My number is bigger than yours! 3

[SunJumper]

Take Graham's Number. It is defined as:

3ÃŽÃŽÃŽÃŽ3 = G1

\ /

3ÃŽÃŽÃŽÃŽÃŽÃŽÃŽ <-- G1 ÃŽs --> ÃŽÃŽÃŽÃŽÃŽ3 = G2

And so on until G64, which is Graham's Number.

This number is tiny.

Continue this until GG (ie G(Graham's Number)).

Replace all 3s with GGs. The number of arrows in the first line is now GG as well. Hence:

GGÃŽÃŽÃŽÃŽ <-- GG ÃŽs --> ÃŽÃŽÃŽÃŽGG = GG1

But,

GG2 = GG1ÃŽÃŽÃŽÃŽ <-- GG ÃŽs --> ÃŽÃŽÃŽÃŽGG1

Repeat until GGG.

Now, GGG1 = GGGÃŽÃŽÃŽÃŽ <-- GGG ÃŽs --> ÃŽÃŽÃŽÃŽGGG, and so on.

Repeat until GGGGG <-- GGGGG <-- GGGGG <-- ... <-- G Gs --> ... --> GGGGG --> GGGGG --> GGGGG

With G64 (Graham's Number) number of pairs of arrows.

That is my number. I call it Sunjumper's Mediocre Number.

[O Nerd]

Stuff's getting too Graham-ish for me!

ABANDON THREAD!

[Guest alemagno12]

Ok.

Let define GG1 = GG^(GG)^GG where a^(n)^b = a^^^...^^^b with n arrows

Let define GG2 = GG1^(GG1)^GG1

Let define GGn = GG(n-1)^(GG(n-1))^GG(n-1)

Let define GGG1 = GGG^(GGG)^GGG

Let define GGG2 = GGG1^(GGG1)^GGG1

Let define GGGn = GGG(n-1)^(GGG(n-1))^GGG(n-1)

Let define GGG...GGG1 = GGG...GGG^(GGG...GGG)^GGG...GGG

Let define GGG...GGGn = GGG...GGG(n-1)^(GGG...GGG(n-1))^GGG...GGG(n-1)

Let define H1 = GGG64, and Hn = GGG...GGG64 with H(n-1) G's

Let define HG1 = HG^(HG)^HG

Let define HGn = HG(n-1)^(HG(n-1))^HG(n-1)

Let define HGGG...GGG1 = HGGG...GGG^(HGGG...GGG)^HGGG...GGG and HGGG...GGGn = HGGG...GGG(n-1)^(HGGG...GGG(n-1))^HGGG...GGG(n-1)

Let define HH1 = HGGG64 and HHn = HGGG...GGG64 with HH(n-1) G's

Number is HH64

[Guest alemagno12]

I'm still waiting for someone to beat my number.

[Sun]

25,000,000,000(c ³⁰⁰ ) x300

c=the speed of light

Answer: A REALLY BIG NUMBER which no online calculator can get.

Edited October 11, 2014 by Sun

[MrWalrus123]

I have an even bigger "number"...

​∞

[Guest alemagno12]

25,000,000,000(c ³⁰⁰ ) x300

c=the speed of light

Answer: A REALLY BIG NUMBER which no online calculator can get.

I have an even bigger "number"...

​∞

[Designer225]

235. Looked up the Unicode table for this.

[Guest alemagno12]

235. Looked up the Unicode table for this.

[Designer225]

NO is not a number. RESTART.

1.

[General Rarity]

0.1 x 100

take that!

[Guest alemagno12]

Ok then.

10^9999999

Edited October 11, 2014 by alemagno12

[Thomas988]

10^9999999999999999

Get rekt, son.

[GreeningGalaxy]

^6.022x102310

[Guest alemagno12]

10^9999999999999999

Get rekt, son.

^6.022x102310

All of these entries have more than 10 characters lmao, so they are not valid.

[Designer225]

RESET again.

142857.

[Guest alemagno12]

RESET again.

142857.

[Designer225]

Alright. Fine!

15^9999999 (you asked for it)

[Guest alemagno12]

99^9999999

[Designer225]

99^99999999 (And that's how you get a bigger number without using carets.)

[Guest alemagno12]

999999^^99

[kenbobo]

UBERSNIP- Lots of googlplex

....

I REJECT YOUR REALITY AND SUBSTITUTE MY OWN

Googleplex^Googleplex^2394723847298584365297836597824365897264375826439875pi

[Tery215]

Googleplex^Googleplex^2394723847298584365297836597 824365897264375826439975pi

Trust me, it's probably bigger by a few googleplexes worth of googleplex

(incomprehensible differences because large numbers)

[MrWalrus123]

Googleplex^Googleplex^2394723847298584365297836597 824365897264375826439975pi

Trust me, it's probably bigger by a few googleplexes worth of googleplex

(incomprehensible differences because large numbers)

Do that but with googolplexian instead

[Designer225]

SYSTEM OVERLOAD

RESTART due to violation of rule 3 (more than 10 number digits for calculation).

[COLOR=#800080]public[/COLOR] class HN {
    [COLOR=#800080]private static final double[/COLOR] [COLOR=#0000ff]number[/COLOR] = 15;
    [COLOR=#800080]private static final double[/COLOR] [COLOR=#0000ff]exponent[/COLOR] = 250;

    [COLOR=#800080]public static void[/COLOR] main (String[] [COLOR=#ff8c00]args[/COLOR]) {
        [COLOR="#800080"]double[/COLOR] [COLOR=#ff8c00]answer[/COLOR] = Math.[I]pow[/I]([COLOR="#0000FF"]number[/COLOR], [COLOR="#0000FF"]exponent[/COLOR]);
        System.[I][B][COLOR=#0000ff]out[/COLOR][/B][/I].println([COLOR=#ff8c00]double[/COLOR]);
    }
}

I call this the HN function. I'll be reusing it for the time being.

BTW this class (as it is called in Java) calculates 15^250, and returns 1.054e+294 (well within the limits of Java doubles). Also in case you are wondering, it does not violates rule 3c or 8 (I think).