Prime Numbers
... expressed some power of 2 tines odd number (n-1 = 2kq) with k>0,q odd).{ i.e. (n-1)/2k=q k=0,1,..} Choose integer a in the range 1≤ a ≥ n-1. the algorithm compute the residues modulo n of the following sequence. aq, a2q,……,a2k-1q,a2kq,{a2jq, 0≤ j ≥k }. we know from Feramt’s that’s a2kq mod n = an-1 ...
... expressed some power of 2 tines odd number (n-1 = 2kq) with k>0,q odd).{ i.e. (n-1)/2k=q k=0,1,..} Choose integer a in the range 1≤ a ≥ n-1. the algorithm compute the residues modulo n of the following sequence. aq, a2q,……,a2k-1q,a2kq,{a2jq, 0≤ j ≥k }. we know from Feramt’s that’s a2kq mod n = an-1 ...
Modeling Prime Factorization with Bijections between Natural
... At the same time, the growing number of conjectures [6] and the large number of still unsolved problems involving prime numbers [7] suggest that modeling the underlying generic mechanisms that connect, like factorization, a given natural number to a finite multiset of natural numbers is worth explor ...
... At the same time, the growing number of conjectures [6] and the large number of still unsolved problems involving prime numbers [7] suggest that modeling the underlying generic mechanisms that connect, like factorization, a given natural number to a finite multiset of natural numbers is worth explor ...
Square Dancing With Primes
... The Fundamental Theorem of Arithmetic refers to the quotient set consisting of molecules of integers. (Quotient sets of numbers were introduced in my blog MAIMING THE MIND.) The Fundamental Theorem may be stated as saying that, apart from order, a non-zero molecule of integers can be uniquely decom ...
... The Fundamental Theorem of Arithmetic refers to the quotient set consisting of molecules of integers. (Quotient sets of numbers were introduced in my blog MAIMING THE MIND.) The Fundamental Theorem may be stated as saying that, apart from order, a non-zero molecule of integers can be uniquely decom ...
