ranveer gill

correspondence

there exists a unique polynomial

P (x) = \sum_{k = 0}^{28} a_{k} x^{k}

such that

P(256) = 2950364651925955591137838865190180793968413576049151464881923988283762

with integer coefficients satisfying

0 \leq a_{k} < 128 (k = 0, \dots, 28)

recover the coefficients in ascending order of degree, interpret each as a seven-bit ASCII character, and you'll know where to find me :p

if ur impatient tho, solve

x^{2} - 11 x - 26 = 0

take the positive root and substitute it for {x} in:

gill-r{x}@webmail.uwinnipeg.ca

but i check this one less often!