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-1/21*E(49)^5-1/21*E(49)^12-1/21*E(49)^19-1/21*E(49)^26-1/21*E(49)^33-1/21*E(49)^40, 1/21*E(49)^19, 1/21*E(49)^40, 1/21*E(49)^12, 1/21*E(49)^33, 1/21*E(49)^5, -1/21*E(49)^26, 1/21*E(49)^5+1/21*E(49)^12+1/21*E(49)^19+1/21*E(49)^26+1/21*E(49)^33+1/21*E(49)^40, -1/21*E(49)^19, -1/21*E(49)^40, -1/21*E(49)^12, -1/21*E(49)^33, -1/21*E(49)^5, -1/21*E(49)^27, -1/21*E(49)^41, -1/21*E(49)^6, -1/21*E(49)^20, -1/21*E(49)^34, 1/21*E(49)^6+1/21*E(49)^13+1/21*E(49)^20+1/21*E(49)^27+1/21*E(49)^34+1/21*E(49)^41, -1/21*E(49)^13, 2/21*E(49)^27, 2/21*E(49)^41, 2/21*E(49)^6, 2/21*E(49)^20, 2/21*E(49)^34, -2/21*E(49)^6-2/21*E(49)^13-2/21*E(49)^20-2/21*E(49)^27-2/21*E(49)^34-2/21*E(49)^41, 2/21*E(49)^13, -1/21*E(49)^27, -1/21*E(49)^41, -1/21*E(49)^6, -1/21*E(49)^20, -1/21*E(49)^34, 1/21*E(49)^6+1/21*E(49)^13+1/21*E(49)^20+1/21*E(49)^27+1/21*E(49)^34+1/21*E(49)^41, -1/21*E(49)^13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1/21*E(49)^18, 1/21*E(49)^39, 1/21*E(49)^11, 1/21*E(49)^32, 1/21*E(49)^4, 1/21*E(49)^25, -1/21*E(49)^4-1/21*E(49)^11-1/21*E(49)^18-1/21*E(49)^25-1/21*E(49)^32-1/21*E(49)^39, 1/21*E(49)^18, 1/21*E(49)^39, 1/21*E(49)^11, 1/21*E(49)^32, 1/21*E(49)^4, 1/21*E(49)^25, -1/21*E(49)^4-1/21*E(49)^11-1/21*E(49)^18-1/21*E(49)^25-1/21*E(49)^32-1/21*E(49)^39, -1/21*E(49)^18, -1/21*E(49)^39, -1/21*E(49)^11, -1/21*E(49)^32, -1/21*E(49)^4, -1/21*E(49)^25, 1/21*E(49)^4+1/21*E(49)^11+1/21*E(49)^18+1/21*E(49)^25+1/21*E(49)^32+1/21*E(49)^39, -1/21*E(49)^26, -1/21*E(49)^40, -1/21*E(49)^5, -1/21*E(49)^19, -1/21*E(49)^33, 1/21*E(49)^5+1/21*E(49)^12+1/21*E(49)^19+1/21*E(49)^26+1/21*E(49)^33+1/21*E(49)^40, -1/21*E(49)^12, 2/21*E(49)^26, 2/21*E(49)^40, 2/21*E(49)^5, 2/21*E(49)^19, 2/21*E(49)^33, -2/21*E(49)^5-2/21*E(49)^12-2/21*E(49)^19-2/21*E(49)^26-2/21*E(49)^33-2/21*E(49)^40, 2/21*E(49)^12, -1/21*E(49)^26, -1/21*E(49)^40, -1/21*E(49)^5, -1/21*E(49)^19, -1/21*E(49)^33, 1/21*E(49)^5+1/21*E(49)^12+1/21*E(49)^19+1/21*E(49)^26+1/21*E(49)^33+1/21*E(49)^40, -1/21*E(49)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1/21*E(49)^38, 1/21*E(49)^10, 1/21*E(49)^31, -1/21*E(49)^10-1/21*E(49)^17-1/21*E(49)^24-1/21*E(49)^31-1/21*E(49)^38-1/21*E(49)^45, 1/21*E(49)^24, 1/21*E(49)^45, 1/21*E(49)^17, 1/21*E(49)^38, 1/21*E(49)^10, 1/21*E(49)^31, -1/21*E(49)^10-1/21*E(49)^17-1/21*E(49)^24-1/21*E(49)^31-1/21*E(49)^38-1/21*E(49)^45, 1/21*E(49)^24, 1/21*E(49)^45, 1/21*E(49)^17, -1/21*E(49)^10, -1/21*E(49)^31, 1/21*E(49)^10+1/21*E(49)^17+1/21*E(49)^24+1/21*E(49)^31+1/21*E(49)^38+1/21*E(49)^45, -1/21*E(49)^24, -1/21*E(49)^45, -1/21*E(49)^17, -1/21*E(49)^38, -1/21*E(49)^11, -1/21*E(49)^25, -1/21*E(49)^39, -1/21*E(49)^4, -1/21*E(49)^18, -1/21*E(49)^32, 1/21*E(49)^4+1/21*E(49)^11+1/21*E(49)^18+1/21*E(49)^25+1/21*E(49)^32+1/21*E(49)^39, 2/21*E(49)^11, 2/21*E(49)^25, 2/21*E(49)^39, 2/21*E(49)^4, 2/21*E(49)^18, 2/21*E(49)^32, -2/21*E(49)^4-2/21*E(49)^11-2/21*E(49)^18-2/21*E(49)^25-2/21*E(49)^32-2/21*E(49)^39, -1/21*E(49)^11, -1/21*E(49)^25, -1/21*E(49)^39, -1/21*E(49)^4, -1/21*E(49)^18, -1/21*E(49)^32, 1/21*E(49)^4+1/21*E(49)^11+1/21*E(49)^18+1/21*E(49)^25+1/21*E(49)^32+1/21*E(49)^39, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1/21*E(49)^30, -1/21*E(49)^9-1/21*E(49)^16-1/21*E(49)^23-1/21*E(49)^30-1/21*E(49)^37-1/21*E(49)^44, 1/21*E(49)^23, 1/21*E(49)^44, 1/21*E(49)^16, 1/21*E(49)^37, 1/21*E(49)^9, 1/21*E(49)^30, -1/21*E(49)^9-1/21*E(49)^16-1/21*E(49)^23-1/21*E(49)^30-1/21*E(49)^37-1/21*E(49)^44, 1/21*E(49)^23, 1/21*E(49)^44, 1/21*E(49)^16, 1/21*E(49)^37, 1/21*E(49)^9, 1/21*E(49)^9+1/21*E(49)^16+1/21*E(49)^23+1/21*E(49)^30+1/21*E(49)^37+1/21*E(49)^44, -1/21*E(49)^23, -1/21*E(49)^44, -1/21*E(49)^16, -1/21*E(49)^37, -1/21*E(49)^9, -1/21*E(49)^30, -1/21*E(49)^45, -1/21*E(49)^10, -1/21*E(49)^24, -1/21*E(49)^38, 1/21*E(49)^10+1/21*E(49)^17+1/21*E(49)^24+1/21*E(49)^31+1/21*E(49)^38+1/21*E(49)^45, -1/21*E(49)^17, -1/21*E(49)^31, 2/21*E(49)^45, 2/21*E(49)^10, 2/21*E(49)^24, 2/21*E(49)^38, -2/21*E(49)^10-2/21*E(49)^17-2/21*E(49)^24-2/21*E(49)^31-2/21*E(49)^38-2/21*E(49)^45, 2/21*E(49)^17, 2/21*E(49)^31, -1/21*E(49)^45, -1/21*E(49)^10, -1/21*E(49)^24, -1/21*E(49)^38, 1/21*E(49)^10+1/21*E(49)^17+1/21*E(49)^24+1/21*E(49)^31+1/21*E(49)^38+1/21*E(49)^45, -1/21*E(49)^17, -1/21*E(49)^31, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1/21*E(49)^22, 1/21*E(49)^43, 1/21*E(49)^15, 1/21*E(49)^36, 1/21*E(49)^8, 1/21*E(49)^29, -1/21*E(49)^8-1/21*E(49)^15-1/21*E(49)^22-1/21*E(49)^29-1/21*E(49)^36-1/21*E(49)^43, 1/21*E(49)^22, 1/21*E(49)^43, 1/21*E(49)^15, 1/21*E(49)^36, 1/21*E(49)^8, 1/21*E(49)^29, -1/21*E(49)^8-1/21*E(49)^15-1/21*E(49)^22-1/21*E(49)^29-1/21*E(49)^36-1/21*E(49)^43, -1/21*E(49)^43, -1/21*E(49)^15, -1/21*E(49)^36, -1/21*E(49)^8, -1/21*E(49)^29, 1/21*E(49)^8+1/21*E(49)^15+1/21*E(49)^22+1/21*E(49)^29+1/21*E(49)^36+1/21*E(49)^43, -1/21*E(49)^22, -1/21*E(49)^30, -1/21*E(49)^44, -1/21*E(49)^9, -1/21*E(49)^23, -1/21*E(49)^37, 1/21*E(49)^9+1/21*E(49)^16+1/21*E(49)^23+1/21*E(49)^30+1/21*E(49)^37+1/21*E(49)^44, -1/21*E(49)^16, 2/21*E(49)^30, 2/21*E(49)^44, 2/21*E(49)^9, 2/21*E(49)^23, 2/21*E(49)^37, -2/21*E(49)^9-2/21*E(49)^16-2/21*E(49)^23-2/21*E(49)^30-2/21*E(49)^37-2/21*E(49)^44, 2/21*E(49)^16, -1/21*E(49)^30, -1/21*E(49)^44, -1/21*E(49)^9, -1/21*E(49)^23, -1/21*E(49)^37, 1/21*E(49)^9+1/21*E(49)^16+1/21*E(49)^23+1/21*E(49)^30+1/21*E(49)^37+1/21*E(49)^44, -1/21*E(49)^16, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1/21*E(49)^29, -1/21*E(49)^43, -1/21*E(49)^8, -1/21*E(49)^22, -1/21*E(49)^36, 1/21*E(49)^8+1/21*E(49)^15+1/21*E(49)^22+1/21*E(49)^29+1/21*E(49)^36+1/21*E(49)^43, -1/21*E(49)^15, 2/21*E(49)^29, 2/21*E(49)^43, 2/21*E(49)^8, 2/21*E(49)^22, 2/21*E(49)^36, -2/21*E(49)^8-2/21*E(49)^15-2/21*E(49)^22-2/21*E(49)^29-2/21*E(49)^36-2/21*E(49)^43, 2/21*E(49)^15, -1/21*E(49)^29, -1/21*E(49)^43, -1/21*E(49)^8, -1/21*E(49)^22, -1/21*E(49)^36, 1/21*E(49)^8+1/21*E(49)^15+1/21*E(49)^22+1/21*E(49)^29+1/21*E(49)^36+1/21*E(49)^43, -1/21*E(49)^15 ]]; 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, E(49)^17, E(49)^38, E(49)^10, E(49)^31, -E(49)^10-E(49)^17-E(49)^24-E(49)^31-E(49)^38-E(49)^45, E(49)^24, E(49)^45, E(49)^17, E(49)^38, E(49)^10, E(49)^31, -E(49)^10-E(49)^17-E(49)^24-E(49)^31-E(49)^38-E(49)^45, E(49)^24, E(49)^45, E(49)^17, E(49)^38, E(49)^10, E(49)^31, -E(49)^10-E(49)^17-E(49)^24-E(49)^31-E(49)^38-E(49)^45, E(49)^24, E(49)^45, 1, 1, 1, 1, 1, 1, 1, E(3)^2, E(3), E(3)^2, E(3), E(3)^2, E(3), E(3)^2, E(3), E(3)^2, E(3), E(3)^2, E(3), E(3)^2, E(3), -E(49)^31, -E(49)^10, -E(49)^38, -E(49)^17, -E(49)^45, -E(49)^24, E(49)^10+E(49)^17+E(49)^24+E(49)^31+E(49)^38+E(49)^45, E(49)^31, E(49)^10, E(49)^38, E(49)^17, E(49)^45, E(49)^24, -E(49)^10-E(49)^17-E(49)^24-E(49)^31-E(49)^38-E(49)^45, E(49)^33, E(49)^26, E(49)^19, E(49)^12, E(49)^5, -E(49)^5-E(49)^12-E(49)^19-E(49)^26-E(49)^33-E(49)^40, E(49)^40, E(49)^33, E(49)^26, E(49)^19, E(49)^12, E(49)^5, -E(49)^5-E(49)^12-E(49)^19-E(49)^26-E(49)^33-E(49)^40, E(49)^40, E(49)^33, E(49)^26, E(49)^19, E(49)^12, E(49)^5, -E(49)^5-E(49)^12-E(49)^19-E(49)^26-E(49)^33-E(49)^40, E(49)^40, E(49)^10, E(49)^24, E(49)^38, -E(49)^10-E(49)^17-E(49)^24-E(49)^31-E(49)^38-E(49)^45, E(49)^17, E(49)^31, E(49)^45, E(147)^79, E(147)^121, E(147)^16, -E(147)^16-E(147)^37-E(147)^79-E(147)^100-E(147)^121-E(147)^142, E(147)^100, E(147)^142, E(147)^37, E(147)^128, E(147)^23, E(147)^65, -E(147)^2-E(147)^23-E(147)^44-E(147)^65-E(147)^86-E(147)^128, E(147)^2, E(147)^44, E(147)^86, -E(49)^12, -E(49)^19, -E(49)^26, -E(49)^33, -E(49)^40, E(49)^5+E(49)^12+E(49)^19+E(49)^26+E(49)^33+E(49)^40, -E(49)^5, E(49)^12, E(49)^19, E(49)^26, E(49)^33, E(49)^40, -E(49)^5-E(49)^12-E(49)^19-E(49)^26-E(49)^33-E(49)^40, E(49)^5, -E(49)^6-E(49)^13-E(49)^20-E(49)^27-E(49)^34-E(49)^41, E(49)^13, E(49)^27, E(49)^41, E(49)^6, E(49)^20, E(49)^34, -E(49)^6-E(49)^13-E(49)^20-E(49)^27-E(49)^34-E(49)^41, E(49)^13, E(49)^27, E(49)^41, E(49)^6, E(49)^20, E(49)^34, -E(49)^6-E(49)^13-E(49)^20-E(49)^27-E(49)^34-E(49)^41, E(49)^13, E(49)^27, E(49)^41, E(49)^6, E(49)^20, E(49)^34, E(49)^33, E(49)^12, E(49)^40, E(49)^19, -E(49)^5-E(49)^12-E(49)^19-E(49)^26-E(49)^33-E(49)^40, E(49)^26, E(49)^5, E(147), E(147)^85, E(147)^22, E(147)^106, -E(147)-E(147)^22-E(147)^64-E(147)^85-E(147)^106-E(147)^127, E(147)^127, E(147)^64, E(147)^50, E(147)^134, E(147)^71, E(147)^8, -E(147)^8-E(147)^29-E(147)^50-E(147)^71-E(147)^113-E(147)^134, E(147)^29, E(147)^113, -E(49)^41, -E(49)^27, -E(49)^13, E(49)^6+E(49)^13+E(49)^20+E(49)^27+E(49)^34+E(49)^41, -E(49)^34, -E(49)^20, -E(49)^6, E(49)^41, E(49)^27, E(49)^13, -E(49)^6-E(49)^13-E(49)^20-E(49)^27-E(49)^34-E(49)^41, E(49)^34, E(49)^20, E(49)^6, E(49)^27, E(49)^13, -E(49)^6-E(49)^13-E(49)^20-E(49)^27-E(49)^34-E(49)^41, E(49)^34, E(49)^20, E(49)^6, E(49)^41, E(49)^27, E(49)^13, -E(49)^6-E(49)^13-E(49)^20-E(49)^27-E(49)^34-E(49)^41, E(49)^34, E(49)^20, E(49)^6, E(49)^41, E(49)^13, -E(49)^6-E(49)^13-E(49)^20-E(49)^27-E(49)^34-E(49)^41, E(49)^34, E(49)^20, E(49)^6, E(49)^41, E(49)^27, E(49)^27, E(49)^20, E(49)^13, E(49)^6, -E(49)^6-E(49)^13-E(49)^20-E(49)^27-E(49)^34-E(49)^41, E(49)^41, E(49)^34, E(147)^130, E(147)^109, E(147)^88, E(147)^67, -E(147)^4-E(147)^25-E(147)^67-E(147)^88-E(147)^109-E(147)^130, E(147)^25, E(147)^4, E(147)^32, E(147)^11, E(147)^137, E(147)^116, -E(147)^11-E(147)^32-E(147)^53-E(147)^74-E(147)^116-E(147)^137, E(147)^74, E(147)^53, -E(49)^34, E(49)^6+E(49)^13+E(49)^20+E(49)^27+E(49)^34+E(49)^41, -E(49)^13, -E(49)^27, -E(49)^41, -E(49)^6, -E(49)^20, E(49)^34, -E(49)^6-E(49)^13-E(49)^20-E(49)^27-E(49)^34-E(49)^41, E(49)^13, E(49)^27, E(49)^41, E(49)^6, E(49)^20, E(49)^19, E(49)^26, E(49)^33, E(49)^40, -E(49)^5-E(49)^12-E(49)^19-E(49)^26-E(49)^33-E(49)^40, E(49)^5, E(49)^12, E(49)^19, E(49)^26, E(49)^33, E(49)^40, -E(49)^5-E(49)^12-E(49)^19-E(49)^26-E(49)^33-E(49)^40, E(49)^5, E(49)^12, E(49)^26, E(49)^33, E(49)^40, -E(49)^5-E(49)^12-E(49)^19-E(49)^26-E(49)^33-E(49)^40, E(49)^5, E(49)^12, E(49)^19, E(49)^6, E(49)^13, E(49)^20, E(49)^27, E(49)^34, E(49)^41, -E(49)^6-E(49)^13-E(49)^20-E(49)^27-E(49)^34-E(49)^41, E(147)^67, E(147)^88, E(147)^109, E(147)^130, E(147)^4, E(147)^25, -E(147)^4-E(147)^25-E(147)^67-E(147)^88-E(147)^109-E(147)^130, E(147)^116, E(147)^137, E(147)^11, E(147)^32, E(147)^53, E(147)^74, -E(147)^11-E(147)^32-E(147)^53-E(147)^74-E(147)^116-E(147)^137, -E(49)^40, -E(49)^33, -E(49)^26, -E(49)^19, -E(49)^12, -E(49)^5, E(49)^5+E(49)^12+E(49)^19+E(49)^26+E(49)^33+E(49)^40, E(49)^40, E(49)^33, E(49)^26, E(49)^19, E(49)^12, E(49)^5, -E(49)^5-E(49)^12-E(49)^19-E(49)^26-E(49)^33-E(49)^40, E(49)^10, E(49)^38, E(49)^17, E(49)^45, E(49)^24, -E(49)^10-E(49)^17-E(49)^24-E(49)^31-E(49)^38-E(49)^45, E(49)^31, E(49)^10, E(49)^38, E(49)^17, E(49)^45, E(49)^24, -E(49)^10-E(49)^17-E(49)^24-E(49)^31-E(49)^38-E(49)^45, E(49)^31, E(49)^38, E(49)^17, E(49)^45, E(49)^24, -E(49)^10-E(49)^17-E(49)^24-E(49)^31-E(49)^38-E(49)^45, E(49)^31, E(49)^10, E(49)^19, E(49)^40, E(49)^12, E(49)^33, E(49)^5, E(49)^26, -E(49)^5-E(49)^12-E(49)^19-E(49)^26-E(49)^33-E(49)^40, E(147)^106, E(147)^22, E(147)^85, E(147), E(147)^64, E(147)^127, -E(147)-E(147)^22-E(147)^64-E(147)^85-E(147)^106-E(147)^127, E(147)^8, E(147)^71, E(147)^134, E(147)^50, E(147)^113, E(147)^29, -E(147)^8-E(147)^29-E(147)^50-E(147)^71-E(147)^113-E(147)^134, -E(49)^45, -E(49)^17, -E(49)^38, -E(49)^10, -E(49)^31, E(49)^10+E(49)^17+E(49)^24+E(49)^31+E(49)^38+E(49)^45, -E(49)^24, E(49)^45, E(49)^17, E(49)^38, E(49)^10, E(49)^31, -E(49)^10-E(49)^17-E(49)^24-E(49)^31-E(49)^38-E(49)^45, E(49)^24, -E(49)^10-E(49)^17-E(49)^24-E(49)^31-E(49)^38-E(49)^45, E(49)^38, E(49)^24, E(49)^10, E(49)^45, E(49)^31, E(49)^17, -E(147)^16-E(147)^37-E(147)^79-E(147)^100-E(147)^121-E(147)^142, E(147)^16, E(147)^121, E(147)^79, E(147)^37, E(147)^142, E(147)^100, -E(147)^2-E(147)^23-E(147)^44-E(147)^65-E(147)^86-E(147)^128, E(147)^65, E(147)^23, E(147)^128, E(147)^86, E(147)^44, E(147)^2 ]; return rec(S := S, T := T);;