├── .LIDIA_SOURCE_DIR ├── .docker-build.sh ├── .github └── workflows │ └── ci-sage.yml ├── .gitignore ├── .travis-build.sh ├── .travis.yml ├── COPYING ├── ChangeLog ├── INSTALL ├── LiDIA.h.in ├── LiDIA.spec ├── LiDIA.spec.in ├── Makefile.am ├── NEWS ├── Paths.def ├── README ├── TODO ├── acinclude.m4 ├── bootstrap ├── config.guess ├── config.h.in ├── config.sub ├── configure.ac ├── doc ├── Fp_poly_modulus.tex ├── Fp_polynomial.tex ├── Fp_rational_function.tex ├── LiDIA.bib ├── LiDIA.def ├── LiDIA.ist ├── LiDIA.tex ├── LiDIA_EC.tex ├── LiDIA_ECO.tex ├── LiDIA_FF.tex ├── LiDIA_GEC.tex ├── LiDIA_LA.tex ├── LiDIA_LT.tex ├── LiDIA_NF.tex ├── LiDIA_base.tex ├── Makefile.am ├── alg_number.tex ├── base_matrix.tex ├── base_vector.tex ├── basic_error.tex ├── big_polynomial.tex ├── bigcomplex.tex ├── bigfloat.tex ├── bigfloat_lattice.tex ├── bigint.tex ├── bigint_lattice.tex ├── bigint_matrix.tex ├── bigmod.tex ├── bigmod_matrix.tex ├── bigrational.tex ├── cast_error.tex ├── color.cfg ├── copyright.tex ├── crt.tex ├── curve_isomorphism.tex ├── eco_prime.tex ├── elliptic_curve.tex ├── elliptic_curve_bigint.tex ├── elliptic_curve_flags.tex ├── fact.tex ├── factorization.tex ├── fft_prime.tex ├── field.tex ├── file_vector.tex ├── galois_field.tex ├── galois_field_iterator.tex ├── gec.tex ├── gec_complex_multiplication.tex ├── generic_error.tex ├── gf2n.tex ├── gf_element.tex ├── gf_poly_modulus.tex ├── gf_polynomial.tex ├── gmm.tex ├── graphics.cfg ├── handlers.tex ├── hash_table.tex ├── index_out_of_bounds_error.tex ├── indexed_hash_table.tex ├── kodaira_code.tex ├── lidia_model.tex ├── lidia_signal.tex ├── lidia_vector.tex ├── math_matrix.tex ├── math_vector.tex ├── matrix_GL2Z.tex ├── meq_prime.tex ├── modular_functions.tex ├── module.tex ├── multi_bigmod.tex ├── nmbrthry_functions.tex ├── order.tex ├── overview.tex ├── point.tex ├── point_bigint.tex ├── polynomial.tex ├── power_functions.tex ├── power_series.tex ├── precondition_error.tex ├── prime_ideal.tex ├── prime_list.tex ├── prime_proof.tex ├── qi_class.tex ├── qi_class_real.tex ├── quadratic_form.tex ├── quadratic_ideal.tex ├── quadratic_number_power_product.tex ├── quadratic_number_power_product_basis.tex ├── quadratic_number_standard.tex ├── quadratic_order.tex ├── quartic.tex ├── random_generator.tex ├── sf_Fp_polynomial.tex ├── sf_alg_ideal.tex ├── sf_bigint.tex ├── sf_gf_polynomial.tex ├── single_factor.tex ├── sort_vector.tex ├── timer.tex ├── trace_list.tex ├── trace_mod.tex ├── udigit_mod.tex ├── use.tex ├── xbigfloat.tex └── xdouble.tex ├── examples ├── Makefile.am ├── base │ └── Makefile.am ├── ec_order │ ├── Makefile.am │ └── test_meq_prime.cc ├── elliptic_curves │ └── Makefile.am ├── finite_fields │ └── Makefile.am ├── gec │ └── Makefile.am ├── lattices │ └── Makefile.am ├── linear_algebra │ └── Makefile.am └── number_fields │ └── Makefile.am ├── include └── bytes_to_int_flag.h ├── install-sh ├── library ├── Makefile.am ├── base │ └── Makefile.am ├── ec_order │ └── Makefile.am ├── elliptic_curves │ └── Makefile.am ├── finite_fields │ └── Makefile.am ├── gec │ └── Makefile.am ├── lattices │ └── Makefile.am ├── linear_algebra │ └── Makefile.am └── number_fields │ └── Makefile.am ├── path.h.in ├── share └── LiDIA │ ├── Discriminants │ ├── h_1 │ ├── h_10 │ ├── h_100 │ ├── h_101 │ ├── h_102 │ ├── h_103 │ ├── h_104 │ ├── h_105 │ ├── h_106 │ ├── h_107 │ ├── h_108 │ ├── h_109 │ ├── h_11 │ ├── h_110 │ ├── h_111 │ ├── h_112 │ ├── h_113 │ ├── h_114 │ ├── h_115 │ ├── h_116 │ ├── h_117 │ ├── h_118 │ ├── h_119 │ ├── h_12 │ ├── h_120 │ ├── h_121 │ ├── h_122 │ ├── h_123 │ ├── h_124 │ ├── h_125 │ ├── h_126 │ ├── h_127 │ ├── h_128 │ ├── h_129 │ ├── h_13 │ ├── h_130 │ ├── h_131 │ ├── h_132 │ ├── h_133 │ ├── h_134 │ ├── h_135 │ ├── h_136 │ ├── h_137 │ ├── h_138 │ ├── h_139 │ ├── h_14 │ ├── h_140 │ ├── h_141 │ ├── h_142 │ ├── h_143 │ ├── h_144 │ ├── h_145 │ ├── h_146 │ ├── h_147 │ ├── h_148 │ ├── h_149 │ ├── h_15 │ ├── h_150 │ ├── h_151 │ ├── h_152 │ ├── h_153 │ ├── h_154 │ ├── h_155 │ ├── h_156 │ ├── h_157 │ ├── h_158 │ ├── h_159 │ ├── h_16 │ ├── h_160 │ ├── h_161 │ ├── h_162 │ ├── h_163 │ ├── h_164 │ ├── h_165 │ ├── h_166 │ ├── h_167 │ ├── h_168 │ ├── h_169 │ ├── h_17 │ ├── h_170 │ ├── h_171 │ ├── h_172 │ ├── h_173 │ ├── h_174 │ ├── h_175 │ ├── h_176 │ ├── h_177 │ ├── h_178 │ ├── h_179 │ ├── h_18 │ ├── h_180 │ ├── h_181 │ ├── h_182 │ ├── h_183 │ ├── h_184 │ ├── h_185 │ ├── h_186 │ ├── h_187 │ ├── h_188 │ ├── h_189 │ ├── h_19 │ ├── h_190 │ ├── h_191 │ ├── h_192 │ ├── h_193 │ ├── h_194 │ ├── h_195 │ ├── h_196 │ ├── h_197 │ ├── h_198 │ ├── h_199 │ ├── h_2 │ ├── h_20 │ ├── h_200 │ ├── h_201 │ ├── h_202 │ ├── h_203 │ ├── h_204 │ ├── h_205 │ ├── h_206 │ ├── h_207 │ ├── h_208 │ ├── h_209 │ ├── h_21 │ ├── h_210 │ ├── h_211 │ ├── h_212 │ ├── h_213 │ ├── h_214 │ ├── h_215 │ ├── h_216 │ ├── h_217 │ ├── h_218 │ ├── h_219 │ ├── h_22 │ ├── h_220 │ ├── h_221 │ ├── h_222 │ ├── h_223 │ ├── h_224 │ ├── h_225 │ ├── h_226 │ ├── h_227 │ ├── h_228 │ ├── h_229 │ ├── h_23 │ ├── h_230 │ ├── h_231 │ ├── h_232 │ ├── h_233 │ ├── h_234 │ ├── h_235 │ ├── h_236 │ ├── h_237 │ ├── h_238 │ ├── h_239 │ ├── h_24 │ ├── h_240 │ ├── h_241 │ ├── h_242 │ ├── h_243 │ ├── h_244 │ ├── h_245 │ ├── h_246 │ ├── h_247 │ ├── h_248 │ ├── h_249 │ ├── h_25 │ ├── h_250 │ ├── h_251 │ ├── h_252 │ ├── h_253 │ ├── h_254 │ ├── h_255 │ ├── h_256 │ ├── h_257 │ ├── h_258 │ ├── h_259 │ ├── h_26 │ ├── h_260 │ ├── h_261 │ ├── h_262 │ ├── h_263 │ ├── h_264 │ ├── h_265 │ ├── h_266 │ ├── h_267 │ ├── h_268 │ ├── h_269 │ ├── h_27 │ ├── h_270 │ ├── h_271 │ ├── h_272 │ ├── h_273 │ ├── h_274 │ ├── h_275 │ ├── h_276 │ ├── h_277 │ ├── h_278 │ ├── h_279 │ ├── h_28 │ ├── h_280 │ ├── h_281 │ ├── h_282 │ ├── h_283 │ ├── h_284 │ ├── h_285 │ ├── h_286 │ ├── h_287 │ ├── h_288 │ ├── h_289 │ ├── h_29 │ ├── h_290 │ ├── h_291 │ ├── h_292 │ ├── h_293 │ ├── h_294 │ ├── h_295 │ ├── h_296 │ ├── h_297 │ ├── h_298 │ ├── h_299 │ ├── h_3 │ ├── h_30 │ ├── h_300 │ ├── h_301 │ ├── h_302 │ ├── h_303 │ ├── h_304 │ ├── h_305 │ ├── h_306 │ ├── h_307 │ ├── h_308 │ ├── h_309 │ ├── h_31 │ ├── h_310 │ ├── h_311 │ ├── h_312 │ ├── h_313 │ ├── h_314 │ ├── h_315 │ ├── h_316 │ ├── h_317 │ ├── h_318 │ ├── h_319 │ ├── h_32 │ ├── h_320 │ ├── h_321 │ ├── h_322 │ ├── h_323 │ ├── h_324 │ ├── h_325 │ ├── h_326 │ ├── h_327 │ ├── h_328 │ ├── h_329 │ ├── h_33 │ ├── h_330 │ ├── h_331 │ ├── h_332 │ ├── h_333 │ ├── h_334 │ ├── h_335 │ ├── h_336 │ ├── h_337 │ ├── h_338 │ ├── h_339 │ ├── h_34 │ ├── h_340 │ ├── h_341 │ ├── h_342 │ ├── h_343 │ ├── h_344 │ ├── h_345 │ ├── h_346 │ ├── h_347 │ ├── h_348 │ ├── h_349 │ ├── h_35 │ ├── h_350 │ ├── h_351 │ ├── h_352 │ ├── h_353 │ ├── h_354 │ ├── h_355 │ ├── h_356 │ ├── h_357 │ ├── h_358 │ ├── h_359 │ ├── h_36 │ ├── h_360 │ ├── h_361 │ ├── h_362 │ ├── h_363 │ ├── h_364 │ ├── h_365 │ ├── h_366 │ ├── h_367 │ ├── h_368 │ ├── h_369 │ ├── h_37 │ ├── h_370 │ ├── h_371 │ ├── h_372 │ ├── h_373 │ ├── h_374 │ ├── h_375 │ ├── h_376 │ ├── h_377 │ ├── h_378 │ ├── h_379 │ ├── h_38 │ ├── h_380 │ ├── h_381 │ ├── h_382 │ ├── h_383 │ ├── h_384 │ ├── h_385 │ ├── h_386 │ ├── h_387 │ ├── h_388 │ ├── h_389 │ ├── h_39 │ ├── h_390 │ ├── h_391 │ ├── h_392 │ ├── h_393 │ ├── h_394 │ ├── h_395 │ ├── h_396 │ ├── h_397 │ ├── h_398 │ ├── h_399 │ ├── h_4 │ ├── h_40 │ ├── h_400 │ ├── h_401 │ ├── h_402 │ ├── h_403 │ ├── h_404 │ ├── h_405 │ ├── h_406 │ ├── h_407 │ ├── h_408 │ ├── h_409 │ ├── h_41 │ ├── h_410 │ ├── h_411 │ ├── h_412 │ ├── h_413 │ ├── h_414 │ ├── h_415 │ ├── h_416 │ ├── h_417 │ ├── h_418 │ ├── h_419 │ ├── h_42 │ ├── h_420 │ ├── h_421 │ ├── h_422 │ ├── h_423 │ ├── h_424 │ ├── h_425 │ ├── h_426 │ ├── h_427 │ ├── h_428 │ ├── h_429 │ ├── h_43 │ ├── h_430 │ ├── h_431 │ ├── h_432 │ ├── h_433 │ ├── h_434 │ ├── h_435 │ ├── h_436 │ ├── h_437 │ ├── h_438 │ ├── h_439 │ ├── h_44 │ ├── h_440 │ ├── h_441 │ ├── h_442 │ ├── h_443 │ ├── h_444 │ ├── h_445 │ ├── h_446 │ ├── h_447 │ ├── h_448 │ ├── h_449 │ ├── h_45 │ ├── h_450 │ ├── h_451 │ ├── h_452 │ ├── h_453 │ ├── h_454 │ ├── h_455 │ ├── h_456 │ ├── h_457 │ ├── h_458 │ ├── h_459 │ ├── h_46 │ ├── h_460 │ ├── h_461 │ ├── h_462 │ ├── h_463 │ ├── h_464 │ ├── h_465 │ ├── h_466 │ ├── h_467 │ ├── h_468 │ ├── h_469 │ ├── h_47 │ ├── h_470 │ ├── h_471 │ ├── h_472 │ ├── h_473 │ ├── h_474 │ ├── h_475 │ ├── h_476 │ ├── h_477 │ ├── h_478 │ ├── h_479 │ ├── h_48 │ ├── h_480 │ ├── h_481 │ ├── h_482 │ ├── h_483 │ ├── h_484 │ ├── h_485 │ ├── h_486 │ ├── h_487 │ ├── h_488 │ ├── h_489 │ ├── h_49 │ ├── h_490 │ ├── h_491 │ ├── h_492 │ ├── h_493 │ ├── h_494 │ ├── h_495 │ ├── h_496 │ ├── h_497 │ ├── h_498 │ ├── h_499 │ ├── h_5 │ ├── h_50 │ ├── h_500 │ ├── h_501 │ ├── h_502 │ ├── h_503 │ ├── h_504 │ ├── h_505 │ ├── h_506 │ ├── h_507 │ ├── h_508 │ ├── h_509 │ ├── h_51 │ ├── h_510 │ ├── h_511 │ ├── h_512 │ ├── h_513 │ ├── h_514 │ ├── h_515 │ ├── h_516 │ ├── h_517 │ ├── h_518 │ ├── h_519 │ ├── h_52 │ ├── h_520 │ ├── h_521 │ ├── h_522 │ ├── h_523 │ ├── h_524 │ ├── h_525 │ ├── h_526 │ ├── h_527 │ ├── h_528 │ ├── h_529 │ ├── h_53 │ ├── h_530 │ ├── h_531 │ ├── h_532 │ ├── h_533 │ ├── h_534 │ ├── h_535 │ ├── h_536 │ ├── h_537 │ ├── h_538 │ ├── h_539 │ ├── h_54 │ ├── h_540 │ ├── h_541 │ ├── h_542 │ ├── h_543 │ ├── h_544 │ ├── h_545 │ ├── h_546 │ ├── h_547 │ ├── h_548 │ ├── h_549 │ ├── h_55 │ ├── h_550 │ ├── h_551 │ ├── h_552 │ ├── h_553 │ ├── h_554 │ ├── h_555 │ ├── h_556 │ ├── h_557 │ ├── h_558 │ ├── h_559 │ ├── h_56 │ ├── h_560 │ ├── h_561 │ ├── h_562 │ ├── h_563 │ ├── h_564 │ ├── h_565 │ ├── h_566 │ ├── h_567 │ ├── h_568 │ ├── h_569 │ ├── h_57 │ ├── h_570 │ ├── h_571 │ ├── h_572 │ ├── h_573 │ ├── h_574 │ ├── h_575 │ ├── h_576 │ ├── h_577 │ ├── h_578 │ ├── h_579 │ ├── h_58 │ ├── h_580 │ ├── h_581 │ ├── h_582 │ ├── h_583 │ ├── h_584 │ ├── h_585 │ ├── h_586 │ ├── h_587 │ ├── h_588 │ ├── h_589 │ ├── h_59 │ ├── h_590 │ ├── h_591 │ ├── h_592 │ ├── h_593 │ ├── h_594 │ ├── h_595 │ ├── h_596 │ ├── h_597 │ ├── h_598 │ ├── h_599 │ ├── h_6 │ ├── h_60 │ ├── h_600 │ ├── h_601 │ ├── h_602 │ ├── h_603 │ ├── h_604 │ ├── h_605 │ ├── h_606 │ ├── h_607 │ ├── h_608 │ ├── h_609 │ ├── h_61 │ ├── h_610 │ ├── h_611 │ ├── h_612 │ ├── h_613 │ ├── h_614 │ ├── h_615 │ ├── h_616 │ ├── h_617 │ ├── h_618 │ ├── h_619 │ ├── h_62 │ ├── h_620 │ ├── h_621 │ ├── h_622 │ ├── h_623 │ ├── h_624 │ ├── h_625 │ ├── h_626 │ ├── h_627 │ ├── h_628 │ ├── h_629 │ ├── h_63 │ ├── h_630 │ ├── h_631 │ ├── h_632 │ ├── h_633 │ ├── h_634 │ ├── h_635 │ ├── h_636 │ ├── h_637 │ ├── h_638 │ ├── h_639 │ ├── h_64 │ ├── h_640 │ ├── h_641 │ ├── h_642 │ ├── h_643 │ ├── h_644 │ ├── h_645 │ ├── h_646 │ ├── h_647 │ ├── h_648 │ ├── h_649 │ ├── h_65 │ ├── h_650 │ ├── h_651 │ ├── h_652 │ ├── h_653 │ ├── h_654 │ ├── h_655 │ ├── h_656 │ ├── h_657 │ ├── h_658 │ ├── h_659 │ ├── h_66 │ ├── h_660 │ ├── h_661 │ ├── h_662 │ ├── h_663 │ ├── h_664 │ ├── h_665 │ ├── h_666 │ ├── h_667 │ ├── h_668 │ ├── h_669 │ ├── h_67 │ ├── h_670 │ ├── h_671 │ ├── h_672 │ ├── h_673 │ ├── h_674 │ ├── h_675 │ ├── h_676 │ ├── h_677 │ ├── h_678 │ ├── h_679 │ ├── h_68 │ ├── h_680 │ ├── h_681 │ ├── h_682 │ ├── h_683 │ ├── h_684 │ ├── h_685 │ ├── h_686 │ ├── h_687 │ ├── h_688 │ ├── h_689 │ ├── h_69 │ ├── h_690 │ ├── h_691 │ ├── h_692 │ ├── h_693 │ ├── h_694 │ ├── h_695 │ ├── h_696 │ ├── h_697 │ ├── h_698 │ ├── h_699 │ ├── h_7 │ ├── h_70 │ ├── h_700 │ ├── h_701 │ ├── h_702 │ ├── h_703 │ ├── h_704 │ ├── h_705 │ ├── h_706 │ ├── h_707 │ ├── h_708 │ ├── h_709 │ ├── h_71 │ ├── h_710 │ ├── h_711 │ ├── h_712 │ ├── h_713 │ ├── h_714 │ ├── h_715 │ ├── h_716 │ ├── h_717 │ ├── h_718 │ ├── h_719 │ ├── h_72 │ ├── h_720 │ ├── h_721 │ ├── h_722 │ ├── h_723 │ ├── h_724 │ ├── h_725 │ ├── h_726 │ ├── h_727 │ ├── h_728 │ ├── h_729 │ ├── h_73 │ ├── h_730 │ ├── h_731 │ ├── h_732 │ ├── h_733 │ ├── h_734 │ ├── h_735 │ ├── h_736 │ ├── h_737 │ ├── h_738 │ ├── h_739 │ ├── h_74 │ ├── h_740 │ ├── h_741 │ ├── h_742 │ ├── h_743 │ ├── h_744 │ ├── h_745 │ ├── h_746 │ ├── h_747 │ ├── h_748 │ ├── h_749 │ ├── h_75 │ ├── h_750 │ ├── h_751 │ ├── h_752 │ ├── h_753 │ ├── h_754 │ ├── h_755 │ ├── h_756 │ ├── h_757 │ ├── h_758 │ ├── h_759 │ ├── h_76 │ ├── h_760 │ ├── h_761 │ ├── h_762 │ ├── h_763 │ ├── h_764 │ ├── h_765 │ ├── h_766 │ ├── h_767 │ ├── h_768 │ ├── h_769 │ ├── h_77 │ ├── h_770 │ ├── h_771 │ ├── h_772 │ ├── h_773 │ ├── h_774 │ ├── h_775 │ ├── h_776 │ ├── h_777 │ ├── h_778 │ ├── h_779 │ ├── h_78 │ ├── h_780 │ ├── h_781 │ ├── h_782 │ ├── h_783 │ ├── h_784 │ ├── h_785 │ ├── h_786 │ ├── h_787 │ ├── h_788 │ ├── h_789 │ ├── h_79 │ ├── h_790 │ ├── h_791 │ ├── h_792 │ ├── h_793 │ ├── h_794 │ ├── h_795 │ ├── h_796 │ ├── h_797 │ ├── h_798 │ ├── h_799 │ ├── h_8 │ ├── h_80 │ ├── h_800 │ ├── h_801 │ ├── h_802 │ ├── h_803 │ ├── h_804 │ ├── h_805 │ ├── h_806 │ ├── h_807 │ ├── h_808 │ ├── h_809 │ ├── h_81 │ ├── h_810 │ ├── h_811 │ ├── h_812 │ ├── h_813 │ ├── h_814 │ ├── h_815 │ ├── h_816 │ ├── h_817 │ ├── h_818 │ ├── h_819 │ ├── h_82 │ ├── h_820 │ ├── h_821 │ ├── h_822 │ ├── h_823 │ ├── h_824 │ ├── h_825 │ ├── h_826 │ ├── h_827 │ ├── h_828 │ ├── h_829 │ ├── h_83 │ ├── h_830 │ ├── h_831 │ ├── h_832 │ ├── h_833 │ ├── h_834 │ ├── h_835 │ ├── h_836 │ ├── h_837 │ ├── h_838 │ ├── h_839 │ ├── h_84 │ ├── h_840 │ ├── h_841 │ ├── h_842 │ ├── h_843 │ ├── h_844 │ ├── h_845 │ ├── h_846 │ ├── h_847 │ ├── h_848 │ ├── h_849 │ ├── h_85 │ ├── h_850 │ ├── h_851 │ ├── h_852 │ ├── h_853 │ ├── h_854 │ ├── h_855 │ ├── h_856 │ ├── h_857 │ ├── h_858 │ ├── h_859 │ ├── h_86 │ ├── h_860 │ ├── h_861 │ ├── h_862 │ ├── h_863 │ ├── h_864 │ ├── h_865 │ ├── h_866 │ ├── h_867 │ ├── h_868 │ ├── h_869 │ ├── h_87 │ ├── h_870 │ ├── h_871 │ ├── h_872 │ ├── h_873 │ ├── h_874 │ ├── h_875 │ ├── h_876 │ ├── h_877 │ ├── h_878 │ ├── h_879 │ ├── h_88 │ ├── h_880 │ ├── h_881 │ ├── h_882 │ ├── h_883 │ ├── h_884 │ ├── h_885 │ ├── h_886 │ ├── h_887 │ ├── h_888 │ ├── h_889 │ ├── h_89 │ ├── h_890 │ ├── h_891 │ ├── h_892 │ ├── h_893 │ ├── h_894 │ ├── h_895 │ ├── h_896 │ ├── h_897 │ ├── h_898 │ ├── h_899 │ ├── h_9 │ ├── h_90 │ ├── h_900 │ ├── h_901 │ ├── h_902 │ ├── h_903 │ ├── h_904 │ ├── h_905 │ ├── h_906 │ ├── h_907 │ ├── h_908 │ ├── h_909 │ ├── h_91 │ ├── h_910 │ ├── h_911 │ ├── h_912 │ ├── h_913 │ ├── h_914 │ ├── h_915 │ ├── h_916 │ ├── h_917 │ ├── h_918 │ ├── h_919 │ ├── h_92 │ ├── h_920 │ ├── h_921 │ ├── h_922 │ ├── h_923 │ ├── h_924 │ ├── h_925 │ ├── h_926 │ ├── h_927 │ ├── h_928 │ ├── h_929 │ ├── h_93 │ ├── h_930 │ ├── h_931 │ ├── h_932 │ ├── h_933 │ ├── h_934 │ ├── h_935 │ ├── h_936 │ ├── h_937 │ ├── h_938 │ ├── h_939 │ ├── h_94 │ ├── h_940 │ ├── h_941 │ ├── h_942 │ ├── h_943 │ ├── h_944 │ ├── h_945 │ ├── h_946 │ ├── h_947 │ ├── h_948 │ ├── h_949 │ ├── h_95 │ ├── h_950 │ ├── h_951 │ ├── h_952 │ ├── h_953 │ ├── h_954 │ ├── h_955 │ ├── h_956 │ ├── h_957 │ ├── h_958 │ ├── h_959 │ ├── h_96 │ ├── h_960 │ ├── h_961 │ ├── h_962 │ ├── h_963 │ ├── h_964 │ ├── h_965 │ ├── h_966 │ ├── h_967 │ ├── h_968 │ ├── h_969 │ ├── h_97 │ ├── h_970 │ ├── h_971 │ ├── h_972 │ ├── h_973 │ ├── h_974 │ ├── h_975 │ ├── h_976 │ ├── h_977 │ ├── h_978 │ ├── h_979 │ ├── h_98 │ ├── h_980 │ ├── h_981 │ ├── h_982 │ ├── h_983 │ ├── h_984 │ ├── h_985 │ ├── h_986 │ ├── h_987 │ ├── h_988 │ ├── h_989 │ ├── h_99 │ ├── h_990 │ ├── h_991 │ ├── h_992 │ ├── h_993 │ ├── h_994 │ ├── h_995 │ ├── h_996 │ ├── h_997 │ ├── h_998 │ └── h_999 │ ├── GF2n.database │ ├── LIDIA_PRIMES │ ├── MOD_EQ │ ├── meq101 │ ├── meq103_II │ ├── meq107 │ ├── meq109 │ ├── meq11 │ ├── meq113 │ ├── meq127 │ ├── meq13 │ ├── meq131 │ ├── meq137_II │ ├── meq139 │ ├── meq149 │ ├── meq151 │ ├── meq157 │ ├── meq163 │ ├── meq167_II │ ├── meq17 │ ├── meq173 │ ├── meq179_II │ ├── meq181 │ ├── meq19 │ ├── meq191_II │ ├── meq193 │ ├── meq197 │ ├── meq199 │ ├── meq211 │ ├── meq223 │ ├── meq227_II │ ├── meq229 │ ├── meq23 │ ├── meq233 │ ├── meq239_II │ ├── meq241 │ ├── meq251_II │ ├── meq257_II │ ├── meq263_II │ ├── meq269_II │ ├── meq271 │ ├── meq277 │ ├── meq281_II │ ├── meq283 │ ├── meq29 │ ├── meq293_II │ ├── meq3 │ ├── meq31 │ ├── meq37 │ ├── meq41 │ ├── meq43 │ ├── meq47 │ ├── meq5 │ ├── meq53_II │ ├── meq59 │ ├── meq61 │ ├── meq67 │ ├── meq7 │ ├── meq71_II │ ├── meq73 │ ├── meq79 │ ├── meq83 │ ├── meq89 │ └── meq97 │ └── MOD_EQ_2 │ ├── meq_2_101 │ ├── meq_2_103 │ ├── meq_2_107 │ ├── meq_2_109 │ ├── meq_2_11 │ ├── meq_2_113 │ ├── meq_2_127 │ ├── meq_2_13 │ ├── meq_2_131 │ ├── meq_2_137 │ ├── meq_2_139 │ ├── meq_2_149 │ ├── meq_2_151 │ ├── meq_2_157 │ ├── meq_2_163 │ ├── meq_2_167 │ ├── meq_2_17 │ ├── meq_2_173 │ ├── meq_2_179 │ ├── meq_2_181 │ ├── meq_2_19 │ ├── meq_2_191 │ ├── meq_2_193 │ ├── meq_2_197 │ ├── meq_2_199 │ ├── meq_2_211 │ ├── meq_2_223 │ ├── meq_2_227 │ ├── meq_2_229 │ ├── meq_2_23 │ ├── meq_2_233 │ ├── meq_2_239 │ ├── meq_2_241 │ ├── meq_2_251 │ ├── meq_2_257 │ ├── meq_2_263 │ ├── meq_2_269 │ ├── meq_2_271 │ ├── meq_2_277 │ ├── meq_2_281 │ ├── meq_2_283 │ ├── meq_2_29 │ ├── meq_2_293 │ ├── meq_2_3 │ ├── meq_2_307 │ ├── meq_2_31 │ ├── meq_2_311 │ ├── meq_2_313 │ ├── meq_2_317 │ ├── meq_2_331 │ ├── meq_2_337 │ ├── meq_2_347 │ ├── meq_2_349 │ ├── meq_2_353 │ ├── meq_2_359 │ ├── meq_2_367 │ ├── meq_2_37 │ ├── meq_2_373 │ ├── meq_2_379 │ ├── meq_2_383 │ ├── meq_2_389 │ ├── meq_2_397 │ ├── meq_2_401 │ ├── meq_2_409 │ ├── meq_2_41 │ ├── meq_2_419 │ ├── meq_2_421 │ ├── meq_2_43 │ ├── meq_2_431 │ ├── meq_2_433 │ ├── meq_2_439 │ ├── meq_2_443 │ ├── meq_2_449 │ ├── meq_2_457 │ ├── meq_2_461 │ ├── meq_2_463 │ ├── meq_2_467 │ ├── meq_2_47 │ ├── meq_2_479 │ ├── meq_2_487 │ ├── meq_2_491 │ ├── meq_2_499 │ ├── meq_2_5 │ ├── meq_2_503 │ ├── meq_2_509 │ ├── meq_2_521 │ ├── meq_2_523 │ ├── meq_2_53 │ ├── meq_2_541 │ ├── meq_2_547 │ ├── meq_2_557 │ ├── meq_2_563 │ ├── meq_2_569 │ ├── meq_2_571 │ ├── meq_2_577 │ ├── meq_2_587 │ ├── meq_2_59 │ ├── meq_2_593 │ ├── meq_2_599 │ ├── meq_2_601 │ ├── meq_2_607 │ ├── meq_2_61 │ ├── meq_2_613 │ ├── meq_2_617 │ ├── meq_2_619 │ ├── meq_2_631 │ ├── meq_2_641 │ ├── meq_2_643 │ ├── meq_2_647 │ ├── meq_2_653 │ ├── meq_2_659 │ ├── meq_2_661 │ ├── meq_2_67 │ ├── meq_2_673 │ ├── meq_2_677 │ ├── meq_2_683 │ ├── meq_2_691 │ ├── meq_2_7 │ ├── meq_2_701 │ ├── meq_2_709 │ ├── meq_2_71 │ ├── meq_2_719 │ ├── meq_2_727 │ ├── meq_2_73 │ ├── meq_2_733 │ ├── meq_2_739 │ ├── meq_2_743 │ ├── meq_2_751 │ ├── meq_2_757 │ ├── meq_2_761 │ ├── meq_2_769 │ ├── meq_2_773 │ ├── meq_2_787 │ ├── meq_2_79 │ ├── meq_2_797 │ ├── meq_2_809 │ ├── meq_2_811 │ ├── meq_2_821 │ ├── meq_2_823 │ ├── meq_2_827 │ ├── meq_2_829 │ ├── meq_2_83 │ ├── meq_2_839 │ ├── meq_2_853 │ ├── meq_2_857 │ ├── meq_2_859 │ ├── meq_2_863 │ ├── meq_2_877 │ ├── meq_2_881 │ ├── meq_2_883 │ ├── meq_2_887 │ ├── meq_2_89 │ ├── meq_2_907 │ ├── meq_2_911 │ ├── meq_2_919 │ ├── meq_2_929 │ ├── meq_2_937 │ ├── meq_2_941 │ ├── meq_2_947 │ ├── meq_2_953 │ ├── meq_2_967 │ ├── meq_2_97 │ ├── meq_2_971 │ ├── meq_2_977 │ ├── meq_2_983 │ ├── meq_2_991 │ └── meq_2_997 └── src ├── base ├── factorization │ ├── bigint │ │ ├── bigint_factor_appl.cc │ │ ├── sf_check_gcd.cc │ │ ├── sf_ecm.cc │ │ ├── sf_factor.cc │ │ ├── sf_fermat_method.cc │ │ ├── sf_mpqs.cc │ │ ├── sf_pollard_p-1.cc │ │ ├── sf_pollard_rho.cc │ │ ├── sf_trialdiv.cc │ │ └── sf_williams_p+1.cc │ └── sf_bigint.cc ├── hash_table │ ├── hash_table_appl.cc │ ├── hash_table_appl_int.dat │ ├── indexed_hash_table_appl.cc │ └── indexed_hash_table_appl_int.dat ├── include │ └── LiDIA │ │ ├── arith.inl │ │ ├── base │ │ ├── array_functions.h │ │ ├── b_value.h │ │ ├── base_bigmod.h │ │ ├── base_factor.cc │ │ ├── base_factor.h │ │ ├── ecm_primes.h │ │ ├── file_io_class.h │ │ ├── interface_lib.h │ │ ├── poly_intern.cc │ │ ├── poly_intern.h │ │ ├── ppair.cc │ │ ├── ppair.h │ │ ├── residue_class_list.cc │ │ ├── residue_class_list.h │ │ └── sf_bigint.h │ │ ├── base_matrix.cc │ │ ├── base_matrix.h │ │ ├── base_vector.cc │ │ ├── base_vector.h │ │ ├── bigcomplex.h │ │ ├── bigcomplex_polynomial.h │ │ ├── bigfloat.h │ │ ├── bigfloat_config.h │ │ ├── bigfloat_int.h │ │ ├── bigfloat_polynomial.h │ │ ├── bigint.h │ │ ├── bigint_polynomial.h │ │ ├── bigmod.h │ │ ├── bigrational.h │ │ ├── bigrational_polynomial.h │ │ ├── comparator.h │ │ ├── crt.h │ │ ├── crt_table.h │ │ ├── debug.h │ │ ├── dense_base_matrix.cc │ │ ├── dense_base_matrix.h │ │ ├── dense_field_matrix.cc │ │ ├── dense_field_matrix.h │ │ ├── dense_ring_matrix.cc │ │ ├── dense_ring_matrix.h │ │ ├── error.h │ │ ├── factorization.cc │ │ ├── factorization.h │ │ ├── field_matrix.cc │ │ ├── field_matrix.h │ │ ├── field_polynomial.cc │ │ ├── field_polynomial.h │ │ ├── file_vector.cc │ │ ├── file_vector.h │ │ ├── hash_table.cc │ │ ├── hash_table.h │ │ ├── indexed_hash_table.cc │ │ ├── indexed_hash_table.h │ │ ├── info.h │ │ ├── instantiate │ │ ├── factorization.cc │ │ ├── hash_table.cc │ │ ├── matrix.cc │ │ ├── pair.cc │ │ ├── power_functions.cc │ │ ├── residue_class_list.cc │ │ └── vector.cc │ │ ├── isstream.h │ │ ├── lanczos.h │ │ ├── lidia_defines.h │ │ ├── lidia_file.h │ │ ├── lidia_reference_counter.h │ │ ├── lidia_signal.h │ │ ├── lidia_vector.h │ │ ├── math_vector.cc │ │ ├── math_vector.h │ │ ├── matrix │ │ ├── base_matrix_algorithms.cc │ │ ├── base_matrix_algorithms.h │ │ ├── dense_base_matrix_kernel.cc │ │ ├── dense_base_matrix_kernel.h │ │ ├── dense_field_matrix_kernel.cc │ │ ├── dense_field_matrix_kernel.h │ │ ├── dense_ring_matrix_kernel.cc │ │ ├── dense_ring_matrix_kernel.h │ │ ├── field_matrix_algorithms.cc │ │ ├── field_matrix_algorithms.h │ │ ├── matrix_representation.h │ │ ├── ring_matrix_algorithms.cc │ │ ├── ring_matrix_algorithms.h │ │ ├── sparse_base_matrix_kernel.cc │ │ ├── sparse_base_matrix_kernel.h │ │ ├── sparse_field_matrix_kernel.cc │ │ ├── sparse_field_matrix_kernel.h │ │ ├── sparse_ring_matrix_kernel.cc │ │ └── sparse_ring_matrix_kernel.h │ │ ├── matrix_GL2Z.h │ │ ├── matrix_flags.h │ │ ├── memory.h │ │ ├── modular_functions.h │ │ ├── modular_operations.inl │ │ ├── mpqs_timing.h │ │ ├── multi_bigmod.h │ │ ├── nmbrthry_functions.h │ │ ├── osstream.h │ │ ├── pair.cc │ │ ├── pair.h │ │ ├── param_desc.cc │ │ ├── param_desc.h │ │ ├── polynomial.h │ │ ├── power_functions.cc │ │ ├── power_functions.h │ │ ├── precondition_error.cc │ │ ├── precondition_error.h │ │ ├── prime_list.h │ │ ├── random_generator.h │ │ ├── rational_factorization.h │ │ ├── ring_matrix.cc │ │ ├── ring_matrix.h │ │ ├── single_factor.cc │ │ ├── single_factor.h │ │ ├── sort_vector.cc │ │ ├── sort_vector.h │ │ ├── sparse_base_matrix.cc │ │ ├── sparse_base_matrix.h │ │ ├── sparse_field_matrix.cc │ │ ├── sparse_field_matrix.h │ │ ├── sparse_ring_matrix.cc │ │ ├── sparse_ring_matrix.h │ │ ├── specialization │ │ ├── bigcomplex.special │ │ ├── bigfloat.special │ │ ├── bigint.special │ │ ├── bigmod.special │ │ ├── bigrational.special │ │ ├── polynomial.special │ │ ├── single_factor.special │ │ └── udigit_mod.special │ │ ├── timer.h │ │ ├── udigit.h │ │ ├── udigit_mod.h │ │ ├── vector_flags.h │ │ ├── vector_representation.h │ │ ├── warning.h │ │ ├── xbigfloat.h │ │ ├── xdouble.h │ │ ├── xdouble.inl │ │ └── xerror.h ├── instantiate │ ├── bm_bigint_dense.cc │ ├── bm_bigint_normal.cc │ ├── bm_bigint_sparse.cc │ ├── bm_bigint_sub.cc │ ├── bm_double_dense.cc │ ├── bm_double_normal.cc │ ├── bm_double_sparse.cc │ ├── bm_double_sub.cc │ ├── bm_int_dense.cc │ ├── bm_int_normal.cc │ ├── bm_int_sparse.cc │ ├── bm_int_sub.cc │ ├── bm_long_dense.cc │ ├── bm_long_normal.cc │ ├── bm_long_sparse.cc │ ├── bm_long_sub.cc │ ├── bpf_bigint.cc │ ├── bpf_bigmod.cc │ ├── bv_bigcomplex.cc │ ├── bv_bigfloat.cc │ ├── bv_bigint.cc │ ├── bv_bigmod.cc │ ├── bv_bigrational.cc │ ├── bv_char.cc │ ├── bv_double.cc │ ├── bv_int.cc │ ├── bv_long.cc │ ├── bv_param_desc_ptr.cc │ ├── bv_pp_sf_bigint.cc │ ├── bv_rf_single_factor.cc │ ├── bv_udigit_mod.cc │ ├── bv_xdouble.cc │ ├── fact_bigint.cc │ ├── fv_bigint.cc │ ├── fv_bigrational.cc │ ├── fv_double.cc │ ├── fv_int.cc │ ├── fv_long.cc │ ├── ht_bigint.cc │ ├── ht_int.cc │ ├── iht_bigint.cc │ ├── iht_int.cc │ ├── lpf_bigint.cc │ ├── lpf_bigmod.cc │ ├── mv_bigfloat.cc │ ├── mv_bigint.cc │ ├── mv_bigmod.cc │ ├── mv_bigrational.cc │ ├── mv_double.cc │ ├── mv_int.cc │ ├── mv_long.cc │ ├── mv_udigit_mod.cc │ ├── mv_xdouble.cc │ ├── rcl_bigint.cc │ ├── spf_bigint.cc │ ├── spf_bigmod.cc │ ├── sv_bigint.cc │ ├── sv_bigrational.cc │ ├── sv_double.cc │ ├── sv_int.cc │ ├── sv_long.cc │ ├── sv_pp_sf_bigint.cc │ └── sv_rf_single_factor.cc ├── matrix │ ├── base_matrix_appl.cc │ ├── base_matrix_bigmod.cc │ ├── dense_input_bigint │ ├── dense_input_int │ ├── dense_input_long │ ├── dense_ring_matrix_appl_bigint.dat │ ├── dense_ring_matrix_appl_int.dat │ ├── dense_ring_matrix_appl_long.dat │ ├── input_bigfloat │ ├── input_bigint │ ├── input_double │ ├── input_int │ ├── input_long │ ├── matrix_error_msg.cc │ ├── matrix_inst │ ├── sparse_input_bigint │ ├── sparse_input_int │ ├── sparse_input_long │ ├── sparse_ring_matrix_appl_bigint.dat │ ├── sparse_ring_matrix_appl_int.dat │ └── sparse_ring_matrix_appl_long.dat ├── misc │ └── power_functions_appl.cc ├── polynomial │ ├── bigcomplex_polynomial.cc │ ├── bigfloat_polynomial.cc │ ├── bigint_polynomial.cc │ ├── bigrational_polynomial.cc │ ├── cast_bigcomplex_polynomial.cc │ ├── cast_bigfloat_polynomial.cc │ ├── cast_bigrational_polynomial.cc │ ├── jenkins_traub.cc │ ├── jenkins_traub_appl.cc │ ├── poly_error_msg.cc │ ├── polynomial_cast_appl.cc │ ├── resultant_check_appl.cc │ ├── test_roots.1 │ ├── test_roots.1.cmp │ └── test_roots_appl.cc ├── simple_classes │ ├── bigcomplex │ │ ├── bigcomplex.cc │ │ ├── bigcomplex_appl.cc │ │ ├── bigcomplex_io.cc │ │ └── bigcomplex_trans.cc │ ├── bigfloat │ │ ├── bigfloat.cc │ │ ├── bigfloat2.cc │ │ ├── bigfloat_appl.cc │ │ ├── bigfloat_const.cc │ │ ├── bigfloat_exp.cc │ │ ├── bigfloat_hyp.cc │ │ ├── bigfloat_io.cc │ │ ├── bigfloat_miscfunc.cc │ │ └── bigfloat_trig.cc │ ├── bigfloat_int │ │ ├── bigfloat_int.cc │ │ ├── bigfloat_int_appl.cc │ │ └── bigfloat_int_trans.cc │ ├── bigint │ │ ├── bigint_appl.cc │ │ ├── bigint_share.cc │ │ ├── chinese_remainder.cc │ │ ├── cornacchia.cc │ │ ├── cornacchia_appl.cc │ │ ├── fermat.cc │ │ ├── is_power.cc │ │ ├── is_power_appl.cc │ │ ├── is_prime.cc │ │ ├── is_prime_appl.cc │ │ ├── is_square.cc │ │ ├── is_square_appl.cc │ │ ├── jacobi.cc │ │ ├── multiple_gcd.cc │ │ ├── nearest.cc │ │ ├── newton_root.cc │ │ ├── next_prime.cc │ │ ├── power_mod.cc │ │ ├── previous_prime.cc │ │ ├── ressol.cc │ │ ├── ressol_appl.cc │ │ └── test_bigint_io.cc │ ├── bigmod │ │ ├── base_bigmod.cc │ │ ├── bigmod.cc │ │ ├── bigmod_appl.cc │ │ ├── bigmod_lib.cc │ │ ├── multi_bigmod.cc │ │ └── multi_bigmod_appl.cc │ ├── bigrational │ │ ├── bigrational.cc │ │ ├── bigrational_appl.cc │ │ └── bigrational_io.cc │ ├── chinese_rem │ │ ├── crt.cc │ │ ├── crt_appl.cc │ │ └── crt_table.cc │ ├── factorization │ │ ├── ec_point.cc │ │ ├── ecm.cc │ │ ├── ecm_primes.cc │ │ ├── file_f.cc │ │ ├── mpqs.cc │ │ ├── rational_factorization.cc │ │ ├── rational_factorization_appl.cc │ │ ├── test_machine.cc │ │ └── trialdiv.cc │ ├── lanczos │ │ ├── lanczos.cc │ │ ├── lanczos_small_matrix.cc │ │ ├── lanczos_spmatrix.cc │ │ ├── lanczos_spvector.cc │ │ ├── lanczos_vblock.cc │ │ └── process.cc │ ├── matrix_GL2Z.cc │ ├── nmbrthry_functions │ │ ├── divisors.cc │ │ ├── divisors_appl.cc │ │ └── modular_functions.cc │ ├── prime_list │ │ ├── prime_list.cc │ │ ├── prime_list_appl.cc │ │ └── prime_list_bench_appl.cc │ ├── single_precision │ │ └── single_precision.cc │ ├── udigit_mod │ │ ├── udigit_mod.cc │ │ └── udigit_mod_appl.cc │ ├── xbigfloat │ │ ├── xbigfloat.cc │ │ └── xbigfloat_appl.cc │ └── xdouble │ │ ├── xdouble.cc │ │ └── xdouble_appl.cc ├── system │ ├── debug.cc │ ├── error.cc │ ├── file_lidia.cc │ ├── info.cc │ ├── memory.cc │ ├── osstream.cc │ ├── param_desc.cc │ ├── param_desc_instant.cc │ ├── precondition_error.cc │ ├── precondition_error_instant.cc │ ├── random_generator.cc │ ├── random_generator_appl.cc │ ├── signal_lidia.cc │ ├── signal_lidia_appl.cc │ ├── timer.cc │ ├── timer_appl.cc │ └── warning.cc └── vector │ ├── vector_appl.cc │ └── vector_error_msg.cc ├── ec_order ├── eco_gf2n │ ├── eco_gf2n │ │ ├── eco2_appl.cc │ │ ├── eco_gf2n.cc │ │ ├── find_curve_gf2n_appl.cc │ │ └── verify_strong_curve_appl.cc │ ├── elkies │ │ ├── BG_algorithms_eco2.cc │ │ ├── Ytop_eco2.cc │ │ ├── compute_list_eco2.cc │ │ ├── compute_psi_eco2.cc │ │ ├── find_eigenvalue_eco2.cc │ │ ├── powers_of_l_eco2.cc │ │ ├── schoof_algorithm_eco2.cc │ │ ├── schoofpart_eco2.cc │ │ └── two_power_eco2.cc │ ├── lercier │ │ ├── lercier_functions.cc │ │ ├── lercier_isogeny.cc │ │ └── prime_square.cc │ ├── mv_pol │ │ ├── mv_poly.cc │ │ ├── mv_poly_appl.cc │ │ ├── mv_poly_timing.cc │ │ ├── mv_term.cc │ │ └── mv_term_appl.cc │ └── weco2_rat_function │ │ └── weco2_rat_function.cc ├── eco_gfp │ ├── eco_gfp │ │ ├── EC_domain_parameters_P1363.cc │ │ ├── eco_2_appl.cc │ │ ├── eco_appl.cc │ │ ├── eco_prime.cc │ │ ├── examine_prime.cc │ │ ├── find_curve_appl.cc │ │ ├── meq_convert_appl.cc │ │ ├── meq_prime.cc │ │ ├── trace_list.cc │ │ ├── trace_mod.cc │ │ └── verify_order_appl.cc │ ├── elkies │ │ ├── BG_algorithms.cc │ │ ├── compute_lists.cc │ │ ├── compute_psi.cc │ │ ├── compute_sign.cc │ │ ├── div_of_divpol.cc │ │ ├── find_eigenvalue.cc │ │ ├── schoof_algorithm.cc │ │ ├── schoofpart.cc │ │ └── tildeE.cc │ ├── ffx │ │ ├── ff1.cc │ │ ├── ff1_appl.cc │ │ ├── ff2.cc │ │ └── ff2_appl.cc │ └── wep_rat_function │ │ ├── wep_rat_function.cc │ │ ├── wep_rat_function_appl.cc │ │ └── wep_rat_function_timing.cc ├── include │ └── LiDIA │ │ ├── EC_domain_parameters_P1363.h │ │ ├── eco_gf2n.h │ │ ├── eco_prime.h │ │ ├── ff1.h │ │ ├── ff2.h │ │ ├── meq_prime.h │ │ ├── mv_fract.h │ │ ├── mv_poly.h │ │ ├── mv_term.h │ │ ├── power_table.cc │ │ ├── power_table.h │ │ ├── trace_list.h │ │ ├── trace_mod.h │ │ ├── weco2_rat_function.h │ │ └── wep_rat_function.h └── instantiate │ ├── bv_ff1.cc │ ├── bv_ff2.cc │ ├── bv_trace_mod.cc │ ├── bv_udigit.cc │ ├── pt_gf2n.cc │ ├── sv_trace_mod.cc │ └── sv_udigit.cc ├── elliptic_curves ├── ec_finite_fields │ ├── ec_gf_element_appl.cc │ ├── ec_point_gf_element_appl.cc │ ├── elliptic_curve_gf_element.cc │ ├── elliptic_curve_rep_gf_element.cc │ ├── point_gf_element.cc │ └── point_operations_gf_element.cc ├── ec_rationals │ ├── appl_data │ │ ├── README │ │ ├── complex_periods_appl.out1 │ │ ├── complex_periods_appl.out2 │ │ ├── complex_periods_appl.out3 │ │ ├── complex_periods_appl.out4 │ │ ├── complex_periods_appl.out5 │ │ ├── complex_periods_appl.out6 │ │ ├── complex_periods_appl.out7 │ │ ├── curve_isomorphism_appl.out │ │ ├── data1 │ │ ├── data2 │ │ ├── data3 │ │ ├── data4 │ │ ├── data5 │ │ ├── data6 │ │ ├── data7 │ │ ├── elliptic_curve_bigint_appl.out1 │ │ ├── elliptic_curve_bigint_appl.out2 │ │ ├── elliptic_curve_bigint_appl.out3 │ │ ├── elliptic_curve_bigint_appl.out4 │ │ ├── elliptic_curve_bigint_appl.out5 │ │ ├── elliptic_curve_bigint_appl.out6 │ │ ├── elliptic_curve_bigint_appl.out7 │ │ ├── elliptic_curve_bigint_test.in │ │ ├── minimal_model_appl.out1 │ │ ├── minimal_model_appl.out2 │ │ ├── minimal_model_appl.out3 │ │ ├── minimal_model_appl.out4 │ │ ├── minimal_model_appl.out5 │ │ ├── minimal_model_appl.out6 │ │ ├── minimal_model_appl.out7 │ │ ├── point_bigint_appl.out1 │ │ ├── point_bigint_appl.out2 │ │ ├── point_bigint_appl.out3 │ │ ├── point_bigint_appl.out4 │ │ ├── point_bigint_appl.out5 │ │ ├── point_bigint_appl.out6 │ │ ├── point_bigint_appl.out7 │ │ └── quartic_appl.out │ ├── complex_periods.cc │ ├── complex_periods_appl.cc │ ├── curve_isomorphism_appl.cc │ ├── ec_arith.cc │ ├── ec_bigint_appl.cc │ ├── ec_bigint_test_appl.cc │ ├── ec_bigrational_appl.cc │ ├── elliptic_curve_bigint.cc │ ├── elliptic_curve_bigint_appl.cc │ ├── elliptic_curve_rep_bigint.cc │ ├── instant_curve_isomorphism.cc │ ├── instant_ec_bigint.cc │ ├── kodaira_code.cc │ ├── minimal_model.cc │ ├── minimal_model_appl.cc │ ├── point_bigint.cc │ ├── point_bigint_appl.cc │ ├── point_operations_bigint.cc │ ├── quartic.cc │ ├── quartic_appl.cc │ ├── reduction_type.cc │ └── testit.sh ├── include │ └── LiDIA │ │ ├── complex_periods.h │ │ ├── curve_isomorphism.cc │ │ ├── curve_isomorphism.h │ │ ├── elliptic_curve.cc │ │ ├── elliptic_curve.h │ │ ├── elliptic_curve_bigint.h │ │ ├── elliptic_curve_flags.h │ │ ├── elliptic_curves │ │ ├── base_elliptic_curve.cc │ │ ├── base_elliptic_curve.h │ │ ├── base_elliptic_curve_rep.cc │ │ ├── base_elliptic_curve_rep.h │ │ ├── base_point.cc │ │ ├── base_point.h │ │ ├── ec_arith.h │ │ ├── elliptic_curve_rep.cc │ │ ├── elliptic_curve_rep.h │ │ ├── elliptic_curve_rep_bigint.h │ │ ├── point_operations.cc │ │ ├── point_operations.h │ │ └── point_operations_bigint.h │ │ ├── instantiate │ │ ├── ec_finite_fields.cc │ │ └── ec_rationals.cc │ │ ├── kodaira_code.h │ │ ├── minimal_model.h │ │ ├── point.cc │ │ ├── point.h │ │ ├── point_bigint.h │ │ ├── quartic.h │ │ └── reduction_type.h └── instantiate │ ├── bv_point_bigint.cc │ ├── ec_bigrational.cc │ └── ec_gf_element.cc ├── finite_fields ├── Fp_polynomial │ ├── Fp_pol_arithmetic.cc │ ├── Fp_pol_tools.cc │ ├── Fp_poly_modulus.cc │ ├── Fp_poly_modulus_timing.cc │ ├── Fp_poly_multiplier.cc │ ├── Fp_polynomial.cc │ ├── Fp_polynomial_test_appl.cc │ ├── compose.cc │ ├── crossover.tbl │ ├── crossover.tbl.default │ ├── crossover_class.cc │ ├── factoring.cc │ ├── fft_arith.cc │ ├── fft_reps.cc │ ├── fractions.cc │ ├── gcd.cc │ ├── make_crossover.cc │ ├── plain_arith.cc │ ├── poly_argument.cc │ └── poly_matrix.cc ├── Fp_rational_function │ ├── Fp_rational_function.cc │ └── Fp_rational_function_appl.cc ├── discrete_log │ └── pohlig_hellman │ │ ├── dlp.cc │ │ ├── dlp_appl.cc │ │ └── fpc_appl.cc ├── factorization │ ├── Fp_polynomial │ │ ├── Fp_factor.cc │ │ ├── Fp_factor_generic.cc │ │ ├── Fp_pol_factor_appl.cc │ │ ├── berlekamp.cc │ │ ├── berlekamp_appl.cc │ │ ├── binomial.cc │ │ ├── can_zass_appl.cc │ │ ├── canzass.cc │ │ ├── ddf.cc │ │ ├── edf.cc │ │ ├── find_factors.cc │ │ ├── old_ddf.cc │ │ └── squarefree.cc │ ├── factorization_appl.cc │ ├── gf_polynomial │ │ ├── checked_min_poly.cc │ │ ├── gf_berlekamp.cc │ │ ├── gf_can_zass.cc │ │ ├── gf_fact_util.cc │ │ ├── gf_factor.cc │ │ ├── gf_pol_factor_appl.cc │ │ └── gf_squarefree.cc │ ├── sf_Fp_polynomial.cc │ └── sf_gf_polynomial.cc ├── fft_prime │ ├── bit_reverse_table.cc │ ├── bit_reverse_table_appl.cc │ ├── fft_prime.cc │ ├── fft_prime_appl.cc │ └── test_mul_mod.cc ├── gf2n │ ├── gf2n.cc │ ├── gf2nIO.cc │ ├── gf2n_appl.cc │ ├── gf2n_init.cc │ ├── gf2n_invert.cc │ ├── gf2n_lib.cc │ ├── gf2n_mult.cc │ ├── gf2n_reduce.cc │ ├── gf2n_timing.cc │ ├── gf2nin.cc │ └── gf2nout.cc ├── gf2n_polynomial │ ├── crossover.tbl │ ├── crossover.tbl.default │ ├── gf2n_find_root.cc │ ├── gf2n_find_root_appl.cc │ ├── gf2n_poly_karatzuba.cc │ ├── gf2n_poly_modulus.cc │ ├── gf2n_poly_modulus_appl.cc │ ├── gf2n_poly_modulus_appl.cc.asli │ ├── gf2n_poly_modulus_timing.cc │ ├── gf2n_poly_remainder.cc │ ├── gf2n_polynomial.cc │ ├── gf2n_polynomial_appl.cc │ ├── gf2n_polynomial_timing.cc │ └── make_crossover.cc ├── gf2n_rational_function │ ├── gf2n_rational_function.cc │ └── gf2n_rational_function_appl.cc ├── gf_polynomial │ ├── gf_pol_appl.cc │ ├── gf_pol_arith.cc │ ├── gf_pol_instant.cc │ ├── gf_pol_util.cc │ ├── gf_poly_argument.cc │ ├── gf_poly_modulus.cc │ └── gf_polynomial.cc ├── gfpn │ ├── galois_field.cc │ ├── galois_field_iterator.cc │ ├── galois_field_iterator_appl.cc │ ├── galois_field_rep.cc │ ├── gf_element.cc │ ├── gf_rep_GF2n.cc │ ├── gf_rep_GFp.cc │ ├── gf_rep_GFpn.cc │ ├── gfpn_appl.cc │ ├── gfpn_timings_appl.cc │ ├── info_gf2n.cc │ ├── info_gf2n_inv.cc │ ├── info_gf2n_mul.cc │ └── info_gf2n_red.cc ├── include │ └── LiDIA │ │ ├── Fp_pol_crossover.h │ │ ├── Fp_poly_modulus.h │ │ ├── Fp_poly_multiplier.h │ │ ├── Fp_polynomial.h │ │ ├── Fp_rational_function.h │ │ ├── dense_power_series.cc │ │ ├── dense_power_series.h │ │ ├── dlp.h │ │ ├── fft_prime.h │ │ ├── finite_fields │ │ ├── Fp_polynomial_fft.h │ │ ├── Fp_polynomial_util.h │ │ ├── base_dense_power_series.cc │ │ ├── base_dense_power_series.h │ │ ├── base_sparse_power_series.cc │ │ ├── base_sparse_power_series.h │ │ ├── bit_reverse_table.h │ │ ├── coeff_sparse_power_series.cc │ │ ├── coeff_sparse_power_series.h │ │ ├── dense_power_series_bigmod.h │ │ ├── dense_power_series_udigit_mod.h │ │ ├── fft_mul_mod.inl │ │ ├── galois_field_rep.h │ │ ├── gf2nIO.h │ │ ├── info_gf2n.h │ │ ├── sf_Fp_polynomial.h │ │ └── sf_gf_polynomial.h │ │ ├── galois_field.h │ │ ├── galois_field_iterator.h │ │ ├── gf2n.h │ │ ├── gf2n_poly_modulus.h │ │ ├── gf2n_polynomial.h │ │ ├── gf2n_rational_function.h │ │ ├── gf_element.h │ │ ├── gf_polynomial.h │ │ ├── instantiate │ │ └── power_series.cc │ │ ├── sparse_power_series.cc │ │ ├── sparse_power_series.h │ │ └── specialization │ │ ├── Fp_polynomial.special │ │ ├── dense_power_series.special │ │ ├── gf_element.special │ │ └── gf_polynomial.special ├── instantiate │ ├── bpf_gf2n.cc │ ├── bpf_gf_element.cc │ ├── bv_Fp_polynomial.cc │ ├── bv_gf2n.cc │ ├── bv_gf_element.cc │ ├── bv_pp_sf_Fp_polynomial.cc │ ├── bv_pp_sf_gf_polynomial.cc │ ├── bv_spc_bigint.cc │ ├── bv_spc_bigmod.cc │ ├── bv_spc_bigrational.cc │ ├── bv_spc_udigit_mod.cc │ ├── dpsr_bigint.cc │ ├── dpsr_bigrational.cc │ ├── fact_Fp_polynomial.cc │ ├── fact_gf_polynomial.cc │ ├── lpf_gf2n.cc │ ├── spsr_bigint.cc │ ├── spsr_bigrational.cc │ ├── spsr_udigit_mod.cc │ ├── sv_pp_sf_Fp_polynomial.cc │ ├── sv_pp_sf_gf_polynomial.cc │ ├── sv_spc_bigint.cc │ ├── sv_spc_bigmod.cc │ ├── sv_spc_bigrational.cc │ └── sv_spc_udigit_mod.cc └── powser │ ├── dense_power_series_appl.cc │ ├── dpsr_bigmod.cc │ ├── dpsr_udigit_mod.cc │ ├── dpsr_udigit_mod_appl.cc │ ├── sparse_power_series_appl.cc │ └── spsr_bigmod.cc ├── gec ├── gec.cc ├── gec_appl.cc ├── gec_complex_multiplication │ ├── assign_class_invariant_to_curve.cc │ ├── assign_efficient_curve_parameters.cc │ ├── compute_class_polynomial.cc │ ├── find_discriminant.cc │ ├── find_good_prime.cc │ ├── find_good_prime_0_mod_4.cc │ ├── find_good_prime_1_mod_8.cc │ ├── find_good_prime_5_mod_8.cc │ ├── find_good_prime_power.cc │ ├── find_oef.cc │ ├── gec_E_and_twist_prime │ │ ├── assign_class_invariant_to_curve_and_twist.cc │ │ ├── assign_efficient_curve_parameters_and_twist.cc │ │ ├── find_good_prime_twist.cc │ │ ├── gec_E_and_twist_prime.cc │ │ └── generate_twist.cc │ ├── gec_complex_multiplication.cc │ ├── generate.cc │ ├── generate_oef.cc │ ├── set_complex_precision.cc │ └── set_generation_mode.cc ├── gec_point_counting_mod_2n │ └── gec_point_counting_mod_2n.cc ├── gec_point_counting_mod_p │ └── gec_point_counting_mod_p.cc ├── include │ └── LiDIA │ │ ├── certificate.h │ │ ├── gec.h │ │ ├── gec_E_and_twist_prime.h │ │ ├── gec_complex_multiplication.h │ │ ├── gec_point_counting_mod_2n.h │ │ ├── gec_point_counting_mod_p.h │ │ └── prime_proof.h ├── is_cryptographically_strong.cc └── prime_proof │ ├── certificate.cc │ ├── prime_proof.cc │ ├── prime_proof_appl.cc │ ├── prime_proof_ecpp.cc │ ├── prime_proof_ecpp_assign_class_invariant_to_curve.cc │ ├── prime_proof_ecpp_compute_class_polynomial.cc │ ├── prime_proof_ecpp_discriminant.cc │ ├── prime_proof_ecpp_generate.cc │ ├── prime_proof_ecpp_is_good_order.cc │ ├── prime_proof_ecpp_primelist.cc │ ├── prime_proof_ecpp_set_complex_precision.cc │ ├── prime_proof_ecpp_set_generation_mode.cc │ ├── prime_proof_factorize.cc │ ├── prime_proof_n_minus_one.cc │ ├── prime_proof_n_plus_one.cc │ └── prime_proof_spp.cc ├── interfaces ├── bigint │ ├── cln │ │ ├── bigint.cc │ │ ├── bigint_def.h │ │ └── bigint_interface.h │ ├── gmp │ │ ├── bigint.cc │ │ ├── bigint_def.h │ │ └── bigint_interface.h │ ├── libI │ │ ├── bigint.cc │ │ ├── bigint_def.h │ │ └── bigint_interface.h │ └── piologie │ │ ├── bigint.cc │ │ ├── bigint_def.h │ │ └── bigint_interface.h ├── memory │ ├── boehm │ │ ├── gmm.h │ │ ├── makefile │ │ └── new.c │ ├── default │ │ └── makefile │ ├── dentzer │ │ ├── gmm.h │ │ ├── makefile │ │ └── new.c │ └── malloc │ │ ├── gmm.h │ │ ├── makefile │ │ └── new.c └── udigit │ ├── cln │ ├── udigit.cc │ ├── udigit_appl.cc │ ├── udigit_def.h │ └── udigit_interface.h │ ├── gmp │ ├── udigit.cc │ ├── udigit128.gmp.h │ ├── udigit_appl.cc │ ├── udigit_def.h │ └── udigit_interface.h │ ├── libI │ ├── udigit.cc │ ├── udigit_appl.cc │ ├── udigit_def.h │ └── udigit_interface.h │ └── piologie │ ├── udigit.cc │ ├── udigit_appl.cc │ ├── udigit_def.h │ └── udigit_interface.h ├── lattices ├── Lattices │ ├── d10 │ ├── d10.gp │ ├── d15 │ ├── d15.gp │ ├── d20 │ ├── d20.gp │ ├── d25 │ ├── d25.gp │ ├── d30 │ ├── d30.gp │ ├── d5 │ ├── d5.gp │ ├── t10 │ ├── t10.gp │ ├── t15 │ ├── t15.gp │ ├── t20 │ ├── t20.gp │ ├── t25 │ ├── t25.gp │ ├── t30 │ ├── t30.gp │ ├── t40 │ ├── t40.gp │ ├── t5 │ ├── t5.gp │ ├── t50 │ └── t50.gp ├── bf_basis.cc ├── bf_gsys_alg1.cc ├── bf_gsys_alg2.cc ├── bf_gsys_base.cc ├── bfl_alg1.cc ├── bfl_base.cc ├── bi_basis.cc ├── bi_gsys_alg1.cc ├── bi_gsys_alg2.cc ├── bi_gsys_alg3.cc ├── bi_gsys_base.cc ├── bil_alg1.cc ├── bil_alg2.cc ├── bil_alg3.cc ├── bil_base.cc ├── include │ └── LiDIA │ │ ├── bigfloat_lattice.h │ │ ├── bigint_lattice.h │ │ ├── instantiate │ │ └── lattices.cc │ │ ├── lattice_basis.h │ │ ├── lattice_gensys.h │ │ └── lattices │ │ ├── bf_lattice_basis.h │ │ ├── bf_lattice_gensys.h │ │ ├── bi_lattice_basis.h │ │ ├── bi_lattice_gensys.h │ │ ├── lattice_defs.h │ │ ├── lattice_kernel.cc │ │ ├── lattice_kernel.h │ │ ├── lattice_modules.cc │ │ ├── lattice_modules.h │ │ ├── p_vector.cc │ │ └── p_vector.h ├── instantiate │ ├── bfl_bfl1.cc │ ├── bfl_bfl2.cc │ ├── bfl_bfl3.cc │ ├── bfl_bfl4.cc │ ├── bfl_dbl1.cc │ ├── bfl_dbl2.cc │ ├── bfl_dbl3.cc │ ├── bfl_dbl4.cc │ ├── bfl_xdbl1.cc │ ├── bfl_xdbl2.cc │ ├── bfl_xdbl3.cc │ ├── bfl_xdbl4.cc │ ├── bil_bfl1.cc │ ├── bil_bfl2.cc │ ├── bil_bfl3.cc │ ├── bil_bfl4.cc │ ├── bil_bfl5.cc │ ├── bil_bfl6.cc │ ├── bil_bfl7.cc │ ├── bil_bfl8.cc │ ├── bil_dbl1.cc │ ├── bil_dbl2.cc │ ├── bil_dbl3.cc │ ├── bil_dbl4.cc │ ├── bil_dbl5.cc │ ├── bil_dbl6.cc │ ├── bil_dbl7.cc │ ├── bil_dbl8.cc │ ├── bil_xdbl1.cc │ ├── bil_xdbl2.cc │ ├── bil_xdbl3.cc │ ├── bil_xdbl4.cc │ ├── bil_xdbl5.cc │ ├── bil_xdbl6.cc │ ├── bil_xdbl7.cc │ ├── bil_xdbl8.cc │ └── lattice_modules_instant.cc ├── lattice_appl.cc ├── lattice_basis.cc └── lattice_gensys.cc ├── linear_algebra ├── bigfloat_matrix.cc ├── bigint_matrix.cc ├── bigint_matrix_appl.cc ├── bigint_matrix_appl.dat ├── bigmod_matrix.cc ├── crt_and_prime_handling.cc ├── field_matrix_appl.cc ├── file_adjoint.cc ├── hnf_instant.cc ├── include │ └── LiDIA │ │ ├── base_power_product.cc │ │ ├── base_power_product.h │ │ ├── base_ppair.cc │ │ ├── base_ppair.h │ │ ├── bigfloat_matrix.h │ │ ├── bigint_matrix.h │ │ ├── bigmod_matrix.h │ │ ├── dense_bigint_matrix.h │ │ ├── dense_matrix.h │ │ ├── long_matrix.h │ │ ├── math_matrix.h │ │ ├── matrix.h │ │ ├── matrix │ │ ├── bigint_matrix_algorithms.cc │ │ ├── bigint_matrix_algorithms.h │ │ ├── crt_and_prime_handling.h │ │ ├── dense_bigint_matrix_kernel.cc │ │ ├── dense_bigint_matrix_kernel.h │ │ ├── dense_bigint_matrix_modules.cc │ │ ├── dense_bigint_matrix_modules.h │ │ ├── dense_fp_matrix_kernel.cc │ │ ├── dense_fp_matrix_kernel.h │ │ ├── fp_matrix_algorithms.cc │ │ ├── fp_matrix_algorithms.h │ │ ├── hnf_conf.cc │ │ ├── hnf_conf.h │ │ ├── hnf_kernel.cc │ │ ├── hnf_kernel.h │ │ ├── modular_arithmetic.cc │ │ ├── modular_arithmetic.h │ │ ├── modular_functions.inl │ │ ├── normalize_kernel.cc │ │ ├── normalize_kernel.h │ │ ├── sparse_bigint_matrix_kernel.cc │ │ ├── sparse_bigint_matrix_kernel.h │ │ ├── sparse_bigint_matrix_modules.cc │ │ ├── sparse_bigint_matrix_modules.h │ │ ├── sparse_fp_matrix_algorithms.cc │ │ ├── sparse_fp_matrix_algorithms.h │ │ ├── sparse_fp_matrix_kernel.cc │ │ └── sparse_fp_matrix_kernel.h │ │ ├── matrix_intern.h │ │ └── sparse_matrix.h ├── instant_bigint_matrix.cc ├── instantiate │ ├── bm_bigfloat_dense.cc │ ├── bm_bigfloat_normal.cc │ ├── bm_bigfloat_sparse.cc │ ├── bm_bigfloat_sub.cc │ ├── bm_bigrational_dense.cc │ ├── bm_bigrational_normal.cc │ ├── bm_bigrational_sparse.cc │ ├── bm_bigrational_sub.cc │ ├── bv_bigfloat_int.cc │ ├── bv_bigint_matrix.cc │ ├── bv_bpp_matrix_bigint.cc │ ├── bv_bpp_matrix_long.cc │ ├── fm_bigfloat_dense.cc │ ├── fm_bigfloat_normal.cc │ ├── fm_bigfloat_sparse.cc │ ├── fm_bigfloat_sub.cc │ ├── fm_bigrational_dense.cc │ ├── fm_bigrational_normal.cc │ ├── fm_bigrational_sparse.cc │ ├── fm_bigrational_sub.cc │ ├── fm_double_dense.cc │ ├── fm_double_normal.cc │ ├── fm_double_sparse.cc │ ├── fm_double_sub.cc │ ├── rm_bigfloat_dense.cc │ ├── rm_bigfloat_normal.cc │ ├── rm_bigfloat_sparse.cc │ ├── rm_bigfloat_sub.cc │ ├── rm_bigint_dense.cc │ ├── rm_bigint_normal.cc │ ├── rm_bigint_sparse.cc │ ├── rm_bigint_sub.cc │ ├── rm_bigrational_dense.cc │ ├── rm_bigrational_normal.cc │ ├── rm_bigrational_sparse.cc │ ├── rm_bigrational_sub.cc │ ├── rm_double_dense.cc │ ├── rm_double_normal.cc │ ├── rm_double_sparse.cc │ ├── rm_double_sub.cc │ ├── rm_int_dense.cc │ ├── rm_int_normal.cc │ ├── rm_int_sparse.cc │ ├── rm_int_sub.cc │ ├── rm_long_dense.cc │ ├── rm_long_normal.cc │ ├── rm_long_sparse.cc │ └── rm_long_sub.cc ├── m_multiple_gcd.cc ├── modular_instant.cc ├── ring_matrix_appl.cc ├── ring_matrix_appl_bigint.dat ├── ring_matrix_appl_int.dat ├── ring_matrix_appl_long.dat └── trans_matrix.cc ├── number_fields ├── algebraic_num │ ├── alg_factor.cc │ ├── alg_number.cc │ ├── alg_number_appl.cc │ ├── factorization │ │ └── sf_alg_ideal.cc │ ├── ideal.cc │ ├── ideal_appl.cc │ ├── ideal_factorization_appl.cc │ ├── module.cc │ ├── module_appl.cc │ ├── order.cc │ └── prime_ideal.cc ├── include │ └── LiDIA │ │ ├── alg_number.h │ │ ├── instantiate │ │ └── power_product.cc │ │ ├── number_fields │ │ ├── partial_relation.h │ │ ├── qo_list.h │ │ ├── qo_sieve.h │ │ ├── qo_util.h │ │ └── sf_alg_ideal.h │ │ ├── prime_ideal.h │ │ ├── qi_class.h │ │ ├── qi_class_real.h │ │ ├── quadratic_form.h │ │ ├── quadratic_ideal.h │ │ ├── quadratic_ideal_power_product.h │ │ ├── quadratic_number_logarithm.h │ │ ├── quadratic_number_power_product.h │ │ ├── quadratic_number_power_product_basis.h │ │ ├── quadratic_number_standard.h │ │ ├── quadratic_order.h │ │ └── specialization │ │ └── alg_ideal.special ├── instantiate │ ├── bpf_quadratic_number_standard.cc │ ├── bpp_quadratic_ideal.cc │ ├── bv_bpp_qi_bigint.cc │ ├── bv_p_bigint.cc │ ├── bv_partial_relation.cc │ ├── bv_pp_sf_alg_ideal.cc │ ├── bv_qi_class.cc │ ├── bv_qi_class_real.cc │ ├── bv_quadratic_form.cc │ ├── bv_quadratic_ideal.cc │ ├── bv_quadratic_number_power_product.cc │ ├── bv_quadratic_number_standard.cc │ ├── bv_xbigfloat.cc │ ├── fact_alg_ideal.cc │ ├── ht_ideal_node.cc │ ├── ht_qi_class_real.cc │ ├── ht_quadratic_form.cc │ ├── iht_ideal_node.cc │ ├── iht_qi_class_real.cc │ ├── lpf_quadratic_number_standard.cc │ ├── mv_quadratic_number_standard.cc │ ├── pair_bigint.cc │ ├── rcl_quadratic_number_power_product_basis.cc │ ├── sv_p_bigint.cc │ └── sv_pp_sf_alg_ideal.cc └── quadratic_order │ ├── compute_class_group.cc │ ├── findh_appl.cc │ ├── matrix │ └── bigint_matrix_qo.cc │ ├── qi_class.cc │ ├── qi_class_appl.cc │ ├── qi_class_real.cc │ ├── qi_class_real_appl.cc │ ├── qo_list.cc │ ├── qo_sieve.cc │ ├── qo_subexp.cc │ ├── qo_util.cc │ ├── quadratic_form.cc │ ├── quadratic_form_appl.cc │ ├── quadratic_ideal.cc │ ├── quadratic_ideal_appl.cc │ ├── quadratic_ideal_appl2.cc │ ├── quadratic_ideal_appl3.cc │ ├── quadratic_ideal_power_product.cc │ ├── quadratic_number_logarithm.cc │ ├── quadratic_number_power_product.cc │ ├── quadratic_number_power_product_appl.cc │ ├── quadratic_number_power_product_basis.cc │ ├── quadratic_number_standard.cc │ ├── quadratic_number_standard_appl.cc │ ├── quadratic_order1.cc │ ├── quadratic_order2.cc │ ├── quadratic_order3.cc │ ├── quadratic_order_appl.cc │ └── quadratic_order_appl2.cc └── portability ├── bytes_to_int_flag_generator.cc ├── random.c ├── random.h └── stlport.cc /.LIDIA_SOURCE_DIR: -------------------------------------------------------------------------------- 1 | -------------------------------------------------------------------------------- /.docker-build.sh: -------------------------------------------------------------------------------- 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