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15
Math.TechQA.Club
2016-04-16 02:25:58
204
Views
Extending fast growing functions to the reals "naturally"
Published on
16 Apr 2016 - 2:25
#calculus
#reference-request
#big-numbers
616
Views
Does Graham's number have an odd or an even number of digits?
Published on
21 Apr 2016 - 19:28
#number-theory
#recreational-mathematics
#big-numbers
309
Views
What is the smallest number $n$ for which $bb(n)>f_{\epsilon_0}(5)$ is known?
Published on
13 May 2016 - 23:09
#number-theory
#turing-machines
#big-numbers
232
Views
The smallest number $m$, such that $m\uparrow \uparrow (n+1)>n\uparrow\uparrow n$
Published on
16 May 2016 - 21:29
#number-theory
#tetration
#big-numbers
#power-towers
190
Views
What is the smallest number $n$ , such that $n\uparrow^4 n>3\uparrow^5 3$ holds?
Published on
20 May 2016 - 22:58
#big-numbers
433
Views
Where does googolplum lie in the fast growing hierarchy?
Published on
28 May 2016 - 22:20
#number-theory
#big-numbers
328
Views
How can I prove this sharp upper bound?
Published on
01 Jun 2016 - 15:26
#number-theory
#big-numbers
6.5k
Views
explicit upper bound of TREE(3)
Published on
03 Jun 2016 - 21:21
#combinatorics
#graph-theory
#computability
#big-numbers
196
Views
How can I show, that $N\uparrow\uparrow N$ is not "much larger" than $N$ for very large $N\ $?
Published on
05 Jun 2016 - 18:19
#number-theory
#tetration
#big-numbers
109
Views
Large, small but a useful number.
Published on
07 Jun 2016 - 14:43
#elementary-number-theory
#recreational-mathematics
#big-list
#big-numbers
750
Views
Is this the correct way to compute the last $n$ digits of Graham's number?
Published on
10 Jun 2016 - 21:31
#number-theory
#modular-arithmetic
#big-numbers
837
Views
What is the Googol root of a Googolplex?
Published on
22 Jun 2016 - 20:29
#big-numbers
1.2k
Views
How many digits of the googol-th prime can we calculate (or were calculated)?
Published on
04 Jul 2016 - 16:17
#number-theory
#reference-request
#prime-numbers
#big-numbers
1.3k
Views
First $n$ digits of Graham's Number
Published on
17 Apr 2013 - 21:55
#big-numbers
972
Views
How do I calculate the 2nd term of continued fraction for the power tower ${^5}e=e^{e^{e^{e^{e}}}}$
Published on
26 Apr 2013 - 6:40
#numerical-methods
#exponentiation
#continued-fractions
#tetration
#big-numbers
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