Goobol series

These are 'native extensions' of the number goobol by putting Saibian's suffixes.

*: not coined by me

Goobol with subtraction suffixes (speck [-10], crumb [-5], chunk [-1])

Goobol with addition suffixes (bunch [+1], swarm [+10])

Goobol with multiplication suffixes (ding [x5], chime [x10], bell [x50], toll [x100], gong [x1,000], bong [x1,000,000], throng [x1,000,000,000], gandingan [x1,000,000,000,000])

Goobol with stronger suffixes (plex, dex, threx, etc.)

N-ary goobol numbers

Fact: I messed up with the words 'ternary' and 'quarternary' because of my carelessness.

Computation for numbers from goobolthrex to gooboltrithrex

Let a1 = {10, 100 (1) 2} = goobol

Let a2 = {10, {10, {10, … {10, 100 (1) 2} (1) 2} (1) 2} … (1) 2} (a1 times) = gooboldex

Let a3 = {10, {10, {10, … {10, 100 (1) 2} (1) 2} (1) 2} … (1) 2} (a2 times) = gooboldudex

Continue, letting a(n + 1) = {10, {10, {10, … {10, 100 (1) 2} (1) 2} (1) 2} … (1) 2} (a(n) times)

Goobolthrex = a(a1)


Let a1 = {10, 100 (1) 2} = goobol

Let a2 = {10, {10, {10, … {10, 100 (1) 2} (1) 2} (1) 2} … (1) 2} (a1 times) = gooboldex

Let a3 = {10, {10, {10, … {10, 100 (1) 2} (1) 2} (1) 2} … (1) 2} (a2 times) = gooboldudex

Continue, letting a(n + 1) = {10, {10, {10, … {10, 100 (1) 2} (1) 2} (1) 2} … (1) 2} (a(n) times)

Goobolthrexiplex = a((a1) + 1)


Let a1 = {10, 100 (1) 2} = goobol

Let a2 = {10, {10, {10, … {10, 100 (1) 2} (1) 2} (1) 2} … (1) 2} (a1 times) = gooboldex

Let a3 = {10, {10, {10, … {10, 100 (1) 2} (1) 2} (1) 2} … (1) 2} (a2 times) = gooboldudex

Continue, letting a(n + 1) = {10, {10, {10, … {10, 100 (1) 2} (1) 2} (1) 2} … (1) 2} (a(n) times)

Goobolplexithrex = a(goobolplex)


Let a1 = {10, 100 (1) 2} = goobol

Let a2 = {10, {10, {10, … {10, 100 (1) 2} (1) 2} (1) 2} … (1) 2} (a1 times) = gooboldex

Let a3 = {10, {10, {10, … {10, 100 (1) 2} (1) 2} (1) 2} … (1) 2} (a2 times) = gooboldudex

Continue, letting a(n + 1) = {10, {10, {10, … {10, 100 (1) 2} (1) 2} (1) 2} … (1) 2} (a(n) times)

Gooboldexithrex = a(a2)


Let a1 = {10, 100 (1) 2} = goobol

Let a2 = {10, {10, {10, … {10, 100 (1) 2} (1) 2} (1) 2} … (1) 2} (a1 times) = gooboldex

Let a3 = {10, {10, {10, … {10, 100 (1) 2} (1) 2} (1) 2} … (1) 2} (a2 times) = gooboldudex

Continue, letting a(n + 1) = {10, {10, {10, … {10, 100 (1) 2} (1) 2} (1) 2} … (1) 2} (a(n) times)

Goobolduthrex = a(a(a1))


Let a1 = {10, 100 (1) 2} = goobol

Let a2 = {10, {10, {10, … {10, 100 (1) 2} (1) 2} (1) 2} … (1) 2} (a1 times) = gooboldex

Let a3 = {10, {10, {10, … {10, 100 (1) 2} (1) 2} (1) 2} … (1) 2} (a2 times) = gooboldudex

Continue, letting = {10, {10, {10, … {10, 100 (1) 2} (1) 2} (1) 2} … (1) 2} (a(n) times)

Gooboltrithrex = a(a(a(a1)))