1 - L*M^16 + L*M^18 - 2*L*M^20 + 2*L*M^22 - 3*L*M^24 + 3*L*M^26 - 4*L*M^28 + 4*L*M^30 - 5*L*M^32 + 5*L*M^34 - 6*L*M^36 + 6*L*M^38 - 7*L*M^40 + 7*L*M^42 - 8*L*M^44 + 8*L*M^46 - 9*L*M^48 + 9*L*M^50 - 10*L*M^52 + 10*L*M^54 - 11*L*M^56 + 11*L*M^58 - 12*L*M^60 + 12*L*M^62 - 13*L*M^64 + 13*L*M^66 - 14*L*M^68 + 41*L*M^70 - 14*L*M^72 - 28*L^2*M^88 + 39*L^2*M^90 - 49*L^2*M^92 + 42*L^2*M^94 - 37*L^2*M^96 + 15*L^2*M^98 + 2*L^2*M^100 - 36*L^2*M^102 + 62*L^2*M^104 - 105*L^2*M^106 + 137*L^2*M^108 - 186*L^2*M^110 + 221*L^2*M^112 - 273*L^2*M^114 + 308*L^2*M^116 - 360*L^2*M^118 + 392*L^2*M^120 - 441*L^2*M^122 + 467*L^2*M^124 - 510*L^2*M^126 + 527*L^2*M^128 - 561*L^2*M^130 + 566*L^2*M^132 - 588*L^2*M^134 + 578*L^2*M^136 - 585*L^2*M^138 + 908*L^2*M^140 - 534*L^2*M^142 + 91*L^2*M^144 - 13*L^3*M^158 - 283*L^3*M^160 + 520*L^3*M^162 - 432*L^3*M^164 + 100*L^3*M^166 + 301*L^3*M^168 - 753*L^3*M^170 + 1094*L^3*M^172 - 1369*L^3*M^174 + 1419*L^3*M^176 - 1352*L^3*M^178 + 1002*L^3*M^180 - 540*L^3*M^182 - 217*L^3*M^184 + 1035*L^3*M^186 - 2124*L^3*M^188 + 3187*L^3*M^190 - 4471*L^3*M^192 + 5616*L^3*M^194 - 6916*L^3*M^196 + 7948*L^3*M^198 - 9063*L^3*M^200 + 9775*L^3*M^202 - 10502*L^3*M^204 + 10695*L^3*M^206 - 10849*L^3*M^208 + 13277*L^3*M^210 - 9854*L^3*M^212 + 3211*L^3*M^214 - 364*L^3*M^216 + 14*L^4*M^228 - 308*L^4*M^230 - 839*L^4*M^232 + 2725*L^4*M^234 - 1254*L^4*M^236 - 2750*L^4*M^238 + 6304*L^4*M^240 - 7767*L^4*M^242 + 6524*L^4*M^244 - 2854*L^4*M^246 - 2700*L^4*M^248 + 8899*L^4*M^250 - 14952*L^4*M^252 + 19320*L^4*M^254 - 21609*L^4*M^256 + 20375*L^4*M^258 - 16036*L^4*M^260 + 7408*L^4*M^262 + 4059*L^4*M^264 - 19319*L^4*M^266 + 35830*L^4*M^268 - 54506*L^4*M^270 + 71778*L^4*M^272 - 88835*L^4*M^274 + 101236*L^4*M^276 - 110850*L^4*M^278 + 130124*L^4*M^280 - 112149*L^4*M^282 + 52522*L^4*M^284 - 11804*L^4*M^286 + 1001*L^4*M^288 + 14*L^5*M^298 + 259*L^5*M^300 - 2661*L^5*M^302 + 4782*L^5*M^304 + 1044*L^5*M^306 + 1311*L^5*M^308 - 15084*L^5*M^310 + 19932*L^5*M^312 - 3426*L^5*M^314 - 26775*L^5*M^316 + 58068*L^5*M^318 - 75933*L^5*M^320 + 71997*L^5*M^322 - 42635*L^5*M^324 - 8331*L^5*M^326 + 71971*L^5*M^328 - 136213*L^5*M^330 + 185797*L^5*M^332 - 209221*L^5*M^334 + 193020*L^5*M^336 - 135022*L^5*M^338 + 29571*L^5*M^340 + 110562*L^5*M^342 - 281610*L^5*M^344 + 454884*L^5*M^346 - 620799*L^5*M^348 + 819288*L^5*M^350 - 832813*L^5*M^352 + 511749*L^5*M^354 - 173054*L^5*M^356 + 29601*L^5*M^358 - 2002*L^5*M^360 + 13*L^6*M^368 + 454*L^6*M^370 + 1229*L^6*M^372 - 7857*L^6*M^374 + 33806*L^6*M^376 - 34644*L^6*M^378 - 5993*L^6*M^380 + 42671*L^6*M^382 - 85765*L^6*M^384 + 154596*L^6*M^386 - 184037*L^6*M^388 + 111669*L^6*M^390 + 75917*L^6*M^392 - 317629*L^6*M^394 + 526781*L^6*M^396 - 603687*L^6*M^398 + 492026*L^6*M^400 - 177531*L^6*M^402 - 285553*L^6*M^404 + 797085*L^6*M^406 - 1223212*L^6*M^408 + 1420698*L^6*M^410 - 1284991*L^6*M^412 + 742659*L^6*M^414 + 165935*L^6*M^416 - 1364890*L^6*M^418 + 2912003*L^6*M^420 - 3935287*L^6*M^422 + 3172652*L^6*M^424 - 1478083*L^6*M^426 + 388520*L^6*M^428 - 53482*L^6*M^430 + 3003*L^6*M^432 + 13*L^7*M^438 + 312*L^7*M^440 + 4678*L^7*M^442 - 4961*L^7*M^444 + 15997*L^7*M^446 + 13*L^7*M^448 - 37399*L^7*M^450 - 102744*L^7*M^452 + 318677*L^7*M^454 - 306403*L^7*M^456 - 7341*L^7*M^458 + 553960*L^7*M^460 - 1133638*L^7*M^462 + 1396346*L^7*M^464 - 997898*L^7*M^466 - 111828*L^7*M^468 + 1648443*L^7*M^470 - 3010452*L^7*M^472 + 3571910*L^7*M^474 - 2853690*L^7*M^476 + 817112*L^7*M^478 + 2124067*L^7*M^480 - 5091987*L^7*M^482 + 6979792*L^7*M^484 - 6763741*L^7*M^486 + 3777943*L^7*M^488 + 2685349*L^7*M^490 - 10228732*L^7*M^492 + 12284145*L^7*M^494 - 7884251*L^7*M^496 + 2920467*L^7*M^498 - 624206*L^7*M^500 + 71643*L^7*M^502 - 3432*L^7*M^504 + 12*L^8*M^508 + 190*L^8*M^510 + 2765*L^8*M^512 + 14108*L^8*M^514 - 55459*L^8*M^516 + 114863*L^8*M^518 - 311850*L^8*M^520 + 250681*L^8*M^522 + 118538*L^8*M^524 - 496512*L^8*M^526 + 1158288*L^8*M^528 - 2007759*L^8*M^530 + 1936948*L^8*M^532 - 101612*L^8*M^534 - 3221560*L^8*M^536 + 6476850*L^8*M^538 - 7483526*L^8*M^540 + 4667706*L^8*M^542 + 1831005*L^8*M^544 - 9712264*L^8*M^546 + 15352288*L^8*M^548 - 15176124*L^8*M^550 + 7635550*L^8*M^552 + 5719491*L^8*M^554 - 19870258*L^8*M^556 + 27683432*L^8*M^558 - 20228712*L^8*M^560 - 4040385*L^8*M^562 + 25561290*L^8*M^564 - 25859264*L^8*M^566 + 13502381*L^8*M^568 - 4109699*L^8*M^570 + 735438*L^8*M^572 - 72072*L^8*M^574 + 3003*L^8*M^576 + 12*L^9*M^578 + 78*L^9*M^580 - 299*L^9*M^582 + 8096*L^9*M^584 - 46428*L^9*M^586 - 58277*L^9*M^588 - 42002*L^9*M^590 + 121226*L^9*M^592 - 160136*L^9*M^594 + 1352051*L^9*M^596 - 2609516*L^9*M^598 + 1329356*L^9*M^600 + 2846640*L^9*M^602 - 8407622*L^9*M^604 + 11748068*L^9*M^606 - 8377033*L^9*M^608 - 3574249*L^9*M^610 + 19775126*L^9*M^612 - 30769311*L^9*M^614 + 26852025*L^9*M^616 - 4992985*L^9*M^618 - 27058715*L^9*M^620 + 52498126*L^9*M^622 - 53188841*L^9*M^624 + 21103223*L^9*M^626 + 33012915*L^9*M^628 - 73391198*L^9*M^630 + 56514056*L^9*M^632 + 5293910*L^9*M^634 - 44875661*L^9*M^636 + 37898007*L^9*M^638 - 16417443*L^9*M^640 + 4196313*L^9*M^642 - 640794*L^9*M^644 + 54483*L^9*M^646 - 2002*L^9*M^648 + 11*L^10*M^648 - 14*L^10*M^650 - 2161*L^10*M^652 - 14218*L^10*M^654 - 13968*L^10*M^656 - 254228*L^10*M^658 + 525305*L^10*M^660 - 641697*L^10*M^662 + 1842572*L^10*M^664 - 1384916*L^10*M^666 - 2287798*L^10*M^668 + 6711391*L^10*M^670 - 10921600*L^10*M^672 + 11168226*L^10*M^674 - 171009*L^10*M^676 - 22471634*L^10*M^678 + 43649032*L^10*M^680 - 43023049*L^10*M^682 + 7908463*L^10*M^684 + 50575918*L^10*M^686 - 97051960*L^10*M^688 + 90842561*L^10*M^690 - 17962184*L^10*M^692 - 87826939*L^10*M^694 + 153675701*L^10*M^696 - 112028661*L^10*M^698 - 28662994*L^10*M^700 + 139182727*L^10*M^702 - 103242919*L^10*M^704 - 6165684*L^10*M^706 + 55778404*L^10*M^708 - 39419637*L^10*M^710 + 14346961*L^10*M^712 - 3118423*L^10*M^714 + 410828*L^10*M^716 - 30602*L^10*M^718 + 11*L^11*M^718 + 1001*L^10*M^720 - 99*L^11*M^720 - 3088*L^11*M^722 - 23229*L^11*M^724 - 33173*L^11*M^726 - 48341*L^11*M^728 + 373713*L^11*M^730 + 551476*L^11*M^732 + 767804*L^11*M^734 - 3587801*L^11*M^736 + 4265064*L^11*M^738 - 6357556*L^11*M^740 + 4824414*L^11*M^742 + 12338582*L^11*M^744 - 39117543*L^11*M^746 + 51397502*L^11*M^748 - 22598851*L^11*M^750 - 50904663*L^11*M^752 + 128330576*L^11*M^754 - 138156612*L^11*M^756 + 35019209*L^11*M^758 + 139809575*L^11*M^760 - 259067552*L^11*M^762 + 195637219*L^11*M^764 + 49163937*L^11*M^766 - 287850761*L^11*M^768 + 269281636*L^11*M^770 + 3121267*L^11*M^772 - 197424714*L^11*M^774 + 131604227*L^11*M^776 + 6496590*L^11*M^778 - 49695388*L^11*M^780 + 29329992*L^11*M^782 - 8995655*L^11*M^784 + 1667787*L^11*M^786 - 190058*L^11*M^788 + 10*L^12*M^788 + 12441*L^11*M^790 - 164*L^12*M^790 - 364*L^11*M^792 - 3269*L^12*M^792 - 17819*L^12*M^794 - 18263*L^12*M^796 + 251887*L^12*M^798 + 284251*L^12*M^800 + 1723319*L^12*M^802 - 3598284*L^12*M^804 + 1330946*L^12*M^806 - 3210978*L^12*M^808 - 989885*L^12*M^810 + 23033250*L^12*M^812 - 41192428*L^12*M^814 + 29347443*L^12*M^816 + 26216486*L^12*M^818 - 110729408*L^12*M^820 + 157428670*L^12*M^822 - 79090216*L^12*M^824 - 130172719*L^12*M^826 + 330504594*L^12*M^828 - 309159780*L^12*M^830 - 11882245*L^12*M^832 + 416413859*L^12*M^834 - 505579953*L^12*M^836 + 102492091*L^12*M^838 + 403784384*L^12*M^840 - 419268141*L^12*M^842 + 14383317*L^12*M^844 + 213616693*L^12*M^846 - 118862492*L^12*M^848 - 6897705*L^12*M^850 + 32198488*L^12*M^852 - 15601002*L^12*M^854 + 3989638*L^12*M^856 - 624659*L^12*M^858 + 10*L^13*M^858 + 60998*L^12*M^860 - 225*L^13*M^860 - 3484*L^12*M^862 - 2899*L^13*M^862 + 91*L^12*M^864 - 5394*L^13*M^864 + 52588*L^13*M^866 + 385977*L^13*M^868 + 559197*L^13*M^870 - 147204*L^13*M^872 - 4249758*L^13*M^874 + 484497*L^13*M^876 - 5215634*L^13*M^878 + 23222315*L^13*M^880 - 18169695*L^13*M^882 - 14894434*L^13*M^884 + 63362433*L^13*M^886 - 112950942*L^13*M^888 + 95749168*L^13*M^890 + 57934639*L^13*M^892 - 286466248*L^13*M^894 + 370148792*L^13*M^896 - 105909196*L^13*M^898 - 405409183*L^13*M^900 + 698472869*L^13*M^902 - 343663223*L^13*M^904 - 452754989*L^13*M^906 + 830570523*L^13*M^908 - 277714038*L^13*M^910 - 468203987*L^13*M^912 + 457108111*L^13*M^914 + 3552497*L^13*M^916 - 176868924*L^13*M^918 + 74813848*L^13*M^920 + 7185678*L^13*M^922 - 15489257*L^13*M^924 + 5908902*L^13*M^926 - 1220135*L^13*M^928 + 9*L^14*M^928 + 156147*L^13*M^930 - 266*L^14*M^930 - 12634*L^13*M^932 - 2143*L^14*M^932 + 611*L^13*M^934 + 8063*L^14*M^934 - 14*L^13*M^936 + 118815*L^14*M^936 + 366034*L^14*M^938 + 128637*L^14*M^940 - 2853631*L^14*M^942 - 3091735*L^14*M^944 - 2671876*L^14*M^946 + 15321021*L^14*M^948 + 7678749*L^14*M^950 - 33947795*L^14*M^952 + 41984979*L^14*M^954 - 52542953*L^14*M^956 + 1567238*L^14*M^958 + 155171943*L^14*M^960 - 295083588*L^14*M^962 + 192532396*L^14*M^964 + 230169091*L^14*M^966 - 669152992*L^14*M^968 + 571872142*L^14*M^970 + 231124888*L^14*M^972 - 1024678967*L^14*M^974 + 781626204*L^14*M^976 + 402027171*L^14*M^978 - 1023467328*L^14*M^980 + 316950791*L^14*M^982 + 472051195*L^14*M^984 - 352253923*L^14*M^986 - 39317389*L^14*M^988 + 110891169*L^14*M^990 - 30907931*L^14*M^992 - 6012012*L^14*M^994 + 5689631*L^14*M^996 - 1595985*L^14*M^998 + 9*L^15*M^998 + 249694*L^14*M^1000 - 306*L^15*M^1000 - 24189*L^14*M^1002 - 1124*L^15*M^1002 + 1472*L^14*M^1004 + 19439*L^15*M^1004 - 54*L^14*M^1006 + 135302*L^15*M^1006 + L^14*M^1008 + 151027*L^15*M^1008 - 1050881*L^15*M^1010 - 4080924*L^15*M^1012 - 1530085*L^15*M^1014 + 7065095*L^15*M^1016 + 24396283*L^15*M^1018 - 24690276*L^15*M^1020 - 2846134*L^15*M^1022 - 7671885*L^15*M^1024 - 34179670*L^15*M^1026 + 152422948*L^15*M^1028 - 171623411*L^15*M^1030 - 53160454*L^15*M^1032 + 425826757*L^15*M^1034 - 565028153*L^15*M^1036 + 81251981*L^15*M^1038 + 794603150*L^15*M^1040 - 1077705609*L^15*M^1042 + 95661175*L^15*M^1044 + 1206402314*L^15*M^1046 - 1054587637*L^15*M^1048 - 408395498*L^15*M^1050 + 997809315*L^15*M^1052 - 172033019*L^15*M^1054 - 402236384*L^15*M^1056 + 182205366*L^15*M^1058 + 54312506*L^15*M^1060 - 51159443*L^15*M^1062 + 6813543*L^15*M^1064 + 3496131*L^15*M^1066 - 1618884*L^15*M^1068 + 8*L^16*M^1068 + 311149*L^15*M^1070 - 326*L^16*M^1070 - 33773*L^15*M^1072 + 7*L^16*M^1072 + 2149*L^15*M^1074 + 26322*L^16*M^1074 - 74*L^15*M^1076 + 99511*L^16*M^1076 + L^15*M^1078 - 234907*L^16*M^1078 - 2045034*L^16*M^1080 - 2996997*L^16*M^1082 + 4832726*L^16*M^1084 + 20251924*L^16*M^1086 + 6471906*L^16*M^1088 - 38260369*L^16*M^1090 - 8546592*L^16*M^1092 - 19451834*L^16*M^1094 + 106592942*L^16*M^1096 - 27359857*L^16*M^1098 - 201389126*L^16*M^1100 + 361119898*L^16*M^1102 - 198085078*L^16*M^1104 - 373726246*L^16*M^1106 + 886176605*L^16*M^1108 - 518937183*L^16*M^1110 - 741551873*L^16*M^1112 + 1437001558*L^16*M^1114 - 318555345*L^16*M^1116 - 1289817831*L^16*M^1118 + 996450829*L^16*M^1120 + 513205063*L^16*M^1122 - 753471809*L^16*M^1124 - 29729307*L^16*M^1126 + 265952509*L^16*M^1128 - 49788992*L^16*M^1130 - 40164114*L^16*M^1132 + 16169778*L^16*M^1134 + 327065*L^16*M^1136 - 1333365*L^16*M^1138 + 8*L^17*M^1138 + 342222*L^16*M^1140 - 348*L^17*M^1140 - 43092*L^16*M^1142 + 1199*L^17*M^1142 + 3041*L^16*M^1144 + 28262*L^17*M^1144 - 117*L^16*M^1146 + 24532*L^17*M^1146 + 2*L^16*M^1148 - 609531*L^17*M^1148 - 2062806*L^17*M^1150 + 877369*L^17*M^1152 + 14008949*L^17*M^1154 + 18406455*L^17*M^1156 - 26720548*L^17*M^1158 - 49140230*L^17*M^1160 - 4131574*L^17*M^1162 + 81183377*L^17*M^1164 + 65198622*L^17*M^1166 - 202237534*L^17*M^1168 + 118089418*L^17*M^1170 + 143384578*L^17*M^1172 - 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