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15 May 2024
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N 10:50 | User:Leigh.Samphier/Matroids/Matroid Bases Satisfy Formulation 3 of Matroid Base Axiom 2 changes history +1,306 [Leigh.Samphier (2×)] | |||
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10:50 (cur | prev) +463 Leigh.Samphier talk contribs | ||||
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10:37 (cur | prev) +843 Leigh.Samphier talk contribs (Created page with "{{Proofread}} == Theorem == Let $M = \struct{S, \mathscr I}$ be a matroid. Let $\mathscr B$ be the set of bases of the matroid $M$. Then $\mathscr B$ satisfies formulation $3$ of base axiom: {{:User:Leigh.Samphier/Matroids/Axiom:Base Axiom (Matroid)/Formulation 3}} == Proof == <onlyinclude> </onlyi...") | |||
10 May 2024
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N 09:33 | User:Leigh.Samphier/Matroids/Matroid Bases Iff Satisfies Matroid Base Axiom 5 changes history +1,664 [Leigh.Samphier (5×)] | |||
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09:33 (cur | prev) −7 Leigh.Samphier talk contribs | ||||
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09:31 (cur | prev) +589 Leigh.Samphier talk contribs | ||||
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09:25 (cur | prev) +12 Leigh.Samphier talk contribs | ||||
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09:24 (cur | prev) −2 Leigh.Samphier talk contribs | ||||
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09:23 (cur | prev) +1,072 Leigh.Samphier talk contribs (Created page with "{{Proofread}} == Theorem == Let $S$ be a finite set. Let $\mathscr B$ be a non-empty set of subsets of $S$. Then $\mathscr B$ is the set of bases of a matroid on $S$ {{iff}} $\mathscr B$ satisfies the base axiom: {{:User:Leigh.Samphier/Matroids/Axiom:Base Axio...") | |||
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09:16 | User:Leigh.Samphier/Matroids/Equivalence of Definitions of Matroid Base Axioms 4 changes history −60 [Leigh.Samphier (4×)] | |||
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09:16 (cur | prev) −296 Leigh.Samphier talk contribs | ||||
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09:12 (cur | prev) −60 Leigh.Samphier talk contribs | ||||
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09:10 (cur | prev) +6 Leigh.Samphier talk contribs | ||||
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09:07 (cur | prev) +290 Leigh.Samphier talk contribs | ||||