Question

OEIS A000255 recursion.

score 199 · Answer 1 · 2012-08-03 22:33:54

199

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OEIS A000255 recursion.

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score 182 · Answer 2 · 2012-08-08 22:28:52

182

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Indeterminacy in second degree equations of Spencer-Brown's "Laws of Form"

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score 6.8k · Answer 3 · 2012-09-05 03:48:36

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score 23.3k · Answer 4 · 2012-09-13 02:56:29

23.3k

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score 215 · Answer 5 · 2012-10-05 22:25:37

215

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score 1.8k · Answer 6 · 2012-10-06 16:55:51

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score 1.6k · Answer 7 · 2026-03-26 06:18:51

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score 555 · Answer 8 · 2026-03-26 02:47:49

555

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Question on the use of a parametric version of Transfinite Recursion Theorem in Introduction to Set Theory 3rd ed. by Hrbacek and Jech

Published on 26 Mar 2026 - 2:47

score 5.3k · Answer 9 · 2012-10-18 23:31:35

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score 312 · Answer 10 · 2012-10-24 16:56:41

312

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Published on 24 Oct 2012 - 16:56

score 21k · Answer 11 · 2012-10-29 16:43:54

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score 1.2k · Answer 12 · 2012-10-31 12:54:15

1.2k

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Published on 31 Oct 2012 - 12:54

score 667 · Answer 13 · 2012-11-05 17:30:06

667

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Do we really need the recursion theorem if we deal only with specific recursively defined functions?

Published on 05 Nov 2012 - 17:30

score 55 · Answer 14 · 2012-11-08 20:28:19

55

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score 260 · Answer 15 · 2012-11-08 22:02:33

260

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Proofs with sequences, eigenvalues and matrices

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List Question

OEIS A000255 recursion.

Indeterminacy in second degree equations of Spencer-Brown's "Laws of Form"

How can I explain this integer partitions function recursion?

What is the solution to the following recurrence relation with square root: $T(n)=T (\sqrt{n}) + 1$?

Convert a recurrence relationship into an algebraic equation

Solving a mathematical recursion to find explicit function

Recursively Solving a Bellman Equation

Question on the use of a parametric version of Transfinite Recursion Theorem in Introduction to Set Theory 3rd ed. by Hrbacek and Jech

Can every recursive formula be expressed explicitly?

Solving a recurrence where $a_{n} =a_{n-1} +\lfloor {\sqrt {a_{n-1}}}\rfloor$

Find a formula for a sequence of number

Logistic Map closed form for $x_{n+1}=rx_n(1-x_n), n\in\mathbb N_0$?

Do we really need the recursion theorem if we deal only with specific recursively defined functions?

Simple linear recursion

Proofs with sequences, eigenvalues and matrices

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