Brunobkr/llama.cpp_AlgMor24_github
ΩFFFΣLLIa • llama.cpp • AlgMor24 ██████╗ ███████╗███████╗███████╗██╗ ██╗ ██╗ █████╗ ██╔═══██╗██╔════╝██╔════╝██╔════╝██║ ██║ ██║██╔══██╗ ██║ ██║█████╗ █████╗ █████╗ ██║ ██║ ██║███████║ ██║ ██║██╔══╝ ██╔══╝ ██╔══╝ ██║ ██║ ██║██╔══██║ ╚██████╔╝██║ ██║ ███████╗███████╗███████╗██║██║ ██║ ╚═════╝ ╚═╝ ╚═╝ ╚══════╝╚══════╝╚══════╝╚═╝╚═╝ ╚═╝ High-Performance LLM / VLM Inference & Autonomous Agentic Ecosystem… See the full description on the dataset page: https://huggingface.co/datasets/Brunobkr/llama.cpp_AlgMor24_github.
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1(function (global, factory) {2typeof exports === 'object' && typeof module !== 'undefined' ? factory(exports) :3typeof define === 'function' && define.amd ? define(['exports'], factory) :4(global = typeof globalThis !== 'undefined' ? globalThis : global || self, factory(global.predicates = {}));5})(this, (function (exports) { 'use strict';6 7const epsilon = 1.1102230246251565e-16;8const splitter = 134217729;9const resulterrbound = (3 + 8 * epsilon) * epsilon;10 11// fast_expansion_sum_zeroelim routine from original code12function sum(elen, e, flen, f, h) {13 let Q, Qnew, hh, bvirt;14 let enow = e[0];15 let fnow = f[0];16 let eindex = 0;17 let findex = 0;18 if ((fnow > enow) === (fnow > -enow)) {19 Q = enow;20 enow = e[++eindex];21 } else {22 Q = fnow;23 fnow = f[++findex];24 }25 let hindex = 0;26 if (eindex < elen && findex < flen) {27 if ((fnow > enow) === (fnow > -enow)) {28 Qnew = enow + Q;29 hh = Q - (Qnew - enow);30 enow = e[++eindex];31 } else {32 Qnew = fnow + Q;33 hh = Q - (Qnew - fnow);34 fnow = f[++findex];35 }36 Q = Qnew;37 if (hh !== 0) {38 h[hindex++] = hh;39 }40 while (eindex < elen && findex < flen) {41 if ((fnow > enow) === (fnow > -enow)) {42 Qnew = Q + enow;43 bvirt = Qnew - Q;44 hh = Q - (Qnew - bvirt) + (enow - bvirt);45 enow = e[++eindex];46 } else {47 Qnew = Q + fnow;48 bvirt = Qnew - Q;49 hh = Q - (Qnew - bvirt) + (fnow - bvirt);50 fnow = f[++findex];51 }52 Q = Qnew;53 if (hh !== 0) {54 h[hindex++] = hh;55 }56 }57 }58 while (eindex < elen) {59 Qnew = Q + enow;60 bvirt = Qnew - Q;61 hh = Q - (Qnew - bvirt) + (enow - bvirt);62 enow = e[++eindex];63 Q = Qnew;64 if (hh !== 0) {65 h[hindex++] = hh;66 }67 }68 while (findex < flen) {69 Qnew = Q + fnow;70 bvirt = Qnew - Q;71 hh = Q - (Qnew - bvirt) + (fnow - bvirt);72 fnow = f[++findex];73 Q = Qnew;74 if (hh !== 0) {75 h[hindex++] = hh;76 }77 }78 if (Q !== 0 || hindex === 0) {79 h[hindex++] = Q;80 }81 return hindex;82}83 84function sum_three(alen, a, blen, b, clen, c, tmp, out) {85 return sum(sum(alen, a, blen, b, tmp), tmp, clen, c, out);86}87 88// scale_expansion_zeroelim routine from oritinal code89function scale(elen, e, b, h) {90 let Q, sum, hh, product1, product0;91 let bvirt, c, ahi, alo, bhi, blo;92 93 c = splitter * b;94 bhi = c - (c - b);95 blo = b - bhi;96 let enow = e[0];97 Q = enow * b;98 c = splitter * enow;99 ahi = c - (c - enow);100 alo = enow - ahi;101 hh = alo * blo - (Q - ahi * bhi - alo * bhi - ahi * blo);102 let hindex = 0;103 if (hh !== 0) {104 h[hindex++] = hh;105 }106 for (let i = 1; i < elen; i++) {107 enow = e[i];108 product1 = enow * b;109 c = splitter * enow;110 ahi = c - (c - enow);111 alo = enow - ahi;112 product0 = alo * blo - (product1 - ahi * bhi - alo * bhi - ahi * blo);113 sum = Q + product0;114 bvirt = sum - Q;115 hh = Q - (sum - bvirt) + (product0 - bvirt);116 if (hh !== 0) {117 h[hindex++] = hh;118 }119 Q = product1 + sum;120 hh = sum - (Q - product1);121 if (hh !== 0) {122 h[hindex++] = hh;123 }124 }125 if (Q !== 0 || hindex === 0) {126 h[hindex++] = Q;127 }128 return hindex;129}130 131function estimate(elen, e) {132 let Q = e[0];133 for (let i = 1; i < elen; i++) Q += e[i];134 return Q;135}136 137function vec(n) {138 return new Float64Array(n);139}140 141const iccerrboundA = (10 + 96 * epsilon) * epsilon;142const iccerrboundB = (4 + 48 * epsilon) * epsilon;143const iccerrboundC = (44 + 576 * epsilon) * epsilon * epsilon;144 145const bc = vec(4);146const ca = vec(4);147const ab = vec(4);148const aa = vec(4);149const bb = vec(4);150const cc = vec(4);151const u = vec(4);152const v = vec(4);153const axtbc = vec(8);154const aytbc = vec(8);155const bxtca = vec(8);156const bytca = vec(8);157const cxtab = vec(8);158const cytab = vec(8);159const abt = vec(8);160const bct = vec(8);161const cat = vec(8);162const abtt = vec(4);163const bctt = vec(4);164const catt = vec(4);165 166const _8 = vec(8);167const _16 = vec(16);168const _16b = vec(16);169const _16c = vec(16);170const _32 = vec(32);171const _32b = vec(32);172const _48 = vec(48);173const _64 = vec(64);174 175let fin = vec(1152);176let fin2 = vec(1152);177 178function finadd(finlen, a, alen) {179 finlen = sum(finlen, fin, a, alen, fin2);180 const tmp = fin; fin = fin2; fin2 = tmp;181 return finlen;182}183 184function incircleadapt(ax, ay, bx, by, cx, cy, dx, dy, permanent) {185 let finlen;186 let adxtail, bdxtail, cdxtail, adytail, bdytail, cdytail;187 let axtbclen, aytbclen, bxtcalen, bytcalen, cxtablen, cytablen;188 let abtlen, bctlen, catlen;189 let abttlen, bcttlen, cattlen;190 let n1, n0;191 192 let bvirt, c, ahi, alo, bhi, blo, _i, _j, _0, s1, s0, t1, t0, u3;193 194 const adx = ax - dx;195 const bdx = bx - dx;196 const cdx = cx - dx;197 const ady = ay - dy;198 const bdy = by - dy;199 const cdy = cy - dy;200 201 s1 = bdx * cdy;202 c = splitter * bdx;203 ahi = c - (c - bdx);204 alo = bdx - ahi;205 c = splitter * cdy;206 bhi = c - (c - cdy);207 blo = cdy - bhi;208 s0 = alo * blo - (s1 - ahi * bhi - alo * bhi - ahi * blo);209 t1 = cdx * bdy;210 c = splitter * cdx;211 ahi = c - (c - cdx);212 alo = cdx - ahi;213 c = splitter * bdy;214 bhi = c - (c - bdy);215 blo = bdy - bhi;216 t0 = alo * blo - (t1 - ahi * bhi - alo * bhi - ahi * blo);217 _i = s0 - t0;218 bvirt = s0 - _i;219 bc[0] = s0 - (_i + bvirt) + (bvirt - t0);220 _j = s1 + _i;221 bvirt = _j - s1;222 _0 = s1 - (_j - bvirt) + (_i - bvirt);223 _i = _0 - t1;224 bvirt = _0 - _i;225 bc[1] = _0 - (_i + bvirt) + (bvirt - t1);226 u3 = _j + _i;227 bvirt = u3 - _j;228 bc[2] = _j - (u3 - bvirt) + (_i - bvirt);229 bc[3] = u3;230 s1 = cdx * ady;231 c = splitter * cdx;232 ahi = c - (c - cdx);233 alo = cdx - ahi;234 c = splitter * ady;235 bhi = c - (c - ady);236 blo = ady - bhi;237 s0 = alo * blo - (s1 - ahi * bhi - alo * bhi - ahi * blo);238 t1 = adx * cdy;239 c = splitter * adx;240 ahi = c - (c - adx);241 alo = adx - ahi;242 c = splitter * cdy;243 bhi = c - (c - cdy);244 blo = cdy - bhi;245 t0 = alo * blo - (t1 - ahi * bhi - alo * bhi - ahi * blo);246 _i = s0 - t0;247 bvirt = s0 - _i;248 ca[0] = s0 - (_i + bvirt) + (bvirt - t0);249 _j = s1 + _i;250 bvirt = _j - s1;251 _0 = s1 - (_j - bvirt) + (_i - bvirt);252 _i = _0 - t1;253 bvirt = _0 - _i;254 ca[1] = _0 - (_i + bvirt) + (bvirt - t1);255 u3 = _j + _i;256 bvirt = u3 - _j;257 ca[2] = _j - (u3 - bvirt) + (_i - bvirt);258 ca[3] = u3;259 s1 = adx * bdy;260 c = splitter * adx;261 ahi = c - (c - adx);262 alo = adx - ahi;263 c = splitter * bdy;264 bhi = c - (c - bdy);265 blo = bdy - bhi;266 s0 = alo * blo - (s1 - ahi * bhi - alo * bhi - ahi * blo);267 t1 = bdx * ady;268 c = splitter * bdx;269 ahi = c - (c - bdx);270 alo = bdx - ahi;271 c = splitter * ady;272 bhi = c - (c - ady);273 blo = ady - bhi;274 t0 = alo * blo - (t1 - ahi * bhi - alo * bhi - ahi * blo);275 _i = s0 - t0;276 bvirt = s0 - _i;277 ab[0] = s0 - (_i + bvirt) + (bvirt - t0);278 _j = s1 + _i;279 bvirt = _j - s1;280 _0 = s1 - (_j - bvirt) + (_i - bvirt);281 _i = _0 - t1;282 bvirt = _0 - _i;283 ab[1] = _0 - (_i + bvirt) + (bvirt - t1);284 u3 = _j + _i;285 bvirt = u3 - _j;286 ab[2] = _j - (u3 - bvirt) + (_i - bvirt);287 ab[3] = u3;288 289 finlen = sum(290 sum(291 sum(292 scale(scale(4, bc, adx, _8), _8, adx, _16), _16,293 scale(scale(4, bc, ady, _8), _8, ady, _16b), _16b, _32), _32,294 sum(295 scale(scale(4, ca, bdx, _8), _8, bdx, _16), _16,296 scale(scale(4, ca, bdy, _8), _8, bdy, _16b), _16b, _32b), _32b, _64), _64,297 sum(298 scale(scale(4, ab, cdx, _8), _8, cdx, _16), _16,299 scale(scale(4, ab, cdy, _8), _8, cdy, _16b), _16b, _32), _32, fin);300 301 let det = estimate(finlen, fin);302 let errbound = iccerrboundB * permanent;303 if (det >= errbound || -det >= errbound) {304 return det;305 }306 307 bvirt = ax - adx;308 adxtail = ax - (adx + bvirt) + (bvirt - dx);309 bvirt = ay - ady;310 adytail = ay - (ady + bvirt) + (bvirt - dy);311 bvirt = bx - bdx;312 bdxtail = bx - (bdx + bvirt) + (bvirt - dx);313 bvirt = by - bdy;314 bdytail = by - (bdy + bvirt) + (bvirt - dy);315 bvirt = cx - cdx;316 cdxtail = cx - (cdx + bvirt) + (bvirt - dx);317 bvirt = cy - cdy;318 cdytail = cy - (cdy + bvirt) + (bvirt - dy);319 if (adxtail === 0 && bdxtail === 0 && cdxtail === 0 && adytail === 0 && bdytail === 0 && cdytail === 0) {320 return det;321 }322 323 errbound = iccerrboundC * permanent + resulterrbound * Math.abs(det);324 det += ((adx * adx + ady * ady) * ((bdx * cdytail + cdy * bdxtail) - (bdy * cdxtail + cdx * bdytail)) +325 2 * (adx * adxtail + ady * adytail) * (bdx * cdy - bdy * cdx)) +326 ((bdx * bdx + bdy * bdy) * ((cdx * adytail + ady * cdxtail) - (cdy * adxtail + adx * cdytail)) +327 2 * (bdx * bdxtail + bdy * bdytail) * (cdx * ady - cdy * adx)) +328 ((cdx * cdx + cdy * cdy) * ((adx * bdytail + bdy * adxtail) - (ady * bdxtail + bdx * adytail)) +329 2 * (cdx * cdxtail + cdy * cdytail) * (adx * bdy - ady * bdx));330 331 if (det >= errbound || -det >= errbound) {332 return det;333 }334 335 if (bdxtail !== 0 || bdytail !== 0 || cdxtail !== 0 || cdytail !== 0) {336 s1 = adx * adx;337 c = splitter * adx;338 ahi = c - (c - adx);339 alo = adx - ahi;340 s0 = alo * alo - (s1 - ahi * ahi - (ahi + ahi) * alo);341 t1 = ady * ady;342 c = splitter * ady;343 ahi = c - (c - ady);344 alo = ady - ahi;345 t0 = alo * alo - (t1 - ahi * ahi - (ahi + ahi) * alo);346 _i = s0 + t0;347 bvirt = _i - s0;348 aa[0] = s0 - (_i - bvirt) + (t0 - bvirt);349 _j = s1 + _i;350 bvirt = _j - s1;351 _0 = s1 - (_j - bvirt) + (_i - bvirt);352 _i = _0 + t1;353 bvirt = _i - _0;354 aa[1] = _0 - (_i - bvirt) + (t1 - bvirt);355 u3 = _j + _i;356 bvirt = u3 - _j;357 aa[2] = _j - (u3 - bvirt) + (_i - bvirt);358 aa[3] = u3;359 }360 if (cdxtail !== 0 || cdytail !== 0 || adxtail !== 0 || adytail !== 0) {361 s1 = bdx * bdx;362 c = splitter * bdx;363 ahi = c - (c - bdx);364 alo = bdx - ahi;365 s0 = alo * alo - (s1 - ahi * ahi - (ahi + ahi) * alo);366 t1 = bdy * bdy;367 c = splitter * bdy;368 ahi = c - (c - bdy);369 alo = bdy - ahi;370 t0 = alo * alo - (t1 - ahi * ahi - (ahi + ahi) * alo);371 _i = s0 + t0;372 bvirt = _i - s0;373 bb[0] = s0 - (_i - bvirt) + (t0 - bvirt);374 _j = s1 + _i;375 bvirt = _j - s1;376 _0 = s1 - (_j - bvirt) + (_i - bvirt);377 _i = _0 + t1;378 bvirt = _i - _0;379 bb[1] = _0 - (_i - bvirt) + (t1 - bvirt);380 u3 = _j + _i;381 bvirt = u3 - _j;382 bb[2] = _j - (u3 - bvirt) + (_i - bvirt);383 bb[3] = u3;384 }385 if (adxtail !== 0 || adytail !== 0 || bdxtail !== 0 || bdytail !== 0) {386 s1 = cdx * cdx;387 c = splitter * cdx;388 ahi = c - (c - cdx);389 alo = cdx - ahi;390 s0 = alo * alo - (s1 - ahi * ahi - (ahi + ahi) * alo);391 t1 = cdy * cdy;392 c = splitter * cdy;393 ahi = c - (c - cdy);394 alo = cdy - ahi;395 t0 = alo * alo - (t1 - ahi * ahi - (ahi + ahi) * alo);396 _i = s0 + t0;397 bvirt = _i - s0;398 cc[0] = s0 - (_i - bvirt) + (t0 - bvirt);399 _j = s1 + _i;400 bvirt = _j - s1;401 _0 = s1 - (_j - bvirt) + (_i - bvirt);402 _i = _0 + t1;403 bvirt = _i - _0;404 cc[1] = _0 - (_i - bvirt) + (t1 - bvirt);405 u3 = _j + _i;406 bvirt = u3 - _j;407 cc[2] = _j - (u3 - bvirt) + (_i - bvirt);408 cc[3] = u3;409 }410 411 if (adxtail !== 0) {412 axtbclen = scale(4, bc, adxtail, axtbc);413 finlen = finadd(finlen, sum_three(414 scale(axtbclen, axtbc, 2 * adx, _16), _16,415 scale(scale(4, cc, adxtail, _8), _8, bdy, _16b), _16b,416 scale(scale(4, bb, adxtail, _8), _8, -cdy, _16c), _16c, _32, _48), _48);417 }418 if (adytail !== 0) {419 aytbclen = scale(4, bc, adytail, aytbc);420 finlen = finadd(finlen, sum_three(421 scale(aytbclen, aytbc, 2 * ady, _16), _16,422 scale(scale(4, bb, adytail, _8), _8, cdx, _16b), _16b,423 scale(scale(4, cc, adytail, _8), _8, -bdx, _16c), _16c, _32, _48), _48);424 }425 if (bdxtail !== 0) {426 bxtcalen = scale(4, ca, bdxtail, bxtca);427 finlen = finadd(finlen, sum_three(428 scale(bxtcalen, bxtca, 2 * bdx, _16), _16,429 scale(scale(4, aa, bdxtail, _8), _8, cdy, _16b), _16b,430 scale(scale(4, cc, bdxtail, _8), _8, -ady, _16c), _16c, _32, _48), _48);431 }432 if (bdytail !== 0) {433 bytcalen = scale(4, ca, bdytail, bytca);434 finlen = finadd(finlen, sum_three(435 scale(bytcalen, bytca, 2 * bdy, _16), _16,436 scale(scale(4, cc, bdytail, _8), _8, adx, _16b), _16b,437 scale(scale(4, aa, bdytail, _8), _8, -cdx, _16c), _16c, _32, _48), _48);438 }439 if (cdxtail !== 0) {440 cxtablen = scale(4, ab, cdxtail, cxtab);441 finlen = finadd(finlen, sum_three(442 scale(cxtablen, cxtab, 2 * cdx, _16), _16,443 scale(scale(4, bb, cdxtail, _8), _8, ady, _16b), _16b,444 scale(scale(4, aa, cdxtail, _8), _8, -bdy, _16c), _16c, _32, _48), _48);445 }446 if (cdytail !== 0) {447 cytablen = scale(4, ab, cdytail, cytab);448 finlen = finadd(finlen, sum_three(449 scale(cytablen, cytab, 2 * cdy, _16), _16,450 scale(scale(4, aa, cdytail, _8), _8, bdx, _16b), _16b,451 scale(scale(4, bb, cdytail, _8), _8, -adx, _16c), _16c, _32, _48), _48);452 }453 454 if (adxtail !== 0 || adytail !== 0) {455 if (bdxtail !== 0 || bdytail !== 0 || cdxtail !== 0 || cdytail !== 0) {456 s1 = bdxtail * cdy;457 c = splitter * bdxtail;458 ahi = c - (c - bdxtail);459 alo = bdxtail - ahi;460 c = splitter * cdy;461 bhi = c - (c - cdy);462 blo = cdy - bhi;463 s0 = alo * blo - (s1 - ahi * bhi - alo * bhi - ahi * blo);464 t1 = bdx * cdytail;465 c = splitter * bdx;466 ahi = c - (c - bdx);467 alo = bdx - ahi;468 c = splitter * cdytail;469 bhi = c - (c - cdytail);470 blo = cdytail - bhi;471 t0 = alo * blo - (t1 - ahi * bhi - alo * bhi - ahi * blo);472 _i = s0 + t0;473 bvirt = _i - s0;474 u[0] = s0 - (_i - bvirt) + (t0 - bvirt);475 _j = s1 + _i;476 bvirt = _j - s1;477 _0 = s1 - (_j - bvirt) + (_i - bvirt);478 _i = _0 + t1;479 bvirt = _i - _0;480 u[1] = _0 - (_i - bvirt) + (t1 - bvirt);481 u3 = _j + _i;482 bvirt = u3 - _j;483 u[2] = _j - (u3 - bvirt) + (_i - bvirt);484 u[3] = u3;485 s1 = cdxtail * -bdy;486 c = splitter * cdxtail;487 ahi = c - (c - cdxtail);488 alo = cdxtail - ahi;489 c = splitter * -bdy;490 bhi = c - (c - -bdy);491 blo = -bdy - bhi;492 s0 = alo * blo - (s1 - ahi * bhi - alo * bhi - ahi * blo);493 t1 = cdx * -bdytail;494 c = splitter * cdx;495 ahi = c - (c - cdx);496 alo = cdx - ahi;497 c = splitter * -bdytail;498 bhi = c - (c - -bdytail);499 blo = -bdytail - bhi;500 t0 = alo * blo - (t1 - ahi * bhi - alo * bhi - ahi * blo);501 _i = s0 + t0;502 bvirt = _i - s0;503 v[0] = s0 - (_i - bvirt) + (t0 - bvirt);504 _j = s1 + _i;505 bvirt = _j - s1;506 _0 = s1 - (_j - bvirt) + (_i - bvirt);507 _i = _0 + t1;508 bvirt = _i - _0;509 v[1] = _0 - (_i - bvirt) + (t1 - bvirt);510 u3 = _j + _i;511 bvirt = u3 - _j;512 v[2] = _j - (u3 - bvirt) + (_i - bvirt);513 v[3] = u3;514 bctlen = sum(4, u, 4, v, bct);515 s1 = bdxtail * cdytail;516 c = splitter * bdxtail;517 ahi = c - (c - bdxtail);518 alo = bdxtail - ahi;519 c = splitter * cdytail;520 bhi = c - (c - cdytail);521 blo = cdytail - bhi;522 s0 = alo * blo - (s1 - ahi * bhi - alo * bhi - ahi * blo);523 t1 = cdxtail * bdytail;524 c = splitter * cdxtail;525 ahi = c - (c - cdxtail);526 alo = cdxtail - ahi;527 c = splitter * bdytail;528 bhi = c - (c - bdytail);529 blo = bdytail - bhi;530 t0 = alo * blo - (t1 - ahi * bhi - alo * bhi - ahi * blo);531 _i = s0 - t0;532 bvirt = s0 - _i;533 bctt[0] = s0 - (_i + bvirt) + (bvirt - t0);534 _j = s1 + _i;535 bvirt = _j - s1;536 _0 = s1 - (_j - bvirt) + (_i - bvirt);537 _i = _0 - t1;538 bvirt = _0 - _i;539 bctt[1] = _0 - (_i + bvirt) + (bvirt - t1);540 u3 = _j + _i;541 bvirt = u3 - _j;542 bctt[2] = _j - (u3 - bvirt) + (_i - bvirt);543 bctt[3] = u3;544 bcttlen = 4;545 } else {546 bct[0] = 0;547 bctlen = 1;548 bctt[0] = 0;549 bcttlen = 1;550 }551 if (adxtail !== 0) {552 const len = scale(bctlen, bct, adxtail, _16c);553 finlen = finadd(finlen, sum(554 scale(axtbclen, axtbc, adxtail, _16), _16,555 scale(len, _16c, 2 * adx, _32), _32, _48), _48);556 557 const len2 = scale(bcttlen, bctt, adxtail, _8);558 finlen = finadd(finlen, sum_three(559 scale(len2, _8, 2 * adx, _16), _16,560 scale(len2, _8, adxtail, _16b), _16b,561 scale(len, _16c, adxtail, _32), _32, _32b, _64), _64);562 563 if (bdytail !== 0) {564 finlen = finadd(finlen, scale(scale(4, cc, adxtail, _8), _8, bdytail, _16), _16);565 }566 if (cdytail !== 0) {567 finlen = finadd(finlen, scale(scale(4, bb, -adxtail, _8), _8, cdytail, _16), _16);568 }569 }570 if (adytail !== 0) {571 const len = scale(bctlen, bct, adytail, _16c);572 finlen = finadd(finlen, sum(573 scale(aytbclen, aytbc, adytail, _16), _16,574 scale(len, _16c, 2 * ady, _32), _32, _48), _48);575 576 const len2 = scale(bcttlen, bctt, adytail, _8);577 finlen = finadd(finlen, sum_three(578 scale(len2, _8, 2 * ady, _16), _16,579 scale(len2, _8, adytail, _16b), _16b,580 scale(len, _16c, adytail, _32), _32, _32b, _64), _64);581 }582 }583 if (bdxtail !== 0 || bdytail !== 0) {584 if (cdxtail !== 0 || cdytail !== 0 || adxtail !== 0 || adytail !== 0) {585 s1 = cdxtail * ady;586 c = splitter * cdxtail;587 ahi = c - (c - cdxtail);588 alo = cdxtail - ahi;589 c = splitter * ady;590 bhi = c - (c - ady);591 blo = ady - bhi;592 s0 = alo * blo - (s1 - ahi * bhi - alo * bhi - ahi * blo);593 t1 = cdx * adytail;594 c = splitter * cdx;595 ahi = c - (c - cdx);596 alo = cdx - ahi;597 c = splitter * adytail;598 bhi = c - (c - adytail);599 blo = adytail - bhi;600 t0 = alo * blo - (t1 - ahi * bhi - alo * bhi - ahi * blo);601 _i = s0 + t0;602 bvirt = _i - s0;603 u[0] = s0 - (_i - bvirt) + (t0 - bvirt);604 _j = s1 + _i;605 bvirt = _j - s1;606 _0 = s1 - (_j - bvirt) + (_i - bvirt);607 _i = _0 + t1;608 bvirt = _i - _0;609 u[1] = _0 - (_i - bvirt) + (t1 - bvirt);610 u3 = _j + _i;611 bvirt = u3 - _j;612 u[2] = _j - (u3 - bvirt) + (_i - bvirt);613 u[3] = u3;614 n1 = -cdy;615 n0 = -cdytail;616 s1 = adxtail * n1;617 c = splitter * adxtail;618 ahi = c - (c - adxtail);619 alo = adxtail - ahi;620 c = splitter * n1;621 bhi = c - (c - n1);622 blo = n1 - bhi;623 s0 = alo * blo - (s1 - ahi * bhi - alo * bhi - ahi * blo);624 t1 = adx * n0;625 c = splitter * adx;626 ahi = c - (c - adx);627 alo = adx - ahi;628 c = splitter * n0;629 bhi = c - (c - n0);630 blo = n0 - bhi;631 t0 = alo * blo - (t1 - ahi * bhi - alo * bhi - ahi * blo);632 _i = s0 + t0;633 bvirt = _i - s0;634 v[0] = s0 - (_i - bvirt) + (t0 - bvirt);635 _j = s1 + _i;636 bvirt = _j - s1;637 _0 = s1 - (_j - bvirt) + (_i - bvirt);638 _i = _0 + t1;639 bvirt = _i - _0;640 v[1] = _0 - (_i - bvirt) + (t1 - bvirt);641 u3 = _j + _i;642 bvirt = u3 - _j;643 v[2] = _j - (u3 - bvirt) + (_i - bvirt);644 v[3] = u3;645 catlen = sum(4, u, 4, v, cat);646 s1 = cdxtail * adytail;647 c = splitter * cdxtail;648 ahi = c - (c - cdxtail);649 alo = cdxtail - ahi;650 c = splitter * adytail;651 bhi = c - (c - adytail);652 blo = adytail - bhi;653 s0 = alo * blo - (s1 - ahi * bhi - alo * bhi - ahi * blo);654 t1 = adxtail * cdytail;655 c = splitter * adxtail;656 ahi = c - (c - adxtail);657 alo = adxtail - ahi;658 c = splitter * cdytail;659 bhi = c - (c - cdytail);660 blo = cdytail - bhi;661 t0 = alo * blo - (t1 - ahi * bhi - alo * bhi - ahi * blo);662 _i = s0 - t0;663 bvirt = s0 - _i;664 catt[0] = s0 - (_i + bvirt) + (bvirt - t0);665 _j = s1 + _i;666 bvirt = _j - s1;667 _0 = s1 - (_j - bvirt) + (_i - bvirt);668 _i = _0 - t1;669 bvirt = _0 - _i;670 catt[1] = _0 - (_i + bvirt) + (bvirt - t1);671 u3 = _j + _i;672 bvirt = u3 - _j;673 catt[2] = _j - (u3 - bvirt) + (_i - bvirt);674 catt[3] = u3;675 cattlen = 4;676 } else {677 cat[0] = 0;678 catlen = 1;679 catt[0] = 0;680 cattlen = 1;681 }682 if (bdxtail !== 0) {683 const len = scale(catlen, cat, bdxtail, _16c);684 finlen = finadd(finlen, sum(685 scale(bxtcalen, bxtca, bdxtail, _16), _16,686 scale(len, _16c, 2 * bdx, _32), _32, _48), _48);687 688 const len2 = scale(cattlen, catt, bdxtail, _8);689 finlen = finadd(finlen, sum_three(690 scale(len2, _8, 2 * bdx, _16), _16,691 scale(len2, _8, bdxtail, _16b), _16b,692 scale(len, _16c, bdxtail, _32), _32, _32b, _64), _64);693 694 if (cdytail !== 0) {695 finlen = finadd(finlen, scale(scale(4, aa, bdxtail, _8), _8, cdytail, _16), _16);696 }697 if (adytail !== 0) {698 finlen = finadd(finlen, scale(scale(4, cc, -bdxtail, _8), _8, adytail, _16), _16);699 }700 }701 if (bdytail !== 0) {702 const len = scale(catlen, cat, bdytail, _16c);703 finlen = finadd(finlen, sum(704 scale(bytcalen, bytca, bdytail, _16), _16,705 scale(len, _16c, 2 * bdy, _32), _32, _48), _48);706 707 const len2 = scale(cattlen, catt, bdytail, _8);708 finlen = finadd(finlen, sum_three(709 scale(len2, _8, 2 * bdy, _16), _16,710 scale(len2, _8, bdytail, _16b), _16b,711 scale(len, _16c, bdytail, _32), _32, _32b, _64), _64);712 }713 }714 if (cdxtail !== 0 || cdytail !== 0) {715 if (adxtail !== 0 || adytail !== 0 || bdxtail !== 0 || bdytail !== 0) {716 s1 = adxtail * bdy;717 c = splitter * adxtail;718 ahi = c - (c - adxtail);719 alo = adxtail - ahi;720 c = splitter * bdy;721 bhi = c - (c - bdy);722 blo = bdy - bhi;723 s0 = alo * blo - (s1 - ahi * bhi - alo * bhi - ahi * blo);724 t1 = adx * bdytail;725 c = splitter * adx;726 ahi = c - (c - adx);727 alo = adx - ahi;728 c = splitter * bdytail;729 bhi = c - (c - bdytail);730 blo = bdytail - bhi;731 t0 = alo * blo - (t1 - ahi * bhi - alo * bhi - ahi * blo);732 _i = s0 + t0;733 bvirt = _i - s0;734 u[0] = s0 - (_i - bvirt) + (t0 - bvirt);735 _j = s1 + _i;736 bvirt = _j - s1;737 _0 = s1 - (_j - bvirt) + (_i - bvirt);738 _i = _0 + t1;739 bvirt = _i - _0;740 u[1] = _0 - (_i - bvirt) + (t1 - bvirt);741 u3 = _j + _i;742 bvirt = u3 - _j;743 u[2] = _j - (u3 - bvirt) + (_i - bvirt);744 u[3] = u3;745 n1 = -ady;746 n0 = -adytail;747 s1 = bdxtail * n1;748 c = splitter * bdxtail;749 ahi = c - (c - bdxtail);750 alo = bdxtail - ahi;751 c = splitter * n1;752 bhi = c - (c - n1);753 blo = n1 - bhi;754 s0 = alo * blo - (s1 - ahi * bhi - alo * bhi - ahi * blo);755 t1 = bdx * n0;756 c = splitter * bdx;757 ahi = c - (c - bdx);758 alo = bdx - ahi;759 c = splitter * n0;760 bhi = c - (c - n0);761 blo = n0 - bhi;762 t0 = alo * blo - (t1 - ahi * bhi - alo * bhi - ahi * blo);763 _i = s0 + t0;764 bvirt = _i - s0;765 v[0] = s0 - (_i - bvirt) + (t0 - bvirt);766 _j = s1 + _i;767 bvirt = _j - s1;768 _0 = s1 - (_j - bvirt) + (_i - bvirt);769 _i = _0 + t1;770 bvirt = _i - _0;771 v[1] = _0 - (_i - bvirt) + (t1 - bvirt);772 u3 = _j + _i;773 bvirt = u3 - _j;774 v[2] = _j - (u3 - bvirt) + (_i - bvirt);775 v[3] = u3;776 abtlen = sum(4, u, 4, v, abt);777 s1 = adxtail * bdytail;778 c = splitter * adxtail;779 ahi = c - (c - adxtail);780 alo = adxtail - ahi;781 c = splitter * bdytail;782 bhi = c - (c - bdytail);783 blo = bdytail - bhi;784 s0 = alo * blo - (s1 - ahi * bhi - alo * bhi - ahi * blo);785 t1 = bdxtail * adytail;786 c = splitter * bdxtail;787 ahi = c - (c - bdxtail);788 alo = bdxtail - ahi;789 c = splitter * adytail;790 bhi = c - (c - adytail);791 blo = adytail - bhi;792 t0 = alo * blo - (t1 - ahi * bhi - alo * bhi - ahi * blo);793 _i = s0 - t0;794 bvirt = s0 - _i;795 abtt[0] = s0 - (_i + bvirt) + (bvirt - t0);796 _j = s1 + _i;797 bvirt = _j - s1;798 _0 = s1 - (_j - bvirt) + (_i - bvirt);799 _i = _0 - t1;800 bvirt = _0 - _i;801 abtt[1] = _0 - (_i + bvirt) + (bvirt - t1);802 u3 = _j + _i;803 bvirt = u3 - _j;804 abtt[2] = _j - (u3 - bvirt) + (_i - bvirt);805 abtt[3] = u3;806 abttlen = 4;807 } else {808 abt[0] = 0;809 abtlen = 1;810 abtt[0] = 0;811 abttlen = 1;812 }813 if (cdxtail !== 0) {814 const len = scale(abtlen, abt, cdxtail, _16c);815 finlen = finadd(finlen, sum(816 scale(cxtablen, cxtab, cdxtail, _16), _16,817 scale(len, _16c, 2 * cdx, _32), _32, _48), _48);818 819 const len2 = scale(abttlen, abtt, cdxtail, _8);820 finlen = finadd(finlen, sum_three(821 scale(len2, _8, 2 * cdx, _16), _16,822 scale(len2, _8, cdxtail, _16b), _16b,823 scale(len, _16c, cdxtail, _32), _32, _32b, _64), _64);824 825 if (adytail !== 0) {826 finlen = finadd(finlen, scale(scale(4, bb, cdxtail, _8), _8, adytail, _16), _16);827 }828 if (bdytail !== 0) {829 finlen = finadd(finlen, scale(scale(4, aa, -cdxtail, _8), _8, bdytail, _16), _16);830 }831 }832 if (cdytail !== 0) {833 const len = scale(abtlen, abt, cdytail, _16c);834 finlen = finadd(finlen, sum(835 scale(cytablen, cytab, cdytail, _16), _16,836 scale(len, _16c, 2 * cdy, _32), _32, _48), _48);837 838 const len2 = scale(abttlen, abtt, cdytail, _8);839 finlen = finadd(finlen, sum_three(840 scale(len2, _8, 2 * cdy, _16), _16,841 scale(len2, _8, cdytail, _16b), _16b,842 scale(len, _16c, cdytail, _32), _32, _32b, _64), _64);843 }844 }845 846 return fin[finlen - 1];847}848 849function incircle(ax, ay, bx, by, cx, cy, dx, dy) {850 const adx = ax - dx;851 const bdx = bx - dx;852 const cdx = cx - dx;853 const ady = ay - dy;854 const bdy = by - dy;855 const cdy = cy - dy;856 857 const bdxcdy = bdx * cdy;858 const cdxbdy = cdx * bdy;859 const alift = adx * adx + ady * ady;860 861 const cdxady = cdx * ady;862 const adxcdy = adx * cdy;863 const blift = bdx * bdx + bdy * bdy;864 865 const adxbdy = adx * bdy;866 const bdxady = bdx * ady;867 const clift = cdx * cdx + cdy * cdy;868 869 const det =870 alift * (bdxcdy - cdxbdy) +871 blift * (cdxady - adxcdy) +872 clift * (adxbdy - bdxady);873 874 const permanent =875 (Math.abs(bdxcdy) + Math.abs(cdxbdy)) * alift +876 (Math.abs(cdxady) + Math.abs(adxcdy)) * blift +877 (Math.abs(adxbdy) + Math.abs(bdxady)) * clift;878 879 const errbound = iccerrboundA * permanent;880 881 if (det > errbound || -det > errbound) {882 return det;883 }884 return incircleadapt(ax, ay, bx, by, cx, cy, dx, dy, permanent);885}886 887function incirclefast(ax, ay, bx, by, cx, cy, dx, dy) {888 const adx = ax - dx;889 const ady = ay - dy;890 const bdx = bx - dx;891 const bdy = by - dy;892 const cdx = cx - dx;893 const cdy = cy - dy;894 895 const abdet = adx * bdy - bdx * ady;896 const bcdet = bdx * cdy - cdx * bdy;897 const cadet = cdx * ady - adx * cdy;898 const alift = adx * adx + ady * ady;899 const blift = bdx * bdx + bdy * bdy;900 const clift = cdx * cdx + cdy * cdy;901 902 return alift * bcdet + blift * cadet + clift * abdet;903}904 905exports.incircle = incircle;906exports.incirclefast = incirclefast;907 908}));909 