local S, T;
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1/34*E(17)^8, 1/34*E(17)^4, 1/34, 1/34*E(17)^13, 1/34*E(17)^9, 1/34*E(17)^5, 1/34*E(17), 1/34*E(17)^14, 1/34*E(17)^10, 1/34*E(17)^6, 1/34*E(17)^2, 1/34*E(17)^15, 1/34*E(17)^11, 1/34*E(17)^7, 1/34*E(17)^3, -1/34*E(17)^12, -1/34*E(17)^8, -1/34*E(17)^4, -1/34, -1/34*E(17)^13, -1/34*E(17)^9, -1/34*E(17)^5, -1/34*E(17), -1/34*E(17)^14, -1/34*E(17)^10, -1/34*E(17)^6, -1/34*E(17)^2, -1/34*E(17)^15, -1/34*E(17)^11, -1/34*E(17)^7, -1/34*E(17)^3, 1/34*E(17)^16, -1/34*E(17)^16, 1/34*E(17)^12, 1/34*E(17)^8, 1/34*E(17)^4, 1/34, 1/34*E(17)^13, 1/34*E(17)^9, 1/34*E(17)^5, 1/34*E(17), 1/34*E(17)^14, 1/34*E(17)^10, 1/34*E(17)^6, 1/34*E(17)^2, 1/34*E(17)^15, 1/34*E(17)^11, 1/34*E(17)^7, 1/34*E(17)^3, -1/34*E(17)^12, -1/34*E(17)^8, -1/34*E(17)^4, -1/34, -1/34*E(17)^13, -1/34*E(17)^9, -1/34*E(17)^5, -1/34*E(17), -1/34*E(17)^14, -1/34*E(17)^10, -1/34*E(17)^6, -1/34*E(17)^2, -1/34*E(17)^15, -1/34*E(17)^11, -1/34*E(17)^7, -1/34*E(17)^3, 1/34*E(17)^12, -1/34*E(17)^12, 1/34*E(17)^8, 1/34*E(17)^4, 1/34, 1/34*E(17)^13, 1/34*E(17)^9, 1/34*E(17)^5, 1/34*E(17), 1/34*E(17)^14, 1/34*E(17)^10, 1/34*E(17)^6, 1/34*E(17)^2, 1/34*E(17)^15, 1/34*E(17)^11, 1/34*E(17)^7, 1/34*E(17)^3, 1/34*E(17)^16, -1/34*E(17)^8, -1/34*E(17)^4, -1/34, -1/34*E(17)^13, -1/34*E(17)^9, -1/34*E(17)^5, -1/34*E(17), -1/34*E(17)^14, -1/34*E(17)^10, -1/34*E(17)^6, -1/34*E(17)^2, -1/34*E(17)^15, -1/34*E(17)^11, -1/34*E(17)^7, -1/34*E(17)^3, -1/34*E(17)^16, 1/34*E(17)^12, -1/34*E(17)^12, 1/34*E(17)^8, 1/34*E(17)^4, 1/34, 1/34*E(17)^13, 1/34*E(17)^9, 1/34*E(17)^5, 1/34*E(17), 1/34*E(17)^14, 1/34*E(17)^10, 1/34*E(17)^6, 1/34*E(17)^2, 1/34*E(17)^15, 1/34*E(17)^11, 1/34*E(17)^7, 1/34*E(17)^3, 1/34*E(17)^16, -1/34*E(17)^8, -1/34*E(17)^4, -1/34, -1/34*E(17)^13, -1/34*E(17)^9, -1/34*E(17)^5, -1/34*E(17), -1/34*E(17)^14, -1/34*E(17)^10, -1/34*E(17)^6, -1/34*E(17)^2, -1/34*E(17)^15, -1/34*E(17)^11, -1/34*E(17)^7, -1/34*E(17)^3, -1/34*E(17)^16, 1/34*E(17)^8, -1/34*E(17)^8, 1/34*E(17)^4, 1/34, 1/34*E(17)^13, 1/34*E(17)^9, 1/34*E(17)^5, 1/34*E(17), 1/34*E(17)^14, 1/34*E(17)^10, 1/34*E(17)^6, 1/34*E(17)^2, 1/34*E(17)^15, 1/34*E(17)^11, 1/34*E(17)^7, 1/34*E(17)^3, 1/34*E(17)^16, 1/34*E(17)^12, -1/34*E(17)^4, -1/34, -1/34*E(17)^13, -1/34*E(17)^9, -1/34*E(17)^5, -1/34*E(17), -1/34*E(17)^14, -1/34*E(17)^10, -1/34*E(17)^6, -1/34*E(17)^2, -1/34*E(17)^15, -1/34*E(17)^11, -1/34*E(17)^7, -1/34*E(17)^3, -1/34*E(17)^16, -1/34*E(17)^12, 1/34*E(17)^8, -1/34*E(17)^8, 1/34*E(17)^4, 1/34, 1/34*E(17)^13, 1/34*E(17)^9, 1/34*E(17)^5, 1/34*E(17), 1/34*E(17)^14, 1/34*E(17)^10, 1/34*E(17)^6, 1/34*E(17)^2, 1/34*E(17)^15, 1/34*E(17)^11, 1/34*E(17)^7, 1/34*E(17)^3, 1/34*E(17)^16, 1/34*E(17)^12, -1/34*E(17)^4, -1/34, -1/34*E(17)^13, -1/34*E(17)^9, -1/34*E(17)^5, -1/34*E(17), -1/34*E(17)^14, -1/34*E(17)^10, -1/34*E(17)^6, -1/34*E(17)^2, -1/34*E(17)^15, -1/34*E(17)^11, -1/34*E(17)^7, -1/34*E(17)^3, -1/34*E(17)^16, -1/34*E(17)^12, 1/34*E(17)^4, -1/34*E(17)^4, 1/34, 1/34*E(17)^13, 1/34*E(17)^9, 1/34*E(17)^5, 1/34*E(17), 1/34*E(17)^14, 1/34*E(17)^10, 1/34*E(17)^6, 1/34*E(17)^2, 1/34*E(17)^15, 1/34*E(17)^11, 1/34*E(17)^7, 1/34*E(17)^3, 1/34*E(17)^16, 1/34*E(17)^12, 1/34*E(17)^8, -1/34, -1/34*E(17)^13, -1/34*E(17)^9, -1/34*E(17)^5, -1/34*E(17), -1/34*E(17)^14, -1/34*E(17)^10, -1/34*E(17)^6, -1/34*E(17)^2, -1/34*E(17)^15, -1/34*E(17)^11, -1/34*E(17)^7, -1/34*E(17)^3, -1/34*E(17)^16, -1/34*E(17)^12, -1/34*E(17)^8, 1/34*E(17)^4, -1/34*E(17)^4, 1/34, 1/34*E(17)^13, 1/34*E(17)^9, 1/34*E(17)^5, 1/34*E(17), 1/34*E(17)^14, 1/34*E(17)^10, 1/34*E(17)^6, 1/34*E(17)^2, 1/34*E(17)^15, 1/34*E(17)^11, 1/34*E(17)^7, 1/34*E(17)^3, 1/34*E(17)^16, 1/34*E(17)^12, 1/34*E(17)^8, -1/34, -1/34*E(17)^13, -1/34*E(17)^9, -1/34*E(17)^5, -1/34*E(17), -1/34*E(17)^14, -1/34*E(17)^10, -1/34*E(17)^6, -1/34*E(17)^2, -1/34*E(17)^15, -1/34*E(17)^11, -1/34*E(17)^7, -1/34*E(17)^3, -1/34*E(17)^16, -1/34*E(17)^12, -1/34*E(17)^8 ]];
T := [ 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, E(4), -E(4), E(4), E(4), E(4), E(4), E(4), E(4), E(4), E(4), E(4), E(4), E(4), E(4), E(4), E(4), E(4), E(4), -E(4), -E(4), -E(4), -E(4), -E(4), -E(4), -E(4), -E(4), -E(4), -E(4), -E(4), -E(4), -E(4), -E(4), -E(4), -E(4), 1, 1, E(17)^13, E(17)^9, E(17)^5, E(17), E(17)^14, E(17)^10, E(17)^6, E(17)^2, E(17)^15, E(17)^11, E(17)^7, E(17)^3, E(17)^16, E(17)^12, E(17)^8, E(17)^4, E(17)^13, E(17)^9, E(17)^5, E(17), E(17)^14, E(17)^10, E(17)^6, E(17)^2, E(17)^15, E(17)^11, E(17)^7, E(17)^3, E(17)^16, E(17)^12, E(17)^8, E(17)^4, E(4), -E(4), E(68), E(68)^53, E(68)^37, E(68)^21, E(68)^5, E(68)^57, E(68)^41, E(68)^25, E(68)^9, E(68)^61, E(68)^45, E(68)^29, E(68)^13, E(68)^65, E(68)^49, E(68)^33, -E(68), -E(68)^53, -E(68)^37, -E(68)^21, -E(68)^5, -E(68)^57, -E(68)^41, -E(68)^25, -E(68)^9, -E(68)^61, -E(68)^45, -E(68)^29, -E(68)^13, -E(68)^65, -E(68)^49, -E(68)^33, 1, 1, E(17)^9, E(17), E(17)^10, E(17)^2, E(17)^11, E(17)^3, E(17)^12, E(17)^4, E(17)^13, E(17)^5, E(17)^14, E(17)^6, E(17)^15, E(17)^7, E(17)^16, E(17)^8, E(17)^9, E(17), E(17)^10, E(17)^2, E(17)^11, E(17)^3, E(17)^12, E(17)^4, E(17)^13, E(17)^5, E(17)^14, E(17)^6, E(17)^15, E(17)^7, E(17)^16, E(17)^8, E(4), -E(4), E(68)^53, E(68)^21, E(68)^57, E(68)^25, E(68)^61, E(68)^29, E(68)^65, E(68)^33, E(68), E(68)^37, E(68)^5, E(68)^41, E(68)^9, E(68)^45, E(68)^13, E(68)^49, -E(68)^53, -E(68)^21, -E(68)^57, -E(68)^25, -E(68)^61, -E(68)^29, -E(68)^65, -E(68)^33, -E(68), -E(68)^37, -E(68)^5, -E(68)^41, -E(68)^9, -E(68)^45, -E(68)^13, -E(68)^49, 1, 1, E(17)^5, E(17)^10, E(17)^15, E(17)^3, E(17)^8, E(17)^13, E(17), E(17)^6, E(17)^11, E(17)^16, E(17)^4, E(17)^9, E(17)^14, E(17)^2, E(17)^7, E(17)^12, E(17)^5, E(17)^10, E(17)^15, E(17)^3, E(17)^8, E(17)^13, E(17), E(17)^6, E(17)^11, E(17)^16, E(17)^4, E(17)^9, E(17)^14, E(17)^2, E(17)^7, E(17)^12, E(4), -E(4), E(68)^37, E(68)^57, E(68)^9, E(68)^29, E(68)^49, E(68), E(68)^21, E(68)^41, E(68)^61, E(68)^13, E(68)^33, E(68)^53, E(68)^5, E(68)^25, E(68)^45, E(68)^65, -E(68)^37, -E(68)^57, -E(68)^9, -E(68)^29, -E(68)^49, -E(68), -E(68)^21, -E(68)^41, -E(68)^61, -E(68)^13, -E(68)^33, -E(68)^53, -E(68)^5, -E(68)^25, -E(68)^45, -E(68)^65, 1, 1, E(17), E(17)^2, E(17)^3, E(17)^4, E(17)^5, E(17)^6, E(17)^7, E(17)^8, E(17)^9, E(17)^10, E(17)^11, E(17)^12, E(17)^13, E(17)^14, E(17)^15, E(17)^16, E(17), E(17)^2, E(17)^3, E(17)^4, E(17)^5, E(17)^6, E(17)^7, E(17)^8, E(17)^9, E(17)^10, E(17)^11, E(17)^12, E(17)^13, E(17)^14, E(17)^15, E(17)^16, E(4), -E(4), E(68)^21, E(68)^25, E(68)^29, E(68)^33, E(68)^37, E(68)^41, E(68)^45, E(68)^49, E(68)^53, E(68)^57, E(68)^61, E(68)^65, E(68), E(68)^5, E(68)^9, E(68)^13, -E(68)^21, -E(68)^25, -E(68)^29, -E(68)^33, -E(68)^37, -E(68)^41, -E(68)^45, -E(68)^49, -E(68)^53, -E(68)^57, -E(68)^61, -E(68)^65, -E(68), -E(68)^5, -E(68)^9, -E(68)^13, 1, 1, E(17)^14, E(17)^11, E(17)^8, E(17)^5, E(17)^2, E(17)^16, E(17)^13, E(17)^10, E(17)^7, E(17)^4, E(17), E(17)^15, E(17)^12, E(17)^9, E(17)^6, E(17)^3, E(17)^14, E(17)^11, E(17)^8, E(17)^5, E(17)^2, E(17)^16, E(17)^13, E(17)^10, E(17)^7, E(17)^4, E(17), E(17)^15, E(17)^12, E(17)^9, E(17)^6, E(17)^3, E(4), -E(4), E(68)^5, E(68)^61, E(68)^49, E(68)^37, E(68)^25, E(68)^13, E(68), E(68)^57, E(68)^45, E(68)^33, E(68)^21, E(68)^9, E(68)^65, E(68)^53, E(68)^41, E(68)^29, -E(68)^5, -E(68)^61, -E(68)^49, -E(68)^37, -E(68)^25, -E(68)^13, -E(68), -E(68)^57, -E(68)^45, -E(68)^33, -E(68)^21, -E(68)^9, -E(68)^65, -E(68)^53, -E(68)^41, -E(68)^29, 1, 1, E(17)^10, E(17)^3, E(17)^13, E(17)^6, E(17)^16, E(17)^9, E(17)^2, E(17)^12, E(17)^5, E(17)^15, E(17)^8, E(17), E(17)^11, E(17)^4, E(17)^14, E(17)^7, E(17)^10, E(17)^3, E(17)^13, E(17)^6, E(17)^16, E(17)^9, E(17)^2, E(17)^12, E(17)^5, E(17)^15, E(17)^8, E(17), E(17)^11, E(17)^4, E(17)^14, E(17)^7, E(4), -E(4), E(68)^57, E(68)^29, E(68), E(68)^41, E(68)^13, E(68)^53, E(68)^25, E(68)^65, E(68)^37, E(68)^9, E(68)^49, E(68)^21, E(68)^61, E(68)^33, E(68)^5, E(68)^45, -E(68)^57, -E(68)^29, -E(68), -E(68)^41, -E(68)^13, -E(68)^53, -E(68)^25, -E(68)^65, -E(68)^37, -E(68)^9, -E(68)^49, -E(68)^21, -E(68)^61, -E(68)^33, -E(68)^5, -E(68)^45, 1, 1, E(17)^6, E(17)^12, E(17), E(17)^7, E(17)^13, E(17)^2, E(17)^8, E(17)^14, E(17)^3, E(17)^9, E(17)^15, E(17)^4, E(17)^10, E(17)^16, E(17)^5, E(17)^11, E(17)^6, E(17)^12, E(17), E(17)^7, E(17)^13, E(17)^2, E(17)^8, E(17)^14, E(17)^3, E(17)^9, E(17)^15, E(17)^4, E(17)^10, E(17)^16, E(17)^5, E(17)^11, E(4), -E(4), E(68)^41, E(68)^65, E(68)^21, E(68)^45, E(68), E(68)^25, E(68)^49, E(68)^5, E(68)^29, E(68)^53, E(68)^9, E(68)^33, E(68)^57, E(68)^13, E(68)^37, E(68)^61, -E(68)^41, -E(68)^65, -E(68)^21, -E(68)^45, -E(68), -E(68)^25, -E(68)^49, -E(68)^5, -E(68)^29, -E(68)^53, -E(68)^9, -E(68)^33, -E(68)^57, -E(68)^13, -E(68)^37, -E(68)^61, 1, 1, E(17)^2, E(17)^4, E(17)^6, E(17)^8, E(17)^10, E(17)^12, E(17)^14, E(17)^16, E(17), E(17)^3, E(17)^5, E(17)^7, E(17)^9, E(17)^11, E(17)^13, E(17)^15, E(17)^2, E(17)^4, E(17)^6, E(17)^8, E(17)^10, E(17)^12, E(17)^14, E(17)^16, E(17), E(17)^3, E(17)^5, E(17)^7, E(17)^9, E(17)^11, E(17)^13, E(17)^15, E(4), -E(4), E(68)^25, E(68)^33, E(68)^41, E(68)^49, E(68)^57, E(68)^65, E(68)^5, E(68)^13, E(68)^21, E(68)^29, E(68)^37, E(68)^45, E(68)^53, E(68)^61, E(68), E(68)^9, -E(68)^25, -E(68)^33, -E(68)^41, -E(68)^49, -E(68)^57, -E(68)^65, -E(68)^5, -E(68)^13, -E(68)^21, -E(68)^29, -E(68)^37, -E(68)^45, -E(68)^53, -E(68)^61, -E(68), -E(68)^9, 1, 1, E(17)^15, E(17)^13, E(17)^11, E(17)^9, E(17)^7, E(17)^5, E(17)^3, E(17), E(17)^16, E(17)^14, E(17)^12, E(17)^10, E(17)^8, E(17)^6, E(17)^4, E(17)^2, E(17)^15, E(17)^13, E(17)^11, E(17)^9, E(17)^7, E(17)^5, E(17)^3, E(17), E(17)^16, E(17)^14, E(17)^12, E(17)^10, E(17)^8, E(17)^6, E(17)^4, E(17)^2, E(4), -E(4), E(68)^9, E(68), E(68)^61, E(68)^53, E(68)^45, E(68)^37, E(68)^29, E(68)^21, E(68)^13, E(68)^5, E(68)^65, E(68)^57, E(68)^49, E(68)^41, E(68)^33, E(68)^25, -E(68)^9, -E(68), -E(68)^61, -E(68)^53, -E(68)^45, -E(68)^37, -E(68)^29, -E(68)^21, -E(68)^13, -E(68)^5, -E(68)^65, -E(68)^57, -E(68)^49, -E(68)^41, -E(68)^33, -E(68)^25, 1, 1, E(17)^11, E(17)^5, E(17)^16, E(17)^10, E(17)^4, E(17)^15, E(17)^9, E(17)^3, E(17)^14, E(17)^8, E(17)^2, E(17)^13, E(17)^7, E(17), E(17)^12, E(17)^6, E(17)^11, E(17)^5, E(17)^16, E(17)^10, E(17)^4, E(17)^15, E(17)^9, E(17)^3, E(17)^14, E(17)^8, E(17)^2, E(17)^13, E(17)^7, E(17), E(17)^12, E(17)^6, E(4), -E(4), E(68)^61, E(68)^37, E(68)^13, E(68)^57, E(68)^33, E(68)^9, E(68)^53, E(68)^29, E(68)^5, E(68)^49, E(68)^25, E(68), E(68)^45, E(68)^21, E(68)^65, E(68)^41, -E(68)^61, -E(68)^37, -E(68)^13, -E(68)^57, -E(68)^33, -E(68)^9, -E(68)^53, -E(68)^29, -E(68)^5, -E(68)^49, -E(68)^25, -E(68), -E(68)^45, -E(68)^21, -E(68)^65, -E(68)^41, 1, 1, E(17)^7, E(17)^14, E(17)^4, E(17)^11, E(17), E(17)^8, E(17)^15, E(17)^5, E(17)^12, E(17)^2, E(17)^9, E(17)^16, E(17)^6, E(17)^13, E(17)^3, E(17)^10, E(17)^7, E(17)^14, E(17)^4, E(17)^11, E(17), E(17)^8, E(17)^15, E(17)^5, E(17)^12, E(17)^2, E(17)^9, E(17)^16, E(17)^6, E(17)^13, E(17)^3, E(17)^10, E(4), -E(4), E(68)^45, E(68)^5, E(68)^33, E(68)^61, E(68)^21, E(68)^49, E(68)^9, E(68)^37, E(68)^65, E(68)^25, E(68)^53, E(68)^13, E(68)^41, E(68), E(68)^29, E(68)^57, -E(68)^45, -E(68)^5, -E(68)^33, -E(68)^61, -E(68)^21, -E(68)^49, -E(68)^9, -E(68)^37, -E(68)^65, -E(68)^25, -E(68)^53, -E(68)^13, -E(68)^41, -E(68), -E(68)^29, -E(68)^57, 1, 1, E(17)^3, E(17)^6, E(17)^9, E(17)^12, E(17)^15, E(17), E(17)^4, E(17)^7, E(17)^10, E(17)^13, E(17)^16, E(17)^2, E(17)^5, E(17)^8, E(17)^11, E(17)^14, E(17)^3, E(17)^6, E(17)^9, E(17)^12, E(17)^15, E(17), E(17)^4, E(17)^7, E(17)^10, E(17)^13, E(17)^16, E(17)^2, E(17)^5, E(17)^8, E(17)^11, E(17)^14, E(4), -E(4), E(68)^29, E(68)^41, E(68)^53, E(68)^65, E(68)^9, E(68)^21, E(68)^33, E(68)^45, E(68)^57, E(68), E(68)^13, E(68)^25, E(68)^37, E(68)^49, E(68)^61, E(68)^5, -E(68)^29, -E(68)^41, -E(68)^53, -E(68)^65, -E(68)^9, -E(68)^21, -E(68)^33, -E(68)^45, -E(68)^57, -E(68), -E(68)^13, -E(68)^25, -E(68)^37, -E(68)^49, -E(68)^61, -E(68)^5, 1, 1, E(17)^16, E(17)^15, E(17)^14, E(17)^13, E(17)^12, E(17)^11, E(17)^10, E(17)^9, E(17)^8, E(17)^7, E(17)^6, E(17)^5, E(17)^4, E(17)^3, E(17)^2, E(17), E(17)^16, E(17)^15, E(17)^14, E(17)^13, E(17)^12, E(17)^11, E(17)^10, E(17)^9, E(17)^8, E(17)^7, E(17)^6, E(17)^5, E(17)^4, E(17)^3, E(17)^2, E(17), E(4), -E(4), E(68)^13, E(68)^9, E(68)^5, E(68), E(68)^65, E(68)^61, E(68)^57, E(68)^53, E(68)^49, E(68)^45, E(68)^41, E(68)^37, E(68)^33, E(68)^29, E(68)^25, E(68)^21, -E(68)^13, -E(68)^9, -E(68)^5, -E(68), -E(68)^65, -E(68)^61, -E(68)^57, -E(68)^53, -E(68)^49, -E(68)^45, -E(68)^41, -E(68)^37, -E(68)^33, -E(68)^29, -E(68)^25, -E(68)^21, 1, 1, E(17)^12, E(17)^7, E(17)^2, E(17)^14, E(17)^9, E(17)^4, E(17)^16, E(17)^11, E(17)^6, E(17), E(17)^13, E(17)^8, E(17)^3, E(17)^15, E(17)^10, E(17)^5, E(17)^12, E(17)^7, E(17)^2, E(17)^14, E(17)^9, E(17)^4, E(17)^16, E(17)^11, E(17)^6, E(17), E(17)^13, E(17)^8, E(17)^3, E(17)^15, E(17)^10, E(17)^5, E(4), -E(4), E(68)^65, E(68)^45, E(68)^25, E(68)^5, E(68)^53, E(68)^33, E(68)^13, E(68)^61, E(68)^41, E(68)^21, E(68), E(68)^49, E(68)^29, E(68)^9, E(68)^57, E(68)^37, -E(68)^65, -E(68)^45, -E(68)^25, -E(68)^5, -E(68)^53, -E(68)^33, -E(68)^13, -E(68)^61, -E(68)^41, -E(68)^21, -E(68), -E(68)^49, -E(68)^29, -E(68)^9, -E(68)^57, -E(68)^37, 1, 1, E(17)^8, E(17)^16, E(17)^7, E(17)^15, E(17)^6, E(17)^14, E(17)^5, E(17)^13, E(17)^4, E(17)^12, E(17)^3, E(17)^11, E(17)^2, E(17)^10, E(17), E(17)^9, E(17)^8, E(17)^16, E(17)^7, E(17)^15, E(17)^6, E(17)^14, E(17)^5, E(17)^13, E(17)^4, E(17)^12, E(17)^3, E(17)^11, E(17)^2, E(17)^10, E(17), E(17)^9, E(4), -E(4), E(68)^49, E(68)^13, E(68)^45, E(68)^9, E(68)^41, E(68)^5, E(68)^37, E(68), E(68)^33, E(68)^65, E(68)^29, E(68)^61, E(68)^25, E(68)^57, E(68)^21, E(68)^53, -E(68)^49, -E(68)^13, -E(68)^45, -E(68)^9, -E(68)^41, -E(68)^5, -E(68)^37, -E(68), -E(68)^33, -E(68)^65, -E(68)^29, -E(68)^61, -E(68)^25, -E(68)^57, -E(68)^21, -E(68)^53, 1, 1, E(17)^4, E(17)^8, E(17)^12, E(17)^16, E(17)^3, E(17)^7, E(17)^11, E(17)^15, E(17)^2, E(17)^6, E(17)^10, E(17)^14, E(17), E(17)^5, E(17)^9, E(17)^13, E(17)^4, E(17)^8, E(17)^12, E(17)^16, E(17)^3, E(17)^7, E(17)^11, E(17)^15, E(17)^2, E(17)^6, E(17)^10, E(17)^14, E(17), E(17)^5, E(17)^9, E(17)^13, E(4), -E(4), E(68)^33, E(68)^49, E(68)^65, E(68)^13, E(68)^29, E(68)^45, E(68)^61, E(68)^9, E(68)^25, E(68)^41, E(68)^57, E(68)^5, E(68)^21, E(68)^37, E(68)^53, E(68), -E(68)^33, -E(68)^49, -E(68)^65, -E(68)^13, -E(68)^29, -E(68)^45, -E(68)^61, -E(68)^9, -E(68)^25, -E(68)^41, -E(68)^57, -E(68)^5, -E(68)^21, -E(68)^37, -E(68)^53, -E(68) ];
return rec(S := S, T := T);;