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Monday 20 July 2026 07:46:38 GMT
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agoyedan16
Agoyedan16 :
terkadang senyum ituh hanyalah sampul untuk menutupi sebuah luka✌️
2026-07-20 13:12:35
10
kila_yousefie
Kila? :
p
2026-07-20 07:49:59
1
artis_tidak_terkenal
KD | DzaksssΩ♏ :
bukan harusnya tapi biasanya kak
2026-07-21 19:30:16
0
iyanzz306
hadiyanzz :
bukan untuk di pahami
2026-07-21 14:42:53
0
ahan_stecuu
H@N☄style. :
sepakat
2026-07-20 18:45:03
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ga_monan
私,Gamon`® :
gw ga repost tapi gw disini
2026-07-20 11:28:16
5
rehannajaa34
￴ ￴ ￴ ￴ ￴ ￴ ￴ ￴ ￴ ￴ ￴ ￴ ￴ :
3
2026-07-20 07:53:10
1
dyn_dop
AdyN Dop :
tapi sakit banget
2026-07-21 00:43:14
1
mas.inn2612
ANAK_LANANG\\ :
.
2026-07-21 13:54:46
0
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anti communist action Graham’s number is one of the largest numbers ever used in a serious mathematical proof. It was defined by mathematician Ronald Graham in the 1970s while working on a problem in Ramsey theory. Why does it exist? Ramsey theory asks questions like: “How big does a structure have to be before a certain pattern must appear, no matter how you try to avoid it?” Graham was looking at a specific problem involving hypercubes (higher-dimensional cubes) and coloring their edges with two colors (say, red and blue). He wanted the smallest dimension n such that any 2-coloring of the edges of an n-dimensional hypercube is guaranteed to contain a monochromatic planar square (four corners all connected by the same color). The exact number that solves this problem is unknown, but Graham proved that it must be smaller than a certain ridiculously huge number — now called Graham’s number (often denoted G). He also showed it has to be at least 11 (later improved slightly by others). So G is an upper bound, not the exact answer. How big is it, really? Extremely big. To give you perspective: •  The observable universe has roughly 10^80 atoms. •  A googol is 10^100. •  A googolplex is 10^(10^100). •  Even numbers like TREE(3) or the Busy Beaver function grow faster, but Graham’s number was (for a while) the record-holder for “largest number used in a proof.” You literally cannot write Graham’s number down in ordinary decimal notation — there aren’t enough particles in the universe to store all its digits. In fact, you can’t even write the number of digits of Graham’s number using ordinary notation.  #anticommunist #communism #edit #politics #thirdposition
anti communist action Graham’s number is one of the largest numbers ever used in a serious mathematical proof. It was defined by mathematician Ronald Graham in the 1970s while working on a problem in Ramsey theory. Why does it exist? Ramsey theory asks questions like: “How big does a structure have to be before a certain pattern must appear, no matter how you try to avoid it?” Graham was looking at a specific problem involving hypercubes (higher-dimensional cubes) and coloring their edges with two colors (say, red and blue). He wanted the smallest dimension n such that any 2-coloring of the edges of an n-dimensional hypercube is guaranteed to contain a monochromatic planar square (four corners all connected by the same color). The exact number that solves this problem is unknown, but Graham proved that it must be smaller than a certain ridiculously huge number — now called Graham’s number (often denoted G). He also showed it has to be at least 11 (later improved slightly by others). So G is an upper bound, not the exact answer. How big is it, really? Extremely big. To give you perspective: • The observable universe has roughly 10^80 atoms. • A googol is 10^100. • A googolplex is 10^(10^100). • Even numbers like TREE(3) or the Busy Beaver function grow faster, but Graham’s number was (for a while) the record-holder for “largest number used in a proof.” You literally cannot write Graham’s number down in ordinary decimal notation — there aren’t enough particles in the universe to store all its digits. In fact, you can’t even write the number of digits of Graham’s number using ordinary notation. #anticommunist #communism #edit #politics #thirdposition

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