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8 May 2024
| m 10:35 | Derivative of Inverse Function diffhist +49 Prime.mover talk contribs | ||||
| m 09:58 | Adjugate Matrix/Examples/Arbitrary Matrix 4 diffhist −6 Prime.mover talk contribs | ||||
| 09:44 | Kepler's Laws of Planetary Motion/Third Law diffhist +6 Prime.mover talk contribs | ||||
| m 09:12 | Complex Modulus of Sum of Complex Numbers/Proof 1 diffhist +16 Prime.mover talk contribs | ||||
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08:27 | User:Leigh.Samphier/Matroids/Matroid Bases Iff Satisfies Formulation 1 of Matroid Base Axiom/Lemma 1 5 changes history +1,890 [Leigh.Samphier (5×)] | |||
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m 07:24 | Definite Integral to Infinity of Power of x over Power of x plus Power of a 2 changes history +53 [Robkahn131; Prime.mover] | |||
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| m 01:23 | Natural Number Multiplication is Commutative/Proof 1 diffhist 0 Robkahn131 talk contribs (was not displaying correctly) | ||||
7 May 2024
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22:37 | User:Leigh.Samphier/Matroids/Matroid Bases Iff Satisfies Formulation 1 of Matroid Base Axiom/Lemma 1 12 changes history +212 [Leigh.Samphier (12×)] | |||
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22:37 (cur | prev) +125 Leigh.Samphier talk contribs | ||||
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21:59 (cur | prev) +125 Leigh.Samphier talk contribs | ||||
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| m 22:34 | Wallis's Product diffhist +4 Prime.mover talk contribs | ||||
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22:27 | User:Leigh.Samphier/Matroids/Matroid Bases Iff Satisfies Formulation 1 of Matroid Base Axiom/Necessary Condition 5 changes history +22 [Leigh.Samphier (5×)] | |||
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22:08 | User:Leigh.Samphier/Matroids/Matroid Bases Iff Satisfies Formulation 1 of Matroid Base Axiom 5 changes history −70 [Leigh.Samphier (5×)] | |||
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22:06 | User:Leigh.Samphier/Matroids/Matroid Bases Iff Satisfies Formulation 1 of Matroid Base Axiom/Sufficient Condition 4 changes history +67 [Leigh.Samphier (4×)] | |||
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12:53 | User:Leigh.Samphier/Matroids/Matroid Bases Iff Satisfies Formulation 1 of Matroid Base Axiom/Lemma 2 4 changes history +34 [Leigh.Samphier (4×)] | |||
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N 12:06 | User:Leigh.Samphier/Matroids/Matroid Bases Iff Satisfies Formulation 5 of Matroid Base Axiom 2 changes history +1,636 [Leigh.Samphier (2×)] | |||
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12:06 (cur | prev) +1 Leigh.Samphier talk contribs | ||||
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11:58 (cur | prev) +1,635 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 formulation 5 of base axiom: {{begin-axiom}}...") | |||