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26 April 2024
m 15:21 | Limit to Infinity of Binomial Coefficient over Power diffhist 0 CircuitCraft talk contribs (First proof seems to support this.) |
15:19 | User talk:CircuitCraft diffhist +337 CircuitCraft talk contribs |
m 12:08 | Definition:Isolated Singularity/Pole/Definition 2 diffhist +41 Prime.mover talk contribs |
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m 12:08 | Definition:Isolated Singularity/Pole/Definition 1 2 changes history +41 [Prime.mover (2×)] | |||
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12:08 (cur | prev) +39 Prime.mover talk contribs | |||
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12:07 (cur | prev) +2 Prime.mover talk contribs |
m 12:07 | Definition:Isolated Singularity/Riemann Surface diffhist +2 Prime.mover talk contribs |
m 12:05 | Definition:Isolated Singularity/Pole diffhist +2 Prime.mover talk contribs |
m 12:04 | Finite Subspace of Dense-in-itself Metric Space is not Open diffhist −5 Prime.mover talk contribs |
m 12:04 | Equivalence of Definitions of Limit Point in Metric Space/Definition 1 implies Definition 2 diffhist −5 Prime.mover talk contribs |
m 12:03 | Equivalence of Definitions of Closed Set in Metric Space diffhist −5 Prime.mover talk contribs |
N 12:03 | Definition:Isolated Point of Metric Space diffhist +102 Prime.mover talk contribs (Redirected page to Definition:Isolated Point (Metric Space)/Space) |
12:02 | Definition:Isolated Point (Metric Space)/Space diffhist +48 Prime.mover talk contribs |
m 12:01 | Definition:Isolated Point (Metric Space)/Subset diffhist +58 Prime.mover talk contribs |
12:01 | Definition:Isolated Point (Metric Space) diffhist −46 Prime.mover talk contribs |
m 11:58 | Definition:Isolated Point (Topology)/Space diffhist +53 Prime.mover talk contribs |
11:57 | Definition:Isolated Point (Topology)/Subset/Definition 2 diffhist +42 Prime.mover talk contribs |
11:56 | Definition:Isolated Point (Topology)/Subset/Definition 1 diffhist +42 Prime.mover talk contribs |
11:56 | Definition:Isolated Point (Topology)/Subset diffhist +2 Prime.mover talk contribs |
11:56 | Definition:Isolated Point (Topology) diffhist +43 Prime.mover talk contribs |
N 11:54 | Isomorphism (Abstract Algebra)/Examples/Addition under Doubling diffhist +1,309 Prime.mover talk contribs (Created page with "== Example of Isomorphism == <onlyinclude> Let $\N$ denote the set of natural numbers. Let $2 \N$ denote the set of even non-negative integers: :$2 \N := \set {0, 2, 4, 6, \ldots}$ Let $\struct {\N, +}$ and $\struct {2 \N, +}$ be the algebraic structures forme...") |
11:46 | Isomorphism (Abstract Algebra)/Examples diffhist +179 Prime.mover talk contribs |
m 11:45 | Linear Isometry is Injective/Corollary diffhist +12 Prime.mover talk contribs |
m 11:43 | Injective Linear Transformation between Normed Vector Spaces sends Closed Unit Ball to Closed Unit Ball iff Isometric Isomorphism diffhist +32 Prime.mover talk contribs |
m 11:42 | Definition:Linear Isometry diffhist +3 Prime.mover talk contribs |
N 11:41 | Definition:Isometrically Isomorphic Normed Division Rings diffhist +163 Prime.mover talk contribs (Redirected page to Definition:Isometric Isomorphism/Normed Division Ring) |
11:41 | Definition:Isometric Isomorphism/Normed Division Ring diffhist +1 Prime.mover talk contribs |
11:40 | Definition:Isometric Isomorphism on Normed Division Ring diffhist +96 Prime.mover talk contribs |
11:39 | Definition:Isometric Isomorphism/Normed Vector Space diffhist +189 Prime.mover talk contribs |
N 11:39 | Definition:Isometrically Isomorphic Normed Vector Spaces diffhist +161 Prime.mover talk contribs (Redirected page to Definition:Isometric Isomorphism/Normed Vector Space) |
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11:39 | Definition:Isometric Isomorphism on Normed Vector Space 2 changes history +95 [Prime.mover (2×)] | |||
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11:39 (cur | prev) −10 Prime.mover talk contribs | ||||
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11:39 (cur | prev) +105 Prime.mover talk contribs |
11:13 | Definition:Isomorphism (Abstract Algebra) diffhist +474 Prime.mover talk contribs |
N 11:09 | Isometry Preserves Congruence diffhist +1,254 Prime.mover talk contribs (Created page with "== Theorem == Let $\Gamma = \R^n$ denote the real Euclidean space of $n$ dimensions, wher $n = 2$ or $n = 3$. Let $\phi: \Gamma \to \Gamma$ be an isometry on $\Gamma$. Let $\FF$ be a geometric figure in $\Gamma$. The image of $\FF$ under $\phi$ is Definition:Congruence...") |
11:08 | Definition:Congruence (Geometry)/Opposite diffhist +35 Prime.mover talk contribs |
N 11:03 | Reflection is Isometry diffhist +884 Prime.mover talk contribs (Created page with "== Theorem == Let $\Gamma = \R^n$ denote the real Euclidean space of $n$ dimensions, wher $n = 2$ or $n = 3$. Let $\phi$ be a reflection in $\Gamma$. Then $\phi$ is an isometry. == Proof == {{ProofWanted}} == Sources == * {{BookReference|The Penguin Dictionary of Mathematics|1998|David Nelson|ed = 2nd|ed...") |
11:02 | Set of Isometries in Euclidean Space under Composition forms Group diffhist +56 Prime.mover talk contribs |
m 11:01 | Set of Isometries in Complex Plane under Composition forms Group diffhist +21 Prime.mover talk contribs |
m 11:00 | Discriminant is Invariant for Isometry of Conic Section diffhist +21 Prime.mover talk contribs |
11:00 | Category:Glide Reflections diffhist +21 Prime.mover talk contribs |
m 11:00 | Category:Definitions/Glide Reflections diffhist +21 Prime.mover talk contribs |
10:59 | Definition:Glide Reflection diffhist +42 Prime.mover talk contribs |
10:58 | Definition:Reflection (Geometry) diffhist +57 Prime.mover talk contribs |
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N 10:57 | Rotation is Isometry 2 changes history +893 [Prime.mover (2×)] | |||
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10:56 (cur | prev) +893 Prime.mover talk contribs (Created page with "== Theorem == Let $\Gamma = \R^n$ denote the real Euclidean space of $n$ dimensions, wher $n = 2$ or $n = 3$. Let $r_\theta$ be a rotation in $\Gamma$: Then $r_\theta$ is an isometry. == Proof == {{ProofWanted}} == Sources == * {{BookReference|The Penguin Dictionary of Mathematics|1998|David Nelson|ed = 2nd...") |
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10:52 | Translation Mapping is Isometry 3 changes history +542 [Prime.mover (3×)] | |||
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10:52 (cur | prev) −8 Prime.mover talk contribs | ||||
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09:52 (cur | prev) +61 Prime.mover talk contribs | ||||
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09:51 (cur | prev) +489 Prime.mover talk contribs |
N 09:04 | Definition:Rigid Motion diffhist +112 Prime.mover talk contribs (Redirected page to Definition:Isometry (Euclidean Geometry)) |