local S, T;
S := [[ 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 1/26, 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-1/26*E(169)^102, -1/26*E(169)^24, -1/26*E(169)^115, -1/26*E(169)^37, 1/26*E(169)^128, 1/26*E(169)^50, 1/26*E(169)^141, 1/26*E(169)^63, 1/26*E(169)^154, 1/26*E(169)^76, -1/26*E(169)^11-1/26*E(169)^24-1/26*E(169)^37-1/26*E(169)^50-1/26*E(169)^63-1/26*E(169)^76-1/26*E(169)^89-1/26*E(169)^102-1/26*E(169)^115-1/26*E(169)^128-1/26*E(169)^141-1/26*E(169)^154, 1/26*E(169)^89, 1/26*E(169)^11, 1/26*E(169)^102, 1/26*E(169)^24, 1/26*E(169)^115, 1/26*E(169)^37 ]];
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, E(169)^14, E(169)^105, E(169)^27, E(169)^118, E(169)^40, E(169)^131, E(169)^53, E(169)^144, E(169)^66, E(169)^157, E(169)^79, -E(169)^14-E(169)^27-E(169)^40-E(169)^53-E(169)^66-E(169)^79-E(169)^92-E(169)^105-E(169)^118-E(169)^131-E(169)^144-E(169)^157, E(169)^92, E(169)^14, E(169)^105, E(169)^27, E(169)^118, E(169)^40, E(169)^131, E(169)^53, E(169)^144, E(169)^66, E(169)^157, E(169)^79, -E(169)^14-E(169)^27-E(169)^40-E(169)^53-E(169)^66-E(169)^79-E(169)^92-E(169)^105-E(169)^118-E(169)^131-E(169)^144-E(169)^157, E(169)^92, -E(169)^14, -E(169)^105, -E(169)^27, -E(169)^118, -E(169)^40, -E(169)^131, -E(169)^53, -E(169)^144, -E(169)^66, -E(169)^157, -E(169)^79, E(169)^14+E(169)^27+E(169)^40+E(169)^53+E(169)^66+E(169)^79+E(169)^92+E(169)^105+E(169)^118+E(169)^131+E(169)^144+E(169)^157, -E(169)^92, E(169)^14, E(169)^105, E(169)^27, E(169)^118, E(169)^40, E(169)^131, E(169)^53, E(169)^144, E(169)^66, E(169)^157, E(169)^79, -E(169)^14-E(169)^27-E(169)^40-E(169)^53-E(169)^66-E(169)^79-E(169)^92-E(169)^105-E(169)^118-E(169)^131-E(169)^144-E(169)^157, E(169)^92, E(169)^30, E(169)^43, E(169)^56, E(169)^69, E(169)^82, E(169)^95, E(169)^108, E(169)^121, E(169)^134, E(169)^147, E(169)^160, -E(169)^17-E(169)^30-E(169)^43-E(169)^56-E(169)^69-E(169)^82-E(169)^95-E(169)^108-E(169)^121-E(169)^134-E(169)^147-E(169)^160, E(169)^17, E(169)^30, E(169)^43, E(169)^56, E(169)^69, E(169)^82, E(169)^95, E(169)^108, E(169)^121, E(169)^134, E(169)^147, E(169)^160, -E(169)^17-E(169)^30-E(169)^43-E(169)^56-E(169)^69-E(169)^82-E(169)^95-E(169)^108-E(169)^121-E(169)^134-E(169)^147-E(169)^160, E(169)^17, -E(169)^30, -E(169)^43, -E(169)^56, -E(169)^69, -E(169)^82, -E(169)^95, -E(169)^108, -E(169)^121, -E(169)^134, -E(169)^147, -E(169)^160, E(169)^17+E(169)^30+E(169)^43+E(169)^56+E(169)^69+E(169)^82+E(169)^95+E(169)^108+E(169)^121+E(169)^134+E(169)^147+E(169)^160, -E(169)^17, E(169)^30, E(169)^43, E(169)^56, E(169)^69, E(169)^82, E(169)^95, E(169)^108, E(169)^121, E(169)^134, E(169)^147, E(169)^160, -E(169)^17-E(169)^30-E(169)^43-E(169)^56-E(169)^69-E(169)^82-E(169)^95-E(169)^108-E(169)^121-E(169)^134-E(169)^147-E(169)^160, E(169)^17, E(169)^48, E(169)^152, E(169)^87, E(169)^22, E(169)^126, E(169)^61, -E(169)^9-E(169)^22-E(169)^35-E(169)^48-E(169)^61-E(169)^74-E(169)^87-E(169)^100-E(169)^113-E(169)^126-E(169)^139-E(169)^152, E(169)^100, E(169)^35, E(169)^139, E(169)^74, E(169)^9, E(169)^113, E(169)^48, E(169)^152, E(169)^87, E(169)^22, E(169)^126, E(169)^61, -E(169)^9-E(169)^22-E(169)^35-E(169)^48-E(169)^61-E(169)^74-E(169)^87-E(169)^100-E(169)^113-E(169)^126-E(169)^139-E(169)^152, E(169)^100, E(169)^35, E(169)^139, E(169)^74, E(169)^9, E(169)^113, -E(169)^48, -E(169)^152, -E(169)^87, -E(169)^22, -E(169)^126, -E(169)^61, E(169)^9+E(169)^22+E(169)^35+E(169)^48+E(169)^61+E(169)^74+E(169)^87+E(169)^100+E(169)^113+E(169)^126+E(169)^139+E(169)^152, -E(169)^100, -E(169)^35, -E(169)^139, -E(169)^74, -E(169)^9, -E(169)^113, E(169)^48, E(169)^152, E(169)^87, E(169)^22, E(169)^126, E(169)^61, -E(169)^9-E(169)^22-E(169)^35-E(169)^48-E(169)^61-E(169)^74-E(169)^87-E(169)^100-E(169)^113-E(169)^126-E(169)^139-E(169)^152, E(169)^100, E(169)^35, E(169)^139, E(169)^74, E(169)^9, E(169)^113, E(169)^42, E(169)^68, E(169)^94, E(169)^120, E(169)^146, -E(169)^16-E(169)^29-E(169)^42-E(169)^55-E(169)^68-E(169)^81-E(169)^94-E(169)^107-E(169)^120-E(169)^133-E(169)^146-E(169)^159, E(169)^29, E(169)^55, E(169)^81, E(169)^107, E(169)^133, E(169)^159, E(169)^16, E(169)^42, E(169)^68, E(169)^94, E(169)^120, E(169)^146, -E(169)^16-E(169)^29-E(169)^42-E(169)^55-E(169)^68-E(169)^81-E(169)^94-E(169)^107-E(169)^120-E(169)^133-E(169)^146-E(169)^159, E(169)^29, E(169)^55, E(169)^81, E(169)^107, E(169)^133, E(169)^159, E(169)^16, -E(169)^42, -E(169)^68, -E(169)^94, -E(169)^120, -E(169)^146, E(169)^16+E(169)^29+E(169)^42+E(169)^55+E(169)^68+E(169)^81+E(169)^94+E(169)^107+E(169)^120+E(169)^133+E(169)^146+E(169)^159, -E(169)^29, -E(169)^55, -E(169)^81, -E(169)^107, -E(169)^133, -E(169)^159, -E(169)^16, E(169)^42, E(169)^68, E(169)^94, E(169)^120, E(169)^146, -E(169)^16-E(169)^29-E(169)^42-E(169)^55-E(169)^68-E(169)^81-E(169)^94-E(169)^107-E(169)^120-E(169)^133-E(169)^146-E(169)^159, E(169)^29, E(169)^55, E(169)^81, E(169)^107, E(169)^133, E(169)^159, E(169)^16, E(169)^142, E(169)^90, E(169)^38, E(169)^155, E(169)^103, E(169)^51, -E(169)^12-E(169)^25-E(169)^38-E(169)^51-E(169)^64-E(169)^77-E(169)^90-E(169)^103-E(169)^116-E(169)^129-E(169)^142-E(169)^155, E(169)^116, E(169)^64, E(169)^12, E(169)^129, E(169)^77, E(169)^25, E(169)^142, E(169)^90, E(169)^38, E(169)^155, E(169)^103, E(169)^51, -E(169)^12-E(169)^25-E(169)^38-E(169)^51-E(169)^64-E(169)^77-E(169)^90-E(169)^103-E(169)^116-E(169)^129-E(169)^142-E(169)^155, E(169)^116, E(169)^64, E(169)^12, E(169)^129, E(169)^77, E(169)^25, -E(169)^142, -E(169)^90, -E(169)^38, -E(169)^155, -E(169)^103, -E(169)^51, E(169)^12+E(169)^25+E(169)^38+E(169)^51+E(169)^64+E(169)^77+E(169)^90+E(169)^103+E(169)^116+E(169)^129+E(169)^142+E(169)^155, -E(169)^116, -E(169)^64, -E(169)^12, -E(169)^129, -E(169)^77, -E(169)^25, E(169)^142, E(169)^90, E(169)^38, E(169)^155, E(169)^103, E(169)^51, -E(169)^12-E(169)^25-E(169)^38-E(169)^51-E(169)^64-E(169)^77-E(169)^90-E(169)^103-E(169)^116-E(169)^129-E(169)^142-E(169)^155, E(169)^116, E(169)^64, E(169)^12, E(169)^129, E(169)^77, E(169)^25, E(169)^75, E(169)^114, E(169)^153, E(169)^23, E(169)^62, E(169)^101, E(169)^140, E(169)^10, E(169)^49, E(169)^88, E(169)^127, -E(169)^10-E(169)^23-E(169)^36-E(169)^49-E(169)^62-E(169)^75-E(169)^88-E(169)^101-E(169)^114-E(169)^127-E(169)^140-E(169)^153, E(169)^36, E(169)^75, E(169)^114, E(169)^153, E(169)^23, E(169)^62, E(169)^101, E(169)^140, E(169)^10, E(169)^49, E(169)^88, E(169)^127, -E(169)^10-E(169)^23-E(169)^36-E(169)^49-E(169)^62-E(169)^75-E(169)^88-E(169)^101-E(169)^114-E(169)^127-E(169)^140-E(169)^153, E(169)^36, -E(169)^75, -E(169)^114, -E(169)^153, -E(169)^23, -E(169)^62, -E(169)^101, -E(169)^140, -E(169)^10, -E(169)^49, -E(169)^88, -E(169)^127, E(169)^10+E(169)^23+E(169)^36+E(169)^49+E(169)^62+E(169)^75+E(169)^88+E(169)^101+E(169)^114+E(169)^127+E(169)^140+E(169)^153, -E(169)^36, E(169)^75, E(169)^114, E(169)^153, E(169)^23, E(169)^62, E(169)^101, E(169)^140, E(169)^10, E(169)^49, E(169)^88, E(169)^127, -E(169)^10-E(169)^23-E(169)^36-E(169)^49-E(169)^62-E(169)^75-E(169)^88-E(169)^101-E(169)^114-E(169)^127-E(169)^140-E(169)^153, E(169)^36, E(169)^10, E(169)^140, E(169)^101, E(169)^62, E(169)^23, E(169)^153, E(169)^114, E(169)^75, E(169)^36, -E(169)^10-E(169)^23-E(169)^36-E(169)^49-E(169)^62-E(169)^75-E(169)^88-E(169)^101-E(169)^114-E(169)^127-E(169)^140-E(169)^153, E(169)^127, E(169)^88, E(169)^49, E(169)^10, E(169)^140, E(169)^101, E(169)^62, E(169)^23, E(169)^153, E(169)^114, E(169)^75, E(169)^36, -E(169)^10-E(169)^23-E(169)^36-E(169)^49-E(169)^62-E(169)^75-E(169)^88-E(169)^101-E(169)^114-E(169)^127-E(169)^140-E(169)^153, E(169)^127, E(169)^88, E(169)^49, -E(169)^10, -E(169)^140, -E(169)^101, -E(169)^62, -E(169)^23, -E(169)^153, -E(169)^114, -E(169)^75, -E(169)^36, E(169)^10+E(169)^23+E(169)^36+E(169)^49+E(169)^62+E(169)^75+E(169)^88+E(169)^101+E(169)^114+E(169)^127+E(169)^140+E(169)^153, -E(169)^127, -E(169)^88, -E(169)^49, E(169)^10, E(169)^140, E(169)^101, E(169)^62, E(169)^23, E(169)^153, E(169)^114, E(169)^75, E(169)^36, -E(169)^10-E(169)^23-E(169)^36-E(169)^49-E(169)^62-E(169)^75-E(169)^88-E(169)^101-E(169)^114-E(169)^127-E(169)^140-E(169)^153, E(169)^127, E(169)^88, E(169)^49, E(169)^116, -E(169)^12-E(169)^25-E(169)^38-E(169)^51-E(169)^64-E(169)^77-E(169)^90-E(169)^103-E(169)^116-E(169)^129-E(169)^142-E(169)^155, E(169)^51, E(169)^103, E(169)^155, E(169)^38, E(169)^90, E(169)^142, E(169)^25, E(169)^77, E(169)^129, E(169)^12, E(169)^64, E(169)^116, -E(169)^12-E(169)^25-E(169)^38-E(169)^51-E(169)^64-E(169)^77-E(169)^90-E(169)^103-E(169)^116-E(169)^129-E(169)^142-E(169)^155, E(169)^51, E(169)^103, E(169)^155, E(169)^38, E(169)^90, E(169)^142, E(169)^25, E(169)^77, E(169)^129, E(169)^12, E(169)^64, -E(169)^116, E(169)^12+E(169)^25+E(169)^38+E(169)^51+E(169)^64+E(169)^77+E(169)^90+E(169)^103+E(169)^116+E(169)^129+E(169)^142+E(169)^155, -E(169)^51, -E(169)^103, -E(169)^155, -E(169)^38, -E(169)^90, -E(169)^142, -E(169)^25, -E(169)^77, -E(169)^129, -E(169)^12, -E(169)^64, E(169)^116, -E(169)^12-E(169)^25-E(169)^38-E(169)^51-E(169)^64-E(169)^77-E(169)^90-E(169)^103-E(169)^116-E(169)^129-E(169)^142-E(169)^155, E(169)^51, E(169)^103, E(169)^155, E(169)^38, E(169)^90, E(169)^142, E(169)^25, E(169)^77, E(169)^129, E(169)^12, E(169)^64, E(169)^55, E(169)^29, -E(169)^16-E(169)^29-E(169)^42-E(169)^55-E(169)^68-E(169)^81-E(169)^94-E(169)^107-E(169)^120-E(169)^133-E(169)^146-E(169)^159, E(169)^146, E(169)^120, E(169)^94, E(169)^68, E(169)^42, E(169)^16, E(169)^159, E(169)^133, E(169)^107, E(169)^81, E(169)^55, E(169)^29, -E(169)^16-E(169)^29-E(169)^42-E(169)^55-E(169)^68-E(169)^81-E(169)^94-E(169)^107-E(169)^120-E(169)^133-E(169)^146-E(169)^159, E(169)^146, E(169)^120, E(169)^94, E(169)^68, E(169)^42, E(169)^16, E(169)^159, E(169)^133, E(169)^107, E(169)^81, -E(169)^55, -E(169)^29, E(169)^16+E(169)^29+E(169)^42+E(169)^55+E(169)^68+E(169)^81+E(169)^94+E(169)^107+E(169)^120+E(169)^133+E(169)^146+E(169)^159, -E(169)^146, -E(169)^120, -E(169)^94, -E(169)^68, -E(169)^42, -E(169)^16, -E(169)^159, -E(169)^133, -E(169)^107, -E(169)^81, E(169)^55, E(169)^29, -E(169)^16-E(169)^29-E(169)^42-E(169)^55-E(169)^68-E(169)^81-E(169)^94-E(169)^107-E(169)^120-E(169)^133-E(169)^146-E(169)^159, E(169)^146, E(169)^120, E(169)^94, E(169)^68, E(169)^42, E(169)^16, E(169)^159, E(169)^133, E(169)^107, E(169)^81, E(169)^100, -E(169)^9-E(169)^22-E(169)^35-E(169)^48-E(169)^61-E(169)^74-E(169)^87-E(169)^100-E(169)^113-E(169)^126-E(169)^139-E(169)^152, E(169)^61, E(169)^126, E(169)^22, E(169)^87, E(169)^152, E(169)^48, E(169)^113, E(169)^9, E(169)^74, E(169)^139, E(169)^35, E(169)^100, -E(169)^9-E(169)^22-E(169)^35-E(169)^48-E(169)^61-E(169)^74-E(169)^87-E(169)^100-E(169)^113-E(169)^126-E(169)^139-E(169)^152, E(169)^61, E(169)^126, E(169)^22, E(169)^87, E(169)^152, E(169)^48, E(169)^113, E(169)^9, E(169)^74, E(169)^139, E(169)^35, -E(169)^100, E(169)^9+E(169)^22+E(169)^35+E(169)^48+E(169)^61+E(169)^74+E(169)^87+E(169)^100+E(169)^113+E(169)^126+E(169)^139+E(169)^152, -E(169)^61, -E(169)^126, -E(169)^22, -E(169)^87, -E(169)^152, -E(169)^48, -E(169)^113, -E(169)^9, -E(169)^74, -E(169)^139, -E(169)^35, E(169)^100, -E(169)^9-E(169)^22-E(169)^35-E(169)^48-E(169)^61-E(169)^74-E(169)^87-E(169)^100-E(169)^113-E(169)^126-E(169)^139-E(169)^152, E(169)^61, E(169)^126, E(169)^22, E(169)^87, E(169)^152, E(169)^48, E(169)^113, E(169)^9, E(169)^74, E(169)^139, E(169)^35, E(169)^121, E(169)^108, E(169)^95, E(169)^82, E(169)^69, E(169)^56, E(169)^43, E(169)^30, E(169)^17, -E(169)^17-E(169)^30-E(169)^43-E(169)^56-E(169)^69-E(169)^82-E(169)^95-E(169)^108-E(169)^121-E(169)^134-E(169)^147-E(169)^160, E(169)^160, E(169)^147, E(169)^134, E(169)^121, E(169)^108, E(169)^95, E(169)^82, E(169)^69, E(169)^56, E(169)^43, E(169)^30, E(169)^17, -E(169)^17-E(169)^30-E(169)^43-E(169)^56-E(169)^69-E(169)^82-E(169)^95-E(169)^108-E(169)^121-E(169)^134-E(169)^147-E(169)^160, E(169)^160, E(169)^147, E(169)^134, -E(169)^121, -E(169)^108, -E(169)^95, -E(169)^82, -E(169)^69, -E(169)^56, -E(169)^43, -E(169)^30, -E(169)^17, E(169)^17+E(169)^30+E(169)^43+E(169)^56+E(169)^69+E(169)^82+E(169)^95+E(169)^108+E(169)^121+E(169)^134+E(169)^147+E(169)^160, -E(169)^160, -E(169)^147, -E(169)^134, E(169)^121, E(169)^108, E(169)^95, E(169)^82, E(169)^69, E(169)^56, E(169)^43, E(169)^30, E(169)^17, -E(169)^17-E(169)^30-E(169)^43-E(169)^56-E(169)^69-E(169)^82-E(169)^95-E(169)^108-E(169)^121-E(169)^134-E(169)^147-E(169)^160, E(169)^160, E(169)^147, E(169)^134, E(169)^144, E(169)^53, E(169)^131, E(169)^40, E(169)^118, E(169)^27, E(169)^105, E(169)^14, E(169)^92, -E(169)^14-E(169)^27-E(169)^40-E(169)^53-E(169)^66-E(169)^79-E(169)^92-E(169)^105-E(169)^118-E(169)^131-E(169)^144-E(169)^157, E(169)^79, E(169)^157, E(169)^66, E(169)^144, E(169)^53, E(169)^131, E(169)^40, E(169)^118, E(169)^27, E(169)^105, E(169)^14, E(169)^92, -E(169)^14-E(169)^27-E(169)^40-E(169)^53-E(169)^66-E(169)^79-E(169)^92-E(169)^105-E(169)^118-E(169)^131-E(169)^144-E(169)^157, E(169)^79, E(169)^157, E(169)^66, -E(169)^144, -E(169)^53, -E(169)^131, -E(169)^40, -E(169)^118, -E(169)^27, -E(169)^105, -E(169)^14, -E(169)^92, E(169)^14+E(169)^27+E(169)^40+E(169)^53+E(169)^66+E(169)^79+E(169)^92+E(169)^105+E(169)^118+E(169)^131+E(169)^144+E(169)^157, -E(169)^79, -E(169)^157, -E(169)^66, E(169)^144, E(169)^53, E(169)^131, E(169)^40, E(169)^118, E(169)^27, E(169)^105, E(169)^14, E(169)^92, -E(169)^14-E(169)^27-E(169)^40-E(169)^53-E(169)^66-E(169)^79-E(169)^92-E(169)^105-E(169)^118-E(169)^131-E(169)^144-E(169)^157, E(169)^79, E(169)^157, E(169)^66 ];
return rec(S := S, T := T);;