#What is the minimum size of an interval to determine there must contain a prime number? And so on.
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well, the primes have no explicit pattern, and as you study higher numbers, the frequency of primes obv decrease
you sure?
YOU sure?
Only thing I know of is that one thereom stating for integer n, there must be a prime in [n,2n]
Bertrand’s postulate
there are arbitrarily large intervals with no primes, so infinity
any examples? Like intervals with the span over 20 integers?
21! + 2…21! + 21
You also could’ve done the product of all primes up to and including 21
more effort