Difference between revisions of "User:Smileapple"

(Ok, I swear I'll follow the rules from now on)
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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 <b>OR</b> take the <b> SQUARE </b> by increasing the index of <math>G</math> and keeping the subtracted integer as-is (for reference, the starting number is <math>G_{64}</math>:
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If this is your first time visiting this page, <b>SUBTRACT</b> one from the number below <b>OR</b> take the <b> SQUARE </b> by increasing the index of <math>G</math> by <math>1</math>and keeping the subtracted integer as-is (for reference, the starting number is <math>G_{64}</math>):
 
<center><font size="100px"><math>G_{65}-9</math></font></center>
 
<center><font size="100px"><math>G_{65}-9</math></font></center>
(Note that <math>G_{AAAAAAAAAAHHHH}</math> is the Graham's number; in general, it holds that <math>G_{n-1}=G_n-1</math> for integral <math>n</math>.)
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(Note that <math>G_{64}</math> is the Graham's number; in general, it holds that <math>G_{n-1}=G_n-1</math> for integral <math>n</math>.)
  
 
=The Meaning of Life=
 
=The Meaning of Life=

Revision as of 20:38, 28 November 2021

User Count

If this is your first time visiting this page, SUBTRACT one from the number below OR take the SQUARE by increasing the index of $G$ by $1$and keeping the subtracted integer as-is (for reference, the starting number is $G_{64}$):

$G_{65}-9$

(Note that $G_{64}$ is the Graham's number; in general, it holds that $G_{n-1}=G_n-1$ for integral $n$.)

The Meaning of Life

Why does this page exist? Scroll down to find out.

























Never gonna give you up.