(shouting)

my number is bigger!

...or in other words: post-whoring
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Re: my number is bigger!

Post by Lunikyuu »

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Re: my number is bigger!

Post by Window Squeegee »

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Re: my number is bigger!

Post by Heraga »

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Re: my number is bigger!

Post by spittySynthyHands »

Hmm. I think I've got it.

First, Let A(x, y) be the Ackermann Function.

Then:

Code: Select all

Let B(x,y) be
	x for y = 0
	B( A(x,x), y - 1) for every other case.

finally, let my number C be
	C = B( B(G,G), B(G,G))
	where G is Grahams Number.
Which means C is the result of calling Ackermann with Grahams number as arguments, then calling Ackermann again on that, and again, and again, etc. a grahams number of times, and then doing the entire process again with the number that comes out of that. The number that comes out should be pretty big, considering how fast Ackermanns function grows.

Hoorary for recursive function definition!
For more información please reread this post.
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Re: my number is bigger!

Post by 1234abcdcba4321 »

Code: Select all

A(x)=x^^^^^(x ^s)^^^x
B(x)(y)=B(A(A(x)))(y-1), if y=0 then the value is the number placed in x. (same with all my other stuff here)
C(x)(y)=C(B[B(x^x)(y^y)][B(x^x)(y^y)])(y-1)
D(x)(y)(z)=D(C(C(x^x)(y^y))((x^x)(y^y))(C(x^x)(y^y))((x^x)(y^y)))(y^^z^^y^^z)(z-0.01)
my number is D(G)(G)(G^^^^^^G^^^^^^G^^^^^^G^^^^^^G)
I have no idea how big this one is
G is graham's just like with the other dude
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Re: my number is bigger!

Post by raekuul »

(10^10)!
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Re: my number is bigger!

Post by 1234abcdcba4321 »

raekuul wrote:(10^10)!
That isn't even that much.
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Re: my number is bigger!

Post by pholtos »

1234abcdcba4321 wrote:
raekuul wrote:(10^10)!
That isn't even that much.
68! or so overflows a calculator.
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Re: my number is bigger!

Post by raekuul »

1234abcdcba4321 wrote:
raekuul wrote:(10^10)!
That isn't even that much.
10^10 is 10,000,000,000, (10 short billion, or 10 long milliard) so you're suggesting that 10,000,000,000 * 9,999,999,999 * 9,999,999,998 * ... * 2 * 1 isn't mindbogglingly large. Which while in the context of other numbers given thus far in the thread it probably very definitely is small change, it's still larger than I can personally comprehend.

Seriously, Graham's Number thrown into Ackermann as the initial argument, then passing the result into Ackermann for a number of iterations equal to Graham's Number ? You people are bananas and I love you for it
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Re: my number is bigger!

Post by Snakebite969 »

The gradient of a curve with the equation x^(G+7x)+x^G, at a point when x=G
G, of course, is grahams number
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Re: my number is bigger!

Post by pholtos »

(((((The number of forums * the number of subforums * the number of threads * the number of posts * the number of words * the number of letters * the number of members)!)^n)!)^n)!

there n = The number of forums * the number of subforums * the number of threads * the number of posts * the number of words * the number of letters * the number of members

Also all of that is simply referring to the talkhaus.
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Re: my number is bigger!

Post by 1234abcdcba4321 »

pholtos wrote:(((((The number of forums * the number of subforums * the number of threads * the number of posts * the number of words * the number of letters * the number of members)!)^n)!)^n)!

there n = The number of forums * the number of subforums * the number of threads * the number of posts * the number of words * the number of letters * the number of members

Also all of that is simply referring to the talkhaus.
For some reason I don't feel like that's as much as Graham's number to the Graham's number, let alone some of the higher numbers posted here.
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Re: my number is bigger!

Post by TheFinalSentinel »

9
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Re: my number is bigger!

Post by Septentrion Pleiades »

TheFinalSentinel wrote:9
For some reason I don't feel like that's as much as Graham's number to the Graham's number, let alone some of the higher numbers posted here.
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Re: my number is bigger!

Post by Learning-Timebuster »

999
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Re: my number is bigger!

Post by Wohlstand »

Learning-Timebuster wrote:999
lim (x->oo) ( x*9((9)9))9 / root[999]( (99)*10-9 ) :lol:
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