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**n872yt3r****Member**- Registered: 2013-01-21
- Posts: 392

Here's a strategy I use for the awesome topic "Post more bigger numbers".

For the N872yt3r sequence, take a number, X. Let's say X = 2, just so my calculator doesn't explode. (Try doing this with 8)

First, you add it to itself: 2+2=4.

Then multiply the result by itself and X: 4*2*4=32.

Then do that to the power of 2, 4, 2*4 (8) and itself (round it if you get an e+y on your calculator): 149088121440417.

Then find the ** factorial** (Ugh) *Gulp*: Awww... my calculator exploded. Someone find the factorial of 149088121440417.

(Wolfram-Alpha can't do it!)

OK, so the N872yt3r equivalent to 2 is... 149088121440417!.

- n872yt3r

Math Is Fun Rocks!

By the power of the exponent, I square and cube you!

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**n872yt3r****Member**- Registered: 2013-01-21
- Posts: 392

And that's why on the post "Post more bigger numbers" we usually put a formula like this, not an actual number...

- n872yt3r

Math Is Fun Rocks!

By the power of the exponent, I square and cube you!

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**bobbym****Administrator**- From: Bumpkinland
- Registered: 2009-04-12
- Posts: 81,468

Hi;

I have the result, but I do not yet know how to get it.

All physicists, and a good many quite respectable mathematicians are contemptuous about proof.

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**n872yt3r****Member**- Registered: 2013-01-21
- Posts: 392

Thanks.

- n872yt3r

Math Is Fun Rocks!

By the power of the exponent, I square and cube you!

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**bobbym****Administrator**- From: Bumpkinland
- Registered: 2009-04-12
- Posts: 81,468

Those numbers still cannot compare to numbers like Graham's number.

I have the result, but I do not yet know how to get it.

All physicists, and a good many quite respectable mathematicians are contemptuous about proof.

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**n872yt3r****Member**- Registered: 2013-01-21
- Posts: 392

Then try putting Graham's number into the N872yt3r Sequence!

- n872yt3r

Math Is Fun Rocks!

By the power of the exponent, I square and cube you!

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**anonimnystefy****Real Member**- From: The Foundation
- Registered: 2011-05-23
- Posts: 14,813

The last number there is still much, much larger than the n872t3r equivalent of the Graham's number.

Here lies the reader who will never open this book. He is forever dead.

Taking a new step, uttering a new word, is what people fear most. ― Fyodor Dostoyevsky, Crime and Punishment

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