local S, T;
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-1/36*E(108)^107, -1/36*E(108)^83, -1/36*E(108)^47, -1/36*E(108)^71, -1/36*E(108)^95, 1/36*E(108)^47+1/36*E(108)^83, 1/36*E(108)^71+1/36*E(108)^107, -1/36*E(108)^59, -1/36*E(108)^59-1/36*E(108)^95, 1/36*E(108)^107, 1/36*E(108)^83, 1/36*E(108)^47, 1/36*E(108)^71, 1/36*E(108)^95, -1/36*E(108)^47-1/36*E(108)^83, -1/36*E(108)^71-1/36*E(108)^107, 1/36*E(108)^59, 1/36*E(27)^8+1/36*E(27)^17, -1/36*E(27)^20, -1/36*E(27)^14, -1/36*E(27)^5, -1/36*E(27)^11, -1/36*E(27)^17, 1/36*E(27)^5+1/36*E(27)^14, 1/36*E(27)^11+1/36*E(27)^20, -1/36*E(27)^8, -1/36*E(108)^55, 1/36*E(108)^67+1/36*E(108)^103, -1/36*E(108)^7, -1/36*E(108)^79, -1/36*E(108)^103, 1/36*E(108)^55+1/36*E(108)^91, 1/36*E(108)^7+1/36*E(108)^79, -1/36*E(108)^67, -1/36*E(108)^91, -1/36*E(27)^7, 1/36*E(27)^10+1/36*E(27)^19, -1/36*E(27)^22, -1/36*E(27)^13, -1/36*E(27)^19, 1/36*E(27)^7+1/36*E(27)^16, 1/36*E(27)^13+1/36*E(27)^22, -1/36*E(27)^10, -1/36*E(27)^16, 1/36*E(27)^7, -1/36*E(27)^10-1/36*E(27)^19, 1/36*E(27)^22, 1/36*E(27)^13, 1/36*E(27)^19, -1/36*E(27)^7-1/36*E(27)^16, -1/36*E(27)^13-1/36*E(27)^22, 1/36*E(27)^10, 1/36*E(27)^16, 1/36*E(108)^55, -1/36*E(108)^67-1/36*E(108)^103, 1/36*E(108)^7, 1/36*E(108)^79, 1/36*E(108)^103, -1/36*E(108)^55-1/36*E(108)^91, -1/36*E(108)^7-1/36*E(108)^79, 1/36*E(108)^67, 1/36*E(108)^91, 1/36*E(108)^71+1/36*E(108)^107, -1/36*E(108)^95, -1/36*E(108)^47, -1/36*E(108)^83, 1/36*E(108)^59+1/36*E(108)^95, -1/36*E(108)^71, 1/36*E(108)^47+1/36*E(108)^83, -1/36*E(108)^59, -1/36*E(108)^107, -1/36*E(108)^71-1/36*E(108)^107, 1/36*E(108)^95, 1/36*E(108)^47, 1/36*E(108)^83, -1/36*E(108)^59-1/36*E(108)^95, 1/36*E(108)^71, -1/36*E(108)^47-1/36*E(108)^83, 1/36*E(108)^59, 1/36*E(108)^107, 1/36*E(27)^11+1/36*E(27)^20, -1/36*E(27)^17, -1/36*E(27)^5, -1/36*E(27)^14, 1/36*E(27)^8+1/36*E(27)^17, -1/36*E(27)^11, 1/36*E(27)^5+1/36*E(27)^14, -1/36*E(27)^8, -1/36*E(27)^20, -1/36*E(27)^11-1/36*E(27)^20, 1/36*E(27)^17, 1/36*E(27)^5, 1/36*E(27)^14, -1/36*E(27)^8-1/36*E(27)^17, 1/36*E(27)^11, -1/36*E(27)^5-1/36*E(27)^14, 1/36*E(27)^8, 1/36*E(27)^20, 1/36*E(108)^59, -1/36*E(108)^71-1/36*E(108)^107, -1/36*E(108)^47-1/36*E(108)^83, 1/36*E(108)^83, 1/36*E(108)^107, -1/36*E(108)^59-1/36*E(108)^95, 1/36*E(108)^47, 1/36*E(108)^71, 1/36*E(108)^95, 1/36*E(27)^8, -1/36*E(27)^11-1/36*E(27)^20, -1/36*E(27)^5-1/36*E(27)^14, 1/36*E(27)^14, 1/36*E(27)^20, -1/36*E(27)^8-1/36*E(27)^17, 1/36*E(27)^5, 1/36*E(27)^11, 1/36*E(27)^17, -1/36*E(27)^8, 1/36*E(27)^11+1/36*E(27)^20, 1/36*E(27)^5+1/36*E(27)^14, -1/36*E(27)^14, -1/36*E(27)^20, 1/36*E(27)^8+1/36*E(27)^17, -1/36*E(27)^5, -1/36*E(27)^11, -1/36*E(27)^17, -1/36*E(108)^59, 1/36*E(108)^71+1/36*E(108)^107, 1/36*E(108)^47+1/36*E(108)^83, -1/36*E(108)^83, -1/36*E(108)^107, 1/36*E(108)^59+1/36*E(108)^95, -1/36*E(108)^47, -1/36*E(108)^71, -1/36*E(108)^95 ]];
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, 1, 1, E(8)^3, E(8)^3, E(8)^3, E(8), E(8), E(8), -E(8), -E(8), -E(8), -E(8)^3, -E(8)^3, -E(8)^3, E(8)^3, E(8), -E(8), -E(8)^3, E(8)^3, E(8), -E(8), -E(8)^3, E(8)^3, E(8), -E(8), -E(8)^3, E(8)^3, E(8)^3, E(8)^3, E(8), E(8), E(8), -E(8), -E(8), -E(8), -E(8)^3, -E(8)^3, -E(8)^3, E(27)^8, -E(27)^5-E(27)^14, E(27)^11, E(27)^20, E(27)^5, E(27)^17, -E(27)^11-E(27)^20, E(27)^14, -E(27)^8-E(27)^17, E(27)^8, -E(27)^5-E(27)^14, E(27)^11, E(27)^20, E(27)^5, E(27)^17, -E(27)^11-E(27)^20, E(27)^14, -E(27)^8-E(27)^17, E(27)^8, -E(27)^5-E(27)^14, E(27)^11, E(27)^20, E(27)^5, E(27)^17, -E(27)^11-E(27)^20, E(27)^14, -E(27)^8-E(27)^17, E(27)^8, -E(27)^5-E(27)^14, E(27)^11, E(27)^20, E(27)^5, E(27)^17, -E(27)^11-E(27)^20, E(27)^14, -E(27)^8-E(27)^17, 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, -1, -1, 1, 1, 1, E(3)^2, E(3)^2, E(3)^2, E(3), E(3), E(3), 1, 1, 1, E(3)^2, E(3)^2, E(3)^2, E(3), E(3), E(3), 1, 1, 1, 1, 1, 1, E(3)^2, E(3)^2, E(3)^2, E(3)^2, E(3)^2, E(3)^2, E(3), E(3), E(3), E(3), E(3), E(3), E(216)+E(216)^145, -E(216)^25, -E(216)^193, -E(216)^121, -E(216)^169, -E(216), E(216)^121+E(216)^193, E(216)^25+E(216)^169, -E(216)^145, E(216)^91+E(216)^163, -E(216)^187, -E(216)^139, -E(216)^67, -E(216)^115, -E(216)^163, E(216)^67+E(216)^139, E(216)^115+E(216)^187, -E(216)^91, -E(216)^91-E(216)^163, E(216)^187, E(216)^139, E(216)^67, E(216)^115, E(216)^163, -E(216)^67-E(216)^139, -E(216)^115-E(216)^187, E(216)^91, -E(216)-E(216)^145, E(216)^25, E(216)^193, E(216)^121, E(216)^169, E(216), -E(216)^121-E(216)^193, -E(216)^25-E(216)^169, E(216)^145, E(8), E(8), E(8), E(8)^3, E(8)^3, E(8)^3, -E(8)^3, -E(8)^3, -E(8)^3, -E(8), -E(8), -E(8), E(8), E(8)^3, -E(8)^3, -E(8), E(8), E(8)^3, -E(8)^3, -E(8), E(8), E(8)^3, -E(8)^3, -E(8), E(8), E(8), E(8), E(8)^3, E(8)^3, E(8)^3, -E(8)^3, -E(8)^3, -E(8)^3, -E(8), -E(8), -E(8), -E(24), -E(24), -E(24), -E(24)^19, -E(24)^19, -E(24)^19, E(24)^19, E(24)^19, E(24)^19, E(24), E(24), E(24), -E(8)^3, -E(8), E(8), E(8)^3, -E(8)^3, -E(8), E(8), E(8)^3, -E(8)^3, -E(8), E(8), E(8)^3, -E(24)^17, -E(24)^17, -E(24)^17, -E(24)^11, -E(24)^11, -E(24)^11, E(24)^11, E(24)^11, E(24)^11, E(24)^17, E(24)^17, E(24)^17, -E(27)^5-E(27)^14, -E(27)^8-E(27)^17, -E(27)^11-E(27)^20, E(27)^20, E(27)^17, E(27)^14, E(27)^11, E(27)^8, E(27)^5, -E(27)^5-E(27)^14, -E(27)^8-E(27)^17, -E(27)^11-E(27)^20, E(27)^20, E(27)^17, E(27)^14, E(27)^11, E(27)^8, E(27)^5, -E(27)^5-E(27)^14, -E(27)^8-E(27)^17, -E(27)^11-E(27)^20, E(27)^20, E(27)^17, E(27)^14, E(27)^11, E(27)^8, E(27)^5, -E(27)^5-E(27)^14, -E(27)^8-E(27)^17, -E(27)^11-E(27)^20, E(27)^20, E(27)^17, E(27)^14, E(27)^11, E(27)^8, E(27)^5, -E(27)^8-E(27)^17, E(27)^14, -E(27)^11-E(27)^20, E(27)^11, -E(27)^5-E(27)^14, E(27)^8, E(27)^20, E(27)^5, E(27)^17, -E(27)^8-E(27)^17, E(27)^14, -E(27)^11-E(27)^20, E(27)^11, -E(27)^5-E(27)^14, E(27)^8, E(27)^20, E(27)^5, E(27)^17, E(27)^8+E(27)^17, -E(27)^14, E(27)^11+E(27)^20, -E(27)^11, E(27)^5+E(27)^14, -E(27)^8, -E(27)^20, -E(27)^5, -E(27)^17, E(27)^8+E(27)^17, -E(27)^14, E(27)^11+E(27)^20, -E(27)^11, E(27)^5+E(27)^14, -E(27)^8, -E(27)^20, -E(27)^5, -E(27)^17, E(27)^14, E(27)^20, -E(27)^8-E(27)^17, E(27)^8, -E(27)^11-E(27)^20, -E(27)^5-E(27)^14, E(27)^17, E(27)^11, E(27)^5, E(27)^14, E(27)^20, -E(27)^8-E(27)^17, E(27)^8, -E(27)^11-E(27)^20, -E(27)^5-E(27)^14, E(27)^17, E(27)^11, E(27)^5, E(27)^14, E(27)^20, -E(27)^8-E(27)^17, E(27)^8, -E(27)^11-E(27)^20, -E(27)^5-E(27)^14, E(27)^17, E(27)^11, E(27)^5, E(27)^14, E(27)^20, -E(27)^8-E(27)^17, E(27)^8, -E(27)^11-E(27)^20, -E(27)^5-E(27)^14, E(27)^17, E(27)^11, E(27)^5, 1, 1, 1, E(3)^2, E(3)^2, E(3)^2, E(3), E(3), E(3), 1, 1, 1, E(3)^2, E(3)^2, E(3)^2, E(3), E(3), E(3), -1, -1, -1, -1, -1, -1, -E(3)^2, -E(3)^2, -E(3)^2, -E(3)^2, -E(3)^2, -E(3)^2, -E(3), -E(3), -E(3), -E(3), -E(3), -E(3), 1, 1, 1, E(3), E(3), E(3), E(3)^2, E(3)^2, E(3)^2, 1, 1, 1, E(3), E(3), E(3), E(3)^2, E(3)^2, E(3)^2, 1, 1, 1, 1, 1, 1, E(3), E(3), E(3), E(3), E(3), E(3), E(3)^2, E(3)^2, E(3)^2, E(3)^2, E(3)^2, E(3)^2, E(216)^145, -E(216)^121-E(216)^193, E(216)^169, E(216)^25, E(216)^121, E(216), -E(216)^25-E(216)^169, E(216)^193, -E(216)-E(216)^145, E(216)^91, -E(216)^67-E(216)^139, E(216)^115, E(216)^187, E(216)^67, E(216)^163, -E(216)^115-E(216)^187, E(216)^139, -E(216)^91-E(216)^163, -E(216)^91, E(216)^67+E(216)^139, -E(216)^115, -E(216)^187, -E(216)^67, -E(216)^163, E(216)^115+E(216)^187, -E(216)^139, E(216)^91+E(216)^163, -E(216)^145, E(216)^121+E(216)^193, -E(216)^169, -E(216)^25, -E(216)^121, -E(216), E(216)^25+E(216)^169, -E(216)^193, E(216)+E(216)^145, E(216)^91+E(216)^163, -E(216)^187, -E(216)^139, -E(216)^67, -E(216)^115, -E(216)^163, E(216)^67+E(216)^139, E(216)^115+E(216)^187, -E(216)^91, E(216)+E(216)^145, -E(216)^25, -E(216)^193, -E(216)^121, -E(216)^169, -E(216), E(216)^121+E(216)^193, E(216)^25+E(216)^169, -E(216)^145, -E(216)-E(216)^145, E(216)^25, E(216)^193, E(216)^121, E(216)^169, E(216), -E(216)^121-E(216)^193, -E(216)^25-E(216)^169, E(216)^145, -E(216)^91-E(216)^163, E(216)^187, E(216)^139, E(216)^67, E(216)^115, E(216)^163, -E(216)^67-E(216)^139, -E(216)^115-E(216)^187, E(216)^91, E(216)^193, E(216), E(216)^25, E(216)^169, E(216)^145, E(216)^121, -E(216)^25-E(216)^169, -E(216)-E(216)^145, -E(216)^121-E(216)^193, E(216)^139, E(216)^163, E(216)^187, E(216)^115, E(216)^91, E(216)^67, -E(216)^115-E(216)^187, -E(216)^91-E(216)^163, -E(216)^67-E(216)^139, -E(216)^139, -E(216)^163, -E(216)^187, -E(216)^115, -E(216)^91, -E(216)^67, E(216)^115+E(216)^187, E(216)^91+E(216)^163, E(216)^67+E(216)^139, -E(216)^193, -E(216), -E(216)^25, -E(216)^169, -E(216)^145, -E(216)^121, E(216)^25+E(216)^169, E(216)+E(216)^145, E(216)^121+E(216)^193, E(24)^19, E(24)^19, E(24)^19, E(24), E(24), E(24), -E(24), -E(24), -E(24), -E(24)^19, -E(24)^19, -E(24)^19, E(8), E(8)^3, -E(8)^3, -E(8), E(8), E(8)^3, -E(8)^3, -E(8), E(8), E(8)^3, -E(8)^3, -E(8), E(24)^11, E(24)^11, E(24)^11, E(24)^17, E(24)^17, E(24)^17, -E(24)^17, -E(24)^17, -E(24)^17, -E(24)^11, -E(24)^11, -E(24)^11, -E(24)^17, -E(24)^17, -E(24)^17, -E(24)^11, -E(24)^11, -E(24)^11, E(24)^11, E(24)^11, E(24)^11, E(24)^17, E(24)^17, E(24)^17, -E(8)^3, -E(8), E(8), E(8)^3, -E(8)^3, -E(8), E(8), E(8)^3, -E(8)^3, -E(8), E(8), E(8)^3, -E(24), -E(24), -E(24), -E(24)^19, -E(24)^19, -E(24)^19, E(24)^19, E(24)^19, E(24)^19, E(24), E(24), E(24), -E(27)^5-E(27)^14, -E(27)^8-E(27)^17, -E(27)^11-E(27)^20, E(27)^20, E(27)^17, E(27)^14, E(27)^11, E(27)^8, E(27)^5, -E(27)^5-E(27)^14, -E(27)^8-E(27)^17, -E(27)^11-E(27)^20, E(27)^20, E(27)^17, E(27)^14, E(27)^11, E(27)^8, E(27)^5, E(27)^5+E(27)^14, E(27)^8+E(27)^17, E(27)^11+E(27)^20, -E(27)^20, -E(27)^17, -E(27)^14, -E(27)^11, -E(27)^8, -E(27)^5, E(27)^5+E(27)^14, E(27)^8+E(27)^17, E(27)^11+E(27)^20, -E(27)^20, -E(27)^17, -E(27)^14, -E(27)^11, -E(27)^8, -E(27)^5, E(27)^8, -E(27)^11-E(27)^20, -E(27)^5-E(27)^14, E(27)^14, E(27)^20, -E(27)^8-E(27)^17, E(27)^5, E(27)^11, E(27)^17, E(27)^8, -E(27)^11-E(27)^20, -E(27)^5-E(27)^14, E(27)^14, E(27)^20, -E(27)^8-E(27)^17, E(27)^5, E(27)^11, E(27)^17, E(27)^8, -E(27)^11-E(27)^20, -E(27)^5-E(27)^14, E(27)^14, E(27)^20, -E(27)^8-E(27)^17, E(27)^5, E(27)^11, E(27)^17, E(27)^8, -E(27)^11-E(27)^20, -E(27)^5-E(27)^14, E(27)^14, E(27)^20, -E(27)^8-E(27)^17, E(27)^5, E(27)^11, E(27)^17, E(27)^14, E(27)^20, -E(27)^8-E(27)^17, E(27)^8, -E(27)^11-E(27)^20, -E(27)^5-E(27)^14, E(27)^17, E(27)^11, E(27)^5, E(27)^14, E(27)^20, -E(27)^8-E(27)^17, E(27)^8, -E(27)^11-E(27)^20, -E(27)^5-E(27)^14, E(27)^17, E(27)^11, E(27)^5, -E(27)^14, -E(27)^20, E(27)^8+E(27)^17, -E(27)^8, E(27)^11+E(27)^20, E(27)^5+E(27)^14, -E(27)^17, -E(27)^11, -E(27)^5, -E(27)^14, -E(27)^20, E(27)^8+E(27)^17, -E(27)^8, E(27)^11+E(27)^20, E(27)^5+E(27)^14, -E(27)^17, -E(27)^11, -E(27)^5, -E(27)^11-E(27)^20, -E(27)^8-E(27)^17, -E(27)^5-E(27)^14, E(27)^5, E(27)^8, E(27)^11, E(27)^14, E(27)^17, E(27)^20, -E(27)^11-E(27)^20, -E(27)^8-E(27)^17, -E(27)^5-E(27)^14, E(27)^5, E(27)^8, E(27)^11, E(27)^14, E(27)^17, E(27)^20, -E(27)^11-E(27)^20, -E(27)^8-E(27)^17, -E(27)^5-E(27)^14, E(27)^5, E(27)^8, E(27)^11, E(27)^14, E(27)^17, E(27)^20, -E(27)^11-E(27)^20, -E(27)^8-E(27)^17, -E(27)^5-E(27)^14, E(27)^5, E(27)^8, E(27)^11, E(27)^14, E(27)^17, E(27)^20, 1, 1, 1, E(3), E(3), E(3), E(3)^2, E(3)^2, E(3)^2, 1, 1, 1, E(3), E(3), E(3), E(3)^2, E(3)^2, E(3)^2, -1, -1, -1, -1, -1, -1, -E(3), -E(3), -E(3), -E(3), -E(3), -E(3), -E(3)^2, -E(3)^2, -E(3)^2, -E(3)^2, -E(3)^2, -E(3)^2, E(216)^163, E(216)^67, E(216)^187, -E(216)^115-E(216)^187, E(216)^139, -E(216)^91-E(216)^163, E(216)^115, -E(216)^67-E(216)^139, E(216)^91, E(216), E(216)^121, E(216)^25, -E(216)^25-E(216)^169, E(216)^193, -E(216)-E(216)^145, E(216)^169, -E(216)^121-E(216)^193, E(216)^145, -E(216), -E(216)^121, -E(216)^25, E(216)^25+E(216)^169, -E(216)^193, E(216)+E(216)^145, -E(216)^169, E(216)^121+E(216)^193, -E(216)^145, -E(216)^163, -E(216)^67, -E(216)^187, E(216)^115+E(216)^187, -E(216)^139, E(216)^91+E(216)^163, -E(216)^115, E(216)^67+E(216)^139, -E(216)^91, E(216)^25, E(216), E(216)^193, -E(216)^121-E(216)^193, -E(216)-E(216)^145, -E(216)^25-E(216)^169, E(216)^121, E(216)^145, E(216)^169, E(216)^187, E(216)^163, E(216)^139, -E(216)^67-E(216)^139, -E(216)^91-E(216)^163, -E(216)^115-E(216)^187, E(216)^67, E(216)^91, E(216)^115, -E(216)^187, -E(216)^163, -E(216)^139, E(216)^67+E(216)^139, E(216)^91+E(216)^163, E(216)^115+E(216)^187, -E(216)^67, -E(216)^91, -E(216)^115, -E(216)^25, -E(216), -E(216)^193, E(216)^121+E(216)^193, E(216)+E(216)^145, E(216)^25+E(216)^169, -E(216)^121, -E(216)^145, -E(216)^169, -E(216)^67, -E(216)^91, -E(216)^115, E(216)^115+E(216)^187, E(216)^91+E(216)^163, E(216)^67+E(216)^139, -E(216)^187, -E(216)^163, -E(216)^139, -E(216)^121, -E(216)^145, -E(216)^169, E(216)^25+E(216)^169, E(216)+E(216)^145, E(216)^121+E(216)^193, -E(216)^25, -E(216), -E(216)^193, E(216)^121, E(216)^145, E(216)^169, -E(216)^25-E(216)^169, -E(216)-E(216)^145, -E(216)^121-E(216)^193, E(216)^25, E(216), E(216)^193, E(216)^67, E(216)^91, E(216)^115, -E(216)^115-E(216)^187, -E(216)^91-E(216)^163, -E(216)^67-E(216)^139, E(216)^187, E(216)^163, E(216)^139, E(216)^25, E(216)^121, E(216), E(216)^145, -E(216)^121-E(216)^193, E(216)^169, -E(216)-E(216)^145, E(216)^193, -E(216)^25-E(216)^169, E(216)^187, E(216)^67, E(216)^163, E(216)^91, -E(216)^67-E(216)^139, E(216)^115, -E(216)^91-E(216)^163, E(216)^139, -E(216)^115-E(216)^187, -E(216)^187, -E(216)^67, -E(216)^163, -E(216)^91, E(216)^67+E(216)^139, -E(216)^115, E(216)^91+E(216)^163, -E(216)^139, E(216)^115+E(216)^187, -E(216)^25, -E(216)^121, -E(216), -E(216)^145, E(216)^121+E(216)^193, -E(216)^169, E(216)+E(216)^145, -E(216)^193, E(216)^25+E(216)^169, -E(24)^11, -E(24)^11, -E(24)^11, -E(24)^17, -E(24)^17, -E(24)^17, E(24)^17, E(24)^17, E(24)^17, E(24)^11, E(24)^11, E(24)^11, -E(8), -E(8)^3, E(8)^3, E(8), -E(8), -E(8)^3, E(8)^3, E(8), -E(8), -E(8)^3, E(8)^3, E(8), -E(24)^19, -E(24)^19, -E(24)^19, -E(24), -E(24), -E(24), E(24), E(24), E(24), E(24)^19, E(24)^19, E(24)^19, E(27)^8, -E(27)^11-E(27)^20, -E(27)^5-E(27)^14, E(27)^14, E(27)^20, -E(27)^8-E(27)^17, E(27)^5, E(27)^11, E(27)^17, E(27)^8, -E(27)^11-E(27)^20, -E(27)^5-E(27)^14, E(27)^14, E(27)^20, -E(27)^8-E(27)^17, E(27)^5, E(27)^11, E(27)^17, -E(27)^8, E(27)^11+E(27)^20, E(27)^5+E(27)^14, -E(27)^14, -E(27)^20, E(27)^8+E(27)^17, -E(27)^5, -E(27)^11, -E(27)^17, -E(27)^8, E(27)^11+E(27)^20, E(27)^5+E(27)^14, -E(27)^14, -E(27)^20, E(27)^8+E(27)^17, -E(27)^5, -E(27)^11, -E(27)^17, -E(27)^11-E(27)^20, E(27)^14, -E(27)^8-E(27)^17, E(27)^17, E(27)^5, E(27)^20, E(27)^8, -E(27)^5-E(27)^14, E(27)^11, -E(27)^11-E(27)^20, E(27)^14, -E(27)^8-E(27)^17, E(27)^17, E(27)^5, E(27)^20, E(27)^8, -E(27)^5-E(27)^14, E(27)^11, -E(27)^11-E(27)^20, E(27)^14, -E(27)^8-E(27)^17, E(27)^17, E(27)^5, E(27)^20, E(27)^8, -E(27)^5-E(27)^14, E(27)^11, -E(27)^11-E(27)^20, E(27)^14, -E(27)^8-E(27)^17, E(27)^17, E(27)^5, E(27)^20, E(27)^8, -E(27)^5-E(27)^14, E(27)^11, -E(27)^11-E(27)^20, -E(27)^8-E(27)^17, -E(27)^5-E(27)^14, E(27)^5, E(27)^8, E(27)^11, E(27)^14, E(27)^17, E(27)^20, -E(27)^11-E(27)^20, -E(27)^8-E(27)^17, -E(27)^5-E(27)^14, E(27)^5, E(27)^8, E(27)^11, E(27)^14, E(27)^17, E(27)^20, E(27)^11+E(27)^20, E(27)^8+E(27)^17, E(27)^5+E(27)^14, -E(27)^5, -E(27)^8, -E(27)^11, -E(27)^14, -E(27)^17, -E(27)^20, E(27)^11+E(27)^20, E(27)^8+E(27)^17, E(27)^5+E(27)^14, -E(27)^5, -E(27)^8, -E(27)^11, -E(27)^14, -E(27)^17, -E(27)^20, -E(216)^115-E(216)^187, -E(216)^91-E(216)^163, -E(216)^67-E(216)^139, E(216)^67, E(216)^91, E(216)^115, E(216)^139, E(216)^163, E(216)^187, -E(216)^25-E(216)^169, -E(216)-E(216)^145, -E(216)^121-E(216)^193, E(216)^121, E(216)^145, E(216)^169, E(216)^193, E(216), E(216)^25, E(216)^25+E(216)^169, E(216)+E(216)^145, E(216)^121+E(216)^193, -E(216)^121, -E(216)^145, -E(216)^169, -E(216)^193, -E(216), -E(216)^25, E(216)^115+E(216)^187, E(216)^91+E(216)^163, E(216)^67+E(216)^139, -E(216)^67, -E(216)^91, -E(216)^115, -E(216)^139, -E(216)^163, -E(216)^187, E(216)^121+E(216)^193, E(216)^25+E(216)^169, -E(216)^145, -E(216), -E(216)^169, -E(216)^121, E(216)+E(216)^145, -E(216)^25, -E(216)^193, E(216)^67+E(216)^139, E(216)^115+E(216)^187, -E(216)^91, -E(216)^163, -E(216)^115, -E(216)^67, E(216)^91+E(216)^163, -E(216)^187, -E(216)^139, -E(216)^67-E(216)^139, -E(216)^115-E(216)^187, E(216)^91, E(216)^163, E(216)^115, E(216)^67, -E(216)^91-E(216)^163, E(216)^187, E(216)^139, -E(216)^121-E(216)^193, -E(216)^25-E(216)^169, E(216)^145, E(216), E(216)^169, E(216)^121, -E(216)-E(216)^145, E(216)^25, E(216)^193, E(216)^187, E(216)^67, E(216)^163, E(216)^91, -E(216)^67-E(216)^139, E(216)^115, -E(216)^91-E(216)^163, E(216)^139, -E(216)^115-E(216)^187, E(216)^25, E(216)^121, E(216), E(216)^145, -E(216)^121-E(216)^193, E(216)^169, -E(216)-E(216)^145, E(216)^193, -E(216)^25-E(216)^169, -E(216)^25, -E(216)^121, -E(216), -E(216)^145, E(216)^121+E(216)^193, -E(216)^169, E(216)+E(216)^145, -E(216)^193, E(216)^25+E(216)^169, -E(216)^187, -E(216)^67, -E(216)^163, -E(216)^91, E(216)^67+E(216)^139, -E(216)^115, E(216)^91+E(216)^163, -E(216)^139, E(216)^115+E(216)^187, E(27)^20, E(27)^5, E(27)^17, E(27)^8, -E(27)^5-E(27)^14, E(27)^11, -E(27)^8-E(27)^17, E(27)^14, -E(27)^11-E(27)^20, E(27)^20, E(27)^5, E(27)^17, E(27)^8, -E(27)^5-E(27)^14, E(27)^11, -E(27)^8-E(27)^17, E(27)^14, -E(27)^11-E(27)^20, -E(27)^20, -E(27)^5, -E(27)^17, -E(27)^8, E(27)^5+E(27)^14, -E(27)^11, E(27)^8+E(27)^17, -E(27)^14, E(27)^11+E(27)^20, -E(27)^20, -E(27)^5, -E(27)^17, -E(27)^8, E(27)^5+E(27)^14, -E(27)^11, E(27)^8+E(27)^17, -E(27)^14, E(27)^11+E(27)^20, -E(216)^139, -E(216)^187, E(216)^91+E(216)^163, -E(216)^91, E(216)^115+E(216)^187, E(216)^67+E(216)^139, -E(216)^163, -E(216)^115, -E(216)^67, -E(216)^193, -E(216)^25, E(216)+E(216)^145, -E(216)^145, E(216)^25+E(216)^169, E(216)^121+E(216)^193, -E(216), -E(216)^169, -E(216)^121, E(216)^193, E(216)^25, -E(216)-E(216)^145, E(216)^145, -E(216)^25-E(216)^169, -E(216)^121-E(216)^193, E(216), E(216)^169, E(216)^121, E(216)^139, E(216)^187, -E(216)^91-E(216)^163, E(216)^91, -E(216)^115-E(216)^187, -E(216)^67-E(216)^139, E(216)^163, E(216)^115, E(216)^67 ];
return rec(S := S, T := T);;