I found a polynomial time algorithm for the traveling salesman problem (TSP) with distances a and b. This special case of the TSP is NP complete. The algorithm finds an optimal tour in time at most proportional to n^2 and it's much more efficient for finding a tour of a graph (Hamilton cycle). I post on my resolution of P vs NP at https://www.pvsnp.blog
Good and bad consequences will result if the equality is true. What do you think is the most positive about P = NP?