#NEXUS 

Begin trees;  [Treefile saved Tuesday, January 18, 2005  10:58 AM]
[!
>Data file = SM_Combo 11.nex
>Heuristic search settings:
>  Optimality criterion = parsimony
>    Character-status summary:
>      532 characters are excluded
>      Of the remaining 650 included characters:
>        All characters are of type 'unord'
>        All characters have equal weight
>        320 characters are constant
>        55 variable characters are parsimony-uninformative
>        Number of (included) parsimony-informative characters = 275
>    Gaps are treated as "missing"
>    Multistate taxa interpreted as uncertainty
>  Starting tree(s) obtained via stepwise addition
>  Addition sequence: random
>    Number of replicates = 100
>    Starting seed = 690148420
>  Number of trees held at each step during stepwise addition = 1
>  Branch-swapping algorithm: tree-bisection-reconnection (TBR)
>  Steepest descent option not in effect
>  Initial 'MaxTrees' setting = 5000 (will be auto-increased by 100)
>  Branches collapsed (creating polytomies) if maximum branch length is zero
>  'MulTrees' option in effect
>  Topological constraints not enforced
>  Trees are unrooted
>
>Heuristic search completed
>   Total number of rearrangements tried = 20367929
>   Score of best tree(s) found = 2137
>   Number of trees retained = 27
>   Time used = 00:01:03.9
]
	Translate
		1 Neotrigonia,
		2 Mut_rostrata,
		3 Mut_dubia,
		4 Ano_trigonus,
		5 Ano_guanarensis,
		6 Mon_minuana,
		7 Eth_elliptica,
		8 Aco_rivoli,
		9 Hyr_depressa,
		10 Hyr_australis,
		11 Hyr_menziesi_1,
		12 Hyr_menziesi_2,
		13 Vel_angasi,
		14 Vel_ambiguus,
		15 Lor_rugata,
		16 Dipl_chilensis,
		17 Dipl_deceptus,
		18 Castalia,
		19 Mar_margaritifera,
		20 Cum_monodonta,
		21 Con_contradens,
		22 Gon_angulata,
		23 Trit_verrucosa,
		24 Qua_quadrula,
		25 Amb_plicata,
		26 Ell_dilatata,
		27 Ple_coccineum,
		28 Fus_flava,
		29 Tru_truncata,
		30 Act_carinata,
		31 Ptycho_fasciolaris,
		32 Vill_iris,
		33 Lig_recta,
		34 Lamp_cardium,
		35 Epi_triquetra,
		36 Las_compressa,
		37 Str_undulatus,
		38 Pyg_grandis,
		39 Ala_marginata,
		40 Unio_pictorum,
		41 Caf_caffra
		;
tree PAUP_1 = [&U] (1,(((((((((2,3),(((4,5),6),8)),7),((19,20),(((21,22),((36,((37,38),39)),(40,41))),((((23,24),(26,(27,28))),(29,((((30,34),35),32),(31,33)))),25)))),((11,12),((13,15),14))),9),10),(16,17)),18));
tree PAUP_2 = [&U] (1,(((((((((2,3),(((4,5),6),8)),7),((19,20),(((21,22),(((((23,24),(26,(27,28))),25),((((30,34),35),32),(31,33))),29)),((36,((37,38),39)),(40,41))))),((11,12),((13,15),14))),9),10),(16,17)),18));
tree PAUP_3 = [&U] (1,(((((((((2,3),(((4,5),6),8)),7),((19,20),(((21,22),((36,((37,38),39)),(40,41))),((((23,24),(26,(27,28))),((29,(((30,34),32),35)),(31,33))),25)))),((11,12),((13,15),14))),9),10),(16,17)),18));
tree PAUP_4 = [&U] (1,(((((((((2,3),(((4,5),6),8)),7),((19,20),(((21,22),((36,((37,38),39)),(40,41))),((((23,24),(26,(27,28))),(29,((((30,34),32),35),(31,33)))),25)))),((11,12),((13,15),14))),9),10),(16,17)),18));
tree PAUP_5 = [&U] (1,(((((((((2,3),(((4,5),6),8)),7),((19,20),(((21,22),(((((23,24),(26,(27,28))),25),((((30,34),35),32),(31,33))),29)),(((36,39),(37,38)),(40,41))))),((11,12),((13,15),14))),9),10),(16,17)),18));
tree PAUP_6 = [&U] (1,(((((((((2,3),(((4,5),6),8)),7),((19,20),(((21,22),(((((23,24),(26,(27,28))),25),(((30,34),(32,35)),(31,33))),29)),((36,((37,38),39)),(40,41))))),((11,12),((13,15),14))),9),10),(16,17)),18));
tree PAUP_7 = [&U] (1,(((((((((2,3),(((4,5),6),8)),7),((19,20),(((21,22),(((((23,24),(26,(27,28))),25),((((30,34),32),35),(31,33))),29)),((36,((37,38),39)),(40,41))))),((11,12),((13,15),14))),9),10),(16,17)),18));
tree PAUP_8 = [&U] (1,(((((((((2,3),((4,5),6)),(7,8)),((19,20),(((21,22),(((((23,24),(26,(27,28))),25),((((30,34),35),32),(31,33))),29)),((36,((37,38),39)),(40,41))))),((11,12),((13,15),14))),9),10),(16,17)),18));
tree PAUP_9 = [&U] (1,((((((((((2,3),((4,5),6)),8),7),((19,20),(((21,22),(((((23,24),(26,(27,28))),25),((((30,34),35),32),(31,33))),29)),((36,((37,38),39)),(40,41))))),((11,12),((13,15),14))),9),10),(16,17)),18));
tree PAUP_10 = [&U] (1,(((((((((2,3),((4,5),6)),(7,8)),((19,20),(((21,22),(((((23,24),(26,(27,28))),25),((((30,34),35),32),(31,33))),29)),(((36,39),(37,38)),(40,41))))),((11,12),((13,15),14))),9),10),(16,17)),18));
tree PAUP_11 = [&U] (1,((((((((((2,3),((4,5),6)),8),7),((19,20),(((21,22),(((((23,24),(26,(27,28))),25),((((30,34),35),32),(31,33))),29)),(((36,39),(37,38)),(40,41))))),((11,12),((13,15),14))),9),10),(16,17)),18));
tree PAUP_12 = [&U] (1,(((((((((2,3),(((4,5),6),8)),7),((19,20),(((21,22),(((((23,24),(26,(27,28))),25),(((30,34),(32,35)),(31,33))),29)),(((36,39),(37,38)),(40,41))))),((11,12),((13,15),14))),9),10),(16,17)),18));
tree PAUP_13 = [&U] (1,(((((((((2,3),(((4,5),6),8)),7),((19,20),(((21,22),(((((23,24),(26,(27,28))),25),((((30,34),32),35),(31,33))),29)),(((36,39),(37,38)),(40,41))))),((11,12),((13,15),14))),9),10),(16,17)),18));
tree PAUP_14 = [&U] (1,(((((((((2,3),((4,5),6)),(7,8)),((19,20),(((21,22),(((((23,24),(26,(27,28))),25),(((30,34),(32,35)),(31,33))),29)),((36,((37,38),39)),(40,41))))),((11,12),((13,15),14))),9),10),(16,17)),18));
tree PAUP_15 = [&U] (1,((((((((((2,3),((4,5),6)),8),7),((19,20),(((21,22),(((((23,24),(26,(27,28))),25),(((30,34),(32,35)),(31,33))),29)),((36,((37,38),39)),(40,41))))),((11,12),((13,15),14))),9),10),(16,17)),18));
tree PAUP_16 = [&U] (1,(((((((((2,3),((4,5),6)),(7,8)),((19,20),(((21,22),(((((23,24),(26,(27,28))),25),((((30,34),32),35),(31,33))),29)),((36,((37,38),39)),(40,41))))),((11,12),((13,15),14))),9),10),(16,17)),18));
tree PAUP_17 = [&U] (1,((((((((((2,3),((4,5),6)),8),7),((19,20),(((21,22),(((((23,24),(26,(27,28))),25),((((30,34),32),35),(31,33))),29)),((36,((37,38),39)),(40,41))))),((11,12),((13,15),14))),9),10),(16,17)),18));
tree PAUP_18 = [&U] (1,((((((((((2,3),((4,5),6)),8),7),((19,20),(((21,22),((36,((37,38),39)),(40,41))),(((((23,24),(26,(27,28))),25),((((30,34),35),32),(31,33))),29)))),((11,12),((13,15),14))),9),10),(16,17)),18));
tree PAUP_19 = [&U] (1,(((((((((2,3),((4,5),6)),(7,8)),((19,20),(((21,22),(((((23,24),(26,(27,28))),25),(((30,34),(32,35)),(31,33))),29)),(((36,39),(37,38)),(40,41))))),((11,12),((13,15),14))),9),10),(16,17)),18));
tree PAUP_20 = [&U] (1,(((((((((2,3),((4,5),6)),(7,8)),((19,20),(((21,22),(((((23,24),(26,(27,28))),25),((((30,34),32),35),(31,33))),29)),(((36,39),(37,38)),(40,41))))),((11,12),((13,15),14))),9),10),(16,17)),18));
tree PAUP_21 = [&U] (1,((((((((((2,3),((4,5),6)),8),7),((19,20),(((21,22),(((((23,24),(26,(27,28))),25),(((30,34),(32,35)),(31,33))),29)),(((36,39),(37,38)),(40,41))))),((11,12),((13,15),14))),9),10),(16,17)),18));
tree PAUP_22 = [&U] (1,((((((((((2,3),((4,5),6)),8),7),((19,20),(((21,22),(((((23,24),(26,(27,28))),25),((((30,34),32),35),(31,33))),29)),(((36,39),(37,38)),(40,41))))),((11,12),((13,15),14))),9),10),(16,17)),18));
tree PAUP_23 = [&U] (1,((((((((((2,3),((4,5),6)),8),7),((19,20),(((21,22),((36,((37,38),39)),(40,41))),(((((23,24),(26,(27,28))),25),(((30,34),(32,35)),(31,33))),29)))),((11,12),((13,15),14))),9),10),(16,17)),18));
tree PAUP_24 = [&U] (1,((((((((((2,3),((4,5),6)),8),7),((19,20),(((21,22),((36,((37,38),39)),(40,41))),(((((23,24),(26,(27,28))),25),((((30,34),32),35),(31,33))),29)))),((11,12),((13,15),14))),9),10),(16,17)),18));
tree PAUP_25 = [&U] (1,((((((((((2,3),((4,5),6)),8),7),((19,20),(((21,22),((36,((37,38),39)),(40,41))),((((((23,24),(26,(27,28))),25),((30,34),(32,35))),(31,33)),29)))),((11,12),((13,15),14))),9),10),(16,17)),18));
tree PAUP_26 = [&U] (1,((((((((((2,3),((4,5),6)),8),7),((19,20),(((21,22),((36,((37,38),39)),(40,41))),(((((23,24),(26,(27,28))),25),(31,33)),(29,(((30,34),32),35)))))),((11,12),((13,15),14))),9),10),(16,17)),18));
tree PAUP_27 = [&U] (1,(((((((((2,3),(((4,5),6),8)),7),((19,20),(((21,22),((36,((37,38),39)),(40,41))),((23,24),(25,((26,(27,28)),((29,31),((((30,34),35),32),33)))))))),((11,12),((13,15),14))),9),10),(16,17)),18));
End;