Now test timing is more accurate
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README.md
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README.md
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# bigint-crypto-utils
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# bigint-crypto-utils
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Utils for working with cryptography using native JS (stage 3) implementation of BigInt. It includes some extra functions to work with modular arithmetics along with secure random numbers and a fast strong probable prime generation/testing (parallelised multi-threaded Miller-Rabin primality test). It can be used by any [Web Browser or webview supporting BigInt](https://developer.mozilla.org/en-US/docs/Web/JavaScript/Reference/Global_Objects/BigInt#Browser_compatibility) and with Node.js (>=10.4.0). In the former case, for multi-threaded primality tests, you should use Node.js 11 or enable at runtime with `node --experimental-worker` with Node.js >=10.5.0.
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Utils for working with cryptography using native JS (stage 3) implementation of BigInt. It includes some extra functions
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to work with modular arithmetics along with secure random numbers and a fast strong probable prime generation/testing
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(parallelised multi-threaded Miller-Rabin primality test). It can be used by any [Web Browser or webview supporting
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BigInt](https://developer.mozilla.org/en-US/docs/Web/JavaScript/Reference/Global_Objects/BigInt#Browser_compatibility)
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and with Node.js (>=10.4.0). In the former case, for multi-threaded primality tests, you should use Node.js 11 or enable
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at runtime with `node --experimental-worker` with Node.js >=10.5.0.
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_The operations supported on BigInts are not constant time. BigInt can be therefore **[unsuitable for use in cryptography](https://www.chosenplaintext.ca/articles/beginners-guide-constant-time-cryptography.html).** Many platforms provide native support for cryptography, such as [Web Cryptography API](https://w3c.github.io/webcrypto/) or [Node.js Crypto](https://nodejs.org/dist/latest/docs/api/crypto.html)._
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_The operations supported on BigInts are not constant time. BigInt can be therefore **[unsuitable for use in
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cryptography](https://www.chosenplaintext.ca/articles/beginners-guide-constant-time-cryptography.html).** Many platforms
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provide native support for cryptography, such as [Web Cryptography API](https://w3c.github.io/webcrypto/) or [Node.js
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Crypto](https://nodejs.org/dist/latest/docs/api/crypto.html)._
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## Installation
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## Installation
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bigint-crypto-utils is distributed for [web browsers and/or webviews supporting BigInt](https://developer.mozilla.org/en-US/docs/Web/JavaScript/Reference/Global_Objects/BigInt#Browser_compatibility) as an ES6 module or an IIFE file; and for Node.js (>=10.4.0), as a CJS module.
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bigint-crypto-utils is distributed for [web browsers and/or webviews supporting
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BigInt](https://developer.mozilla.org/en-US/docs/Web/JavaScript/Reference/Global_Objects/BigInt#Browser_compatibility)
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as an ES6 module or an IIFE file; and for Node.js (>=10.4.0), as a CJS module.
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bigint-crypto-utils can be imported to your project with `npm`:
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bigint-crypto-utils can be imported to your project with `npm`:
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```bash
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```bash
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@ -13,7 +23,11 @@ npm install bigint-crypto-utils
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```
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```
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NPM installation defaults to the ES6 module for browsers and the CJS one for Node.js.
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NPM installation defaults to the ES6 module for browsers and the CJS one for Node.js.
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For web browsers, you can also directly download the minimised version of the [IIFE file](https://raw.githubusercontent.com/juanelas/bigint-crypto-utils/master/dist/bigint-crypto-utils-latest.browser.min.js) or the [ES6 module](https://raw.githubusercontent.com/juanelas/bigint-crypto-utils/master/dist/bigint-crypto-utils-latest.browser.mod.min.js) from GitHub.
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For web browsers, you can also directly download the minimised version of the [IIFE
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file](https://raw.githubusercontent.com/juanelas/bigint-crypto-utils/master/dist/bigint-crypto-utils-latest.browser.min.js)
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or the [ES6
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module](https://raw.githubusercontent.com/juanelas/bigint-crypto-utils/master/dist/bigint-crypto-utils-latest.browser.mod.min.js)
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from GitHub.
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## Usage example
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## Usage example
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const bigintCryptoUtils = require('bigint-crypto-utils');
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const bigintCryptoUtils = require('bigint-crypto-utils');
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/* Stage 3 BigInts with value 666 can be declared as BigInt('666')
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/* Stage 3 BigInts with value 666 can be declared as BigInt('666')
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or the shorter new no-so-linter-friendly syntax 666n.
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or the shorter new no-so-linter-friendly syntax 666n.
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Notice that you can also pass a number, e.g. BigInt(666), but it is not
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Notice that you can also pass a number, e.g. BigInt(666), but it is not
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recommended since values over 2**53 - 1 won't be safe but no warning will
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recommended since values over 2**53 - 1 won't be safe but no warning will
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be raised.
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be raised.
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*/
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*/
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let a = BigInt('5');
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let a = BigInt('5');
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let b = BigInt('2');
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let b = BigInt('2');
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@ -42,41 +56,41 @@ const prime = await bigintCryptoUtils.prime(2048);
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// Testing if a prime is a probable prime (Miller-Rabin)
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// Testing if a prime is a probable prime (Miller-Rabin)
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if ( await bigintCryptoUtils.isProbablyPrime(prime) )
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if ( await bigintCryptoUtils.isProbablyPrime(prime) )
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// code if is prime
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// code if is prime
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// Get a cryptographically secure random number between 1 and 2**256 bits.
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// Get a cryptographically secure random number between 1 and 2**256 bits.
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const rnd = bigintCryptoUtils.randBetween(BigInt(2)**BigInt(256));
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const rnd = bigintCryptoUtils.randBetween(BigInt(2) ** BigInt(256));
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```
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```
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From a browser, you can just load the module in a html page as:
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From a browser, you can just load the module in a html page as:
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```html
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```html
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<script type="module">
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<script type="module">
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import * as bigintCryptoUtils from 'bigint-utils-latest.browser.mod.min.js';
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import * as bigintCryptoUtils from 'bigint-utils-latest.browser.mod.min.js';
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let a = BigInt('5');
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let a = BigInt('5');
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let b = BigInt('2');
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let b = BigInt('2');
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let n = BigInt('19');
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let n = BigInt('19');
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console.log(bigintCryptoUtils.modPow(a, b, n)); // prints 6
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console.log(bigintCryptoUtils.modPow(a, b, n)); // prints 6
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console.log(bigintCryptoUtils.modInv(BigInt('2'), BigInt('5'))); // prints 3
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console.log(bigintCryptoUtils.modInv(BigInt('2'), BigInt('5'))); // prints 3
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console.log(bigintCryptoUtils.modInv(BigInt('3'), BigInt('5'))); // prints 2
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console.log(bigintCryptoUtils.modInv(BigInt('3'), BigInt('5'))); // prints 2
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(async function () {
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(async function () {
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// Generation of a probable prime of 2018 bits
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// Generation of a probable prime of 2018 bits
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const p = await bigintCryptoUtils.prime(2048);
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const p = await bigintCryptoUtils.prime(2048);
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// Testing if a prime is a probable prime (Miller-Rabin)
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// Testing if a prime is a probable prime (Miller-Rabin)
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const isPrime = await bigintCryptoUtils.isProbablyPrime(p);
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const isPrime = await bigintCryptoUtils.isProbablyPrime(p);
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alert(p.toString() + '\nIs prime?\n' + isPrime);
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alert(p.toString() + '\nIs prime?\n' + isPrime);
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// Get a cryptographically secure random number between 1 and 2**256 bits.
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// Get a cryptographically secure random number between 1 and 2**256 bits.
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const rnd = await bigintCryptoUtils.randBetween(BigInt(2)**BigInt(256));
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const rnd = await bigintCryptoUtils.randBetween(BigInt(2) ** BigInt(256));
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alert(rnd);
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alert(rnd);
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})();
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})();
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</script>
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</script>
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```
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```
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# bigint-crypto-utils JS Doc
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# bigint-crypto-utils JS Doc
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@ -312,4 +326,4 @@ A triple (g, x, y), such that ax + by = g = gcd(a, b).
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| y | <code>bigint</code> |
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| y | <code>bigint</code> |
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* * *
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* * *
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describe(`Executing prime(${bitLength})`, function () {
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describe(`Executing prime(${bitLength})`, function () {
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it(`should return a random ${bitLength}-bits probable prime`, async function () {
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it(`should return a random ${bitLength}-bits probable prime`, async function () {
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let prime = await bigintCryptoUtils.prime(bitLength);
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let prime = await bigintCryptoUtils.prime(bitLength);
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const ret = await bigintCryptoUtils.isProbablyPrime(prime);
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chai.expect(ret).to.equal(true);
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let bits = 1;
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let bits = 1;
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do {
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do {
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bits++;
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bits++;
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describe(`Executing prime(${bitLength})`, function () {
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describe(`Executing prime(${bitLength})`, function () {
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it(`should return a random ${bitLength}-bits probable prime`, async function () {
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it(`should return a random ${bitLength}-bits probable prime`, async function () {
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let prime = await bigintCryptoUtils.prime(bitLength);
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let prime = await bigintCryptoUtils.prime(bitLength);
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const ret = await bigintCryptoUtils.isProbablyPrime(prime);
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chai.expect(ret).to.equal(true);
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let bits = 1;
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let bits = 1;
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do {
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do {
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bits++;
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bits++;
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