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User:John Mason

B.A. in Mathematics at University of York(UK) 1978. Currently IT Architect for Lombardy Health System.

Sequences I have inserted:
A307503 Least prime containing at least n consecutive 1's in its binary representation.
A322097 a(1)=1, a(2)=1; for n > 2, a(n) is the largest proper divisor of the concatenation of terms a(1) through a(n-1).
A322098 a(1)=1, a(2)=1; for n > 2, a(n) is the largest noncomposite proper divisor of the concatenation of terms a(1) through a(n-1).
A318826 a(n) is the first prime p that starts a run of length n of multiples of itself in alternate terms of A254077.
A291806 The number of polyomino tilings of n X n square.
A291807 The number of symmetric polyomino tilings of n X n square.
A291808 Number of tilings of an n X n square using distinct polyominoes.
A291809 Number of tilings of n X n square using differently sized polyominoes.
A277565 Number of flattenable free polyominoids
A268371 Triangle read by rows: T(n,k) is the number of free polyominoes with width n and height k.
A268427 Number of polyominoes that will fit in a square of size n X n
A268416 Number of aligned free polyominoes that will fit in a square of size n X n.
A234013 Number of maximally biased free polyominoes with n squares
A234599 Number of n-celled solid polyominoes (or free polycubes, allowing mirror-image identification) with chessboard coloring.
A234006 Free polyominoes with 2n squares, having reflectional symmetry on axis that coincides with edges
A234007 Free polyominoes with 4n squares, having 90 degree rotational symmetry about a square corner, but not having reflectional symmetry on axis that coincides with edges
A234008 Free polyominoes with 2n squares, having 180 degree rotational symmetry about a square mid-side, but not having reflectional symmetry on axis that coincides with edges
A234009 Free polyominoes with 4n squares, having 90 degree rotational symmetry about a square corner
A234010 Free polyominoes with 2n squares, having 180-degree rotational symmetry about a square mid-side
A234012 Number of unbiased free polyominoes with 2n squares
Sequences to which I have contributed:
A075679
A254077
A256213
A256404
A166133
A256409
A256406
A256408
A256403
A256405
A001065
A007434
A134675
A134673
A134675
A127448
A246559
A121198
A001071
A106249
A001933
A322323