My Number is WAYYY larger [game]

[unname4798]

10^37

702^13

(3^3)^(3^3)

[get_Snacked]

hmm, what's bigger? 702^13 or 27^27?

[confocaloid]

hmm, what's bigger? 702^13 or 27^27?

27^27 > 27^26 = (27^2)^13 = 729^13 > 702^13

[unname4798]

10^37

702^13

(3^3)^(3^3)

((2^102)^2-2^102)/2.
The number of unique alternating CA.

[CARuler]

10^^10

[unname4798]

702^13

(3^3)^(3^3)

((2^102)^2-2^102)/2.
The number of unique alternating CA.

2^256

[confocaloid]

2^256

62^43 = 118261299920216034323567158324881157722618355000741423528102151243191317168128

[unname4798]

2^256

62^43 = 118261299920216034323567158324881157722618355000741423528102151243191317168128

64^64

[eRroR_6o6]

10^^3

Edit: whoops wrong page

10^^^3 i guess

another edit: whoops it's already larger

just take the former number

[rutabaga]

Ok I'll go with 10^^^3 lol

[CARuler]

10^^^^^^^^^^10

[rutabaga]

Thank you for picking up the pace :)


G(10)

[CARuler]

G_G(63)(G(63))

[rutabaga]

f_{w*10}(10)

[CARuler]

TREE(w)

[ababa11e]

10^37

702^13

10^^10

[confocaloid]

64^64

17^94

(64^64 ~ 3.94e+115, 17^94 ~ 4.59e+115)

[ababa11e]

f_{w^3}(10)

[CARuler]

f_{w^f_{w}(10^10)}(10^^10)

[unname4798]

f_{w^f_{w}(10^10)}(10^^10)

X(0) = 2
X(n) = w[X(n-1)]w
X[w^w](w^w)

[get_Snacked]

haha funny fork because people once again can't agree

17^94

(64^64 ~ 3.94e+115, 17^94 ~ 4.59e+115)

4^^3 (has 154 digits)

X(0) = 2
X(n) = w[X(n-1)]w
X[w^w](w^w)

what, that's literally infinite (assuming you meant {} instead of [] for representing an amount of up arrows)

f_{w^f_{w}(10^10)}(10^^10)

f_{ω^f_{ω^f_{ω}(10^10)}(10^^10)}(10^^^10)

[eRroR_6o6]

whipping up a quick system based around fgh just because

f[n]{m}(o)=f{f{f{f{f{...{m}...}(o)
n f's

my number is f[x]{x}(x) where x = [10^100,10^100,10^100,10^100,10^100] because I'm lazy and don't feel like typing that out 3 times in a row

if this is too far tell me I guess (and I'll bring it up later)

[CARuler]

f[10^^^^^^^^^^^^10!!!!!!!!!!!!!]{10^^^^^^^^^^^10!!!!!!!!!!}(10^^^^^^^^^10!!!!!!!!!!!!)

[ababa11e]

f[10^^^^^^^^^^^^10!!!!!!!!!!!!!]{10^^^^^^^^^^^10!!!!!!!!!!}(10^^^^^^^^^10!!!!!!!!!!!!)

get ababa'd.
f_0[n] = f{n}{n}[n]
f_k[n] = f_k-1[f_k[n-1]]
f_k[0] = f_k-1[k-1]

my number is f_10^100[10^100]

[CARuler]

TREE(3)