kazuyamaa/multi-language-messages-01 huggingface dataset:
Task: Modular exponentiation
C: #include <gmp.h>

int main()
{
	mpz_t a, b, m, r;

	mpz_init_set_str(a,	"2988348162058574136915891421498819466320"
				"163312926952423791023078876139", 0);
	mpz_init_set_str(b,	"2351399303373464486466122544523690094744"
				"975233415544072992656881240319", 0);
	mpz_init(m);
	mpz_ui_pow_ui(m, 10, 40);

	mpz_init(r);
	mpz_powm(r, a, b, m);

	gmp_printf("%Zd\n", r); 

	mpz_clear(a);
	mpz_clear(b);
	mpz_clear(m);
	mpz_clear(r);

	return 0;
}

C++: #include <iostream>
#include <boost/multiprecision/cpp_int.hpp>
#include <boost/multiprecision/integer.hpp>

int main() {
    using boost::multiprecision::cpp_int;
    using boost::multiprecision::pow;
    using boost::multiprecision::powm;
    cpp_int a("2988348162058574136915891421498819466320163312926952423791023078876139");
    cpp_int b("2351399303373464486466122544523690094744975233415544072992656881240319");
    std::cout << powm(a, b, pow(cpp_int(10), 40)) << '\n';
    return 0;
}
Task: Modular exponentiation
C: #include <gmp.h>

int main()
{
	mpz_t a, b, m, r;

	mpz_init_set_str(a,	"2988348162058574136915891421498819466320"
				"163312926952423791023078876139", 0);
	mpz_init_set_str(b,	"2351399303373464486466122544523690094744"
				"975233415544072992656881240319", 0);
	mpz_init(m);
	mpz_ui_pow_ui(m, 10, 40);

	mpz_init(r);
	mpz_powm(r, a, b, m);

	gmp_printf("%Zd\n", r); 

	mpz_clear(a);
	mpz_clear(b);
	mpz_clear(m);
	mpz_clear(r);

	return 0;
}

Go: package main

import (
    "fmt"
    "math/big"
)

func main() {
    a, _ := new(big.Int).SetString(
        "2988348162058574136915891421498819466320163312926952423791023078876139", 10)
    b, _ := new(big.Int).SetString(
        "2351399303373464486466122544523690094744975233415544072992656881240319", 10)
    m := big.NewInt(10)
    r := big.NewInt(40)
    m.Exp(m, r, nil)

    r.Exp(a, b, m)
    fmt.Println(r)
}
Task: Modular exponentiation
C: #include <gmp.h>

int main()
{
	mpz_t a, b, m, r;

	mpz_init_set_str(a,	"2988348162058574136915891421498819466320"
				"163312926952423791023078876139", 0);
	mpz_init_set_str(b,	"2351399303373464486466122544523690094744"
				"975233415544072992656881240319", 0);
	mpz_init(m);
	mpz_ui_pow_ui(m, 10, 40);

	mpz_init(r);
	mpz_powm(r, a, b, m);

	gmp_printf("%Zd\n", r); 

	mpz_clear(a);
	mpz_clear(b);
	mpz_clear(m);
	mpz_clear(r);

	return 0;
}

Java: import java.math.BigInteger;

public class PowMod {
    public static void main(String[] args){
        BigInteger a = new BigInteger(
      "2988348162058574136915891421498819466320163312926952423791023078876139");
        BigInteger b = new BigInteger(
      "2351399303373464486466122544523690094744975233415544072992656881240319");
        BigInteger m = new BigInteger("10000000000000000000000000000000000000000");
        
        System.out.println(a.modPow(b, m));
    }
}
Task: Modular exponentiation
C: #include <gmp.h>

int main()
{
	mpz_t a, b, m, r;

	mpz_init_set_str(a,	"2988348162058574136915891421498819466320"
				"163312926952423791023078876139", 0);
	mpz_init_set_str(b,	"2351399303373464486466122544523690094744"
				"975233415544072992656881240319", 0);
	mpz_init(m);
	mpz_ui_pow_ui(m, 10, 40);

	mpz_init(r);
	mpz_powm(r, a, b, m);

	gmp_printf("%Zd\n", r); 

	mpz_clear(a);
	mpz_clear(b);
	mpz_clear(m);
	mpz_clear(r);

	return 0;
}

Python: a = 2988348162058574136915891421498819466320163312926952423791023078876139
b = 2351399303373464486466122544523690094744975233415544072992656881240319
m = 10 ** 40
print(pow(a, b, m))
Task: Modular exponentiation
C: #include <gmp.h>

int main()
{
	mpz_t a, b, m, r;

	mpz_init_set_str(a,	"2988348162058574136915891421498819466320"
				"163312926952423791023078876139", 0);
	mpz_init_set_str(b,	"2351399303373464486466122544523690094744"
				"975233415544072992656881240319", 0);
	mpz_init(m);
	mpz_ui_pow_ui(m, 10, 40);

	mpz_init(r);
	mpz_powm(r, a, b, m);

	gmp_printf("%Zd\n", r); 

	mpz_clear(a);
	mpz_clear(b);
	mpz_clear(m);
	mpz_clear(r);

	return 0;
}

VB: 
    Imports System.Numerics

    Private Sub Main()
        Dim a, b, m, x As BigInteger
        a = BigInteger.Parse("2988348162058574136915891421498819466320163312926952423791023078876139")
        b = BigInteger.Parse("2351399303373464486466122544523690094744975233415544072992656881240319")
        m = BigInteger.Pow(10, 40)   
        x = ModPowBig(a, b, m)
        Debug.Print("x=" & x.ToString)
    End Sub 

    Function ModPowBig(ByVal base As BigInteger, ByVal exponent As BigInteger, ByVal modulus As BigInteger) As BigInteger
        Dim result As BigInteger
        result = 1
        Do While exponent > 0
            If (exponent Mod 2) = 1 Then
                result = (result * base) Mod modulus
            End If
            exponent = exponent / 2
            base = (base * base) Mod modulus
        Loop
        Return result
    End Function
Task: Modular exponentiation
C#: using System;
using System.Numerics;

class Program
{
    static void Main() {
        var a = BigInteger.Parse("2988348162058574136915891421498819466320163312926952423791023078876139");
        var b = BigInteger.Parse("2351399303373464486466122544523690094744975233415544072992656881240319");
        var m = BigInteger.Pow(10, 40);
        Console.WriteLine(BigInteger.ModPow(a, b, m));
    }
}

C++: #include <iostream>
#include <boost/multiprecision/cpp_int.hpp>
#include <boost/multiprecision/integer.hpp>

int main() {
    using boost::multiprecision::cpp_int;
    using boost::multiprecision::pow;
    using boost::multiprecision::powm;
    cpp_int a("2988348162058574136915891421498819466320163312926952423791023078876139");
    cpp_int b("2351399303373464486466122544523690094744975233415544072992656881240319");
    std::cout << powm(a, b, pow(cpp_int(10), 40)) << '\n';
    return 0;
}
Task: Modular exponentiation
C++: #include <iostream>
#include <boost/multiprecision/cpp_int.hpp>
#include <boost/multiprecision/integer.hpp>

int main() {
    using boost::multiprecision::cpp_int;
    using boost::multiprecision::pow;
    using boost::multiprecision::powm;
    cpp_int a("2988348162058574136915891421498819466320163312926952423791023078876139");
    cpp_int b("2351399303373464486466122544523690094744975233415544072992656881240319");
    std::cout << powm(a, b, pow(cpp_int(10), 40)) << '\n';
    return 0;
}

Java: import java.math.BigInteger;

public class PowMod {
    public static void main(String[] args){
        BigInteger a = new BigInteger(
      "2988348162058574136915891421498819466320163312926952423791023078876139");
        BigInteger b = new BigInteger(
      "2351399303373464486466122544523690094744975233415544072992656881240319");
        BigInteger m = new BigInteger("10000000000000000000000000000000000000000");
        
        System.out.println(a.modPow(b, m));
    }
}
Task: Modular exponentiation
C++: #include <iostream>
#include <boost/multiprecision/cpp_int.hpp>
#include <boost/multiprecision/integer.hpp>

int main() {
    using boost::multiprecision::cpp_int;
    using boost::multiprecision::pow;
    using boost::multiprecision::powm;
    cpp_int a("2988348162058574136915891421498819466320163312926952423791023078876139");
    cpp_int b("2351399303373464486466122544523690094744975233415544072992656881240319");
    std::cout << powm(a, b, pow(cpp_int(10), 40)) << '\n';
    return 0;
}

Python: a = 2988348162058574136915891421498819466320163312926952423791023078876139
b = 2351399303373464486466122544523690094744975233415544072992656881240319
m = 10 ** 40
print(pow(a, b, m))
Task: Modular exponentiation
C++: #include <iostream>
#include <boost/multiprecision/cpp_int.hpp>
#include <boost/multiprecision/integer.hpp>

int main() {
    using boost::multiprecision::cpp_int;
    using boost::multiprecision::pow;
    using boost::multiprecision::powm;
    cpp_int a("2988348162058574136915891421498819466320163312926952423791023078876139");
    cpp_int b("2351399303373464486466122544523690094744975233415544072992656881240319");
    std::cout << powm(a, b, pow(cpp_int(10), 40)) << '\n';
    return 0;
}

VB: 
    Imports System.Numerics

    Private Sub Main()
        Dim a, b, m, x As BigInteger
        a = BigInteger.Parse("2988348162058574136915891421498819466320163312926952423791023078876139")
        b = BigInteger.Parse("2351399303373464486466122544523690094744975233415544072992656881240319")
        m = BigInteger.Pow(10, 40)   
        x = ModPowBig(a, b, m)
        Debug.Print("x=" & x.ToString)
    End Sub 

    Function ModPowBig(ByVal base As BigInteger, ByVal exponent As BigInteger, ByVal modulus As BigInteger) As BigInteger
        Dim result As BigInteger
        result = 1
        Do While exponent > 0
            If (exponent Mod 2) = 1 Then
                result = (result * base) Mod modulus
            End If
            exponent = exponent / 2
            base = (base * base) Mod modulus
        Loop
        Return result
    End Function
Task: Modular exponentiation
C#: using System;
using System.Numerics;

class Program
{
    static void Main() {
        var a = BigInteger.Parse("2988348162058574136915891421498819466320163312926952423791023078876139");
        var b = BigInteger.Parse("2351399303373464486466122544523690094744975233415544072992656881240319");
        var m = BigInteger.Pow(10, 40);
        Console.WriteLine(BigInteger.ModPow(a, b, m));
    }
}

Go: package main

import (
    "fmt"
    "math/big"
)

func main() {
    a, _ := new(big.Int).SetString(
        "2988348162058574136915891421498819466320163312926952423791023078876139", 10)
    b, _ := new(big.Int).SetString(
        "2351399303373464486466122544523690094744975233415544072992656881240319", 10)
    m := big.NewInt(10)
    r := big.NewInt(40)
    m.Exp(m, r, nil)

    r.Exp(a, b, m)
    fmt.Println(r)
}
Task: Modular exponentiation
C#: using System;
using System.Numerics;

class Program
{
    static void Main() {
        var a = BigInteger.Parse("2988348162058574136915891421498819466320163312926952423791023078876139");
        var b = BigInteger.Parse("2351399303373464486466122544523690094744975233415544072992656881240319");
        var m = BigInteger.Pow(10, 40);
        Console.WriteLine(BigInteger.ModPow(a, b, m));
    }
}

Java: import java.math.BigInteger;

public class PowMod {
    public static void main(String[] args){
        BigInteger a = new BigInteger(
      "2988348162058574136915891421498819466320163312926952423791023078876139");
        BigInteger b = new BigInteger(
      "2351399303373464486466122544523690094744975233415544072992656881240319");
        BigInteger m = new BigInteger("10000000000000000000000000000000000000000");
        
        System.out.println(a.modPow(b, m));
    }
}
Task: Modular exponentiation
C#: using System;
using System.Numerics;

class Program
{
    static void Main() {
        var a = BigInteger.Parse("2988348162058574136915891421498819466320163312926952423791023078876139");
        var b = BigInteger.Parse("2351399303373464486466122544523690094744975233415544072992656881240319");
        var m = BigInteger.Pow(10, 40);
        Console.WriteLine(BigInteger.ModPow(a, b, m));
    }
}

Python: a = 2988348162058574136915891421498819466320163312926952423791023078876139
b = 2351399303373464486466122544523690094744975233415544072992656881240319
m = 10 ** 40
print(pow(a, b, m))
Task: Modular exponentiation
C#: using System;
using System.Numerics;

class Program
{
    static void Main() {
        var a = BigInteger.Parse("2988348162058574136915891421498819466320163312926952423791023078876139");
        var b = BigInteger.Parse("2351399303373464486466122544523690094744975233415544072992656881240319");
        var m = BigInteger.Pow(10, 40);
        Console.WriteLine(BigInteger.ModPow(a, b, m));
    }
}

VB: 
    Imports System.Numerics

    Private Sub Main()
        Dim a, b, m, x As BigInteger
        a = BigInteger.Parse("2988348162058574136915891421498819466320163312926952423791023078876139")
        b = BigInteger.Parse("2351399303373464486466122544523690094744975233415544072992656881240319")
        m = BigInteger.Pow(10, 40)   
        x = ModPowBig(a, b, m)
        Debug.Print("x=" & x.ToString)
    End Sub 

    Function ModPowBig(ByVal base As BigInteger, ByVal exponent As BigInteger, ByVal modulus As BigInteger) As BigInteger
        Dim result As BigInteger
        result = 1
        Do While exponent > 0
            If (exponent Mod 2) = 1 Then
                result = (result * base) Mod modulus
            End If
            exponent = exponent / 2
            base = (base * base) Mod modulus
        Loop
        Return result
    End Function
Task: Modular exponentiation
Go: package main

import (
    "fmt"
    "math/big"
)

func main() {
    a, _ := new(big.Int).SetString(
        "2988348162058574136915891421498819466320163312926952423791023078876139", 10)
    b, _ := new(big.Int).SetString(
        "2351399303373464486466122544523690094744975233415544072992656881240319", 10)
    m := big.NewInt(10)
    r := big.NewInt(40)
    m.Exp(m, r, nil)

    r.Exp(a, b, m)
    fmt.Println(r)
}

Java: import java.math.BigInteger;

public class PowMod {
    public static void main(String[] args){
        BigInteger a = new BigInteger(
      "2988348162058574136915891421498819466320163312926952423791023078876139");
        BigInteger b = new BigInteger(
      "2351399303373464486466122544523690094744975233415544072992656881240319");
        BigInteger m = new BigInteger("10000000000000000000000000000000000000000");
        
        System.out.println(a.modPow(b, m));
    }
}
Task: Modular exponentiation
Java: import java.math.BigInteger;

public class PowMod {
    public static void main(String[] args){
        BigInteger a = new BigInteger(
      "2988348162058574136915891421498819466320163312926952423791023078876139");
        BigInteger b = new BigInteger(
      "2351399303373464486466122544523690094744975233415544072992656881240319");
        BigInteger m = new BigInteger("10000000000000000000000000000000000000000");
        
        System.out.println(a.modPow(b, m));
    }
}

Python: a = 2988348162058574136915891421498819466320163312926952423791023078876139
b = 2351399303373464486466122544523690094744975233415544072992656881240319
m = 10 ** 40
print(pow(a, b, m))
Task: Modular exponentiation
Java: import java.math.BigInteger;

public class PowMod {
    public static void main(String[] args){
        BigInteger a = new BigInteger(
      "2988348162058574136915891421498819466320163312926952423791023078876139");
        BigInteger b = new BigInteger(
      "2351399303373464486466122544523690094744975233415544072992656881240319");
        BigInteger m = new BigInteger("10000000000000000000000000000000000000000");
        
        System.out.println(a.modPow(b, m));
    }
}

VB: 
    Imports System.Numerics

    Private Sub Main()
        Dim a, b, m, x As BigInteger
        a = BigInteger.Parse("2988348162058574136915891421498819466320163312926952423791023078876139")
        b = BigInteger.Parse("2351399303373464486466122544523690094744975233415544072992656881240319")
        m = BigInteger.Pow(10, 40)   
        x = ModPowBig(a, b, m)
        Debug.Print("x=" & x.ToString)
    End Sub 

    Function ModPowBig(ByVal base As BigInteger, ByVal exponent As BigInteger, ByVal modulus As BigInteger) As BigInteger
        Dim result As BigInteger
        result = 1
        Do While exponent > 0
            If (exponent Mod 2) = 1 Then
                result = (result * base) Mod modulus
            End If
            exponent = exponent / 2
            base = (base * base) Mod modulus
        Loop
        Return result
    End Function
Task: Modular exponentiation
Go: package main

import (
    "fmt"
    "math/big"
)

func main() {
    a, _ := new(big.Int).SetString(
        "2988348162058574136915891421498819466320163312926952423791023078876139", 10)
    b, _ := new(big.Int).SetString(
        "2351399303373464486466122544523690094744975233415544072992656881240319", 10)
    m := big.NewInt(10)
    r := big.NewInt(40)
    m.Exp(m, r, nil)

    r.Exp(a, b, m)
    fmt.Println(r)
}

Python: a = 2988348162058574136915891421498819466320163312926952423791023078876139
b = 2351399303373464486466122544523690094744975233415544072992656881240319
m = 10 ** 40
print(pow(a, b, m))
Task: Modular exponentiation
Go: package main

import (
    "fmt"
    "math/big"
)

func main() {
    a, _ := new(big.Int).SetString(
        "2988348162058574136915891421498819466320163312926952423791023078876139", 10)
    b, _ := new(big.Int).SetString(
        "2351399303373464486466122544523690094744975233415544072992656881240319", 10)
    m := big.NewInt(10)
    r := big.NewInt(40)
    m.Exp(m, r, nil)

    r.Exp(a, b, m)
    fmt.Println(r)
}

VB: 
    Imports System.Numerics

    Private Sub Main()
        Dim a, b, m, x As BigInteger
        a = BigInteger.Parse("2988348162058574136915891421498819466320163312926952423791023078876139")
        b = BigInteger.Parse("2351399303373464486466122544523690094744975233415544072992656881240319")
        m = BigInteger.Pow(10, 40)   
        x = ModPowBig(a, b, m)
        Debug.Print("x=" & x.ToString)
    End Sub 

    Function ModPowBig(ByVal base As BigInteger, ByVal exponent As BigInteger, ByVal modulus As BigInteger) As BigInteger
        Dim result As BigInteger
        result = 1
        Do While exponent > 0
            If (exponent Mod 2) = 1 Then
                result = (result * base) Mod modulus
            End If
            exponent = exponent / 2
            base = (base * base) Mod modulus
        Loop
        Return result
    End Function
Task: Modular exponentiation
C++: #include <iostream>
#include <boost/multiprecision/cpp_int.hpp>
#include <boost/multiprecision/integer.hpp>

int main() {
    using boost::multiprecision::cpp_int;
    using boost::multiprecision::pow;
    using boost::multiprecision::powm;
    cpp_int a("2988348162058574136915891421498819466320163312926952423791023078876139");
    cpp_int b("2351399303373464486466122544523690094744975233415544072992656881240319");
    std::cout << powm(a, b, pow(cpp_int(10), 40)) << '\n';
    return 0;
}

Go: package main

import (
    "fmt"
    "math/big"
)

func main() {
    a, _ := new(big.Int).SetString(
        "2988348162058574136915891421498819466320163312926952423791023078876139", 10)
    b, _ := new(big.Int).SetString(
        "2351399303373464486466122544523690094744975233415544072992656881240319", 10)
    m := big.NewInt(10)
    r := big.NewInt(40)
    m.Exp(m, r, nil)

    r.Exp(a, b, m)
    fmt.Println(r)
}
Task: Modular exponentiation
Python: a = 2988348162058574136915891421498819466320163312926952423791023078876139
b = 2351399303373464486466122544523690094744975233415544072992656881240319
m = 10 ** 40
print(pow(a, b, m))

VB: 
    Imports System.Numerics

    Private Sub Main()
        Dim a, b, m, x As BigInteger
        a = BigInteger.Parse("2988348162058574136915891421498819466320163312926952423791023078876139")
        b = BigInteger.Parse("2351399303373464486466122544523690094744975233415544072992656881240319")
        m = BigInteger.Pow(10, 40)   
        x = ModPowBig(a, b, m)
        Debug.Print("x=" & x.ToString)
    End Sub 

    Function ModPowBig(ByVal base As BigInteger, ByVal exponent As BigInteger, ByVal modulus As BigInteger) As BigInteger
        Dim result As BigInteger
        result = 1
        Do While exponent > 0
            If (exponent Mod 2) = 1 Then
                result = (result * base) Mod modulus
            End If
            exponent = exponent / 2
            base = (base * base) Mod modulus
        Loop
        Return result
    End Function
Task: Modular exponentiation
C: #include <gmp.h>

int main()
{
	mpz_t a, b, m, r;

	mpz_init_set_str(a,	"2988348162058574136915891421498819466320"
				"163312926952423791023078876139", 0);
	mpz_init_set_str(b,	"2351399303373464486466122544523690094744"
				"975233415544072992656881240319", 0);
	mpz_init(m);
	mpz_ui_pow_ui(m, 10, 40);

	mpz_init(r);
	mpz_powm(r, a, b, m);

	gmp_printf("%Zd\n", r); 

	mpz_clear(a);
	mpz_clear(b);
	mpz_clear(m);
	mpz_clear(r);

	return 0;
}

PHP: <?php
$a = '2988348162058574136915891421498819466320163312926952423791023078876139';
$b = '2351399303373464486466122544523690094744975233415544072992656881240319';
$m = '1' . str_repeat('0', 40);
echo bcpowmod($a, $b, $m), "\n";
Task: Modular exponentiation
C#: using System;
using System.Numerics;

class Program
{
    static void Main() {
        var a = BigInteger.Parse("2988348162058574136915891421498819466320163312926952423791023078876139");
        var b = BigInteger.Parse("2351399303373464486466122544523690094744975233415544072992656881240319");
        var m = BigInteger.Pow(10, 40);
        Console.WriteLine(BigInteger.ModPow(a, b, m));
    }
}

PHP: <?php
$a = '2988348162058574136915891421498819466320163312926952423791023078876139';
$b = '2351399303373464486466122544523690094744975233415544072992656881240319';
$m = '1' . str_repeat('0', 40);
echo bcpowmod($a, $b, $m), "\n";
Task: Modular exponentiation
C++: #include <iostream>
#include <boost/multiprecision/cpp_int.hpp>
#include <boost/multiprecision/integer.hpp>

int main() {
    using boost::multiprecision::cpp_int;
    using boost::multiprecision::pow;
    using boost::multiprecision::powm;
    cpp_int a("2988348162058574136915891421498819466320163312926952423791023078876139");
    cpp_int b("2351399303373464486466122544523690094744975233415544072992656881240319");
    std::cout << powm(a, b, pow(cpp_int(10), 40)) << '\n';
    return 0;
}

PHP: <?php
$a = '2988348162058574136915891421498819466320163312926952423791023078876139';
$b = '2351399303373464486466122544523690094744975233415544072992656881240319';
$m = '1' . str_repeat('0', 40);
echo bcpowmod($a, $b, $m), "\n";
Task: Modular exponentiation
Go: package main

import (
    "fmt"
    "math/big"
)

func main() {
    a, _ := new(big.Int).SetString(
        "2988348162058574136915891421498819466320163312926952423791023078876139", 10)
    b, _ := new(big.Int).SetString(
        "2351399303373464486466122544523690094744975233415544072992656881240319", 10)
    m := big.NewInt(10)
    r := big.NewInt(40)
    m.Exp(m, r, nil)

    r.Exp(a, b, m)
    fmt.Println(r)
}

PHP: <?php
$a = '2988348162058574136915891421498819466320163312926952423791023078876139';
$b = '2351399303373464486466122544523690094744975233415544072992656881240319';
$m = '1' . str_repeat('0', 40);
echo bcpowmod($a, $b, $m), "\n";
Task: Modular exponentiation
Java: import java.math.BigInteger;

public class PowMod {
    public static void main(String[] args){
        BigInteger a = new BigInteger(
      "2988348162058574136915891421498819466320163312926952423791023078876139");
        BigInteger b = new BigInteger(
      "2351399303373464486466122544523690094744975233415544072992656881240319");
        BigInteger m = new BigInteger("10000000000000000000000000000000000000000");
        
        System.out.println(a.modPow(b, m));
    }
}

PHP: <?php
$a = '2988348162058574136915891421498819466320163312926952423791023078876139';
$b = '2351399303373464486466122544523690094744975233415544072992656881240319';
$m = '1' . str_repeat('0', 40);
echo bcpowmod($a, $b, $m), "\n";
Task: Modular exponentiation
Python: a = 2988348162058574136915891421498819466320163312926952423791023078876139
b = 2351399303373464486466122544523690094744975233415544072992656881240319
m = 10 ** 40
print(pow(a, b, m))

PHP: <?php
$a = '2988348162058574136915891421498819466320163312926952423791023078876139';
$b = '2351399303373464486466122544523690094744975233415544072992656881240319';
$m = '1' . str_repeat('0', 40);
echo bcpowmod($a, $b, $m), "\n";