local S, T; S := [[ 1/44, 1/44, 1/44, 1/44, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/4, 1/4, 1/4, 1/4, 1/44, 1/44, 1/44, 1/44, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/4, 1/4, 1/4, 1/4, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 1/22, 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1/22*E(121)^6+1/22*E(121)^16+1/22*E(121)^17+1/22*E(121)^27+1/22*E(121)^28+1/22*E(121)^38+1/22*E(121)^39+1/22*E(121)^49+1/22*E(121)^50+1/22*E(121)^60+1/22*E(121)^61+1/22*E(121)^71+1/22*E(121)^72+1/22*E(121)^82+1/22*E(121)^83+1/22*E(121)^93+1/22*E(121)^94+1/22*E(121)^104+1/22*E(121)^105+1/22*E(121)^115, -1/22*E(121)^28-1/22*E(121)^93, -1/22*E(121)^60-1/22*E(121)^61, 1/22*E(121)^27+1/22*E(121)^94, 1/22*E(121)^6+1/22*E(121)^115, 1/22*E(121)^39+1/22*E(121)^82, 1/22*E(121)^49+1/22*E(121)^72, 1/22*E(121)^16+1/22*E(121)^105, 1/22*E(121)^17+1/22*E(121)^104, 1/22*E(121)^50+1/22*E(121)^71, 1/22*E(121)^38+1/22*E(121)^83, -1/22*E(121)^6-1/22*E(121)^16-1/22*E(121)^17-1/22*E(121)^27-1/22*E(121)^28-1/22*E(121)^38-1/22*E(121)^39-1/22*E(121)^49-1/22*E(121)^50-1/22*E(121)^60-1/22*E(121)^61-1/22*E(121)^71-1/22*E(121)^72-1/22*E(121)^82-1/22*E(121)^83-1/22*E(121)^93-1/22*E(121)^94-1/22*E(121)^104-1/22*E(121)^105-1/22*E(121)^115, 1/22*E(121)^28+1/22*E(121)^93, 1/22*E(121)^60+1/22*E(121)^61, -1/22*E(121)^27-1/22*E(121)^94, -1/22*E(121)^6-1/22*E(121)^115, -1/22*E(121)^39-1/22*E(121)^82, -1/22*E(121)^49-1/22*E(121)^72, -1/22*E(121)^16-1/22*E(121)^105, -1/22*E(121)^17-1/22*E(121)^104, -1/22*E(121)^50-1/22*E(121)^71, -1/22*E(121)^38-1/22*E(121)^83, 1/22*E(121)^6+1/22*E(121)^16+1/22*E(121)^17+1/22*E(121)^27+1/22*E(121)^28+1/22*E(121)^38+1/22*E(121)^39+1/22*E(121)^49+1/22*E(121)^50+1/22*E(121)^60+1/22*E(121)^61+1/22*E(121)^71+1/22*E(121)^72+1/22*E(121)^82+1/22*E(121)^83+1/22*E(121)^93+1/22*E(121)^94+1/22*E(121)^104+1/22*E(121)^105+1/22*E(121)^115, -1/22*E(121)^28-1/22*E(121)^93, -1/22*E(121)^60-1/22*E(121)^61, 1/22*E(121)^27+1/22*E(121)^94, 1/22*E(121)^6+1/22*E(121)^115, 1/22*E(121)^39+1/22*E(121)^82, 1/22*E(121)^49+1/22*E(121)^72, 1/22*E(121)^16+1/22*E(121)^105, 1/22*E(121)^17+1/22*E(121)^104, 1/22*E(121)^50+1/22*E(121)^71, 1/22*E(121)^38+1/22*E(121)^83, -1/22*E(121)^6-1/22*E(121)^16-1/22*E(121)^17-1/22*E(121)^27-1/22*E(121)^28-1/22*E(121)^38-1/22*E(121)^39-1/22*E(121)^49-1/22*E(121)^50-1/22*E(121)^60-1/22*E(121)^61-1/22*E(121)^71-1/22*E(121)^72-1/22*E(121)^82-1/22*E(121)^83-1/22*E(121)^93-1/22*E(121)^94-1/22*E(121)^104-1/22*E(121)^105-1/22*E(121)^115, 1/22*E(121)^28+1/22*E(121)^93, 1/22*E(121)^60+1/22*E(121)^61 ]]; T := [ 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1, 1, E(4), -E(4), 1, 1, -1, -1, 1, 1, 1, 1, 1, -1, -1, -1, -1, -1, E(121)^10, E(121)^76, E(121)^21, E(121)^87, E(121)^32, E(121)^98, E(121)^43, E(121)^109, E(121)^54, -E(121)^10-E(121)^21-E(121)^32-E(121)^43-E(121)^54-E(121)^65-E(121)^76-E(121)^87-E(121)^98-E(121)^109, E(121)^65, E(121)^10, E(121)^76, E(121)^21, E(121)^87, E(121)^32, E(121)^98, E(121)^43, E(121)^109, E(121)^54, -E(121)^10-E(121)^21-E(121)^32-E(121)^43-E(121)^54-E(121)^65-E(121)^76-E(121)^87-E(121)^98-E(121)^109, E(121)^65, -1, 1, -E(4), E(4), -E(121)^10, -E(121)^76, -E(121)^21, -E(121)^87, -E(121)^32, -E(121)^98, -E(121)^43, -E(121)^109, -E(121)^54, E(121)^10+E(121)^21+E(121)^32+E(121)^43+E(121)^54+E(121)^65+E(121)^76+E(121)^87+E(121)^98+E(121)^109, -E(121)^65, E(121)^10, E(121)^76, E(121)^21, E(121)^87, E(121)^32, E(121)^98, E(121)^43, E(121)^109, E(121)^54, -E(121)^10-E(121)^21-E(121)^32-E(121)^43-E(121)^54-E(121)^65-E(121)^76-E(121)^87-E(121)^98-E(121)^109, E(121)^65, E(121)^18, E(121)^29, E(121)^40, E(121)^51, E(121)^62, E(121)^73, E(121)^84, E(121)^95, E(121)^106, -E(121)^7-E(121)^18-E(121)^29-E(121)^40-E(121)^51-E(121)^62-E(121)^73-E(121)^84-E(121)^95-E(121)^106, E(121)^7, E(121)^18, E(121)^29, E(121)^40, E(121)^51, E(121)^62, E(121)^73, E(121)^84, E(121)^95, E(121)^106, -E(121)^7-E(121)^18-E(121)^29-E(121)^40-E(121)^51-E(121)^62-E(121)^73-E(121)^84-E(121)^95-E(121)^106, E(121)^7, -E(121)^18, -E(121)^29, -E(121)^40, -E(121)^51, -E(121)^62, -E(121)^73, -E(121)^84, -E(121)^95, -E(121)^106, E(121)^7+E(121)^18+E(121)^29+E(121)^40+E(121)^51+E(121)^62+E(121)^73+E(121)^84+E(121)^95+E(121)^106, -E(121)^7, E(121)^18, E(121)^29, E(121)^40, E(121)^51, E(121)^62, E(121)^73, E(121)^84, E(121)^95, E(121)^106, -E(121)^7-E(121)^18-E(121)^29-E(121)^40-E(121)^51-E(121)^62-E(121)^73-E(121)^84-E(121)^95-E(121)^106, E(121)^7, E(121)^101, E(121)^57, E(121)^13, E(121)^90, E(121)^46, -E(121)^13-E(121)^24-E(121)^35-E(121)^46-E(121)^57-E(121)^68-E(121)^79-E(121)^90-E(121)^101-E(121)^112, E(121)^79, E(121)^35, E(121)^112, E(121)^68, E(121)^24, E(121)^101, E(121)^57, E(121)^13, E(121)^90, E(121)^46, -E(121)^13-E(121)^24-E(121)^35-E(121)^46-E(121)^57-E(121)^68-E(121)^79-E(121)^90-E(121)^101-E(121)^112, E(121)^79, E(121)^35, E(121)^112, E(121)^68, E(121)^24, -E(121)^101, -E(121)^57, -E(121)^13, -E(121)^90, -E(121)^46, E(121)^13+E(121)^24+E(121)^35+E(121)^46+E(121)^57+E(121)^68+E(121)^79+E(121)^90+E(121)^101+E(121)^112, -E(121)^79, -E(121)^35, -E(121)^112, -E(121)^68, -E(121)^24, E(121)^101, E(121)^57, E(121)^13, E(121)^90, E(121)^46, -E(121)^13-E(121)^24-E(121)^35-E(121)^46-E(121)^57-E(121)^68-E(121)^79-E(121)^90-E(121)^101-E(121)^112, E(121)^79, E(121)^35, E(121)^112, E(121)^68, E(121)^24, E(121)^50, E(121)^72, E(121)^94, -E(121)^6-E(121)^17-E(121)^28-E(121)^39-E(121)^50-E(121)^61-E(121)^72-E(121)^83-E(121)^94-E(121)^105, E(121)^17, E(121)^39, E(121)^61, E(121)^83, E(121)^105, E(121)^6, E(121)^28, E(121)^50, E(121)^72, E(121)^94, -E(121)^6-E(121)^17-E(121)^28-E(121)^39-E(121)^50-E(121)^61-E(121)^72-E(121)^83-E(121)^94-E(121)^105, E(121)^17, E(121)^39, E(121)^61, E(121)^83, E(121)^105, E(121)^6, E(121)^28, -E(121)^50, -E(121)^72, -E(121)^94, E(121)^6+E(121)^17+E(121)^28+E(121)^39+E(121)^50+E(121)^61+E(121)^72+E(121)^83+E(121)^94+E(121)^105, -E(121)^17, -E(121)^39, -E(121)^61, -E(121)^83, -E(121)^105, -E(121)^6, -E(121)^28, E(121)^50, E(121)^72, E(121)^94, -E(121)^6-E(121)^17-E(121)^28-E(121)^39-E(121)^50-E(121)^61-E(121)^72-E(121)^83-E(121)^94-E(121)^105, E(121)^17, E(121)^39, E(121)^61, E(121)^83, E(121)^105, E(121)^6, E(121)^28, -E(121)^8-E(121)^19-E(121)^30-E(121)^41-E(121)^52-E(121)^63-E(121)^74-E(121)^85-E(121)^96-E(121)^107, E(121)^85, E(121)^52, E(121)^19, E(121)^107, E(121)^74, E(121)^41, E(121)^8, E(121)^96, E(121)^63, E(121)^30, -E(121)^8-E(121)^19-E(121)^30-E(121)^41-E(121)^52-E(121)^63-E(121)^74-E(121)^85-E(121)^96-E(121)^107, E(121)^85, E(121)^52, E(121)^19, E(121)^107, E(121)^74, E(121)^41, E(121)^8, E(121)^96, E(121)^63, E(121)^30, E(121)^8+E(121)^19+E(121)^30+E(121)^41+E(121)^52+E(121)^63+E(121)^74+E(121)^85+E(121)^96+E(121)^107, -E(121)^85, -E(121)^52, -E(121)^19, -E(121)^107, -E(121)^74, -E(121)^41, -E(121)^8, -E(121)^96, -E(121)^63, -E(121)^30, -E(121)^8-E(121)^19-E(121)^30-E(121)^41-E(121)^52-E(121)^63-E(121)^74-E(121)^85-E(121)^96-E(121)^107, E(121)^85, E(121)^52, E(121)^19, E(121)^107, E(121)^74, E(121)^41, E(121)^8, E(121)^96, E(121)^63, E(121)^30 ]; return rec(S := S, T := T);;