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Show new changes starting from 22:29, 28 April 2024
   
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28 April 2024

     10:52  Median of Trapezium is Parallel to Bases‎‎ 2 changes history +1 [Prime.mover‎ (2×)]
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10:52 (cur | prev) +1 Prime.mover talk contribs
     
10:08 (cur | prev) 0 Prime.mover talk contribs
 m   10:09  Median of Trapezium is Parallel to Bases/Necessary Condition diffhist 0 Prime.mover talk contribs
     10:06  (Move log) [Prime.mover‎ (2×)]
     
10:06 Prime.mover talk contribs moved page Median of Trapezoid is Parallel to Bases/Necessary Condition to Median of Trapezium is Parallel to Bases/Necessary Condition
     
10:06 Prime.mover talk contribs moved page Median of Trapezoid is Parallel to Bases to Median of Trapezium is Parallel to Bases

27 April 2024

     14:22  Tutte's Wheel Theorem/Lemma diffhist +42 Prime.mover talk contribs
 m   14:12  Dirichlet's Box Principle diffhist −28 Prime.mover talk contribs

26 April 2024

 m   12:04  Finite Subspace of Dense-in-itself Metric Space is not Open diffhist −5 Prime.mover talk contribs

25 April 2024

N    11:40  User:Leigh.Samphier/Matroids/Equivalence of Definitions of Matroid Rank Axioms/Formulation 1 Implies Formulation 2‎‎ 2 changes history +1,112 [Leigh.Samphier‎ (2×)]
     
11:40 (cur | prev) +63 Leigh.Samphier talk contribs
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11:34 (cur | prev) +1,049 Leigh.Samphier talk contribs (Created page with "{{Proofread}} == Theorem == Let $S$ be a finite set. Let $\rho : \powerset S \to \Z$ be a mapping from the power set of $S$ to the integers. Let $\rho$ satisfy formulation 1 of the rank axioms: {{:Axiom:Rank Axioms (Matroid)/Definition 1}} Then $\rho$ is the Definition:Rank Function (Matroid)...")
     08:23  User:Leigh.Samphier/Matroids/Equivalence of Definitions of Matroid Rank Axioms‎‎ 3 changes history −609 [Leigh.Samphier‎ (3×)]
     
08:23 (cur | prev) −5 Leigh.Samphier talk contribs
     
08:19 (cur | prev) −235 Leigh.Samphier talk contribs
     
07:42 (cur | prev) −369 Leigh.Samphier talk contribs

24 April 2024

N    07:38  Principle of Open Induction for Real Numbers‎‎ 2 changes history +2,644 [Prime.mover‎; CircuitCraft‎]
     
07:38 (cur | prev) +36 Prime.mover talk contribs
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02:53 (cur | prev) +2,608 CircuitCraft talk contribs (Created page with "== Theorem == Let $a < b$ be real numbers. Let $S$ be an open set of real numbers. Suppose that, for every $x \in \closedint a b$ such that: :$\hointr a x \subseteq S$ it also holds that: :$x \in S$ Then, $\closedint a b \subseteq S$. == Proof == {{AimForCont}} there exists some $x \in \closedint a b$ such that: :$x \notin S$ Let: :$T := \closedint a b \setminus S$ be the set o...")

23 April 2024

     22:44 Move log Leigh.Samphier talk contribs moved page User:Leigh.Samphier/MatroidsMatroid Rank Function Iff Matroid Rank Axioms to User:Leigh.Samphier/Matroids/Matroid Rank Function Iff Matroid Rank Axioms
N    22:28  User:Leigh.Samphier/Matroids/Equivalence of Definitions of Matroid Rank Axioms diffhist +2,675 Leigh.Samphier talk contribs (Created page with "{{Proofread}} == Theorem == Let $S$ be a finite set. Let $\rho : \powerset S \to \Z$ be a mapping from the power set of $S$ to the integers. {{TFAE}} === Condition 1 === $\rho$ satisfies formulation 1 of the rank axioms: {{:Axiom:Rank Axioms (Matroid)/Definition 1}} === Condition 2 === $\rho$...")
     12:24  Product of Matrices is Invertible iff Matrices are Invertible‎‎ 3 changes history −106 [Et l‎; Prime.mover‎ (2×)]
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12:24 (cur | prev) −12 Prime.mover talk contribs
     
12:23 (cur | prev) +63 Prime.mover talk contribs
     
11:48 (cur | prev) −157 Et l talk contribs (fix small errors: = \ne; \det where it should be the matrix itself; assumption that makes the statement trivial.) Tag: Visual edit
     07:38  Euler's Number is Transcendental diffhist +404 Prime.mover talk contribs
     07:36  Pi is Transcendental diffhist +430 Prime.mover talk contribs
 m   07:28  Square Root of Prime is Irrational/Proof 1 diffhist +9 Prime.mover talk contribs
     07:21  Square Root of Prime is Irrational diffhist +32 Prime.mover talk contribs
     07:07  Basis Expansion of Irrational Number diffhist +2 Prime.mover talk contribs
 m   00:17  Pi Squared is Irrational/Proof 1 diffhist −109 Robkahn131 talk contribs

22 April 2024

     11:01  Matroid Base Substitution From Fundamental Circuit diffhist +4 Leigh.Samphier talk contribs
     10:33  Matroid Unique Circuit Property/Proof 1‎‎ 2 changes history −2 [Leigh.Samphier‎ (2×)]
     
10:33 (cur | prev) −6 Leigh.Samphier talk contribs
     
10:31 (cur | prev) +4 Leigh.Samphier talk contribs
     10:07  Equivalence of Definitions of Matroid Circuit Axioms diffhist −357 Leigh.Samphier talk contribs
     09:44  Circuits of Matroid iff Matroid Circuit Axioms‎‎ 2 changes history −116 [Leigh.Samphier‎ (2×)]
     
09:44 (cur | prev) −58 Leigh.Samphier talk contribs
     
09:41 (cur | prev) −58 Leigh.Samphier talk contribs
     09:37  (Move log) [Leigh.Samphier‎ (5×)]
     
09:37 Leigh.Samphier talk contribs moved page User:Leigh.Samphier/Matroids/Circuits of Matroid iff Matroid Circuit Axioms/Lemma 1 to Circuits of Matroid iff Matroid Circuit Axioms/Lemma 1
     
09:37 Leigh.Samphier talk contribs moved page User:Leigh.Samphier/Matroids/Circuits of Matroid iff Matroid Circuit Axioms/Circuits of Matroid implies Formulation 1 to Circuits of Matroid iff Matroid Circuit Axioms/Circuits of Matroid implies Formulation 1
     
09:37 Leigh.Samphier talk contribs moved page User:Leigh.Samphier/Matroids/Circuits of Matroid iff Matroid Circuit Axioms to Circuits of Matroid iff Matroid Circuit Axioms
     
09:32 Leigh.Samphier talk contribs moved page User:Leigh.Samphier/Matroids/Equivalence of Definitions of Matroid Circuit Axioms/Formulation 1 Implies Formulation 3 to Equivalence of Definitions of Matroid Circuit Axioms/Formulation 1 Implies Formulation 3
     
09:23 Leigh.Samphier talk contribs moved page User:Leigh.Samphier/Matroids/Equivalence of Definitions of Matroid Circuit Axioms/Formulation 1 Implies Formulation 2 to Equivalence of Definitions of Matroid Circuit Axioms/Formulation 1 Implies Formulation 2
 m   00:35  Pi is Irrational/Proof 2 diffhist −229 Robkahn131 talk contribs