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- This edit created a new page (also see list of new pages)
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10 May 2024
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13:59 | N over 2 times Reciprocal of 1 Plus n Squared x Squared to the Power of 3/2 Delta Sequence 3 changes history +271 [Prime.mover; Hbghlyj (2×)] | |||
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13:59 (cur | prev) −8 Hbghlyj talk contribs | |||
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13:59 (cur | prev) +205 Hbghlyj talk contribs (Suggest rename to 'Editing N over 2 times Reciprocal of 1 Plus n Squared x Squared to the Power of 3 Halfs Delta Sequence') | ||||
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00:09 (cur | prev) +74 Prime.mover talk contribs | ||||
| m 06:02 | Sturm-Liouville Problem diffhist +1 Prime.mover talk contribs | ||||
9 May 2024
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N 19:15 | N over 2 times Reciprocal of 1 Plus n Squared x Squared to the Power of 3/2 Delta Sequence 2 changes history +6,179 [Hbghlyj (2×)] | |||
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19:15 (cur | prev) +226 Hbghlyj talk contribs (Created a similar page to N over Pi times Reciprocal of 1 Plus n Squared x Squared Delta Sequence) | ||||
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19:04 (cur | prev) +5,953 Hbghlyj talk contribs (Created page with "== Theorem == <onlyinclude> Let $\sequence {\map {\delta_n} x}$ be a sequence such that: :$\ds \map {\delta_n} x := \frac n 2 \frac 1 {\paren{1 + n^2 x^2}^{3 / 2} }$ Then $\sequence {\map {\delta_n} x}_{n \mathop \in {\N_{>0} } }$ is a delta sequence. That is, in the distributional sense it holds that: :$\ds \lim_{n \mathop \to \infty} \map {\delta_n} x = \map \delta x$ or :$\ds \lim_{n \m...") | |||
8 May 2024
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22:55 | Degenerate Linear Operator Plus Identity is Fredholm Operator 3 changes history −61 [Prime.mover; Usagiop (2×)] | |||
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22:55 (cur | prev) −22 Prime.mover talk contribs | |||
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18:32 (cur | prev) −24 Usagiop talk contribs | ||||
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18:30 (cur | prev) −15 Usagiop talk contribs | ||||
6 May 2024
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N 07:13 | Outer Jordan Content of Right Triangle 3 changes history +2,809 [CircuitCraft; Prime.mover (2×)] | |||
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07:13 (cur | prev) +286 Prime.mover talk contribs | ||||
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07:12 (cur | prev) +67 Prime.mover talk contribs | ||||
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06:14 (cur | prev) +2,456 CircuitCraft talk contribs (Created page with "== Theorem == Let $T \subseteq \R^2$ be defined as: :$T = \set {\tuple {x, y} \in \R^2 : x \ge 0 \land y \ge 0 \land x + y \le 1}$ Then: :$\map {m^*} T = \dfrac 1 2$ == Proof == Let $\epsilon > 0$ be arbitrary. By the Axiom of Archimedes, let $n \in \N$ such that: :$n > 2 \epsilon$ Define $C \subseteq \powerset {\R^2}$ as: :$C = \set {\closedint {\dfrac p n} {\dfrac {p + 1} n} \times \closedint {\dfrac q n} {\dfrac {q + 1} n} : p, q \in \set {0, 1, \dotsc, n...") | |||
5 May 2024
| 10:03 | Decomposition of Field Extension as Separable Extension followed by Purely Inseparable diffhist +155 Hbghlyj talk contribs (Fixed {{explain|why?}}) | ||||
4 May 2024
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23:52 | Decomposition of Field Extension as Separable Extension followed by Purely Inseparable 4 changes history +186 [Hbghlyj; Prime.mover (3×)] | |||
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23:52 (cur | prev) +1 Prime.mover talk contribs | |||
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23:52 (cur | prev) +21 Prime.mover talk contribs | ||||
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15:15 (cur | prev) +95 Hbghlyj talk contribs (add one more step) | ||||
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08:45 (cur | prev) +69 Prime.mover talk contribs | ||||
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08:36 | Separable Degree of Field Extensions is Multiplicative 2 changes history +56 [Prime.mover (2×)] | |||
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08:36 (cur | prev) +20 Prime.mover talk contribs | ||||
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08:30 (cur | prev) +36 Prime.mover talk contribs | |||
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08:20 | Primitive Element Theorem 6 changes history +1,913 [Prime.mover; Hbghlyj (5×)] | |||
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08:20 (cur | prev) +72 Prime.mover talk contribs | |||
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01:00 (cur | prev) +65 Hbghlyj talk contribs (add more words) | |||
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00:57 (cur | prev) −33 Hbghlyj talk contribs (not necessary to write " : E \longrightarrow \overline{F}" so removed it) | |||
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00:55 (cur | prev) +5 Hbghlyj talk contribs (\bar to \overline) | |||
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00:54 (cur | prev) 0 Hbghlyj talk contribs (Fix mistake) | |||
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00:53 (cur | prev) +1,804 Hbghlyj talk contribs (Add proof) | ||||
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08:16 | Steinitz's Theorem 4 changes history +2,101 [Prime.mover (2×); Hbghlyj (2×)] | |||
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08:16 (cur | prev) +1 Prime.mover talk contribs | |||
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08:14 (cur | prev) +50 Prime.mover talk contribs | ||||
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01:35 (cur | prev) +30 Hbghlyj talk contribs (add more words) | ||||
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01:33 (cur | prev) +2,020 Hbghlyj talk contribs (Add proof) | ||||
3 May 2024
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N 23:41 | Separable Degree of Field Extensions is Multiplicative 3 changes history +1,473 [Hbghlyj (3×)] | |||
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23:41 (cur | prev) +101 Hbghlyj talk contribs (add more words) | |||
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23:38 (cur | prev) +879 Hbghlyj talk contribs (Add proof) | ||||
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19:53 (cur | prev) +493 Hbghlyj talk contribs (Creating the page based on a theorem in Lang's book, which in needed in Transitivity of Separable Field Extensions) | |||
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N 23:12 | Steinitz's Theorem 3 changes history +1,154 [Hbghlyj (3×)] | |||
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23:12 (cur | prev) +157 Hbghlyj talk contribs (add a BookReference) Tag: Visual edit: Switched | ||||
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20:27 (cur | prev) −61 Hbghlyj talk contribs | |||
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20:26 (cur | prev) +1,058 Hbghlyj talk contribs (A theorem needed in the proof of Primitive Element Theorem. name based on Wikipedia page https://en.wikipedia.org/wiki/Steinitz%27s_theorem_(field_theory)) | |||
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23:11 | Primitive Element Theorem 4 changes history +357 [Hbghlyj (4×)] | |||
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23:11 (cur | prev) +155 Hbghlyj talk contribs (add a BookReference) | ||||
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20:24 (cur | prev) +41 Hbghlyj talk contribs (Add "Also see") | ||||
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20:23 (cur | prev) +15 Hbghlyj talk contribs | |||
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20:11 (cur | prev) +146 Hbghlyj talk contribs (add a BookReference) | ||||
| 19:19 | Decomposition of Field Extension as Separable Extension followed by Purely Inseparable diffhist +499 Hbghlyj talk contribs (Fixed {{proof wanted|use transitivity of separable extensions}}) | ||||