paillier-bigint - npm Package Compare versions

Comparing version 1.0.5 to 1.0.7

dist/paillier-bigint-latest.browser.js

@@ -808,3 +808,3 @@ var paillierBigint = (function (exports) {
          * 
-         * @param {...bigints} - 2 or more (big) numbers (m_1,..., m_n) encrypted with this public key
+         * @param {...bigint | ...number} - n >= 2 ciphertexts (c_1,..., c_n) that are the encryption of (m_1, ..., m_n) with this public key
          * 
@@ -818,3 +818,3 @@ * @returns {bigint} - the encryption of (m_1 + ... + m_2) with this public key
         /**
-         * Pseudo-homomorphic paillier multiplication
+         * Pseudo-homomorphic Paillier multiplication
          * 
@@ -824,3 +824,3 @@ * @param {bigint} c - a number m encrypted with this public key
          * 
-         * @returns {bigint} - the ecnryption of k·m with this public key
+         * @returns {bigint} - the encryption of k·m with this public key
          */
@@ -827,0 +827,0 @@ multiply(c, k) { // c is ciphertext. k is either a cleartext message (number) or a scalar

dist/paillier-bigint-latest.browser.mod.js

@@ -805,3 +805,3 @@ const _ZERO = BigInt(0);
      * 
-     * @param {...bigints} - 2 or more (big) numbers (m_1,..., m_n) encrypted with this public key
+     * @param {...bigint | ...number} - n >= 2 ciphertexts (c_1,..., c_n) that are the encryption of (m_1, ..., m_n) with this public key
      * 
@@ -815,3 +815,3 @@ * @returns {bigint} - the encryption of (m_1 + ... + m_2) with this public key
     /**
-     * Pseudo-homomorphic paillier multiplication
+     * Pseudo-homomorphic Paillier multiplication
      * 
@@ -821,3 +821,3 @@ * @param {bigint} c - a number m encrypted with this public key
      * 
-     * @returns {bigint} - the ecnryption of k·m with this public key
+     * @returns {bigint} - the encryption of k·m with this public key
      */
@@ -824,0 +824,0 @@ multiply(c, k) { // c is ciphertext. k is either a cleartext message (number) or a scalar

dist/paillier-bigint-latest.node.js

@@ -93,3 +93,3 @@ 'use strict';
      * 
-     * @param {...bigints} - 2 or more (big) numbers (m_1,..., m_n) encrypted with this public key
+     * @param {...bigint | ...number} - n >= 2 ciphertexts (c_1,..., c_n) that are the encryption of (m_1, ..., m_n) with this public key
      * 
@@ -103,3 +103,3 @@ * @returns {bigint} - the encryption of (m_1 + ... + m_2) with this public key
     /**
-     * Pseudo-homomorphic paillier multiplication
+     * Pseudo-homomorphic Paillier multiplication
      * 
@@ -109,3 +109,3 @@ * @param {bigint} c - a number m encrypted with this public key
      * 
-     * @returns {bigint} - the ecnryption of k·m with this public key
+     * @returns {bigint} - the encryption of k·m with this public key
      */
@@ -112,0 +112,0 @@ multiply(c, k) { // c is ciphertext. k is either a cleartext message (number) or a scalar

package.json

 {
   "name": "paillier-bigint",
-  "version": "1.0.5",
+  "version": "1.0.7",
   "description": "An implementation of the Paillier cryptosystem using native JS (stage 3) implementation of BigInt",
@@ -41,4 +41,4 @@ "keywords": [
     "rollup-plugin-babel-minify": "^8.0.0",
-    "rollup-plugin-commonjs": "^9.3.4",
-    "rollup-plugin-node-resolve": "^4.2.4",
+    "rollup-plugin-commonjs": "^10.0.0",
+    "rollup-plugin-node-resolve": "^5.0.0",
     "rollup-plugin-replace": "^2.2.0",
@@ -45,0 +45,0 @@ "rollup-plugin-multi-entry": "^2.1.0"

README.md

@@ -53,5 +53,5 @@ # bigint-paillier
 3. Compute `λ = lcm(p-1, q-1)` with `lcm(a, b) = a·b / gcd(a, b)`.
-4. Select generator `g` where in Z* of `n^2`. `g` can be computed as follows (there are other ways):
-   * Generate randoms `α` and `β` in Z* of n (i.e. `0<α<n` and `0<β<n`).
-   * Compute `g=( α·n + 1 ) β^n mod n^2`
+4. Select a generator `g` in `Z*` of `n^2`. `g` can be computed as follows (there are other ways):
+   * Generate randoms `α` and `β` in `Z*` of `n`. 
+   * Compute `g=( α·n + 1 ) β^n mod n^2`.
 5. Compute `μ=( L( g^λ mod n^2 ) )^(-1) mod n` where `L(x)=(x-1)/n`.
@@ -64,12 +64,12 @@
 ## Encryption
-Let `m` in Z* of `n` be the clear-text message,
+Let `m` in `Z*` of `n` be the clear-text message,
 
-1. Select random `r` in Z* of `n^2`.
+1. Select random integer `r` in `(1, n^2)`.
 
-2. Compute ciphertext as: **`c=g^m · r^n mod n^2`**
+2. Compute ciphertext as: **`c = g^m · r^n mod n^2`**
 
 ## Decryption
-Let `c` be the ciphertext to decrypt, where `c` in Z* of `n^2`.
+Let `c` be the ciphertext to decrypt, where `c` in `(0, n^2)`.
 
-1. Compute the plaintext message as: **`m=L( c^λ mod n^2 ) · μ mod n`**
+1. Compute the plaintext message as: **`m = L( c^λ mod n^2 ) · μ mod n`**
 
@@ -238,3 +238,3 @@ ## Installation
 | --- | --- | --- |
-| ...ciphertexts | <code>bigints</code> | 2 or more (big) numbers (m_1,..., m_n) encrypted with this public key |
+| ...ciphertexts | <code>bigint</code> \| <code>number</code> | n >= 2 ciphertexts (c_1,..., c_n) that are the encryption of (m_1, ..., m_n) with this public key |
 
@@ -244,6 +244,6 @@ <a name="PublicKey+multiply"></a>
 ### publicKey.multiply(c, k) ⇒ <code>bigint</code>
-Pseudo-homomorphic paillier multiplication
+Pseudo-homomorphic Paillier multiplication
 
 **Kind**: instance method of [<code>PublicKey</code>](#PublicKey)  
-**Returns**: <code>bigint</code> - - the ecnryption of k·m with this public key  
+**Returns**: <code>bigint</code> - - the encryption of k·m with this public key  
 
@@ -373,3 +373,3 @@ | Param | Type | Description |
 | --- | --- | --- |
-| ...ciphertexts | <code>bigints</code> | 2 or more (big) numbers (m_1,..., m_n) encrypted with this public key |
+| ...ciphertexts | <code>bigint</code> \| <code>number</code> | n >= 2 ciphertexts (c_1,..., c_n) that are the encryption of (m_1, ..., m_n) with this public key |
 
@@ -379,6 +379,6 @@ <a name="PublicKey+multiply"></a>
 ### publicKey.multiply(c, k) ⇒ <code>bigint</code>
-Pseudo-homomorphic paillier multiplication
+Pseudo-homomorphic Paillier multiplication
 
 **Kind**: instance method of [<code>PublicKey</code>](#PublicKey)  
-**Returns**: <code>bigint</code> - - the ecnryption of k·m with this public key  
+**Returns**: <code>bigint</code> - - the encryption of k·m with this public key  
 
@@ -385,0 +385,0 @@ | Param | Type | Description |

src/main.js

@@ -90,3 +90,3 @@ 'use strict';
      * 
-     * @param {...bigints} - 2 or more (big) numbers (m_1,..., m_n) encrypted with this public key
+     * @param {...bigint | ...number} - n >= 2 ciphertexts (c_1,..., c_n) that are the encryption of (m_1, ..., m_n) with this public key
      * 
@@ -100,3 +100,3 @@ * @returns {bigint} - the encryption of (m_1 + ... + m_2) with this public key
     /**
-     * Pseudo-homomorphic paillier multiplication
+     * Pseudo-homomorphic Paillier multiplication
      * 
@@ -106,3 +106,3 @@ * @param {bigint} c - a number m encrypted with this public key
      * 
-     * @returns {bigint} - the ecnryption of k·m with this public key
+     * @returns {bigint} - the encryption of k·m with this public key
      */
@@ -109,0 +109,0 @@ multiply(c, k) { // c is ciphertext. k is either a cleartext message (number) or a scalar

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