List of powers of 3

This page contains the entire googolisms that are powers of 3 including the unnamed numbers that used to have articles on the Googology Wiki. The former content of these articles is also included here.
== List of powers of 3 ==
=== Class 0 and 1 ===
*3
*9
*27
*81
*243
*729 is the square of 27, the cube of 9 and the sixth power of 3. It is also the number of codewords in the , and the larger number in the first pair.Notable Properties of Specific Numbers at MROB - 729
*Ternary-pipsqueak, 2,187
*Tetrafact, 6,561
*Fugathree, 39 = 19,683
*Ternary-guppyspeck, 310 = 59,049
=== Class 2, 3, 4 and 5 ===
*Ternary-small fry, 315 = 14,348,907
*Fznine, 99 = 318 = 387,420,489
*Ternary-guppy / ternary-minnowcrumb, 320 = 3,486,784,401 
*Ternary-minnowchunk, 324 = 282,429,536,481
*Ternary-minnow / ternary-gobyspeck / Ternary-Gooqtol, 325 = 847,288,609,443
*Megafugathree / tribo / Heads-Bi-3-primol, 7,625,597,484,987
*Ternary-gobycrumb, 330 = 205,891,132,094,649
*5,559,060,566,555,523 is a positive integer equal to 333. It is notable in computer science for being the largest power of 3 which can be represented exactly in the double floating-point format (which has a 53-bit significand).
*Ternary-gogol, 350
*Pinto bean, 367
*Ternary-ogol, 380 ~ 1.478088*1038
*Ternary-googolspeck, 390 ~ 8.727964*1042
*Ternary-googol, 3100 ~ 5.153775*1047
*Nonary-googol / novary-googol, 9100 = 3200 ~ 2.65614*1095
*Ternary-Goomol, 31,000 ~ 1.322*10477
*Googgool, (350)50 = 32,500 ~ 6.3553108734248*101,192
*Ternary-Goomyrol, 310,000 ~ 1.631*104,771
*Fuganine, 998 = 32*316 ~ 1.1754×1041,077,011
*³9 / Ulysses number, 999 = 32*318 ~ 4.28124×10369,693,099
*Ternary-Googolplex, 33100
*2786! is approximately equal to \(10^{3.4677786446 \times 10^{130}}\). This number is given in Robert Munafo's Notable Properties of Specific Numbers as an example of a calculation that can be performed easily using Hypercalc.Notable Properties of Specific Numbers (page 21) at MROB It is also the the number shown as default in the input line of HyperCalc Javascript.https://mrob.com/pub/comp/hypercalc/hypercalc-javascript.html
*Ternary-Dooqnol, 3↑↑5
*Pentafact, 6561↑↑5
=== Tetration level === 
*Megafuganine, 9↑↑9
*Ternary-Doodcol, 3↑↑10
*Ternary-Doogol, 3↑↑100
*Ternary-Doomol, 3↑↑1,000
*Tritri, 3↑↑↑3
*Ternary-Googolduex, 3↑↑3100
=== Up-arrow notation level ===
*Ternary-Doogolplex, 3↑↑3↑↑100
*Grand Mega, 3[5] in Steinhaus-Moser Notation
*Great tritri, 3↑↑↑4
*Ternary-Tooqnol, 3↑↑↑5
*Hexafact, 6* = (6,561↑↑5)↑↑↑6
*Ternary-Toodcol, 3↑↑↑10
*Nonomega, 9[5] in Steinhaus-Moser Notation
*Ternary-Toogol / Ternary-gootol, 3↑↑↑100
*Ternary-Googoltrex, 3↑↑↑3100
*Grahal, 3↑↑↑↑3 or g1
*Grand Megision, 3[5][5] in Steinhaus-Moser Notation
*Grand Megisiduon / A-oogra, 3[6] in Steinhaus-Moser Notation
*Grand Megisitruon, 3[5][5][5][5] in Steinhaus-Moser Notation
*Grand Megisiquadruon, 3[5][5][5][5][5] in Steinhaus-Moser Notation
*A-ooennea, 9[6] in Steinhaus-Moser Notation
*Ternary-Tetoogol, 3↑↑↑↑100
*Tripeno, 3↑↑↑↑↑3
*A-oogratiplex, 3[6][6] in Steinhaus-Moser Notation
*Betogiga, 3[7] in Steinhaus-Moser Notation
*A-oogratitriplex, 3[6][6][6][6]
*A-oogratiquadruplex, 3[6][6][6][6][6]
*A-oogratiquintiplex, 3[6][6][6][6][6][6]
*Betoxota, 9[7] in Steinhaus-Moser Notation
*Trihexo, 3↑↑↑↑↑↑3
*Brantogiga, 3[7][7]
*Flexitria / breatogiga, 3[8], 3 in a octagon
*Bigiatogiga, 3[7][7][7][7]
*Biquadriatogiga, 3[7][7][7][7][7]
*Biquintiatogiga, 3[7][7][7][7][7][7]
*Hughal, 3↑73
*Faitera, 3[8][8]
*Oktria / funnytria, 3[9]
*Ftetritria, 3[8][8][8][8]
*Fpentitria, 3[8][8][8][8][8]
*Fhexitria, 3[8][8][8][8][8][8]
*Geiggeim, (3↑71,000)↑71,000
*Trienn, {9,9,9}
*Primitol, s(3,2,2,2) = {3,3,27}
*Centifact, 100*
=== Higher numbers ===
*Tritriplex, {3,3,{3,3,3}}
*Graham grahal, g2
*Graham's number, g64
*Stasplex, g100
*Forcal, g1,000,000
*Conway's Tetratri / primibolplex, 3→3→3→3 ~ gg27
*Force forcal, gg1,000,000
*Terto-Grahal, G(G(G(G(1))))
*Suporcal, Forcal(1,000,000) = Forcal2(1)
*Hypergraham, GG(64)
*Megocal, Forcal2(1,000,000) = Forcal3(1)
*Grand tritri, {3,3,3,2}
*Hypercal, Forcal3(1,000,000) = Forcal4(1)
*Tetentri, s(3,3,3,3)
*Tetratri, {3,3,3,3}
*Chainol, s(3,2,2,1,2)
*Chainolplex, s(3,3,2,1,2)
*Chainbol, s(3,2,3,1,2)
*Chainbolplex, s(3,3,3,1,2)
*Pententri, s(3,3,3,3,3)
*Pentatri, {3,3,3,3,3}
*Choinol s(3,2,2,1,1,2)
*Hexatri, {3,3,3,3,3,3}
*Ultatri, {3,27(1)2}
*Dupertri, {3,3(1)2}
*Latri, {3,3,3(1)2} = {3,3(1)3} = {3,2(1)4}
*Dimentri, {3,3(3)2}
== Sources ==
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