Difference between revisions of "User:Smileapple"

m (Never gonna give you up. That, my good friend, is the meaning of life.)
m
Line 1: Line 1:
 
=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> by <math>1</math>and keeping the subtracted integer as-is (for reference, the starting number is <math>G_{64}</math>):
+
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 one 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_{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>.)
 
(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>.)

Revision as of 19:53, 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 one 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 $n$.)

Tasks

1. Visit my discussion page.

2. DO MATH.

The Meaning of Life

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

























Never gonna give you up. That, my good friend, is the meaning of life.