Fix bin/publish: copy docs.dist from project root

Fix bin/publish: use correct .env path for rspade_system
Fix bin/publish script: prevent grep exit code 1 from terminating script

🤖 Generated with [Claude Code](https://claude.com/claude-code)

Co-Authored-By: Claude <noreply@anthropic.com>
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2025-10-21 02:08:33 +00:00
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node_modules/diffie-hellman/node_modules/bn.js/LICENSE generated vendored Executable file
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Copyright Fedor Indutny, 2015.
Permission is hereby granted, free of charge, to any person obtaining a copy
of this software and associated documentation files (the "Software"), to deal
in the Software without restriction, including without limitation the rights
to use, copy, modify, merge, publish, distribute, sublicense, and/or sell
copies of the Software, and to permit persons to whom the Software is
furnished to do so, subject to the following conditions:
The above copyright notice and this permission notice shall be included in all
copies or substantial portions of the Software.
THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR
IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,
FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE
AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER
LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,
OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE
SOFTWARE.

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node_modules/diffie-hellman/node_modules/bn.js/README.md generated vendored Executable file
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# <img src="./logo.png" alt="bn.js" width="160" height="160" />
> BigNum in pure javascript
[![Build Status](https://secure.travis-ci.org/indutny/bn.js.png)](http://travis-ci.org/indutny/bn.js)
## Install
`npm install --save bn.js`
## Usage
```js
const BN = require('bn.js');
var a = new BN('dead', 16);
var b = new BN('101010', 2);
var res = a.add(b);
console.log(res.toString(10)); // 57047
```
**Note**: decimals are not supported in this library.
## Notation
### Prefixes
There are several prefixes to instructions that affect the way the work. Here
is the list of them in the order of appearance in the function name:
* `i` - perform operation in-place, storing the result in the host object (on
which the method was invoked). Might be used to avoid number allocation costs
* `u` - unsigned, ignore the sign of operands when performing operation, or
always return positive value. Second case applies to reduction operations
like `mod()`. In such cases if the result will be negative - modulo will be
added to the result to make it positive
### Postfixes
The only available postfix at the moment is:
* `n` - which means that the argument of the function must be a plain JavaScript
Number. Decimals are not supported.
### Examples
* `a.iadd(b)` - perform addition on `a` and `b`, storing the result in `a`
* `a.umod(b)` - reduce `a` modulo `b`, returning positive value
* `a.iushln(13)` - shift bits of `a` left by 13
## Instructions
Prefixes/postfixes are put in parens at the of the line. `endian` - could be
either `le` (little-endian) or `be` (big-endian).
### Utilities
* `a.clone()` - clone number
* `a.toString(base, length)` - convert to base-string and pad with zeroes
* `a.toNumber()` - convert to Javascript Number (limited to 53 bits)
* `a.toJSON()` - convert to JSON compatible hex string (alias of `toString(16)`)
* `a.toArray(endian, length)` - convert to byte `Array`, and optionally zero
pad to length, throwing if already exceeding
* `a.toArrayLike(type, endian, length)` - convert to an instance of `type`,
which must behave like an `Array`
* `a.toBuffer(endian, length)` - convert to Node.js Buffer (if available). For
compatibility with browserify and similar tools, use this instead:
`a.toArrayLike(Buffer, endian, length)`
* `a.bitLength()` - get number of bits occupied
* `a.zeroBits()` - return number of less-significant consequent zero bits
(example: `1010000` has 4 zero bits)
* `a.byteLength()` - return number of bytes occupied
* `a.isNeg()` - true if the number is negative
* `a.isEven()` - no comments
* `a.isOdd()` - no comments
* `a.isZero()` - no comments
* `a.cmp(b)` - compare numbers and return `-1` (a `<` b), `0` (a `==` b), or `1` (a `>` b)
depending on the comparison result (`ucmp`, `cmpn`)
* `a.lt(b)` - `a` less than `b` (`n`)
* `a.lte(b)` - `a` less than or equals `b` (`n`)
* `a.gt(b)` - `a` greater than `b` (`n`)
* `a.gte(b)` - `a` greater than or equals `b` (`n`)
* `a.eq(b)` - `a` equals `b` (`n`)
* `a.toTwos(width)` - convert to two's complement representation, where `width` is bit width
* `a.fromTwos(width)` - convert from two's complement representation, where `width` is the bit width
* `BN.isBN(object)` - returns true if the supplied `object` is a BN.js instance
### Arithmetics
* `a.neg()` - negate sign (`i`)
* `a.abs()` - absolute value (`i`)
* `a.add(b)` - addition (`i`, `n`, `in`)
* `a.sub(b)` - subtraction (`i`, `n`, `in`)
* `a.mul(b)` - multiply (`i`, `n`, `in`)
* `a.sqr()` - square (`i`)
* `a.pow(b)` - raise `a` to the power of `b`
* `a.div(b)` - divide (`divn`, `idivn`)
* `a.mod(b)` - reduct (`u`, `n`) (but no `umodn`)
* `a.divRound(b)` - rounded division
### Bit operations
* `a.or(b)` - or (`i`, `u`, `iu`)
* `a.and(b)` - and (`i`, `u`, `iu`, `andln`) (NOTE: `andln` is going to be replaced
with `andn` in future)
* `a.xor(b)` - xor (`i`, `u`, `iu`)
* `a.setn(b)` - set specified bit to `1`
* `a.shln(b)` - shift left (`i`, `u`, `iu`)
* `a.shrn(b)` - shift right (`i`, `u`, `iu`)
* `a.testn(b)` - test if specified bit is set
* `a.maskn(b)` - clear bits with indexes higher or equal to `b` (`i`)
* `a.bincn(b)` - add `1 << b` to the number
* `a.notn(w)` - not (for the width specified by `w`) (`i`)
### Reduction
* `a.gcd(b)` - GCD
* `a.egcd(b)` - Extended GCD results (`{ a: ..., b: ..., gcd: ... }`)
* `a.invm(b)` - inverse `a` modulo `b`
## Fast reduction
When doing lots of reductions using the same modulo, it might be beneficial to
use some tricks: like [Montgomery multiplication][0], or using special algorithm
for [Mersenne Prime][1].
### Reduction context
To enable this tricks one should create a reduction context:
```js
var red = BN.red(num);
```
where `num` is just a BN instance.
Or:
```js
var red = BN.red(primeName);
```
Where `primeName` is either of these [Mersenne Primes][1]:
* `'k256'`
* `'p224'`
* `'p192'`
* `'p25519'`
Or:
```js
var red = BN.mont(num);
```
To reduce numbers with [Montgomery trick][0]. `.mont()` is generally faster than
`.red(num)`, but slower than `BN.red(primeName)`.
### Converting numbers
Before performing anything in reduction context - numbers should be converted
to it. Usually, this means that one should:
* Convert inputs to reducted ones
* Operate on them in reduction context
* Convert outputs back from the reduction context
Here is how one may convert numbers to `red`:
```js
var redA = a.toRed(red);
```
Where `red` is a reduction context created using instructions above
Here is how to convert them back:
```js
var a = redA.fromRed();
```
### Red instructions
Most of the instructions from the very start of this readme have their
counterparts in red context:
* `a.redAdd(b)`, `a.redIAdd(b)`
* `a.redSub(b)`, `a.redISub(b)`
* `a.redShl(num)`
* `a.redMul(b)`, `a.redIMul(b)`
* `a.redSqr()`, `a.redISqr()`
* `a.redSqrt()` - square root modulo reduction context's prime
* `a.redInvm()` - modular inverse of the number
* `a.redNeg()`
* `a.redPow(b)` - modular exponentiation
## LICENSE
This software is licensed under the MIT License.
[0]: https://en.wikipedia.org/wiki/Montgomery_modular_multiplication
[1]: https://en.wikipedia.org/wiki/Mersenne_prime

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{
"name": "bn.js",
"version": "4.12.2",
"description": "Big number implementation in pure javascript",
"main": "lib/bn.js",
"scripts": {
"lint": "semistandard",
"unit": "mocha --reporter=spec test/*-test.js",
"test": "npm run lint && npm run unit"
},
"repository": {
"type": "git",
"url": "git@github.com:indutny/bn.js"
},
"keywords": [
"BN",
"BigNum",
"Big number",
"Modulo",
"Montgomery"
],
"author": "Fedor Indutny <fedor@indutny.com>",
"license": "MIT",
"bugs": {
"url": "https://github.com/indutny/bn.js/issues"
},
"homepage": "https://github.com/indutny/bn.js",
"browser": {
"buffer": false
},
"devDependencies": {
"istanbul": "^0.3.5",
"mocha": "^2.1.0",
"semistandard": "^7.0.4"
}
}

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'use strict';
// NOTE: This could be potentionally used to generate loop-less multiplications
function genCombMulTo (alen, blen) {
var len = alen + blen - 1;
var src = [
'var a = self.words;',
'var b = num.words;',
'var o = out.words;',
'var c = 0;',
'var lo;',
'var mid;',
'var hi;'
];
for (var i = 0; i < alen; i++) {
src.push('var a' + i + ' = a[' + i + '] | 0;');
src.push('var al' + i + ' = a' + i + ' & 0x1fff;');
src.push('var ah' + i + ' = a' + i + ' >>> 13;');
}
for (i = 0; i < blen; i++) {
src.push('var b' + i + ' = b[' + i + '] | 0;');
src.push('var bl' + i + ' = b' + i + ' & 0x1fff;');
src.push('var bh' + i + ' = b' + i + ' >>> 13;');
}
src.push('');
src.push('out.negative = self.negative ^ num.negative;');
src.push('out.length = ' + len + ';');
for (var k = 0; k < len; k++) {
var minJ = Math.max(0, k - alen + 1);
var maxJ = Math.min(k, blen - 1);
src.push('\/* k = ' + k + ' *\/');
src.push('var w' + k + ' = c;');
src.push('c = 0;');
for (var j = minJ; j <= maxJ; j++) {
i = k - j;
src.push('lo = Math.imul(al' + i + ', bl' + j + ');');
src.push('mid = Math.imul(al' + i + ', bh' + j + ');');
src.push('mid = (mid + Math.imul(ah' + i + ', bl' + j + ')) | 0;');
src.push('hi = Math.imul(ah' + i + ', bh' + j + ');');
src.push('w' + k + ' = (w' + k + ' + lo) | 0;');
src.push('w' + k + ' = (w' + k + ' + ((mid & 0x1fff) << 13)) | 0;');
src.push('c = (c + hi) | 0;');
src.push('c = (c + (mid >>> 13)) | 0;');
src.push('c = (c + (w' + k + ' >>> 26)) | 0;');
src.push('w' + k + ' &= 0x3ffffff;');
}
}
// Store in separate step for better memory access
for (k = 0; k < len; k++) {
src.push('o[' + k + '] = w' + k + ';');
}
src.push('if (c !== 0) {',
' o[' + k + '] = c;',
' out.length++;',
'}',
'return out;');
return src.join('\n');
}
console.log(genCombMulTo(10, 10));

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'use strict';
function genCombMulTo (alen, blen) {
var len = alen + blen - 1;
var src = [
'var a = self.words;',
'var b = num.words;',
'var o = out.words;',
'var c = 0;',
'var lo;',
'var mid;',
'var hi;'
];
for (var i = 0; i < alen; i++) {
src.push('var a' + i + ' = a[' + i + '] | 0;');
src.push('var al' + i + ' = a' + i + ' & 0x1fff;');
src.push('var ah' + i + ' = a' + i + ' >>> 13;');
}
for (i = 0; i < blen; i++) {
src.push('var b' + i + ' = b[' + i + '] | 0;');
src.push('var bl' + i + ' = b' + i + ' & 0x1fff;');
src.push('var bh' + i + ' = b' + i + ' >>> 13;');
}
src.push('');
src.push('out.negative = self.negative ^ num.negative;');
src.push('out.length = ' + len + ';');
for (var k = 0; k < len; k++) {
var minJ = Math.max(0, k - alen + 1);
var maxJ = Math.min(k, blen - 1);
src.push('\/* k = ' + k + ' *\/');
src.push('lo = Math.imul(al' + (k - minJ) + ', bl' + minJ + ');');
src.push('mid = Math.imul(al' + (k - minJ) + ', bh' + minJ + ');');
src.push(
'mid = (mid + Math.imul(ah' + (k - minJ) + ', bl' + minJ + ')) | 0;');
src.push('hi = Math.imul(ah' + (k - minJ) + ', bh' + minJ + ');');
for (var j = minJ + 1; j <= maxJ; j++) {
i = k - j;
src.push('lo = (lo + Math.imul(al' + i + ', bl' + j + ')) | 0;');
src.push('mid = (mid + Math.imul(al' + i + ', bh' + j + ')) | 0;');
src.push('mid = (mid + Math.imul(ah' + i + ', bl' + j + ')) | 0;');
src.push('hi = (hi + Math.imul(ah' + i + ', bh' + j + ')) | 0;');
}
src.push('var w' + k + ' = (((c + lo) | 0) + ((mid & 0x1fff) << 13)) | 0;');
src.push('c = (((hi + (mid >>> 13)) | 0) + (w' + k + ' >>> 26)) | 0;');
src.push('w' + k + ' &= 0x3ffffff;');
}
// Store in separate step for better memory access
for (k = 0; k < len; k++) {
src.push('o[' + k + '] = w' + k + ';');
}
src.push('if (c !== 0) {',
' o[' + k + '] = c;',
' out.length++;',
'}',
'return out;');
return src.join('\n');
}
console.log(genCombMulTo(10, 10));