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32,400,859 matroids, showing 14,101–14,150

label ▲rank ⇅n ⇅#bases ⇅#automorphisms ⇅simple ⇅char set ⇅rs dim ⇅birational type ⇅
3.11.21573111561✓all5rational
3.11.21583111561✓all5rational
3.11.21593111562✓all5rational
3.11.21603111561✓all5rational
3.11.21613111561✓all5rational
3.11.21623111551✓all4rational
3.11.21633111551✓all4rational
3.11.21643111571✓all6rational
3.11.21653111561✓all5rational
3.11.21663111561✓all5rational
3.11.21673111561✓all5rational
3.11.21683111561✓all5rational
3.11.21693111561✓all5rational
3.11.21703111551✓all4rational
3.11.21713111561✓all5rational
3.11.21723111551✓all4rational
3.11.21733111551✓all4rational
3.11.21743111561✓all5rational
3.11.21753111552✓all4rational
3.11.21763111551✓all4rational
3.11.21773111561✓all5rational
3.11.21783111561✓all5rational
3.11.21793111551✓all4rational
3.11.21803111551✓all4rational
3.11.21813111551✓all4rational
3.11.21823111552✓all4rational
3.11.21833111542✓all3Calabi-Yau threefold (elliptic over P^1 x P^1, K trivial; kappa = 0, not rational)
3.11.21843111551✓all4rational
3.11.21853111541✓all3Calabi-Yau threefold (elliptic over P^1 x P^1, K trivial; kappa = 0, not rational)
3.11.21863111552✓all4rational
3.11.21873111561✓all5rational
3.11.21883111551✓all4rational
3.11.21893111551✓all4rational
3.11.21903111551✓all4rational
3.11.21913111551✓all4rational
3.11.21923111542✓all3Calabi-Yau threefold (elliptic over P^1 x P^1, K trivial; kappa = 0, not rational)
3.11.21933111561✓all5rational
3.11.21943111551✓all4rational
3.11.21953111551✓all4rational
3.11.21963111551✓all4rational
3.11.21973111551✓all4rational
3.11.21983111541✓all3rational
3.11.21993111572✓all6rational
3.11.22003111562✓all5rational
3.11.22013111561✓all5rational
3.11.22023111562✓all5rational
3.11.22033111561✓all5rational
3.11.22043111551✓all4rational
3.11.22053111551✓all4rational
3.11.22063111561✓all5rational

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