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-1/28*E(49)^10-1/28*E(49)^17-1/28*E(49)^24-1/28*E(49)^31-1/28*E(49)^38-1/28*E(49)^45, 1/28*E(49)^10+1/28*E(49)^17+1/28*E(49)^24+1/28*E(49)^31+1/28*E(49)^38+1/28*E(49)^45, 1/28*E(49)^17, -1/28*E(49)^17, 1/28*E(49)^31, -1/28*E(49)^31, 1/28*E(49)^45, -1/28*E(49)^45, 1/28*E(49)^10, -1/28*E(49)^10, 1/28*E(49)^24, -1/28*E(49)^24, 1/28*E(49)^38, -1/28*E(49)^38, -1/28*E(49)^10-1/28*E(49)^17-1/28*E(49)^24-1/28*E(49)^31-1/28*E(49)^38-1/28*E(49)^45, 1/28*E(49)^10+1/28*E(49)^17+1/28*E(49)^24+1/28*E(49)^31+1/28*E(49)^38+1/28*E(49)^45, 1/28*E(49)^17, -1/28*E(49)^17, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1/14*E(49)^24, 1/14*E(49)^17, 1/14*E(49)^10, -1/14*E(49)^10-1/14*E(49)^17-1/14*E(49)^24-1/14*E(49)^31-1/14*E(49)^38-1/14*E(49)^45, 1/14*E(49)^45, 1/14*E(49)^38, 1/14*E(49)^31, -1/14*E(49)^24, -1/14*E(49)^17, -1/14*E(49)^10, 1/14*E(49)^10+1/14*E(49)^17+1/14*E(49)^24+1/14*E(49)^31+1/14*E(49)^38+1/14*E(49)^45, -1/14*E(49)^45, -1/14*E(49)^38, -1/14*E(49)^31, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1/28*E(49)^40, -1/28*E(49)^40, 1/28*E(49)^5, -1/28*E(49)^5, 1/28*E(49)^19, -1/28*E(49)^19, 1/28*E(49)^33, -1/28*E(49)^33, -1/28*E(49)^5-1/28*E(49)^12-1/28*E(49)^19-1/28*E(49)^26-1/28*E(49)^33-1/28*E(49)^40, 1/28*E(49)^5+1/28*E(49)^12+1/28*E(49)^19+1/28*E(49)^26+1/28*E(49)^33+1/28*E(49)^40, 1/28*E(49)^12, -1/28*E(49)^12, 1/28*E(49)^26, -1/28*E(49)^26, 1/28*E(49)^40, -1/28*E(49)^40, 1/28*E(49)^5, -1/28*E(49)^5, 1/28*E(49)^19, -1/28*E(49)^19, 1/28*E(49)^33, -1/28*E(49)^33, -1/28*E(49)^5-1/28*E(49)^12-1/28*E(49)^19-1/28*E(49)^26-1/28*E(49)^33-1/28*E(49)^40, 1/28*E(49)^5+1/28*E(49)^12+1/28*E(49)^19+1/28*E(49)^26+1/28*E(49)^33+1/28*E(49)^40, 1/28*E(49)^12, -1/28*E(49)^12, 1/28*E(49)^26, -1/28*E(49)^26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1/14*E(49)^26, 1/14*E(49)^19, 1/14*E(49)^12, 1/14*E(49)^5, -1/14*E(49)^5-1/14*E(49)^12-1/14*E(49)^19-1/14*E(49)^26-1/14*E(49)^33-1/14*E(49)^40, 1/14*E(49)^40, 1/14*E(49)^33, -1/14*E(49)^26, -1/14*E(49)^19, -1/14*E(49)^12, -1/14*E(49)^5, 1/14*E(49)^5+1/14*E(49)^12+1/14*E(49)^19+1/14*E(49)^26+1/14*E(49)^33+1/14*E(49)^40, -1/14*E(49)^40, -1/14*E(49)^33, 0, 0, 0, 0, 0, 0, 0 ]]; 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, -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, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, E(49)^22, E(49)^43, E(49)^15, E(49)^36, E(49)^8, E(49)^29, -E(49)^8-E(49)^15-E(49)^22-E(49)^29-E(49)^36-E(49)^43, E(49)^22, E(49)^43, E(49)^15, E(49)^36, E(49)^8, E(49)^29, -E(49)^8-E(49)^15-E(49)^22-E(49)^29-E(49)^36-E(49)^43, E(49)^22, E(49)^43, E(49)^15, E(49)^36, E(49)^8, E(49)^29, -E(49)^8-E(49)^15-E(49)^22-E(49)^29-E(49)^36-E(49)^43, E(49)^22, E(49)^43, E(49)^15, E(49)^36, E(49)^8, E(49)^29, -E(49)^8-E(49)^15-E(49)^22-E(49)^29-E(49)^36-E(49)^43, E(49)^43, E(49)^15, E(49)^36, E(49)^8, E(49)^29, -E(49)^8-E(49)^15-E(49)^22-E(49)^29-E(49)^36-E(49)^43, E(49)^22, -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), 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), 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(49)^22, -E(49)^43, -E(49)^15, -E(49)^36, -E(49)^8, -E(49)^29, E(49)^8+E(49)^15+E(49)^22+E(49)^29+E(49)^36+E(49)^43, E(49)^22, E(49)^43, E(49)^15, E(49)^36, E(49)^8, E(49)^29, -E(49)^8-E(49)^15-E(49)^22-E(49)^29-E(49)^36-E(49)^43, E(49)^22, E(49)^43, E(49)^15, E(49)^36, E(49)^8, E(49)^29, -E(49)^8-E(49)^15-E(49)^22-E(49)^29-E(49)^36-E(49)^43, -E(49)^22, -E(49)^43, -E(49)^15, -E(49)^36, -E(49)^8, -E(49)^29, E(49)^8+E(49)^15+E(49)^22+E(49)^29+E(49)^36+E(49)^43, E(49)^15, E(49)^29, E(49)^43, E(49)^8, E(49)^22, E(49)^36, -E(49)^8-E(49)^15-E(49)^22-E(49)^29-E(49)^36-E(49)^43, E(49)^15, E(49)^29, E(49)^43, E(49)^8, E(49)^22, E(49)^36, -E(49)^8-E(49)^15-E(49)^22-E(49)^29-E(49)^36-E(49)^43, -E(49)^15, -E(49)^29, -E(49)^43, -E(49)^8, -E(49)^22, -E(49)^36, E(49)^8+E(49)^15+E(49)^22+E(49)^29+E(49)^36+E(49)^43, -E(49)^15, -E(49)^29, -E(49)^43, -E(49)^8, -E(49)^22, -E(49)^36, E(49)^8+E(49)^15+E(49)^22+E(49)^29+E(49)^36+E(49)^43, E(49)^39, E(49)^32, E(49)^25, E(49)^18, E(49)^11, E(49)^4, -E(49)^4-E(49)^11-E(49)^18-E(49)^25-E(49)^32-E(49)^39, E(49)^39, E(49)^32, E(49)^25, E(49)^18, E(49)^11, E(49)^4, -E(49)^4-E(49)^11-E(49)^18-E(49)^25-E(49)^32-E(49)^39, E(49)^39, E(49)^32, E(49)^25, E(49)^18, E(49)^11, E(49)^4, -E(49)^4-E(49)^11-E(49)^18-E(49)^25-E(49)^32-E(49)^39, E(49)^39, E(49)^32, E(49)^25, E(49)^18, E(49)^11, E(49)^4, -E(49)^4-E(49)^11-E(49)^18-E(49)^25-E(49)^32-E(49)^39, E(49)^39, E(49)^32, E(49)^25, E(49)^18, E(49)^11, E(49)^4, -E(49)^4-E(49)^11-E(49)^18-E(49)^25-E(49)^32-E(49)^39, -E(49)^15, -E(49)^15, -E(49)^29, -E(49)^29, -E(49)^43, -E(49)^43, -E(49)^8, -E(49)^8, -E(49)^22, -E(49)^22, -E(49)^36, -E(49)^36, E(49)^8+E(49)^15+E(49)^22+E(49)^29+E(49)^36+E(49)^43, E(49)^8+E(49)^15+E(49)^22+E(49)^29+E(49)^36+E(49)^43, -E(49)^15, -E(49)^15, -E(49)^29, -E(49)^29, -E(49)^43, -E(49)^43, -E(49)^8, -E(49)^8, -E(49)^22, -E(49)^22, -E(49)^36, -E(49)^36, E(49)^8+E(49)^15+E(49)^22+E(49)^29+E(49)^36+E(49)^43, E(49)^8+E(49)^15+E(49)^22+E(49)^29+E(49)^36+E(49)^43, E(49)^29, E(49)^43, E(49)^8, E(49)^22, E(49)^36, -E(49)^8-E(49)^15-E(49)^22-E(49)^29-E(49)^36-E(49)^43, E(49)^15, E(392)^169, E(392)^113, -E(392)-E(392)^113-E(392)^169-E(392)^225-E(392)^281-E(392)^337, E(392), E(392)^337, E(392)^281, E(392)^225, E(392)^267, E(392)^211, -E(392)^43-E(392)^99-E(392)^211-E(392)^267-E(392)^323-E(392)^379, E(392)^99, E(392)^43, E(392)^379, E(392)^323, -E(392)^267, -E(392)^211, E(392)^43+E(392)^99+E(392)^211+E(392)^267+E(392)^323+E(392)^379, -E(392)^99, -E(392)^43, -E(392)^379, -E(392)^323, -E(392)^169, -E(392)^113, E(392)+E(392)^113+E(392)^169+E(392)^225+E(392)^281+E(392)^337, -E(392), -E(392)^337, -E(392)^281, -E(392)^225, E(49)^39, E(49)^32, E(49)^25, E(49)^18, E(49)^11, E(49)^4, -E(49)^4-E(49)^11-E(49)^18-E(49)^25-E(49)^32-E(49)^39, -E(49)^39, -E(49)^32, -E(49)^25, -E(49)^18, -E(49)^11, -E(49)^4, E(49)^4+E(49)^11+E(49)^18+E(49)^25+E(49)^32+E(49)^39, -E(49)^39, -E(49)^32, -E(49)^25, -E(49)^18, -E(49)^11, -E(49)^4, E(49)^4+E(49)^11+E(49)^18+E(49)^25+E(49)^32+E(49)^39, E(49)^39, E(49)^32, E(49)^25, E(49)^18, E(49)^11, E(49)^4, -E(49)^4-E(49)^11-E(49)^18-E(49)^25-E(49)^32-E(49)^39, -E(49)^32, -E(49)^11, -E(49)^39, -E(49)^18, E(49)^4+E(49)^11+E(49)^18+E(49)^25+E(49)^32+E(49)^39, -E(49)^25, -E(49)^4, -E(49)^32, -E(49)^11, -E(49)^39, -E(49)^18, E(49)^4+E(49)^11+E(49)^18+E(49)^25+E(49)^32+E(49)^39, -E(49)^25, -E(49)^4, E(49)^32, E(49)^11, E(49)^39, E(49)^18, -E(49)^4-E(49)^11-E(49)^18-E(49)^25-E(49)^32-E(49)^39, E(49)^25, E(49)^4, E(49)^32, E(49)^11, E(49)^39, E(49)^18, -E(49)^4-E(49)^11-E(49)^18-E(49)^25-E(49)^32-E(49)^39, E(49)^25, E(49)^4, E(49)^37, -E(49)^9-E(49)^16-E(49)^23-E(49)^30-E(49)^37-E(49)^44, E(49)^16, E(49)^30, E(49)^44, E(49)^9, E(49)^23, E(49)^37, -E(49)^9-E(49)^16-E(49)^23-E(49)^30-E(49)^37-E(49)^44, E(49)^16, E(49)^30, E(49)^44, E(49)^9, E(49)^23, E(49)^37, -E(49)^9-E(49)^16-E(49)^23-E(49)^30-E(49)^37-E(49)^44, E(49)^16, E(49)^30, E(49)^44, E(49)^9, E(49)^23, E(49)^37, -E(49)^9-E(49)^16-E(49)^23-E(49)^30-E(49)^37-E(49)^44, E(49)^16, E(49)^30, E(49)^44, E(49)^9, E(49)^23, E(49)^37, -E(49)^9-E(49)^16-E(49)^23-E(49)^30-E(49)^37-E(49)^44, E(49)^16, E(49)^30, E(49)^44, E(49)^9, E(49)^23, -E(49)^32, -E(49)^32, -E(49)^11, -E(49)^11, -E(49)^39, -E(49)^39, -E(49)^18, -E(49)^18, E(49)^4+E(49)^11+E(49)^18+E(49)^25+E(49)^32+E(49)^39, E(49)^4+E(49)^11+E(49)^18+E(49)^25+E(49)^32+E(49)^39, -E(49)^25, -E(49)^25, -E(49)^4, -E(49)^4, -E(49)^32, -E(49)^32, -E(49)^11, -E(49)^11, -E(49)^39, -E(49)^39, -E(49)^18, -E(49)^18, E(49)^4+E(49)^11+E(49)^18+E(49)^25+E(49)^32+E(49)^39, E(49)^4+E(49)^11+E(49)^18+E(49)^25+E(49)^32+E(49)^39, -E(49)^25, -E(49)^25, -E(49)^4, -E(49)^4, E(49)^32, E(49)^11, E(49)^39, E(49)^18, -E(49)^4-E(49)^11-E(49)^18-E(49)^25-E(49)^32-E(49)^39, E(49)^25, E(49)^4, E(392)^193, E(392)^81, E(392)^361, E(392)^249, E(392)^137, -E(392)^81-E(392)^137-E(392)^193-E(392)^249-E(392)^305-E(392)^361, E(392)^305, E(392)^291, E(392)^179, E(392)^67, E(392)^347, E(392)^235, -E(392)^11-E(392)^67-E(392)^179-E(392)^235-E(392)^291-E(392)^347, E(392)^11, -E(392)^291, -E(392)^179, -E(392)^67, -E(392)^347, -E(392)^235, E(392)^11+E(392)^67+E(392)^179+E(392)^235+E(392)^291+E(392)^347, -E(392)^11, -E(392)^193, -E(392)^81, -E(392)^361, -E(392)^249, -E(392)^137, E(392)^81+E(392)^137+E(392)^193+E(392)^249+E(392)^305+E(392)^361, -E(392)^305, -E(49)^37, E(49)^9+E(49)^16+E(49)^23+E(49)^30+E(49)^37+E(49)^44, -E(49)^16, -E(49)^30, -E(49)^44, -E(49)^9, -E(49)^23, E(49)^37, -E(49)^9-E(49)^16-E(49)^23-E(49)^30-E(49)^37-E(49)^44, E(49)^16, E(49)^30, E(49)^44, E(49)^9, E(49)^23, E(49)^37, -E(49)^9-E(49)^16-E(49)^23-E(49)^30-E(49)^37-E(49)^44, E(49)^16, E(49)^30, E(49)^44, E(49)^9, E(49)^23, -E(49)^37, E(49)^9+E(49)^16+E(49)^23+E(49)^30+E(49)^37+E(49)^44, -E(49)^16, -E(49)^30, -E(49)^44, -E(49)^9, -E(49)^23, E(49)^9, -E(49)^9-E(49)^16-E(49)^23-E(49)^30-E(49)^37-E(49)^44, E(49)^44, E(49)^37, E(49)^30, E(49)^23, E(49)^16, E(49)^9, -E(49)^9-E(49)^16-E(49)^23-E(49)^30-E(49)^37-E(49)^44, E(49)^44, E(49)^37, E(49)^30, E(49)^23, E(49)^16, -E(49)^9, E(49)^9+E(49)^16+E(49)^23+E(49)^30+E(49)^37+E(49)^44, -E(49)^44, -E(49)^37, -E(49)^30, -E(49)^23, -E(49)^16, -E(49)^9, E(49)^9+E(49)^16+E(49)^23+E(49)^30+E(49)^37+E(49)^44, -E(49)^44, -E(49)^37, -E(49)^30, -E(49)^23, -E(49)^16, E(49)^37, E(49)^23, E(49)^9, E(49)^44, E(49)^30, E(49)^16, -E(49)^9-E(49)^16-E(49)^23-E(49)^30-E(49)^37-E(49)^44, E(49)^37, E(49)^23, E(49)^9, E(49)^44, E(49)^30, E(49)^16, -E(49)^9-E(49)^16-E(49)^23-E(49)^30-E(49)^37-E(49)^44, E(49)^37, E(49)^23, E(49)^9, E(49)^44, E(49)^30, E(49)^16, -E(49)^9-E(49)^16-E(49)^23-E(49)^30-E(49)^37-E(49)^44, E(49)^37, E(49)^23, E(49)^9, E(49)^44, E(49)^30, E(49)^16, -E(49)^9-E(49)^16-E(49)^23-E(49)^30-E(49)^37-E(49)^44, E(49)^23, E(49)^9, E(49)^44, E(49)^30, E(49)^16, -E(49)^9-E(49)^16-E(49)^23-E(49)^30-E(49)^37-E(49)^44, E(49)^37, -E(49)^9, -E(49)^9, E(49)^9+E(49)^16+E(49)^23+E(49)^30+E(49)^37+E(49)^44, E(49)^9+E(49)^16+E(49)^23+E(49)^30+E(49)^37+E(49)^44, -E(49)^44, -E(49)^44, -E(49)^37, -E(49)^37, -E(49)^30, -E(49)^30, -E(49)^23, -E(49)^23, -E(49)^16, -E(49)^16, -E(49)^9, -E(49)^9, E(49)^9+E(49)^16+E(49)^23+E(49)^30+E(49)^37+E(49)^44, E(49)^9+E(49)^16+E(49)^23+E(49)^30+E(49)^37+E(49)^44, -E(49)^44, -E(49)^44, -E(49)^37, -E(49)^37, -E(49)^30, -E(49)^30, -E(49)^23, -E(49)^23, -E(49)^16, -E(49)^16, -E(49)^9-E(49)^16-E(49)^23-E(49)^30-E(49)^37-E(49)^44, E(49)^44, E(49)^37, E(49)^30, E(49)^23, E(49)^16, E(49)^9, E(392)^121, E(392)^345, E(392)^177, E(392)^9, E(392)^233, -E(392)^9-E(392)^121-E(392)^177-E(392)^233-E(392)^289-E(392)^345, E(392)^289, E(392)^219, E(392)^51, E(392)^275, E(392)^107, E(392)^331, -E(392)^51-E(392)^107-E(392)^219-E(392)^275-E(392)^331-E(392)^387, E(392)^387, -E(392)^219, -E(392)^51, -E(392)^275, -E(392)^107, -E(392)^331, E(392)^51+E(392)^107+E(392)^219+E(392)^275+E(392)^331+E(392)^387, -E(392)^387, -E(392)^121, -E(392)^345, -E(392)^177, -E(392)^9, -E(392)^233, E(392)^9+E(392)^121+E(392)^177+E(392)^233+E(392)^289+E(392)^345, -E(392)^289, E(49)^37, E(49)^23, E(49)^9, E(49)^44, E(49)^30, E(49)^16, -E(49)^9-E(49)^16-E(49)^23-E(49)^30-E(49)^37-E(49)^44, E(49)^37, E(49)^23, E(49)^9, E(49)^44, E(49)^30, E(49)^16, -E(49)^9-E(49)^16-E(49)^23-E(49)^30-E(49)^37-E(49)^44, -E(49)^37, -E(49)^23, -E(49)^9, -E(49)^44, -E(49)^30, -E(49)^16, E(49)^9+E(49)^16+E(49)^23+E(49)^30+E(49)^37+E(49)^44, -E(49)^37, -E(49)^23, -E(49)^9, -E(49)^44, -E(49)^30, -E(49)^16, E(49)^9+E(49)^16+E(49)^23+E(49)^30+E(49)^37+E(49)^44, -E(49)^16, -E(49)^23, -E(49)^30, -E(49)^37, -E(49)^44, E(49)^9+E(49)^16+E(49)^23+E(49)^30+E(49)^37+E(49)^44, -E(49)^9, -E(49)^16, -E(49)^23, -E(49)^30, -E(49)^37, -E(49)^44, E(49)^9+E(49)^16+E(49)^23+E(49)^30+E(49)^37+E(49)^44, -E(49)^9, E(49)^16, E(49)^23, E(49)^30, E(49)^37, E(49)^44, -E(49)^9-E(49)^16-E(49)^23-E(49)^30-E(49)^37-E(49)^44, E(49)^9, E(49)^16, E(49)^23, E(49)^30, E(49)^37, E(49)^44, -E(49)^9-E(49)^16-E(49)^23-E(49)^30-E(49)^37-E(49)^44, E(49)^9, E(49)^39, -E(49)^4-E(49)^11-E(49)^18-E(49)^25-E(49)^32-E(49)^39, E(49)^4, E(49)^11, E(49)^18, E(49)^25, E(49)^32, E(49)^39, -E(49)^4-E(49)^11-E(49)^18-E(49)^25-E(49)^32-E(49)^39, E(49)^4, E(49)^11, E(49)^18, E(49)^25, E(49)^32, E(49)^39, -E(49)^4-E(49)^11-E(49)^18-E(49)^25-E(49)^32-E(49)^39, E(49)^4, E(49)^11, E(49)^18, E(49)^25, E(49)^32, E(49)^39, -E(49)^4-E(49)^11-E(49)^18-E(49)^25-E(49)^32-E(49)^39, E(49)^4, E(49)^11, E(49)^18, E(49)^25, E(49)^32, -E(49)^4-E(49)^11-E(49)^18-E(49)^25-E(49)^32-E(49)^39, E(49)^4, E(49)^11, E(49)^18, E(49)^25, E(49)^32, E(49)^39, -E(49)^16, -E(49)^16, -E(49)^23, -E(49)^23, -E(49)^30, -E(49)^30, -E(49)^37, -E(49)^37, -E(49)^44, -E(49)^44, E(49)^9+E(49)^16+E(49)^23+E(49)^30+E(49)^37+E(49)^44, E(49)^9+E(49)^16+E(49)^23+E(49)^30+E(49)^37+E(49)^44, -E(49)^9, -E(49)^9, -E(49)^16, -E(49)^16, -E(49)^23, -E(49)^23, -E(49)^30, -E(49)^30, -E(49)^37, -E(49)^37, -E(49)^44, -E(49)^44, E(49)^9+E(49)^16+E(49)^23+E(49)^30+E(49)^37+E(49)^44, E(49)^9+E(49)^16+E(49)^23+E(49)^30+E(49)^37+E(49)^44, -E(49)^9, -E(49)^9, E(49)^16, E(49)^23, E(49)^30, E(49)^37, E(49)^44, -E(49)^9-E(49)^16-E(49)^23-E(49)^30-E(49)^37-E(49)^44, E(49)^9, E(392)^121, E(392)^289, -E(392)^9-E(392)^121-E(392)^177-E(392)^233-E(392)^289-E(392)^345, E(392)^233, E(392)^9, E(392)^177, E(392)^345, E(392)^219, E(392)^387, -E(392)^51-E(392)^107-E(392)^219-E(392)^275-E(392)^331-E(392)^387, E(392)^331, E(392)^107, E(392)^275, E(392)^51, -E(392)^219, -E(392)^387, E(392)^51+E(392)^107+E(392)^219+E(392)^275+E(392)^331+E(392)^387, -E(392)^331, -E(392)^107, -E(392)^275, -E(392)^51, -E(392)^121, -E(392)^289, E(392)^9+E(392)^121+E(392)^177+E(392)^233+E(392)^289+E(392)^345, -E(392)^233, -E(392)^9, -E(392)^177, -E(392)^345, -E(49)^39, E(49)^4+E(49)^11+E(49)^18+E(49)^25+E(49)^32+E(49)^39, -E(49)^4, -E(49)^11, -E(49)^18, -E(49)^25, -E(49)^32, -E(49)^39, E(49)^4+E(49)^11+E(49)^18+E(49)^25+E(49)^32+E(49)^39, -E(49)^4, -E(49)^11, -E(49)^18, -E(49)^25, -E(49)^32, E(49)^39, -E(49)^4-E(49)^11-E(49)^18-E(49)^25-E(49)^32-E(49)^39, E(49)^4, E(49)^11, E(49)^18, E(49)^25, E(49)^32, E(49)^39, -E(49)^4-E(49)^11-E(49)^18-E(49)^25-E(49)^32-E(49)^39, E(49)^4, E(49)^11, E(49)^18, E(49)^25, E(49)^32, E(49)^4, E(49)^25, -E(49)^4-E(49)^11-E(49)^18-E(49)^25-E(49)^32-E(49)^39, E(49)^18, E(49)^39, E(49)^11, E(49)^32, E(49)^4, E(49)^25, -E(49)^4-E(49)^11-E(49)^18-E(49)^25-E(49)^32-E(49)^39, E(49)^18, E(49)^39, E(49)^11, E(49)^32, -E(49)^4, -E(49)^25, E(49)^4+E(49)^11+E(49)^18+E(49)^25+E(49)^32+E(49)^39, -E(49)^18, -E(49)^39, -E(49)^11, -E(49)^32, -E(49)^4, -E(49)^25, E(49)^4+E(49)^11+E(49)^18+E(49)^25+E(49)^32+E(49)^39, -E(49)^18, -E(49)^39, -E(49)^11, -E(49)^32, E(49)^22, -E(49)^8-E(49)^15-E(49)^22-E(49)^29-E(49)^36-E(49)^43, E(49)^29, E(49)^8, E(49)^36, E(49)^15, E(49)^43, E(49)^22, -E(49)^8-E(49)^15-E(49)^22-E(49)^29-E(49)^36-E(49)^43, E(49)^29, E(49)^8, E(49)^36, E(49)^15, E(49)^43, E(49)^22, -E(49)^8-E(49)^15-E(49)^22-E(49)^29-E(49)^36-E(49)^43, E(49)^29, E(49)^8, E(49)^36, E(49)^15, E(49)^43, E(49)^22, -E(49)^8-E(49)^15-E(49)^22-E(49)^29-E(49)^36-E(49)^43, E(49)^29, E(49)^8, E(49)^36, E(49)^15, E(49)^43, E(49)^22, -E(49)^8-E(49)^15-E(49)^22-E(49)^29-E(49)^36-E(49)^43, E(49)^29, E(49)^8, E(49)^36, E(49)^15, E(49)^43, -E(49)^4, -E(49)^4, -E(49)^25, -E(49)^25, E(49)^4+E(49)^11+E(49)^18+E(49)^25+E(49)^32+E(49)^39, E(49)^4+E(49)^11+E(49)^18+E(49)^25+E(49)^32+E(49)^39, -E(49)^18, -E(49)^18, -E(49)^39, -E(49)^39, -E(49)^11, -E(49)^11, -E(49)^32, -E(49)^32, -E(49)^4, -E(49)^4, -E(49)^25, -E(49)^25, E(49)^4+E(49)^11+E(49)^18+E(49)^25+E(49)^32+E(49)^39, E(49)^4+E(49)^11+E(49)^18+E(49)^25+E(49)^32+E(49)^39, -E(49)^18, -E(49)^18, -E(49)^39, -E(49)^39, -E(49)^11, -E(49)^11, -E(49)^32, -E(49)^32, E(49)^25, -E(49)^4-E(49)^11-E(49)^18-E(49)^25-E(49)^32-E(49)^39, E(49)^18, E(49)^39, E(49)^11, E(49)^32, E(49)^4, E(392)^193, E(392)^305, -E(392)^81-E(392)^137-E(392)^193-E(392)^249-E(392)^305-E(392)^361, E(392)^137, E(392)^249, E(392)^361, E(392)^81, E(392)^291, E(392)^11, -E(392)^11-E(392)^67-E(392)^179-E(392)^235-E(392)^291-E(392)^347, E(392)^235, E(392)^347, E(392)^67, E(392)^179, -E(392)^291, -E(392)^11, E(392)^11+E(392)^67+E(392)^179+E(392)^235+E(392)^291+E(392)^347, -E(392)^235, -E(392)^347, -E(392)^67, -E(392)^179, -E(392)^193, -E(392)^305, E(392)^81+E(392)^137+E(392)^193+E(392)^249+E(392)^305+E(392)^361, -E(392)^137, -E(392)^249, -E(392)^361, -E(392)^81, E(49)^22, -E(49)^8-E(49)^15-E(49)^22-E(49)^29-E(49)^36-E(49)^43, E(49)^29, E(49)^8, E(49)^36, E(49)^15, E(49)^43, E(49)^22, -E(49)^8-E(49)^15-E(49)^22-E(49)^29-E(49)^36-E(49)^43, E(49)^29, E(49)^8, E(49)^36, E(49)^15, E(49)^43, -E(49)^22, E(49)^8+E(49)^15+E(49)^22+E(49)^29+E(49)^36+E(49)^43, -E(49)^29, -E(49)^8, -E(49)^36, -E(49)^15, -E(49)^43, -E(49)^22, E(49)^8+E(49)^15+E(49)^22+E(49)^29+E(49)^36+E(49)^43, -E(49)^29, -E(49)^8, -E(49)^36, -E(49)^15, -E(49)^43, E(49)^8+E(49)^15+E(49)^22+E(49)^29+E(49)^36+E(49)^43, -E(49)^36, -E(49)^22, -E(49)^8, -E(49)^43, -E(49)^29, -E(49)^15, E(49)^8+E(49)^15+E(49)^22+E(49)^29+E(49)^36+E(49)^43, -E(49)^36, -E(49)^22, -E(49)^8, -E(49)^43, -E(49)^29, -E(49)^15, -E(49)^8-E(49)^15-E(49)^22-E(49)^29-E(49)^36-E(49)^43, E(49)^36, E(49)^22, E(49)^8, E(49)^43, E(49)^29, E(49)^15, -E(49)^8-E(49)^15-E(49)^22-E(49)^29-E(49)^36-E(49)^43, E(49)^36, E(49)^22, E(49)^8, E(49)^43, E(49)^29, E(49)^15, E(49)^8+E(49)^15+E(49)^22+E(49)^29+E(49)^36+E(49)^43, E(49)^8+E(49)^15+E(49)^22+E(49)^29+E(49)^36+E(49)^43, -E(49)^36, -E(49)^36, -E(49)^22, -E(49)^22, -E(49)^8, -E(49)^8, -E(49)^43, -E(49)^43, -E(49)^29, -E(49)^29, -E(49)^15, -E(49)^15, E(49)^8+E(49)^15+E(49)^22+E(49)^29+E(49)^36+E(49)^43, E(49)^8+E(49)^15+E(49)^22+E(49)^29+E(49)^36+E(49)^43, -E(49)^36, -E(49)^36, -E(49)^22, -E(49)^22, -E(49)^8, -E(49)^8, -E(49)^43, -E(49)^43, -E(49)^29, -E(49)^29, -E(49)^15, -E(49)^15, -E(49)^8-E(49)^15-E(49)^22-E(49)^29-E(49)^36-E(49)^43, E(49)^36, E(49)^22, E(49)^8, E(49)^43, E(49)^29, E(49)^15, E(392)^169, E(392)^225, E(392)^281, E(392)^337, E(392), -E(392)-E(392)^113-E(392)^169-E(392)^225-E(392)^281-E(392)^337, E(392)^113, E(392)^267, E(392)^323, E(392)^379, E(392)^43, E(392)^99, -E(392)^43-E(392)^99-E(392)^211-E(392)^267-E(392)^323-E(392)^379, E(392)^211, -E(392)^267, -E(392)^323, -E(392)^379, -E(392)^43, -E(392)^99, E(392)^43+E(392)^99+E(392)^211+E(392)^267+E(392)^323+E(392)^379, -E(392)^211, -E(392)^169, -E(392)^225, -E(392)^281, -E(392)^337, -E(392), E(392)+E(392)^113+E(392)^169+E(392)^225+E(392)^281+E(392)^337, -E(392)^113 ]; return rec(S := S, T := T);;