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It is approximately \(10^{308.2547}\), which is about 180 [[cenuntillion]]. |
It is approximately \(10^{308.2547}\), which is about 180 [[cenuntillion]]. |
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| + | Furthermore, it is the smallest power of 2, which can't be represented as a float. |
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=== Sources === |
=== Sources === |
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Revision as of 11:51, 16 November 2015
Googlek is equal to \(16^{256} = 2^{2^{10}}\), intended as a hexadecimal analog of googol.[1] It was described on a page on the site "intuitor.com" which proposes a method for pronouncing numbers in hexadecimal. To the best of our knowledge, the page was written in 2007 by Tom Rogers, a high school teacher in South Carolina, USA.
It is approximately \(10^{308.2547}\), which is about 180 cenuntillion.
Furthermore, it is the smallest power of 2, which can't be represented as a float.
Sources
- ↑ Hexadecimal Number Words. Retrieved November 2015.