#NEXUS 

[!Lu, J.-C., Ji, Q., Gao, Y. and Li, Z.-X., 2007. A new species of the ankylosaurid dinosaur Crichtonsaurus (Ankylosauridae: Ankylosauria) from the Cretaceous of Liaoning Province, China. Acta Geologica Sinica, 81, 883-897.]

BEGIN DATA;
	DIMENSIONS  NTAX=24 NCHAR=63;
	FORMAT SYMBOLS= " 0 1 2 3 4" MISSING=? GAP=- ;
MATRIX

Lesothosaurus       000000000000000000000?0000000101000000000000001000010000001?000
Ankylosaurus        11012222101111121001210?110111111101111111111?11?111?1?10????11
Cedarpelta          0?01111?000?0??010????1???000??0?100?000?11?1????1??????0????11
Ed._longiceps       0010101411000001111?100001110??10111?010011111??11??????????111
Ed._rugosidens      00101014110000011111100001110??10111?0100111111111??1???????111
Euoplocephalus      1101222200111112110121111111111111011101111110?12111112101?0101
Gargoyleosaurus     00000221011010100000010000101???0?0??010?1111???11???????????01
Gastonia            0100022101101112100?10100??11010100111?0?11?????21?2?1111???101
Gobisaurus          000101110000011210112011?11011110?011110111??????????????????01
Minmi               0001122??0?0?012?01????????0??1?000001???11??????1???0??0?1???1
Panoplosaurus       0010001411100001111?1?00??010??101101010011111??110300?11?10111
Pawpawsaurus        0010122111100000011000000?01001001100010?11??????????????????11
Pin._grangeri       1001222??0?1111210112111111010111001010111111021211201210111101
Pin._mesphistoce    1011222??01111021?1??111?1?????????1???1?1111??1211??11???1?101
Saichania           10012223001111121011211111101011110111111111?1212112?1210111101
Sauropelta          0010101??100??????1??????????1?0011100?0??1110?0?10300111?1????
Shamosaurus         100121120010001210?12011??0010?1??01?11011111???21?211????1??01
Silvisaurus         011010110100000000110000??0101100?100011?111??1011?????????01?1
Talarurus           ?0012222?011?????????????11?10110101??0?111?1?212112?12101111??
Tarchia             100122230011111210112111?110111111011?0111111??0?112?121011??01
Tianzhenosaurus     10012223101110?210????10???0100010011101?11??0?1?11???1?0???101
Tsagantegia         000112110011111210112?11?100110111011111111??????????????????01
Huayangosaurus      0000000010000000000??00000000?100000010000000??00000?010?00?000
Crichtonsaurus      1101122300111?????112?111110111111010011011???00???20021?1??10?
;
END;

BEGIN ASSUMPTIONS;
	OPTIONS  DEFTYPE=unord PolyTcount=MAXSTEPS ;
END;

BEGIN TREES;
	Translate
		1 Lesothosaurus,
		2 Ankylosaurus,
		3 Cedarpelta,
		4 Ed._longiceps,
		5 Ed._rugosidens,
		6 Euoplocephalus,
		7 Gargoyleosaurus,
		8 Gastonia,
		9 Gobisaurus,
		10 Minmi,
		11 Panoplosaurus,
		12 Pawpawsaurus,
		13 Pin._grangeri,
		14 Pin._mesphistoce,
		15 Saichania,
		16 Sauropelta,
		17 Shamosaurus,
		18 Silvisaurus,
		19 Talarurus,
		20 Tarchia,
		21 Tianzhenosaurus,
		22 Tsagantegia,
		23 Huayangosaurus,
		24 Crichtonsaurus
		;
tree MPT_1 = [&R] (1,(((((((((((2,6),(((13,(14,21)),15),19)),20),24),22),(9,17)),8),10),7),(3,((((4,5),11),(12,16)),18))),23));
tree MPT_2 = [&R] (1,(((((((((((2,6),(((13,(14,21)),19),15)),20),24),22),(9,17)),8),10),7),(3,((((4,5),11),(12,16)),18))),23));
tree MPT_3 = [&R] (1,(((((((((((2,6),((13,(14,21)),(15,19))),20),24),22),(9,17)),8),10),7),(3,((((4,5),11),(12,16)),18))),23));
tree MPT_4 = [&R] (1,(((((((((((2,6),(((13,(14,21)),15),19)),20),24),22),(9,17)),8),10),7),(3,(((((4,5),11),16),12),18))),23));
tree MPT_5 = [&R] (1,(((((((((((2,6),(((13,(14,21)),15),19)),20),24),22),(9,17)),8),10),7),(3,((((4,5),11),12),(16,18)))),23));
tree MPT_6 = [&R] (1,(((((((((((2,6),(((13,(14,21)),15),19)),20),24),22),(9,17)),8),10),7),(3,(((((4,5),11),12),18),16))),23));
tree MPT_7 = [&R] (1,(((((((((((2,6),(((13,(14,21)),15),19)),20),24),22),(9,17)),8),10),7),(3,(((((4,5),11),12),16),18))),23));
tree MPT_8 = [&R] (1,(((((((((((2,6),(((13,(14,21)),19),15)),20),24),22),(9,17)),8),10),7),(3,(((((4,5),11),16),12),18))),23));
tree MPT_9 = [&R] (1,(((((((((((2,6),(((13,(14,21)),19),15)),20),24),22),(9,17)),8),10),7),(3,((((4,5),11),12),(16,18)))),23));
tree MPT_10 = [&R] (1,(((((((((((2,6),(((13,(14,21)),19),15)),20),24),22),(9,17)),8),10),7),(3,(((((4,5),11),12),18),16))),23));
tree MPT_11 = [&R] (1,(((((((((((2,6),(((13,(14,21)),19),15)),20),24),22),(9,17)),8),10),7),(3,(((((4,5),11),12),16),18))),23));
tree MPT_12 = [&R] (1,(((((((((((2,6),((13,(14,21)),(15,19))),20),24),22),(9,17)),8),10),7),(3,(((((4,5),11),16),12),18))),23));
tree MPT_13 = [&R] (1,(((((((((((2,6),((13,(14,21)),(15,19))),20),24),22),(9,17)),8),10),7),(3,((((4,5),11),12),(16,18)))),23));
tree MPT_14 = [&R] (1,(((((((((((2,6),((13,(14,21)),(15,19))),20),24),22),(9,17)),8),10),7),(3,(((((4,5),11),12),18),16))),23));
tree MPT_15 = [&R] (1,(((((((((((2,6),((13,(14,21)),(15,19))),20),24),22),(9,17)),8),10),7),(3,(((((4,5),11),12),16),18))),23));
END;