Instruction stringlengths 45 106 | input_code stringlengths 1 13.7k | output_code stringlengths 1 13.7k |
|---|---|---|
Produce a language-to-language conversion: from C# to Julia, same semantics. | using System;
class program
{
static void Main()
{
knapSack(40);
var sw = System.Diagnostics.Stopwatch.StartNew();
Console.Write(knapSack(400) + "\n" + sw.Elapsed);
Console.Read();
}
static string knapSack(uint w1)
{
init(); change();
uint n = (ui... | using MathProgBase, Cbc
struct KPDSupply{T<:Integer}
item::String
weight::T
value::T
quant::T
end
Base.show(io::IO, kdps::KPDSupply) = print(io, kdps.quant, " ", kdps.item, " ($(kdps.weight) kg, $(kdps.value) €)")
function solve(gear::Vector{KPDSupply{T}}, capacity::Integer) where T<:Integer
w = g... |
Port the provided C# code into Julia while preserving the original functionality. | using System.Collections;
using System.Collections.Generic;
using static System.Console;
using static System.Math;
using static System.Linq.Enumerable;
public class Solver
{
private static readonly (int dx, int dy)[]
hidatoMoves = {(1,0),(1,1),(0,1),(-1,1),(-1,0),(-1,-1),(0,-1),(1,-1)};
priva... | module Hidato
export hidatosolve, printboard, hidatoconfigure
function hidatoconfigure(str)
lines = split(str, "\n")
nrows, ncols = length(lines), length(split(lines[1], r"\s+"))
board = fill(-1, (nrows, ncols))
presets = Vector{Int}()
starts = Vector{CartesianIndex{2}}()
maxmoves = 0
for ... |
Convert this C# snippet to Julia and keep its semantics consistent. | using System.Collections;
using System.Collections.Generic;
using static System.Console;
using static System.Math;
using static System.Linq.Enumerable;
public class Solver
{
private static readonly (int dx, int dy)[]
hidatoMoves = {(1,0),(1,1),(0,1),(-1,1),(-1,0),(-1,-1),(0,-1),(1,-1)};
priva... | module Hidato
export hidatosolve, printboard, hidatoconfigure
function hidatoconfigure(str)
lines = split(str, "\n")
nrows, ncols = length(lines), length(split(lines[1], r"\s+"))
board = fill(-1, (nrows, ncols))
presets = Vector{Int}()
starts = Vector{CartesianIndex{2}}()
maxmoves = 0
for ... |
Change the programming language of this snippet from C# to Julia without modifying what it does. | using System;
public static class Angles
{
public static void Main() => Print(-2, -1, 0, 1, 2, 6.2831853, 16, 57.2957795, 359, 6399, 1_000_000);
public static void Print(params double[] angles) {
string[] names = { "Degrees", "Gradians", "Mils", "Radians" };
Func<double, double> rnd = a => Mat... | using Formatting
d2d(d) = d % 360
g2g(g) = g % 400
m2m(m) = m % 6400
r2r(r) = r % 2π
d2g(d) = d2d(d) * 10 / 9
d2m(d) = d2d(d) * 160 / 9
d2r(d) = d2d(d) * π / 180
g2d(g) = g2g(g) * 9 / 10
g2m(g) = g2g(g) * 16
g2r(g) = g2g(g) * π / 200
m2d(m) = m2m(m) * 9 / 160
m2g(m) = m2m(m) / 16
m2r(m) = m2m(m) * π / 3200
r2d(r) = r2... |
Port the provided C# code into Julia while preserving the original functionality. | XmlReader XReader;
XReader = XmlReader.Create(new StringReader("<inventory title=... </inventory>"));
XReader = XmlReader.Create("xmlfile.xml");
IXPathNavigable XDocument = new XPathDocument(XReader);
XPathNavigator Nav = XDocument.CreateNavigator();
Nav = Nav.SelectSingleNode("
if(Nav.MoveToFirst())
{
... | using LibExpat
xdoc = raw"""<inventory title="OmniCorp Store
<section name="health">
<item upc="123456789" stock="12">
<name>Invisibility Cream</name>
<price>14.50</price>
<description>Makes you invisible</description>
</item>
<item upc="445322344" stock="18">
<name>Levitation Sa... |
Convert this C# snippet to Julia and keep its semantics consistent. | using System;
using System.Net;
class Program
{
static void Main(string[] args)
{
var client = new WebClient();
client.Credentials = CredentialCache.DefaultCredentials;
client.Credentials = new NetworkCredential("User", "Password");
var data = client.Download... | using HTTP, HTTP.IOExtras, JSON, MusicProcessing
HTTP.open("POST", "http://music.com/play") do io
write(io, JSON.json([
"auth" => "12345XXXX",
"song_id" => 7,
]))
r = startread(io)
@show r.status
while !eof(io)
bytes = readavailable(io)
play(bytes)
end
end
|
Convert the following code from C# to Julia, ensuring the logic remains intact. | using System;
using System.Collections.Generic;
using System.Linq;
namespace RankingMethods {
class Program {
static void Main(string[] args) {
Dictionary<string, int> scores = new Dictionary<string, int> {
["Solomon"] = 44,
["Jason"] = 42,
["Erro... | function ties{T<:Real}(a::Array{T,1})
unique(a[2:end][a[2:end] .== a[1:end-1]])
end
|
Write a version of this C# function in Julia with identical behavior. | using System;
using System.Collections.Generic;
using System.Linq;
using System.Text.RegularExpressions;
namespace StraddlingCheckerboard
{
class Program
{
public readonly static IReadOnlyDictionary<char, string> val2Key;
public readonly static IReadOnlyDictionary<string, char> key2Val;
... | function straddlingcheckerboard(board, msg, doencode)
lookup = Dict()
reverselookup = Dict()
row2 = row3 = slash = -1
function encode(x)
s = ""
for ch in replace(replace(uppercase(x), r"([01-9])", s";=;\1"), r";=;", slash)
c = string(ch)
if haskey(lookup, c)
... |
Write a version of this C# function in Julia with identical behavior. | using System;
using System.Collections.Generic;
using System.IO;
namespace IBeforeE {
class Program {
static bool IsOppPlausibleWord(string word) {
if (!word.Contains("c") && word.Contains("ei")) {
return true;
}
if (word.Contains("cie")) {
... |
open("unixdict.txt") do txtfile
rule1, notrule1, rule2, notrule2 = 0, 0, 0, 0
for word in eachline(txtfile)
if ismatch(r"ie"i, word)
if ismatch(r"cie"i, word)
notrule1 += 1
else
rule1 += 1
end
end
if ... |
Convert this C# snippet to Julia and keep its semantics consistent. | using System;
using System.Collections.Generic;
using System.IO;
namespace IBeforeE {
class Program {
static bool IsOppPlausibleWord(string word) {
if (!word.Contains("c") && word.Contains("ei")) {
return true;
}
if (word.Contains("cie")) {
... |
open("unixdict.txt") do txtfile
rule1, notrule1, rule2, notrule2 = 0, 0, 0, 0
for word in eachline(txtfile)
if ismatch(r"ie"i, word)
if ismatch(r"cie"i, word)
notrule1 += 1
else
rule1 += 1
end
end
if ... |
Produce a functionally identical Julia code for the snippet given in C#. | using System.Diagnostics;
namespace RC
{
internal class Program
{
public static void Main()
{
string sSource = "Sample App";
string sLog = "Application";
string sEvent = "Hello from RC!";
if (!EventLog.SourceExists(sSource))
EventLog.CreateEventSource(sSource, sLog);... | cmd = "eventcreate /T INFORMATION /ID 123 /D \"Rosetta Code Write to Windows event log task example\""
Base.run(`$cmd`)
|
Preserve the algorithm and functionality while converting the code from C# to Julia. | using System;
using System.Collections.Generic;
using System.Linq;
public class Program
{
public static void Main()
{
Circle circle = ((3, -5), 3);
Line[] lines = {
((-10, 11), (10, -9)),
((-10, 11), (-11, 12), true),
((3, -2), (7, -2))
};
Pri... | using Luxor
const centers = [Point(3, -5), Point(0, 0), Point(4, 2)]
const rads = [3, 4, 5]
const lins = [
[Point(-10, 11), Point(10, -9)], [Point(-10, 11), Point(-11, 12)],
[Point(3, -2), Point(7, -2)], [Point(0, -3), Point(0, 6)],
[Point(6, 3), Point(10, 7)], [Point(7, 4), Point(11, 8)],
]
println("Ce... |
Ensure the translated Julia code behaves exactly like the original C# snippet. | using System.Collections;
using System.Collections.Generic;
using static System.Console;
using static System.Math;
using static System.Linq.Enumerable;
public class Solver
{
private static readonly (int dx, int dy)[]
hopidoMoves = {(-3,0),(0,-3),(0,3),(3,0),(-2,-2),(-2,2),(2,-2),(2,2)},
priva... | using .Hidato
const hopid = """
. 0 0 . 0 0 .
0 0 0 0 0 0 0
0 0 0 0 0 0 0
. 0 0 0 0 0 .
. . 0 0 0 . .
. . . 0 . . . """
const hopidomoves = [[-3, 0], [0, -3], [-2, -2], [-2, 2], [2, -2], [0, 3], [3, 0], [2, 2]]
board, maxmoves, fixed, starts = hidatoconfigure(hopid)
printboard(board, " 0", " ")
hidatos... |
Maintain the same structure and functionality when rewriting this code in Julia. | using System.Collections;
using System.Collections.Generic;
using static System.Console;
using static System.Math;
using static System.Linq.Enumerable;
public class Solver
{
private static readonly (int dx, int dy)[]
hopidoMoves = {(-3,0),(0,-3),(0,3),(3,0),(-2,-2),(-2,2),(2,-2),(2,2)},
priva... | using .Hidato
const hopid = """
. 0 0 . 0 0 .
0 0 0 0 0 0 0
0 0 0 0 0 0 0
. 0 0 0 0 0 .
. . 0 0 0 . .
. . . 0 . . . """
const hopidomoves = [[-3, 0], [0, -3], [-2, -2], [-2, 2], [2, -2], [0, 3], [3, 0], [2, 2]]
board, maxmoves, fixed, starts = hidatoconfigure(hopid)
printboard(board, " 0", " ")
hidatos... |
Translate this program into Julia but keep the logic exactly as in C#. | using System.Collections;
using System.Collections.Generic;
using static System.Console;
using static System.Math;
using static System.Linq.Enumerable;
public class Solver
{
private static readonly (int dx, int dy)[]
numbrixMoves = {(1,0),(0,1),(-1,0),(0,-1)};
private (int dx, int dy)[] moves... | using .Hidato
const numbrixmoves = [[-1, 0], [0, -1], [0, 1], [1, 0]]
board, maxmoves, fixed, starts = hidatoconfigure(numbrix1)
printboard(board, " 0 ", " ")
hidatosolve(board, maxmoves, numbrixmoves, fixed, starts[1][1], starts[1][2], 1)
printboard(board)
board, maxmoves, fixed, starts = hidatoconfigure(numbrix2... |
Port the provided C# code into Julia while preserving the original functionality. | using System.Collections;
using System.Collections.Generic;
using static System.Console;
using static System.Math;
using static System.Linq.Enumerable;
public class Solver
{
private static readonly (int dx, int dy)[]
numbrixMoves = {(1,0),(0,1),(-1,0),(0,-1)};
private (int dx, int dy)[] moves... | using .Hidato
const numbrixmoves = [[-1, 0], [0, -1], [0, 1], [1, 0]]
board, maxmoves, fixed, starts = hidatoconfigure(numbrix1)
printboard(board, " 0 ", " ")
hidatosolve(board, maxmoves, numbrixmoves, fixed, starts[1][1], starts[1][2], 1)
printboard(board)
board, maxmoves, fixed, starts = hidatoconfigure(numbrix2... |
Produce a language-to-language conversion: from C# to Julia, same semantics. | using System;
using System.Dynamic;
class Example : DynamicObject
{
public override bool TryInvokeMember(InvokeMemberBinder binder, object[] args, out object result)
{
result = null;
Console.WriteLine("This is {0}.", binder.Name);
return true;
}
}
class Program
{
static void M... | function add(a, b)
try
a + b
catch
println("caught exception")
a * b
end
end
println(add(2, 6))
println(add(1//2, 1//2))
println(add("Hello ", "world"))
|
Generate a Julia translation of this C# snippet without changing its computational steps. | using System;
using System.Collections.Generic;
namespace SnakeAndLadder {
class Program {
private static Dictionary<int, int> snl = new Dictionary<int, int>() {
{4, 14},
{9, 31},
{17, 7},
{20, 38},
{28, 84},
{40, 59},
{51,... | const landingtoending = Dict(4 => 14, 9 => 31, 17 => 7, 20 => 38, 28 => 84, 40 => 59,
51 => 67, 54 => 34, 62 => 19, 63 => 81, 64 => 60, 71 => 91, 87 => 24, 93 => 73,
95 => 75, 99 => 78)
const sixesrollagain = true
function takeaturn(player, square, verbose=true)
while true
roll = rand(1:6)
... |
Port the following code from C# to Julia with equivalent syntax and logic. | using System;
using System.Collections.Generic;
namespace SnakeAndLadder {
class Program {
private static Dictionary<int, int> snl = new Dictionary<int, int>() {
{4, 14},
{9, 31},
{17, 7},
{20, 38},
{28, 84},
{40, 59},
{51,... | const landingtoending = Dict(4 => 14, 9 => 31, 17 => 7, 20 => 38, 28 => 84, 40 => 59,
51 => 67, 54 => 34, 62 => 19, 63 => 81, 64 => 60, 71 => 91, 87 => 24, 93 => 73,
95 => 75, 99 => 78)
const sixesrollagain = true
function takeaturn(player, square, verbose=true)
while true
roll = rand(1:6)
... |
Translate this program into Julia but keep the logic exactly as in C#. | using System;
using System.Collections.Generic;
using System.Linq;
public static class FareySequence
{
public static void Main() {
for (int i = 1; i <= 11; i++) {
Console.WriteLine($"F{i}: " + string.Join(", ", Generate(i).Select(f => $"{f.num}/{f.den}")));
}
for (int i = 100; i... | using DataStructures
function farey(n::Int)
rst = SortedSet{Rational}(Rational[0, 1])
for den in 1:n, num in 1:den-1
push!(rst, Rational(num, den))
end
return rst
end
for n in 1:11
print("F_$n: ")
for frac in farey(n)
print(numerator(frac), "/", denominator(frac), " ")
end
... |
Port the following code from C# to Julia with equivalent syntax and logic. | using System;
using System.Collections.Generic;
using System.Linq;
public static class FareySequence
{
public static void Main() {
for (int i = 1; i <= 11; i++) {
Console.WriteLine($"F{i}: " + string.Join(", ", Generate(i).Select(f => $"{f.num}/{f.den}")));
}
for (int i = 100; i... | using DataStructures
function farey(n::Int)
rst = SortedSet{Rational}(Rational[0, 1])
for den in 1:n, num in 1:den-1
push!(rst, Rational(num, den))
end
return rst
end
for n in 1:11
print("F_$n: ")
for frac in farey(n)
print(numerator(frac), "/", denominator(frac), " ")
end
... |
Rewrite this program in Julia while keeping its functionality equivalent to the C# version. | byte aByte = 2;
short aShort = aByte;
int anInt = aShort;
long aLong = anInt;
float aFloat = 1.2f;
double aDouble = aFloat;
BigInteger b = 5;
Complex c = 2.5;
| julia> function testme()
ui8::UInt8 = 1
ui16::UInt16 = ui8
ui32::UInt32 = ui8
ui64::UInt64 = ui8
flo::Float64 = ui8
return ui8, sizeof(ui8), ui16, sizeof(ui16), ui32, sizeof(ui32), ui64, sizeof(ui64), flo, sizeof(flo)
end
testme (generic function with 1 method)
... |
Translate this program into Julia but keep the logic exactly as in C#. | byte aByte = 2;
short aShort = aByte;
int anInt = aShort;
long aLong = anInt;
float aFloat = 1.2f;
double aDouble = aFloat;
BigInteger b = 5;
Complex c = 2.5;
| julia> function testme()
ui8::UInt8 = 1
ui16::UInt16 = ui8
ui32::UInt32 = ui8
ui64::UInt64 = ui8
flo::Float64 = ui8
return ui8, sizeof(ui8), ui16, sizeof(ui16), ui32, sizeof(ui32), ui64, sizeof(ui64), flo, sizeof(flo)
end
testme (generic function with 1 method)
... |
Write the same algorithm in Julia as shown in this C# implementation. | using System; using static System.Console;
class Program {
static bool[] np;
static void ms(long lmt) {
np = new bool[lmt]; np[0] = np[1] = true;
for (long n = 2, j = 1; n < lmt; n += j, j = 2) if (!np[n])
for (long k = n * n; k < lmt; k += n) np[k] = true; }
static bool is_Mag(long n) { lon... | using Primes
function ismagnanimous(n)
n < 10 && return true
for i in 1:ndigits(n)-1
q, r = divrem(n, 10^i)
!isprime(q + r) && return false
end
return true
end
function magnanimous(N)
mvec, i = Int[], 0
while length(mvec) < N
if ismagnanimous(i)
push!(mvec, ... |
Write the same algorithm in Julia as shown in this C# implementation. | using System;
using System.Numerics;
namespace MersennePrimes {
class Program {
static BigInteger Sqrt(BigInteger x) {
if (x < 0) throw new ArgumentException("Negative argument.");
if (x < 2) return x;
BigInteger y = x / 2;
while (y > x / y) {
... | using Primes
mersenne(n::Integer) = convert(typeof(n), 2) ^ n - one(n)
function main(nmax::Integer)
n = ith = zero(nmax)
while ith ≤ nmax
if isprime(mersenne(n))
println("M$n")
ith += 1
end
n += 1
end
end
main(big(20))
|
Convert this C# block to Julia, preserving its control flow and logic. | using System;
using System.Numerics;
namespace MersennePrimes {
class Program {
static BigInteger Sqrt(BigInteger x) {
if (x < 0) throw new ArgumentException("Negative argument.");
if (x < 2) return x;
BigInteger y = x / 2;
while (y > x / y) {
... | using Primes
mersenne(n::Integer) = convert(typeof(n), 2) ^ n - one(n)
function main(nmax::Integer)
n = ith = zero(nmax)
while ith ≤ nmax
if isprime(mersenne(n))
println("M$n")
ith += 1
end
n += 1
end
end
main(big(20))
|
Produce a language-to-language conversion: from C# to Julia, same semantics. | using System;
using System.Collections.Generic;
using System.Linq;
using System.Text;
namespace TaxicabNumber
{
class Program
{
static void Main(string[] args)
{
IDictionary<long, IList<Tuple<int, int>>> taxicabNumbers = GetTaxicabNumbers(2006);
PrintTaxicabNumbers(taxic... | using Printf, DataStructures, IterTools
function findtaxinumbers(nmax::Integer)
cube2n = Dict{Int,Int}(x ^ 3 => x for x in 0:nmax)
sum2cubes = DefaultDict{Int,Set{NTuple{2,Int}}}(Set{NTuple{2,Int}})
for ((c1, _), (c2, _)) in product(cube2n, cube2n)
if c1 ≥ c2
push!(sum2cubes[c1 + c2], (... |
Keep all operations the same but rewrite the snippet in Julia. | using static System.Console;
using static System.Linq.Enumerable;
using System;
public static class StrongAndWeakPrimes
{
public static void Main() {
var primes = PrimeGenerator(10_000_100).ToList();
var strongPrimes = from i in Range(1, primes.Count - 2) where primes[i] > (primes[i-1] + primes[i+1... | using Primes, Formatting
function parseprimelist()
primelist = primes(2, 10000019)
strongs = Vector{Int64}()
weaks = Vector{Int64}()
balanceds = Vector{Int64}()
for (n, p) in enumerate(primelist)
if n == 1 || n == length(primelist)
continue
end
x = (primelist[n -... |
Ensure the translated Julia code behaves exactly like the original C# snippet. | using System;
using System.Numerics;
namespace LeftFactorial
{
class Program
{
static void Main(string[] args)
{
for (int i = 0; i <= 10; i++)
{
Console.WriteLine(string.Format("!{0} = {1}", i, LeftFactorial(i)));
}
for (int j = 2... | leftfactorial(n::Integer) = n ≤ 0 ? zero(n) : sum(factorial, 0:n-1)
@show leftfactorial.(0:10)
@show ndigits.(leftfactorial.(big.(1000:1000:10_000)))
|
Port the provided C# code into Julia while preserving the original functionality. | using System;
using System.Numerics;
namespace LeftFactorial
{
class Program
{
static void Main(string[] args)
{
for (int i = 0; i <= 10; i++)
{
Console.WriteLine(string.Format("!{0} = {1}", i, LeftFactorial(i)));
}
for (int j = 2... | leftfactorial(n::Integer) = n ≤ 0 ? zero(n) : sum(factorial, 0:n-1)
@show leftfactorial.(0:10)
@show ndigits.(leftfactorial.(big.(1000:1000:10_000)))
|
Write a version of this C# function in Julia with identical behavior. | using System; using System.Collections.Generic; using static System.Console; using System.Linq; using DT = System.DateTime;
class Program { static void Main(string[] args) { string s;
foreach (int lmt in new int[]{ 90, 300, 3000, 30000, 111000 }) {
var pr = PG.Primes(lmt).Skip(1).ToList(); DT st = DT.Now;
in... | using Primes
function prime_sum_prime_triplets_to(N, verbose=false)
a = primes(3, N)
prime_sieve_set = primesmask(1, N * 3)
len, triplets, n = length(a), Dict{Tuple{Int64,Int64,Int64}, Int}(), 0
for i in eachindex(a), j in i+1:len, k in j+1:len
if prime_sieve_set[a[i] + a[j] + a[k]]
... |
Can you help me rewrite this code in Julia instead of C#, keeping it the same logically? | using System; using System.Collections.Generic; using static System.Console; using System.Linq; using DT = System.DateTime;
class Program { static void Main(string[] args) { string s;
foreach (int lmt in new int[]{ 90, 300, 3000, 30000, 111000 }) {
var pr = PG.Primes(lmt).Skip(1).ToList(); DT st = DT.Now;
in... | using Primes
function prime_sum_prime_triplets_to(N, verbose=false)
a = primes(3, N)
prime_sieve_set = primesmask(1, N * 3)
len, triplets, n = length(a), Dict{Tuple{Int64,Int64,Int64}, Int}(), 0
for i in eachindex(a), j in i+1:len, k in j+1:len
if prime_sieve_set[a[i] + a[j] + a[k]]
... |
Translate the given C# code snippet into Julia without altering its behavior. | using System;
using BI = System.Numerics.BigInteger;
class Program {
static bool hmf(BI x) {
if (x < 4) return x == 1;
if ((x & 1) == 0 || x % 3 == 0) return true;
int l = (int)Math.Sqrt((double)x);
for (int j = 5, d = 4; j <= l; j += d = 6 - d)
if (x % j == 0) return x > j;
return f... | using Primes
function motzkin(N)
m = zeros(Int, N)
m[1] = m[2] = 1
for i in 3:N
m[i] = (m[i - 1] * (2i - 1) + m[i - 2] * (3i - 6)) ÷ (i + 1)
end
return m
end
println(" n M[n] Prime?\n-----------------------------------")
for (i, m) in enumerate(motzkin(42))
println(lp... |
Convert this C# block to Julia, preserving its control flow and logic. | using System;
namespace MagicSquareDoublyEven
{
class Program
{
static void Main(string[] args)
{
int n = 8;
var result = MagicSquareDoublyEven(n);
for (int i = 0; i < result.GetLength(0); i++)
{
for (int j = 0; j < result.GetLengt... | using Printf
function magicsquaredoubleeven(order::Int)
if order % 4 != 0; error("the order must be divisible by 4") end
sqr = Matrix{Int}(order, order)
mul = div(order, 4)
ext = vcat(1:mul, order-mul+1:order)
isext(i::Int, j::Int) = (i in ext) == (j in ext)
boolsqr = collect(isext(i, j) for i... |
Port the following code from C# to Julia with equivalent syntax and logic. | using System;
using static System.Console;
class Program {
const int mc = 103 * 1000 * 10000 + 11 * 9 + 1;
static bool[] sv = new bool[mc + 1];
static void sieve() { int[] dS = new int[10000];
for (int a = 9, i = 9999; a >= 0; a--)
for (int b = 9; b >= 0; b--)
for (int c = 9, s = a + b; c >=... | gsum(i) = sum(digits(i)) + i
isnonself(i) = any(x -> gsum(x) == i, i-1:-1:i-max(1, ndigits(i)*9))
const last81 = filter(isnonself, 1:5000)[1:81]
function checkselfnumbers()
i, selfcount = 1, 0
while selfcount <= 100_000_000 && i <= 1022727208
if !(i in last81)
selfcount += 1
if ... |
Ensure the translated Julia code behaves exactly like the original C# snippet. | using System;
namespace PythagoreanQuadruples {
class Program {
const int MAX = 2200;
const int MAX2 = MAX * MAX * 2;
static void Main(string[] args) {
bool[] found = new bool[MAX + 1];
bool[] a2b2 = new bool[MAX2 + 1];
int s = 3;
for(int ... | function quadruples(N::Int=2200)
r = falses(N)
ab = falses(2N ^ 2)
for a in 1:N, b in a:N
ab[a ^ 2 + b ^ 2] = true
end
s = 3
for c in 1:N
s1, s, s2 = s, s + 2, s + 2
for d in c+1:N
if ab[s1] r[d] = true end
s1 += s2
s2 += 2
e... |
Ensure the translated Julia code behaves exactly like the original C# snippet. | using System;
using System.Linq;
using System.Collections.Generic;
public class Program
{
public static void Main()
{
const int maxSum = 100;
var pairs = (
from X in 2.To(maxSum / 2 - 1)
from Y in (X + 1).To(maxSum - 2).TakeWhile(y => X + y <= maxSum)
select ... | using Primes
function satisfy1(x::Integer)
prmslt100 = primes(100)
for i in 2:(x ÷ 2)
if i ∈ prmslt100 && x - i ∈ prmslt100
return false
end
end
return true
end
function satisfy2(x::Integer)
once = false
for i in 2:isqrt(x)
if x % i == 0
j = x ÷ ... |
Generate an equivalent Julia version of this C# code. | using System;
using System.Linq;
using static System.Console;
class Program {
static int nxtPrime(int x) {
int j = 2; do {
if (x % j == 0) { j = 2; x++; }
else j += j < 3 ? 1 : 2;
} while (j * j <= x); return x; }
static void Main(string[] args) {
WriteLine("working...");
int[] Nu... | using Primes
println(nextprime.(maximum(hcat([5,45,23,21,67], [43,22,78,46,38], [9,98,12,54,53]), dims=2)))
|
Preserve the algorithm and functionality while converting the code from C# to Julia. | var prevIdle = 0f;
var prevTotal = 0f;
while (true)
{
var cpuLine = File
.ReadAllLines("/proc/stat")
.First()
.Split(' ', StringSplitOptions.RemoveEmptyEntries)
.Skip(1)
.Select(float.Parse)
.ToArray();
var idle = cpuLine[3];
var total = cpuLine.Sum();
... | function main()
lastidle = lasttotal = 0
while true
ln = readline("/proc/stat")
fields = parse.(Float64, split(ln)[2:end])
idle, total = fields[4], sum(fields)
Δidle, Δtotal = idle - lastidle, total - lasttotal
lastidle, lasttotal = idle, total
utilization = 100 *... |
Rewrite the snippet below in Julia so it works the same as the original C# code. | using System;
namespace TypeDetection {
class C { }
struct S { }
enum E {
NONE,
}
class Program {
static void ShowType<T>(T t) {
Console.WriteLine("The type of '{0}' is {1}", t, t.GetType());
}
static void Main() {
ShowType(5);
S... | julia> a = 1
1
julia> typeof(a)
Int32
julia> b = 1.0
1.0
julia> typeof(b)
Float64
julia> 1.0 isa Number
true
julia> 1.0 isa Int
false
julia> 1 isa Int
true
julia> typeof("hello")
String
julia> typeof(typeof("hello"))
DataType
julia> typeof(Set([1,3,4]))
Set{Int64}
julia> 1 isa String
false
julia> "1" isa Num... |
Keep all operations the same but rewrite the snippet in Julia. | using System;
using System.Collections.Generic;
class Program
{
static List<uint> sieve(uint max, bool ordinary = false)
{
uint k = ((max - 3) >> 1) + 1,
lmt = ((uint)(Math.Sqrt(max++) - 3) >> 1) + 1;
var pl = new List<uint> { };
var ic = new bool[k];
for (u... | using Primes
function isoneoddprime(n, base = 10)
d = digits(n ÷ base, base = base)
return n != 2 && all(iseven, d)
end
found = filter(isoneoddprime, primes(1000))
println("Found $(length(found)) primes with one odd digit in base 10:")
foreach(p -> print(rpad(last(p), 5), first(p) % 9 == 0 ? "\n" : ""), enume... |
Convert the following code from C# to Julia, ensuring the logic remains intact. | using System;
using System.Collections.Generic;
class Program
{
static List<uint> sieve(uint max, bool ordinary = false)
{
uint k = ((max - 3) >> 1) + 1,
lmt = ((uint)(Math.Sqrt(max++) - 3) >> 1) + 1;
var pl = new List<uint> { };
var ic = new bool[k];
for (u... | using Primes
function isoneoddprime(n, base = 10)
d = digits(n ÷ base, base = base)
return n != 2 && all(iseven, d)
end
found = filter(isoneoddprime, primes(1000))
println("Found $(length(found)) primes with one odd digit in base 10:")
foreach(p -> print(rpad(last(p), 5), first(p) % 9 == 0 ? "\n" : ""), enume... |
Ensure the translated Julia code behaves exactly like the original C# snippet. | using static System.Console;
using System;
using System.Collections;
using System.Collections.Generic;
using System.Linq;
public static class SafePrimes
{
public static void Main() {
HashSet<int> primes = Primes(10_000_000).ToHashSet();
WriteLine("First 35 safe primes:");
WriteLine(string.J... | using Primes, Formatting
function parseprimelist()
primelist = primes(2, 10000000)
safeprimes = Vector{Int64}()
unsafeprimes = Vector{Int64}()
for p in primelist
if isprime(div(p - 1, 2))
push!(safeprimes, p)
else
push!(unsafeprimes, p)
end
end
pr... |
Port the provided C# code into Julia while preserving the original functionality. | using System;
using System.Collections.Generic;
using System.Linq;
namespace HashJoin
{
public class AgeName
{
public AgeName(byte age, string name)
{
Age = age;
Name = name;
}
public byte Age { get; private set; }
public string Name { get; privat... | using DataFrames
A = DataFrame(Age = [27, 18, 28, 18, 28], Name = ["Jonah", "Alan", "Glory", "Popeye", "Alan"])
B = DataFrame(Name = ["Jonah", "Jonah", "Alan", "Alan", "Glory"],
Nemesis = ["Whales", "Spiders", "Ghosts", "Zombies", "Buffy"])
AB = join(A, B, on = :Name)
@show A B AB
|
Convert this C# snippet to Julia and keep its semantics consistent. | using Mpir.NET;
using System;
using System.Collections.Generic;
class MaxLftTrP_B
{
static void Main()
{
mpz_t p; var sw = System.Diagnostics.Stopwatch.StartNew(); L(3);
for (uint b = 3; b < 13; b++)
{
sw.Restart(); p = L(b);
Console.WriteLine("{0} {1,2} {... | using Primes, Printf
function addmsdigit(p::Integer, b::Integer, s::Integer)
a = Vector{typeof(p)}()
q = p
for i in 1:(b-1)
q += s
isprime(q) || continue
push!(a, q)
end
return a
end
function lefttruncprime(pbase::Integer)
a = Vector{BigInt}()
append!(a, primes(pb... |
Maintain the same structure and functionality when rewriting this code in Julia. | using SpeechLib;
namespace Speaking_Computer
{
public class Program
{
private static void Main()
{
var voice = new SpVoice();
voice.Speak("This is an example of speech synthesis.");
}
}
}
| julia> a = "hello world"
"hello world"
julia> run(`espeak $a`)
|
Generate a Julia translation of this C# snippet without changing its computational steps. | using System;
using System.Collections.Generic;
using System.Numerics;
namespace TonelliShanks {
class Solution {
private readonly BigInteger root1, root2;
private readonly bool exists;
public Solution(BigInteger root1, BigInteger root2, bool exists) {
this.root1 = root1;
... | module TonelliShanks
legendre(a, p) = powermod(a, (p - 1) ÷ 2, p)
function solve(n::T, p::T) where T <: Union{Int, Int128, BigInt}
legendre(n, p) != 1 && throw(ArgumentError("$n not a square (mod $p)"))
local q::T = p - one(p)
local s::T = 0
while iszero(q % 2)
q ÷= 2
s += one(s)
e... |
Rewrite this program in Julia while keeping its functionality equivalent to the C# version. | using System;
using System.Collections.Generic;
using System.Numerics;
namespace TonelliShanks {
class Solution {
private readonly BigInteger root1, root2;
private readonly bool exists;
public Solution(BigInteger root1, BigInteger root2, bool exists) {
this.root1 = root1;
... | module TonelliShanks
legendre(a, p) = powermod(a, (p - 1) ÷ 2, p)
function solve(n::T, p::T) where T <: Union{Int, Int128, BigInt}
legendre(n, p) != 1 && throw(ArgumentError("$n not a square (mod $p)"))
local q::T = p - one(p)
local s::T = 0
while iszero(q % 2)
q ÷= 2
s += one(s)
e... |
Write the same algorithm in Julia as shown in this C# implementation. | using System;
using System.Collections;
using System.Collections.Generic;
using System.Linq;
using System.Text;
public class TruthTable
{
enum TokenType { Unknown, WhiteSpace, Constant, Operand, Operator, LeftParenthesis, RightParenthesis }
readonly char trueConstant, falseConstant;
readonly IDictionary<c... | module TruthTable
using Printf
using MacroTools
isvariablename(::Any) = false
isvariablename(s::Symbol) = all(x -> isletter(x) || x == '_', string(s))
function table(expr)
if !isvariablename(expr) && !Meta.isexpr(expr, :call)
throw(ArgumentError("expr must be a boolean expression"))
end
exprstr ... |
Preserve the algorithm and functionality while converting the code from C# to Julia. | using System;
using System.Collections;
using System.Collections.Generic;
using System.Linq;
using System.Text;
public class TruthTable
{
enum TokenType { Unknown, WhiteSpace, Constant, Operand, Operator, LeftParenthesis, RightParenthesis }
readonly char trueConstant, falseConstant;
readonly IDictionary<c... | module TruthTable
using Printf
using MacroTools
isvariablename(::Any) = false
isvariablename(s::Symbol) = all(x -> isletter(x) || x == '_', string(s))
function table(expr)
if !isvariablename(expr) && !Meta.isexpr(expr, :call)
throw(ArgumentError("expr must be a boolean expression"))
end
exprstr ... |
Rewrite the snippet below in Julia so it works the same as the original C# code. | using System;
namespace RosettaCode.SetOfRealNumbers
{
public class Set<TValue>
{
public Set(Predicate<TValue> contains)
{
Contains = contains;
}
public Predicate<TValue> Contains
{
get;
private set;
}
public Set<TVal... | """
struct ConvexRealSet
Convex real set (similar to a line segment).
Parameters: lower bound, upper bound: floating point numbers
includelower, includeupper: boolean true or false to indicate whether
the set has a closed boundary (set to true) or open (set to false).
"""
mutable struct Conv... |
Change the following C# code into Julia without altering its purpose. | using System;
namespace RosettaCode.SetOfRealNumbers
{
public class Set<TValue>
{
public Set(Predicate<TValue> contains)
{
Contains = contains;
}
public Predicate<TValue> Contains
{
get;
private set;
}
public Set<TVal... | """
struct ConvexRealSet
Convex real set (similar to a line segment).
Parameters: lower bound, upper bound: floating point numbers
includelower, includeupper: boolean true or false to indicate whether
the set has a closed boundary (set to true) or open (set to false).
"""
mutable struct Conv... |
Change the following C# code into Julia without altering its purpose. | using System;
using System.Collections.Generic;
using BI = System.Numerics.BigInteger;
using lbi = System.Collections.Generic.List<System.Numerics.BigInteger[]>;
using static System.Console;
class Program {
struct LI { public UInt64 lo, ml, mh, hi, tp; }
const UInt64 Lm = 1_000_000_000_000_000_000UL;
... | function superd(N)
println("First 10 super-$N numbers:")
count, j = 0, BigInt(3)
target = Char('0' + N)^N
while count < 10
if occursin(target, string(j^N * N))
count += 1
print("$j ")
end
j += 1
end
println()
end
for n in 2:9
@time superd(n)
e... |
Translate this program into Julia but keep the logic exactly as in C#. | using System;
using System.Collections.Generic;
using BI = System.Numerics.BigInteger;
using lbi = System.Collections.Generic.List<System.Numerics.BigInteger[]>;
using static System.Console;
class Program {
struct LI { public UInt64 lo, ml, mh, hi, tp; }
const UInt64 Lm = 1_000_000_000_000_000_000UL;
... | function superd(N)
println("First 10 super-$N numbers:")
count, j = 0, BigInt(3)
target = Char('0' + N)^N
while count < 10
if occursin(target, string(j^N * N))
count += 1
print("$j ")
end
j += 1
end
println()
end
for n in 2:9
@time superd(n)
e... |
Produce a language-to-language conversion: from C# to Julia, same semantics. | using System;
namespace RosettaMaybe
{
public abstract class Maybe<T>
{
public sealed class Some : Maybe<T>
{
public Some(T value) => Value = value;
public T Value { get; }
}
public sealed class None : Maybe<T> { }
}
class Program
{
... | struct maybe x::Union{Real, Missing}; end
Base.show(io::IO, m::maybe) = print(io, m.x)
unit(x) = maybe(x)
bind(f, x) = unit(f(x.x))
f1(x) = 5x
f2(x) = x + 4
a = unit(3)
b = unit(missing)
println(a, " -> ", bind(f2, bind(f1, a)))
println(b, " -> ", bind(f2, bind(f1, b)))
|
Can you help me rewrite this code in Julia instead of C#, keeping it the same logically? | using System;
using System.Drawing;
using System.Windows.Forms;
class MineFieldModel
{
public int RemainingMinesCount{
get{
var count = 0;
ForEachCell((i,j)=>{
if (Mines[i,j] && !Marked[i,j])
count++;
});
return count;
... |
mutable struct Field
size::Tuple{Int, Int}
numbers::Array{Int, 2}
possible_mines::Array{Bool, 2}
actual_mines::Array{Bool, 2}
visible::Array{Bool, 2}
end
function Field(x, y)
size = (x, y)
actual_mines = convert(Array{Bool, 2}, rand(x, y) .< 0.15)
possible_mines = zeros(Bool, x, y)
... |
Generate a Julia translation of this C# snippet without changing its computational steps. | using System;
public delegate Church Church(Church f);
public static class ChurchNumeral
{
public static readonly Church ChurchZero = _ => x => x;
public static readonly Church ChurchOne = f => f;
public static Church Successor(this Church n) => f => x => f(n(f)(x));
public static Church Add(this ... | id(x) = x -> x
zero() = x -> id(x)
add(m) = n -> (f -> (x -> n(f)(m(f)(x))))
mult(m) = n -> (f -> (x -> n(m(f))(x)))
exp(m) = n -> n(m)
succ(i::Int) = i + 1
succ(cn) = f -> (x -> f(cn(f)(x)))
church2int(cn) = cn(succ)(0)
int2church(n) = n < 0 ? throw("negative Church numeral") : (n == 0 ? zero() : succ(int2church(n - 1... |
Change the programming language of this snippet from C# to Julia without modifying what it does. | using System;
public delegate Church Church(Church f);
public static class ChurchNumeral
{
public static readonly Church ChurchZero = _ => x => x;
public static readonly Church ChurchOne = f => f;
public static Church Successor(this Church n) => f => x => f(n(f)(x));
public static Church Add(this ... | id(x) = x -> x
zero() = x -> id(x)
add(m) = n -> (f -> (x -> n(f)(m(f)(x))))
mult(m) = n -> (f -> (x -> n(m(f))(x)))
exp(m) = n -> n(m)
succ(i::Int) = i + 1
succ(cn) = f -> (x -> f(cn(f)(x)))
church2int(cn) = cn(succ)(0)
int2church(n) = n < 0 ? throw("negative Church numeral") : (n == 0 ? zero() : succ(int2church(n - 1... |
Rewrite the snippet below in Julia so it works the same as the original C# code. | using System;
using System.Reflection;
public class Rosetta
{
public static void Main()
{
BindingFlags flags = BindingFlags.Instance | BindingFlags.Static
| BindingFlags.Public | BindingFlags.NonPublic
| BindingFlags.DeclaredOnly;
foreach (var method in typeof(... | methods(methods)
methods(println)
|
Convert this C# snippet to Julia and keep its semantics consistent. | using System;
class Example
{
public int foo(int x)
{
return 42 + x;
}
}
class Program
{
static void Main(string[] args)
{
var example = new Example();
var method = "foo";
var result = (int)example.GetType().GetMethod(method).Invoke(example, new object[]{ 5... | const functions = Dict{String,Function}(
"foo" => x -> 42 + x,
"bar" => x -> 42 * x)
@show functions["foo"](3)
@show functions["bar"](3)
|
Transform the following C# implementation into Julia, maintaining the same output and logic. | using System;
using System.Net;
using System.Linq;
public class Program
{
public static void Main()
{
string[] tests = {
"87.70.141.1/22",
"36.18.154.103/12",
"62.62.197.11/29",
"67.137.119.181/4",
"161.214.74.21/24",
... | using Sockets
function canonCIDR(cidr::String)
cidr = replace(cidr, r"\.(\.|\/)" => s".0\1")
cidr = replace(cidr, r"\.(\.|\/)" => s".0\1")
ip = split(cidr, "/")
dig = length(ip) > 1 ? 2^(32 - parse(UInt8, ip[2])) : 1
ip4 = IPv4(UInt64(IPv4(ip[1])) & (0xffffffff - dig + 1))
return length(ip) =... |
Rewrite this program in Julia while keeping its functionality equivalent to the C# version. | using System;
using System.Net;
using System.Linq;
public class Program
{
public static void Main()
{
string[] tests = {
"87.70.141.1/22",
"36.18.154.103/12",
"62.62.197.11/29",
"67.137.119.181/4",
"161.214.74.21/24",
... | using Sockets
function canonCIDR(cidr::String)
cidr = replace(cidr, r"\.(\.|\/)" => s".0\1")
cidr = replace(cidr, r"\.(\.|\/)" => s".0\1")
ip = split(cidr, "/")
dig = length(ip) > 1 ? 2^(32 - parse(UInt8, ip[2])) : 1
ip4 = IPv4(UInt64(IPv4(ip[1])) & (0xffffffff - dig + 1))
return length(ip) =... |
Change the programming language of this snippet from C# to Julia without modifying what it does. | using System;
using System.Numerics;
class AgmPie
{
static BigInteger IntSqRoot(BigInteger valu, BigInteger guess)
{
BigInteger term; do {
term = valu / guess; if (BigInteger.Abs(term - guess) <= 1) break;
guess += term; guess >>= 1;
} while (true); return guess;
}
... | using Printf
agm1step(x, y) = (x + y) / 2, sqrt(x * y)
function approxπstep(x, y, z, n::Integer)
a, g = agm1step(x, y)
k = n + 1
s = z + 2 ^ (k + 1) * (a ^ 2 - g ^ 2)
return a, g, s, k
end
approxπ(a, g, s) = 4a ^ 2 / (1 - s)
function testmakepi()
setprecision(512)
a, g, s, k = BigFloat(1.0), 1 /... |
Please provide an equivalent version of this C# code in Julia. | using System;
using System.Numerics;
class AgmPie
{
static BigInteger IntSqRoot(BigInteger valu, BigInteger guess)
{
BigInteger term; do {
term = valu / guess; if (BigInteger.Abs(term - guess) <= 1) break;
guess += term; guess >>= 1;
} while (true); return guess;
}
... | using Printf
agm1step(x, y) = (x + y) / 2, sqrt(x * y)
function approxπstep(x, y, z, n::Integer)
a, g = agm1step(x, y)
k = n + 1
s = z + 2 ^ (k + 1) * (a ^ 2 - g ^ 2)
return a, g, s, k
end
approxπ(a, g, s) = 4a ^ 2 / (1 - s)
function testmakepi()
setprecision(512)
a, g, s, k = BigFloat(1.0), 1 /... |
Generate a Julia translation of this C# snippet without changing its computational steps. | using System;
using System.Collections.Generic;
using System.Linq;
public static class LongPrimes
{
public static void Main() {
var primes = SomePrimeGenerator.Primes(64000).Skip(1).Where(p => Period(p) == p - 1).Append(99999);
Console.WriteLine(string.Join(" ", primes.TakeWhile(p => p <= 500)));
... | using Primes
function divisors(n)
f = [one(n)]
for (p,e) in factor(n)
f = reduce(vcat, [f*p^j for j in 1:e], init=f)
end
return length(f) == 1 ? [one(n), n] : sort!(f)
end
function islongprime(p)
for i in divisors(p-1)
if powermod(10, i, p) == 1
return i + 1 == p
... |
Translate this program into Julia but keep the logic exactly as in C#. | using System;
using System.Collections.Generic;
using System.Linq;
using System.Numerics;
using System.Text;
using System.Threading.Tasks;
namespace EgyptianFractions {
class Program {
class Rational : IComparable<Rational>, IComparable<int> {
public BigInteger Num { get; }
public B... | struct EgyptianFraction{T<:Integer} <: Real
int::T
frac::NTuple{N,Rational{T}} where N
end
Base.show(io::IO, ef::EgyptianFraction) = println(io, "[", ef.int, "] ", join(ef.frac, " + "))
Base.length(ef::EgyptianFraction) = !iszero(ef.int) + length(ef.frac)
function Base.convert(::Type{EgyptianFraction{T}}, fr::... |
Rewrite the snippet below in Julia so it works the same as the original C# code. | using System;
using System.Collections.Generic;
using System.Linq;
using System.Numerics;
using System.Text;
using System.Threading.Tasks;
namespace EgyptianFractions {
class Program {
class Rational : IComparable<Rational>, IComparable<int> {
public BigInteger Num { get; }
public B... | struct EgyptianFraction{T<:Integer} <: Real
int::T
frac::NTuple{N,Rational{T}} where N
end
Base.show(io::IO, ef::EgyptianFraction) = println(io, "[", ef.int, "] ", join(ef.frac, " + "))
Base.length(ef::EgyptianFraction) = !iszero(ef.int) + length(ef.frac)
function Base.convert(::Type{EgyptianFraction{T}}, fr::... |
Generate a Julia translation of this C# snippet without changing its computational steps. | using System;
public class Program {
public static double[][] legeCoef(int N) {
double[][] lcoef = new double[N+1][];
for (int i=0; i < lcoef.Length; ++i)
lcoef[i] = new double[N+1];
lcoef[0][0] = lcoef[1][1] = 1;
for (int n = 2; n <= N... | using LinearAlgebra
function gauss(a, b, N)
λ, Q = eigen(SymTridiagonal(zeros(N), [n / sqrt(4n^2 - 1) for n = 1:N-1]))
@. (λ + 1) * (b - a) / 2 + a, [2Q[1, i]^2 for i = 1:N] * (b - a) / 2
end
|
Ensure the translated Julia code behaves exactly like the original C# snippet. | using System;
using System.Collections.Generic;
using System.Linq;
static class Program
{
static List<long> primes = new List<long>() { 3, 5 };
static void Main(string[] args)
{
const int cutOff = 200;
const int bigUn = 100000;
const int chunks = 50;
const int little = big... | using Primes
function cubanprimes(N)
cubans = zeros(Int, N)
cube100k, cube1, count = 0, 1, 1
for i in Iterators.countfrom(1)
j = BigInt(i + 1)
cube2 = j^3
diff = cube2 - cube1
if isprime(diff)
count ≤ N && (cubans[count] = diff)
if count == 100000
... |
Produce a language-to-language conversion: from C# to Julia, same semantics. | using System.Diagnostics;
using System.Drawing;
namespace RosettaChaosGame
{
class Program
{
static void Main(string[] args)
{
var bm = new Bitmap(600, 600);
var referencePoints = new Point[] {
new Point(0, 600),
new Point(600, 600),
... | using Luxor
function chaos()
width = 1000
height = 1000
Drawing(width, height, "./chaos.png")
t = Turtle(0, 0, true, 0, (0., 0., 0.))
x = rand(1:width)
y = rand(1:height)
for l in 1:30_000
v = rand(1:3)
if v == 1
x /= 2
y /= 2
elseif v == 2
... |
Generate an equivalent Julia version of this C# code. | using System.Diagnostics;
using System.Drawing;
namespace RosettaChaosGame
{
class Program
{
static void Main(string[] args)
{
var bm = new Bitmap(600, 600);
var referencePoints = new Point[] {
new Point(0, 600),
new Point(600, 600),
... | using Luxor
function chaos()
width = 1000
height = 1000
Drawing(width, height, "./chaos.png")
t = Turtle(0, 0, true, 0, (0., 0., 0.))
x = rand(1:width)
y = rand(1:height)
for l in 1:30_000
v = rand(1:3)
if v == 1
x /= 2
y /= 2
elseif v == 2
... |
Port the provided C# code into Julia while preserving the original functionality. | using System;
using System.Collections.Generic;
using System.Linq;
using System.Text;
using static System.Console;
using static System.Linq.Enumerable;
namespace WorldCupGroupStage
{
public static class WorldCupGroupStage
{
static int[][] _histogram;
static WorldCupGroupStage()
{
... | function worldcupstages()
games = ["12", "13", "14", "23", "24", "34"]
results = "000000"
function nextresult()
if (results == "222222")
return false
end
results = lpad(string(parse(Int, results, base=3) + 1, base=3), 6, '0')
true
end
points = zeros(Int,... |
Convert the following code from C# to Julia, ensuring the logic remains intact. | using System;
using System.Collections.Generic;
using System.Linq;
public class Program
{
public static void Main() {
string infix = "3 + 4 * 2 / ( 1 - 5 ) ^ 2 ^ 3";
Console.WriteLine(infix.ToPostfix());
}
}
public static class ShuntingYard
{
private static readonly Dictionary<string, (str... | function parseinfix2rpn(s)
outputq = []
opstack = []
infix = split(s)
for tok in infix
if all(isnumber, tok)
push!(outputq, tok)
elseif tok == "("
push!(opstack, tok)
elseif tok == ")"
while !isempty(opstack) && (op = pop!(opstack)) != "("
... |
Write the same code in Julia as shown below in C#. | using System;
using System.Collections.Generic;
namespace A_star
{
class A_star
{
public class Coordinates : IEquatable<Coordinates>
{
public int row;
public int col;
public Coordinates() { this.row = -1; this.col = -1; }
public Coordina... | using LightGraphs, SimpleWeightedGraphs
const chessboardsize = 8
const givenobstacles = [(2,4), (2,5), (2,6), (3,6), (4,6), (5,6), (5,5), (5,4), (5,3), (5,2), (4,2), (3,2)]
vfromcart(p, n) = (p[1] - 1) * n + p[2]
const obstacles = [vfromcart(o .+ 1, chessboardsize) for o in givenobstacles]
zbasedpath(path, n) = [(div(... |
Convert this C# block to Julia, preserving its control flow and logic. | using System;
using System.Collections.Generic;
namespace A_star
{
class A_star
{
public class Coordinates : IEquatable<Coordinates>
{
public int row;
public int col;
public Coordinates() { this.row = -1; this.col = -1; }
public Coordina... | using LightGraphs, SimpleWeightedGraphs
const chessboardsize = 8
const givenobstacles = [(2,4), (2,5), (2,6), (3,6), (4,6), (5,6), (5,5), (5,4), (5,3), (5,2), (4,2), (3,2)]
vfromcart(p, n) = (p[1] - 1) * n + p[2]
const obstacles = [vfromcart(o .+ 1, chessboardsize) for o in givenobstacles]
zbasedpath(path, n) = [(div(... |
Please provide an equivalent version of this C# code in Julia. | using System;
using System.Collections.Generic;
using static System.Linq.Enumerable;
public static class NonogramSolver
{
public static void Main2() {
foreach (var (x, y) in new [] {
("C BA CB BB F AE F A B", "AB CA AE GA E C D C"),
("F CAC ACAC CN AAA AABB EBB EAA ECCC HCCC",
... | using Base.Iterators
struct NonogramPuzzle
nrows::Int
ncols::Int
xhints::Vector{Vector{Int}}
yhints::Vector{Vector{Int}}
solutions:: Vector{Any}
NonogramPuzzle(xh, yh) = new(length(xh), length(yh), xh, yh, Vector{NTuple{4,Array{Int64,1}}}())
end
ycols2xrows(ycols) = [[ycols[i][j] for i in each... |
Translate the given C# code snippet into Julia without altering its behavior. | using System;
using System.Collections.Generic;
using static System.Linq.Enumerable;
public static class NonogramSolver
{
public static void Main2() {
foreach (var (x, y) in new [] {
("C BA CB BB F AE F A B", "AB CA AE GA E C D C"),
("F CAC ACAC CN AAA AABB EBB EAA ECCC HCCC",
... | using Base.Iterators
struct NonogramPuzzle
nrows::Int
ncols::Int
xhints::Vector{Vector{Int}}
yhints::Vector{Vector{Int}}
solutions:: Vector{Any}
NonogramPuzzle(xh, yh) = new(length(xh), length(yh), xh, yh, Vector{NTuple{4,Array{Int64,1}}}())
end
ycols2xrows(ycols) = [[ycols[i][j] for i in each... |
Translate the given C# code snippet into Julia without altering its behavior. | using System;
using BI = System.Numerics.BigInteger;
using static System.Console;
class Program {
static BI isqrt(BI x) { BI q = 1, r = 0, t; while (q <= x) q <<= 2; while (q > 1) {
q >>= 2; t = x - r - q; r >>= 1; if (t >= 0) { x = t; r += q; } } return r; }
static string dump(int digs, bool show = false) {... | using Formatting
setprecision(BigFloat, 300)
function integerterm(n)
p = BigInt(532) * n * n + BigInt(126) * n + 9
return (p * BigInt(2)^5 * factorial(BigInt(6) * n)) ÷ (3 * factorial(BigInt(n))^6)
end
exponentterm(n) = -(6n + 3)
nthterm(n) = integerterm(n) * big"10.0"^exponentterm(n)
println(" N ... |
Convert this C# block to Julia, preserving its control flow and logic. | using System;
using BI = System.Numerics.BigInteger;
using static System.Console;
class Program {
static BI isqrt(BI x) { BI q = 1, r = 0, t; while (q <= x) q <<= 2; while (q > 1) {
q >>= 2; t = x - r - q; r >>= 1; if (t >= 0) { x = t; r += q; } } return r; }
static string dump(int digs, bool show = false) {... | using Formatting
setprecision(BigFloat, 300)
function integerterm(n)
p = BigInt(532) * n * n + BigInt(126) * n + 9
return (p * BigInt(2)^5 * factorial(BigInt(6) * n)) ÷ (3 * factorial(BigInt(n))^6)
end
exponentterm(n) = -(6n + 3)
nthterm(n) = integerterm(n) * big"10.0"^exponentterm(n)
println(" N ... |
Rewrite the snippet below in Julia so it works the same as the original C# code. |
using System;
class Program {
static long js(int l, int n) {
long res = 0, f = 1;
double lf = Math.Log10(2);
for (int i = l; i > 10; i /= 10) f *= 10;
while (n > 0)
if ((int)(f * Math.Pow(10, ++res * lf % 1)) == l) n--;
return res;
}
static ... | function p(L, n)
@assert(L > 0 && n > 0)
places, logof2, nfound = trunc(log(10, L)), log(10, 2), 0
for i in 1:typemax(Int)
if L == trunc(10^(((i * logof2) % 1) + places)) && (nfound += 1) == n
return i
end
end
end
for (L, n) in [(12, 1), (12, 2), (123, 45), (123, 12345), (12... |
Rewrite this program in Julia while keeping its functionality equivalent to the C# version. |
using System;
class Program {
static long js(int l, int n) {
long res = 0, f = 1;
double lf = Math.Log10(2);
for (int i = l; i > 10; i /= 10) f *= 10;
while (n > 0)
if ((int)(f * Math.Pow(10, ++res * lf % 1)) == l) n--;
return res;
}
static ... | function p(L, n)
@assert(L > 0 && n > 0)
places, logof2, nfound = trunc(log(10, L)), log(10, 2), 0
for i in 1:typemax(Int)
if L == trunc(10^(((i * logof2) % 1) + places)) && (nfound += 1) == n
return i
end
end
end
for (L, n) in [(12, 1), (12, 2), (123, 45), (123, 12345), (12... |
Change the following C# code into Julia without altering its purpose. | using System;
using System.Numerics;
namespace CipollaAlgorithm {
class Program {
static readonly BigInteger BIG = BigInteger.Pow(10, 50) + 151;
private static Tuple<BigInteger, BigInteger, bool> C(string ns, string ps) {
BigInteger n = BigInteger.Parse(ns);
BigInteger p = ... | using Primes
function legendre(n, p)
if p != 2 && isprime(p)
x = powermod(BigInt(n), div(p - 1, 2), p)
return x == 0 ? 0 : x == 1 ? 1 : -1
end
return -1
end
function cipolla(n, p)
if legendre(n, p) != 1
return NaN
end
a, w2 = BigInt(0), BigInt(0)
while true
... |
Preserve the algorithm and functionality while converting the code from C# to Julia. | using System;
using System.Numerics;
namespace CipollaAlgorithm {
class Program {
static readonly BigInteger BIG = BigInteger.Pow(10, 50) + 151;
private static Tuple<BigInteger, BigInteger, bool> C(string ns, string ps) {
BigInteger n = BigInteger.Parse(ns);
BigInteger p = ... | using Primes
function legendre(n, p)
if p != 2 && isprime(p)
x = powermod(BigInt(n), div(p - 1, 2), p)
return x == 0 ? 0 : x == 1 ? 1 : -1
end
return -1
end
function cipolla(n, p)
if legendre(n, p) != 1
return NaN
end
a, w2 = BigInt(0), BigInt(0)
while true
... |
Please provide an equivalent version of this C# code in Julia. | using System;
using System.Collections.Generic;
using System.Numerics;
namespace PierpontPrimes {
public static class Helper {
private static readonly Random rand = new Random();
private static readonly List<int> primeList = new List<int>() {
2, 3, 5, 7, 11, 13, 17, 19, 23,... | using Primes
function pierponts(N, firstkind = true)
ret, incdec = BigInt[], firstkind ? 1 : -1
for k2 in 0:10000, k3 in 0:k2, switch in false:true
i, j = switch ? (k3, k2) : (k2, k3)
n = BigInt(2)^i * BigInt(3)^j + incdec
if isprime(n) && !(n in ret)
push!(ret, n)
... |
Translate the given C# code snippet into Julia without altering its behavior. | using System;
using System.Collections.Generic;
using System.Linq;
using System.Numerics;
namespace NSmooth {
class Program {
static readonly List<BigInteger> primes = new List<BigInteger>();
static readonly List<int> smallPrimes = new List<int>();
static Program() {
primes.Add... | using Primes
function nsmooth(N, needed)
nexts, smooths = [BigInt(i) for i in 2:N if isprime(i)], [BigInt(1)]
prim, count = deepcopy(nexts), 1
indices = ones(Int, length(nexts))
while count < needed
x = minimum(nexts)
push!(smooths, x)
count += 1
for j in 1:length(nexts)... |
Rewrite the snippet below in Julia so it works the same as the original C# code. | using System;
using System.Collections;
using System.Collections.Generic;
using static System.Linq.Enumerable;
public static class Rosetta
{
static void Main()
{
foreach ((int x, int n) in new [] {
(99809, 1),
(18, 2),
(19, 3),
(20, 4),
(2017,... | using Primes, Combinatorics
function primepartition(x::Int64, n::Int64)
if n == oftype(n, 1)
return isprime(x) ? [x] : Int64[]
else
for combo in combinations(primes(x), n)
if sum(combo) == x
return combo
end
end
end
return Int64[]
end
for... |
Ensure the translated Julia code behaves exactly like the original C# snippet. | using System;
using System.Text;
namespace ZeckendorfArithmetic {
class Zeckendorf : IComparable<Zeckendorf> {
private static readonly string[] dig = { "00", "01", "10" };
private static readonly string[] dig1 = { "", "1", "10" };
private int dVal = 0;
private int dLen = 0;
... | import Base.*, Base.+, Base.-, Base./, Base.show, Base.!=, Base.==, Base.<=, Base.<, Base.>, Base.>=, Base.divrem
const z0 = "0"
const z1 = "1"
const flipordered = (z1 < z0)
mutable struct Z s::String end
Z() = Z(z0)
Z(z::Z) = Z(z.s)
pairlen(x::Z, y::Z) = max(length(x.s), length(y.s))
tolen(x::Z, n::Int) = (s = x.s;... |
Change the programming language of this snippet from C# to Julia without modifying what it does. | using System;
using System.Collections.Generic;
using System.Linq;
namespace LineSimplification {
using Point = Tuple<double, double>;
class Program {
static double PerpendicularDistance(Point pt, Point lineStart, Point lineEnd) {
double dx = lineEnd.Item1 - lineStart.Item1;
do... | const Point = Vector{Float64}
function perpdist(pt::Point, lnstart::Point, lnend::Point)
d = normalize!(lnend .- lnstart)
pv = pt .- lnstart
pvdot = dot(d, pv)
ds = pvdot .* d
return norm(pv .- ds)
end
function rdp(plist::Vector{Point}, ϵ::Float64 = 1.0)
if length(plist) < 2
... |
Produce a language-to-language conversion: from C# to Julia, same semantics. | using System;
using System.Collections.Generic;
using System.Linq;
namespace LineSimplification {
using Point = Tuple<double, double>;
class Program {
static double PerpendicularDistance(Point pt, Point lineStart, Point lineEnd) {
double dx = lineEnd.Item1 - lineStart.Item1;
do... | const Point = Vector{Float64}
function perpdist(pt::Point, lnstart::Point, lnend::Point)
d = normalize!(lnend .- lnstart)
pv = pt .- lnstart
pvdot = dot(d, pv)
ds = pvdot .* d
return norm(pv .- ds)
end
function rdp(plist::Vector{Point}, ϵ::Float64 = 1.0)
if length(plist) < 2
... |
Port the provided C# code into Julia while preserving the original functionality. | using System;
using System.Drawing;
namespace BilinearInterpolation {
class Program {
private static float Lerp(float s, float e, float t) {
return s + (e - s) * t;
}
private static float Blerp(float c00, float c10, float c01, float c11, float tx, float ty) {
return... | using Images, FileIO, Interpolations
function enlarge(A::Matrix, factor::AbstractFloat)
lx, ly = size(A)
nx, ny = round.(Int, factor .* (lx, ly))
vx, vy = LinRange(1, lx, nx), LinRange(1, ly, ny)
itp = interpolate(A, BSpline(Linear()))
return itp(vx, vy)
end
A = load("data/lenna100.jpg") |> Matr... |
Change the programming language of this snippet from C# to Julia without modifying what it does. | using System;
using System.Drawing;
namespace BilinearInterpolation {
class Program {
private static float Lerp(float s, float e, float t) {
return s + (e - s) * t;
}
private static float Blerp(float c00, float c10, float c01, float c11, float tx, float ty) {
return... | using Images, FileIO, Interpolations
function enlarge(A::Matrix, factor::AbstractFloat)
lx, ly = size(A)
nx, ny = round.(Int, factor .* (lx, ly))
vx, vy = LinRange(1, lx, nx), LinRange(1, ly, ny)
itp = interpolate(A, BSpline(Linear()))
return itp(vx, vy)
end
A = load("data/lenna100.jpg") |> Matr... |
Write a version of this C# function in Julia with identical behavior. | using System;
using System.Collections.Generic;
using System.Linq;
namespace RosettaVectors
{
public class Vector
{
public double[] store;
public Vector(IEnumerable<double> init)
{
store = init.ToArray();
}
public Vector(double x, double y)
{
... | module SpatialVectors
export SpatialVector
struct SpatialVector{N, T}
coord::NTuple{N, T}
end
SpatialVector(s::NTuple{N,T}, e::NTuple{N,T}) where {N,T} =
SpatialVector{N, T}(e .- s)
function SpatialVector(∠::T, val::T) where T
θ = atan(∠)
x = val * cos(θ)
y = val * sin(θ)
return SpatialVector... |
Maintain the same structure and functionality when rewriting this code in Julia. | using System;
using System.Collections.Generic;
using System.Linq;
using System.Text;
using System.Threading.Tasks;
namespace Chebyshev {
class Program {
struct ChebyshevApprox {
public readonly List<double> coeffs;
public readonly Tuple<double, double> domain;
public C... | mutable struct Cheb
c::Vector{Float64}
min::Float64
max::Float64
end
function Cheb(min::Float64, max::Float64, ncoeff::Int, nnodes::Int, fn::Function)::Cheb
c = Cheb(Vector{Float64}(ncoeff), min, max)
f = Vector{Float64}(nnodes)
p = Vector{Float64}(nnodes)
z = (max + min) / 2
r = (max -... |
Translate this program into Julia but keep the logic exactly as in C#. | using System;
using System.Collections.Generic;
using System.Linq;
namespace BurrowsWheeler {
class Program {
const char STX = (char)0x02;
const char ETX = (char)0x03;
private static void Rotate(ref char[] a) {
char t = a.Last();
for (int i = a.Length - 1; i > 0; --... | bwsort(vec) = sort(vec, lt = (a, b) -> string(a) < string(b))
function burrowswheeler_encode(s)
if match(r"\x02|\x03", s) != nothing
throw("String for Burrows-Wheeler input cannot contain STX or ETX")
end
s = "\x02" * s * "\x03"
String([t[end] for t in bwsort([circshift([c for c in s], n) for n... |
Can you help me rewrite this code in Julia instead of C#, keeping it the same logically? | using System;
using System.Collections.Generic;
using System.Linq;
namespace BurrowsWheeler {
class Program {
const char STX = (char)0x02;
const char ETX = (char)0x03;
private static void Rotate(ref char[] a) {
char t = a.Last();
for (int i = a.Length - 1; i > 0; --... | bwsort(vec) = sort(vec, lt = (a, b) -> string(a) < string(b))
function burrowswheeler_encode(s)
if match(r"\x02|\x03", s) != nothing
throw("String for Burrows-Wheeler input cannot contain STX or ETX")
end
s = "\x02" * s * "\x03"
String([t[end] for t in bwsort([circshift([c for c in s], n) for n... |
Port the following code from C# to Julia with equivalent syntax and logic. | using System;
using System.Collections.Generic;
using System.Linq;
using System.Text;
namespace CardShuffles {
public static class Helper {
public static string AsString<T>(this ICollection<T> c) {
StringBuilder sb = new StringBuilder("[");
sb.Append(string.Join(", ", c));
... | function riffleshuffle!(list::Vector, flips::Integer)
len = length(list)
llist = similar(list, len÷2 + fld(len, 10))
rlist = similar(list, len÷2 + fld(len, 10))
for _ in Base.OneTo(flips)
cut = len ÷ 2 + rand(-1:2:1) * rand(0:fld(len, 10))
copy!(llist, 1,... |
Ensure the translated Julia code behaves exactly like the original C# snippet. | using System;
using System.Collections.Generic;
using System.Linq;
using System.Text;
namespace CardShuffles {
public static class Helper {
public static string AsString<T>(this ICollection<T> c) {
StringBuilder sb = new StringBuilder("[");
sb.Append(string.Join(", ", c));
... | function riffleshuffle!(list::Vector, flips::Integer)
len = length(list)
llist = similar(list, len÷2 + fld(len, 10))
rlist = similar(list, len÷2 + fld(len, 10))
for _ in Base.OneTo(flips)
cut = len ÷ 2 + rand(-1:2:1) * rand(0:fld(len, 10))
copy!(llist, 1,... |
Translate this program into Julia but keep the logic exactly as in C#. | using System;
namespace FaulhabersTriangle {
internal class Frac {
private long num;
private long denom;
public static readonly Frac ZERO = new Frac(0, 1);
public static readonly Frac ONE = new Frac(1, 1);
public Frac(long n, long d) {
if (d == 0) {
... | function bernoulli(n)
A = Vector{Rational{BigInt}}(undef, n + 1)
for i in 0:n
A[i + 1] = 1 // (i + 1)
for j = i:-1:1
A[j] = j * (A[j] - A[j + 1])
end
end
return n == 1 ? -A[1] : A[1]
end
function faulhabercoeffs(p)
coeffs = Vector{Rational{BigInt}}(undef, p + 1)
... |
Change the programming language of this snippet from C# to Julia without modifying what it does. | using System;
namespace FaulhabersFormula {
internal class Frac {
private long num;
private long denom;
public static readonly Frac ZERO = new Frac(0, 1);
public static readonly Frac ONE = new Frac(1, 1);
public Frac(long n, long d) {
if (d == 0) {
... | module Faulhaber
function bernoulli(n::Integer)
n ≥ 0 || throw(DomainError(n, "n must be a positive-or-0 number"))
a = fill(0 // 1, n + 1)
for m in 1:n
a[m] = 1 // (m + 1)
for j in m:-1:2
a[j - 1] = (a[j - 1] - a[j]) * j
end
end
return ifelse(n != 1, a[1], -a[1])... |
Port the provided C# code into Julia while preserving the original functionality. | using System;
namespace PrimeConspiracy {
class Program {
static void Main(string[] args) {
const int limit = 1_000_000;
const int sieveLimit = 15_500_000;
int[,] buckets = new int[10, 10];
int prevDigit = 2;
bool[] notPrime = Sieve(sieveLimit);
... | using Printf, Primes
using DataStructures
function counttransitions(upto::Integer)
cnt = counter(Pair{Int,Int})
tot = 0
prv, nxt = 2, 3
while nxt ≤ upto
push!(cnt, prv % 10 => nxt % 10)
prv = nxt
nxt = nextprime(nxt + 1)
tot += 1
end
return sort(Dict(cnt)), tot -... |
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