#NEXUS [!Sereno, P. C. and Brusatte, S. L., 2008. Basal abelisaurid and carcharodontosaurid theropods from the Lower Cretaceous Elrhaz Formation of Niger. Acta Palaeontologica Polonica, 53, 15-46.] BEGIN DATA; DIMENSIONS NTAX=22 NCHAR=169; FORMAT SYMBOLS= " 0 1 2 3" MISSING=? GAP=X ; MATRIX Eoraptor 0000000000000000000?00X0X00000000000000000000000000000000000000000000000000000000X000000000000000000000X000000000000000000000000000001X0000000000000000X00000000000000000 Herrerasaurus 0000000000000000000?00X0X00000000000000000000000000000000000000000000000000000000X000000000000000000000X00000000000000000000000000000000000000000000000X00000000000000000 Dilophosaurus 1000100111X11000000??0X0X00001000100000000010000000001000111010001100010010100111000010001?000000010000X1101100000111010010100000100001100001(01)100101000X11011000110001011 Liliensternus 10??????1???00??????????????????01?01??????1??????0001??????010?0???001??????111100XX10001?0000??0?00???1?0110000011???00101010001000001000011?00101000X11011000??00010?? Procompsognathus ?????????????????????????????????????????????????????????????????????????????211100XX?010???????????????????????????1?1?01???000??1011XX?????0?0???10???110??0?1110???0?? Segisaurus ???????????????????????????????????????????????????????????????????????????????????????1???????????????????????????????1?1????????1011XX1?0000?0????0????1??????110???0?1 Syntarsus 1000100111X10000000000X0X0000100011010000001100000000100011101000?10001001010211??0XX101011100110001000X11??1000001110110101100??11101X111001(01)100101000X11011001110001011 Coelophysis 1000100111X10000000?00X0X0000100011010000001100000000100011101000110001?01010211100XX101011100110001000X110?1000001110110101100??111001111001(01)100101000X11011001110001011 Elaphrosaurus ?????????????????????????????????????????????????????????????????????????????211100001000120110100?01???0??1000111?????101?1000001000???001011?011111111011110?0??001???? Ceratosaurus 000111000001100000000100X00111001100000000010010001101000111000001000001110110111110010011201101?010110X011?100111?110110111011111000010001011011111111101111000??00110?? Spinostropheus ?????????????????????????????????????????????????????????????????????????????0111121010011????010????110????????????????????????????????????????????????????????????????? Deltadromeus ???????????????????????????????????????????????????????????????????????????????????????????????????01????1?1011111?????????????????0001????0?1?1011??111?11??000??0011111 Masiakasaurus 00????0?000?1?10??0????????????????00?0?????????????????????10??1???000??????01111200100???011011?101????????1111??????????????1??00001???????01111111??0?1??0?0??10111?? Noasaurus 00????0?000?0??????????????????????00?0???01??????1?0?????????11????0????????0????2(12)010??????????????110???????????????????????????????????????????????????????0??1?????? Rugops 01011111001111111111110100111100?10100110???002011?0??110?1???????0011??????????????????????????????????????????????????????????????????????????????????????????????????? Abelisaurus 011111?1001?11???11????10?1?1?01?1010?110111112011????110?????????0?11??????????????????????????????????????????????????????????????????????????????????????????????????? Rajasaurus 0111111100111111111???????????1111010????????12111????11011?10????00110??????0???1?????0????010????????????????????????0????011111?????????????11??1111101?????0??0?1?0?? Majungatholus 011111110011111111111111101111111001011111111121111111111111101111001101110110111122110011201101111??11101??011111??????1111011111?????????????11111111101111000??01110?? Carnotaurus 0111111100111111111?11111011111110010111111111211111111111?11011110011011101101111221100112011011110?111011?011111???0?11111011??1000010001011??1111111101???0????0?????? SPINOSAUROIDEA 001011000001100000000100X10001000100000000011000000001000111000001010001111110110X000110001000000010110X010100000011111000000000010000100011110?0111011011211110110211011 NEOTETANURAE 001011000001100000000100X10001000100000000011000000001000111000001010001111110110X000110001000000010110X010100000011111000000000010000100011110?0111011011211110110(23)11011 Kryptops_palaios ?1??????????1111???????????????????10??????????????????????????????????????????????????????0???11??????????????????????1?1100000?1?0101000011???????????????????????????? ; END; BEGIN ASSUMPTIONS; OPTIONS DEFTYPE=unord PolyTcount=MINSTEPS ; TYPESET * UNTITLED = unord: 1-46 48-77 79-82 85-90 92-169, ord: 47 78 83-84 91; END; BEGIN TREES; Translate 1 Eoraptor, 2 Herrerasaurus, 3 Dilophosaurus, 4 Liliensternus, 5 Procompsognathus, 6 Segisaurus, 7 Syntarsus, 8 Coelophysis, 9 Elaphrosaurus, 10 Ceratosaurus, 11 Spinostropheus, 12 Deltadromeus, 13 Masiakasaurus, 14 Noasaurus, 15 Rugops, 16 Abelisaurus, 17 Rajasaurus, 18 Majungatholus, 19 Carnotaurus, 20 SPINOSAUROIDEA, 21 NEOTETANURAE, 22 Kryptops_palaios ; tree MPT_1 = [&R] (1,(2,((3,(4,(((5,6),7),8))),((9,(10,(11,((12,(13,14)),(15,(16,(17,((18,22),19)))))))),(20,21))))); tree MPT_2 = [&R] (1,(2,((3,(4,(((5,6),7),8))),((9,(10,(11,((12,(13,14)),(15,(16,(17,(18,(19,22))))))))),(20,21))))); tree MPT_3 = [&R] (1,(2,((3,(4,(((5,6),7),8))),((9,(10,(11,((12,(13,14)),(15,(16,(17,((18,19),22)))))))),(20,21))))); tree MPT_4 = [&R] (1,(2,((3,(4,(((5,6),7),8))),((9,(10,(11,((12,(13,14)),(15,(16,((17,22),(18,19)))))))),(20,21))))); tree MPT_5 = [&R] (1,(2,((3,(4,(((5,6),7),8))),((9,(10,(11,((12,(13,14)),(15,(16,((17,(18,19)),22))))))),(20,21))))); tree MPT_6 = [&R] (1,(2,((3,(4,(((5,6),7),8))),((9,(10,(11,((12,(13,14)),(15,((16,22),(17,(18,19)))))))),(20,21))))); tree MPT_7 = [&R] (1,(2,((3,(4,(((5,6),7),8))),((9,(10,(11,((12,(13,14)),(15,((16,(17,(18,19))),22)))))),(20,21))))); tree MPT_8 = [&R] (1,(2,((3,(4,(((5,6),7),8))),((9,(10,(11,((12,(13,14)),((15,22),(16,(17,(18,19)))))))),(20,21))))); tree MPT_9 = [&R] (1,(2,((3,(4,(((5,6),7),8))),((9,(10,(11,((12,(13,14)),((15,(16,(17,(18,19)))),22))))),(20,21))))); tree MPT_10 = [&R] (1,(2,((3,(4,((5,6),(7,8)))),((9,(10,(11,((12,(13,14)),(15,(16,(17,((18,22),19)))))))),(20,21))))); tree MPT_11 = [&R] (1,(2,((3,(4,((5,6),(7,8)))),((9,(10,(11,((12,(13,14)),(15,(16,(17,(18,(19,22))))))))),(20,21))))); tree MPT_12 = [&R] (1,(2,((3,(4,((5,6),(7,8)))),((9,(10,(11,((12,(13,14)),(15,(16,(17,((18,19),22)))))))),(20,21))))); tree MPT_13 = [&R] (1,(2,((3,(4,((5,6),(7,8)))),((9,(10,(11,((12,(13,14)),(15,(16,((17,22),(18,19)))))))),(20,21))))); tree MPT_14 = [&R] (1,(2,((3,(4,((5,6),(7,8)))),((9,(10,(11,((12,(13,14)),(15,(16,((17,(18,19)),22))))))),(20,21))))); tree MPT_15 = [&R] (1,(2,((3,(4,((5,6),(7,8)))),((9,(10,(11,((12,(13,14)),(15,((16,22),(17,(18,19)))))))),(20,21))))); tree MPT_16 = [&R] (1,(2,((3,(4,((5,6),(7,8)))),((9,(10,(11,((12,(13,14)),(15,((16,(17,(18,19))),22)))))),(20,21))))); tree MPT_17 = [&R] (1,(2,((3,(4,((5,6),(7,8)))),((9,(10,(11,((12,(13,14)),((15,22),(16,(17,(18,19)))))))),(20,21))))); tree MPT_18 = [&R] (1,(2,((3,(4,((5,6),(7,8)))),((9,(10,(11,((12,(13,14)),((15,(16,(17,(18,19)))),22))))),(20,21))))); END;