void getDensity (double *a_d, double *b_d, int numSlice) { // __shared__ double s[BLOCK_SIZE + 2]; int x = blockIdx.x * blockDim.x + threadIdx.x; if (x != 0 && x < numSlice - 1) { // if(threadIdx.x == 0) { // s[0] = a_d[x-1]; // s[1] = a_d[x]; // } // else if (threadIdx.x == BLOCK_SIZE - 1){ // s[BLOCK_SIZE +1] = a_d[x + 1]; // s[BLOCK_SIZE] = a_d[x]; // } // else { // s[threadIdx.x + 1] = a_d[x]; // } b_d[x] = (a_d[x-1] + a_d[x+1])/2; } __syncthreads(); if (x == numSlice - 1){ b_d[numSlice - 1] = b_d[numSlice - 2]; } // Copying result with the neighboring values, just to check the neighbor value } __global__ void initialize (double *a_d, double *b_d, int numSlice, int pointSource) { int x = blockIdx.x * blockDim.x + threadIdx.x; if (x == 0){ a_d[x] = pointSource; b_d[x] = pointSource; } else if (x < numSlice) { a_d[x] = 0; b_d[x] = 0; } } extern "C" double compute(int numSlice, int time, double densityAt, int pointSource) { double *a_d, *b_d; cudaMalloc ((void**) &a_d, sizeof(double) * numSlice); cudaMalloc ((void**) &b_d, sizeof(double) * numSlice); //cudaMalloc ((void**) &c_d, sizeof(double) * 5); double density = 0; initialize <<< ceil((float) numSlice/BLOCK_SIZE), BLOCK_SIZE>>> (a_d, b_d, numSlice, pointSource); for (int n = 0; n < time; n++){ getDensity <<< ceil((float) numSlice/BLOCK_SIZE), BLOCK_SIZE>>> (a_d, b_d, numSlice); a_d = b_d; } int index = (int)((numSlice - 1) * 0.7); cudaMemcpy(&density, &a_d[index], sizeof(double), cudaMemcpyDeviceToHost); cudaError_t err = cudaGetLastError(); if (err != cudaSuccess) printf ("CUDA error: %s\n", cudaGetErrorString(err)); cudaFree (a_d); cudaFree (b_d); return density; }
23,775
#include "includes.h" __global__ void reduction_interleaved_pairs_1(int * int_array, int * temp_array, int size) { int tid = threadIdx.x; int gid = blockDim.x * blockIdx.x + threadIdx.x; if (gid > size) return; for (int offset = blockDim.x / 2; offset > 0; offset = offset / 2) { if (tid < offset) { int_array[gid] += int_array[gid + offset]; } __syncthreads(); } if (tid == 0) { temp_array[blockIdx.x] = int_array[gid]; } }
23,776
/********************************************************** * This code is intended for for computing multiplication * * for sub-product tree. * * 2*poly_length <= T * * According to this constraint subproduct tree level * * where poly_length is not more than 129 is possible by * * this code. *ceil((poly_on_layer*0.5)/(floor(T/2*poly_length)) < 2^16 * ***********************************************************/ #include<iostream> #include <ctime> #include<cmath> #define BASE_1 31 using namespace std; const int Tmul = 512; /*************************************************************** * one thread is responsible for computing one coefficient of c * ****************************************************************/ typedef int sfixn; typedef unsigned int usfixn; __device__ __host__ __inline__ sfixn add_mod(sfixn a, sfixn b, sfixn P) { sfixn r = a + b; r -= P; r += (r >> BASE_1) & P; return r; } __device__ __host__ __inline__ sfixn mul_mod(sfixn a, sfixn b, int P) { double ninv = 1 / (double)P; sfixn q = (sfixn) ((((double) a) * ((double) b)) * ninv); sfixn res = a * b - q * P; res += (res >> BASE_1) & P; res -= P; res += (res >> BASE_1) & P; return res; } __global__ void listPlainMulGpu( sfixn *Mgpu, int start_offset, int length_poly, int poly_on_layer, int threadsForAmul, int mulInThreadBlock, int p) { __shared__ sfixn sM[2*Tmul]; int mulID= ((threadIdx.x/threadsForAmul) + blockIdx.x*mulInThreadBlock); if( mulID < (poly_on_layer/2) && threadIdx.x < threadsForAmul*mulInThreadBlock) { int j = start_offset + ( mulID* length_poly*2); int q = start_offset + ( poly_on_layer*length_poly) + ( mulID*(2*length_poly-1)); int t = (threadIdx.x/threadsForAmul); int u = threadIdx.x % threadsForAmul; int s = t*(4*length_poly-1); int k = s + length_poly; int l = k + length_poly; int c = l+u; int a, b, i; sM[s+u] = Mgpu[j + u]; __syncthreads(); if(u != (2*length_poly-1) ) { if(u < length_poly) { a = s; b = k + u; sM[c] = mul_mod(sM[a],sM[b],p); ++a; --b; for(i = 0; i < u; ++i, ++a, --b) sM[c] = add_mod(mul_mod(sM[a],sM[b],p),sM[c] ,p); /* Mgpu[j + u] = i; */ Mgpu[q+u] = sM[c]; } else { b = l - 1; a = (u - length_poly) + 1 + s; sM[c] = mul_mod(sM[a],sM[b],p); ++a; --b; int tempU = u; u = (2*length_poly-2) - u; for(i = 0; i < u; ++i, ++a, --b) sM[c] = add_mod(mul_mod(sM[a],sM[b],p),sM[c] ,p); /* Mgpu[j + u] = i; */ Mgpu[q+tempU] = sM[c]; } }/* else { Mgpu[j + u] = -1; }*/ } } sfixn add_modCPU(sfixn a, sfixn b, sfixn P) { sfixn r = a + b; r -= P; r += (r >> BASE_1) & P; return r; } sfixn mul_modCPU(sfixn a, sfixn b, int P) { double ninv = 1 / (double)P; sfixn q = (sfixn) ((((double) a) * ((double) b)) * ninv); sfixn res = a * b - q * P; res += (res >> BASE_1) & P; res -= P; res += (res >> BASE_1) & P; return res; } void list_mul(sfixn *M , int n, int start_offset, int length_poly, int poly_on_layer, int result_offset, int p) { /******************************************************** * Number of threads responsible for one multiplication * *********************************************************/ int threadsForAmul = 2*length_poly; /************************************************ * Number of multiplications in one thread block * *************************************************/ int mulInThreadBlock = (int)floor((double)Tmul/(double)threadsForAmul); /**************************** * Number of blocks required * ****************************/ int blockNo = (int)ceil( ((double)poly_on_layer/(double) mulInThreadBlock)*0.5 ); sfixn *Mgpu; cudaMalloc((void **)&Mgpu, sizeof(sfixn)*n); cudaThreadSynchronize(); cudaMemcpy(Mgpu, M, sizeof(sfixn)*n, cudaMemcpyHostToDevice); cudaThreadSynchronize(); cudaEvent_t start, stop; cudaEventCreate(&start); cudaEventCreate(&stop); cudaEventRecord(start, 0); listPlainMulGpu<<<blockNo, Tmul>>>(Mgpu, start_offset, length_poly, poly_on_layer, threadsForAmul, mulInThreadBlock, p); cudaThreadSynchronize(); cudaEventRecord(stop, 0); cudaEventSynchronize(stop); float outerTime; cudaEventElapsedTime(&outerTime, start, stop); cout<<outerTime<<" miliseconds"<<endl; cudaFree(Mgpu); /* cout<<"threadsForAmul: "<<threadsForAmul<<" mulInThreadBlock: "<<mulInThreadBlock<<" blockNo: " <<blockNo<<endl; int i, j, k, l, q, a, b, c; for(i = 0; i < poly_on_layer/2; ++i ) { j = start_offset + 2*i*length_poly; k = j + length_poly; l = k + length_poly; q = result_offset + i*(2*length_poly -1); for(c = q; c < q+(2*length_poly -1); ++c) M[c] = 0; for(a = j; a < k; ++a) { c = q; for(b = k; b < l; ++b, ++c) { M[c] = add_modCPU(mul_modCPU(M[a], M[b], p), M[c], p); } ++q; } } // sfixn *temp = new sfixn[n]; cudaMemcpy(temp, Mgpu, sizeof(sfixn)*n, cudaMemcpyDeviceToHost); // cudaFree(Mgpu); // for(i = 0; i < n; ++i) { if(M[i] != temp[i]) { cout<<i<<" "<<M[i]<<" "<<temp[i]<<endl; break; } } cout<<endl; delete [] temp; // */ } int main(int argc, char *argv[]) { int p= 7, start_offset = 0, length_poly = 4, poly_on_layer = 4, result_offset ; if (argc > 1) start_offset = atoi(argv[1]); if (argc > 2) length_poly = atoi(argv[2]); if (argc > 3) poly_on_layer = atoi(argv[3]); if (argc > 4) p = atoi(argv[4]); result_offset = start_offset + length_poly*poly_on_layer; /************************************** * poly_on_layer MUST BE DIVISIBLE BY 2 * ***************************************/ int n, i; n = result_offset + (2*length_poly-1)*(poly_on_layer/2); sfixn *M = new int[n]; cout<<endl; for(i = start_offset; i < result_offset; ++i) M[i] = rand()% p; cout<<endl; cout<<p<<" "<<start_offset<<" "<<length_poly<<" "<<poly_on_layer<<" "<<result_offset<<" "<<n<<endl; /* for(i = 0; i < n; ++i) cout<<M[i]<<" "; cout<<endl; */ list_mul(M , n, start_offset, length_poly, poly_on_layer, result_offset, p ); delete [] M; return 0; }
23,777
#include "includes.h" /******************************************************************************* * *******************************************************************************/ /************************************************************************* /*************************************************************************/ /*************************************************************************/ __global__ void drawColor(unsigned char* optr, const float* red, const float* green, const float* blue) { // map from threadIdx/BlockIdx to pixel position int x = threadIdx.x + blockIdx.x * blockDim.x; int y = threadIdx.y + blockIdx.y * blockDim.y; int offset = x + y * blockDim.x * gridDim.x; float theRed = red[offset]; // theRed = (theRed / 50.0) + 0.5; if (theRed < 0) theRed = 0; if (theRed > 1) theRed = 1; float theGreen = green[offset]; // theGreen = (theGreen / 50.0) + 0.5; if (theGreen < 0) theGreen = 0; if (theGreen > 1) theGreen = 1; float theBlue = blue[offset]; // theBlue = (theBlue / 50.0) + 0.5; if (theBlue < 0) theBlue = 0; if (theBlue > 1) theBlue = 1; optr[offset * 4 + 0] = 255 * theRed; // red optr[offset * 4 + 1] = 255 * theGreen; // green optr[offset * 4 + 2] = 255 * theBlue; // blue optr[offset * 4 + 3] = 255; // alpha (opacity) }
23,778
#include <stdio.h> #include <math.h> #include <float.h> #include <thrust/extrema.h> #include <thrust/device_ptr.h> #define CSC(call) \ do { \ cudaError_t res = call; \ if (res != cudaSuccess) { \ fprintf(stderr, "ERROR in %s:%d. Message: %s\n", \ __FILE__, __LINE__, cudaGetErrorString(res)); \ exit(0); \ } \ } while(0) __global__ void subtract_row(double *matrix, int n, int column) { int idx = threadIdx.x + blockDim.x * blockIdx.x; int idy = threadIdx.y + blockDim.y * blockIdx.y; int offsetx = blockDim.x * gridDim.x; int offsety = blockDim.y * gridDim.y; int i, j; double coeff; double divisor = matrix[column * n + column]; for (i = 1 + column + idx; i < n; i += offsetx) { coeff = matrix[column * n + i] / divisor; for (j = 1 + column + idy; j < n + 1; j += offsety) { matrix[j * n + i] -= coeff * matrix[j * n + column]; } } } __global__ void reverse_subtract_row(double *matrix, int n, int column) { int idx = threadIdx.x + blockDim.x * blockIdx.x; int offsetx = blockDim.x * gridDim.x; int i; double coeff; double divisor = matrix[column * n + column]; for (i = idx; i < column; i += offsetx) { coeff = matrix[column * n + i] / divisor; matrix[n * n + i] -= coeff * matrix[n * n + column]; } } __global__ void normalize(double *matrix, int n) { int idx = threadIdx.x + blockDim.x * blockIdx.x; int offsetx = blockDim.x * gridDim.x; int i; for (i = idx; i < n; i += offsetx) { matrix[n * n + i] /= matrix[i * n + i]; } } __global__ void swap_rows(double *matrix, int n, int column, int max_row) { int idx = threadIdx.x + blockDim.x * blockIdx.x; int offsetx = blockDim.x * gridDim.x; int i; double tmp; for (i = idx + column; i < n + 1; i+= offsetx) { tmp = matrix[i * n + column]; matrix[i * n + column] = matrix[i * n + max_row]; matrix[i * n + max_row] = tmp; } } struct compare { __host__ __device__ bool operator ()(double lhs, double rhs) { return fabs(lhs) < fabs(rhs); } }; void solve(double *matrix, int n) { for (int column = 0; column < n; ++column) { thrust::device_ptr<double> thrust_matrix = thrust::device_pointer_cast(matrix) + n * column; int max_row = thrust::max_element(thrust_matrix + column, thrust_matrix + n, compare()) - thrust_matrix; if (max_row >= n) { continue; } swap_rows<<<32, 32>>>(matrix, n, column, max_row); subtract_row<<<dim3(32, 32), dim3(32, 32)>>>(matrix, n, column); } for (int column = n - 1; column >= 0; --column) { reverse_subtract_row<<<32, 32>>>(matrix, n, column); } normalize<<<32, 32>>>(matrix, n); } int main() { int n; scanf("%d", &n); double *matrix = (double *) malloc(sizeof(double *) * (n + 1) * n); for (int i = 0; i < n; ++i) { for (int j = 0; j < n; ++j) { scanf("%lf", matrix + j * n + i); } } for (int i = 0; i < n; ++i) { scanf("%lf", matrix + n * n + i); } double *device_matrix; CSC(cudaMalloc(&device_matrix, sizeof(double) * (n + 1) * n)); CSC(cudaMemcpy(device_matrix, matrix, sizeof(double) * (n + 1) * n, cudaMemcpyHostToDevice)); solve(device_matrix, n); CSC(cudaMemcpy(matrix + n * n, device_matrix + n * n, sizeof(double) * n, cudaMemcpyDeviceToHost)); for (int i = 0; i < n; ++i) { printf("%.10e ", matrix[n * n + i]); } printf("\n"); CSC(cudaFree(device_matrix)); free(matrix); return 0; }
23,779
#include <cuda_runtime.h> #include <device_launch_parameters.h> #include <stdio.h> #include <time.h> #define CHECK(call)\ {\ const cudaError_t error = call;\ if(error != cudaSuccess)\ {\ printf("Error: %s:%d,", __FILE__,__LINE__)\ printf("code:%d,reason:%s\n",error,cudaGetErrorString(error));\ exit(1);\ }\ } void checkResult(float *hostRef, float *gpuRef,const int N){ double epsilon=1.0E-8; bool match = 1; for(int idx = 0; idx < N; idx++){ if(abs(hostRef[idx]-gpuRef[idx]) > epsilon){ match = 0; printf("Arrays do not match!\n"); printf("host %5.2f gpu %5.2f at current %d\n",hostRef[idx],gpuRef[idx],idx); break; } } if(match)printf("Arrays match .\n\n"); } //generate different seed for random number void initiaData(float *ip,int size){ time_t t; srand((unsigned)time(&t)); for(int i = 0; i < size; i++){ ip[i] = (float)(rand() & 0xFF)/10.0f; } } void sumArrayOnHost(float *A,float *B, float *C, const int N){ for(int idx = 0; idx <N; idx++) C[idx] = A[idx] + B[idx]; } __global__ void sumArrayOnGPU(float *A,float *B, float *C){ int idx = threadIdx.x; C[idx] = A[idx]+B[idx]; } void printDeviceProp(const cudaDeviceProp &prop) { printf("Device Name : %s.\n", prop.name); printf("totalGlobalMem : %d.\n", prop.totalGlobalMem); printf("sharedMemPerBlock : %d.\n", prop.sharedMemPerBlock); printf("regsPerBlock : %d.\n", prop.regsPerBlock); printf("warpSize : %d.\n", prop.warpSize); printf("memPitch : %d.\n", prop.memPitch); printf("maxThreadsPerBlock : %d.\n", prop.maxThreadsPerBlock); printf("maxThreadsDim[0 - 2] : %d %d %d.\n", prop.maxThreadsDim[0], prop.maxThreadsDim[1], prop.maxThreadsDim[2]); printf("maxGridSize[0 - 2] : %d %d %d.\n", prop.maxGridSize[0], prop.maxGridSize[1], prop.maxGridSize[2]); printf("totalConstMem : %d.\n", prop.totalConstMem); printf("major.minor : %d.%d.\n", prop.major, prop.minor); printf("clockRate : %d.\n", prop.clockRate); printf("textureAlignment : %d.\n", prop.textureAlignment); printf("deviceOverlap : %d.\n", prop.deviceOverlap); printf("multiProcessorCount : %d.\n", prop.multiProcessorCount); printf("\n\n\n"); } int main(int argc, char **argv){ printf("%s Starting...\n",argv[0]); //get the cuda device count int count; cudaGetDeviceCount(&count); if(count == 0){ fprintf(stderr, "There is no device.\n"); exit(1); } //find the device >= 1.x int idxDevice = 0; for(int idxDevice = 0; idxDevice < count; ++idxDevice){ cudaDeviceProp prop; if(cudaGetDeviceProperties(&prop,idxDevice) == cudaSuccess) if(prop.major >= 1){ printDeviceProp(prop); break; } } if(idxDevice == count){ fprintf(stderr,"there is no device supporting CUDA 1.x. \n"); } cudaSetDevice(idxDevice); //set up data size of vectors int nElm = 32; printf("Vector size %d\n", nElm); //malloc host memory size_t nBytes = nElm * sizeof(float); float *h_A,*h_B,*hostRef,*gpuRef; h_A = (float *)malloc(nBytes); h_B = (float *)malloc(nBytes); hostRef = (float *)malloc(nBytes); gpuRef = (float *)malloc(nBytes); //initialize data at host side initiaData(h_A, nElm); initiaData(h_B, nElm); memset(hostRef,0,nBytes); memset(gpuRef,0,nBytes); //malloc device global memory float *d_A, *d_B, *d_C; cudaMalloc((float **) &d_A,nBytes); cudaMalloc((float **) &d_B,nBytes); cudaMalloc((float **) &d_C,nBytes); //transfer data from host to device cudaMemcpy(d_A, h_A,nBytes,cudaMemcpyHostToDevice); cudaMemcpy(d_B, h_B,nBytes,cudaMemcpyHostToDevice); //invoke kenel at host side dim3 block(nElm); dim3 grid(nElm/block.x); sumArrayOnGPU<<< grid, block >>>(d_A,d_B,d_C); printf("Execution configuration <<<%d, %d>>>\n",grid.x,block.x); //copy kenel result back to host side cudaMemcpy(gpuRef, d_C,nBytes,cudaMemcpyDeviceToHost); //add vector at host side for result checks sumArrayOnHost(h_A,h_B, hostRef, nElm); //check device results checkResult(hostRef, gpuRef,nElm); //free device global memory cudaFree(d_A); cudaFree(d_B); cudaFree(d_C); //free host memory free(h_A); free(h_B); free(hostRef); free(gpuRef); return 0; }
23,780
#include <iostream> #include <fstream> #include <cmath> // lattice size int const NX = 256; int const NY = 256; int const MaxIter = 200000; // number of Jacobi iterations void checkError(cudaError_t e) { if (e != cudaSuccess) { std::cerr << "CUDA error: " << int(e) << " : " << cudaGetErrorString(e) << '\n'; abort(); } } // CUDA kernel to update the Tnew array based on the Told // using Jacobi iterate of the Laplace operator __global__ void Laplace(float* Told, float* Tnew) { // compute the x,y location of the lattice point // handled by this thread int x = blockIdx.x*blockDim.x + threadIdx.x ; int y = blockIdx.y*blockDim.y + threadIdx.y ; // get the natural index values of node (x,y) and its neighboring nodes int P = y*NX + x; // node (x,y) N int E = y*NX + (x+1); // node (x+1,y) | int W = y*NX + (x-1); // node (x-1,y) W--P--E int N = (y+1)*NX + x; // node (x,y+1) | int S = (y-1)*NX + x; // node (x,y-1) S // only update the interior points - fixed boundary conditions if(x > 0 && x < (NX-1) && y > 0 && y < (NY-1)) { Tnew[P] = 0.25*(Told[E] + Told[W] + Told[N] + Told[S]); } } // Initial condition void Initialize(float* T) { // set everything to zero for(int x=0; x < NX; ++x) { for(int y=0; y < NY; ++y) { int index = y*NX + x; T[index] = 0.0; } } // set left wall to 1 for(int y=0; y < NY; ++y) { int index = y*NX; T[index] = 1.0; } // set back wall to a ramp for(int x=0; x < NX; ++x) { int index = (NY-1)*NX + x; T[index] = 1.0 - float(x)/NX; } // set front wall to a sinusoid for(int x=0; x < NX; ++x) { int index = x; T[index] = std::cos(3.0 * M_PI_2 * float(x)/NX); } } int main() { // The temperature matrix on the CPU float* T = new float[NX*NY]; // Storage on the device (GPU) float* T1_device; float* T2_device; // initialize array on the host Initialize(T); // allocate storage space on the GPU checkError(cudaMalloc(&T1_device, NX*NY*sizeof(float))); checkError(cudaMalloc(&T2_device, NX*NY*sizeof(float))); // copy (initialized) host arrays to the GPU memory from CPU memory checkError(cudaMemcpy(T1_device, T, NX*NY*sizeof(float), cudaMemcpyHostToDevice)); checkError(cudaMemcpy(T2_device, T, NX*NY*sizeof(float), cudaMemcpyHostToDevice)); // assign a 2D distribution of CUDA "threads" within each CUDA "block". dim3 dimBlock(16, 16); // total of 256 threads per block // calculate number of blocks along X and Y in a 2D CUDA "grid" dim3 dimGrid((NX+dimBlock.x-1) / dimBlock.x, (NY+dimBlock.y-1) / dimBlock.y); // begin Jacobi iteration for (int k = 0; k < MaxIter; k += 2) { Laplace<<<dimGrid, dimBlock>>>(T1_device, T2_device); // update T1 using data stored in T2 Laplace<<<dimGrid, dimBlock>>>(T2_device, T1_device); // update T2 using data stored in T1 } // copy final array to the CPU from the GPU checkError(cudaMemcpy(T, T2_device, NX*NY*sizeof(float),cudaMemcpyDeviceToHost)); cudaDeviceSynchronize(); // print the results to a file std::ofstream Out("temperature.dat"); for (int y = 0; y < NY; ++y) { for (int x = 0; x < NX; ++x) { int index = y*NX + x; Out << x << ' ' << y << ' ' << T[index] << '\n'; } Out << '\n'; } Out.close(); // release memory delete[] T; cudaFree(T1_device); cudaFree(T2_device); }
23,781
/* kernel routine starts with keyword __global__ */ #include <stdio.h> #define N 4096 __global__ void matrixadd(float* A, float* B, float* C) { int i = blockIdx.x*blockDim.x+threadIdx.x; int j = blockIdx.y*blockDim.y+threadIdx.y; int index = i+j*N; int k; // if ((i<N) && (j<N)) { for (k=0; k<N; k++) C[index] += A[i+k*N] * B[k+j*N]; // C[index] = sqrt(sin(cos(A[index]))) + sqrt(sin(cos(B[index]))); } int main(int argc, char * argv[]) { float *host_A, *host_B, *host_C; float *dev_A, *dev_B, *dev_C; int i, j, n; if (argc == 1) n = 16; else n = atoi(argv[1]); if (n > 32) { printf("n must be less than 32\n"); exit(0); } /* 1. allocate host memory */ host_A = (float*)malloc( N*N*sizeof(float) ); host_B = (float*)malloc( N*N*sizeof(float) ); host_C = (float*)malloc( N*N*sizeof(float) ); /* 2. allocate GPU memory */ cudaMalloc( &dev_A, N*N*sizeof(float) ); cudaMalloc( &dev_B, N*N*sizeof(float) ); cudaMalloc( &dev_C, N*N*sizeof(float) ); /* initialize array A and B */ for( i = 0; i < N; ++i ) { for( j = 0; j < N; ++j ) { host_A[i+j*N] = (float) 1.0; host_B[i+j*N] = (float) 1.0; } } /* 3. Copydata (host_A and host_B) to GPU */ cudaMemcpy( dev_A, host_A, N*N*sizeof(float), cudaMemcpyHostToDevice ); cudaMemcpy( dev_B, host_B, N*N*sizeof(float), cudaMemcpyHostToDevice ); /* 4. call kernel routine to execute on GPU */ /* launch 1 thread per vector-element, 1024 threads per block */ dim3 dimBlock(n, n); dim3 dimGrid(N/n, N/n); matrixadd<<<dimGrid, dimBlock>>>( dev_A, dev_B, dev_C ); /* transfer results from GPU (dev_C) to CPU (host_C) */ cudaMemcpy( host_C, dev_C, N*N*sizeof(float), cudaMemcpyDeviceToHost ); #ifdef CHECK { FILE *fd; fd = fopen("tmp333", "w"); for (i=0;i<N*N; i++) { fprintf(fd, "%f\n", host_C[i]); } } #endif /* free host and GPU memory */ free(host_A); free(host_B); free(host_C); cudaFree(dev_A); cudaFree(dev_B); cudaFree(dev_C); return( 0 ); }
23,782
/* It is essential for the programmer to choose the correct GPU device from a list of GPU devices available to perform the calculations very efficiently, For Example: To run the double precision applications devices with compute capacity of more than 1.3 are desired. The following program utilizes the cudaDeviceProp structure to get the info on the same*/ // Note: There are lot of properties available with the cudaDeviceProp struct #include <stdio.h> #include <iostream> using namespace std; int main() { cudaDeviceProp prop; int count; cudaGetDeviceCount(&count); //Gives the number of devices std::cout<<count<<std::endl; for(int i=0;i<count;i++) { cudaGetDeviceProperties(&prop,i); printf( "Name: %s\n", prop.name ); // Gives the name of the device printf("Computation Capability: %d.%d\n", prop.major,prop.minor); // Givees the compute capability of the device } }
23,783
#include "includes.h" //Udacity HW 4 //Radix Sorting __global__ void scanBlks(unsigned int *in, unsigned int *out, unsigned int n, unsigned int *blkSums) { extern __shared__ int blkData[]; int i1 = blockIdx.x * 2 * blockDim.x + threadIdx.x; int i2 = i1 + blockDim.x; if (i1 < n) blkData[threadIdx.x] = in[i1]; if (i2 < n) blkData[threadIdx.x + blockDim.x] = in[i2]; __syncthreads(); for (int stride = 1; stride < 2 * blockDim.x; stride *= 2) { int blkDataIdx = (threadIdx.x + 1) * 2 * stride - 1; if (blkDataIdx < 2 * blockDim.x) blkData[blkDataIdx] += blkData[blkDataIdx - stride]; __syncthreads(); } for (int stride = blockDim.x / 2; stride > 0; stride /= 2) { int blkDataIdx = (threadIdx.x + 1) * 2 * stride - 1 + stride; if (blkDataIdx < 2 * blockDim.x) blkData[blkDataIdx] += blkData[blkDataIdx - stride]; __syncthreads(); } if (i1 < n) out[i1] = blkData[threadIdx.x]; if (i2 < n) out[i2] = blkData[threadIdx.x + blockDim.x]; if (blkSums != NULL && threadIdx.x == 0) blkSums[blockIdx.x] = blkData[2 * blockDim.x - 1]; }
23,784
#include "includes.h" #define CUDA_INPUT "input.txt" #define CUDA_OUTPUT "cuda_output.txt" int NUMPOINTS; double ENDTIME; double DT; double ENDVALUES; void InitialiseToZero(float* array); __device__ void PrintPointsGPU(float* array, int size, double currentTime); void PrintPointsCPU(float* array, double currentTime); void ProcessOutput(float* array, int testCase, float time); void CheckPoints(float* firstArray, float* secondArray); __global__ void DiffuseHeat(float* currentPoints, float* nextPoints, const size_t size, double dx, double dt, const size_t endTime) { unsigned int threadIndex = (threadIdx.x + blockDim.x * blockIdx.x) + 1; double currentTime = 0.0; if (threadIndex > 0 && threadIndex < size-1) { while (currentTime < endTime) { nextPoints[threadIndex] = currentPoints[threadIndex] + 0.25*(currentPoints[threadIndex+1] - (2*currentPoints[threadIndex]) + currentPoints[threadIndex-1]); __syncthreads(); currentPoints[threadIndex] = nextPoints[threadIndex]; currentTime += dt; __syncthreads(); } } }
23,785
#include <bits/stdc++.h> using namespace std; void add(int N, float *X, float *Y) { for (int i=0; i<N; i++) { Y[i] = X[i] + Y[i]; } } int main(void) { int N = 1<<27;//1.34217728 *10^8 elements. 512 MB //Allocate Memory (512*2=1GB). float *X = new float[N]; float *Y = new float[N]; // initialize x and y arrays on the host for(int i = 0; i < N; i++) { X[i] = 1.0f; Y[i] = 2.0f; } double avg=0; clock_t t; // Runs add 10 times on CPU for(int i=0;i<10;i++) { t=clock();//start time add(N, X, Y); t = clock() - t;//total time = end time - start time printf ("CPU RUN-%d time = %f ms.\n",i,(((float)t)/CLOCKS_PER_SEC)*1000); avg+=((((float)t)/CLOCKS_PER_SEC)*1000);//time is calculated in terms of clockcycle. Converted in millisecond } avg=avg/10;// average of 10 elements printf ("CPU Avg time = %lf ms.\n",avg); delete [] X; delete [] Y; return 0; }
23,786
//Perlin kernel (Rob Farber) #include <stdio.h> extern float gain, xStart, yStart, zOffset, octaves, lacunarity; #define Z_PLANE 50.f __constant__ unsigned char c_perm[256]; __shared__ unsigned char s_perm[256]; // shared memory copy of permuation array unsigned char* d_perm=NULL; // global memory copy of permutation array // host version of permutation array const static unsigned char h_perm[] = {151,160,137,91,90,15, 131,13,201,95,96,53,194,233,7,225,140,36,103,30,69,142,8,99,37,240,21,10,23, 190, 6,148,247,120,234,75,0,26,197,62,94,252,219,203,117,35,11,32,57,177,33, 88,237,149,56,87,174,20,125,136,171,168, 68,175,74,165,71,134,139,48,27,166, 77,146,158,231,83,111,229,122,60,211,133,230,220,105,92,41,55,46,245,40,244, 102,143,54, 65,25,63,161, 1,216,80,73,209,76,132,187,208, 89,18,169,200,196, 135,130,116,188,159,86,164,100,109,198,173,186, 3,64,52,217,226,250,124,123, 5,202,38,147,118,126,255,82,85,212,207,206,59,227,47,16,58,17,182,189,28,42, 223,183,170,213,119,248,152,2,44,154,163, 70,221,153,101,155,167, 43,172,9, 129,22,39,253, 19,98,108,110,79,113,224,232,178,185, 112,104,218,246,97,228, 251,34,242,193,238,210,144,12,191,179,162,241, 81,51,145,235,249,14,239,107, 49,192,214, 31,181,199,106,157,184,84,204,176,115,121,50,45,127, 4,150,254, 138,236,205,93,222,114,67,29,24,72,243,141,128,195,78,66,215,61,156,180 }; __device__ inline int perm(int i) { return(s_perm[i&0xff]); } __device__ inline float fade(float t) { return t * t * t * (t * (t * 6.f - 15.f) + 10.f); } __device__ inline float lerpP(float t, float a, float b) { return a + t * (b - a); } __device__ inline float grad(int hash, float x, float y, float z) { int h = hash & 15; // CONVERT LO 4 BITS OF HASH CODE float u = h<8 ? x : y, // INTO 12 GRADIENT DIRECTIONS. v = h<4 ? y : h==12||h==14 ? x : z; return ((h&1) == 0 ? u : -u) + ((h&2) == 0 ? v : -v); } __device__ float inoise(float x, float y, float z) { int X = ((int)floorf(x)) & 255, // FIND UNIT CUBE THAT Y = ((int)floorf(y)) & 255, // CONTAINS POINT. Z = ((int)floorf(z)) & 255; x -= floorf(x); // FIND RELATIVE X,Y,Z y -= floorf(y); // OF POINT IN CUBE. z -= floorf(z); float u = fade(x), // COMPUTE FADE CURVES v = fade(y), // FOR EACH OF X,Y,Z. w = fade(z); int A = perm(X)+Y, AA = perm(A)+Z, AB = perm(A+1)+Z, // HASH COORDINATES OF B = perm(X+1)+Y, BA = perm(B)+Z, BB = perm(B+1)+Z; // THE 8 CUBE CORNERS, return lerpP(w, lerpP(v, lerpP(u, grad(perm(AA), x , y , z ), // AND ADD grad(perm(BA), x-1.f, y , z )), // BLENDED lerpP(u, grad(perm(AB), x , y-1.f, z ), // RESULTS grad(perm(BB), x-1.f, y-1.f, z ))), // FROM 8 lerpP(v, lerpP(u, grad(perm(AA+1), x , y , z-1.f ), // CORNERS grad(perm(BA+1), x-1.f, y , z-1.f )), // OF CUBE lerpP(u, grad(perm(AB+1), x , y-1.f, z-1.f ), grad(perm(BB+1), x-1.f, y-1.f, z-1.f )))); #ifdef ORIG return(perm(X)); #endif } __device__ float fBm(float x, float y, int octaves, float lacunarity = 2.0f, float gain = 0.5f) { float freq = 1.0f, amp = 0.5f; float sum = 0.f; for(int i=0; i<octaves; i++) { sum += inoise(x*freq, y*freq, Z_PLANE)*amp; freq *= lacunarity; amp *= gain; } return sum; } __device__ inline uchar4 colorElevation(float texHeight) { uchar4 pos; // color textel (r,g,b,a) if (texHeight < -1.000f) pos = make_uchar4(000, 000, 128, 255); //deeps else if (texHeight < -.2500f) pos = make_uchar4(000, 000, 255, 255); //shallow else if (texHeight < 0.0000f) pos = make_uchar4(000, 128, 255, 255); //shore else if (texHeight < 0.0125f) pos = make_uchar4(240, 240, 064, 255); //sand else if (texHeight < 0.1250f) pos = make_uchar4(032, 160, 000, 255); //grass else if (texHeight < 0.3750f) pos = make_uchar4(224, 224, 000, 255); //dirt else if (texHeight < 0.7500f) pos = make_uchar4(128, 128, 128, 255); //rock else pos = make_uchar4(255, 255, 255, 255); //snow return(pos); } void checkCUDAError(const char *msg) { cudaError_t err = cudaGetLastError(); if( cudaSuccess != err) { fprintf(stderr, "Cuda error: %s: %s.\n", msg, cudaGetErrorString( err) ); exit(EXIT_FAILURE); } } //Simple kernel fills an array with perlin noise __global__ void k_perlin(float4* pos, uchar4 *colorPos, unsigned int width, unsigned int height, float2 start, float2 delta, float gain, float zOffset, unsigned char* d_perm, float octaves, float lacunarity) { int idx = blockIdx.x * blockDim.x + threadIdx.x; float xCur = start.x + ((float) (idx%width)) * delta.x; float yCur = start.y + ((float) (idx/width)) * delta.y; if(threadIdx.x < 256) // Optimization: this causes bank conflicts s_perm[threadIdx.x] = d_perm[threadIdx.x]; // this synchronization can be important if there are more that 256 threads __syncthreads(); // Each thread creates one pixel location in the texture (textel) if(idx < width*height) { float w = fBm(xCur, yCur, octaves, lacunarity, gain) + zOffset; colorPos[idx] = colorElevation(w); float u = ((float) (idx%width))/(float) width; float v = ((float) (idx/width))/(float) height; u = u*2.f - 1.f; v = v*2.f - 1.f; w = (w>0.f)?w:0.f; // don't show region underwater pos[idx] = make_float4( u, w, v, 1.0f); } } uchar4 *eColor=NULL; // Wrapper for the __global__ call that sets up the kernel call extern "C" void launch_kernel(float4 *pos, uchar4* posColor, unsigned int image_width, unsigned int image_height, float time) { int nThreads=256; // must be equal or larger than 256! (see s_perm) int totalThreads = image_height * image_width; int nBlocks = totalThreads/nThreads; nBlocks += ((totalThreads%nThreads)>0)?1:0; float xExtent = 10.f; float yExtent = 10.f; float xDelta = xExtent/(float)image_width; float yDelta = yExtent/(float)image_height; if(!d_perm) { // for convenience allocate and copy d_perm here cudaMalloc((void**) &d_perm,sizeof(h_perm)); cudaMemcpy(d_perm,h_perm,sizeof(h_perm),cudaMemcpyHostToDevice); checkCUDAError("d_perm malloc or copy failed!"); } k_perlin<<< nBlocks, nThreads>>>(pos, posColor, image_width, image_height, make_float2(xStart, yStart), make_float2(xDelta, yDelta), gain, zOffset, d_perm, octaves, lacunarity); // make certain the kernel has completed cudaThreadSynchronize(); checkCUDAError("kernel failed!"); }
23,787
#include <cstdio> #include <algorithm> #include <cuda.h> #include <sys/time.h> static const int ThreadsPerBlock = 512; static __global__ void collatz(const long upper, int* const maxlen) { const long i = threadIdx.x + blockIdx.x * (long)blockDim.x; // compute sequence lengths if (i < (upper + 1)/2) { long val = 2*i + 1; // translate to i-th odd int len = 1; while (val != 1) { len++; if ((val % 2) == 0) { val = val / 2; // even } else { val = 3 * val + 1; // odd } } if(len > *maxlen) atomicMax(maxlen, len); // per instructions } } static void CheckCuda() { cudaError_t e; cudaDeviceSynchronize(); if (cudaSuccess != (e = cudaGetLastError())) { fprintf(stderr, "CUDA error %d: %s\n", e, cudaGetErrorString(e)); exit(-1); } } int main(int argc, char *argv[]) { printf("Collatz v1.2\n"); // check command line if (argc != 2) {fprintf(stderr, "USAGE: %s upper_bound\n", argv[0]); exit(-1);} const long upper = atol(argv[1]); if (upper < 5) {fprintf(stderr, "ERROR: upper_bound must be at least 5\n"); exit(-1);} if ((upper % 2) != 1) {fprintf(stderr, "ERROR: upper_bound must be an odd number\n"); exit(-1);} printf("upper bound: %ld\n", upper); // allocate cpu vars int* const maxlen = new int; *maxlen = 0; // allocate gpu vars int* d_maxlen; if (cudaSuccess != cudaMalloc((void **)&d_maxlen, sizeof(int))) {fprintf(stderr, "ERROR: could not allocate memory\n"); exit(-1);} // initialize gpu vars if (cudaSuccess != cudaMemcpy(d_maxlen, maxlen, sizeof(int), cudaMemcpyHostToDevice)) {fprintf(stderr, "ERROR: copying to device failed\n"); exit(-1);} // start time timeval start, end; gettimeofday(&start, NULL); // execute timed code // because we're only testing odd values, there are (upper+1)/2 number of iterations collatz<<<((upper+1)/2 + ThreadsPerBlock - 1) / ThreadsPerBlock, ThreadsPerBlock>>>(upper, d_maxlen); cudaDeviceSynchronize(); // end time gettimeofday(&end, NULL); const double runtime = end.tv_sec - start.tv_sec + (end.tv_usec - start.tv_usec) / 1000000.0; printf("compute time: %.4f s\n", runtime); // get result from GPU CheckCuda(); if (cudaSuccess != cudaMemcpy(maxlen, d_maxlen, sizeof(int), cudaMemcpyDeviceToHost)) {fprintf(stderr, "ERROR: copying to host failed\n"); exit(-1);} // print result printf("longest sequence: %d elements\n", *maxlen); // clean up free(maxlen); cudaFree(d_maxlen); return 0; }
23,788
/**************************************************************************** * * cuda-hello1.cu - Hello world with CUDA (with dummy device code) * * Written in 2017 by Moreno Marzolla <moreno.marzolla(at)unibo.it> * * To the extent possible under law, the author(s) have dedicated all * copyright and related and neighboring rights to this software to the * public domain worldwide. This software is distributed without any warranty. * * You should have received a copy of the CC0 Public Domain Dedication * along with this software. If not, see * <http://creativecommons.org/publicdomain/zero/1.0/>. * * --------------------------------------------------------------------------- * * Based on the example shown in the CUDA toolkit documentation * http://docs.nvidia.com/cuda/cuda-c-programming-guide/ * * Compile with: * nvcc cuda-hello1.cu -o cuda-hello1 * * Run with: * ./cuda-hello1 * ****************************************************************************/ #include <stdio.h> __global__ void mykernel( void ) { } int main( void ) { mykernel<<<1,1>>>( ); printf("Hello, world!\n"); return 0; }
23,789
#include <stdio.h> #define CUDA_CHECK_RETURN( value ) { \ cudaError_t _m_cudaStat = value; \ if ( _m_cudaStat != cudaSuccess ) { \ fprintf( stderr, "Error '%s' at line %d in file %s\n", \ cudaGetErrorString( _m_cudaStat ), __LINE__, __FILE__ ); \ exit( 1 ); \ } } // void bandwidthTest( int gpu1, int gpu2, size_t memSize ) { printf( "Bandwidth test between " ); float measuredTime = 0.0f; float bandwidthPeerAccessDisabled = 0.0f; float bandwidthPeerAccessEnabled = 0.0f; cudaEvent_t start, stop; cudaDeviceProp deviceProp; // alloc host memory unsigned char* h_array = new unsigned char[ memSize ]; for( size_t i = 0; i < memSize; i++ ) h_array[ i ] = ( unsigned char )( i & 0xff ); // set first device CUDA_CHECK_RETURN( cudaSetDevice( gpu1 ) ); // get gpu1 name CUDA_CHECK_RETURN( cudaGetDeviceProperties( &deviceProp, gpu1 ) ); printf("GPU%d %s and", gpu1, deviceProp.name ); // create events CUDA_CHECK_RETURN( cudaEventCreate( &start ) ); CUDA_CHECK_RETURN( cudaEventCreate( &stop ) ); // alloc mem on gpu1 unsigned char *d_gpu1Array; CUDA_CHECK_RETURN( cudaMalloc( ( void ** )&d_gpu1Array, memSize ) ); CUDA_CHECK_RETURN( cudaMemcpy( d_gpu1Array, h_array, memSize, cudaMemcpyHostToDevice ) ); // set second gpu CUDA_CHECK_RETURN( cudaSetDevice( gpu2 ) ); // get gpu2 name CUDA_CHECK_RETURN( cudaGetDeviceProperties( &deviceProp, gpu1 ) ); printf(" GPU%d %s\n", gpu2, deviceProp.name ); // alloc mem on gpu2 unsigned char *d_gpu2Array; CUDA_CHECK_RETURN( cudaMalloc( ( void ** )&d_gpu2Array, memSize ) ); // check accessible int accessible = 0; cudaDeviceCanAccessPeer( &accessible, gpu2, gpu1 ); printf( " GPU%d is capable of directly accessing memory from GPU%d: %s\n", gpu2, gpu1, accessible ? "yes" : "no" ); for( int i = 0; i < 1 + accessible; i++ ) { CUDA_CHECK_RETURN( cudaSetDevice( gpu2 ) ); if( i == 1 ) CUDA_CHECK_RETURN( cudaDeviceEnablePeerAccess( gpu1, 0 ) ); // return back gpu1, cause create events on it CUDA_CHECK_RETURN( cudaSetDevice( gpu1 ) ); CUDA_CHECK_RETURN( cudaEventRecord( start, 0 ) ); const size_t STEPS = 10; for( size_t j = 0; j < STEPS; j++ ) CUDA_CHECK_RETURN( cudaMemcpyPeer( d_gpu2Array, gpu2, d_gpu1Array, gpu1, memSize ) ); CUDA_CHECK_RETURN( cudaEventRecord( stop, 0 ) ); // waiting CUDA_CHECK_RETURN( cudaSetDevice( gpu2 ) ); CUDA_CHECK_RETURN( cudaDeviceSynchronize() ); CUDA_CHECK_RETURN( cudaSetDevice( gpu1 ) ); CUDA_CHECK_RETURN( cudaDeviceSynchronize() ); // CUDA_CHECK_RETURN( cudaEventElapsedTime( &measuredTime, start, stop ) ); // ( i == 0 ? bandwidthPeerAccessDisabled : bandwidthPeerAccessEnabled ) = ( 1e3f * memSize * ( float )STEPS) / ( measuredTime * ( float )( 1 << 20 ) ); } printf( " Bandwidth with enabled peer acces: %f mb/s\n", bandwidthPeerAccessEnabled ); printf( " Bandwidth with disabled peer acces: %f mb/s\n", bandwidthPeerAccessDisabled ); // free( h_array ); CUDA_CHECK_RETURN( cudaEventDestroy( stop ) ); CUDA_CHECK_RETURN( cudaEventDestroy( start ) ); CUDA_CHECK_RETURN( cudaFree( d_gpu1Array ) ); CUDA_CHECK_RETURN( cudaSetDevice( gpu2 ) ); CUDA_CHECK_RETURN( cudaFree( d_gpu2Array) ); if( accessible ) CUDA_CHECK_RETURN( cudaDeviceDisablePeerAccess( gpu1 ) ); } // int main( int argc, char* argv[] ) { size_t memSize = 1 << 29; if( argc == 2 ) memSize = atoi( argv[ 1 ] ); int deviceCount; CUDA_CHECK_RETURN( cudaGetDeviceCount( &deviceCount ) ); printf( "Device count: %d %u\n", deviceCount, memSize ); for( int i = 0; i < deviceCount; i++ ) for( int j = i + 1; j < deviceCount; j++ ) { if( i == j ) continue; printf( "\n" ); bandwidthTest( i, j, memSize ); } return 0; }
23,790
#include <stdexcept> #include <iostream> #include <stdio.h> #include <assert.h> #include <cmath> #include <cuda.h> #include <cuda_runtime.h> __global__ void sin_kernel(int* __restrict__ out, const float* __restrict__ x) { *out = std::pow(4,3); } //__global__ //void sinf_kernel(float* __restrict__ out, const float* __restrict__ x) { // *out = sinf(*x); //} int main(int argc, char* argv[]) { return 0; }
23,791
#include <fstream> #include <time.h> using namespace std; class params{ private: double r_min_ini, r_min_trg; double r_max_ini, r_max_trg; double i_min_ini, i_min_trg; double i_max_ini, i_max_trg; public: int width, height; double r_min, r_max, i_min, i_max; int max; params(){ r_min_ini = -2.86, r_min_trg = -0.1777; r_max_ini = 1.86, r_max_trg = -0.1194; i_min_ini = -1.33, i_min_trg = 1.0138; i_max_ini = 1.33, i_max_trg = 1.0472; width = 1920, height = 1080; r_min = r_min_ini, r_max = r_max_ini, i_min = i_min_ini, i_max = i_max_ini; max = 50; } void set_frame_number(int, int); }; void params::set_frame_number(int n, int max){ if (n < max){ double t = 1 - pow(0.001, (double)n/(double)max); r_min = r_min_ini + t*(r_min_trg - r_min_ini); r_max = r_max_ini + t*(r_max_trg - r_max_ini); i_min = i_min_ini + t*(i_min_trg - i_min_ini); i_max = i_max_ini + t*(i_max_trg - i_max_ini); } else{ r_min = r_min_trg, r_max = r_max_trg, i_min = i_min_trg, i_max = i_max_trg; } } void bmp_write(char * img_data, int width, int height, char * filename){ int size = height*width*3 + 54; ofstream bmp(filename, ios::binary); char bmp_header[54] = {'B', 'M', (char)size, (char)(size >> 8), (char)(size >> 16), (char)(size >> 24), 0, 0, 0, 0, 54, 0, 0, 0, 40, 0, 0, 0, (char)width, (char)(width >> 8), 0, 0, (char)height,(char)(height >> 8), 0, 0, 1, 0, 24, 0, 0, 0, 0, 0, (char)(size - 54), (char)((size - 54) >> 8),(char)((size - 54) >> 16), (char)((size - 54) >> 24),0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0}; bmp.write(bmp_header, sizeof bmp_header); bmp.write(img_data, size - 54); bmp.close(); } __host__ __device__ double iter(double r_c, double i_c, int max){ double r_t = 0.0, i_t = 0.0; double r_t_2, i_t_2, mag; for (int i = 0; i < max; i++){ r_t_2 = r_t * r_t - i_t * i_t; i_t_2 = 2 * r_t * i_t; r_t = r_t_2 + r_c; i_t = i_t_2 + i_c; mag = r_t*r_t + i_t*i_t; if (mag > 4){ return (double)(i + 1 - log(log(mag))/log(2.0))/(double)max; } } return 0; } __global__ void populate(char * d_img_data, double r_min, double r_max, double i_min, double i_max, int width, int height, int max){ int x = blockIdx.x*blockDim.x + threadIdx.x; int y = blockIdx.y*blockDim.y + threadIdx.y; if (x < width && y < height){ double r = ((double)x/(double)width)*(r_max-r_min)+r_min; double i = ((double)y/(double)height)*(i_max-i_min)+i_min; double t = iter(r, i, max); d_img_data[y*3*width + x*3 + 0] = (char)(255*sqrt(t)); d_img_data[y*3*width + x*3 + 1] = (char)(255*t); d_img_data[y*3*width + x*3 + 2] = (char)(255*t*t); } } void plot_frame_gpu(params plot, char * filename){ /*getting image data*/ char * h_img_data = new char[plot.width*plot.height*3*sizeof(char)]; char * d_img_data; cudaMalloc((void **) &d_img_data, plot.width*plot.height*3*sizeof(char)); dim3 threads(32, 32, 1); dim3 grid(ceil((double)plot.width/32.0), ceil((double)plot.height/32.0), 1); populate<<<grid, threads>>>(d_img_data, plot.r_min, plot.r_max, plot.i_min, plot.i_max, plot.width, plot.height, plot.max); cudaMemcpy(h_img_data, d_img_data, plot.width*plot.height*3*sizeof(char), cudaMemcpyDeviceToHost); cudaFree(d_img_data); /*write to file*/ bmp_write(h_img_data, plot.width, plot.height, filename); delete[] h_img_data; } void plot_frame_cpu(params plot, char * filename){ char * img_data = new char[plot.width*plot.height*3*sizeof(char)]; for (int y = 0; y < plot.height; y++){ for (int x = 0; x < plot.width; x++){ double r = ((double)x/(double)plot.width)*(plot.r_max-plot.r_min)+plot.r_min; double i = ((double)y/(double)plot.height)*(plot.i_max-plot.i_min)+plot.i_min; double t = iter(r, i, plot.max); img_data[y*3*plot.width + x*3 + 0] = (char)(255*sqrt(t)); img_data[y*3*plot.width + x*3 + 1] = (char)(255*t); img_data[y*3*plot.width + x*3 + 2] = (char)(255*t*t); } } bmp_write(img_data, plot.width, plot.height, filename); delete[] img_data; } int main(int argc, char ** argv){ int num_frames = 1000; clock_t t1, t2; char * filename = (char *)malloc(200*sizeof(char)); params plot; /*TEST GPU*/ ofstream log_gpu("/home/keshav/Dropbox (MIT)/anim_gpu/log_gpu.txt"); for (int i = 0; i < num_frames; i++){ sprintf(filename, "/home/keshav/Dropbox (MIT)/anim_gpu/i%03d.bmp", i); plot.set_frame_number(i, num_frames); t1 = clock(); plot_frame_gpu(plot, filename); t2 = clock(); log_gpu << 1000*(double)(t2-t1)/(CLOCKS_PER_SEC) << "\n"; if (!(i%(num_frames/100)) && (argc-1)) printf("Done %2.2f%% on GPU.\n", 100*(double)i/(double)num_frames); } log_gpu.close(); /*TEST CPU*/ ofstream log_cpu("/home/keshav/Dropbox (MIT)/anim_cpu/log_cpu.txt"); for (int i = 0; i < num_frames; i++){ sprintf(filename, "/home/keshav/Dropbox (MIT)/anim_cpu/i%03d.bmp", i); plot.set_frame_number(i, num_frames); t1 = clock(); plot_frame_cpu(plot, filename); t2 = clock(); log_cpu << 1000*(double)(t2-t1)/(CLOCKS_PER_SEC) << "\n"; if (!(i%(num_frames/100)) && (argc-1)) printf("Done %2.2f%% on CPU.\n", 100*(double)i/(double)num_frames); } log_cpu.close(); delete[] filename; return 0; }
23,792
#include <stdio.h> #include <stdint.h> typedef struct Node{ int a; Node *hasNext; } Node; int main(){ Node *node = (Node *) malloc(sizeof(Node)); int address = reinterpret_cast<uintptr_t>(node); Node *next = reinterpret_cast<Node *>(address); printf("%p %x %p\n", node, address, next); free(node); return 0; }
23,793
#include <iostream> #include <cuda.h> #include <chrono> #include <stdlib.h> #include <ctime> #include <cmath> #include <limits> __global__ void sum_vectors_if(double *a, int size){ int idx = blockIdx.x * blockDim.x + threadIdx.x; if (idx < size) { if ((int(a[idx]) + idx) % 3 == 0) { a[idx] = a[idx / 3] * (idx + 2); } else { if ((int(a[idx]) + idx) % 3 == 1) { a[idx] = a[idx / 3] * (idx + 1); } else { a[idx] = a[idx / 3] * (idx - 2); } } } } __global__ void sum_vectors(double *a, int size){ int idx = blockIdx.x * blockDim.x + threadIdx.x; if (idx < size) { a[idx] += idx % 3; } } int main(int argc, char **argv){ int n = (int)strtol(argv[1], NULL, 10); size_t bytes = n * sizeof(double); double *h_a; h_a = (double *) malloc(bytes); srand(3333); for (int i = 0; i < n; i++){ int num = rand(); h_a[i] = num - num % 3; } double *d_a; cudaMalloc(&d_a, bytes); cudaMemcpy(d_a, h_a, bytes, cudaMemcpyHostToDevice); int blockSize, gridSize; blockSize = 1024; gridSize = (n - 1) / 1024 + 1; cudaEvent_t start, stop; // sum_vectors_if cudaEventCreate(&start); cudaEventCreate(&stop); cudaEventRecord(start); sum_vectors_if<<<gridSize, blockSize>>>(d_a, n); cudaDeviceSynchronize(); cudaEventRecord(stop); cudaEventSynchronize(stop); float sum_vectors_if = 0; cudaEventElapsedTime(&sum_vectors_if, start, stop); std::cout << "Gpu time: " << sum_vectors_if << " sum_vectors_if" << std::endl; // sum_vectors cudaEventCreate(&start); cudaEventCreate(&stop); cudaEventRecord(start); sum_vectors<<<gridSize, blockSize>>>(d_a, n); cudaDeviceSynchronize(); cudaEventRecord(stop); cudaEventSynchronize(stop); float sum_vectors = 0; cudaEventElapsedTime(&sum_vectors, start, stop); std::cout << "Gpu time: " << sum_vectors << " sum_vectors" << std::endl; cudaFree(d_a); free(h_a); return 0; }
23,794
// #include<cuda.h> #include<stdio.h> #include<math.h> #include<ctime> #include<time.h> #define TILEWIDTH 32 #define TILE_WIDTH 32 __global__ void vecMulMatrixKernel(float* A, float* B, float* C, int n){ //each block loads the corresponding row of blocks of A matrix and column of blocks of B matrix, one block at a time and then clculates the product for that part then product of a the parts is added. // each thread loads 2 elements one from A and one from B in each phase // there are total gridDim.x phases // the element loaded is the element at the same position as this thread but in a different block //if run more thread than max then not run int tx=threadIdx.x; int ty=threadIdx.y; int bx=blockIdx.x; int by=blockIdx.y; int row=by*blockDim.y+ty; int col=bx*blockDim.x+tx; __shared__ float Ads[TILEWIDTH][TILEWIDTH]; __shared__ float Bds[TILEWIDTH][TILEWIDTH]; if(row<n && col <n){ int i; float val=0.0; for(i=0;i<gridDim.x-1;i++){ Ads[ty][tx] = A[ row*n + i*TILEWIDTH + tx]; Bds[ty][tx] = B[ (i*TILEWIDTH + ty)*n + col]; __syncthreads(); for(int k=0;k<TILEWIDTH;k++){ val+= Ads[ty][k]*Bds[tx][k]; } __syncthreads(); } if(i*TILEWIDTH + tx <n ) //if n was a multiple of blockDim then this was not required Ads[ty][tx] = A[ row*n + i*TILEWIDTH + tx]; if(i*TILEWIDTH + ty <n ) Bds[ty][tx] = B[ (i*TILEWIDTH + ty)*n + col]; __syncthreads(); int m =n%TILEWIDTH; if(m==0) m=TILEWIDTH; for(int k=0;k<m;k++){//printf("add"); val+= Ads[ty][k]*Bds[tx][k]; } __syncthreads(); C[row*n + col]= val; } } __global__ void MatrixMulKernel(float* Md, float* Nd, float* Pd, int Width) { __shared__ float Mds[TILE_WIDTH][TILE_WIDTH]; __shared__ float Nds[TILE_WIDTH][TILE_WIDTH]; int bx = blockIdx.x; int by = blockIdx.y; int tx = threadIdx.x; int ty = threadIdx.y; // Identify the row and column of the Pd element to work on int Row = by * TILE_WIDTH + ty; int Col = bx * TILE_WIDTH + tx; float Pvalue = 0; // Loop over the Md and Nd tiles required to compute the Pd element for (int m = 0; m < Width/TILE_WIDTH; ++m) { // Collaborative loading of Md and Nd tiles into shared memory Mds[ty][tx] = Md[Row*Width + (m*TILE_WIDTH + tx)]; Nds[ty][tx] = Nd[Col + (m*TILE_WIDTH + ty)*Width]; __syncthreads(); for (int k = 0; k < TILE_WIDTH; ++k) Pvalue += Mds[ty][k] * Nds[k][tx]; __syncthreads(); } Pd[Row*Width+Col] = Pvalue; } int min2Power(int x){ int res=1; while(res<x){ res*=2; } return res/2; } __host__ void vecMulMatrix(float* A,float* B,float* C, int n){ int size = n * n * sizeof(float); float *d_A, *d_B, *d_C; //Allocate device memory for A,B,C cudaMalloc((void**)&d_A, size); cudaMalloc((void**)&d_B, size); cudaMalloc((void**)&d_C, size); //copy A,B to device memory cudaMemcpy(d_A, A, size, cudaMemcpyHostToDevice); cudaMemcpy(d_B, B, size, cudaMemcpyHostToDevice); //call kernal function that the calculates the product and stores it in C dim3 dimBlock(TILEWIDTH,TILEWIDTH,1); dim3 dimGrid(ceil(n/(float)TILEWIDTH),ceil(n/(float)TILEWIDTH),1); // time_t t1=time(NULL); // for(int i=0;i<270;i++) // vecMulMatrixKernel<<<dimGrid,dimBlock >>>(d_A,d_B,d_C,n); clock_t start,end; start=clock(); MatrixMulKernel<<<dimGrid,dimBlock>>>(d_A,d_B,d_C,n); cudaDeviceSynchronize(); end=clock(); printf("time:%lf\n",(double)(end-start)/CLOCKS_PER_SEC); // time_t t2=time(NULL); // printf("%d\n",t2-t1); //copy C from devce memory cudaMemcpy(C, d_C, size, cudaMemcpyDeviceToHost); //free device memories cudaFree(d_A); cudaFree(d_B); cudaFree(d_C); } //Kernal function that runs in each thread int main(){ int maxThreads=640; int n=1024*2;//640; int i,j; // float A[n][n],C[n][n],B[n][n]; // for(i=0;i<n;i++){ // for(j=0;j<n;j++){ // A[i][j]=(i+j)%1024; // B[i][j]=(i*j)%1024; // } // } float **A=(float**)malloc(1024*sizeof(float*)); float **B=(float**)malloc(1024*sizeof(float*)); float **C=(float**)malloc(1024*sizeof(float*)); for(int i=0;i<1024;i++){ A[i]=(float*)malloc(1024*sizeof(float)); B[i]=(float*)malloc(1024*sizeof(float)); C[i]=(float*)malloc(1024*sizeof(float)); } vecMulMatrix(&A[0][0],&B[0][0],&C[0][0],n); //for(i=0;i<n;i++){ // for(j=0;j<n;j++){ // printf("%.3f ",A[i][j]); // } // printf("\n"); // } // printf("---\n"); // for(i=0;i<n;i++){ // for(j=0;j<n;j++){ // printf("%.3f ",B[i][j]); // } // printf("\n"); // } // printf("---\n"); // for(i=0;i<n;i++){ // for(j=0;j<n;j++){ // printf("%.3f ",C[i][j]); // } // printf("\n"); // } return 0; }
23,795
#include<iostream> #include<cuda.h> #include<stdio.h> using namespace std; #define TILE_WIDTH 4 __global__ void MatrixMulKernel( int* A, int* B, int* C,int m, int n, int k) { __shared__ int ds_A[TILE_WIDTH][TILE_WIDTH]; __shared__ int ds_B[TILE_WIDTH][TILE_WIDTH]; int bx = blockIdx.x; int by = blockIdx.y; int tx = threadIdx.x; int ty = threadIdx.y; int cx = blockIdx.x * blockDim.x; int cy = blockIdx.y * blockDim.y; int Cx = cx + tx; int Cy = cy + ty; int Row = by * blockDim.y + ty; int Col = bx * blockDim.x + tx; int Cvalue = 0; int total_tiles = (n + TILE_WIDTH - 1) / TILE_WIDTH; for (int t = 0; t < total_tiles; ++t) { int Ax = t * TILE_WIDTH + tx; int Ay = cy + ty; int Bx = cx + tx; int By = t * TILE_WIDTH + ty; if (Ax < n && Ay < m) { ds_A[ty][tx] = A[Ay * n + Ax]; } else { ds_A[ty][tx] = 0; } if (Bx < n && By < k) { ds_B[ty][tx] = B[By * n + Bx]; } else { ds_B[ty][tx] = 0; } __syncthreads(); for (int i = 0; i < TILE_WIDTH; i++) { Cvalue+= ds_A[ty][i] * ds_B[i][tx]; } __syncthreads(); } if (Cx < n && Cy < m) { C[Cy * n + Cx] = Cvalue; } } int main() { int r1=30,r2=30,c1=30,c2 = 30; int *a= new int[r1*c1]; int *b= new int[r2*c2]; int *c= new int[r1*c2]; for(int i=0;i<r1;i++) for(int j=0;j<c1;j++) { a[i*c1+j] = rand()%100;} for(int i=0;i<r2;i++) { for(int j=0;j<c2;j++) { b[i*c2+j]= rand()%100;}} if(r2!=c1) { cout<<"not possible"; return 0; } else { int *d_a,*d_b,*d_c; cudaMalloc((void**)&d_a,sizeof(int)*r1*c1); cudaMalloc((void**)&d_b,sizeof(int)*r2*c2); cudaMalloc((void**)&d_c,sizeof(int)*r1*c2); cudaMemcpy(d_a,a,sizeof(int)*r1*c1,cudaMemcpyHostToDevice); cudaMemcpy(d_b,b,sizeof(int)*r2*c2,cudaMemcpyHostToDevice); const dim3 blocksize((c2/TILE_WIDTH) + 1, (r1/TILE_WIDTH) + 1, 1);//Number of Blocks required const dim3 gridsize(TILE_WIDTH, TILE_WIDTH, 1);//Number of threads in each block /*const dim3 blocksize(ceil(r1-1)/16 +1,ceil(c2-1)/16+1,1); const dim3 gridsize(16,16,1);*/ //matrixmul<<<dim3(50,50),1>>>(d_a,d_b,d_c,r1,c2,r2); MatrixMulKernel<<<blocksize,gridsize>>>(d_a,d_b,d_c,r1,c2,r2); cudaMemcpy(c,d_c,sizeof(int)*r1*c2,cudaMemcpyDeviceToHost); for(int i=0;i<r1;i++) { for(int j=0;j<c2;j++) { cout<<c[i*c2+j]<<" "; } cout<<endl;} cout<<endl; cudaFree(d_a); cudaFree(d_b); cudaFree(d_c); } return 0; }
23,796
#include <stdio.h> #include <stdlib.h> #include <inttypes.h> // Define constants and data types #define MAX_FILE_SIZE 1048576 #define STORAGE_SIZE 1085440 #define DATAFILE "./data.bin" #define OUTPUTFILE "./snapshot.bin" #define FILE_ENTRIES 1024 #define META_SIZE 31 #define DATA_SIZE 1024 #define LS_S_OFFSET 1024 #define LS_D_OFFSET 3072 #define META_OFFSET 5120 #define SIZE_OFFSET 21 #define CREATET_OFFSET SIZE_OFFSET+2 #define MODIFYT_OFFSET CREATET_OFFSET+4 #define DATA_OFFSET 36864 #define DNE 0xffffffff typedef unsigned char uchar; typedef uint32_t u32; const int G_WRITE = 1; const int G_READ = 2; const int LS_S = 3; const int LS_D = 4; const int RM = 5; const int RM_RF = 6; // Declare variables __device__ __managed__ u32 currentTime = 0; __device__ __managed__ u32 fileCt = 0; __device__ __managed__ uchar *volume; // ================================================================== // How I use volume: // V--0 V--3072 V--36864 // ------------------------------------------------------------------ // | Temp | LS_S | LS_D | Metadata | Data | // ------------------------------------------------------------------ // ^--1024 ^--5120 // Temp => For pending // LS_S => Array for sorting by LS_S // LS_D => Array for sorting by LS_D // Metadata => // Entry structure: // V--0 V--21 V--23 V--27 // ----------------------------------- // | Name | Size | CreateT | ModifyT | // ----------------------------------- // Name := 21 bytes, for 20 char and '\0' // Size := 2 bytes // CreateT := 4 bytes // ModifyT := 4 bytes // Total size = 31 bytes // ================================================================== // Function // ****************************************************************** // Initialize void init_volume() { for (int i = 0; i < STORAGE_SIZE; i++) { volume[i] = 0; } } // ****************************************************************** // ****************************************************************** // File I/O int loadBinaryFile(const char *fileName, uchar *input, int fileSize) { FILE *fptr = fopen(fileName, "rb"); // Get size fseek(fptr, 0, SEEK_END); int size = ftell(fptr); rewind(fptr); // Read data from input file fread(input, sizeof(unsigned char), size, fptr); if (fileSize < size) { printf("ERROR: Input size is too small to store input data!\n"); } fclose(fptr); return size; } void writeBinaryFile(const char *fileName, uchar *input, int fileSize) { FILE *fptr = fopen(fileName, "wb"); // Read data from input file fwrite(input, sizeof(unsigned char), fileSize, fptr); fclose(fptr); } // ****************************************************************** // ****************************************************************** // FS Helper function __device__ inline int dstrlen(const char *str) { int len = 0; for (; str[len] != '\0'; len++); return len; } __device__ bool isNameMatched(int fid, const char *name) { bool isMatched = true; int len = dstrlen(name); for (int j = 0; j < len; j++) { if (volume[META_OFFSET+fid*META_SIZE+j] != name[j]) { isMatched = false; break; } } if (volume[META_OFFSET+fid*META_SIZE+len] != '\0') isMatched = false; return isMatched; } __device__ u32 createNewFile(const char *name) { u32 fid = fileCt++; int len = 0; for (; name[len] != '\0'; len++) { volume[META_OFFSET+fid*META_SIZE+len] = name[len]; } volume[META_OFFSET+fid*META_SIZE+len] = '\0'; volume[META_OFFSET+fid*META_SIZE+SIZE_OFFSET] = 0; volume[META_OFFSET+fid*META_SIZE+SIZE_OFFSET+1] = 0; volume[META_OFFSET+fid*META_SIZE+CREATET_OFFSET] = (currentTime & 0xFF000000) >> 24; volume[META_OFFSET+fid*META_SIZE+CREATET_OFFSET+1] = (currentTime & 0x00FF0000) >> 16; volume[META_OFFSET+fid*META_SIZE+CREATET_OFFSET+2] = (currentTime & 0x0000FF00) >> 8; volume[META_OFFSET+fid*META_SIZE+CREATET_OFFSET+3] = (currentTime & 0x000000FF); volume[META_OFFSET+fid*META_SIZE+MODIFYT_OFFSET] = (currentTime & 0xFF000000) >> 24; volume[META_OFFSET+fid*META_SIZE+MODIFYT_OFFSET+1] = (currentTime & 0x00FF0000) >> 16; volume[META_OFFSET+fid*META_SIZE+MODIFYT_OFFSET+2] = (currentTime & 0x0000FF00) >> 8; volume[META_OFFSET+fid*META_SIZE+MODIFYT_OFFSET+3] = (currentTime & 0x000000FF); currentTime++; return fid; } __device__ inline void updateFileSize(int fid, int len) { volume[META_OFFSET+fid*META_SIZE+SIZE_OFFSET] = (len & 0x0000FF00) >> 8; volume[META_OFFSET+fid*META_SIZE+SIZE_OFFSET+1] = (len & 0x000000FF); } __device__ inline void updateFileModifyTime(int fid) { volume[META_OFFSET+fid*META_SIZE+MODIFYT_OFFSET] = (currentTime & 0xFF000000) >> 24; volume[META_OFFSET+fid*META_SIZE+MODIFYT_OFFSET+1] = (currentTime & 0x00FF0000) >> 16; volume[META_OFFSET+fid*META_SIZE+MODIFYT_OFFSET+2] = (currentTime & 0x0000FF00) >> 8; volume[META_OFFSET+fid*META_SIZE+MODIFYT_OFFSET+3] = (currentTime & 0x000000FF); currentTime++; } __device__ inline void updateData(int addr, uchar data) { volume[addr] = data; } __device__ inline u32 getData(int addr) { return volume[addr]; } __device__ inline u32 getFileDataAddress(int fid) { return DATA_OFFSET+fid*DATA_SIZE; } __device__ u32 getFid(const char *name) { u32 fid = DNE; for (u32 i = 0; i < fileCt; i++) { if (isNameMatched(i, name)) { fid = i; break; } } if (fid == DNE) { fid = createNewFile(name); } return fid; } __device__ void sortD() { for (int i = 0; i < fileCt; i++) { volume[LS_D_OFFSET+i*2] = (i & 0x0000FF00) >> 8; volume[LS_D_OFFSET+i*2+1] = i & 0x000000FF; } for (int i = 0; i < fileCt; i++) { u32 swap = i; u32 currentFid = (((u32)(volume[LS_D_OFFSET+i*2])) << 8) | ((u32)(volume[LS_D_OFFSET+i*2+1])); u32 max = ((u32)volume[META_OFFSET+currentFid*META_SIZE+MODIFYT_OFFSET] << 24) | ((u32)volume[META_OFFSET+currentFid*META_SIZE+MODIFYT_OFFSET+1] << 16) | ((u32)volume[META_OFFSET+currentFid*META_SIZE+MODIFYT_OFFSET+2] << 8) | ((u32)volume[META_OFFSET+currentFid*META_SIZE+MODIFYT_OFFSET+3]); for (int j = i+1; j < fileCt; j++) { u32 tmpFid = (((u32)(volume[LS_D_OFFSET+j*2])) << 8) | ((u32)(volume[LS_D_OFFSET+j*2+1])); u32 tmp = ((u32)volume[META_OFFSET+tmpFid*META_SIZE+MODIFYT_OFFSET] << 24) | ((u32)volume[META_OFFSET+tmpFid*META_SIZE+MODIFYT_OFFSET+1] << 16) | ((u32)volume[META_OFFSET+tmpFid*META_SIZE+MODIFYT_OFFSET+2] << 8) | ((u32)volume[META_OFFSET+tmpFid*META_SIZE+MODIFYT_OFFSET+3]); if (tmp > max) { currentFid = tmpFid; max = tmp; swap = j; } } volume[LS_D_OFFSET+swap*2] = volume[LS_D_OFFSET+i*2]; volume[LS_D_OFFSET+swap*2+1] = volume[LS_D_OFFSET+i*2+1]; volume[LS_D_OFFSET+i*2] = (currentFid & 0x0000FF00) >> 8; volume[LS_D_OFFSET+i*2+1] = currentFid & 0x000000FF; } } __device__ void printD() { printf("===sort by modified time===\n"); for (int i = 0; i < fileCt; i++) { int fid = ((int)(volume[LS_D_OFFSET+i*2]) << 8) | ((int)(volume[LS_D_OFFSET+i*2+1])); for (int j = 0; volume[META_OFFSET+fid*META_SIZE+j] != '\0'; j++) printf("%c", volume[META_OFFSET+fid*META_SIZE+j]); printf("\n"); } } __device__ void sortS() { for (int i = 0; i < fileCt; i++) { volume[LS_S_OFFSET+i*2] = (i & 0x0000FF00) >> 8; volume[LS_S_OFFSET+i*2+1] = i & 0x000000FF; } for (int i = 0; i < fileCt; i++) { u32 swap = i; u32 currentFid = (((u32)(volume[LS_S_OFFSET+i*2])) << 8) | ((u32)(volume[LS_S_OFFSET+i*2+1])); u32 max = ((u32)volume[META_OFFSET+currentFid*META_SIZE+SIZE_OFFSET] << 8) | ((u32)volume[META_OFFSET+currentFid*META_SIZE+SIZE_OFFSET+1]); for (int j = i+1; j < fileCt; j++) { u32 tmpFid = (((u32)(volume[LS_S_OFFSET+j*2])) << 8) | ((u32)(volume[LS_S_OFFSET+j*2+1])); u32 tmp = ((u32)volume[META_OFFSET+tmpFid*META_SIZE+SIZE_OFFSET] << 8) | ((u32)volume[META_OFFSET+tmpFid*META_SIZE+SIZE_OFFSET+1]); if (tmp > max) { currentFid = tmpFid; max = tmp; swap = j; } else if (tmp == max) { u32 tct = ((u32)volume[META_OFFSET+tmpFid*META_SIZE+CREATET_OFFSET] << 24) | ((u32)volume[META_OFFSET+tmpFid*META_SIZE+CREATET_OFFSET+1] << 16) | ((u32)volume[META_OFFSET+tmpFid*META_SIZE+CREATET_OFFSET+2] << 8) | ((u32)volume[META_OFFSET+tmpFid*META_SIZE+CREATET_OFFSET+3]); u32 cct = ((u32)volume[META_OFFSET+currentFid*META_SIZE+CREATET_OFFSET] << 24) | ((u32)volume[META_OFFSET+currentFid*META_SIZE+CREATET_OFFSET+1] << 16) | ((u32)volume[META_OFFSET+currentFid*META_SIZE+CREATET_OFFSET+2] << 8) | ((u32)volume[META_OFFSET+currentFid*META_SIZE+CREATET_OFFSET+3]); if (cct > tct) { currentFid = tmpFid; max = tmp; swap = j; } } } volume[LS_S_OFFSET+swap*2] = volume[LS_S_OFFSET+i*2]; volume[LS_S_OFFSET+swap*2+1] = volume[LS_S_OFFSET+i*2+1]; volume[LS_S_OFFSET+i*2] = (currentFid & 0x0000FF00) >> 8; volume[LS_S_OFFSET+i*2+1] = currentFid & 0x000000FF; } } __device__ void printS() { printf("===sort by file size===\n"); for (int i = 0; i < fileCt; i++) { int fid = ((int)(volume[LS_S_OFFSET+i*2]) << 8) | ((int)(volume[LS_S_OFFSET+i*2+1])); u32 tmp = (((u32)(volume[META_OFFSET+fid*META_SIZE+SIZE_OFFSET])) << 8) | ((u32)volume[META_OFFSET+fid*META_SIZE+SIZE_OFFSET+1]); for (int j = 0; volume[META_OFFSET+fid*META_SIZE+j] != '\0'; j++) printf("%c", volume[META_OFFSET+fid*META_SIZE+j]); printf(" %d\n", tmp); } } __device__ void deleteFileByName(const char *name) { int target = DNE; for (int i = 0; i < fileCt; i++) { if(isNameMatched(i, name)) { target = i; break; } } fileCt--; if (target != fileCt) { for (int i = 0; i < META_SIZE; i++) { volume[META_OFFSET+target*META_SIZE+i] = volume[META_OFFSET+fileCt*META_SIZE+i]; } for (int i = 0; i < volume[META_OFFSET+fileCt*META_OFFSET+SIZE_OFFSET]; i++) { volume[DATA_OFFSET+target*DATA_SIZE+i] = volume[DATA_OFFSET+fileCt*DATA_SIZE+i]; } } } // ****************************************************************** // ****************************************************************** // FS Operation __device__ u32 open(const char *name, int type) { u32 fid = getFid(name); return fid; } __device__ void write(uchar *src, int len, u32 fid) { updateFileSize(fid, len); updateFileModifyTime(fid); u32 entry = getFileDataAddress(fid); for (u32 i = 0; i < len; i++) { updateData(entry+i,src[i]); } } __device__ void read(uchar *dst, int len, u32 fid) { u32 entry = getFileDataAddress(fid); for (u32 i = 0; i < len; i++) { dst[i] = getData(entry+i); } } __device__ void gsys(int type) { switch (type) { case LS_D: sortD(); printD(); break; case LS_S: sortS(); printS(); break; default: sortS(); printS(); break; } } __device__ void gsys(int type, const char *name) { switch (type) { case RM: deleteFileByName(name); break; default: deleteFileByName(name); break; } } // ****************************************************************** // ****************************************************************** // Kernel function __global__ void mykernel(uchar *input, uchar *output) { //####kernel start#### u32 fp = open("t.txt\0", G_WRITE); write(input, 64, fp); fp = open("b.txt\0", G_WRITE); write(input+32, 32, fp); fp = open("t.txt\0", G_WRITE); write(input+32, 32, fp); fp = open("t.txt\0", G_READ); read(output, 32, fp); gsys(LS_D); gsys(LS_S); fp = open("b.txt\0", G_WRITE); write(input+64, 12, fp); gsys(LS_S); gsys(LS_D); gsys(RM, "t.txt\0"); gsys(LS_S); //####kernel end#### } // ****************************************************************** int main() { cudaMallocManaged(&volume, STORAGE_SIZE); init_volume(); uchar *input, *output; cudaMallocManaged(&input, MAX_FILE_SIZE); cudaMallocManaged(&output, MAX_FILE_SIZE); for (int i = 0; i < MAX_FILE_SIZE; i++) { output[i] = 0; } loadBinaryFile(DATAFILE, input, MAX_FILE_SIZE); cudaSetDevice(5); mykernel<<<1, 1>>>(input, output); cudaDeviceSynchronize(); writeBinaryFile(OUTPUTFILE, output, MAX_FILE_SIZE); cudaDeviceReset(); return 0; }
23,797
#include <stdlib.h> #include <fstream> #include <thrust/sort.h> #include <stdio.h> #include <assert.h> #include <math.h> #include <cuda.h> #define NUM_THREADS 256 int main( int argc, char **argv ) { cudaThreadSynchronize(); }
23,798
#include "includes.h" /** * Project TACO: Parallel ACO algorithm for TSP * 15-418 Parallel Algorithms - Final Project * Ivan Wang, Carl Lin */ #define MAX_THREADS 128 __device__ static inline int toIndex(int i, int j) { return i * MAX_CITIES + j; } __global__ void seqPheroUpdate(float *phero, float *pheroReal, int *paths, float *tourLengths) { memcpy(phero, pheroReal, sizeof(float) * MAX_CITIES * MAX_CITIES); int from, to; // evaporate for (from = 0; from < MAX_CITIES; from++) { for (to = 0; to < from; to++) { phero[toIndex(from, to)] *= 1.0 - RHO; if (phero[toIndex(from, to)] < 0.0) { phero[toIndex(from, to)] = INIT_PHER; } phero[toIndex(to, from)] = phero[toIndex(from, to)]; } } //Add new pheromone to the trails for (int ant = 0; ant < MAX_ANTS; ant++) { for (int i = 0; i < MAX_CITIES; i++) { from = paths[toIndex(ant, i)]; if (i < MAX_CITIES - 1) { to = paths[toIndex(ant, i+1)]; } else { to = paths[toIndex(ant, 0)]; } phero[toIndex(from, to)] += (QVAL / tourLengths[ant]); phero[toIndex(to, from)] = phero[toIndex(from, to)]; } } }
23,799
#include <err.h> #include <cuda.h> #include <stdio.h> #include <unistd.h> #include <stdint.h> #define BUFLEN (4096) int byte_sum(uint8_t* bytes, int size) { int i = 0; int sum = 0; for(; i< size; i++) { sum += bytes[i]; } return sum; } void print_nonzeros(uint8_t* bytes, int size) { int i = 0; for(; i< size; i++) { if (bytes[i] != 0) printf("%x", bytes[i]); } return; } int main(int argc, char *argv[]) { unsigned char host_buf[BUFLEN]; unsigned char *gpu_buf; uint64_t num_bytes =0; while (cudaMalloc(&gpu_buf, BUFLEN) == cudaSuccess) { num_bytes+=BUFLEN; if (cudaMemcpy(host_buf, gpu_buf, BUFLEN, cudaMemcpyDeviceToHost)) err(1, "cudaMemcpy failed\n"); if (byte_sum(host_buf, BUFLEN) < 768) { continue; } write(fileno(stdout), host_buf, BUFLEN); printf("\n"); } printf("%lld bytes copied\n",num_bytes); return 0; }
23,800
#include <stdio.h> #include <cuda_runtime.h> #include <time.h> #include <sys/time.h> #define CHECK(call) \ { \ const cudaError_t error = call; \ if(error 1= cudaSuccess) \ { \ printf("Error: %s : %d, ", __FILE__, __LINE__); \ printf("code: %d, reason: %s\n", error, cudaGetErrorString(error)); \ exit(1); \ } \ } void printMatrix(int* data, const int nx, const int ny) { int* pdata = data; printf("\nMatrix : (%d, %d)\n", nx, ny); for(int i=0;i<ny;++i) { for(int j =0;j<nx;++j) { printf("%3d", pdata[j]); } pdata += nx; printf("\n"); } printf("\n"); } __global__ void PrintThreadBlockIndex(int* data, const int nx, const int ny) { int ix = threadIdx.x + blockIdx.x * blockDim.x; int iy = threadIdx.y + blockIdx.y * blockDim.y; unsigned int idex = ix + iy * nx; printf("thread index (%d, %d), block index (%d, %d) coordinate (%d, %d), global index %d and value %d\n", threadIdx.x, threadIdx.y, blockIdx.x, blockIdx.y, ix, iy,idex, data[idex]); } void InitData(int* data, const int size) { time_t t; srand((unsigned)time(&t)); for(int i =0; i < size; ++i) { data[i] = (int)(rand() & 0xFF) /10.0f; } } int main(int argc, char const *argv[]) { printf("%s Starting ... \n", argv[0]); int dev = 0; cudaDeviceProp deviceProp; cudaGetDeviceProperties(&deviceProp,dev); printf("Using Device %d, %s\n", dev, deviceProp.name); cudaSetDevice(dev); int nx = 8; int ny = 6; int nxy = nx * ny; size_t nBytes = nxy * sizeof(int); int* hA; hA = (int*)malloc(nBytes); InitData(hA, nxy); printMatrix(hA, nx, ny); int* dMat; cudaMalloc((void**)&dMat, nBytes); cudaMemcpy(dMat, hA, nBytes, cudaMemcpyHostToDevice); dim3 block(4,2); dim3 grid((nx + block.x -1) / block.x, (ny + block.y - 1) / block.y); PrintThreadBlockIndex<<<grid, block>>>(dMat, nx, ny); cudaDeviceSynchronize(); cudaFree(dMat); free(hA); cudaDeviceReset(); return 0; }