my number is bigger but I decide if it's too much bigger for its size
(general rules: 10 can't become 100, ee10 can't become eee10, 10^^10 can't become 10^^(10^^10), 10^^^...(n copies of ^ total)...^^^10 can't become 10^^^...(10n copies of ^ total)...^^^10, etc)
so that getting to cool numbers actually feels rewarding
start: 1
in forum games
my number is (moderately) bigger
this thread has a solution!
galaxyuser63274 oversight says:my number is bigger but I decide if it's too much bigger for its size
(general rules: 10 can't become 100, ee10 can't become eee10, 10^^10 can't become 10^^(10^^10), 10^^^...(n copies of ^ total)...^^^10 can't become 10^^^...(10n copies of ^ total)...^^^10, etc)
so that getting to cool numbers actually feels rewarding
start: 1
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i mean you can still just add 1 at any time but this is fine too
most recent version of Geometry Dash at time of post
14.52583904633395^2 (around 211) because 12^2-127 = 17, 13^2 - 12^2 = 25, 17 + 25 = 42, 13^2 + 42 = 211
2(2)(5)((2(2)(3))+1)+1=261
Also I never said we have to follow patterns just try to make your increase arbitrarily bigger than the last (but again, not too big)
420.69/69*42.069^(4.2/6.9+0.69)-(69+420)+690-420 (~564.6925745144321) funnier number
eh this actually might be too fast
ill clean it up and change it to 369 (my last one)->420.69->480->545->620
and then (7)((2)(5))^2=700
try not to go above a 1.15x multiplier from the last one for now
Too big of an increase. I'll change that to ...->5216.42->5700->6300->
sqrt(sqrt(49000000^2))=7000
only one undeleted message in a chain of messages counts. and the last increase is too big anyway so
7000->7800->8192->16384->
10000-1300=8700
9256.000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000235
(((1^2+1^2+1^2)^2+1^2+1^2)^2-1^2)^2+(((1^2+1^2)^2+1^2)^2+1^2-(1^2+1^2)^2)^2+((1^2+1^2)^2)^2
(((1^2+1^2+1^2)^2+1^2+1^2)^2+((1^2+1^2)^2+1^2+1^2)^2+1^2)^2+((1^2+1^2)^2+1^2+1^2)^2
Consider the following functions:
f(x)=2{x<7.5}
g(x)=5{x>=10}
floor(h(x)) where h(x)=-(x-8)(x-9)+3{7.5<=x<8.5}
floor(j(x)) where j(x)=2(x-9)^2+pi{8.5<=x<10}
The piecewise function obtained from these individual functions is p(x)
Calculate p(x) at x=1,2,3,4,5,6,7,8,9,10,11,12
Multiply the outputs
it was 144,000
uh idk the answer so im just gonna guess its something like 155,000 and gonna go with 170k
lower that by 10k then you're good
...->144,000->160,000->
21^4
time to speed up a bit or we will never get googol infinity 2^1024
the smallest tile you can't get in classic 2048 = 262144
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