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B == b1 + (b0 - b1)/(N*p - p + 1)
Q == 40*(7*N - 2)/(7*N + 13)
q0 == 10
i2 == (21*N + 139)/(7*N + 13)
i0 == 8
RE == -2*((c - 1)*q0 - Q*c)/((N + 1)*N*c*i2/ce - 2*(c - 1)*i0 + 2*c*i2)
RE0 == 4000*(7*N + 1)/(21*N^3 + 160*N^2 + 6299*N + 19440)