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Difference between revisions of "Gigaprime"
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| − | A '''Gigaprime''' is a [[prime]] number whose [[decimal]] representation has | + | {{Last update|2019-02-05}} |
| + | A '''Gigaprime''' is a [[prime]] number whose [[decimal]] representation has {{Num|1000000000}} or more [[digit]]s. There are infinitely many gigaprimes because there are infinitely primes. In fact, since there are only finitely many natural numbers with less than {{Num|1000000000}} digits, "nearly all" primes are gigaprimes. | ||
| − | As of this writing (Feb. 2019), no gigaprimes are known explicitly (nor has one of even | + | As of this writing (Feb. 2019), no gigaprimes are known explicitly (nor has one of even {{Num|100000000}} digits). The EFF is offering a [[EFF prizes|{{Num|250000}} USD reward]] for the discovery of the first gigaprime. |
[[Chris Caldwell]] has proposed the alternate name bevaprime. | [[Chris Caldwell]] has proposed the alternate name bevaprime. | ||
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==See also== | ==See also== | ||
| − | *[[Titanic prime]] ≥ | + | *[[Titanic prime]] ≥ {{Num|1000}} digits |
| − | *[[Gigantic prime]] ≥ | + | *[[Gigantic prime]] ≥ {{Num|10000}} digits |
| − | *[[Megaprime]] ≥ | + | *[[Megaprime]] ≥ {{Num|1000000}} digits |
| − | [[Category: | + | [[Category:Prime]] |
Revision as of 13:40, 6 March 2019
| Last update: 2019-02-05 |
A Gigaprime is a prime number whose decimal representation has 1,000,000,000 or more digits. There are infinitely many gigaprimes because there are infinitely primes. In fact, since there are only finitely many natural numbers with less than 1,000,000,000 digits, "nearly all" primes are gigaprimes.
As of this writing (Feb. 2019), no gigaprimes are known explicitly (nor has one of even 100,000,000 digits). The EFF is offering a 250,000 USD reward for the discovery of the first gigaprime.
Chris Caldwell has proposed the alternate name bevaprime.
Operation Billion Digits is factoring Mersenne numbers in this range.
See also
- Titanic prime ≥ 1,000 digits
- Gigantic prime ≥ 10,000 digits
- Megaprime ≥ 1,000,000 digits
