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This is a great idea. I always wanted to implement a sieve that can just go on finding new primes, i.e. without specifying a maximum up to which the sieving will be conducted. This would require not only to store the primes up to a point but also kind of the largest multiple of each prime up to that point. Also, I think using the modulus operator % violates the sieving philosophy. I never was able to make it work as I got confused keeping the primes and the multiples.

Using closures is ideal for that. Every time one finds a new prime, one generates a new sifter that is responsible for that prime and to store the progress to date. Here is my formulation:

use strict; use warnings; sub sifter { my $p = shift; my $c = $p; return sub { $c += $p while $c < $_[0]; return $c-$_[0]; } } my @sieves; my $n = 1; loop: while( $n++ ){ $_->( $n ) or next loop for @sieves; push @sieves, sifter( $n ); print "$n\n"; }

Clearly this is not a fast algorithm to find primes but I liked the idea...

In reply to Re: Sieve of Eratosthenes with closures by hdb
in thread Sieve of Eratosthenes with closures by thinker

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