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>> No.14741929 [View]
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14741929

>>14741886
My calculator is able to give results of finite nature for smaller powers.
It continues to give finite results if I increase the size of the power up to 10^1000.
Beyond that point there are two possibilities:
a) Powers higher than 10^1000 are infinite.
b) Powers higher than 10^1000 are finite but can not be shown (or proven) due to technical limitations.

Interestingly enough, Googles calculator faints at values of 10^309 and gives a result of 'Infinity'.
This is in conflict with the results of my calculation device. It can be used as an argument for a) and b) alike.

If you use the argument of extrapolation then the power of finite elements results in a finite outcome.

If you claim that (3.28x10^80)^(3.28x10^80) results in an infinite than prove it or show your arguments. At this point I expect the result to be finite.

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