Instruction stringlengths 45 106 | input_code stringlengths 1 13.7k | output_code stringlengths 1 13.7k |
|---|---|---|
Port the following code from Julia to C with equivalent syntax and logic. | struct BalancedTernary <: Signed
digits::Vector{Int8}
end
BalancedTernary() = zero(BalancedTernary)
BalancedTernary(n) = convert(BalancedTernary, n)
const sgn2chr = Dict{Int8,Char}(-1 => '-', 0 => '0', +1 => '+')
Base.show(io::IO, bt::BalancedTernary) = print(io, join(sgn2chr[x] for x in reverse(bt.digits)))
Base.... | #include <stdio.h>
#include <string.h>
void reverse(char *p) {
size_t len = strlen(p);
char *r = p + len - 1;
while (p < r) {
*p ^= *r;
*r ^= *p;
*p++ ^= *r--;
}
}
void to_bt(int n, char *b) {
static char d[] = { '0', '+', '-' };
static int v[] = { 0, 1, -1 };
char... |
Produce a language-to-language conversion: from Julia to C#, same semantics. | struct BalancedTernary <: Signed
digits::Vector{Int8}
end
BalancedTernary() = zero(BalancedTernary)
BalancedTernary(n) = convert(BalancedTernary, n)
const sgn2chr = Dict{Int8,Char}(-1 => '-', 0 => '0', +1 => '+')
Base.show(io::IO, bt::BalancedTernary) = print(io, join(sgn2chr[x] for x in reverse(bt.digits)))
Base.... | using System;
using System.Text;
using System.Collections.Generic;
public class BalancedTernary
{
public static void Main()
{
BalancedTernary a = new BalancedTernary("+-0++0+");
System.Console.WriteLine("a: " + a + " = " + a.ToLong());
BalancedTernary b = new BalancedTernary(-436);
System.Console.WriteLine("... |
Change the programming language of this snippet from Julia to C# without modifying what it does. | struct BalancedTernary <: Signed
digits::Vector{Int8}
end
BalancedTernary() = zero(BalancedTernary)
BalancedTernary(n) = convert(BalancedTernary, n)
const sgn2chr = Dict{Int8,Char}(-1 => '-', 0 => '0', +1 => '+')
Base.show(io::IO, bt::BalancedTernary) = print(io, join(sgn2chr[x] for x in reverse(bt.digits)))
Base.... | using System;
using System.Text;
using System.Collections.Generic;
public class BalancedTernary
{
public static void Main()
{
BalancedTernary a = new BalancedTernary("+-0++0+");
System.Console.WriteLine("a: " + a + " = " + a.ToLong());
BalancedTernary b = new BalancedTernary(-436);
System.Console.WriteLine("... |
Convert this Julia snippet to C++ and keep its semantics consistent. | struct BalancedTernary <: Signed
digits::Vector{Int8}
end
BalancedTernary() = zero(BalancedTernary)
BalancedTernary(n) = convert(BalancedTernary, n)
const sgn2chr = Dict{Int8,Char}(-1 => '-', 0 => '0', +1 => '+')
Base.show(io::IO, bt::BalancedTernary) = print(io, join(sgn2chr[x] for x in reverse(bt.digits)))
Base.... | #include <iostream>
#include <string>
#include <climits>
using namespace std;
class BalancedTernary {
protected:
string value;
int charToInt(char c) const {
if (c == '0')
return 0;
return 44 - c;
}
string negate(string s) const {
for (int i = 0; i < s.length(); ++i) {
if (s[i] == '+')
s[i] ... |
Port the provided Julia code into C++ while preserving the original functionality. | struct BalancedTernary <: Signed
digits::Vector{Int8}
end
BalancedTernary() = zero(BalancedTernary)
BalancedTernary(n) = convert(BalancedTernary, n)
const sgn2chr = Dict{Int8,Char}(-1 => '-', 0 => '0', +1 => '+')
Base.show(io::IO, bt::BalancedTernary) = print(io, join(sgn2chr[x] for x in reverse(bt.digits)))
Base.... | #include <iostream>
#include <string>
#include <climits>
using namespace std;
class BalancedTernary {
protected:
string value;
int charToInt(char c) const {
if (c == '0')
return 0;
return 44 - c;
}
string negate(string s) const {
for (int i = 0; i < s.length(); ++i) {
if (s[i] == '+')
s[i] ... |
Write a version of this Julia function in Java with identical behavior. | struct BalancedTernary <: Signed
digits::Vector{Int8}
end
BalancedTernary() = zero(BalancedTernary)
BalancedTernary(n) = convert(BalancedTernary, n)
const sgn2chr = Dict{Int8,Char}(-1 => '-', 0 => '0', +1 => '+')
Base.show(io::IO, bt::BalancedTernary) = print(io, join(sgn2chr[x] for x in reverse(bt.digits)))
Base.... |
public class BalancedTernary
{
public static void main(String[] args)
{
BTernary a=new BTernary("+-0++0+");
BTernary b=new BTernary(-436);
BTernary c=new BTernary("+-++-");
System.out.println("a="+a.intValue());
System.out.println("b="+b.intValue());
System.out.println("c="+c.intValue());
System.o... |
Rewrite this program in Java while keeping its functionality equivalent to the Julia version. | struct BalancedTernary <: Signed
digits::Vector{Int8}
end
BalancedTernary() = zero(BalancedTernary)
BalancedTernary(n) = convert(BalancedTernary, n)
const sgn2chr = Dict{Int8,Char}(-1 => '-', 0 => '0', +1 => '+')
Base.show(io::IO, bt::BalancedTernary) = print(io, join(sgn2chr[x] for x in reverse(bt.digits)))
Base.... |
public class BalancedTernary
{
public static void main(String[] args)
{
BTernary a=new BTernary("+-0++0+");
BTernary b=new BTernary(-436);
BTernary c=new BTernary("+-++-");
System.out.println("a="+a.intValue());
System.out.println("b="+b.intValue());
System.out.println("c="+c.intValue());
System.o... |
Convert this Julia block to Python, preserving its control flow and logic. | struct BalancedTernary <: Signed
digits::Vector{Int8}
end
BalancedTernary() = zero(BalancedTernary)
BalancedTernary(n) = convert(BalancedTernary, n)
const sgn2chr = Dict{Int8,Char}(-1 => '-', 0 => '0', +1 => '+')
Base.show(io::IO, bt::BalancedTernary) = print(io, join(sgn2chr[x] for x in reverse(bt.digits)))
Base.... | class BalancedTernary:
str2dig = {'+': 1, '-': -1, '0': 0}
dig2str = {1: '+', -1: '-', 0: '0'}
table = ((0, -1), (1, -1), (-1, 0), (0, 0), (1, 0), (-1, 1), (0, 1))
def __init__(self, inp):
if isinstance(inp, str):
self.digits = [BalancedTernary.str2dig[c] for c in reversed(... |
Ensure the translated Python code behaves exactly like the original Julia snippet. | struct BalancedTernary <: Signed
digits::Vector{Int8}
end
BalancedTernary() = zero(BalancedTernary)
BalancedTernary(n) = convert(BalancedTernary, n)
const sgn2chr = Dict{Int8,Char}(-1 => '-', 0 => '0', +1 => '+')
Base.show(io::IO, bt::BalancedTernary) = print(io, join(sgn2chr[x] for x in reverse(bt.digits)))
Base.... | class BalancedTernary:
str2dig = {'+': 1, '-': -1, '0': 0}
dig2str = {1: '+', -1: '-', 0: '0'}
table = ((0, -1), (1, -1), (-1, 0), (0, 0), (1, 0), (-1, 1), (0, 1))
def __init__(self, inp):
if isinstance(inp, str):
self.digits = [BalancedTernary.str2dig[c] for c in reversed(... |
Rewrite this program in VB while keeping its functionality equivalent to the Julia version. | struct BalancedTernary <: Signed
digits::Vector{Int8}
end
BalancedTernary() = zero(BalancedTernary)
BalancedTernary(n) = convert(BalancedTernary, n)
const sgn2chr = Dict{Int8,Char}(-1 => '-', 0 => '0', +1 => '+')
Base.show(io::IO, bt::BalancedTernary) = print(io, join(sgn2chr[x] for x in reverse(bt.digits)))
Base.... | Imports System.Text
Module Module1
Sub Main()
Dim a As New BalancedTernary("+-0++0+")
Console.WriteLine("a: {0} = {1}", a, a.ToLong)
Dim b As New BalancedTernary(-436)
Console.WriteLine("b: {0} = {1}", b, b.ToLong)
Dim c As New BalancedTernary("+-++-")
Console.WriteL... |
Write the same algorithm in VB as shown in this Julia implementation. | struct BalancedTernary <: Signed
digits::Vector{Int8}
end
BalancedTernary() = zero(BalancedTernary)
BalancedTernary(n) = convert(BalancedTernary, n)
const sgn2chr = Dict{Int8,Char}(-1 => '-', 0 => '0', +1 => '+')
Base.show(io::IO, bt::BalancedTernary) = print(io, join(sgn2chr[x] for x in reverse(bt.digits)))
Base.... | Imports System.Text
Module Module1
Sub Main()
Dim a As New BalancedTernary("+-0++0+")
Console.WriteLine("a: {0} = {1}", a, a.ToLong)
Dim b As New BalancedTernary(-436)
Console.WriteLine("b: {0} = {1}", b, b.ToLong)
Dim c As New BalancedTernary("+-++-")
Console.WriteL... |
Port the provided Julia code into Go while preserving the original functionality. | struct BalancedTernary <: Signed
digits::Vector{Int8}
end
BalancedTernary() = zero(BalancedTernary)
BalancedTernary(n) = convert(BalancedTernary, n)
const sgn2chr = Dict{Int8,Char}(-1 => '-', 0 => '0', +1 => '+')
Base.show(io::IO, bt::BalancedTernary) = print(io, join(sgn2chr[x] for x in reverse(bt.digits)))
Base.... | package main
import (
"fmt"
"strings"
)
type bt []int8
func btString(s string) (*bt, bool) {
s = strings.TrimLeft(s, "0")
b := make(bt, len(s))
for i, last := 0, len(s)-1; i < len(s); i++ {
switch s[i] {
case '-':
b[last-i] = -1
case '0':
b... |
Produce a language-to-language conversion: from Julia to Go, same semantics. | struct BalancedTernary <: Signed
digits::Vector{Int8}
end
BalancedTernary() = zero(BalancedTernary)
BalancedTernary(n) = convert(BalancedTernary, n)
const sgn2chr = Dict{Int8,Char}(-1 => '-', 0 => '0', +1 => '+')
Base.show(io::IO, bt::BalancedTernary) = print(io, join(sgn2chr[x] for x in reverse(bt.digits)))
Base.... | package main
import (
"fmt"
"strings"
)
type bt []int8
func btString(s string) (*bt, bool) {
s = strings.TrimLeft(s, "0")
b := make(bt, len(s))
for i, last := 0, len(s)-1; i < len(s); i++ {
switch s[i] {
case '-':
b[last-i] = -1
case '0':
b... |
Change the programming language of this snippet from Lua to C without modifying what it does. | function to_bt(n)
local d = { '0', '+', '-' }
local v = { 0, 1, -1 }
local b = ""
while n ~= 0 do
local r = n % 3
if r < 0 then
r = r + 3
end
b = b .. d[r + 1]
n = n - v[r + 1]
n = math.floor(n / 3)
end
return b:reverse()
end
func... | #include <stdio.h>
#include <string.h>
void reverse(char *p) {
size_t len = strlen(p);
char *r = p + len - 1;
while (p < r) {
*p ^= *r;
*r ^= *p;
*p++ ^= *r--;
}
}
void to_bt(int n, char *b) {
static char d[] = { '0', '+', '-' };
static int v[] = { 0, 1, -1 };
char... |
Rewrite this program in C while keeping its functionality equivalent to the Lua version. | function to_bt(n)
local d = { '0', '+', '-' }
local v = { 0, 1, -1 }
local b = ""
while n ~= 0 do
local r = n % 3
if r < 0 then
r = r + 3
end
b = b .. d[r + 1]
n = n - v[r + 1]
n = math.floor(n / 3)
end
return b:reverse()
end
func... | #include <stdio.h>
#include <string.h>
void reverse(char *p) {
size_t len = strlen(p);
char *r = p + len - 1;
while (p < r) {
*p ^= *r;
*r ^= *p;
*p++ ^= *r--;
}
}
void to_bt(int n, char *b) {
static char d[] = { '0', '+', '-' };
static int v[] = { 0, 1, -1 };
char... |
Convert the following code from Lua to C#, ensuring the logic remains intact. | function to_bt(n)
local d = { '0', '+', '-' }
local v = { 0, 1, -1 }
local b = ""
while n ~= 0 do
local r = n % 3
if r < 0 then
r = r + 3
end
b = b .. d[r + 1]
n = n - v[r + 1]
n = math.floor(n / 3)
end
return b:reverse()
end
func... | using System;
using System.Text;
using System.Collections.Generic;
public class BalancedTernary
{
public static void Main()
{
BalancedTernary a = new BalancedTernary("+-0++0+");
System.Console.WriteLine("a: " + a + " = " + a.ToLong());
BalancedTernary b = new BalancedTernary(-436);
System.Console.WriteLine("... |
Transform the following Lua implementation into C#, maintaining the same output and logic. | function to_bt(n)
local d = { '0', '+', '-' }
local v = { 0, 1, -1 }
local b = ""
while n ~= 0 do
local r = n % 3
if r < 0 then
r = r + 3
end
b = b .. d[r + 1]
n = n - v[r + 1]
n = math.floor(n / 3)
end
return b:reverse()
end
func... | using System;
using System.Text;
using System.Collections.Generic;
public class BalancedTernary
{
public static void Main()
{
BalancedTernary a = new BalancedTernary("+-0++0+");
System.Console.WriteLine("a: " + a + " = " + a.ToLong());
BalancedTernary b = new BalancedTernary(-436);
System.Console.WriteLine("... |
Keep all operations the same but rewrite the snippet in C++. | function to_bt(n)
local d = { '0', '+', '-' }
local v = { 0, 1, -1 }
local b = ""
while n ~= 0 do
local r = n % 3
if r < 0 then
r = r + 3
end
b = b .. d[r + 1]
n = n - v[r + 1]
n = math.floor(n / 3)
end
return b:reverse()
end
func... | #include <iostream>
#include <string>
#include <climits>
using namespace std;
class BalancedTernary {
protected:
string value;
int charToInt(char c) const {
if (c == '0')
return 0;
return 44 - c;
}
string negate(string s) const {
for (int i = 0; i < s.length(); ++i) {
if (s[i] == '+')
s[i] ... |
Convert this Lua snippet to C++ and keep its semantics consistent. | function to_bt(n)
local d = { '0', '+', '-' }
local v = { 0, 1, -1 }
local b = ""
while n ~= 0 do
local r = n % 3
if r < 0 then
r = r + 3
end
b = b .. d[r + 1]
n = n - v[r + 1]
n = math.floor(n / 3)
end
return b:reverse()
end
func... | #include <iostream>
#include <string>
#include <climits>
using namespace std;
class BalancedTernary {
protected:
string value;
int charToInt(char c) const {
if (c == '0')
return 0;
return 44 - c;
}
string negate(string s) const {
for (int i = 0; i < s.length(); ++i) {
if (s[i] == '+')
s[i] ... |
Rewrite the snippet below in Java so it works the same as the original Lua code. | function to_bt(n)
local d = { '0', '+', '-' }
local v = { 0, 1, -1 }
local b = ""
while n ~= 0 do
local r = n % 3
if r < 0 then
r = r + 3
end
b = b .. d[r + 1]
n = n - v[r + 1]
n = math.floor(n / 3)
end
return b:reverse()
end
func... |
public class BalancedTernary
{
public static void main(String[] args)
{
BTernary a=new BTernary("+-0++0+");
BTernary b=new BTernary(-436);
BTernary c=new BTernary("+-++-");
System.out.println("a="+a.intValue());
System.out.println("b="+b.intValue());
System.out.println("c="+c.intValue());
System.o... |
Convert this Lua block to Java, preserving its control flow and logic. | function to_bt(n)
local d = { '0', '+', '-' }
local v = { 0, 1, -1 }
local b = ""
while n ~= 0 do
local r = n % 3
if r < 0 then
r = r + 3
end
b = b .. d[r + 1]
n = n - v[r + 1]
n = math.floor(n / 3)
end
return b:reverse()
end
func... |
public class BalancedTernary
{
public static void main(String[] args)
{
BTernary a=new BTernary("+-0++0+");
BTernary b=new BTernary(-436);
BTernary c=new BTernary("+-++-");
System.out.println("a="+a.intValue());
System.out.println("b="+b.intValue());
System.out.println("c="+c.intValue());
System.o... |
Convert the following code from Lua to Python, ensuring the logic remains intact. | function to_bt(n)
local d = { '0', '+', '-' }
local v = { 0, 1, -1 }
local b = ""
while n ~= 0 do
local r = n % 3
if r < 0 then
r = r + 3
end
b = b .. d[r + 1]
n = n - v[r + 1]
n = math.floor(n / 3)
end
return b:reverse()
end
func... | class BalancedTernary:
str2dig = {'+': 1, '-': -1, '0': 0}
dig2str = {1: '+', -1: '-', 0: '0'}
table = ((0, -1), (1, -1), (-1, 0), (0, 0), (1, 0), (-1, 1), (0, 1))
def __init__(self, inp):
if isinstance(inp, str):
self.digits = [BalancedTernary.str2dig[c] for c in reversed(... |
Transform the following Lua implementation into Python, maintaining the same output and logic. | function to_bt(n)
local d = { '0', '+', '-' }
local v = { 0, 1, -1 }
local b = ""
while n ~= 0 do
local r = n % 3
if r < 0 then
r = r + 3
end
b = b .. d[r + 1]
n = n - v[r + 1]
n = math.floor(n / 3)
end
return b:reverse()
end
func... | class BalancedTernary:
str2dig = {'+': 1, '-': -1, '0': 0}
dig2str = {1: '+', -1: '-', 0: '0'}
table = ((0, -1), (1, -1), (-1, 0), (0, 0), (1, 0), (-1, 1), (0, 1))
def __init__(self, inp):
if isinstance(inp, str):
self.digits = [BalancedTernary.str2dig[c] for c in reversed(... |
Rewrite the snippet below in VB so it works the same as the original Lua code. | function to_bt(n)
local d = { '0', '+', '-' }
local v = { 0, 1, -1 }
local b = ""
while n ~= 0 do
local r = n % 3
if r < 0 then
r = r + 3
end
b = b .. d[r + 1]
n = n - v[r + 1]
n = math.floor(n / 3)
end
return b:reverse()
end
func... | Imports System.Text
Module Module1
Sub Main()
Dim a As New BalancedTernary("+-0++0+")
Console.WriteLine("a: {0} = {1}", a, a.ToLong)
Dim b As New BalancedTernary(-436)
Console.WriteLine("b: {0} = {1}", b, b.ToLong)
Dim c As New BalancedTernary("+-++-")
Console.WriteL... |
Translate this program into VB but keep the logic exactly as in Lua. | function to_bt(n)
local d = { '0', '+', '-' }
local v = { 0, 1, -1 }
local b = ""
while n ~= 0 do
local r = n % 3
if r < 0 then
r = r + 3
end
b = b .. d[r + 1]
n = n - v[r + 1]
n = math.floor(n / 3)
end
return b:reverse()
end
func... | Imports System.Text
Module Module1
Sub Main()
Dim a As New BalancedTernary("+-0++0+")
Console.WriteLine("a: {0} = {1}", a, a.ToLong)
Dim b As New BalancedTernary(-436)
Console.WriteLine("b: {0} = {1}", b, b.ToLong)
Dim c As New BalancedTernary("+-++-")
Console.WriteL... |
Convert this Lua snippet to Go and keep its semantics consistent. | function to_bt(n)
local d = { '0', '+', '-' }
local v = { 0, 1, -1 }
local b = ""
while n ~= 0 do
local r = n % 3
if r < 0 then
r = r + 3
end
b = b .. d[r + 1]
n = n - v[r + 1]
n = math.floor(n / 3)
end
return b:reverse()
end
func... | package main
import (
"fmt"
"strings"
)
type bt []int8
func btString(s string) (*bt, bool) {
s = strings.TrimLeft(s, "0")
b := make(bt, len(s))
for i, last := 0, len(s)-1; i < len(s); i++ {
switch s[i] {
case '-':
b[last-i] = -1
case '0':
b... |
Change the programming language of this snippet from Lua to Go without modifying what it does. | function to_bt(n)
local d = { '0', '+', '-' }
local v = { 0, 1, -1 }
local b = ""
while n ~= 0 do
local r = n % 3
if r < 0 then
r = r + 3
end
b = b .. d[r + 1]
n = n - v[r + 1]
n = math.floor(n / 3)
end
return b:reverse()
end
func... | package main
import (
"fmt"
"strings"
)
type bt []int8
func btString(s string) (*bt, bool) {
s = strings.TrimLeft(s, "0")
b := make(bt, len(s))
for i, last := 0, len(s)-1; i < len(s); i++ {
switch s[i] {
case '-':
b[last-i] = -1
case '0':
b... |
Transform the following Mathematica implementation into C, maintaining the same output and logic. | frombt = FromDigits[StringCases[#, {"+" -> 1, "-" -> -1, "0" -> 0}],
3] &;
tobt = If[Quotient[#, 3, -1] == 0,
"", #0@Quotient[#, 3, -1]] <> (Mod[#,
3, -1] /. {1 -> "+", -1 -> "-", 0 -> "0"}) &;
btnegate = StringReplace[#, {"+" -> "-", "-" -> "+"}] &;
btadd = StringReplace[
StringJoin[
Fold[S... | #include <stdio.h>
#include <string.h>
void reverse(char *p) {
size_t len = strlen(p);
char *r = p + len - 1;
while (p < r) {
*p ^= *r;
*r ^= *p;
*p++ ^= *r--;
}
}
void to_bt(int n, char *b) {
static char d[] = { '0', '+', '-' };
static int v[] = { 0, 1, -1 };
char... |
Generate an equivalent C version of this Mathematica code. | frombt = FromDigits[StringCases[#, {"+" -> 1, "-" -> -1, "0" -> 0}],
3] &;
tobt = If[Quotient[#, 3, -1] == 0,
"", #0@Quotient[#, 3, -1]] <> (Mod[#,
3, -1] /. {1 -> "+", -1 -> "-", 0 -> "0"}) &;
btnegate = StringReplace[#, {"+" -> "-", "-" -> "+"}] &;
btadd = StringReplace[
StringJoin[
Fold[S... | #include <stdio.h>
#include <string.h>
void reverse(char *p) {
size_t len = strlen(p);
char *r = p + len - 1;
while (p < r) {
*p ^= *r;
*r ^= *p;
*p++ ^= *r--;
}
}
void to_bt(int n, char *b) {
static char d[] = { '0', '+', '-' };
static int v[] = { 0, 1, -1 };
char... |
Can you help me rewrite this code in C# instead of Mathematica, keeping it the same logically? | frombt = FromDigits[StringCases[#, {"+" -> 1, "-" -> -1, "0" -> 0}],
3] &;
tobt = If[Quotient[#, 3, -1] == 0,
"", #0@Quotient[#, 3, -1]] <> (Mod[#,
3, -1] /. {1 -> "+", -1 -> "-", 0 -> "0"}) &;
btnegate = StringReplace[#, {"+" -> "-", "-" -> "+"}] &;
btadd = StringReplace[
StringJoin[
Fold[S... | using System;
using System.Text;
using System.Collections.Generic;
public class BalancedTernary
{
public static void Main()
{
BalancedTernary a = new BalancedTernary("+-0++0+");
System.Console.WriteLine("a: " + a + " = " + a.ToLong());
BalancedTernary b = new BalancedTernary(-436);
System.Console.WriteLine("... |
Transform the following Mathematica implementation into C#, maintaining the same output and logic. | frombt = FromDigits[StringCases[#, {"+" -> 1, "-" -> -1, "0" -> 0}],
3] &;
tobt = If[Quotient[#, 3, -1] == 0,
"", #0@Quotient[#, 3, -1]] <> (Mod[#,
3, -1] /. {1 -> "+", -1 -> "-", 0 -> "0"}) &;
btnegate = StringReplace[#, {"+" -> "-", "-" -> "+"}] &;
btadd = StringReplace[
StringJoin[
Fold[S... | using System;
using System.Text;
using System.Collections.Generic;
public class BalancedTernary
{
public static void Main()
{
BalancedTernary a = new BalancedTernary("+-0++0+");
System.Console.WriteLine("a: " + a + " = " + a.ToLong());
BalancedTernary b = new BalancedTernary(-436);
System.Console.WriteLine("... |
Preserve the algorithm and functionality while converting the code from Mathematica to C++. | frombt = FromDigits[StringCases[#, {"+" -> 1, "-" -> -1, "0" -> 0}],
3] &;
tobt = If[Quotient[#, 3, -1] == 0,
"", #0@Quotient[#, 3, -1]] <> (Mod[#,
3, -1] /. {1 -> "+", -1 -> "-", 0 -> "0"}) &;
btnegate = StringReplace[#, {"+" -> "-", "-" -> "+"}] &;
btadd = StringReplace[
StringJoin[
Fold[S... | #include <iostream>
#include <string>
#include <climits>
using namespace std;
class BalancedTernary {
protected:
string value;
int charToInt(char c) const {
if (c == '0')
return 0;
return 44 - c;
}
string negate(string s) const {
for (int i = 0; i < s.length(); ++i) {
if (s[i] == '+')
s[i] ... |
Translate this program into C++ but keep the logic exactly as in Mathematica. | frombt = FromDigits[StringCases[#, {"+" -> 1, "-" -> -1, "0" -> 0}],
3] &;
tobt = If[Quotient[#, 3, -1] == 0,
"", #0@Quotient[#, 3, -1]] <> (Mod[#,
3, -1] /. {1 -> "+", -1 -> "-", 0 -> "0"}) &;
btnegate = StringReplace[#, {"+" -> "-", "-" -> "+"}] &;
btadd = StringReplace[
StringJoin[
Fold[S... | #include <iostream>
#include <string>
#include <climits>
using namespace std;
class BalancedTernary {
protected:
string value;
int charToInt(char c) const {
if (c == '0')
return 0;
return 44 - c;
}
string negate(string s) const {
for (int i = 0; i < s.length(); ++i) {
if (s[i] == '+')
s[i] ... |
Convert the following code from Mathematica to Java, ensuring the logic remains intact. | frombt = FromDigits[StringCases[#, {"+" -> 1, "-" -> -1, "0" -> 0}],
3] &;
tobt = If[Quotient[#, 3, -1] == 0,
"", #0@Quotient[#, 3, -1]] <> (Mod[#,
3, -1] /. {1 -> "+", -1 -> "-", 0 -> "0"}) &;
btnegate = StringReplace[#, {"+" -> "-", "-" -> "+"}] &;
btadd = StringReplace[
StringJoin[
Fold[S... |
public class BalancedTernary
{
public static void main(String[] args)
{
BTernary a=new BTernary("+-0++0+");
BTernary b=new BTernary(-436);
BTernary c=new BTernary("+-++-");
System.out.println("a="+a.intValue());
System.out.println("b="+b.intValue());
System.out.println("c="+c.intValue());
System.o... |
Produce a language-to-language conversion: from Mathematica to Java, same semantics. | frombt = FromDigits[StringCases[#, {"+" -> 1, "-" -> -1, "0" -> 0}],
3] &;
tobt = If[Quotient[#, 3, -1] == 0,
"", #0@Quotient[#, 3, -1]] <> (Mod[#,
3, -1] /. {1 -> "+", -1 -> "-", 0 -> "0"}) &;
btnegate = StringReplace[#, {"+" -> "-", "-" -> "+"}] &;
btadd = StringReplace[
StringJoin[
Fold[S... |
public class BalancedTernary
{
public static void main(String[] args)
{
BTernary a=new BTernary("+-0++0+");
BTernary b=new BTernary(-436);
BTernary c=new BTernary("+-++-");
System.out.println("a="+a.intValue());
System.out.println("b="+b.intValue());
System.out.println("c="+c.intValue());
System.o... |
Can you help me rewrite this code in Python instead of Mathematica, keeping it the same logically? | frombt = FromDigits[StringCases[#, {"+" -> 1, "-" -> -1, "0" -> 0}],
3] &;
tobt = If[Quotient[#, 3, -1] == 0,
"", #0@Quotient[#, 3, -1]] <> (Mod[#,
3, -1] /. {1 -> "+", -1 -> "-", 0 -> "0"}) &;
btnegate = StringReplace[#, {"+" -> "-", "-" -> "+"}] &;
btadd = StringReplace[
StringJoin[
Fold[S... | class BalancedTernary:
str2dig = {'+': 1, '-': -1, '0': 0}
dig2str = {1: '+', -1: '-', 0: '0'}
table = ((0, -1), (1, -1), (-1, 0), (0, 0), (1, 0), (-1, 1), (0, 1))
def __init__(self, inp):
if isinstance(inp, str):
self.digits = [BalancedTernary.str2dig[c] for c in reversed(... |
Transform the following Mathematica implementation into Python, maintaining the same output and logic. | frombt = FromDigits[StringCases[#, {"+" -> 1, "-" -> -1, "0" -> 0}],
3] &;
tobt = If[Quotient[#, 3, -1] == 0,
"", #0@Quotient[#, 3, -1]] <> (Mod[#,
3, -1] /. {1 -> "+", -1 -> "-", 0 -> "0"}) &;
btnegate = StringReplace[#, {"+" -> "-", "-" -> "+"}] &;
btadd = StringReplace[
StringJoin[
Fold[S... | class BalancedTernary:
str2dig = {'+': 1, '-': -1, '0': 0}
dig2str = {1: '+', -1: '-', 0: '0'}
table = ((0, -1), (1, -1), (-1, 0), (0, 0), (1, 0), (-1, 1), (0, 1))
def __init__(self, inp):
if isinstance(inp, str):
self.digits = [BalancedTernary.str2dig[c] for c in reversed(... |
Change the following Mathematica code into VB without altering its purpose. | frombt = FromDigits[StringCases[#, {"+" -> 1, "-" -> -1, "0" -> 0}],
3] &;
tobt = If[Quotient[#, 3, -1] == 0,
"", #0@Quotient[#, 3, -1]] <> (Mod[#,
3, -1] /. {1 -> "+", -1 -> "-", 0 -> "0"}) &;
btnegate = StringReplace[#, {"+" -> "-", "-" -> "+"}] &;
btadd = StringReplace[
StringJoin[
Fold[S... | Imports System.Text
Module Module1
Sub Main()
Dim a As New BalancedTernary("+-0++0+")
Console.WriteLine("a: {0} = {1}", a, a.ToLong)
Dim b As New BalancedTernary(-436)
Console.WriteLine("b: {0} = {1}", b, b.ToLong)
Dim c As New BalancedTernary("+-++-")
Console.WriteL... |
Port the following code from Mathematica to VB with equivalent syntax and logic. | frombt = FromDigits[StringCases[#, {"+" -> 1, "-" -> -1, "0" -> 0}],
3] &;
tobt = If[Quotient[#, 3, -1] == 0,
"", #0@Quotient[#, 3, -1]] <> (Mod[#,
3, -1] /. {1 -> "+", -1 -> "-", 0 -> "0"}) &;
btnegate = StringReplace[#, {"+" -> "-", "-" -> "+"}] &;
btadd = StringReplace[
StringJoin[
Fold[S... | Imports System.Text
Module Module1
Sub Main()
Dim a As New BalancedTernary("+-0++0+")
Console.WriteLine("a: {0} = {1}", a, a.ToLong)
Dim b As New BalancedTernary(-436)
Console.WriteLine("b: {0} = {1}", b, b.ToLong)
Dim c As New BalancedTernary("+-++-")
Console.WriteL... |
Write the same code in Go as shown below in Mathematica. | frombt = FromDigits[StringCases[#, {"+" -> 1, "-" -> -1, "0" -> 0}],
3] &;
tobt = If[Quotient[#, 3, -1] == 0,
"", #0@Quotient[#, 3, -1]] <> (Mod[#,
3, -1] /. {1 -> "+", -1 -> "-", 0 -> "0"}) &;
btnegate = StringReplace[#, {"+" -> "-", "-" -> "+"}] &;
btadd = StringReplace[
StringJoin[
Fold[S... | package main
import (
"fmt"
"strings"
)
type bt []int8
func btString(s string) (*bt, bool) {
s = strings.TrimLeft(s, "0")
b := make(bt, len(s))
for i, last := 0, len(s)-1; i < len(s); i++ {
switch s[i] {
case '-':
b[last-i] = -1
case '0':
b... |
Port the following code from Mathematica to Go with equivalent syntax and logic. | frombt = FromDigits[StringCases[#, {"+" -> 1, "-" -> -1, "0" -> 0}],
3] &;
tobt = If[Quotient[#, 3, -1] == 0,
"", #0@Quotient[#, 3, -1]] <> (Mod[#,
3, -1] /. {1 -> "+", -1 -> "-", 0 -> "0"}) &;
btnegate = StringReplace[#, {"+" -> "-", "-" -> "+"}] &;
btadd = StringReplace[
StringJoin[
Fold[S... | package main
import (
"fmt"
"strings"
)
type bt []int8
func btString(s string) (*bt, bool) {
s = strings.TrimLeft(s, "0")
b := make(bt, len(s))
for i, last := 0, len(s)-1; i < len(s); i++ {
switch s[i] {
case '-':
b[last-i] = -1
case '0':
b... |
Maintain the same structure and functionality when rewriting this code in C. | import strformat
import tables
type
Trit = range[-1'i8..1'i8]
BTernary = seq[Trit]
const
Trits: array[Trit, char] = ['-', '0', '+']
TN = Trit(-1)
TZ = Trit(0)
TP = Trit(1)
AddTable = {-2: @[TP, TN], -1: @[TN], 0: @[TZ], 1: @[TP], 2: @[TN, TP]}.toTable()
ModTrits: array[-2..2, T... | #include <stdio.h>
#include <string.h>
void reverse(char *p) {
size_t len = strlen(p);
char *r = p + len - 1;
while (p < r) {
*p ^= *r;
*r ^= *p;
*p++ ^= *r--;
}
}
void to_bt(int n, char *b) {
static char d[] = { '0', '+', '-' };
static int v[] = { 0, 1, -1 };
char... |
Write the same code in C as shown below in Nim. | import strformat
import tables
type
Trit = range[-1'i8..1'i8]
BTernary = seq[Trit]
const
Trits: array[Trit, char] = ['-', '0', '+']
TN = Trit(-1)
TZ = Trit(0)
TP = Trit(1)
AddTable = {-2: @[TP, TN], -1: @[TN], 0: @[TZ], 1: @[TP], 2: @[TN, TP]}.toTable()
ModTrits: array[-2..2, T... | #include <stdio.h>
#include <string.h>
void reverse(char *p) {
size_t len = strlen(p);
char *r = p + len - 1;
while (p < r) {
*p ^= *r;
*r ^= *p;
*p++ ^= *r--;
}
}
void to_bt(int n, char *b) {
static char d[] = { '0', '+', '-' };
static int v[] = { 0, 1, -1 };
char... |
Translate the given Nim code snippet into C# without altering its behavior. | import strformat
import tables
type
Trit = range[-1'i8..1'i8]
BTernary = seq[Trit]
const
Trits: array[Trit, char] = ['-', '0', '+']
TN = Trit(-1)
TZ = Trit(0)
TP = Trit(1)
AddTable = {-2: @[TP, TN], -1: @[TN], 0: @[TZ], 1: @[TP], 2: @[TN, TP]}.toTable()
ModTrits: array[-2..2, T... | using System;
using System.Text;
using System.Collections.Generic;
public class BalancedTernary
{
public static void Main()
{
BalancedTernary a = new BalancedTernary("+-0++0+");
System.Console.WriteLine("a: " + a + " = " + a.ToLong());
BalancedTernary b = new BalancedTernary(-436);
System.Console.WriteLine("... |
Maintain the same structure and functionality when rewriting this code in C#. | import strformat
import tables
type
Trit = range[-1'i8..1'i8]
BTernary = seq[Trit]
const
Trits: array[Trit, char] = ['-', '0', '+']
TN = Trit(-1)
TZ = Trit(0)
TP = Trit(1)
AddTable = {-2: @[TP, TN], -1: @[TN], 0: @[TZ], 1: @[TP], 2: @[TN, TP]}.toTable()
ModTrits: array[-2..2, T... | using System;
using System.Text;
using System.Collections.Generic;
public class BalancedTernary
{
public static void Main()
{
BalancedTernary a = new BalancedTernary("+-0++0+");
System.Console.WriteLine("a: " + a + " = " + a.ToLong());
BalancedTernary b = new BalancedTernary(-436);
System.Console.WriteLine("... |
Please provide an equivalent version of this Nim code in C++. | import strformat
import tables
type
Trit = range[-1'i8..1'i8]
BTernary = seq[Trit]
const
Trits: array[Trit, char] = ['-', '0', '+']
TN = Trit(-1)
TZ = Trit(0)
TP = Trit(1)
AddTable = {-2: @[TP, TN], -1: @[TN], 0: @[TZ], 1: @[TP], 2: @[TN, TP]}.toTable()
ModTrits: array[-2..2, T... | #include <iostream>
#include <string>
#include <climits>
using namespace std;
class BalancedTernary {
protected:
string value;
int charToInt(char c) const {
if (c == '0')
return 0;
return 44 - c;
}
string negate(string s) const {
for (int i = 0; i < s.length(); ++i) {
if (s[i] == '+')
s[i] ... |
Translate this program into C++ but keep the logic exactly as in Nim. | import strformat
import tables
type
Trit = range[-1'i8..1'i8]
BTernary = seq[Trit]
const
Trits: array[Trit, char] = ['-', '0', '+']
TN = Trit(-1)
TZ = Trit(0)
TP = Trit(1)
AddTable = {-2: @[TP, TN], -1: @[TN], 0: @[TZ], 1: @[TP], 2: @[TN, TP]}.toTable()
ModTrits: array[-2..2, T... | #include <iostream>
#include <string>
#include <climits>
using namespace std;
class BalancedTernary {
protected:
string value;
int charToInt(char c) const {
if (c == '0')
return 0;
return 44 - c;
}
string negate(string s) const {
for (int i = 0; i < s.length(); ++i) {
if (s[i] == '+')
s[i] ... |
Translate the given Nim code snippet into Java without altering its behavior. | import strformat
import tables
type
Trit = range[-1'i8..1'i8]
BTernary = seq[Trit]
const
Trits: array[Trit, char] = ['-', '0', '+']
TN = Trit(-1)
TZ = Trit(0)
TP = Trit(1)
AddTable = {-2: @[TP, TN], -1: @[TN], 0: @[TZ], 1: @[TP], 2: @[TN, TP]}.toTable()
ModTrits: array[-2..2, T... |
public class BalancedTernary
{
public static void main(String[] args)
{
BTernary a=new BTernary("+-0++0+");
BTernary b=new BTernary(-436);
BTernary c=new BTernary("+-++-");
System.out.println("a="+a.intValue());
System.out.println("b="+b.intValue());
System.out.println("c="+c.intValue());
System.o... |
Change the programming language of this snippet from Nim to Java without modifying what it does. | import strformat
import tables
type
Trit = range[-1'i8..1'i8]
BTernary = seq[Trit]
const
Trits: array[Trit, char] = ['-', '0', '+']
TN = Trit(-1)
TZ = Trit(0)
TP = Trit(1)
AddTable = {-2: @[TP, TN], -1: @[TN], 0: @[TZ], 1: @[TP], 2: @[TN, TP]}.toTable()
ModTrits: array[-2..2, T... |
public class BalancedTernary
{
public static void main(String[] args)
{
BTernary a=new BTernary("+-0++0+");
BTernary b=new BTernary(-436);
BTernary c=new BTernary("+-++-");
System.out.println("a="+a.intValue());
System.out.println("b="+b.intValue());
System.out.println("c="+c.intValue());
System.o... |
Translate this program into Python but keep the logic exactly as in Nim. | import strformat
import tables
type
Trit = range[-1'i8..1'i8]
BTernary = seq[Trit]
const
Trits: array[Trit, char] = ['-', '0', '+']
TN = Trit(-1)
TZ = Trit(0)
TP = Trit(1)
AddTable = {-2: @[TP, TN], -1: @[TN], 0: @[TZ], 1: @[TP], 2: @[TN, TP]}.toTable()
ModTrits: array[-2..2, T... | class BalancedTernary:
str2dig = {'+': 1, '-': -1, '0': 0}
dig2str = {1: '+', -1: '-', 0: '0'}
table = ((0, -1), (1, -1), (-1, 0), (0, 0), (1, 0), (-1, 1), (0, 1))
def __init__(self, inp):
if isinstance(inp, str):
self.digits = [BalancedTernary.str2dig[c] for c in reversed(... |
Write the same algorithm in Python as shown in this Nim implementation. | import strformat
import tables
type
Trit = range[-1'i8..1'i8]
BTernary = seq[Trit]
const
Trits: array[Trit, char] = ['-', '0', '+']
TN = Trit(-1)
TZ = Trit(0)
TP = Trit(1)
AddTable = {-2: @[TP, TN], -1: @[TN], 0: @[TZ], 1: @[TP], 2: @[TN, TP]}.toTable()
ModTrits: array[-2..2, T... | class BalancedTernary:
str2dig = {'+': 1, '-': -1, '0': 0}
dig2str = {1: '+', -1: '-', 0: '0'}
table = ((0, -1), (1, -1), (-1, 0), (0, 0), (1, 0), (-1, 1), (0, 1))
def __init__(self, inp):
if isinstance(inp, str):
self.digits = [BalancedTernary.str2dig[c] for c in reversed(... |
Maintain the same structure and functionality when rewriting this code in VB. | import strformat
import tables
type
Trit = range[-1'i8..1'i8]
BTernary = seq[Trit]
const
Trits: array[Trit, char] = ['-', '0', '+']
TN = Trit(-1)
TZ = Trit(0)
TP = Trit(1)
AddTable = {-2: @[TP, TN], -1: @[TN], 0: @[TZ], 1: @[TP], 2: @[TN, TP]}.toTable()
ModTrits: array[-2..2, T... | Imports System.Text
Module Module1
Sub Main()
Dim a As New BalancedTernary("+-0++0+")
Console.WriteLine("a: {0} = {1}", a, a.ToLong)
Dim b As New BalancedTernary(-436)
Console.WriteLine("b: {0} = {1}", b, b.ToLong)
Dim c As New BalancedTernary("+-++-")
Console.WriteL... |
Translate the given Nim code snippet into VB without altering its behavior. | import strformat
import tables
type
Trit = range[-1'i8..1'i8]
BTernary = seq[Trit]
const
Trits: array[Trit, char] = ['-', '0', '+']
TN = Trit(-1)
TZ = Trit(0)
TP = Trit(1)
AddTable = {-2: @[TP, TN], -1: @[TN], 0: @[TZ], 1: @[TP], 2: @[TN, TP]}.toTable()
ModTrits: array[-2..2, T... | Imports System.Text
Module Module1
Sub Main()
Dim a As New BalancedTernary("+-0++0+")
Console.WriteLine("a: {0} = {1}", a, a.ToLong)
Dim b As New BalancedTernary(-436)
Console.WriteLine("b: {0} = {1}", b, b.ToLong)
Dim c As New BalancedTernary("+-++-")
Console.WriteL... |
Keep all operations the same but rewrite the snippet in Go. | import strformat
import tables
type
Trit = range[-1'i8..1'i8]
BTernary = seq[Trit]
const
Trits: array[Trit, char] = ['-', '0', '+']
TN = Trit(-1)
TZ = Trit(0)
TP = Trit(1)
AddTable = {-2: @[TP, TN], -1: @[TN], 0: @[TZ], 1: @[TP], 2: @[TN, TP]}.toTable()
ModTrits: array[-2..2, T... | package main
import (
"fmt"
"strings"
)
type bt []int8
func btString(s string) (*bt, bool) {
s = strings.TrimLeft(s, "0")
b := make(bt, len(s))
for i, last := 0, len(s)-1; i < len(s); i++ {
switch s[i] {
case '-':
b[last-i] = -1
case '0':
b... |
Change the following Nim code into Go without altering its purpose. | import strformat
import tables
type
Trit = range[-1'i8..1'i8]
BTernary = seq[Trit]
const
Trits: array[Trit, char] = ['-', '0', '+']
TN = Trit(-1)
TZ = Trit(0)
TP = Trit(1)
AddTable = {-2: @[TP, TN], -1: @[TN], 0: @[TZ], 1: @[TP], 2: @[TN, TP]}.toTable()
ModTrits: array[-2..2, T... | package main
import (
"fmt"
"strings"
)
type bt []int8
func btString(s string) (*bt, bool) {
s = strings.TrimLeft(s, "0")
b := make(bt, len(s))
for i, last := 0, len(s)-1; i < len(s); i++ {
switch s[i] {
case '-':
b[last-i] = -1
case '0':
b... |
Produce a language-to-language conversion: from OCaml to C, same semantics. | type btdigit = Pos | Zero | Neg
type btern = btdigit list
let to_string n =
String.concat ""
(List.rev_map (function Pos -> "+" | Zero -> "0" | Neg -> "-") n)
let from_string s =
let sl = ref [] in
let digit = function '+' -> Pos | '-' -> Neg | '0' -> Zero
| _ -> failwith "invalid digit" in
St... | #include <stdio.h>
#include <string.h>
void reverse(char *p) {
size_t len = strlen(p);
char *r = p + len - 1;
while (p < r) {
*p ^= *r;
*r ^= *p;
*p++ ^= *r--;
}
}
void to_bt(int n, char *b) {
static char d[] = { '0', '+', '-' };
static int v[] = { 0, 1, -1 };
char... |
Keep all operations the same but rewrite the snippet in C. | type btdigit = Pos | Zero | Neg
type btern = btdigit list
let to_string n =
String.concat ""
(List.rev_map (function Pos -> "+" | Zero -> "0" | Neg -> "-") n)
let from_string s =
let sl = ref [] in
let digit = function '+' -> Pos | '-' -> Neg | '0' -> Zero
| _ -> failwith "invalid digit" in
St... | #include <stdio.h>
#include <string.h>
void reverse(char *p) {
size_t len = strlen(p);
char *r = p + len - 1;
while (p < r) {
*p ^= *r;
*r ^= *p;
*p++ ^= *r--;
}
}
void to_bt(int n, char *b) {
static char d[] = { '0', '+', '-' };
static int v[] = { 0, 1, -1 };
char... |
Change the programming language of this snippet from OCaml to C# without modifying what it does. | type btdigit = Pos | Zero | Neg
type btern = btdigit list
let to_string n =
String.concat ""
(List.rev_map (function Pos -> "+" | Zero -> "0" | Neg -> "-") n)
let from_string s =
let sl = ref [] in
let digit = function '+' -> Pos | '-' -> Neg | '0' -> Zero
| _ -> failwith "invalid digit" in
St... | using System;
using System.Text;
using System.Collections.Generic;
public class BalancedTernary
{
public static void Main()
{
BalancedTernary a = new BalancedTernary("+-0++0+");
System.Console.WriteLine("a: " + a + " = " + a.ToLong());
BalancedTernary b = new BalancedTernary(-436);
System.Console.WriteLine("... |
Preserve the algorithm and functionality while converting the code from OCaml to C#. | type btdigit = Pos | Zero | Neg
type btern = btdigit list
let to_string n =
String.concat ""
(List.rev_map (function Pos -> "+" | Zero -> "0" | Neg -> "-") n)
let from_string s =
let sl = ref [] in
let digit = function '+' -> Pos | '-' -> Neg | '0' -> Zero
| _ -> failwith "invalid digit" in
St... | using System;
using System.Text;
using System.Collections.Generic;
public class BalancedTernary
{
public static void Main()
{
BalancedTernary a = new BalancedTernary("+-0++0+");
System.Console.WriteLine("a: " + a + " = " + a.ToLong());
BalancedTernary b = new BalancedTernary(-436);
System.Console.WriteLine("... |
Port the following code from OCaml to C++ with equivalent syntax and logic. | type btdigit = Pos | Zero | Neg
type btern = btdigit list
let to_string n =
String.concat ""
(List.rev_map (function Pos -> "+" | Zero -> "0" | Neg -> "-") n)
let from_string s =
let sl = ref [] in
let digit = function '+' -> Pos | '-' -> Neg | '0' -> Zero
| _ -> failwith "invalid digit" in
St... | #include <iostream>
#include <string>
#include <climits>
using namespace std;
class BalancedTernary {
protected:
string value;
int charToInt(char c) const {
if (c == '0')
return 0;
return 44 - c;
}
string negate(string s) const {
for (int i = 0; i < s.length(); ++i) {
if (s[i] == '+')
s[i] ... |
Convert this OCaml snippet to C++ and keep its semantics consistent. | type btdigit = Pos | Zero | Neg
type btern = btdigit list
let to_string n =
String.concat ""
(List.rev_map (function Pos -> "+" | Zero -> "0" | Neg -> "-") n)
let from_string s =
let sl = ref [] in
let digit = function '+' -> Pos | '-' -> Neg | '0' -> Zero
| _ -> failwith "invalid digit" in
St... | #include <iostream>
#include <string>
#include <climits>
using namespace std;
class BalancedTernary {
protected:
string value;
int charToInt(char c) const {
if (c == '0')
return 0;
return 44 - c;
}
string negate(string s) const {
for (int i = 0; i < s.length(); ++i) {
if (s[i] == '+')
s[i] ... |
Change the following OCaml code into Java without altering its purpose. | type btdigit = Pos | Zero | Neg
type btern = btdigit list
let to_string n =
String.concat ""
(List.rev_map (function Pos -> "+" | Zero -> "0" | Neg -> "-") n)
let from_string s =
let sl = ref [] in
let digit = function '+' -> Pos | '-' -> Neg | '0' -> Zero
| _ -> failwith "invalid digit" in
St... |
public class BalancedTernary
{
public static void main(String[] args)
{
BTernary a=new BTernary("+-0++0+");
BTernary b=new BTernary(-436);
BTernary c=new BTernary("+-++-");
System.out.println("a="+a.intValue());
System.out.println("b="+b.intValue());
System.out.println("c="+c.intValue());
System.o... |
Can you help me rewrite this code in Java instead of OCaml, keeping it the same logically? | type btdigit = Pos | Zero | Neg
type btern = btdigit list
let to_string n =
String.concat ""
(List.rev_map (function Pos -> "+" | Zero -> "0" | Neg -> "-") n)
let from_string s =
let sl = ref [] in
let digit = function '+' -> Pos | '-' -> Neg | '0' -> Zero
| _ -> failwith "invalid digit" in
St... |
public class BalancedTernary
{
public static void main(String[] args)
{
BTernary a=new BTernary("+-0++0+");
BTernary b=new BTernary(-436);
BTernary c=new BTernary("+-++-");
System.out.println("a="+a.intValue());
System.out.println("b="+b.intValue());
System.out.println("c="+c.intValue());
System.o... |
Rewrite the snippet below in Python so it works the same as the original OCaml code. | type btdigit = Pos | Zero | Neg
type btern = btdigit list
let to_string n =
String.concat ""
(List.rev_map (function Pos -> "+" | Zero -> "0" | Neg -> "-") n)
let from_string s =
let sl = ref [] in
let digit = function '+' -> Pos | '-' -> Neg | '0' -> Zero
| _ -> failwith "invalid digit" in
St... | class BalancedTernary:
str2dig = {'+': 1, '-': -1, '0': 0}
dig2str = {1: '+', -1: '-', 0: '0'}
table = ((0, -1), (1, -1), (-1, 0), (0, 0), (1, 0), (-1, 1), (0, 1))
def __init__(self, inp):
if isinstance(inp, str):
self.digits = [BalancedTernary.str2dig[c] for c in reversed(... |
Write the same algorithm in Python as shown in this OCaml implementation. | type btdigit = Pos | Zero | Neg
type btern = btdigit list
let to_string n =
String.concat ""
(List.rev_map (function Pos -> "+" | Zero -> "0" | Neg -> "-") n)
let from_string s =
let sl = ref [] in
let digit = function '+' -> Pos | '-' -> Neg | '0' -> Zero
| _ -> failwith "invalid digit" in
St... | class BalancedTernary:
str2dig = {'+': 1, '-': -1, '0': 0}
dig2str = {1: '+', -1: '-', 0: '0'}
table = ((0, -1), (1, -1), (-1, 0), (0, 0), (1, 0), (-1, 1), (0, 1))
def __init__(self, inp):
if isinstance(inp, str):
self.digits = [BalancedTernary.str2dig[c] for c in reversed(... |
Generate a VB translation of this OCaml snippet without changing its computational steps. | type btdigit = Pos | Zero | Neg
type btern = btdigit list
let to_string n =
String.concat ""
(List.rev_map (function Pos -> "+" | Zero -> "0" | Neg -> "-") n)
let from_string s =
let sl = ref [] in
let digit = function '+' -> Pos | '-' -> Neg | '0' -> Zero
| _ -> failwith "invalid digit" in
St... | Imports System.Text
Module Module1
Sub Main()
Dim a As New BalancedTernary("+-0++0+")
Console.WriteLine("a: {0} = {1}", a, a.ToLong)
Dim b As New BalancedTernary(-436)
Console.WriteLine("b: {0} = {1}", b, b.ToLong)
Dim c As New BalancedTernary("+-++-")
Console.WriteL... |
Generate an equivalent VB version of this OCaml code. | type btdigit = Pos | Zero | Neg
type btern = btdigit list
let to_string n =
String.concat ""
(List.rev_map (function Pos -> "+" | Zero -> "0" | Neg -> "-") n)
let from_string s =
let sl = ref [] in
let digit = function '+' -> Pos | '-' -> Neg | '0' -> Zero
| _ -> failwith "invalid digit" in
St... | Imports System.Text
Module Module1
Sub Main()
Dim a As New BalancedTernary("+-0++0+")
Console.WriteLine("a: {0} = {1}", a, a.ToLong)
Dim b As New BalancedTernary(-436)
Console.WriteLine("b: {0} = {1}", b, b.ToLong)
Dim c As New BalancedTernary("+-++-")
Console.WriteL... |
Please provide an equivalent version of this OCaml code in Go. | type btdigit = Pos | Zero | Neg
type btern = btdigit list
let to_string n =
String.concat ""
(List.rev_map (function Pos -> "+" | Zero -> "0" | Neg -> "-") n)
let from_string s =
let sl = ref [] in
let digit = function '+' -> Pos | '-' -> Neg | '0' -> Zero
| _ -> failwith "invalid digit" in
St... | package main
import (
"fmt"
"strings"
)
type bt []int8
func btString(s string) (*bt, bool) {
s = strings.TrimLeft(s, "0")
b := make(bt, len(s))
for i, last := 0, len(s)-1; i < len(s); i++ {
switch s[i] {
case '-':
b[last-i] = -1
case '0':
b... |
Produce a functionally identical Go code for the snippet given in OCaml. | type btdigit = Pos | Zero | Neg
type btern = btdigit list
let to_string n =
String.concat ""
(List.rev_map (function Pos -> "+" | Zero -> "0" | Neg -> "-") n)
let from_string s =
let sl = ref [] in
let digit = function '+' -> Pos | '-' -> Neg | '0' -> Zero
| _ -> failwith "invalid digit" in
St... | package main
import (
"fmt"
"strings"
)
type bt []int8
func btString(s string) (*bt, bool) {
s = strings.TrimLeft(s, "0")
b := make(bt, len(s))
for i, last := 0, len(s)-1; i < len(s); i++ {
switch s[i] {
case '-':
b[last-i] = -1
case '0':
b... |
Rewrite this program in C while keeping its functionality equivalent to the Perl version. | use strict;
use warnings;
my @d = qw( 0 + - );
my @v = qw( 0 1 -1 );
sub to_bt {
my $n = shift;
my $b = '';
while( $n ) {
my $r = $n%3;
$b .= $d[$r];
$n -= $v[$r];
$n /= 3;
}
return scalar reverse $b;
}
sub from_bt {
my $n = 0;
for( split //, shift ) {
$n *= 3;
... | #include <stdio.h>
#include <string.h>
void reverse(char *p) {
size_t len = strlen(p);
char *r = p + len - 1;
while (p < r) {
*p ^= *r;
*r ^= *p;
*p++ ^= *r--;
}
}
void to_bt(int n, char *b) {
static char d[] = { '0', '+', '-' };
static int v[] = { 0, 1, -1 };
char... |
Write the same code in C as shown below in Perl. | use strict;
use warnings;
my @d = qw( 0 + - );
my @v = qw( 0 1 -1 );
sub to_bt {
my $n = shift;
my $b = '';
while( $n ) {
my $r = $n%3;
$b .= $d[$r];
$n -= $v[$r];
$n /= 3;
}
return scalar reverse $b;
}
sub from_bt {
my $n = 0;
for( split //, shift ) {
$n *= 3;
... | #include <stdio.h>
#include <string.h>
void reverse(char *p) {
size_t len = strlen(p);
char *r = p + len - 1;
while (p < r) {
*p ^= *r;
*r ^= *p;
*p++ ^= *r--;
}
}
void to_bt(int n, char *b) {
static char d[] = { '0', '+', '-' };
static int v[] = { 0, 1, -1 };
char... |
Port the provided Perl code into C# while preserving the original functionality. | use strict;
use warnings;
my @d = qw( 0 + - );
my @v = qw( 0 1 -1 );
sub to_bt {
my $n = shift;
my $b = '';
while( $n ) {
my $r = $n%3;
$b .= $d[$r];
$n -= $v[$r];
$n /= 3;
}
return scalar reverse $b;
}
sub from_bt {
my $n = 0;
for( split //, shift ) {
$n *= 3;
... | using System;
using System.Text;
using System.Collections.Generic;
public class BalancedTernary
{
public static void Main()
{
BalancedTernary a = new BalancedTernary("+-0++0+");
System.Console.WriteLine("a: " + a + " = " + a.ToLong());
BalancedTernary b = new BalancedTernary(-436);
System.Console.WriteLine("... |
Produce a functionally identical C# code for the snippet given in Perl. | use strict;
use warnings;
my @d = qw( 0 + - );
my @v = qw( 0 1 -1 );
sub to_bt {
my $n = shift;
my $b = '';
while( $n ) {
my $r = $n%3;
$b .= $d[$r];
$n -= $v[$r];
$n /= 3;
}
return scalar reverse $b;
}
sub from_bt {
my $n = 0;
for( split //, shift ) {
$n *= 3;
... | using System;
using System.Text;
using System.Collections.Generic;
public class BalancedTernary
{
public static void Main()
{
BalancedTernary a = new BalancedTernary("+-0++0+");
System.Console.WriteLine("a: " + a + " = " + a.ToLong());
BalancedTernary b = new BalancedTernary(-436);
System.Console.WriteLine("... |
Port the provided Perl code into C++ while preserving the original functionality. | use strict;
use warnings;
my @d = qw( 0 + - );
my @v = qw( 0 1 -1 );
sub to_bt {
my $n = shift;
my $b = '';
while( $n ) {
my $r = $n%3;
$b .= $d[$r];
$n -= $v[$r];
$n /= 3;
}
return scalar reverse $b;
}
sub from_bt {
my $n = 0;
for( split //, shift ) {
$n *= 3;
... | #include <iostream>
#include <string>
#include <climits>
using namespace std;
class BalancedTernary {
protected:
string value;
int charToInt(char c) const {
if (c == '0')
return 0;
return 44 - c;
}
string negate(string s) const {
for (int i = 0; i < s.length(); ++i) {
if (s[i] == '+')
s[i] ... |
Translate this program into C++ but keep the logic exactly as in Perl. | use strict;
use warnings;
my @d = qw( 0 + - );
my @v = qw( 0 1 -1 );
sub to_bt {
my $n = shift;
my $b = '';
while( $n ) {
my $r = $n%3;
$b .= $d[$r];
$n -= $v[$r];
$n /= 3;
}
return scalar reverse $b;
}
sub from_bt {
my $n = 0;
for( split //, shift ) {
$n *= 3;
... | #include <iostream>
#include <string>
#include <climits>
using namespace std;
class BalancedTernary {
protected:
string value;
int charToInt(char c) const {
if (c == '0')
return 0;
return 44 - c;
}
string negate(string s) const {
for (int i = 0; i < s.length(); ++i) {
if (s[i] == '+')
s[i] ... |
Convert this Perl block to Java, preserving its control flow and logic. | use strict;
use warnings;
my @d = qw( 0 + - );
my @v = qw( 0 1 -1 );
sub to_bt {
my $n = shift;
my $b = '';
while( $n ) {
my $r = $n%3;
$b .= $d[$r];
$n -= $v[$r];
$n /= 3;
}
return scalar reverse $b;
}
sub from_bt {
my $n = 0;
for( split //, shift ) {
$n *= 3;
... |
public class BalancedTernary
{
public static void main(String[] args)
{
BTernary a=new BTernary("+-0++0+");
BTernary b=new BTernary(-436);
BTernary c=new BTernary("+-++-");
System.out.println("a="+a.intValue());
System.out.println("b="+b.intValue());
System.out.println("c="+c.intValue());
System.o... |
Please provide an equivalent version of this Perl code in Java. | use strict;
use warnings;
my @d = qw( 0 + - );
my @v = qw( 0 1 -1 );
sub to_bt {
my $n = shift;
my $b = '';
while( $n ) {
my $r = $n%3;
$b .= $d[$r];
$n -= $v[$r];
$n /= 3;
}
return scalar reverse $b;
}
sub from_bt {
my $n = 0;
for( split //, shift ) {
$n *= 3;
... |
public class BalancedTernary
{
public static void main(String[] args)
{
BTernary a=new BTernary("+-0++0+");
BTernary b=new BTernary(-436);
BTernary c=new BTernary("+-++-");
System.out.println("a="+a.intValue());
System.out.println("b="+b.intValue());
System.out.println("c="+c.intValue());
System.o... |
Generate an equivalent Python version of this Perl code. | use strict;
use warnings;
my @d = qw( 0 + - );
my @v = qw( 0 1 -1 );
sub to_bt {
my $n = shift;
my $b = '';
while( $n ) {
my $r = $n%3;
$b .= $d[$r];
$n -= $v[$r];
$n /= 3;
}
return scalar reverse $b;
}
sub from_bt {
my $n = 0;
for( split //, shift ) {
$n *= 3;
... | class BalancedTernary:
str2dig = {'+': 1, '-': -1, '0': 0}
dig2str = {1: '+', -1: '-', 0: '0'}
table = ((0, -1), (1, -1), (-1, 0), (0, 0), (1, 0), (-1, 1), (0, 1))
def __init__(self, inp):
if isinstance(inp, str):
self.digits = [BalancedTernary.str2dig[c] for c in reversed(... |
Port the following code from Perl to Python with equivalent syntax and logic. | use strict;
use warnings;
my @d = qw( 0 + - );
my @v = qw( 0 1 -1 );
sub to_bt {
my $n = shift;
my $b = '';
while( $n ) {
my $r = $n%3;
$b .= $d[$r];
$n -= $v[$r];
$n /= 3;
}
return scalar reverse $b;
}
sub from_bt {
my $n = 0;
for( split //, shift ) {
$n *= 3;
... | class BalancedTernary:
str2dig = {'+': 1, '-': -1, '0': 0}
dig2str = {1: '+', -1: '-', 0: '0'}
table = ((0, -1), (1, -1), (-1, 0), (0, 0), (1, 0), (-1, 1), (0, 1))
def __init__(self, inp):
if isinstance(inp, str):
self.digits = [BalancedTernary.str2dig[c] for c in reversed(... |
Convert this Perl snippet to VB and keep its semantics consistent. | use strict;
use warnings;
my @d = qw( 0 + - );
my @v = qw( 0 1 -1 );
sub to_bt {
my $n = shift;
my $b = '';
while( $n ) {
my $r = $n%3;
$b .= $d[$r];
$n -= $v[$r];
$n /= 3;
}
return scalar reverse $b;
}
sub from_bt {
my $n = 0;
for( split //, shift ) {
$n *= 3;
... | Imports System.Text
Module Module1
Sub Main()
Dim a As New BalancedTernary("+-0++0+")
Console.WriteLine("a: {0} = {1}", a, a.ToLong)
Dim b As New BalancedTernary(-436)
Console.WriteLine("b: {0} = {1}", b, b.ToLong)
Dim c As New BalancedTernary("+-++-")
Console.WriteL... |
Change the programming language of this snippet from Perl to VB without modifying what it does. | use strict;
use warnings;
my @d = qw( 0 + - );
my @v = qw( 0 1 -1 );
sub to_bt {
my $n = shift;
my $b = '';
while( $n ) {
my $r = $n%3;
$b .= $d[$r];
$n -= $v[$r];
$n /= 3;
}
return scalar reverse $b;
}
sub from_bt {
my $n = 0;
for( split //, shift ) {
$n *= 3;
... | Imports System.Text
Module Module1
Sub Main()
Dim a As New BalancedTernary("+-0++0+")
Console.WriteLine("a: {0} = {1}", a, a.ToLong)
Dim b As New BalancedTernary(-436)
Console.WriteLine("b: {0} = {1}", b, b.ToLong)
Dim c As New BalancedTernary("+-++-")
Console.WriteL... |
Ensure the translated Go code behaves exactly like the original Perl snippet. | use strict;
use warnings;
my @d = qw( 0 + - );
my @v = qw( 0 1 -1 );
sub to_bt {
my $n = shift;
my $b = '';
while( $n ) {
my $r = $n%3;
$b .= $d[$r];
$n -= $v[$r];
$n /= 3;
}
return scalar reverse $b;
}
sub from_bt {
my $n = 0;
for( split //, shift ) {
$n *= 3;
... | package main
import (
"fmt"
"strings"
)
type bt []int8
func btString(s string) (*bt, bool) {
s = strings.TrimLeft(s, "0")
b := make(bt, len(s))
for i, last := 0, len(s)-1; i < len(s); i++ {
switch s[i] {
case '-':
b[last-i] = -1
case '0':
b... |
Rewrite this program in Go while keeping its functionality equivalent to the Perl version. | use strict;
use warnings;
my @d = qw( 0 + - );
my @v = qw( 0 1 -1 );
sub to_bt {
my $n = shift;
my $b = '';
while( $n ) {
my $r = $n%3;
$b .= $d[$r];
$n -= $v[$r];
$n /= 3;
}
return scalar reverse $b;
}
sub from_bt {
my $n = 0;
for( split //, shift ) {
$n *= 3;
... | package main
import (
"fmt"
"strings"
)
type bt []int8
func btString(s string) (*bt, bool) {
s = strings.TrimLeft(s, "0")
b := make(bt, len(s))
for i, last := 0, len(s)-1; i < len(s); i++ {
switch s[i] {
case '-':
b[last-i] = -1
case '0':
b... |
Generate a C translation of this Racket snippet without changing its computational steps. | #lang racket
(define (bt->integer t)
(if (null? t)
0
(+ (first t) (* 3 (bt->integer (rest t))))))
(define (integer->bt n)
(letrec ([recur (λ (b r) (cons b (convert (floor (/ r 3)))))]
[convert (λ (n) (if (zero? n) null
(case (modulo n 3)
... | #include <stdio.h>
#include <string.h>
void reverse(char *p) {
size_t len = strlen(p);
char *r = p + len - 1;
while (p < r) {
*p ^= *r;
*r ^= *p;
*p++ ^= *r--;
}
}
void to_bt(int n, char *b) {
static char d[] = { '0', '+', '-' };
static int v[] = { 0, 1, -1 };
char... |
Rewrite the snippet below in C so it works the same as the original Racket code. | #lang racket
(define (bt->integer t)
(if (null? t)
0
(+ (first t) (* 3 (bt->integer (rest t))))))
(define (integer->bt n)
(letrec ([recur (λ (b r) (cons b (convert (floor (/ r 3)))))]
[convert (λ (n) (if (zero? n) null
(case (modulo n 3)
... | #include <stdio.h>
#include <string.h>
void reverse(char *p) {
size_t len = strlen(p);
char *r = p + len - 1;
while (p < r) {
*p ^= *r;
*r ^= *p;
*p++ ^= *r--;
}
}
void to_bt(int n, char *b) {
static char d[] = { '0', '+', '-' };
static int v[] = { 0, 1, -1 };
char... |
Change the following Racket code into C# without altering its purpose. | #lang racket
(define (bt->integer t)
(if (null? t)
0
(+ (first t) (* 3 (bt->integer (rest t))))))
(define (integer->bt n)
(letrec ([recur (λ (b r) (cons b (convert (floor (/ r 3)))))]
[convert (λ (n) (if (zero? n) null
(case (modulo n 3)
... | using System;
using System.Text;
using System.Collections.Generic;
public class BalancedTernary
{
public static void Main()
{
BalancedTernary a = new BalancedTernary("+-0++0+");
System.Console.WriteLine("a: " + a + " = " + a.ToLong());
BalancedTernary b = new BalancedTernary(-436);
System.Console.WriteLine("... |
Produce a functionally identical C# code for the snippet given in Racket. | #lang racket
(define (bt->integer t)
(if (null? t)
0
(+ (first t) (* 3 (bt->integer (rest t))))))
(define (integer->bt n)
(letrec ([recur (λ (b r) (cons b (convert (floor (/ r 3)))))]
[convert (λ (n) (if (zero? n) null
(case (modulo n 3)
... | using System;
using System.Text;
using System.Collections.Generic;
public class BalancedTernary
{
public static void Main()
{
BalancedTernary a = new BalancedTernary("+-0++0+");
System.Console.WriteLine("a: " + a + " = " + a.ToLong());
BalancedTernary b = new BalancedTernary(-436);
System.Console.WriteLine("... |
Produce a functionally identical C++ code for the snippet given in Racket. | #lang racket
(define (bt->integer t)
(if (null? t)
0
(+ (first t) (* 3 (bt->integer (rest t))))))
(define (integer->bt n)
(letrec ([recur (λ (b r) (cons b (convert (floor (/ r 3)))))]
[convert (λ (n) (if (zero? n) null
(case (modulo n 3)
... | #include <iostream>
#include <string>
#include <climits>
using namespace std;
class BalancedTernary {
protected:
string value;
int charToInt(char c) const {
if (c == '0')
return 0;
return 44 - c;
}
string negate(string s) const {
for (int i = 0; i < s.length(); ++i) {
if (s[i] == '+')
s[i] ... |
Port the following code from Racket to C++ with equivalent syntax and logic. | #lang racket
(define (bt->integer t)
(if (null? t)
0
(+ (first t) (* 3 (bt->integer (rest t))))))
(define (integer->bt n)
(letrec ([recur (λ (b r) (cons b (convert (floor (/ r 3)))))]
[convert (λ (n) (if (zero? n) null
(case (modulo n 3)
... | #include <iostream>
#include <string>
#include <climits>
using namespace std;
class BalancedTernary {
protected:
string value;
int charToInt(char c) const {
if (c == '0')
return 0;
return 44 - c;
}
string negate(string s) const {
for (int i = 0; i < s.length(); ++i) {
if (s[i] == '+')
s[i] ... |
Produce a language-to-language conversion: from Racket to Java, same semantics. | #lang racket
(define (bt->integer t)
(if (null? t)
0
(+ (first t) (* 3 (bt->integer (rest t))))))
(define (integer->bt n)
(letrec ([recur (λ (b r) (cons b (convert (floor (/ r 3)))))]
[convert (λ (n) (if (zero? n) null
(case (modulo n 3)
... |
public class BalancedTernary
{
public static void main(String[] args)
{
BTernary a=new BTernary("+-0++0+");
BTernary b=new BTernary(-436);
BTernary c=new BTernary("+-++-");
System.out.println("a="+a.intValue());
System.out.println("b="+b.intValue());
System.out.println("c="+c.intValue());
System.o... |
Produce a language-to-language conversion: from Racket to Java, same semantics. | #lang racket
(define (bt->integer t)
(if (null? t)
0
(+ (first t) (* 3 (bt->integer (rest t))))))
(define (integer->bt n)
(letrec ([recur (λ (b r) (cons b (convert (floor (/ r 3)))))]
[convert (λ (n) (if (zero? n) null
(case (modulo n 3)
... |
public class BalancedTernary
{
public static void main(String[] args)
{
BTernary a=new BTernary("+-0++0+");
BTernary b=new BTernary(-436);
BTernary c=new BTernary("+-++-");
System.out.println("a="+a.intValue());
System.out.println("b="+b.intValue());
System.out.println("c="+c.intValue());
System.o... |
Preserve the algorithm and functionality while converting the code from Racket to Python. | #lang racket
(define (bt->integer t)
(if (null? t)
0
(+ (first t) (* 3 (bt->integer (rest t))))))
(define (integer->bt n)
(letrec ([recur (λ (b r) (cons b (convert (floor (/ r 3)))))]
[convert (λ (n) (if (zero? n) null
(case (modulo n 3)
... | class BalancedTernary:
str2dig = {'+': 1, '-': -1, '0': 0}
dig2str = {1: '+', -1: '-', 0: '0'}
table = ((0, -1), (1, -1), (-1, 0), (0, 0), (1, 0), (-1, 1), (0, 1))
def __init__(self, inp):
if isinstance(inp, str):
self.digits = [BalancedTernary.str2dig[c] for c in reversed(... |
Produce a language-to-language conversion: from Racket to Python, same semantics. | #lang racket
(define (bt->integer t)
(if (null? t)
0
(+ (first t) (* 3 (bt->integer (rest t))))))
(define (integer->bt n)
(letrec ([recur (λ (b r) (cons b (convert (floor (/ r 3)))))]
[convert (λ (n) (if (zero? n) null
(case (modulo n 3)
... | class BalancedTernary:
str2dig = {'+': 1, '-': -1, '0': 0}
dig2str = {1: '+', -1: '-', 0: '0'}
table = ((0, -1), (1, -1), (-1, 0), (0, 0), (1, 0), (-1, 1), (0, 1))
def __init__(self, inp):
if isinstance(inp, str):
self.digits = [BalancedTernary.str2dig[c] for c in reversed(... |
Port the provided Racket code into VB while preserving the original functionality. | #lang racket
(define (bt->integer t)
(if (null? t)
0
(+ (first t) (* 3 (bt->integer (rest t))))))
(define (integer->bt n)
(letrec ([recur (λ (b r) (cons b (convert (floor (/ r 3)))))]
[convert (λ (n) (if (zero? n) null
(case (modulo n 3)
... | Imports System.Text
Module Module1
Sub Main()
Dim a As New BalancedTernary("+-0++0+")
Console.WriteLine("a: {0} = {1}", a, a.ToLong)
Dim b As New BalancedTernary(-436)
Console.WriteLine("b: {0} = {1}", b, b.ToLong)
Dim c As New BalancedTernary("+-++-")
Console.WriteL... |
Can you help me rewrite this code in VB instead of Racket, keeping it the same logically? | #lang racket
(define (bt->integer t)
(if (null? t)
0
(+ (first t) (* 3 (bt->integer (rest t))))))
(define (integer->bt n)
(letrec ([recur (λ (b r) (cons b (convert (floor (/ r 3)))))]
[convert (λ (n) (if (zero? n) null
(case (modulo n 3)
... | Imports System.Text
Module Module1
Sub Main()
Dim a As New BalancedTernary("+-0++0+")
Console.WriteLine("a: {0} = {1}", a, a.ToLong)
Dim b As New BalancedTernary(-436)
Console.WriteLine("b: {0} = {1}", b, b.ToLong)
Dim c As New BalancedTernary("+-++-")
Console.WriteL... |
Change the programming language of this snippet from Racket to Go without modifying what it does. | #lang racket
(define (bt->integer t)
(if (null? t)
0
(+ (first t) (* 3 (bt->integer (rest t))))))
(define (integer->bt n)
(letrec ([recur (λ (b r) (cons b (convert (floor (/ r 3)))))]
[convert (λ (n) (if (zero? n) null
(case (modulo n 3)
... | package main
import (
"fmt"
"strings"
)
type bt []int8
func btString(s string) (*bt, bool) {
s = strings.TrimLeft(s, "0")
b := make(bt, len(s))
for i, last := 0, len(s)-1; i < len(s); i++ {
switch s[i] {
case '-':
b[last-i] = -1
case '0':
b... |
Write the same algorithm in Go as shown in this Racket implementation. | #lang racket
(define (bt->integer t)
(if (null? t)
0
(+ (first t) (* 3 (bt->integer (rest t))))))
(define (integer->bt n)
(letrec ([recur (λ (b r) (cons b (convert (floor (/ r 3)))))]
[convert (λ (n) (if (zero? n) null
(case (modulo n 3)
... | package main
import (
"fmt"
"strings"
)
type bt []int8
func btString(s string) (*bt, bool) {
s = strings.TrimLeft(s, "0")
b := make(bt, len(s))
for i, last := 0, len(s)-1; i < len(s); i++ {
switch s[i] {
case '-':
b[last-i] = -1
case '0':
b... |
Generate a C translation of this REXX snippet without changing its computational steps. |
numeric digits 10000
Ao = '+-0++0+' ; Abt = Ao
Bo = '-436' ; Bbt = d2bt(Bo); @ = "(decimal)"
Co = '+-++-' ; Cbt = Co ; @@ = "balanced ternary ="
call btShow '[a]', Abt
ca... | #include <stdio.h>
#include <string.h>
void reverse(char *p) {
size_t len = strlen(p);
char *r = p + len - 1;
while (p < r) {
*p ^= *r;
*r ^= *p;
*p++ ^= *r--;
}
}
void to_bt(int n, char *b) {
static char d[] = { '0', '+', '-' };
static int v[] = { 0, 1, -1 };
char... |
Produce a language-to-language conversion: from REXX to C, same semantics. |
numeric digits 10000
Ao = '+-0++0+' ; Abt = Ao
Bo = '-436' ; Bbt = d2bt(Bo); @ = "(decimal)"
Co = '+-++-' ; Cbt = Co ; @@ = "balanced ternary ="
call btShow '[a]', Abt
ca... | #include <stdio.h>
#include <string.h>
void reverse(char *p) {
size_t len = strlen(p);
char *r = p + len - 1;
while (p < r) {
*p ^= *r;
*r ^= *p;
*p++ ^= *r--;
}
}
void to_bt(int n, char *b) {
static char d[] = { '0', '+', '-' };
static int v[] = { 0, 1, -1 };
char... |
Maintain the same structure and functionality when rewriting this code in C#. |
numeric digits 10000
Ao = '+-0++0+' ; Abt = Ao
Bo = '-436' ; Bbt = d2bt(Bo); @ = "(decimal)"
Co = '+-++-' ; Cbt = Co ; @@ = "balanced ternary ="
call btShow '[a]', Abt
ca... | using System;
using System.Text;
using System.Collections.Generic;
public class BalancedTernary
{
public static void Main()
{
BalancedTernary a = new BalancedTernary("+-0++0+");
System.Console.WriteLine("a: " + a + " = " + a.ToLong());
BalancedTernary b = new BalancedTernary(-436);
System.Console.WriteLine("... |
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