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19 May 2024
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N 12:23 | Mechanical Advantage of Type 3 Lever is Less than 1 3 changes history +1,402 [Prime.mover (3×)] | |||
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12:23 (cur | prev) +726 Prime.mover talk contribs | ||||
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12:19 (cur | prev) −130 Prime.mover talk contribs | ||||
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12:19 (cur | prev) +806 Prime.mover talk contribs (Created page with "== Theorem == <onlyinclude> Let $M$ be a type $3$ lever. Then the mechanical advantage of $M$ is less than $1$. </onlyinclude> == Proof == {{ProofWanted}} == Also see == {{Namedfor|eponym|cat = surname}} == Historical Note == {{:Theorem/Historical Note}} == Sources == * {{BookReference|The Penguin Dictionary of Mathematics|1998|David Nelson|ed = 2nd|edpage = Second Edition...") |
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N 09:56 | User:Leigh.Samphier/Matroids/Matroid Bases Satisfy Formulation 3 of Matroid Base Axiom/Lemma 1 2 changes history +574 [Leigh.Samphier (2×)] | |||
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09:56 (cur | prev) −62 Leigh.Samphier talk contribs | ||||
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09:46 (cur | prev) +636 Leigh.Samphier talk contribs (Created page with "{{Proofread}} == Theorem == Let $M = \struct{S, \mathscr I}$ be a matroid. Let $\mathscr C$ denote the set of circuits of $M$. <onlyinclude> Let $C_1, C_2, \ldots, C_n \in \mathscr C$ satisfy: :$(1) \quad \forall 0 \le i, j \le n : C_i \ne C_j$ :$(2) \quad \forall 0 \le k \le n : C_k \nsubseteq \ds \bigcup_{i \ne k} C_i$ Let: :$D \subseteq S : \size D < n$ Then: :$\exists C \in \mathscr C :...") |
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09:54 | User:Leigh.Samphier/Matroids/Matroid Bases Satisfy Formulation 3 of Matroid Base Axiom 3 changes history +334 [Leigh.Samphier (3×)] | |||
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09:54 (cur | prev) −1 Leigh.Samphier talk contribs | ||||
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09:47 (cur | prev) +15 Leigh.Samphier talk contribs | ||||
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09:33 (cur | prev) +320 Leigh.Samphier talk contribs |
m 09:43 | Area of Integer Heronian Triangle is Multiple of 6 diffhist +2 Thonglicatra97 talk contribs |
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09:33 | Principle of Lever 4 changes history +1,491 [Prime.mover (4×)] | |||
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09:33 (cur | prev) +34 Prime.mover talk contribs | |||
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09:10 (cur | prev) +1,449 Prime.mover talk contribs | ||||
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08:33 (cur | prev) −12 Prime.mover talk contribs | ||||
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08:31 (cur | prev) +20 Prime.mover talk contribs |
m 01:01 | Primitive of Reciprocal of a squared minus x squared/Inverse Hyperbolic Function Form diffhist +5 Prime.mover talk contribs |
m 01:01 | Primitive of Reciprocal of x squared minus a squared/Logarithm Form 1 diffhist +5 Prime.mover talk contribs |
m 01:00 | Primitive of Reciprocal of x squared minus a squared/Inverse Hyperbolic Function Form diffhist +5 Prime.mover talk contribs |
m 00:56 | Primitive of Reciprocal of x squared minus a squared/Logarithm Form 2/Proof 3 diffhist +6 Prime.mover talk contribs |
m 00:54 | Eccentricity of Ellipse in terms of Semi-Major and Semi-Minor Axes diffhist 0 Prime.mover talk contribs |
18 May 2024
m 19:32 | Primitive of Reciprocal of a squared minus x squared/Logarithm Form 2 diffhist 0 Anjo talk contribs |
m 19:29 | Particular Solution to Homogeneous Linear Second Order ODE gives rise to Another diffhist +11 Anjo talk contribs |
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m 19:26 | Exponential Function is Solution of Constant Coefficient Homogeneous LSOODE iff Index is Root of Auxiliary Equation 2 changes history +4 [Anjo (2×)] | |||
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19:26 (cur | prev) +3 Anjo talk contribs | |||
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19:25 (cur | prev) +1 Anjo talk contribs |
m 19:24 | Solution of Constant Coefficient Homogeneous LSOODE diffhist +1 Anjo talk contribs |
m 19:23 | Method of Undetermined Coefficients/Product of Polynomial and Function of Sine and Cosine diffhist +2 Anjo talk contribs |
m 19:20 | Primitive of Reciprocal of a squared minus x squared/Inverse Hyperbolic Function Form diffhist 0 Anjo talk contribs |
m 19:20 | Primitive of Reciprocal of x squared minus a squared/Logarithm Form 1 diffhist 0 Anjo talk contribs |
m 19:19 | Primitive of Reciprocal of x squared minus a squared/Inverse Hyperbolic Function Form diffhist 0 Anjo talk contribs |
m 19:19 | Primitive of Reciprocal of x squared minus a squared/Logarithm Form 2/Proof 3 diffhist −1 Anjo talk contribs |
17:04 | Eccentricity of Ellipse in terms of Semi-Major and Semi-Minor Axes diffhist +616 Isaacreinhardt1 talk contribs |
08:17 | Arc Length for Parametric Equations diffhist +42 Prime.mover talk contribs |
m 07:25 | Riemann Integrable Dirac Function does not Exist diffhist −1 Prime.mover talk contribs |
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m 07:24 | Power Function is Convex Real Function 3 changes history +2 [Prime.mover; GordoPorto (2×)] | |||
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07:24 (cur | prev) +8 Prime.mover talk contribs | |||
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01:34 (cur | prev) −6 GordoPorto talk contribs (Minor LaTex mistake) | |||
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01:31 (cur | prev) 0 GordoPorto talk contribs Tag: Visual edit |
m 00:35 | Null Space Contains Zero Vector/Proof 1 diffhist −10 Prime.mover talk contribs |
m 00:35 | Null Space Contains Zero Vector diffhist +6 Prime.mover talk contribs |
m 00:31 | Method of Undetermined Coefficients diffhist +29 Prime.mover talk contribs |
m 00:30 | Method of Undetermined Coefficients/Exponential diffhist −2 Prime.mover talk contribs |
m 00:29 | Method of Undetermined Coefficients/Sine and Cosine/Particular Solution diffhist −2 Prime.mover talk contribs |
m 00:28 | Method of Undetermined Coefficients/Sine and Cosine/Particular Solution/i b is not Root of Auxiliary Equation/Exponential Form diffhist −6 Prime.mover talk contribs |
m 00:27 | Method of Undetermined Coefficients/Sine and Cosine/Particular Solution/i b is Root of Auxiliary Equation/Exponential Form diffhist −6 Prime.mover talk contribs (Please use the technique of a simple space between the apostrophes rather than putting one in braces. The latter compromises the presentation.) |
17 May 2024
m 12:53 | Continuity of Heaviside Step Function diffhist 0 Anjo talk contribs |
m 12:52 | Riemann Integrable Dirac Function does not Exist diffhist 0 Anjo talk contribs |
m 12:51 | Laplace Transform of Dirac Delta Function/Lemma diffhist 0 Anjo talk contribs |
m 12:34 | Method of Undetermined Coefficients/Exponential diffhist +4 Anjo talk contribs |
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m 12:33 | Method of Undetermined Coefficients 2 changes history +4 [Anjo (2×)] | |||
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12:33 (cur | prev) +2 Anjo talk contribs | |||
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12:33 (cur | prev) +2 Anjo talk contribs |
m 12:21 | Method of Undetermined Coefficients/Sine and Cosine/Particular Solution/i b is Root of Auxiliary Equation/Exponential Form diffhist +12 Anjo talk contribs |
m 12:20 | Method of Undetermined Coefficients/Sine and Cosine/Particular Solution/i b is not Root of Auxiliary Equation/Exponential Form diffhist +12 Anjo talk contribs |
m 12:19 | Method of Undetermined Coefficients/Sine and Cosine/Particular Solution diffhist +4 Anjo talk contribs |