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10^63 vigintillion

10^100 = googol (this is higher than the number of particles in the Universe)

10^303 = centillion (larger than the size of the Universe in cubic planck lengths)

10^3003 = millillion

10^(3*(10^6)+3) = mircrillion

10^(3*(10^9)+3) = nanillion

10^(3*(10^12)+3) = picillion (if you wrote this number out in decimal, it would probably have too many digits to fit on your computer's hard drive)

10^(3*(10^15)+3) = femtillion

10^(3*(10^18)+3) = attillion

10^(3*(10^21)+3) = zeptillion

10^(3*(10^24)+3) = yoctillion (too many digits to fit on the combined hard drives of all the computers in the world)

10^(3*(10^27)+3) = xonillion

10^(3*(10^30)+3) = vecillion

10^(3*(10^33)+3) = mecillion

10^(10^100) = googolplex

10^(3*(10^303)+3) = hectillion (too many digits to fit in the entire Universe even if each particle in the Universe could hold a single decimal digit)

10^(3*(10^3003)+3) = killillion

Further numbers require new kinds of notation. Let's say that 10(a:b) represents a stack of threes and tens of height a with the highest layer of the stack having ten raised to the power of b, for example a million is 10(1:6), an attillion is 10(2:18), etc. In this case:

10(3:6) = megillion

10(3:9) = gigillioin

10(3:12) = terillion

10(3:15) = petillion

10(3:18) = exillion

10(3:21) = zettillion

10(3:24) = yottillion

10(3:27) = xennillion

10(3:30) = dakillion

10(3:33) = hendillion

10(4:2) = hotillion

10(4:3) = kalillion

10(4:6) = mejillion

10(4:9) = gijillion

10(4:12) = astillion

10(4:15) = lunillion

10(4:18) = fermillon

10(4:21) = jovillion

10(4:24) = solillion

10(4:27) = betillion

10(4:30) = glocillion

10(4:33) = gaxillion

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