local S, T;
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1/39*E(117)^10, 1/39*E(117)^37, 1/39*E(117)^64, 1/39*E(9)^7, 1/39*E(117), 1/39*E(117)^28, 1/39*E(117)^55, 1/39*E(117)^82, 1/39*E(117)^109, 1/39*E(117)^19, 1/39*E(117)^46, 1/39*E(117)^73, 1/39*E(117)^88, 1/39*E(117)^115, 1/39*E(117)^25, 1/39*E(9)^4, 1/39*E(117)^79, 1/39*E(117)^106, 1/39*E(117)^16, 1/39*E(117)^43, 1/39*E(117)^70, 1/39*E(117)^97, 1/39*E(117)^7, 1/39*E(117)^34, -1/39*E(117)^10-1/39*E(117)^88, -1/39*E(117)^37-1/39*E(117)^115, -1/39*E(117)^25-1/39*E(117)^64, -1/39*E(9)^4-1/39*E(9)^7, -1/39*E(117)-1/39*E(117)^79, -1/39*E(117)^28-1/39*E(117)^106, -1/39*E(117)^16-1/39*E(117)^55, -1/39*E(117)^43-1/39*E(117)^82, -1/39*E(117)^70-1/39*E(117)^109, -1/39*E(117)^19-1/39*E(117)^97, -1/39*E(117)^7-1/39*E(117)^46, -1/39*E(117)^34-1/39*E(117)^73, 1/39*E(39)^38, 1/39*E(39)^32, 1/39*E(3)^2, 1/39*E(39)^20, 1/39*E(39)^14, 1/39*E(39)^8, 1/39*E(39)^2, 1/39*E(39)^35, 1/39*E(39)^29, 1/39*E(39)^23, 1/39*E(39)^17, 1/39*E(39)^11, 1/39*E(39)^5, 1/39*E(39)^25, 1/39*E(39)^19, 1/39*E(3), 1/39*E(39)^7, 1/39*E(39), 1/39*E(39)^34, 1/39*E(39)^28, 1/39*E(39)^22, 1/39*E(39)^16, 1/39*E(39)^10, 1/39*E(39)^4, 1/39*E(39)^37, 1/39*E(39)^31, 1/39*E(13)^4, 1/39*E(13)^2, 1/39, 1/39*E(13)^11, 1/39*E(13)^9, 1/39*E(13)^7, 1/39*E(13)^5, 1/39*E(13)^3, 1/39*E(13), 1/39*E(13)^12, 1/39*E(13)^10, 1/39*E(13)^8, 1/39*E(13)^6, 1/39*E(117)^35, -1/39*E(117)^35-1/39*E(117)^74, 1/39*E(117)^74, 1/39*E(117)^62, 1/39*E(117)^89, 1/39*E(117)^116, 1/39*E(9)^2, 1/39*E(117)^53, 1/39*E(117)^80, 1/39*E(117)^107, 1/39*E(117)^17, 1/39*E(117)^44, 1/39*E(117)^71, 1/39*E(117)^98, 1/39*E(117)^8, -1/39*E(117)^62-1/39*E(117)^101, -1/39*E(117)^11-1/39*E(117)^89, -1/39*E(117)^38-1/39*E(117)^116, -1/39*E(9)^2-1/39*E(9)^5, -1/39*E(117)^53-1/39*E(117)^92, -1/39*E(117)^2-1/39*E(117)^80, -1/39*E(117)^29-1/39*E(117)^107, -1/39*E(117)^17-1/39*E(117)^56, -1/39*E(117)^44-1/39*E(117)^83, -1/39*E(117)^71-1/39*E(117)^110, -1/39*E(117)^20-1/39*E(117)^98, -1/39*E(117)^8-1/39*E(117)^47, 1/39*E(117)^101, 1/39*E(117)^11, 1/39*E(117)^38, 1/39*E(9)^5, 1/39*E(117)^92, 1/39*E(117)^2, 1/39*E(117)^29, 1/39*E(117)^56, 1/39*E(117)^83, 1/39*E(117)^110, 1/39*E(117)^20, 1/39*E(117)^47, 1/39*E(117)^10, 1/39*E(117)^88, -1/39*E(117)^10-1/39*E(117)^88, 1/39*E(117)^37, 1/39*E(117)^64, 1/39*E(9)^7, 1/39*E(117), 1/39*E(117)^28, 1/39*E(117)^55, 1/39*E(117)^82, 1/39*E(117)^109, 1/39*E(117)^19, 1/39*E(117)^46, 1/39*E(117)^73, 1/39*E(117)^100, 1/39*E(117)^115, 1/39*E(117)^25, 1/39*E(9)^4, 1/39*E(117)^79, 1/39*E(117)^106, 1/39*E(117)^16, 1/39*E(117)^43, 1/39*E(117)^70, 1/39*E(117)^97, 1/39*E(117)^7, 1/39*E(117)^34, 1/39*E(117)^61, -1/39*E(117)^37-1/39*E(117)^115, -1/39*E(117)^25-1/39*E(117)^64, -1/39*E(9)^4-1/39*E(9)^7, -1/39*E(117)-1/39*E(117)^79, -1/39*E(117)^28-1/39*E(117)^106, -1/39*E(117)^16-1/39*E(117)^55, -1/39*E(117)^43-1/39*E(117)^82, -1/39*E(117)^70-1/39*E(117)^109, -1/39*E(117)^19-1/39*E(117)^97, -1/39*E(117)^7-1/39*E(117)^46, -1/39*E(117)^34-1/39*E(117)^73, -1/39*E(117)^61-1/39*E(117)^100, 1/39*E(39)^8, 1/39*E(39)^2, 1/39*E(39)^35, 1/39*E(39)^29, 1/39*E(39)^23, 1/39*E(39)^17, 1/39*E(39)^11, 1/39*E(39)^5, 1/39*E(39)^38, 1/39*E(39)^32, 1/39*E(3)^2, 1/39*E(39)^20, 1/39*E(39)^14, 1/39*E(39)^34, 1/39*E(39)^28, 1/39*E(39)^22, 1/39*E(39)^16, 1/39*E(39)^10, 1/39*E(39)^4, 1/39*E(39)^37, 1/39*E(39)^31, 1/39*E(39)^25, 1/39*E(39)^19, 1/39*E(3), 1/39*E(39)^7, 1/39*E(39), 1/39*E(13)^7, 1/39*E(13)^5, 1/39*E(13)^3, 1/39*E(13), 1/39*E(13)^12, 1/39*E(13)^10, 1/39*E(13)^8, 1/39*E(13)^6, 1/39*E(13)^4, 1/39*E(13)^2, 1/39, 1/39*E(13)^11, 1/39*E(13)^9, 1/39*E(117)^62, -1/39*E(117)^62-1/39*E(117)^101, 1/39*E(117)^101, 1/39*E(117)^89, 1/39*E(117)^116, 1/39*E(9)^2, 1/39*E(117)^53, 1/39*E(117)^80, 1/39*E(117)^107, 1/39*E(117)^17, 1/39*E(117)^44, 1/39*E(117)^71, 1/39*E(117)^98, 1/39*E(117)^8, 1/39*E(117)^35, -1/39*E(117)^11-1/39*E(117)^89, -1/39*E(117)^38-1/39*E(117)^116, -1/39*E(9)^2-1/39*E(9)^5, -1/39*E(117)^53-1/39*E(117)^92, -1/39*E(117)^2-1/39*E(117)^80, -1/39*E(117)^29-1/39*E(117)^107, -1/39*E(117)^17-1/39*E(117)^56, -1/39*E(117)^44-1/39*E(117)^83, -1/39*E(117)^71-1/39*E(117)^110, -1/39*E(117)^20-1/39*E(117)^98, -1/39*E(117)^8-1/39*E(117)^47, -1/39*E(117)^35-1/39*E(117)^74, 1/39*E(117)^11, 1/39*E(117)^38, 1/39*E(9)^5, 1/39*E(117)^92, 1/39*E(117)^2, 1/39*E(117)^29, 1/39*E(117)^56, 1/39*E(117)^83, 1/39*E(117)^110, 1/39*E(117)^20, 1/39*E(117)^47, 1/39*E(117)^74, 1/39*E(117)^37, 1/39*E(117)^115, -1/39*E(117)^37-1/39*E(117)^115, 1/39*E(117)^64, 1/39*E(9)^7, 1/39*E(117), 1/39*E(117)^28, 1/39*E(117)^55, 1/39*E(117)^82, 1/39*E(117)^109, 1/39*E(117)^19, 1/39*E(117)^46, 1/39*E(117)^73, 1/39*E(117)^100, 1/39*E(117)^10, 1/39*E(117)^25, 1/39*E(9)^4, 1/39*E(117)^79, 1/39*E(117)^106, 1/39*E(117)^16, 1/39*E(117)^43, 1/39*E(117)^70, 1/39*E(117)^97, 1/39*E(117)^7, 1/39*E(117)^34, 1/39*E(117)^61, 1/39*E(117)^88, -1/39*E(117)^25-1/39*E(117)^64, -1/39*E(9)^4-1/39*E(9)^7, -1/39*E(117)-1/39*E(117)^79, -1/39*E(117)^28-1/39*E(117)^106, -1/39*E(117)^16-1/39*E(117)^55, -1/39*E(117)^43-1/39*E(117)^82, -1/39*E(117)^70-1/39*E(117)^109, -1/39*E(117)^19-1/39*E(117)^97, -1/39*E(117)^7-1/39*E(117)^46, -1/39*E(117)^34-1/39*E(117)^73, -1/39*E(117)^61-1/39*E(117)^100, -1/39*E(117)^10-1/39*E(117)^88, 1/39*E(39)^17, 1/39*E(39)^11, 1/39*E(39)^5, 1/39*E(39)^38, 1/39*E(39)^32, 1/39*E(3)^2, 1/39*E(39)^20, 1/39*E(39)^14, 1/39*E(39)^8, 1/39*E(39)^2, 1/39*E(39)^35, 1/39*E(39)^29, 1/39*E(39)^23, 1/39*E(39)^4, 1/39*E(39)^37, 1/39*E(39)^31, 1/39*E(39)^25, 1/39*E(39)^19, 1/39*E(3), 1/39*E(39)^7, 1/39*E(39), 1/39*E(39)^34, 1/39*E(39)^28, 1/39*E(39)^22, 1/39*E(39)^16, 1/39*E(39)^10, 1/39*E(13)^10, 1/39*E(13)^8, 1/39*E(13)^6, 1/39*E(13)^4, 1/39*E(13)^2, 1/39, 1/39*E(13)^11, 1/39*E(13)^9, 1/39*E(13)^7, 1/39*E(13)^5, 1/39*E(13)^3, 1/39*E(13), 1/39*E(13)^12, 1/39*E(117)^89, -1/39*E(117)^11-1/39*E(117)^89, 1/39*E(117)^11, 1/39*E(117)^116, 1/39*E(9)^2, 1/39*E(117)^53, 1/39*E(117)^80, 1/39*E(117)^107, 1/39*E(117)^17, 1/39*E(117)^44, 1/39*E(117)^71, 1/39*E(117)^98, 1/39*E(117)^8, 1/39*E(117)^35, 1/39*E(117)^62, -1/39*E(117)^38-1/39*E(117)^116, -1/39*E(9)^2-1/39*E(9)^5, -1/39*E(117)^53-1/39*E(117)^92, -1/39*E(117)^2-1/39*E(117)^80, -1/39*E(117)^29-1/39*E(117)^107, -1/39*E(117)^17-1/39*E(117)^56, -1/39*E(117)^44-1/39*E(117)^83, -1/39*E(117)^71-1/39*E(117)^110, -1/39*E(117)^20-1/39*E(117)^98, -1/39*E(117)^8-1/39*E(117)^47, -1/39*E(117)^35-1/39*E(117)^74, -1/39*E(117)^62-1/39*E(117)^101, 1/39*E(117)^38, 1/39*E(9)^5, 1/39*E(117)^92, 1/39*E(117)^2, 1/39*E(117)^29, 1/39*E(117)^56, 1/39*E(117)^83, 1/39*E(117)^110, 1/39*E(117)^20, 1/39*E(117)^47, 1/39*E(117)^74, 1/39*E(117)^101, 1/39*E(117)^64, 1/39*E(117)^25, -1/39*E(117)^25-1/39*E(117)^64, 1/39*E(9)^7, 1/39*E(117), 1/39*E(117)^28, 1/39*E(117)^55, 1/39*E(117)^82, 1/39*E(117)^109, 1/39*E(117)^19, 1/39*E(117)^46, 1/39*E(117)^73, 1/39*E(117)^100, 1/39*E(117)^10, 1/39*E(117)^37, 1/39*E(9)^4, 1/39*E(117)^79, 1/39*E(117)^106, 1/39*E(117)^16, 1/39*E(117)^43, 1/39*E(117)^70, 1/39*E(117)^97, 1/39*E(117)^7, 1/39*E(117)^34, 1/39*E(117)^61, 1/39*E(117)^88, 1/39*E(117)^115, -1/39*E(9)^4-1/39*E(9)^7, -1/39*E(117)-1/39*E(117)^79, -1/39*E(117)^28-1/39*E(117)^106, -1/39*E(117)^16-1/39*E(117)^55, -1/39*E(117)^43-1/39*E(117)^82, -1/39*E(117)^70-1/39*E(117)^109, -1/39*E(117)^19-1/39*E(117)^97, -1/39*E(117)^7-1/39*E(117)^46, -1/39*E(117)^34-1/39*E(117)^73, -1/39*E(117)^61-1/39*E(117)^100, -1/39*E(117)^10-1/39*E(117)^88, -1/39*E(117)^37-1/39*E(117)^115, 1/39*E(117)^116, -1/39*E(117)^38-1/39*E(117)^116, 1/39*E(117)^38, 1/39*E(9)^2, 1/39*E(117)^53, 1/39*E(117)^80, 1/39*E(117)^107, 1/39*E(117)^17, 1/39*E(117)^44, 1/39*E(117)^71, 1/39*E(117)^98, 1/39*E(117)^8, 1/39*E(117)^35, 1/39*E(117)^62, 1/39*E(117)^89, -1/39*E(9)^2-1/39*E(9)^5, -1/39*E(117)^53-1/39*E(117)^92, -1/39*E(117)^2-1/39*E(117)^80, -1/39*E(117)^29-1/39*E(117)^107, -1/39*E(117)^17-1/39*E(117)^56, -1/39*E(117)^44-1/39*E(117)^83, -1/39*E(117)^71-1/39*E(117)^110, -1/39*E(117)^20-1/39*E(117)^98, -1/39*E(117)^8-1/39*E(117)^47, -1/39*E(117)^35-1/39*E(117)^74, -1/39*E(117)^62-1/39*E(117)^101, -1/39*E(117)^11-1/39*E(117)^89, 1/39*E(9)^5, 1/39*E(117)^92, 1/39*E(117)^2, 1/39*E(117)^29, 1/39*E(117)^56, 1/39*E(117)^83, 1/39*E(117)^110, 1/39*E(117)^20, 1/39*E(117)^47, 1/39*E(117)^74, 1/39*E(117)^101, 1/39*E(117)^11 ]];
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, 1, 1, 1, E(9)^5, E(9)^2, -E(9)^2-E(9)^5, E(9)^5, E(9)^5, E(9)^5, E(9)^5, E(9)^5, E(9)^5, E(9)^5, E(9)^5, E(9)^5, E(9)^5, E(9)^5, E(9)^5, E(9)^2, E(9)^2, E(9)^2, E(9)^2, E(9)^2, E(9)^2, E(9)^2, E(9)^2, E(9)^2, E(9)^2, E(9)^2, E(9)^2, -E(9)^2-E(9)^5, -E(9)^2-E(9)^5, -E(9)^2-E(9)^5, -E(9)^2-E(9)^5, -E(9)^2-E(9)^5, -E(9)^2-E(9)^5, -E(9)^2-E(9)^5, -E(9)^2-E(9)^5, -E(9)^2-E(9)^5, -E(9)^2-E(9)^5, -E(9)^2-E(9)^5, -E(9)^2-E(9)^5, 1, E(13)^11, E(13)^9, E(13)^7, E(13)^5, E(13)^3, E(13), E(13)^12, E(13)^10, E(13)^8, E(13)^6, E(13)^4, E(13)^2, 1, E(13)^11, E(13)^9, E(13)^7, E(13)^5, E(13)^3, E(13), E(13)^12, E(13)^10, E(13)^8, E(13)^6, E(13)^4, E(13)^2, 1, E(13)^11, E(13)^9, E(13)^7, E(13)^5, E(13)^3, E(13), E(13)^12, E(13)^10, E(13)^8, E(13)^6, E(13)^4, E(13)^2, E(9)^5, -E(9)^2-E(9)^5, E(9)^2, E(9)^5, E(9)^5, E(9)^5, E(9)^5, E(9)^5, E(9)^5, E(9)^5, E(9)^5, E(9)^5, E(9)^5, E(9)^5, E(9)^5, -E(9)^2-E(9)^5, -E(9)^2-E(9)^5, -E(9)^2-E(9)^5, -E(9)^2-E(9)^5, -E(9)^2-E(9)^5, -E(9)^2-E(9)^5, -E(9)^2-E(9)^5, -E(9)^2-E(9)^5, -E(9)^2-E(9)^5, -E(9)^2-E(9)^5, -E(9)^2-E(9)^5, -E(9)^2-E(9)^5, E(9)^2, E(9)^2, E(9)^2, E(9)^2, E(9)^2, E(9)^2, E(9)^2, E(9)^2, E(9)^2, E(9)^2, E(9)^2, E(9)^2, E(9)^5, E(9)^2, -E(9)^2-E(9)^5, E(117)^92, E(117)^2, E(117)^29, E(117)^56, E(117)^83, E(117)^110, E(117)^20, E(117)^47, E(117)^74, E(117)^101, E(117)^11, E(117)^38, E(117)^53, E(117)^80, E(117)^107, E(117)^17, E(117)^44, E(117)^71, E(117)^98, E(117)^8, E(117)^35, E(117)^62, E(117)^89, E(117)^116, -E(117)^53-E(117)^92, -E(117)^2-E(117)^80, -E(117)^29-E(117)^107, -E(117)^17-E(117)^56, -E(117)^44-E(117)^83, -E(117)^71-E(117)^110, -E(117)^20-E(117)^98, -E(117)^8-E(117)^47, -E(117)^35-E(117)^74, -E(117)^62-E(117)^101, -E(117)^11-E(117)^89, -E(117)^38-E(117)^116, 1, E(13)^9, E(13)^5, E(13), E(13)^10, E(13)^6, E(13)^2, E(13)^11, E(13)^7, E(13)^3, E(13)^12, E(13)^8, E(13)^4, 1, E(13)^9, E(13)^5, E(13), E(13)^10, E(13)^6, E(13)^2, E(13)^11, E(13)^7, E(13)^3, E(13)^12, E(13)^8, E(13)^4, 1, E(13)^9, E(13)^5, E(13), E(13)^10, E(13)^6, E(13)^2, E(13)^11, E(13)^7, E(13)^3, E(13)^12, E(13)^8, E(13)^4, E(9)^5, -E(9)^2-E(9)^5, E(9)^2, E(117)^92, E(117)^2, E(117)^29, E(117)^56, E(117)^83, E(117)^110, E(117)^20, E(117)^47, E(117)^74, E(117)^101, E(117)^11, E(117)^38, -E(117)^53-E(117)^92, -E(117)^2-E(117)^80, -E(117)^29-E(117)^107, -E(117)^17-E(117)^56, -E(117)^44-E(117)^83, -E(117)^71-E(117)^110, -E(117)^20-E(117)^98, -E(117)^8-E(117)^47, -E(117)^35-E(117)^74, -E(117)^62-E(117)^101, -E(117)^11-E(117)^89, -E(117)^38-E(117)^116, E(117)^53, E(117)^80, E(117)^107, E(117)^17, E(117)^44, E(117)^71, E(117)^98, E(117)^8, E(117)^35, E(117)^62, E(117)^89, E(117)^116, E(9)^5, E(9)^2, -E(9)^2-E(9)^5, E(117)^2, E(117)^56, E(117)^110, E(117)^47, E(117)^101, E(117)^38, E(117)^92, E(117)^29, E(117)^83, E(117)^20, E(117)^74, E(117)^11, E(117)^80, E(117)^17, E(117)^71, E(117)^8, E(117)^62, E(117)^116, E(117)^53, E(117)^107, E(117)^44, E(117)^98, E(117)^35, E(117)^89, -E(117)^2-E(117)^80, -E(117)^17-E(117)^56, -E(117)^71-E(117)^110, -E(117)^8-E(117)^47, -E(117)^62-E(117)^101, -E(117)^38-E(117)^116, -E(117)^53-E(117)^92, -E(117)^29-E(117)^107, -E(117)^44-E(117)^83, -E(117)^20-E(117)^98, -E(117)^35-E(117)^74, -E(117)^11-E(117)^89, 1, E(13)^7, E(13), E(13)^8, E(13)^2, E(13)^9, E(13)^3, E(13)^10, E(13)^4, E(13)^11, E(13)^5, E(13)^12, E(13)^6, 1, E(13)^7, E(13), E(13)^8, E(13)^2, E(13)^9, E(13)^3, E(13)^10, E(13)^4, E(13)^11, E(13)^5, E(13)^12, E(13)^6, 1, E(13)^7, E(13), E(13)^8, E(13)^2, E(13)^9, E(13)^3, E(13)^10, E(13)^4, E(13)^11, E(13)^5, E(13)^12, E(13)^6, E(9)^5, -E(9)^2-E(9)^5, E(9)^2, E(117)^2, E(117)^56, E(117)^110, E(117)^47, E(117)^101, E(117)^38, E(117)^92, E(117)^29, E(117)^83, E(117)^20, E(117)^74, E(117)^11, -E(117)^2-E(117)^80, -E(117)^17-E(117)^56, -E(117)^71-E(117)^110, -E(117)^8-E(117)^47, -E(117)^62-E(117)^101, -E(117)^38-E(117)^116, -E(117)^53-E(117)^92, -E(117)^29-E(117)^107, -E(117)^44-E(117)^83, -E(117)^20-E(117)^98, -E(117)^35-E(117)^74, -E(117)^11-E(117)^89, E(117)^80, E(117)^17, E(117)^71, E(117)^8, E(117)^62, E(117)^116, E(117)^53, E(117)^107, E(117)^44, E(117)^98, E(117)^35, E(117)^89, E(9)^5, E(9)^2, -E(9)^2-E(9)^5, E(117)^29, E(117)^110, E(117)^74, E(117)^38, E(117)^2, E(117)^83, E(117)^47, E(117)^11, E(117)^92, E(117)^56, E(117)^20, E(117)^101, E(117)^107, E(117)^71, E(117)^35, E(117)^116, E(117)^80, E(117)^44, E(117)^8, E(117)^89, E(117)^53, E(117)^17, E(117)^98, E(117)^62, -E(117)^29-E(117)^107, -E(117)^71-E(117)^110, -E(117)^35-E(117)^74, -E(117)^38-E(117)^116, -E(117)^2-E(117)^80, -E(117)^44-E(117)^83, -E(117)^8-E(117)^47, -E(117)^11-E(117)^89, -E(117)^53-E(117)^92, -E(117)^17-E(117)^56, -E(117)^20-E(117)^98, -E(117)^62-E(117)^101, 1, E(13)^5, E(13)^10, E(13)^2, E(13)^7, E(13)^12, E(13)^4, E(13)^9, E(13), E(13)^6, E(13)^11, E(13)^3, E(13)^8, 1, E(13)^5, E(13)^10, E(13)^2, E(13)^7, E(13)^12, E(13)^4, E(13)^9, E(13), E(13)^6, E(13)^11, E(13)^3, E(13)^8, 1, E(13)^5, E(13)^10, E(13)^2, E(13)^7, E(13)^12, E(13)^4, E(13)^9, E(13), E(13)^6, E(13)^11, E(13)^3, E(13)^8, E(9)^5, -E(9)^2-E(9)^5, E(9)^2, E(117)^29, E(117)^110, E(117)^74, E(117)^38, E(117)^2, E(117)^83, E(117)^47, E(117)^11, E(117)^92, E(117)^56, E(117)^20, E(117)^101, -E(117)^29-E(117)^107, -E(117)^71-E(117)^110, -E(117)^35-E(117)^74, -E(117)^38-E(117)^116, -E(117)^2-E(117)^80, -E(117)^44-E(117)^83, -E(117)^8-E(117)^47, -E(117)^11-E(117)^89, -E(117)^53-E(117)^92, -E(117)^17-E(117)^56, -E(117)^20-E(117)^98, -E(117)^62-E(117)^101, E(117)^107, E(117)^71, E(117)^35, E(117)^116, E(117)^80, E(117)^44, E(117)^8, E(117)^89, E(117)^53, E(117)^17, E(117)^98, E(117)^62, E(9)^5, E(9)^2, -E(9)^2-E(9)^5, E(117)^56, E(117)^47, E(117)^38, E(117)^29, E(117)^20, E(117)^11, E(117)^2, E(117)^110, E(117)^101, E(117)^92, E(117)^83, E(117)^74, E(117)^17, E(117)^8, E(117)^116, E(117)^107, E(117)^98, E(117)^89, E(117)^80, E(117)^71, E(117)^62, E(117)^53, E(117)^44, E(117)^35, -E(117)^17-E(117)^56, -E(117)^8-E(117)^47, -E(117)^38-E(117)^116, -E(117)^29-E(117)^107, -E(117)^20-E(117)^98, -E(117)^11-E(117)^89, -E(117)^2-E(117)^80, -E(117)^71-E(117)^110, -E(117)^62-E(117)^101, -E(117)^53-E(117)^92, -E(117)^44-E(117)^83, -E(117)^35-E(117)^74, 1, E(13)^3, E(13)^6, E(13)^9, E(13)^12, E(13)^2, E(13)^5, E(13)^8, E(13)^11, E(13), E(13)^4, E(13)^7, E(13)^10, 1, E(13)^3, E(13)^6, E(13)^9, E(13)^12, E(13)^2, E(13)^5, E(13)^8, E(13)^11, E(13), E(13)^4, E(13)^7, E(13)^10, 1, E(13)^3, E(13)^6, E(13)^9, E(13)^12, E(13)^2, E(13)^5, E(13)^8, E(13)^11, E(13), E(13)^4, E(13)^7, E(13)^10, E(9)^5, -E(9)^2-E(9)^5, E(9)^2, E(117)^56, E(117)^47, E(117)^38, E(117)^29, E(117)^20, E(117)^11, E(117)^2, E(117)^110, E(117)^101, E(117)^92, E(117)^83, E(117)^74, -E(117)^17-E(117)^56, -E(117)^8-E(117)^47, -E(117)^38-E(117)^116, -E(117)^29-E(117)^107, -E(117)^20-E(117)^98, -E(117)^11-E(117)^89, -E(117)^2-E(117)^80, -E(117)^71-E(117)^110, -E(117)^62-E(117)^101, -E(117)^53-E(117)^92, -E(117)^44-E(117)^83, -E(117)^35-E(117)^74, E(117)^17, E(117)^8, E(117)^116, E(117)^107, E(117)^98, E(117)^89, E(117)^80, E(117)^71, E(117)^62, E(117)^53, E(117)^44, E(117)^35, E(9)^5, E(9)^2, -E(9)^2-E(9)^5, E(117)^83, E(117)^101, E(117)^2, E(117)^20, E(117)^38, E(117)^56, E(117)^74, E(117)^92, E(117)^110, E(117)^11, E(117)^29, E(117)^47, E(117)^44, E(117)^62, E(117)^80, E(117)^98, E(117)^116, E(117)^17, E(117)^35, E(117)^53, E(117)^71, E(117)^89, E(117)^107, E(117)^8, -E(117)^44-E(117)^83, -E(117)^62-E(117)^101, -E(117)^2-E(117)^80, -E(117)^20-E(117)^98, -E(117)^38-E(117)^116, -E(117)^17-E(117)^56, -E(117)^35-E(117)^74, -E(117)^53-E(117)^92, -E(117)^71-E(117)^110, -E(117)^11-E(117)^89, -E(117)^29-E(117)^107, -E(117)^8-E(117)^47, 1, E(13), E(13)^2, E(13)^3, E(13)^4, E(13)^5, E(13)^6, E(13)^7, E(13)^8, E(13)^9, E(13)^10, E(13)^11, E(13)^12, 1, E(13), E(13)^2, E(13)^3, E(13)^4, E(13)^5, E(13)^6, E(13)^7, E(13)^8, E(13)^9, E(13)^10, E(13)^11, E(13)^12, 1, E(13), E(13)^2, E(13)^3, E(13)^4, E(13)^5, E(13)^6, E(13)^7, E(13)^8, E(13)^9, E(13)^10, E(13)^11, E(13)^12, E(9)^5, -E(9)^2-E(9)^5, E(9)^2, E(117)^83, E(117)^101, E(117)^2, E(117)^20, E(117)^38, E(117)^56, E(117)^74, E(117)^92, E(117)^110, E(117)^11, E(117)^29, E(117)^47, -E(117)^44-E(117)^83, -E(117)^62-E(117)^101, -E(117)^2-E(117)^80, -E(117)^20-E(117)^98, -E(117)^38-E(117)^116, -E(117)^17-E(117)^56, -E(117)^35-E(117)^74, -E(117)^53-E(117)^92, -E(117)^71-E(117)^110, -E(117)^11-E(117)^89, -E(117)^29-E(117)^107, -E(117)^8-E(117)^47, E(117)^44, E(117)^62, E(117)^80, E(117)^98, E(117)^116, E(117)^17, E(117)^35, E(117)^53, E(117)^71, E(117)^89, E(117)^107, E(117)^8, E(9)^5, E(9)^2, -E(9)^2-E(9)^5, E(117)^110, E(117)^38, E(117)^83, E(117)^11, E(117)^56, E(117)^101, E(117)^29, E(117)^74, E(117)^2, E(117)^47, E(117)^92, E(117)^20, E(117)^71, E(117)^116, E(117)^44, E(117)^89, E(117)^17, E(117)^62, E(117)^107, E(117)^35, E(117)^80, E(117)^8, E(117)^53, E(117)^98, -E(117)^71-E(117)^110, -E(117)^38-E(117)^116, -E(117)^44-E(117)^83, -E(117)^11-E(117)^89, -E(117)^17-E(117)^56, -E(117)^62-E(117)^101, -E(117)^29-E(117)^107, -E(117)^35-E(117)^74, -E(117)^2-E(117)^80, -E(117)^8-E(117)^47, -E(117)^53-E(117)^92, -E(117)^20-E(117)^98, 1, E(13)^12, E(13)^11, E(13)^10, E(13)^9, E(13)^8, E(13)^7, E(13)^6, E(13)^5, E(13)^4, E(13)^3, E(13)^2, E(13), 1, E(13)^12, E(13)^11, E(13)^10, E(13)^9, E(13)^8, E(13)^7, E(13)^6, E(13)^5, E(13)^4, E(13)^3, E(13)^2, E(13), 1, E(13)^12, E(13)^11, E(13)^10, E(13)^9, E(13)^8, E(13)^7, E(13)^6, E(13)^5, E(13)^4, E(13)^3, E(13)^2, E(13), E(9)^5, -E(9)^2-E(9)^5, E(9)^2, E(117)^110, E(117)^38, E(117)^83, E(117)^11, E(117)^56, E(117)^101, E(117)^29, E(117)^74, E(117)^2, E(117)^47, E(117)^92, E(117)^20, -E(117)^71-E(117)^110, -E(117)^38-E(117)^116, -E(117)^44-E(117)^83, -E(117)^11-E(117)^89, -E(117)^17-E(117)^56, -E(117)^62-E(117)^101, -E(117)^29-E(117)^107, -E(117)^35-E(117)^74, -E(117)^2-E(117)^80, -E(117)^8-E(117)^47, -E(117)^53-E(117)^92, -E(117)^20-E(117)^98, E(117)^71, E(117)^116, E(117)^44, E(117)^89, E(117)^17, E(117)^62, E(117)^107, E(117)^35, E(117)^80, E(117)^8, E(117)^53, E(117)^98, E(9)^5, E(9)^2, -E(9)^2-E(9)^5, E(117)^20, E(117)^92, E(117)^47, E(117)^2, E(117)^74, E(117)^29, E(117)^101, E(117)^56, E(117)^11, E(117)^83, E(117)^38, E(117)^110, E(117)^98, E(117)^53, E(117)^8, E(117)^80, E(117)^35, E(117)^107, E(117)^62, E(117)^17, E(117)^89, E(117)^44, E(117)^116, E(117)^71, -E(117)^20-E(117)^98, -E(117)^53-E(117)^92, -E(117)^8-E(117)^47, -E(117)^2-E(117)^80, -E(117)^35-E(117)^74, -E(117)^29-E(117)^107, -E(117)^62-E(117)^101, -E(117)^17-E(117)^56, -E(117)^11-E(117)^89, -E(117)^44-E(117)^83, -E(117)^38-E(117)^116, -E(117)^71-E(117)^110, 1, E(13)^10, E(13)^7, E(13)^4, E(13), E(13)^11, E(13)^8, E(13)^5, E(13)^2, E(13)^12, E(13)^9, E(13)^6, E(13)^3, 1, E(13)^10, E(13)^7, E(13)^4, E(13), E(13)^11, E(13)^8, E(13)^5, E(13)^2, E(13)^12, E(13)^9, E(13)^6, E(13)^3, 1, E(13)^10, E(13)^7, E(13)^4, E(13), E(13)^11, E(13)^8, E(13)^5, E(13)^2, E(13)^12, E(13)^9, E(13)^6, E(13)^3, E(9)^5, -E(9)^2-E(9)^5, E(9)^2, E(117)^20, E(117)^92, E(117)^47, E(117)^2, E(117)^74, E(117)^29, E(117)^101, E(117)^56, E(117)^11, E(117)^83, E(117)^38, E(117)^110, -E(117)^20-E(117)^98, -E(117)^53-E(117)^92, -E(117)^8-E(117)^47, -E(117)^2-E(117)^80, -E(117)^35-E(117)^74, -E(117)^29-E(117)^107, -E(117)^62-E(117)^101, -E(117)^17-E(117)^56, -E(117)^11-E(117)^89, -E(117)^44-E(117)^83, -E(117)^38-E(117)^116, -E(117)^71-E(117)^110, E(117)^98, E(117)^53, E(117)^8, E(117)^80, E(117)^35, E(117)^107, E(117)^62, E(117)^17, E(117)^89, E(117)^44, E(117)^116, E(117)^71, E(9)^5, E(9)^2, -E(9)^2-E(9)^5, E(117)^47, E(117)^29, E(117)^11, E(117)^110, E(117)^92, E(117)^74, E(117)^56, E(117)^38, E(117)^20, E(117)^2, E(117)^101, E(117)^83, E(117)^8, E(117)^107, E(117)^89, E(117)^71, E(117)^53, E(117)^35, E(117)^17, E(117)^116, E(117)^98, E(117)^80, E(117)^62, E(117)^44, -E(117)^8-E(117)^47, -E(117)^29-E(117)^107, -E(117)^11-E(117)^89, -E(117)^71-E(117)^110, -E(117)^53-E(117)^92, -E(117)^35-E(117)^74, -E(117)^17-E(117)^56, -E(117)^38-E(117)^116, -E(117)^20-E(117)^98, -E(117)^2-E(117)^80, -E(117)^62-E(117)^101, -E(117)^44-E(117)^83, 1, E(13)^8, E(13)^3, E(13)^11, E(13)^6, E(13), E(13)^9, E(13)^4, E(13)^12, E(13)^7, E(13)^2, E(13)^10, E(13)^5, 1, E(13)^8, E(13)^3, E(13)^11, E(13)^6, E(13), E(13)^9, E(13)^4, E(13)^12, E(13)^7, E(13)^2, E(13)^10, E(13)^5, 1, E(13)^8, E(13)^3, E(13)^11, E(13)^6, E(13), E(13)^9, E(13)^4, E(13)^12, E(13)^7, E(13)^2, E(13)^10, E(13)^5, E(9)^5, -E(9)^2-E(9)^5, E(9)^2, E(117)^47, E(117)^29, E(117)^11, E(117)^110, E(117)^92, E(117)^74, E(117)^56, E(117)^38, E(117)^20, E(117)^2, E(117)^101, E(117)^83, -E(117)^8-E(117)^47, -E(117)^29-E(117)^107, -E(117)^11-E(117)^89, -E(117)^71-E(117)^110, -E(117)^53-E(117)^92, -E(117)^35-E(117)^74, -E(117)^17-E(117)^56, -E(117)^38-E(117)^116, -E(117)^20-E(117)^98, -E(117)^2-E(117)^80, -E(117)^62-E(117)^101, -E(117)^44-E(117)^83, E(117)^8, E(117)^107, E(117)^89, E(117)^71, E(117)^53, E(117)^35, E(117)^17, E(117)^116, E(117)^98, E(117)^80, E(117)^62, E(117)^44, E(9)^5, E(9)^2, -E(9)^2-E(9)^5, E(117)^74, E(117)^83, E(117)^92, E(117)^101, E(117)^110, E(117)^2, E(117)^11, E(117)^20, E(117)^29, E(117)^38, E(117)^47, E(117)^56, E(117)^35, E(117)^44, E(117)^53, E(117)^62, E(117)^71, E(117)^80, E(117)^89, E(117)^98, E(117)^107, E(117)^116, E(117)^8, E(117)^17, -E(117)^35-E(117)^74, -E(117)^44-E(117)^83, -E(117)^53-E(117)^92, -E(117)^62-E(117)^101, -E(117)^71-E(117)^110, -E(117)^2-E(117)^80, -E(117)^11-E(117)^89, -E(117)^20-E(117)^98, -E(117)^29-E(117)^107, -E(117)^38-E(117)^116, -E(117)^8-E(117)^47, -E(117)^17-E(117)^56, 1, E(13)^6, E(13)^12, E(13)^5, E(13)^11, E(13)^4, E(13)^10, E(13)^3, E(13)^9, E(13)^2, E(13)^8, E(13), E(13)^7, 1, E(13)^6, E(13)^12, E(13)^5, E(13)^11, E(13)^4, E(13)^10, E(13)^3, E(13)^9, E(13)^2, E(13)^8, E(13), E(13)^7, 1, E(13)^6, E(13)^12, E(13)^5, E(13)^11, E(13)^4, E(13)^10, E(13)^3, E(13)^9, E(13)^2, E(13)^8, E(13), E(13)^7, E(9)^5, -E(9)^2-E(9)^5, E(9)^2, E(117)^74, E(117)^83, E(117)^92, E(117)^101, E(117)^110, E(117)^2, E(117)^11, E(117)^20, E(117)^29, E(117)^38, E(117)^47, E(117)^56, -E(117)^35-E(117)^74, -E(117)^44-E(117)^83, -E(117)^53-E(117)^92, -E(117)^62-E(117)^101, -E(117)^71-E(117)^110, -E(117)^2-E(117)^80, -E(117)^11-E(117)^89, -E(117)^20-E(117)^98, -E(117)^29-E(117)^107, -E(117)^38-E(117)^116, -E(117)^8-E(117)^47, -E(117)^17-E(117)^56, E(117)^35, E(117)^44, E(117)^53, E(117)^62, E(117)^71, E(117)^80, E(117)^89, E(117)^98, E(117)^107, E(117)^116, E(117)^8, E(117)^17, E(9)^5, E(9)^2, -E(9)^2-E(9)^5, E(117)^101, E(117)^20, E(117)^56, E(117)^92, E(117)^11, E(117)^47, E(117)^83, E(117)^2, E(117)^38, E(117)^74, E(117)^110, E(117)^29, E(117)^62, E(117)^98, E(117)^17, E(117)^53, E(117)^89, E(117)^8, E(117)^44, E(117)^80, E(117)^116, E(117)^35, E(117)^71, E(117)^107, -E(117)^62-E(117)^101, -E(117)^20-E(117)^98, -E(117)^17-E(117)^56, -E(117)^53-E(117)^92, -E(117)^11-E(117)^89, -E(117)^8-E(117)^47, -E(117)^44-E(117)^83, -E(117)^2-E(117)^80, -E(117)^38-E(117)^116, -E(117)^35-E(117)^74, -E(117)^71-E(117)^110, -E(117)^29-E(117)^107, 1, E(13)^4, E(13)^8, E(13)^12, E(13)^3, E(13)^7, E(13)^11, E(13)^2, E(13)^6, E(13)^10, E(13), E(13)^5, E(13)^9, 1, E(13)^4, E(13)^8, E(13)^12, E(13)^3, E(13)^7, E(13)^11, E(13)^2, E(13)^6, E(13)^10, E(13), E(13)^5, E(13)^9, 1, E(13)^4, E(13)^8, E(13)^12, E(13)^3, E(13)^7, E(13)^11, E(13)^2, E(13)^6, E(13)^10, E(13), E(13)^5, E(13)^9, E(9)^5, -E(9)^2-E(9)^5, E(9)^2, E(117)^101, E(117)^20, E(117)^56, E(117)^92, E(117)^11, E(117)^47, E(117)^83, E(117)^2, E(117)^38, E(117)^74, E(117)^110, E(117)^29, -E(117)^62-E(117)^101, -E(117)^20-E(117)^98, -E(117)^17-E(117)^56, -E(117)^53-E(117)^92, -E(117)^11-E(117)^89, -E(117)^8-E(117)^47, -E(117)^44-E(117)^83, -E(117)^2-E(117)^80, -E(117)^38-E(117)^116, -E(117)^35-E(117)^74, -E(117)^71-E(117)^110, -E(117)^29-E(117)^107, E(117)^62, E(117)^98, E(117)^17, E(117)^53, E(117)^89, E(117)^8, E(117)^44, E(117)^80, E(117)^116, E(117)^35, E(117)^71, E(117)^107, E(9)^5, E(9)^2, -E(9)^2-E(9)^5, E(117)^11, E(117)^74, E(117)^20, E(117)^83, E(117)^29, E(117)^92, E(117)^38, E(117)^101, E(117)^47, E(117)^110, E(117)^56, E(117)^2, E(117)^89, E(117)^35, E(117)^98, E(117)^44, E(117)^107, E(117)^53, E(117)^116, E(117)^62, E(117)^8, E(117)^71, E(117)^17, E(117)^80, -E(117)^11-E(117)^89, -E(117)^35-E(117)^74, -E(117)^20-E(117)^98, -E(117)^44-E(117)^83, -E(117)^29-E(117)^107, -E(117)^53-E(117)^92, -E(117)^38-E(117)^116, -E(117)^62-E(117)^101, -E(117)^8-E(117)^47, -E(117)^71-E(117)^110, -E(117)^17-E(117)^56, -E(117)^2-E(117)^80, 1, E(13)^2, E(13)^4, E(13)^6, E(13)^8, E(13)^10, E(13)^12, E(13), E(13)^3, E(13)^5, E(13)^7, E(13)^9, E(13)^11, 1, E(13)^2, E(13)^4, E(13)^6, E(13)^8, E(13)^10, E(13)^12, E(13), E(13)^3, E(13)^5, E(13)^7, E(13)^9, E(13)^11, 1, E(13)^2, E(13)^4, E(13)^6, E(13)^8, E(13)^10, E(13)^12, E(13), E(13)^3, E(13)^5, E(13)^7, E(13)^9, E(13)^11, E(9)^5, -E(9)^2-E(9)^5, E(9)^2, E(117)^11, E(117)^74, E(117)^20, E(117)^83, E(117)^29, E(117)^92, E(117)^38, E(117)^101, E(117)^47, E(117)^110, E(117)^56, E(117)^2, -E(117)^11-E(117)^89, -E(117)^35-E(117)^74, -E(117)^20-E(117)^98, -E(117)^44-E(117)^83, -E(117)^29-E(117)^107, -E(117)^53-E(117)^92, -E(117)^38-E(117)^116, -E(117)^62-E(117)^101, -E(117)^8-E(117)^47, -E(117)^71-E(117)^110, -E(117)^17-E(117)^56, -E(117)^2-E(117)^80, E(117)^89, E(117)^35, E(117)^98, E(117)^44, E(117)^107, E(117)^53, E(117)^116, E(117)^62, E(117)^8, E(117)^71, E(117)^17, E(117)^80, E(9)^5, E(9)^2, -E(9)^2-E(9)^5, E(117)^38, E(117)^11, E(117)^101, E(117)^74, E(117)^47, E(117)^20, E(117)^110, E(117)^83, E(117)^56, E(117)^29, E(117)^2, E(117)^92, E(117)^116, E(117)^89, E(117)^62, E(117)^35, E(117)^8, E(117)^98, E(117)^71, E(117)^44, E(117)^17, E(117)^107, E(117)^80, E(117)^53, -E(117)^38-E(117)^116, -E(117)^11-E(117)^89, -E(117)^62-E(117)^101, -E(117)^35-E(117)^74, -E(117)^8-E(117)^47, -E(117)^20-E(117)^98, -E(117)^71-E(117)^110, -E(117)^44-E(117)^83, -E(117)^17-E(117)^56, -E(117)^29-E(117)^107, -E(117)^2-E(117)^80, -E(117)^53-E(117)^92, E(9)^5, -E(9)^2-E(9)^5, E(9)^2, E(117)^38, E(117)^11, E(117)^101, E(117)^74, E(117)^47, E(117)^20, E(117)^110, E(117)^83, E(117)^56, E(117)^29, E(117)^2, E(117)^92, -E(117)^38-E(117)^116, -E(117)^11-E(117)^89, -E(117)^62-E(117)^101, -E(117)^35-E(117)^74, -E(117)^8-E(117)^47, -E(117)^20-E(117)^98, -E(117)^71-E(117)^110, -E(117)^44-E(117)^83, -E(117)^17-E(117)^56, -E(117)^29-E(117)^107, -E(117)^2-E(117)^80, -E(117)^53-E(117)^92, E(117)^116, E(117)^89, E(117)^62, E(117)^35, E(117)^8, E(117)^98, E(117)^71, E(117)^44, E(117)^17, E(117)^107, E(117)^80, E(117)^53 ];
return rec(S := S, T := T);;