Question

Is there a system to write arbitrarily large numbers on finite space?

score 55 · Answer 1 · 2024-02-04 21:00:29

55

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Is there a system to write arbitrarily large numbers on finite space?

Published on 04 Feb 2024 - 21:00

score 119 · Answer 2 · 2024-02-15 22:26:16

119

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How big do hyper-reals get?

Published on 15 Feb 2024 - 22:26

score 93 · Answer 3 · 2024-03-12 07:46:30

93

Views

Is $\text{BRANCH}(n)$ finite for $n > 2$?

Published on 12 Mar 2024 - 7:46

score 483 · Answer 4 · 2015-01-04 19:50:19

483

Views

Fast growing hierarchy : How can I show that any sequence grows faster than the one before?

Published on 04 Jan 2015 - 19:50

score 239 · Answer 5 · 2015-01-12 18:06:44

239

Views

What are sharp lower and upper bounds of the fast growing hierarachy?

Published on 12 Jan 2015 - 18:06

score 2.9k · Answer 6 · 2015-01-12 20:25:10

2.9k

Views

Modulus calculation for big numbers

Published on 12 Jan 2015 - 20:25

score 159 · Answer 7 · 2015-01-18 13:39:11

159

Views

Which arrangement produces the largest number?

Published on 18 Jan 2015 - 13:39

score 583 · Answer 8 · 2015-05-10 20:28:07

583

Views

How can the number $\left\langle \matrix {3&3\\3&3}\right\rangle $ be described?

Published on 10 May 2015 - 20:28

score 544 · Answer 9 · 2015-06-30 18:18:42

544

Views

Graham's Number versus another large number

Published on 30 Jun 2015 - 18:18

score 174 · Answer 10 · 2015-07-01 14:24:04

174

Views

Comparing conway chains

Published on 01 Jul 2015 - 14:24

score 48 · Answer 11 · 2015-07-17 17:31:31

48

Views

find least multiple formed only of 1's of given number

Published on 17 Jul 2015 - 17:31

score 2.7k · Answer 12 · 2015-07-20 12:08:49

2.7k

Views

Is there a number so large that we could never calculate it?

Published on 20 Jul 2015 - 12:08

score 125 · Answer 13 · 2015-07-26 18:26:46

125

Views

Comparison of arbitary conway chains (in particular a chain with $m$ $m's$) to $f_{\omega^2}(n)$

Published on 26 Jul 2015 - 18:26

score 303 · Answer 14 · 2015-07-29 09:14:58

303

Views

Do "small" and "large" numbers actually exist in an absolute sense?

Published on 29 Jul 2015 - 9:14

score 193 · Answer 15 · 2015-08-04 16:10:50

193

Views

Tight bounds for Bowers array notation

Published on 04 Aug 2015 - 16:10

List Question

Is there a system to write arbitrarily large numbers on finite space?

How big do hyper-reals get?

Is $\text{BRANCH}(n)$ finite for $n > 2$?

Fast growing hierarchy : How can I show that any sequence grows faster than the one before?

What are sharp lower and upper bounds of the fast growing hierarachy?

Modulus calculation for big numbers

Which arrangement produces the largest number?

How can the number $\left\langle \matrix {3&3\\3&3}\right\rangle $ be described?

Graham's Number versus another large number

Comparing conway chains

find least multiple formed only of 1's of given number

Is there a number so large that we could never calculate it?

Comparison of arbitary conway chains (in particular a chain with $m$ $m's$) to $f_{\omega^2}(n)$

Do "small" and "large" numbers actually exist in an absolute sense?

Tight bounds for Bowers array notation

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