Gogopyr is defined as the googolth googolgonal pyramidal number. The term was coined by Daniel Corrêa.

Gogopyr is computed using the general formula for an r-gonal pyramidal number described below:

\([3.n^{2} + n^{3}.(r-2) - n.(r-5)]/6\)

where \(r = n = 10^{100}\).

In its full decimal form, gogopyr has 400 digits as described: 1 as the first digit followed by 99 6's in sequence followed by 100 3's in sequence followed by 99 6's in sequence followed by the digits 7 and 5, and finally followed by 99 0's in sequence.

The full decimal form of gogopyr is expressed below:


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