NEXUS
[File created by TreeBASE:  1/16/09  15:30:41]
[Analysis accession#: S1879A7486]

BEGIN TREES;
	TITLE S1879A7486;
	TRANSLATE
		1	Palaeopropithecus,
		2	Allenopithecus,
		3	Leontopithecus,
		4	Trachypithecus,
		5	Rhinopithecus,
		6	Semnopithecus,
		7	Theropithecus,
		8	Cercopithecus,
		9	Bunopithecus,
		10	Cynocephalus,
		11	Perodicticus,
		12	Piliocolobus,
		13	Symphalangus,
		14	Cheirogaleus,
		15	Erythrocebus,
		16	Brachyteles,
		17	Chlorocebus,
		18	Megaladapis,
		19	Miopithecus,
		20	Propithecus,
		21	Daubentonia,
		22	Arctocebus,
		23	Callicebus,
		24	Callithrix,
		25	Cercocebus,
		26	Chiropotes,
		27	Galagoides,
		28	Lophocebus,
		29	Mandrillus,
		30	Microcebus,
		31	Nycticebus,
		32	Allocebus,
		33	Callimico,
		34	Hapalemur,
		35	Lagothrix,
		36	Lepilemur,
		37	Presbytis,
		38	Pygathrix,
		39	Hylobates,
		40	Alouatta,
		41	Euoticus,
		42	Nomascus,
		43	Otolemur,
		44	Pithecia,
		45	Prolemur,
		46	Saguinus,
		47	Ochotona,
		48	Cacajao,
		49	Colobus,
		50	Eulemur,
		51	Nasalis,
		52	Saimiri,
		53	Tarsius,
		54	Varecia,
		55	Gorilla,
		56	Ateles,
		57	Galago,
		58	Phaner,
		59	Simias,
		60	Tupaia,
		61	Rattus,
		62	Macaca,
		63	Aotus,
		64	Avahi,
		65	Cebus,
		66	Indri,
		67	Lemur,
		68	Loris,
		69	Mirza,
		70	Papio,
		71	Pongo,
		72	Homo,
		73	Mus,
		74	Pan,
	;
	TREE Tree5332 =  [&R] ((((((24,33),46),3),63,52,65),56),72);
	TREE Tree5333 =  [&R] ((((((((67,34),50),54),(64,20)),((((69,30),32),14),58),36),21),(((31,68),(11,22)),(43,57,27))),72);
	TREE Tree5334 =  [&R] ((49,((2,(19,(8,(17,15)))),(62,(29,(28,(7,70)))))),(72,74));
	TREE Tree5335 =  [&R] ((((23,((((63,(52,65)),(33,(3,(46,24)))),(40,(35,(16,56)))),(44,(26,48)))),((71,(55,(74,72))),(49,(62,(15,17))))),((21,((36,(20,(14,(69,30)))),(50,(67,34)))),(57,(31,68)))),(73,61));
	TREE Tree5336 =  [&R] ((((((8,(19,2)),(15,17)),(62,((70,(7,28)),(29,25)))),(4,37)),((13,39),(74,72))),(63,(56,(65,52))));
	TREE Tree5337 =  [&R] ((10,(60,((53,((33,56),(62,(42,(74,72))))),(43,67)))),(73,61));
	TREE Tree5338 =  [&R] ((60,(53,(((((((37,(5,(38,51))),(4,6)),(12,49)),(62,(70,17))),(39,(71,(55,(74,72))))),(63,65)),(67,31)))),(73,61));
	TREE Tree5339 =  [&R] (((23,(44,(26,48))),(((63,(52,65)),(46,(3,(24,33)))),(56,(40,(35,16))))),(62,(72,74)));
	TREE Tree5340 =  [&R] ((((19,((25,(2,70)),(15,62))),(4,(51,(49,(38,6))))),(39,(71,(55,(74,72))))),(24,(46,52)));
	TREE Tree5341 =  [&R] (63,(((72,74),39),(((62,((70,7),25)),((17,15),19)),(49,((38,51),4)))));
	TREE Tree5342 =  [&R] ((((63,((52,65),(46,(24,(3,33))))),(23,(44,(26,48)))),(56,(40,(35,16)))),((74,72),(17,(62,(28,(29,(8,(25,7))))))));
	TREE Tree5343 =  [&R] ((((53,((((49,62),(17,(15,8))),(39,(55,(72,74)))),(44,(24,(52,(56,65)))))),((11,((43,57),(31,68))),(21,(((54,50),(67,34)),(20,(36,(14,(69,30)))))))),(60,10)),(47,(73,61)));
	TREE Tree5344 =  [&R] (43,(((((((62,(29,25)),(28,(7,70))),(15,(17,8))),(51,49)),(71,(55,(74,72)))),((65,(52,63)),((40,(56,(35,16))),(26,23)))),53));
	TREE Tree5345 =  [&R] ((((52,(3,46)),(65,63)),((44,23),(56,40))),(62,(72,74)));
	TREE Tree5346 =  [&R] ((((40,(56,(35,16))),(23,(44,(26,48)))),((63,(52,65)),(46,(3,(24,33))))),(62,(72,74)));
	TREE Tree5347 =  [&R] ((((((46,(3,24)),(63,(52,65))),((40,16),(35,56))),(23,(44,(26,48)))),(62,(71,(55,(74,72))))),(73,61));
	TREE Tree5348 =  [&R] ((60,(10,((53,((((63,((24,33),(46,3))),(52,65)),((23,(44,(26,48))),(40,(56,(35,16))))),(62,(39,(71,(55,(72,74))))))),((11,43),(21,(20,(50,(30,14)))))))),(73,61));
	TREE Tree5349 =  [&R] ((61,73),(60,(53,(21,(((58,(36,(18,(((14,(32,(69,30))),(54,((45,50),(67,34)))),(20,(64,(1,66))))))),(((11,22),(43,(57,41))),(31,68))),(10,((((((4,37),(6,((59,51),(5,38)))),(12,49)),((17,8),(62,(29,(70,28))))),((13,(42,(39,9))),(71,(55,(74,72))))),((23,((63,(40,(56,(35,16)))),((3,(33,(46,24))),(52,65)))),(44,(48,26))))))))));
	TREE Tree5350 =  [&R] (((71,(55,(74,72))),(62,(70,17))),(44,((46,(33,24)),(63,52))));
	TREE Tree5351 =  [&R] ((((62,(39,(71,(74,55)))),(56,40)),(53,(43,67))),(73,61));
	TREE Tree5352 =  [&R] (73,(43,((((40,(35,(16,56))),((3,(24,33)),(63,(52,65)))),(23,(44,48))),((49,(29,62)),(55,(74,72))))));
	TREE Tree5353 =  [&R] (((53,((62,(42,(74,72))),(33,56))),(43,67)),(73,61));
	TREE Tree5354 =  [&R] (((((62,((28,(7,70)),(29,25))),(8,(15,17))),(49,(4,51))),(39,(71,(55,(74,72))))),(16,(63,35)));
	TREE Tree5355 =  [&R] ((60,(10,((31,(67,(30,20))),(53,((44,(65,24)),((62,8),(39,72))))))),(73,61));
	TREE Tree5356 =  [&R] ((73,61),((60,(((((22,11),(68,31)),((41,57),43)),(21,(18,(54,45,50,(34,67)),(66,64,20,1),58,36,(14,(32,(30,69)))))),((((((4,37,6,(38,(51,59),5)),(49,12)),((2,(8,19,17,15)),(((70,28,7),(25,29)),62))),((39,9,13,42),(71,(55,(72,74))))),((65,63,(((33,24),3),46),52),(40,(56,(16,35))),(23,((48,26),44)))),53))),10));

END;