idk
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@ -1,6 +1,6 @@
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import { mod_exp } from "./math.js";
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export const KEY_SIZE = 512;
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export const KEY_SIZE = 1024;
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export function cryptoRandom(bits) {
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if (bits === undefined) {
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@ -1,7 +1,7 @@
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import { cryptoRandom } from "../crypto/random_primes.js";
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import { Region } from "./map.js";
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const ROUNDS = 12;
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const ROUNDS = 24;
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function cryptoRange(upper) {
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// This is ridiculous: why implement a BigInt primitive, have it behave like a number, and then _not_ offer
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@ -603,16 +603,10 @@ export function proveFortify(fortify) {
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}
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}
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let rangeProofs = {};
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for (let r of regionNames) {
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rangeProofs[r] = proveBitLength(Region.getRegion(r).strength.cipherText);
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}
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return {
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fortify: fortify,
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proofs: proofs,
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verifications: verifications,
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rangeProofs: rangeProofs,
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};
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}
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@ -368,6 +368,61 @@
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console.log(`Bench done. Time per verification: ${performance.measure("rv-duration", "rv-start", "rv-end").duration / ROUNDS}`)
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}
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function FortifyProofBench() {
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console.log("Warming up")
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const ct = {
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A: paillier.pubKey.encrypt(0n),
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B: paillier.pubKey.encrypt(3n),
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C: paillier.pubKey.encrypt(-3n),
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D: paillier.pubKey.encrypt(0n),
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E: paillier.pubKey.encrypt(0n)
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}
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const ROUNDS = 20;
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for (let i = 0; i < 5; i++) {
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proveFortify(ct)
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}
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console.log("Benching")
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performance.mark("fp-start")
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for (let i = 0; i < ROUNDS; i++) {
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proveFortify(ct)
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}
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performance.mark("fp-end")
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console.log(`Bench done. Time per proof: ${performance.measure("fp-duration", "fp-start", "fp-end").duration / ROUNDS}`)
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}
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function FortifyVerifierBench() {
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console.log("Warming up")
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const ROUNDS = 20;
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const ct = {
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A: paillier.pubKey.encrypt(0n),
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B: paillier.pubKey.encrypt(3n),
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C: paillier.pubKey.encrypt(-3n),
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D: paillier.pubKey.encrypt(0n),
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E: paillier.pubKey.encrypt(0n)
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}
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let proof = proveFortify(ct)
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for (let i = 0; i < 5; i++) {
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verifyFortify(proof, paillier.pubKey)
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}
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console.log("Benching")
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performance.mark("rv-start")
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for (let i = 0; i < ROUNDS; i++) {
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verifyFortify(proof, paillier.pubKey)
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}
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performance.mark("rv-end")
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console.log(`Bench done. Time per verification: ${performance.measure("rv-duration", "rv-start", "rv-end").duration / ROUNDS}`)
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}
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// https://gist.github.com/kawanet/352a2ed1d1656816b2bc
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function string_to_buffer(src) {
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return (new Uint16Array([].map.call(src, function(c) {
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Binary file not shown.
@ -1148,20 +1148,21 @@ All measurements were taken on Brave 1.50.114 (Chromium 112.0.5615.49) 64-bit, u
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\begin{table}
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\fontsize{10pt}{10pt}\selectfont
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\caption{Time\parnote{$|n| = 4096$ uses a less-optimised encryption method, as the browser frequently timed out attempting to pre-compute for the more-optimised version.} to process non-interactive proofs}
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\begin{tabularx}{\hsize}{c *8{>{\Centering}X}}
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\begin{tabularx}{\hsize}{c *8{>{\Centering}X} *2{>{\Centering}X}}
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\toprule
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\multirow{2}{*}{Modulus} &
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\multicolumn{2}{c}{\hyperref[protocol0]{Protocol~\ref*{protocol0}}} &
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\multicolumn{2}{c}{\hyperref[protocol1]{Protocol~\ref*{protocol1}} with $t = 24$} &
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\multicolumn{2}{c}{BCDG Range with $t = 24$} &
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\multicolumn{2}{c}{\hyperref[protocol4]{Protocol~\ref*{protocol4}} with $t = 24$}
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\multicolumn{2}{c}{\hyperref[protocol4]{Protocol~\ref*{protocol4}} with $t = 24$} &
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\multicolumn{2}{c}{\hyperref[protocol3]{Protocol~\ref*{protocol3}} with $t = 24$}
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\tabularnewline
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\cmidrule(l){2-3}\cmidrule(l){4-5}\cmidrule(l){6-7}\cmidrule(l){8-9}
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& Prover & Verifier & Prover & Verifier & Prover & Verifier & Prover & Verifier \\
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\cmidrule(l){2-3}\cmidrule(l){4-5}\cmidrule(l){6-7}\cmidrule(l){8-9}\cmidrule(l){10-11}
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& Prover & Verifier & Prover & Verifier & Prover & Verifier & Prover & Verifier & Prover & Verifier \\
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\midrule
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$|n| = 1024$ & 10ms & 18ms & 1,420ms & 2,140ms & 443ms & 655ms & 3,530ms & 5,310ms \\
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$|n| = 2048$ & 44ms & 68ms & 6,390ms & 8,140ms & 1,980ms & 2,400ms & 15,800ms & 19,000ms \\
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$|n| = 4096$ & 225ms & 292ms & 41,500ms & 34,400ms & 14,300ms & 11,400ms & 112,000ms & 79,300ms \\
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$|n| = 1024$ & 10ms & 18ms & 1,420ms & 2,140ms & 443ms & 655ms & 3,530ms & 5,310ms & 1,350ms & 2,070ms \\
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$|n| = 2048$ & 44ms & 68ms & 6,390ms & 8,140ms & 1,980ms & 2,400ms & 15,800ms & 19,000ms & 5,800ms & 7,790ms \\
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$|n| = 4096$ & 225ms & 292ms & 41,500ms & 34,400ms & 14,300ms & 11,400ms & 112,000ms & 79,300ms & & \\
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\bottomrule
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\end{tabularx}
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\parnotes
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