Graham's number
enormously large number, the upper bound solution to a Ramsey theory problem
Press Enter · cited answer in seconds
0 sources
Graham's number
Summary
Graham's number is a positive integer[1]. It ranks in the top 0.55% of positive_integer entities by monthly Wikipedia readership (3,236 views/month, #4 of 724).[2]
Key Facts
- Graham's number's instance of is recorded as positive integer[3].
- Graham's number's instance of is recorded as large number[4].
- Graham's number's instance of is recorded as power of three[5].
- Ronald Graham is named after Graham's number[6].
- Graham's number's Freebase ID is recorded as /m/01j0tx[7].
- Graham's number's described by source is recorded as Guinness World Records[8].
- Graham's number's defining formula is recorded as G = g_{64}, g_n = \begin{cases} 3\uparrow\uparrow\uparrow\uparrow3, & n=1 \ 3\uparrow^{g_{n-1}}3, & n \ge 2 \end{cases}[9].
- Graham's number's BabelNet ID is recorded as 15674609n[10].
- Graham's number's MathWorld ID is recorded as GrahamsNumber[11].
- Graham's number's Quora topic ID is recorded as Grahams-Number[12].
- Graham's number's prime factor is recorded as 3[13].
- Graham's number's maintained by WikiProject is recorded as WikiProject Mathematics[14].
- Graham's number's Microsoft Academic ID is recorded as 60507237[15].
- Graham's number's Brilliant Wiki ID is recorded as grahams-number[16].
- Graham's number's in defining formula is recorded as G[17].
- Graham's number's in defining formula is recorded as \uparrow[18].
Why It Matters
Graham's number ranks in the top 0.55% of positive_integer entities by monthly Wikipedia readership (3,236 views/month, #4 of 724).[2] It has Wikipedia articles in 28 language editions, a strong signal of global cultural recognition.[19] It is known by 11 alternative names across languages and contexts.[20]