wasmcurves
Version:
elliptic curves implementations in wasm
4 lines (2 loc) • 12.4 kB
JavaScript
// Code generated automatically by tools/buildpedersentablebases_mnt6753.js
module.exports = 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9jQAASGIHVmJmUzMKor9YSxzo1Gws031Gt7P9mAUEIK/ysnkZ3meQszY/E9vLYnnaDh0EJoZyI0IO/t/tJPMrMOdl8DrhGixGqN/Lv55sAVgdTPMEpFz7nNRT0zAkbTIsfAAANiNKjoCdwMIhpsNjvhePcGjX+QSG5fk+zYWSHWW1B0Q+FOtqrXZgZSlN8p4eUf8el3k3YUub9yon/Df3PUtQ2Ax3+CU+f8F5VF8kIPkt2R6Uhnv+6zCCbvV0Q85baAEASdGBNZlqE8jw9o9j9IcHRkiN2oMNGktXhyR0PD/Fvvlgv+DHIt4rVo3QM8vxe45RhsrBejuGapZfcOx2zrvNEa5HTHESSnUof2VDXce644REwOCF/OJoTgBItnDYaQAAC3ZOB4VyrgLtIBmSBk+Nx/M9Vb6HzNvl7eJt7MtzEf7rlTPNA78d8LVnXS9OzZhShBTf8IFo3C5i24W6DdyW48gM2C/cZKZqeF2VrOdGVsrACIW1Qk9cqkA7qx/JwAEANb7CkNh+s6tZZ5bGsFSNT+nSxijNjDjxQpZFwLcTbJ8OhNLbT+H/jThywXb4mcZLvSFj0KNcS6ZyRAXiw3s2aT6M7tOoSdl98ELtJs4ns5bntqyFciK24Lex6vsfcQEAeEb5qjZq7aQ1yw17e2r/RWOOLfcY7b2xSJOuOMiPth9i9wsedjqjttNmvjvyEbyQWbyvmmNpyzjw2TMRdpMVyfdsgOdmP9vDJkhb+EA5E6prKTbqgDGj02ubDWcKGgAAvx72dZWw9G1GFanf7YHNyia0m1yFGA4uTWM6BnvoMD1aZ7ewFFGMTwDQyvRBm7aJJCbkRCuU4O0ur0LVIhAEmnwyd/dJPrGI4OAj3uvQalF712SKuzyZcaQliAsCxAEAo3L2I50YQeRTdd1fpO88rv9S4R3HXl+at49MTeyHLIULPGWd0t2vdVQPesawTa7KOMAmb54SyDXO4tilW7HDgonhAeMFa3lziyFAEC4WBezZoQ52P6vwbTYDlzeVYgAADMubEb1x5C42QGRGcIog9xkvaRbri09j7m2pcCU6tUnbaWrl/rkmUTHGv3uvlwUdfYxN1zpCVOsxiECFVgCL3+xk4fNA7+8Ve7ZXleZuIlcdvM7zwmRn+SHE27QAXQAA8JviMyPSgas9lPbs9K1IyKtcip0P2LzLJtow0Q4ACkOunAr+Du/KcmvnnvCKkcA6cdfZ4D6E9UhaI9vYRyHH+U/s/BkaSXo3VFs/q34PPar1Qe9Ry4OP+Ejwkxi0qgEAAsMtksoZc0/UyBfP//0tepynslbNcPuwJD4YE/i50VealYLSp1IfsAMNwI3wGw2gVkLqHsq5g9vCh/HOS5XImRpcd72jv3Ot/Ap3ijtrPCgWwyQvcTnISop1p2f2dgEAYbVeNlB0BFAQ2wl9t/Wd4PDKRgZc9+7wjHV+ZBUkOAA2p5ZihXqh5ALAsRxjkStvk/XWDXXY/54UZHjgGH/n7/LpDa1Bm46j+NZrbZNJbc/caEZI5P28tMKcUduVGwAA2KqT8MAFxqS0cZrhcNhkSzRm/yasWeNoimtQ3uu/G9XA9RvySKgg3ZMPUIkhmYIdYyC+fIeYuj6wGwyXB2W+1RZ0MzaN3RpTKHwugJFj8dgBGmqUmd0m6uBtCRQXpQEA2hzRBi4FN8IcvfqGc5cKZEc2mG8B3DdcfcPm7+KuosZ0sS9cVrMOsFhGkQkklXpZ8fWfvuKq/pUh84a91p/+HG0rclYBoDcDO9aD/Ek+NMiJv7biGfKX0EmV+s3cXwEA+dOdktd/aOa2EjBesqgiA4UjiDv6ED8mXBSelrlbP9zyiOI4eFeY9za6FYoXd5Zldtt+b8jt8a8wrddnxrp0EVbSnLBQGB5xcdB2ZinG2tYxQWRANICzp2PI4hOL8QAAu6HXR9ror65St9SybmVI1MH2FXbNNJBSTLms7oSxRsqGr7dgyi78j7RiLvudPQreY7MyNCpFAUVHE4BBWZcefrtfEAF6aStWoJ8PIkPgP+7g8QiagjBRZ+Uk9xEisgEA+MrxTLw92YtP90Db76XV52SPUokeAuuVwFKrOoeZLEX5bOgEYD+uSljawecX2wh5jWetC4MDOvgZA0IdXAp6VL2dlH37oGhppVucuqY87Olnb9n8gnlC6cUGE/qAwQAABG0Uz7cY2MhJBOG+xWV70ZU0cV+arUCizzkDA6eqKC12t9SuHOqc0dxOgzQuMHL8wVQvqajwVyXkxc/xTl3oX6M10tfw0vd0y5WgrAKSPEK2TOauEvDttbh1gLMRUgEAa0A4OpVNNL1fcPfL5xI9Lq6Qc48Q9vsaltF2+LOSvG/+hinG7v9+qDhXRRU2Fc74+T9XXjFbVAje8e4Sk78ukADb5qKzkvsIWu9TR3XWC4nMQpDy+O77bVNap9UfpwAAyef7YAoymTfvvC5/wcSIq88v8k99wyvgdRuYcUj9cbFUFkgm0etK8NxlnaMItJ/3twKYe7eim2aQMGkWb8luBiCV58tQXEmFcXlF1PT/JrFIr0+BYC+2seChe05UvwAAdi6F9Vm2TeZLqU1kJIM2tU6wTYQ0SHwdhc9veOcCszJsSvZNgJKE/bdKjMEk1Qw6lwv8oUkd+dZr5DekGSduBkoyuinw5QG7KGYgNSOjADp/E92xDn+3nSINqfnhPAEAtNB2WaK/rj0qOoah3sj7LmXHQuNjCNKbiCRNTWMkIyzqeaYg7Q4lKiQMfKYh2aNlIhvvJvB7ssEkUgBxrl1migjk62fRCXy2G39PwHFXeqUjql8qhsIA32LkqVllXQAATl6vI31p+p08dk+449GIikEKSE2rsEoJLnsVe0sI55VlmQzROd4p7+62zoOiWDgYh8nuaW5ngDnO4Apbjp/l4Nrq5HTS8eg6N5yORCLrfQe4+Jo8GTnJLHeKkhQbXAAADP0iLvKUrXcrn4cy12+o/ghnwctapsmRKtxkAUwJ5WV+b3QUoyLU57pSggGman2g0V5mjvPlZmUwUPyIZy9b5USgPm+dY1XgHial2sP2DpasmKRhhmSz46iUYLj0BAAAcxZ7u/mKBr8ZhZJehD02Vt7j4u9CxsVR3Z6PQb1dzRb3VG+b0HOVlsHeWW6eeT/FK2USrFcdThpU3zstK71G7neZeKux8u0pHgdQvlrrEFwAgCj7JuFD/dbmaDuMoAAAqXsGxTjKRWK3Cs4KCs1mJgg1uuY5I9WF+ZFg3eIBERbNrV8zZh61yiFvewD2ALvl8NiqSpNPQJr2epTo8Mpv5FBWF2oM8APX2/gJD1LnZQ4DcxQwAOIDUgkAc6o/QgAAgoKvNF4ahyWgSAJuEtBkSG4OpN6HuHANwFey6pz93RpyOfxGCU0rfZRfSE3oilk06mQkBo+tw1EAXpxs8CgFMN1PN4/OGwXRT7TUL2ebw122HLKg5emgWqI4sWx6bQAAgU6cZRCZGZ3Yz+b4jm8HugjhtF0IBfGdb92Pdl+YOpn2waC8kzn/DgQcikVDCCgqW5iv0xQAYno2lqN0KEc6VLUCI+lAybAMd0tuU3go3u+mOhlaMnltGMIGQUXbBwAAbWxwdKhHcXf6KXcRmXszX24EJmVuo0MxrJf2QE9rUqlQFLv5smYigneWRE5/OPdhSXmDi3UTCihV4jt+JgLJ6Fh0Da1GaRq5Dq5wxW8MMZlQCb+4kEo4Ux3V/DOlRAEASWYldCUnODbZCa2gxSs9aPy+TM1f4NQKj1Z9eM0tD+7rDZNvx5s7lWFt1QXSoDOtVIg8eVtOtITHw5MirUDYArKu3EyacjPYzpw3keMoBtmRx1lBFsPsUXjWxLYuIgEA4pXdG4HTCZqecWJowh+wBY5LwLxux61Cyxr4gg+Gh2Dxd/RPsS+jbap/a6s0aqRhkAhke5TLlu7V3Ou8tbgWnSOU/fcpNVEzU2XhdJR4quLIAxoc26Wlz2whrt1LLAAAajc1M6goVgSH3qak3/v6OnlIb2+z7+xrFPWCkmUmNGNUf4Z8sIre1l9ClsgkGONWH4Tpj06BvzcHOjusuWXveLy1/7IK2s5vGfFkKl6rcivQRuTO3mLwMc6AR0yAiAEARRaQu0yLuoF/XVMROm2h+IL9vEXcpoCsRdalMn2G95LNoXG+Y2VZBb3asuKdHMIyWwltpELn2m+D/5w2uxdJ7GEhx9Tz1gedXguP3lsGo3WsjDbYo9UKIvGETSXL9AAAqD2iEbdc6FAENtPNBopDZ7/gZQk1jqeRhwAX833ETxWJfFosMBGL0n/sQyg3TzjgutWQSPsMLL6x9lgpLjkJJDqcucV8RwJz0IQVMRG0moIUiqHhEhRJb1ZNBcH9rAAA0zWjJF5CAxsYRAOw8l31K9XLtp/OWtIxyCoG45u+EHoEeGhnFtnPUKEsVRgOJpJs0uuRdqnGMXkOZYUvRCMyH7bUTgnWVGsf3ldS+xl519FzPGREPp6STOrugVStigEAaAsRHeXolLrBDpiAvqycGz1WIivEQO3nK+c0r34dtOGytikp72B0dB0ZFNygBLs+Ftve41+IsWom7sTck8qXvmh7iYBR1dV1IPqttu5kiynReB8S9KfH6rAOFOXCQAAALl46WZvdMIgZuijx82W/3CXre940huACZSmdxinrHVSW33LX2szbE+q21yF0Fzm5FU2lVlXMJVFGt0dFVsfLBedX4EKilyyORSpmnQjotZwkMQfOfWvQG7K/KLdAYQAAtPF0tdT1nm1/gJu08F/tGv/l2SFKyqgyq7O76rs+91ZcJx5orX5GvZTZPEZXSZRPCGEjiH0Tx1VXAUFwdwf9dgxqW6+2tpXgQE/UCJYOuRoiYtJgna0ia++8vevzCwAAr5Ziz+EYjR0NV0pvvLFpbwAZJ+WapEJP4Fkvvb/RxEOOnoIpmpzOOnEO0FhAHQKl5lH9keJcFq3A0GUBjqVlVj1R98+AjxXyPKlvkEU+OhjlXvQjwfE2yAnT8JG0PgEA3RYA8sS7rAsAbquXLNIv6DyhgxW+s/9AdKPYcIiNReynVhB4krkURK90OasHvFOW8+S9837QobMKOuk+vDm2ISlySNhztLBKYZHiCWFfO2+ronx6b5uccKcvlubRzwAA6nZxDJPh+eMcUwkdCS8qN9Gx6MYdwF/I4GQ6FgXIqUHqULVYKDDq+lWe8/q7XUzVTWgNS4cpgAQgYI3MohhW3zCn5oTx+0x/3q+1L3nLlur1yBKJVGeZ3/Bh0fbkoAAAt3I4JqimF0FPB+2SHaehVO+1OY3loXZL+J9pNrphOlnQrJQ+hihN8du/Ohg5517/QOlHPgSuWYb/3VxWn6tkCg12R/TzHu+X6g3LLL8SfGr5IaKGVSF40rbzBmU3TQEA51iPcAh+0GRcgTZN1rzBfiDEc3ENQFxBLi5buAayHhYJXMxrbz+oA9V4wjjF0wkwDLgsT5ZdMLJ4St6BQRrEffCIxPgZU7F0/Eb1ttoZyi1ZAUm8tAFT7NWuxIxwEAAA/dNcZcvrQi2BVtNZmQk11Vv0IM9BoCnM5t7eUZTyysYOtEmgyIKUE/Qu4m6mEL42eeQiEuiMG/e13tmThgxr7NXuY+kI/Ft/9KxNOPLzQVdHMrVVgdlszwAnQfnh+QAAzhNEAJPjMSFme5veXvwuLNFfbkJG0aakv0OnPsf7HvnNAWUn5JpI+VSPniBv6z5aEn3c2dAOVZdRFazGj4ibrFeLJPnc43c8rj2HGsjqZpaXFc57/HM7sSZMzmPclAEA/jaRbKRjxbwBIiCiUeeiyBseed6jL8sqUSAAtYUnVLNklv7lA1uYK0+aSPRW0MZ8OB9x0KQs7HA2WtkjauD7zoBRZBy8OXjDbc0TcnlgIhaDMf3pnHwmA3o8bd8ahwEArOKz53h0ZjvO11xQnf4ZjZ02GHQv4K8t9rsPljotq+mqpuqxZsSFGzl+K3btKSfW9xyuLR+Qg1R5/xK/nHejDscflDqskfNn2vlB5nk+HLWfLkP7Cfd7bSKPbKYwWgEAOiXeiF13aXPdcT9LrwXHdvt2W2Fb6BDmDT5lcCTGEd/hKQVFtwq8SrROgXJukaCnjNyz+hj4nB67r4wIbevPmOAaotZ5cWD7KilQQfSPgnR9AQMlANxKkfWkHrw/rgEAhk/51HKLv3DJ4/WvzKy/NWBVgpWWE8JlTu9B9Nz7NilksR9aV3cWy+DHqa3RaIQ6MtV10z2ZXJQoamkQUrYWPu0N31DBqS+b5ccJqnvgLfLzigpRdbiZfMn6MRYAMQEA/Qc8Vc7KVJ8t4VrqA/WA7JaVM5XX2j1O6ANqb5lu58FB9GBaNPLcdcJlkvMGPzqMf4gBUFMgIWVMSxZ2N5AjJdt/A/3Ss9CK5Y/mpZSV/lRA/Jc4+3ztrmjmuhUnrQAAwkrcSrcdC/DJj9LtvNtLYvMV2nJoRnik1tgE+F781zeA1bi5YM3dEy+xbOZT/Hz6SuSY3b0dA/Hm4Y5YANBcwPVajSI15UVdsJjDFsxS8aY1WFkp3ravj24xJoVhUQAA+FS4danSVSkFWNYfTU1usjIWIbwRTiARChA5UJxG5joEaqf3aKh+cuS76qC6MesXR0gW6LlKlXuBbn5sB9mpC778qn4//4mSgxUItPLglhiS8zAO/nrN7RfnvJHbjwAApKQgALDYR0vhsHhq8hqFuRtK+7O8G0+9CIKoqhIBEAq7kIqHU3DOwQRur6lGPg801l0lBZfs7Ks7nG44JzJUtsUt5SrHKGqyH8gPQnPUFbWXaFVnekkuEW63BtW3ZgAAiqV6nPta6YsVDrt/DSxTN8tYdh4+i5G0ZrTTezNqeAbU8sHqwjVL4T/GKjNoU5VnHQJRSJt2Ncc4vwHL0o6FDUTNp1D4YT0u/fPkbp+JB3cnWPQy/rW9cWHUjJ8qKAAAN+konyD36M928MZ4Ra6tH+0wbaij+BnDPU7pM7LCaVWTSKA6BVE/wMPV3gbIhihXAxUJV2vnJLY3Kh67XfVKipe+FV902w1tlbOFAytaobri1cefPrKi/UPYkegpMwEA92Q7xQbBaa9htYbqD5vsE5qj08/flvN7tyffhvViIzjKhEEOi94I+8iXEHAStFkaV5HL53QdlftDOIkpM3peqjvVxQESe987HQeVA1cNonZjxUSzC5CjvHREyCMysAAAW8VBxuWrucZErTvWtNuuWYglXyXBOxTy1HbbD7gPyfwjMYXsFl8q3wo615Hp7/TOkhh1hy2IHFA/DcxwT+bbIhfnN0lRnThVMhzum+ism9KSyMovfA9FUepHasrriAAA", "base64");;