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Show new changes starting from 14:46, 12 November 2019
   
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12 November 2019

 m   10:19  Sequence of Successive Longest Collatz Sequence Generators‎‎ 2 changes history+354[DVD‎ (2×)]
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10:19 (cur | prev) +101 DVD talk contribs converse
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09:52 (cur | prev) +253 DVD talk contribs

11 November 2019

     16:45  Leigh.Samphier/Sandbox/Partial Sums of P-adic Expansion forms Coherent Sequence‎‎ 2 changes history+1,595[Leigh.Samphier‎ (2×)]
     
16:45 (cur | prev) +119 Leigh.Samphier talk contribs
     
16:36 (cur | prev) +1,476 Leigh.Samphier talk contribs
     12:41  Viète's Formulas‎‎ 9 changes history-16[Gbgustafson‎ (4×); Prime.mover‎ (5×)]
     
12:41 (cur | prev) +84 Prime.mover talk contribs
     
12:31 (cur | prev) -227 Prime.mover talk contribs
     
12:01 (cur | prev) +443 Gbgustafson talk contribs
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12:00 (cur | prev) -13 Prime.mover talk contribs
     
09:33 (cur | prev) +40 Prime.mover talk contribs
     
05:25 (cur | prev) -425 Prime.mover talk contribs
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03:07 (cur | prev) 0 Gbgustafson talk contribs Index i=1 changed to i=0. "Lament: nothing is ever easy"
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03:02 (cur | prev) -2 Gbgustafson talk contribs Fixed maverick paren error by a template change. Annotations failed earlier now work.
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02:48 (cur | prev) +84 Gbgustafson talk contribs Missing $\sum_{i=1}^n a_i x^i $ added. Aids a change of index, e.g., $x^n+\sum_{j=1}^n a_j x^{j-1}$ found in Knuth.

10 November 2019

     17:26  12 Pentominoes‎‎ 2 changes history+109[DVD‎ (2×)]
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17:26 (cur | prev) +10 DVD talk contribs
     
17:08 (cur | prev) +99 DVD talk contribs second thought...
N    16:35  Leigh.Samphier/Sandbox/P-adic Expansion is a Cauchy Sequence in P-adic Norm/Represents a P-adic Number diffhist +940 Leigh.Samphier talk contribs Created page with "{{Proofread}} == Theorem == Let $p$ be a prime number. Let $\norm {\,\cdot\,}_p$ be the $p$-adic norm on the Defini..."
N    16:07  Leigh.Samphier/Sandbox/Partial Sums of P-adic Expansion forms Coherent Sequence diffhist +544 Leigh.Samphier talk contribs Created page with "{{Proofread}} == Theorem == Let $p$ be a prime number. Let $\displaystyle \sum_{n \mathop = 0}^\infty d_n p^n$ be a Definition:P-adic Expansio..."

9 November 2019

 m   01:03  Viète's Formulas diffhist +4 Gbgustafson talk contribs Edit (-1)^k to (-1)^{n-k} in last line of proof. Theorem statement OK.

8 November 2019

     05:31  Leigh.Samphier/Sandbox/Matroid satisfies Base Axiom‎‎ 3 changes history-7[Leigh.Samphier‎ (3×)]
     
05:31 (cur | prev) -5 Leigh.Samphier talk contribs
     
05:24 (cur | prev) -1 Leigh.Samphier talk contribs
     
05:23 (cur | prev) -1 Leigh.Samphier talk contribs
     05:09  Leigh.Samphier/Sandbox/Alternative Axiomatization of Matroid‎‎ 2 changes history+52[Leigh.Samphier‎ (2×)]
     
05:09 (cur | prev) -1 Leigh.Samphier talk contribs
     
05:05 (cur | prev) +53 Leigh.Samphier talk contribs
     05:08  Leigh.Samphier/Sandbox/All Bases of Matroid have same Cardinality‎‎ 6 changes history+372[Leigh.Samphier‎ (6×)]
     
05:08 (cur | prev) -1 Leigh.Samphier talk contribs
     
05:04 (cur | prev) +135 Leigh.Samphier talk contribs
     
05:01 (cur | prev) -35 Leigh.Samphier talk contribs
     
04:25 (cur | prev) +196 Leigh.Samphier talk contribs
     
04:22 (cur | prev) +35 Leigh.Samphier talk contribs
     
04:21 (cur | prev) +42 Leigh.Samphier talk contribs
     05:07 Move log Leigh.Samphier talk contribs moved page Leigh.Samphier/Sandbox/Matroid satisfies Base Axioms to Leigh.Samphier/Sandbox/Matroid satisfies Base Axiom
     05:03  Leigh.Samphier/Sandbox/Independent Set can be Augmented by Larger Independent Set‎‎ 3 changes history+131[Leigh.Samphier‎ (3×)]
     
05:03 (cur | prev) +66 Leigh.Samphier talk contribs
     
03:23 (cur | prev) +1 Leigh.Samphier talk contribs
     
03:21 (cur | prev) +64 Leigh.Samphier talk contribs

7 November 2019

     07:25  P-adic Number is Limit of Unique P-adic Expansion‎‎ 2 changes history-18[Leigh.Samphier‎ (2×)]
     
07:25 (cur | prev) -6 Leigh.Samphier talk contribs
     
07:21 (cur | prev) -12 Leigh.Samphier talk contribs
     07:24  P-adic Numbers are Generated Ring Extension of P-adic Integers diffhist -12 Leigh.Samphier talk contribs
     07:23  P-adic Integers is Metric Completion of Integers diffhist -6 Leigh.Samphier talk contribs
     07:23  (Move log)[Leigh.Samphier‎ (6×)]
     
07:23 Leigh.Samphier talk contribs moved page Every P-adic Number is Integer Power of p times P-adic Integer to P-adic Number is Integer Power of p times P-adic Integer
     
07:19 Leigh.Samphier talk contribs moved page Every P-adic Integer is Limit of Unique P-adic Expansion to P-adic Integer is Limit of Unique P-adic Expansion
     
07:17 Leigh.Samphier talk contribs moved page Every P-adic Number is Limit of Unique P-adic Expansion to P-adic Number is Limit of Unique P-adic Expansion
     
07:03 Leigh.Samphier talk contribs moved page Every P-adic Expansion is a Cauchy Sequence in P-adic Norm to P-adic Expansion is a Cauchy Sequence in P-adic Norm
     
07:03 Leigh.Samphier talk contribs moved page Every P-adic Expansion is a Cauchy Sequence in P-adic Norm/Converges to P-adic Number to P-adic Expansion is a Cauchy Sequence in P-adic Norm/Converges to P-adic Number
     
06:59 Leigh.Samphier talk contribs moved page Every Coherent Sequence Converges to P-adic Integer to Coherent Sequence Converges to P-adic Integer
     07:20  Coherent Sequence Converges to P-adic Integer‎‎ 2 changes history-12[Leigh.Samphier‎ (2×)]
     
07:20 (cur | prev) -6 Leigh.Samphier talk contribs
     
07:14 (cur | prev) -6 Leigh.Samphier talk contribs
     07:13  P-adic Expansion is a Cauchy Sequence in P-adic Norm‎‎ 2 changes history-18[Leigh.Samphier‎ (2×)]
     
07:13 (cur | prev) -6 Leigh.Samphier talk contribs
     
07:08 (cur | prev) -12 Leigh.Samphier talk contribs
     07:05  P-adic Expansion is a Cauchy Sequence in P-adic Norm/Converges to P-adic Number diffhist -12 Leigh.Samphier talk contribs
     06:59  Coherent Sequence is Partial Sum of P-adic Expansion diffhist -6 Leigh.Samphier talk contribs
     06:51  P-adic Numbers is Locally Compact Topological Space diffhist -7 Leigh.Samphier talk contribs