Art of Problem Solving

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=User Count=
=User Count=
If this is your first time visiting this page, <b>SUBTRACT</b> one from the number below:
If this is your first time visiting this page, <b>SUBTRACT</b> one from the number below:
<center><math>G_{64}-4</math></center>
<center><math>G_{63}-5</math></center>
(Note that <math>G_{64}</math> is the Graham's number; in general, it does not hold that <math>G_{n-1}=G_n+1</math> for integral <math>n</math>.)
(Note that <math>G_{64}</math> is the Graham's number; in general, it does not hold that <math>G_{n-1}=G_n+1</math> for integral <math>n</math>.)



Revision as of 18:47, 28 November 2021

User Count

If this is your first time visiting this page, SUBTRACT one from the number below:

$G_{63}-5$

(Note that $G_{64}$ is the Graham's number; in general, it does not hold that $G_{n-1}=G_n+1$ for integral $n$.)

The Meaning of Life

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Never gonna give you up.