#
# Binary primitive polynomials of degree 256 in counting order.
# Table is complete for second-highest term <=15.
# Additionally the first few entries for 16 are listed.
#.
# Generated by Joerg Arndt, 2003-January-04
#

256,10,5,2,0
256,10,8,5,4,1,0
256,10,9,8,7,4,2,1,0
256,11,8,4,3,2,0
256,11,8,6,4,3,0
256,11,10,9,4,2,0
256,11,10,9,7,4,0
256,12,7,5,4,2,0
256,12,8,7,6,3,0
256,12,9,3,2,1,0
256,12,9,7,4,1,0
256,12,9,7,5,2,0
256,12,9,7,6,5,4,3,2,1,0
256,12,9,8,6,5,4,3,0
256,12,10,9,6,4,0
256,12,10,9,8,3,0
256,12,11,7,6,4,3,1,0
256,12,11,9,6,3,2,1,0
256,12,11,9,7,6,5,4,2,1,0
256,12,11,9,8,6,4,2,0
256,12,11,10,8,4,2,1,0
256,12,11,10,8,7,4,1,0
256,12,11,10,9,8,6,5,4,1,0
256,13,9,8,5,4,2,1,0
256,13,10,9,8,6,5,4,3,1,0
256,13,11,8,3,1,0
256,13,11,8,7,6,4,1,0
256,13,11,9,6,5,4,3,2,1,0
256,13,11,9,8,7,6,5,4,3,0
256,13,11,10,9,6,4,3,2,1,0
256,13,11,10,9,7,5,4,3,1,0
256,13,11,10,9,8,6,3,2,1,0
256,13,12,7,6,1,0
256,13,12,8,4,2,0
256,13,12,10,6,3,2,1,0
256,13,12,11,9,6,5,4,2,1,0
256,13,12,11,9,8,6,5,2,1,0
256,13,12,11,9,8,7,3,0
256,13,12,11,10,8,7,2,0
256,13,12,11,10,8,7,6,5,4,3,1,0
256,13,12,11,10,9,8,7,6,2,0
256,14,5,4,3,1,0
256,14,8,3,2,1,0
256,14,11,7,6,5,2,1,0
256,14,11,8,5,4,3,2,0
256,14,11,8,7,6,5,4,3,1,0
256,14,11,9,7,6,5,4,2,1,0
256,14,11,9,8,7,4,2,0
256,14,11,10,6,4,3,1,0
256,14,11,10,8,7,6,4,2,1,0
256,14,11,10,9,2,0
256,14,11,10,9,6,0
256,14,12,9,4,2,0
256,14,12,10,8,6,5,4,3,1,0
256,14,12,10,8,7,5,1,0
256,14,12,11,7,5,4,1,0
256,14,12,11,9,7,6,2,0
256,14,12,11,9,8,7,6,4,3,2,1,0
256,14,12,11,10,3,0
256,14,12,11,10,9,8,4,2,1,0
256,14,13,9,5,2,0
256,14,13,10,8,6,4,1,0
256,14,13,11,9,8,7,4,0
256,14,13,11,10,8,6,5,0
256,14,13,11,10,9,0
256,14,13,12,8,7,5,3,2,1,0
256,14,13,12,8,7,6,3,0
256,14,13,12,9,8,7,5,3,2,0
256,14,13,12,10,7,6,3,2,1,0
256,14,13,12,10,8,6,4,3,1,0
256,14,13,12,10,8,7,5,4,1,0
256,14,13,12,10,9,7,5,4,1,0
256,14,13,12,10,9,8,6,4,2,0
256,14,13,12,11,8,4,1,0
256,14,13,12,11,9,8,7,3,2,0
256,14,13,12,11,10,6,4,0
256,14,13,12,11,10,8,6,5,1,0
256,14,13,12,11,10,9,5,4,3,0
256,14,13,12,11,10,9,6,4,1,0
256,14,13,12,11,10,9,8,4,2,0
256,14,13,12,11,10,9,8,6,5,3,1,0
256,14,13,12,11,10,9,8,7,3,2,1,0
256,14,13,12,11,10,9,8,7,6,4,2,0
256,15,9,6,5,4,2,1,0
256,15,9,8,7,4,3,1,0
256,15,9,8,7,6,4,3,2,1,0
256,15,10,7,6,4,0
256,15,10,8,6,4,3,1,0
256,15,10,8,7,6,3,1,0
256,15,10,8,7,6,5,3,0
256,15,10,9,8,7,4,3,0
256,15,11,6,5,1,0
256,15,11,8,4,2,0
256,15,11,10,8,6,0
256,15,11,10,9,8,3,2,0
256,15,12,8,5,3,0
256,15,12,8,6,5,3,1,0
256,15,12,10,5,4,3,1,0
256,15,12,10,9,8,6,5,3,1,0
256,15,12,10,9,8,7,5,0
256,15,12,11,10,8,0
256,15,12,11,10,8,5,4,3,2,0
256,15,13,10,5,4,2,1,0
256,15,13,10,8,5,3,1,0
256,15,13,11,6,4,3,2,0
256,15,13,11,9,4,3,2,0
256,15,13,11,9,7,6,3,2,1,0
256,15,13,11,9,7,6,5,2,1,0
256,15,13,11,9,8,6,5,4,1,0
256,15,13,11,10,7,5,2,0
256,15,13,12,10,9,8,7,0
256,15,13,12,11,8,4,1,0
256,15,13,12,11,9,5,4,3,1,0
256,15,13,12,11,10,7,5,0
256,15,13,12,11,10,8,5,4,3,2,1,0
256,15,13,12,11,10,9,8,7,5,4,1,0
256,15,14,6,5,1,0
256,15,14,8,7,5,4,2,0
256,15,14,9,8,7,3,2,0
256,15,14,10,9,3,2,1,0
256,15,14,11,7,6,5,3,2,1,0
256,15,14,11,7,6,5,4,2,1,0
256,15,14,11,8,7,6,5,3,2,0
256,15,14,12,5,4,3,2,0
256,15,14,12,10,8,3,1,0
256,15,14,12,10,9,7,4,0
256,15,14,12,11,8,2,1,0
256,15,14,12,11,9,5,2,0
256,15,14,12,11,9,7,6,4,3,2,1,0
256,15,14,13,9,7,5,3,2,1,0
256,15,14,13,10,8,7,6,5,2,0
256,15,14,13,10,9,7,6,5,4,3,1,0
256,15,14,13,11,8,5,2,0
256,15,14,13,11,8,7,1,0
256,15,14,13,11,9,8,7,6,2,0
256,15,14,13,11,10,9,8,7,3,2,1,0
256,15,14,13,11,10,9,8,7,4,2,1,0
256,15,14,13,11,10,9,8,7,6,4,1,0
256,15,14,13,12,10,9,8,6,5,3,2,0
256,15,14,13,12,10,9,8,7,4,2,1,0
256,15,14,13,12,10,9,8,7,6,5,4,3,2,0
256,15,14,13,12,11,9,6,0
256,15,14,13,12,11,9,8,6,4,3,2,0
256,15,14,13,12,11,10,7,5,4,3,2,0
256,15,14,13,12,11,10,8,6,3,2,1,0
256,16,3,1,0
256,16,11,9,7,2,0
256,16,11,10,9,7,0
256,16,11,10,9,7,6,5,4,1,0
256,16,12,9,7,4,3,1,0
256,16,12,9,8,7,4,3,0
256,16,12,9,8,7,5,4,0
256,16,12,9,8,7,6,3,2,1,0
256,16,12,9,8,7,6,5,4,1,0
256,16,12,10,9,8,4,2,0