9 9 64 ## 32 sets of 2MOLS(9) demonstrating every possible parity fihabgcde bacdefghi gedhicabf ihacdbefg cdfegahib egbfhidca afeichbgd hbigadfec dcgbfeiah acbfdeigh bacdefghi cbaefdhig hgibcadef gihabcfde ihgcabefd edfghicab dfeighbca fedhigabc acbfdeigh bacdefghi cbaefdhig hgibcadef gihabcfde ihgcabefd edfghicab dfeighbca fedhigabc fihabgcde bacdefghi gedhicabf ihacdbefg cdfegahib egbfhidca afeichbgd hbigadfec dcgbfeiah deghiafcb bacdefghi ghfcbiade cfdeghiba fiabdcegh ichgadbef ageicbhfd ebifhgdac hdbafecig fdighaebc abcdefghi hidabgcef iabcdefgh cegiahbfd dgfeichab echbfdaig gfahcbide bhefgidca fdighaebc abcdefghi hidabgcef iabcdefgh cegiahbfd dgfeichab echbfdaig gfahcbide bhefgidca deghiafcb bacdefghi ghfcbiade cfdeghiba fiabdcegh ichgadbef ageicbhfd ebifhgdac hdbafecig acbefdhig bacdefghi cbafdeigh fdeghibac defhigacb efdighcba higbacdef ighacbefd ghicbafde fhibgadec abcdefghi degchifab bcdefghia egaibhcfd hifadcbge gdbfaeich cfehibadg iahgcdebf fhibgadec abcdefghi degchifab bcdefghia egaibhcfd hifadcbge gdbfaeich cfehibadg iahgcdebf acbefdhig bacdefghi cbafdeigh fdeghibac defhigacb efdighcba higbacdef ighacbefd ghicbafde dbgcfiaeh eahficgbd gcfdaheib hdcebgifa iebgdachf afihcdbge fgaiebhdc chdbgefai bieahfdcg fahicdegb dbiaegcfh icdbgfhae gdaciebhf hebdaifcg afgehcdbi egcfbhaid bhegfaidc cifhdbgea fahicdegb dbiaegcfh icdbgfhae gdaciebhf hebdaifcg afgehcdbi egcfbhaid bhegfaidc cifhdbgea dbgcfiaeh eahficgbd gcfdaheib hdcebgifa iebgdachf afihcdbge fgaiebhdc chdbgefai bieahfdcg biefgahcd dbgaehfic hdbcifega cgdbfiahe echdbgiaf ahfgdbcei geciadbfh faihcedbg ifaehcgdb bhfiadegc fageibcdh idcfbhaeg ciedgahfb dbhgecfia agdbhfice heacfigbd eciadgbhf gfbhcedai abcfdehig cabdefigh bcaefdghi edfghibac fedhigacb dfeighcba hgibacdef ihgacbefd gihcbafde fadbehgci hbecgidfa icgdafbeh bdceiafhg gehfbdaic afighcebd dgfhcbiae ehaifgcdb cibadehgf fadbehgci hbecgidfa icgdafbeh bdceiafhg gehfbdaic afighcebd dgfhcbiae ehaifgcdb cibadehgf abcfdehig cabdefigh bcaefdghi edfghibac fedhigacb dfeighcba hgibacdef ihgacbefd gihcbafde bdhceagfi ibdgcheaf egbdhfcia facbdgihe geifbdach ahfigbdec hfeaicbdg cighaefbd dcaefihgb bficdaheg hadibgecf fgcehdaib iefdgbcah aibgehfdc dbhacfige ecahfigbd gdeficbha chgbaedfi bacdefghi ifhbagcde egdhicbaf hibcdaefg dcfegbhia geafhidcb fbeichagd ahigbdfec cdgafeibh abcdefghi cabfdeigh bcaefdhig ghibcadef ighabcfde higcabefd defghicab fdeighbca efdhigabc bacdefghi edghibfca hgfcaibde fcdeghiab ifbadcegh cihgbdaef gbeicahfd aeifhgdbc dhabfecig bacdefghi dfighaebc ihdabgcef aibcdefgh ecgiahbfd gdfeichab cehbfdaig fgahcbide hbefgidca bacdefghi dfighaebc ihdabgcef aibcdefgh ecgiahbfd gdfeichab cehbfdaig fgahcbide hbefgidca bacdefghi edghibfca hgfcaibde fcdeghiab ifbadcegh cihgbdaef gbeicahfd aeifhgdbc dhabfecig behficgad adgcfibeh cgfdbheia dhceagifb eiagdbchf fbihcdage gfbieahdc hcdagefbi iaebhfdcg bdiaegcfh afhicdegb cidbgfhae dgaciebhf ehbdaifcg fagehcdbi gecfbhaid hbegfaidc icfhdbgea bdiaegcfh afhicdegb cidbgfhae dgaciebhf ehbdaifcg fagehcdbi gecfbhaid hbegfaidc icfhdbgea behficgad adgcfibeh cgfdbheia dhceagifb eiagdbchf fbihcdage gfbieahdc hcdagefbi iaebhfdcg dagbehfic aiefgbhcd hdacifegb cgdafibhe echdagibf bhfgdacei gecibdafh fbihcedag ifbehcgda fbgeiacdh ahfibdegc idcfahbeg ciedgbhfa dahgecfib bgdahfice hebcfigad ecibdgahf gfahcedbi ifhabgcde abcdefghi egdhicabf hiacdbefg dcfegahib gebfhidca faeichbgd bhigadfec cdgbfeiah cabfdeigh abcdefghi bcaefdhig ghibcadef ighabcfde higcabefd defghicab fdeighbca efdhigabc cabfdeigh abcdefghi bcaefdhig ghibcadef ighabcfde higcabefd defghicab fdeighbca efdhigabc ifhabgcde abcdefghi egdhicabf hiacdbefg dcfegahib gebfhidca faeichbgd bhigadfec cdgbfeiah deghibfca abcdefghi ghfcaibde cfdeghiab fibadcegh ichgbdaef bgeicahfd eaifhgdbc hdabfecig fdighaebc abcdefghi hidabgcef iabcdefgh cegiahbfd dgfeichab echbfdaig gfahcbide bhefgidca fdighaebc abcdefghi hidabgcef iabcdefgh cegiahbfd dgfeichab echbfdaig gfahcbide bhefgidca deghibfca abcdefghi ghfcaibde cfdeghiab fibadcegh ichgbdaef bgeicahfd eaifhgdbc hdabfecig bcaefdhig abcdefghi cabfdeigh fdeghiabc defhigbca efdighcab higabcdef ighbcaefd ghicabfde fhibgadec abcdefghi degchifab bcdefghia egaibhcfd hifadcbge gdbfaeich cfehibadg iahgcdebf fhibgadec abcdefghi degchifab bcdefghia egaibhcfd hifadcbge gdbfaeich cfehibadg iahgcdebf bcaefdhig abcdefghi cabfdeigh fdeghiabc defhigbca efdighcab higabcdef ighbcaefd ghicabfde gfhaibdce bacdefghi ibdecghfa egaihdcbf dhgfbieac hcbgfaied cdfbgeaih aiecdhfgb feihacbdg ahibdcefg bacdefghi ceahgibdf ifeachdgb gdhcabfie fbdeighac higfbdcea dgbifeach ecfghaibd bacdefghi gfhaibdce ibdecghfa egaihdcbf dhgfbieac hcbgfaied cdfbgeaih aiecdhfgb feihacbdg bacdefghi ahibdcefg ceahgibdf ifeachdgb gdhcabfie fbdeighac higfbdcea dgbifeach ecfghaibd bgiedhcaf afbghcdie chdagbfei daeifgbch eichbfgda fbgdiaehc gdhceiafb hcfbaeigd ieafcdhbg bacigfhde ahefdbigc ciaehdgbf dbhacefig edgcaibfh fcihbgdea gebdfhcai hfdgiaecb igfbecahd hagedibfc acfgibdeh dfachgebi bghacefid iechafgdb fbidgache gidbehacf edbifchag chefbdiga dbhgieafc aebichfdg edcabghif bfidhcega hagfeibcd gcahdfieb cidefagbh igfbadche fhecgbdai dbhgieafc aebichfdg edcabghif bfidhcega hagfeibcd gcahdfieb cidefagbh igfbadche fhecgbdai hagedibfc acfgibdeh dfachgebi bghacefid iechafgdb fbidgache gidbehacf edbifchag chefbdiga fghbiadce bacdefghi aidecghfb gebihdcaf hdgfaiebc chagfbied dcfagebih ibecdhfga efihbcadg haibdcefg abcdefghi ecahgibdf fieachdgb dghcabfie bfdeighac ihgfbdcea gdbifeach cefghaibd haibdcefg abcdefghi ecahgibdf fieachdgb dghcabfie bfdeighac ihgfbdcea gdbifeach cefghaibd fghbiadce bacdefghi aidecghfb gebihdcaf hdgfaiebc chagfbied dcfagebih ibecdhfga efihbcadg bdfeghiac abcdefghi cgbhaiedf diegcahfb efdaigbch haicdbfge iegfhdcba gchbfeaid fhaibcdeg gbaidcefh bacdefghi dhifabceg ifhcbgade aifhcedgb ecdaghbif hgbeiafcd fegbhdiac cdegfihba