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# googolplex

*googolplex* is $10^{{10^{{100}}}}$; that is, 10 raised to the googol-th power. This can also be viewed as a one followed by a googol of zeros at its right. A googoplex is much larger than a googol. In fact, since a googolplex has
a googol number of zeros in its decimal representation, a googoplex has more digits than there are atoms in our universe. Thus, even if all matter in the universe were at one’s disposal, it would not be possible to write down the decimal representation of a googolplex.

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## Recent Activity

Jul 5

new correction: Error in proof of Proposition 2 by alex2907

Jun 24

new question: A good question by Ron Castillo

Jun 23

new question: A trascendental number. by Ron Castillo

Jun 19

new question: Banach lattice valued Bochner integrals by math ias

Jun 13

new question: young tableau and young projectors by zmth

Jun 11

new question: binomial coefficients: is this a known relation? by pfb

new correction: Error in proof of Proposition 2 by alex2907

Jun 24

new question: A good question by Ron Castillo

Jun 23

new question: A trascendental number. by Ron Castillo

Jun 19

new question: Banach lattice valued Bochner integrals by math ias

Jun 13

new question: young tableau and young projectors by zmth

Jun 11

new question: binomial coefficients: is this a known relation? by pfb

## Comments

## Problem question re decimal representation of googoplex

I can see that following the rule 10^x can also be represented by 1 followed by x zeros, a googolplex can be represented by 1 followed by a googol zeros. But a googol zeros can be written out as 1 followed by 100 zeros,so why is a googolplex impossible to write out in decimal representation

^{}?## Re: Problem question re decimal representation of googoplex

> But a googol zeros can be written out, so why is a

> googolplex impossible to write out in decimal representation?

It depends in what sense you mean "impossible". In a theoretical sense, of course one can write out a google zeros. In a practical sense, it is impossible since there isn't enough paper or ink or time available in our universe to carry out the task of writing that many zeros!