Numbers n such that with b=n*(2n-1) two remainders x and y are defined via x = 2^(b-1) -1 mod b and y = (2*n-1)^(b-1) - 1 mod b which satisfy x==y==0 (mod n) and y-x=n.

A190638

Numbers n such that with b=n*(2n-1) two remainders x and y are defined via x = 2^(b-1) -1 mod b and y = (2*n-1)^(b-1) - 1 mod b which satisfy x==y==0 (mod n) and y-x=n.

Terms

    a(0) =5a(1) =41a(2) =257a(3) =2309a(4) =14621a(5) =48821a(6) =125429a(7) =177269a(8) =1595417a(9) =5278001a(10) =10596137a(11) =15146069a(12) =21523361a(13) =63993929a(14) =83629517a(15) =111321257a(16) =363526421a(17) =375805589a(18) =427518041a(19) =446072909a(20) =552010829a(21) =752665649a(22) =1980098177

External references