#NEXUS [written Thu Jul 14 00:04:02 SGT 2016 by Mesquite version 3.03 (build 702) at MesemiteAir.local/10.0.1.8 (William Piel)] BEGIN TAXA; TITLE Taxa; DIMENSIONS NTAX=48; TAXLABELS Tubiluchus_Priapulida Cricocosmia Aysheaia Siberion Onychodictyon_ferox Onychodictyon_gracilis Diania Xenusion Paucipodia Microdictyon Cardiodictyon Hallucigenia_sparsa Hallucigenia_fortis Hallucigenia_hongmeia Luolishania Collinsium Collins_monster_Burgess_Shale Collins_monster_Emu_Bay Acinocrinus Orstenotubulus Tritonychus Carbotubulus Antennacanthopodia Helenodora Euperipatoides_Onychophora Plicatoperipatus_Onychophora Ooperipatellus_Onychophora Actinarctus_Heterotardigrada Halobiotus_Eutardigrada Siberian_Orsten_tardigrade Megadictyon Jianshanopodia Hadranax Kerygmachela Pambdelurion Opabinia Anomalocaris_canadensis Peytoia_nathorsti Hurdia_victoria Aegirocassis_benmoulae Lyrarapax_unguispinus Schinderhannes Fuxianhuia Chengjiangocaris Leanchoilia Alalcomenaeus Misszhouia_longicaudata Kuamaia_lata ; END; BEGIN CHARACTERS; TITLE Character_Matrix; DIMENSIONS NCHAR=115; FORMAT DATATYPE = STANDARD GAP = - MISSING = ? SYMBOLS = " 0 1 2 3 4 5"; CHARSTATELABELS 1 Paired_appendages / absent present, 2 Anterior_region_covered_by_sclerites / absent present, 3 'Head shield (cephalic shield) formed by fused cephalic segments' / absent present, 4 'Isolated dorsal sclerite associated with eye-stalks' / isolated_dorsal_sclerite_absent_or_not_associated_with_eyestalks isolated_dorsal_sclerite_is_associated_with_eyestalks, 5 Shape_of_dorsal_isolated_sclerite / oval_or_rounded elongate triangular, 6 Degree_of_attachment_of_dorsal_isolated_sclerite_on_head / broad_attachment_to_cephalic_region narrow_attachment_to_anterior_edge_of_cephalic_region, 7 'Isolated lateral sclerites, forming tripartite carapace' / absent present, 8 Anterior_trunk_flexure_in_coronal_plane / orientation_of_mouth_is_fixed_relative_to_main_trunk 'flexible anterior trunk allowing mouth’s dorsal-ventral orientation to be independent of main trunk axis', 9 Swelling_of_anteriormost_trunk / 'anteriormost trunk contiguous with posterior trunk; no swollen ‘head’' 'anteriormost trunk elliptical, substantially wider than adjacent trunk', 10 'Spine-like cuticular projections on anterior region (cirri)' / absent present, 11 Mouth_opening_orientation / terminal ventral posterior, 12 Appendages_anterior_to_mouth_opening / no_appendages_anterior_to_mouth_opening one_or_more_appendage_pairs_anterior_to_mouth_opening, 13 'Pre-oral chamber' / absent present, 14 Radially_arranged_circumoral_structures / absent present, 15 Differentiated_circumoral_structures / 'undifferentiated plates (e.g. Pambdelurion)' 'differentiation of three or four enlarged plates (i.e. Radiodonta)', 16 Spinose_projections_from_inner_face_of_circumoral_structures / proximal_surface_with_single_projection proximal_surface_with_multiple_spines, 17 Pharynx_differentiated_from_midgut / not_differentiated differentiated, 18 Pharynx_eversible / permanently_inverted completely_eversible, 19 Sclerotized_pharyngeal_‘teeth’ / absent present, 20 Nature_of_pharyngeal_teeth_or_aciculae / 'spinose/acicular: each tooth has a single point' 'multiple cusps: each tooth has multiple tips, perhaps expressed as denticles or serrations', 21 Arrangement_of_pharyngeal_teeth_or_aciculae / uniform_distribution_around_pharynx limited_number_of_longitudinal_rows_or_series, 22 Eyes / absent present, 23 Eye_attachment / eye_sessile eye_stalked, 24 Type_of_eyes / 'ocellus-like or pigment spots ' 'multiple visual units (including compound eyes) ', 25 'Sclerotized post-ocular (post-protocerebral) body appendages with arthrodial membranes' / 'not sclerotized; arthrodial membranes absent (‘lobopodous’)' 'sclerotized; arthrodial membranes present (‘arthropodized’)', 26 'Pre-ocular (protocerebral) limb pair, structurally differentiated from trunk appendages' / 'pre-ocular limb pair absent or not differentiated from other limbs' 'distinct pre-ocular limb pair', 27 'Sclerotization of pre-ocular (protocerebral) limb pair ' / not_sclerotized sclerotized, 28 'Pre-ocular (protocerebral) limb pair with arthrodial membranes ' / absent present, 29 'Nature of post-ocular lobopodous inner branch ' / 'cylindrical/subconical appendage' laterally_expanded_swimming_flap, 30 Deutocerebral_limb_pair_structurally_differentiated_from_trunk_appendages / 'undifferentiated, or differentiated in size only' structurally_differentiated, 31 'Nature of sclerotized first post-ocular (deutocerebral) appendage' / antenniform_with_distinct_podomeres 'short great-appendage', 32 'Nature of lobopodous first post-ocular (deutocerebral) appendage' / ambulatory sensorial 'masticatory, with sclerotized jaw', 33 Inner_blade_of_deutocerebral_jaw_with_diastema / absent present, 34 'Nature of lobopodous second post-ocular (tritocerebral) appendage' / undifferentiated specialized_papilla, 35 'Nature of arthropodized second post-ocular (tritocerebral) appendage' / ambulatory_limb_with_distinct_podomeres 'specialized post-antennal appendage', 36 'Position of pre-ocular (protocerebral) appendage pair' / lateral ventral terminal, 37 'Pre-ocular (protocerebral) appendages directly adjacent to one another' / 'pre-ocular appendages not directly adjacent' 'pre-ocular appendages adjacent to one another, with or without physical fusion', 38 'Pre-ocular (protocerebral) appendages mechanically fused' / 'pre-ocular appendages adjacent but not mechanically fused' 'pre-ocular appendages are mechanically fused to form a single element', 39 'Extent of pre-ocular (protocerebral) appendage fusion' / 'locational basal only, with separate distal elements ' fused_into_a_reduced_labrum_, 40 'Spines/spinules on pre-ocular (protocerebral) appendage' / absent 'present (anomalocaridids, gilled lobopodians, certain lobopodians)', 41 'Number of spine/spinule series on pre-ocular (protocerebral) frontal appendage' / 'one series (e.g. Aysheaia, Kerygmachela, Opabinia, Hurdia, Peytoia)' 'two series (e.g. Anomalocaris, Onychodictyon ferox)', 42 'Coplanar spine/spinule series in pre-ocular (protocerebral) frontal appendages' / 'no (as in Radiodonta)' 'yes (as in Onychodictyon ferox)', 43 Multifurcate_distal_termination_of_protocerebral_appendage / absent present, 44 Epidermal_segmentation / absent present, 45 Dorsal_integument_sclerotized_and_connected_by_arthrodial_membranes / absent present, 46 Sternites_connected_by_arthrodial_membranes / absent_ present, 47 Annulations / absent present, 48 Annulation_distribution / limbs_only_ trunk_and_limbs_, 49 Anterior_projection_of_trunk_lacking_annulations / annulations_continue_for_full_length_of_trunk differentiated_anterior_region_of_trunk_lacking_annulations, 50 Organization_of_trunk_annulation / homonomous heteronomous, 51 Branching_of_annular_rings / unbranched branched, 52 Metamerically_arranged_dorsolateral_epidermal_specializations / absent present, 53 Nature_of_paired_epidermal_specialization / epidermal_depressions epidermal_evaginations, 54 Proportions_of_epidermal_trunk_evaginations / 'wider than tall (e.g. nodes or plates)' 'taller than wide (e.g. spines)', 55 Trunk_epidermal_evaginations_with_acute_distal_termination / absent present, 56 Acute_distal_termination_in_epidermal_evagination_is_curved / straight curved, 57 Sclerotization_of_epidermal_evaginations / epidermal_evaginations_not_sclerotized epidermal_evaginations_sclerotized, 58 Dorsal_trunk_sclerite_ornament / 'net-like' scaly, 59 Sclerites_consist_of_a_stack_of_constituent_elements / sclerites_comprise_single_element sclerites_comprise_stacked_elements, 60 Maximum_number_of_primary_dorsal_epidermal_specializations_above_each_leg_pair / one two three four five seven, 61 ‘Secondary’_structures_in_dorsal_epidermal_specializations / absent present, 62 Size_of_dorsal_epidermal_specialisations_consistent / each_group_of_dorsal_elements_of_equivalent_size size_of_dorsal_elements_varies_between_groups, 63 Spacing_of_epidermal_specializations / regular variable, 64 Papillae_on_trunk_annulations / absent_ present, 65 'Serially repeated mid-gut glands' / absent 'reniform, submillimetric lamellar', 66 Differentiated_anterior_trunk / trunk_of_uniform_construction 'anterior trunk differentiated from posterior trunk by abrupt change in thickness, armature and appendage construction', 67 Trunk_exites / absent present, 68 Form_of_exite / lateral_lobes simple_oval_paddle_with_marginal_spines bipartite_shaft_with_lamellar_setae_, 69 'Dorsal flaps / exites fused with endopod to form biramous appendage' / not_fused fused, 70 'Exites (= lanceolate dorsal blades) associated with dorsolateral flaps' / absent present, 71 'Exite (=setal blade) distribution' / confined_laterally present_dorsally, 72 'Antero-posteriorly compressed protopodite with gnathobasic endites in post-deutocerebral appendage pair' / absent present, 73 'Secondary structures on non-sclerotized (lobopodous) limbs' / absent present, 74 Nature_of_secondary_structure / 'spines/setae' appendicules, 75 Length_of_spines_on_secondary_structure / 'short / equant' 'needle-like', 76 'Papillae on non-sclerotized (lobopodous) limbs' / absent present, 77 Papillae_with_terminal_spine / spine_absent spine_present, 78 'Finger-like elements in distal tip of limbs' / absent present, 79 Terminal_claws_on_trunk_limbs / absent present, 80 Terminal_claws_with_multiple_branches / absent present, 81 Number_of_claws_on_undifferentiated_trunk_limbs / one two three four seven, 82 Nature_of_claws_on_each_trunk_limb / claws_on_single_limb_all_identical_ claws_on_single_limb_differentiated, 83 Differentiated_distal_foot_in_lobopodous_trunk_limbs / absent present, 84 Strengthening_rays_in_lateral_flaps / absent present, 85 Posterior_tapering_of_lateral_flaps / absent present, 86 Hypertrophied_set_of_anterior_body_flaps / absent present, 87 Anterior_flaps_reduced / anterior_flaps_present anterior_flaps_reduced_in_size, 88 Number_of_lobopodous_limbs_on_differentiated_anterior_trunk / two three five six, 89 Nature_of_lobopodous_limbs_on_differentiated_anterior_trunk / 'slender, simple' cirrate, 90 Appendages_comprise_15_or_more_podomeres / Fewer_than_15_podomeres 15_or_more_podomeres, 91 Limbless_posterior_extension_of_the_lobopodous_trunk / absent 'present: tubular portion of the body extends beyond the last observable appendage pair', 92 Posterior_tagma_composed_of_three_paired_lateral_flaps / absent present, 93 Posteriormost_pair_of_trunk_appendages_structurally_differentiated / undifferentiated differentiated, 94 Nature_of_differentiated_posteriormost_appendages / appendicular_tail 'partially fused/reduced walking legs', 95 Nature_of_appendicular_tail / tail_rami tail_flaps, 96 Direction_of_claws_on_posteriormost_appendage_pair / Same_direction_as_claws_on_other_appendages rotated_anteriad, 97 Ventral_nerve_cord_with_paired_ganglia / absent present, 98 Dorsal_condensed_brain / absent present, 99 Number_of_neuromeres_integrated_into_the_dorsal_condensed_brain / one_ two three_, 100 Mouth_innervation_relative_to_brain_neuromeres / protocerebral_innervation deutocerebral_innervation innervation_from_multiple_neuromeres tritocerebral_innervation, 101 'Ventral nerve cord (VNC) paired' / unpaired paired, 102 VNC_with_morphologically_discrete_condensed_hemiganglia_connected_by_medial_commissures / hemiganglia_absent morphologically_discrete_condensed_hemiganglia_connected_by_medial_commissures, 103 Paired_nerve_cord_lateralized / 'absent (Alalcomenaeus, Fuxianhuia, Tardigrada)' 'present (Onychophora)', 104 Paired_nerve_cord_bears_medial_interpedal_commissures / medial_interpedal_commissures_absent medial_interpedal_commissures_present, 105 Regularly_spaced_peripheral_nerves_along_the_entire_length_of_the_nerve_cord / 'absent, or not occurring regularly along entire length of nerve cord' present_along_entire_length_of_nerve_cord, 106 Nerve_cord_has_orthogonal_organization / not_orthogonally_organized orthogonally_organized, 107 Orthogonal_nerve_cord_has_complete_ring_commissures / ring_commissures_incomplete_or_absent complete_ring_commissures, 108 Segmental_leg_nerves_shifted_anteriorly_relative_to_appendages / not_shifted_anteriorly shifted_anteriorly, 109 Segmental_leg_nerves_paired / unpaired paired, 110 Stomatogastric_ganglion / absent present, 111 Heart / absent present, 112 Skeletal_musculature / peripheral_longitudinal_and_circular_muscle metamerically_arranged_skeletal_muscle, 113 Longitudinal_peripheral_musculature / absent present, 114 Circular_peripheral_musculature / absent present, 115 Circular_musculature_inside_longitudinal_musculature / circular_muscles_inside_longitudinal longitudinal_muscles_inside_circular ; MATRIX Tubiluchus_Priapulida 00-----0000-0100111100---------------------00-1-1000------0----100------------------------------00--00--111--000111 Cricocosmia 00-----0000-0100111?00---------------------00-1-1001100-1001-00100------------------------------???????????????0??? Aysheaia 10-----0000-0100?0???0--010-00-0-0-00--10-100-111000------0----1000-----1000-010400-------0-11-1???????????????0??? Siberion 10-----0000-0100?0???0--010-00-0-0-010-????00-11?000------?----1?00-----???0-??????-------?-??????????????????????? Onychodictyon_ferox 10-----0000-0????0???100010-00-0-0-00--111000-111101101010?1-001000-----11-0-010110-------0-11-1??????????????????? Onychodictyon_gracilis 10-----??00-0????0??????0???0?-?-0-????????00-110?0110??1??1-0010?0-----???0-0101?0----??-1-11-0??????????????????? Diania 10-----0000-?????0???0--00--00-0-0-00--0---00-110101100-0??0-001000-----1000-0?---0-------1-0--???????????????????? Xenusion 10-----?00???????????0--00--00-0-0-00--????00-11?101100-0??1-001?00-----1??????????-------1-0--???????????????????? Paucipodia 10-----0000-?????01??0--00--00-0-0-00--0---00-110000------?----0000-----0--0-010100-------1-0--???????????????????? Microdictyon 10-----1000-?????0???0--00--00-0-0-00--0---00-111101100-10?1-000000-----0--0-0101?0-------1-0--0??????????????????? Cardiodictyon 10-----110{0 1}??????0???10?0???0?-??0-00--0---00-111101100-10?1-000000-----0--0-0101?0-------1-0--0??????????????????? Hallucigenia_sparsa 10-----1100-11001010110000--00-{0 1}-0-00--0---00-0----111111111000-010-----0--0-010100----10-0-0--0??????????????????? Hallucigenia_fortis 10-----1100-?????0???10?00--00-{0 1}-0-00--0---00-1111?111111??10000010-----0--0-0101?0----00-?-0--0??????????????????? Hallucigenia_hongmeia 1???????????????????????0???0?-??0-????????00-11?1?1111110?10100??0-----0--0-0100-0----??-1-0--???????????????????? Luolishania 1100---?100-?????0???100010-00-{0 1}-0-00--0---00-11110111111??20111010-----101100100-0----21-1-0--0??????????????????? Collinsium 1100---1000-?????????0--010-00-{0 1}-0-00--0---00-110101111110140111010-----1010-0100-0----31-1-0--0??????????????????? Collins_monster_Burgess_Shale 1???????????????????????0???00-{0 1}-0-????????00-11?10111111????????10-----101????????----31-?-??????????????????????? Collins_monster_Emu_Bay 110?????????????????????0???0?-{0 1}-0-????????00-11?10111111??201???10-----1010-0100-0----21-????????????????????????? Acinocrinus 1???????????????????????0???00-{0 1}-0-????????00-11?10111111??511??010-----101????????----21-?-??????????????????????? Orstenotubulus 1???????????????????????0???0?-???-????????00-11?11111?????101?1??0-----0--11??????----??-?-??????????????????????? Tritonychus 1???????????????????????0???0?-???-????????00-11??1????????????1??0-----0--1101?200----????????????????????????01?? Carbotubulus 1???????????????????????0???0?-???-????????00-0----????????????-?10-----0--0-??????----??-0-??-????????????????0??? Antennacanthopodia 10-----?00???????????100010-01-1-0-00--0---00-1????0------?----??00-----0--1?00-----------1-0---??????????????????? Helenodora 10-----?00??????????????010-0?-??1-00--0---00-?????0------?----10?0-----0--1?01010?----??-?-??????????????????????? Euperipatoides_Onychophora 10-----0001110--100--100010-01-201-00--0---00-110010------1----1000-----0--11010101-------1-0--00112101111101010111 Plicatoperipatus_Onychophora 10-----0001110--100--100010-01-211-00--0---00-110010------1----1000-----0--11010101-------1-0--00112101111101010111 Ooperipatellus_Onychophora 10-----0001110--100--100010-01-211-00--0---00-110010------1----1000-----0--11010101-------1-0--00112101111101010111 Actinarctus_Heterotardigrada 1100---00110010010100100011000-0-0-10------00-0----1100-100??---000-----0--0-110310-------0-11-11100110111011?-100- Halobiotus_Eutardigrada 10-----0000-010010100100011000-0-0-20------00-0----10-----0??---000-----0--0-111110-------0-11-111001101110111-100- Siberian_Orsten_tardigrade 10-----0000-0100????????0???0?-???-????????00-0----???--?????---?00-----0--0-011110-------0-1{1 2}-???????????????????? Megadictyon 10-----?00???1???0???0--010-00-0-0-00--10-100-11?0?0------?----0100-----11-0-0????0-------?-??????????????????????? Jianshanopodia 10-----0000-01??101100--010-00-0-0-0???10-?00-11?100------?----0100-----11-0-0????0-------0-101-??????????????????? Hadranax 1???????????????????????0???0?-???-????????00-11?101100-0-?3--01?00-----0--10?????0-------?-??????????????????????? Kerygmachela 10-----0000-0100?0??????010-00-0-0-010-10-100-110101100-0-?3-?011010010-0--0-00---00000---00100-???????????????0??? Pambdelurion 10-----000100100?0???0--010-00-0-0-110-10-?00-1????????????--?-?1010010-0--0-00---00000---?????????????????????110- Opabinia 10-----000210????0???111010-00-0-0-111010-110-0----0------------1010011-0--0-00---00000---?1101-??????????????????? Anomalocaris_canadensis 11010000?011011110???111011110-0-0-110-110100-0----0------------1010001-0--0-00----1101---01101-???????????????1??? Peytoia_nathorsti 11011000?0110111?0???111011110-0-0-110-10-100-0----0------------1010011-0--0-00----1101---000---??????????????????? Hurdia_victoria 11011010?011011110110111011110-0-0-1???10-1?0-0----0------------?010011-0--0-00----1001---00101???????????????????? Aegirocassis_benmoulae 11011010?0?10???????????011110-0-0-1???10-100-0----0------------?010011-0--0-00----110?---000---??????????????????? Lyrarapax_unguispinus 11010000?01101???????111011110-0-0-110-10-100-0----0------------0010001-0--0-00----?111---01101-?10011?????????1??? Schinderhannes 1??????0?01101???????1110111??-0-0-110-110?????????????????????????????-?????????????1?---00101-??????????????????? Fuxianhuia 110101-0--2100--?0???1111110-10---11111----110------------------0-111-00-----00----------1--101-?12111????????1100- Chengjiangocaris 110101-0--2100--?0???1111110-10---11111----110------------------0-111-00-----00----------1--101-1?????0?1?????????? Leanchoilia 1110---0--2100--?0???1111110-11---01111----11?------------0-----1-111-01-----010{0 2}?-------0--0---??????????????????? Alalcomenaeus 1110---0--2100--?0???11111??-11---01111----11?------------0-----1-111-01-----0100--------0--0---112111000--???????? Misszhouia_longicaudata 111101-0--2100--?0???1111110-10---01111----111------------0-----1-121-01-----0100--------0--0---???????????????1??? Kuamaia_lata 111101-0--2100--?0???1111110-10---01111----111------------0-----1-121-01-----01021-------0--0---???????????????1??? ; END; BEGIN ASSUMPTIONS; TYPESET * UNTITLED = unord: 1 - 115; END; BEGIN MESQUITECHARMODELS; ProbModelSet * UNTITLED = 'Mk1 (est.)': 1 - 115; END; BEGIN TREES; Title Results; LINK Taxa = Taxa; TRANSLATE [0] 1 Tubiluchus_Priapulida, [1] 2 Cricocosmia, [2] 3 Aysheaia, [3] 4 Siberion, [4] 5 Onychodictyon_ferox, [5] 6 Onychodictyon_gracilis, [6] 7 Diania, [7] 8 Xenusion, [8] 9 Paucipodia, [9] 10 Microdictyon, [10] 11 Cardiodictyon, [11] 12 Hallucigenia_sparsa, [12] 13 Hallucigenia_fortis, [13] 14 Hallucigenia_hongmeia, [14] 15 Luolishania, [15] 16 Collinsium, [16] 17 Collins_monster_Burgess_Shale, [17] 18 Collins_monster_Emu_Bay, [18] 19 Acinocrinus, [19] 20 Orstenotubulus, [20] 21 Tritonychus, [21] 22 Carbotubulus, [22] 23 Antennacanthopodia, [23] 24 Helenodora, [24] 25 Euperipatoides_Onychophora, [25] 26 Plicatoperipatus_Onychophora, [26] 27 Ooperipatellus_Onychophora, [27] 28 Actinarctus_Heterotardigrada, [28] 29 Halobiotus_Eutardigrada, [29] 30 Siberian_Orsten_tardigrade, [30] 31 Megadictyon, [31] 32 Jianshanopodia, [32] 33 Hadranax, [33] 34 Kerygmachela, [34] 35 Pambdelurion, [35] 36 Opabinia, [36] 37 Anomalocaris_canadensis, [37] 38 Peytoia_nathorsti, [38] 39 Hurdia_victoria, [39] 40 Aegirocassis_benmoulae, [40] 41 Lyrarapax_unguispinus, [41] 42 Schinderhannes, [42] 43 Fuxianhuia, [43] 44 Chengjiangocaris, [44] 45 Leanchoilia, [45] 46 Alalcomenaeus, [46] 47 Misszhouia_longicaudata, [47] 48 Kuamaia_lata; TREE piwe_k_equal = (1,(2,(3,4,5,6,7,8,9,10,11,13,14,20,21,23,24,25,26,27,33,34,35,(12,22),(15,16,17,18,19),(28,29,30),(31,32),((36,((43,44),((45,46),(47,48)))),(37,38,39,40,41,42))))); TREE xpiwe_k_equal = (1,(2,(3,4,5,6,7,8,9,10,11,13,14,20,21,23,24,25,26,27,33,34,35,(12,22),(15,16,17,18,19),(28,29,30),(31,32),((36,((43,44),((45,46),(47,48)))),(37,38,39,40,41,42))))); TREE piwe_k_259.4 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),((37,(41,42)),(38,(39,40))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_259.4 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),((37,(41,42)),(38,(39,40))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_159.5 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_159.5 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_117.3 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_117.3 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_93.12 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_93.12 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_77.20 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),((37,(41,42)),(38,(39,40))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_77.20 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(39,(40,(38,(37,(41,42))))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_65.84 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(30,(28,29)))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_65.84 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_57.29 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_57.29 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_50.59 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(30,(28,29)))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_50.59 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_45.19 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_45.19 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_40.74 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),((37,(41,42)),(38,(39,40))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_40.74 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),((37,(41,42)),(38,(39,40))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_37.01 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_37.01 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),((37,(41,42)),(38,(39,40))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_33.83 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_33.83 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_31.09 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_31.09 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_28.71 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_28.71 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(30,(28,29)))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_26.61 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_26.61 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_24.76 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_24.76 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),((37,(41,42)),(38,(39,40))))))),(31,32))),(5,(30,(28,29)))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_23.10 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(39,(40,(38,(37,(41,42))))))))),(31,32))),(5,(30,(28,29)))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_23.10 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_21.62 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_21.62 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_20.28 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_20.28 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_19.07 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_19.07 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_17.96 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(39,(40,(38,(37,(41,42))))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_17.96 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_16.95 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(39,(40,(38,(37,(41,42))))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_16.95 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),((37,(41,42)),(38,(39,40))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_16.03 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_16.03 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_15.17 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_15.17 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(39,(40,(38,(37,(41,42))))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_14.39 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(30,(28,29)))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_14.39 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),((37,(41,42)),(38,(39,40))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_13.66 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_13.66 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_12.99 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),((37,(41,42)),(38,(39,40))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_12.99 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_12.36 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_12.36 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_11.78 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_11.78 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_11.23 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(39,(40,(38,(37,(41,42))))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_11.23 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_10.72 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(39,(40,(38,(37,(41,42))))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_10.72 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_10.24 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(39,(40,(38,(37,(41,42))))))))),(31,32))),(5,(28,(29,30)))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_10.24 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_9.797 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),((37,(41,42)),(38,(39,40))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_9.797 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_9.375 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_9.375 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(39,(40,(38,(37,(41,42))))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_8.978 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_8.978 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_8.603 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_8.603 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),((37,(41,42)),(38,(39,40))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_8.249 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),((37,(41,42)),(38,(39,40))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_8.249 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),((37,(41,42)),(38,(39,40))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_7.914 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_7.914 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_7.598 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_7.598 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_7.297 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_7.297 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(39,(40,(38,(37,(41,42))))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_7.013 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_7.013 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_6.743 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_6.743 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_6.486 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_6.486 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_6.242 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_6.242 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_6.010 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_6.010 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),((37,(41,42)),(38,(39,40))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_5.788 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_5.788 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(39,(40,(38,(37,(41,42))))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_5.577 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_5.577 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_5.376 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_5.376 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_5.183 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_5.183 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),((37,(41,42)),(38,(39,40))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_5.000 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(39,(40,(38,(37,(41,42))))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_5.000 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_4.824 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_4.824 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(39,(40,(38,(37,(41,42))))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_4.656 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_4.656 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_4.495 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_4.495 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_4.341 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_4.341 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_4.193 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_4.193 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_4.051 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(39,(40,(38,(37,(41,42))))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_4.051 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_3.916 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_3.916 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_3.785 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,(29,30)))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_3.785 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_3.660 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_3.660 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),((37,(41,42)),(38,(39,40))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_3.540 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),((37,(41,42)),(38,(39,40))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_3.540 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_3.424 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),((37,(41,42)),(38,(39,40))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_3.424 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),((37,(41,42)),(38,(39,40))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_3.313 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(39,(40,(38,(37,(41,42))))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_3.313 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(39,(40,(38,(37,(41,42))))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_3.207 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_3.207 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(39,(40,(38,(37,(41,42))))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_3.104 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_3.104 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_3.005 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_3.005 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_2.910 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_2.910 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_2.818 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_2.818 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_2.730 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_2.730 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_2.645 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_2.645 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),((37,(41,42)),(38,(39,40))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_2.563 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_2.563 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_2.484 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),((37,(41,42)),(38,(39,40))))))),(31,32))),(5,(30,(28,29)))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_2.484 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_2.407 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(39,(40,(38,(37,(41,42))))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_2.407 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),((37,(41,42)),(38,(39,40))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_2.334 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_2.334 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_2.263 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_2.263 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(39,(40,(38,(37,(41,42))))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_2.194 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_2.194 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_2.128 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_2.128 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_2.064 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),((37,(41,42)),(38,(39,40))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_2.064 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_2.002 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_2.002 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_1.943 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_1.943 = (1,(2,(3,(((33,((4,(34,(35,((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(5,(28,29,30))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_1.885 = (1,(2,(3,((5,((4,33,34,(35,((28,(29,30)),((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_1.885 = (1,(2,(3,((5,((4,33,34,(35,((28,(29,30)),((36,((43,44),((45,46),(47,48)))),(39,(40,(38,(37,(41,42))))))))),(31,32))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_1.829 = (1,(2,(3,((5,((4,33,(34,(35,((28,(29,30)),((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42)))))))),(31,32))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_1.829 = (1,(2,(3,((5,((4,33,34,(35,((28,(29,30)),((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_1.775 = (1,(2,(3,((5,((4,33,34,(35,((28,(29,30)),((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_1.775 = (1,(2,(3,((5,((4,33,34,(35,((28,(29,30)),((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_1.723 = (1,(2,(3,((5,((4,33,34,(35,((28,(29,30)),((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_1.723 = (1,(2,(3,((5,((4,33,(34,(35,((28,(29,30)),((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42)))))))),(31,32))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_1.673 = (1,(2,(3,((5,((4,33,34,(35,((28,(29,30)),((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_1.673 = (1,(2,(3,((5,((4,33,34,(35,((28,(29,30)),((36,((43,44),((45,46),(47,48)))),((37,(41,42)),(38,(39,40))))))),(31,32))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_1.624 = (1,(2,(3,((5,((4,33,34,(35,((28,(29,30)),((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_1.624 = (1,(2,(3,((5,((4,33,34,(35,((28,(29,30)),((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_1.577 = (1,(2,(3,((5,((4,33,34,(35,((28,(29,30)),((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_1.577 = (1,(2,(3,((5,((4,33,34,(35,((28,(29,30)),((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_1.531 = (1,(2,(3,((5,((4,33,34,(35,((28,(29,30)),((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_1.531 = (1,(2,(3,((5,((4,33,34,(35,((28,(29,30)),((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_1.487 = (1,(2,(3,((5,((4,33,34,(35,((28,(29,30)),((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_1.487 = (1,(2,(3,((5,((4,33,34,(35,((28,(29,30)),((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_1.444 = (1,(2,(3,((5,((4,33,34,(35,((28,(29,30)),((36,((43,44),((45,46),(47,48)))),((37,(41,42)),(38,(39,40))))))),(31,32))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_1.444 = (1,(2,(3,((5,((4,33,34,(35,((28,(29,30)),((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_1.402 = (1,(2,(3,((5,((4,33,34,(35,((28,(29,30)),((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_1.402 = (1,(2,(3,((5,((4,33,34,(35,((28,(29,30)),((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_1.362 = (1,(2,(3,((5,((4,33,34,(35,((28,(29,30)),((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_1.362 = (1,(2,(3,((5,((4,33,34,(35,((28,(29,30)),((36,((43,44),((45,46),(47,48)))),(39,(40,(38,(37,(41,42))))))))),(31,32))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_1.322 = (1,(2,(3,((5,((4,33,34,(35,((28,(29,30)),((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_1.322 = (1,(2,(3,((5,((4,33,34,(35,((28,(29,30)),((36,((43,44),((45,46),(47,48)))),((37,(41,42)),(38,(39,40))))))),(31,32))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_1.284 = (1,(2,(3,((5,((4,33,34,(35,((28,(29,30)),((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_1.284 = (1,(2,(3,((5,((4,33,(34,(35,((28,(29,30)),((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42)))))))),(31,32))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_1.246 = (1,(2,(3,((5,((4,33,34,(35,((28,(29,30)),((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_1.246 = (1,(2,(3,((5,((4,33,34,(35,((28,(29,30)),((36,((43,44),((45,46),(47,48)))),(39,(40,(38,(37,(41,42))))))))),(31,32))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_1.209 = (1,(2,(3,((5,((4,33,34,(35,((28,(29,30)),((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_1.209 = (1,(2,(3,((5,((4,33,34,(35,((28,(29,30)),((36,((43,44),((45,46),(47,48)))),(39,(40,(38,(37,(41,42))))))))),(31,32))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_1.173 = (1,(2,(3,((5,((4,33,34,(35,((28,(29,30)),((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_1.173 = (1,(2,(3,((5,((4,33,34,(35,((28,(29,30)),((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_1.137 = (1,(2,(3,((5,((4,33,34,(35,((28,(29,30)),((36,((43,44),((45,46),(47,48)))),(39,(40,(38,(37,(41,42))))))))),(31,32))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_1.137 = (1,(2,(3,((5,((4,33,34,(35,((28,(29,30)),((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_1.100 = (1,(2,(3,((5,((4,33,34,(35,((28,(29,30)),((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_1.100 = (1,(2,(3,((5,((4,33,34,(35,((28,(29,30)),((36,((43,44),((45,46),(47,48)))),((37,(41,42)),(38,(39,40))))))),(31,32))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE piwe_k_1.061 = (1,(2,(3,((5,((4,33,34,(35,((28,(29,30)),((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); TREE xpiwe_k_1.061 = (1,(2,(3,((5,((4,33,34,(35,((28,(29,30)),((36,((43,44),((45,46),(47,48)))),(38,39,40,(37,(41,42))))))),(31,32))),(6,(((7,8),(9,(10,(11,(13,(12,22),(14,(15,16,17,18,19))))))),(20,21,23,24,25,26,27))))))); END; BEGIN TREES; Title Consensus; LINK Taxa = Taxa; [!Parameters: Majority-Rule Consensus of trees from Stored Trees] TRANSLATE [0] 1 Tubiluchus_Priapulida, [1] 2 Cricocosmia, [2] 3 Aysheaia, [3] 4 Siberion, [4] 5 Onychodictyon_ferox, [5] 6 Onychodictyon_gracilis, [6] 7 Diania, [7] 8 Xenusion, [8] 9 Paucipodia, [9] 10 Microdictyon, [10] 11 Cardiodictyon, [11] 12 Hallucigenia_sparsa, [12] 13 Hallucigenia_fortis, [13] 14 Hallucigenia_hongmeia, [14] 15 Luolishania, [15] 16 Collinsium, [16] 17 Collins_monster_Burgess_Shale, [17] 18 Collins_monster_Emu_Bay, [18] 19 Acinocrinus, [19] 20 Orstenotubulus, [20] 21 Tritonychus, [21] 22 Carbotubulus, [22] 23 Antennacanthopodia, [23] 24 Helenodora, [24] 25 Euperipatoides_Onychophora, [25] 26 Plicatoperipatus_Onychophora, [26] 27 Ooperipatellus_Onychophora, [27] 28 Actinarctus_Heterotardigrada, [28] 29 Halobiotus_Eutardigrada, [29] 30 Siberian_Orsten_tardigrade, [30] 31 Megadictyon, [31] 32 Jianshanopodia, [32] 33 Hadranax, [33] 34 Kerygmachela, [34] 35 Pambdelurion, [35] 36 Opabinia, [36] 37 Anomalocaris_canadensis, [37] 38 Peytoia_nathorsti, [38] 39 Hurdia_victoria, [39] 40 Aegirocassis_benmoulae, [40] 41 Lyrarapax_unguispinus, [41] 42 Schinderhannes, [42] 43 Fuxianhuia, [43] 44 Chengjiangocaris, [44] 45 Leanchoilia, [45] 46 Alalcomenaeus, [46] 47 Misszhouia_longicaudata, [47] 48 Kuamaia_lata; TREE 'Majority-Rule' = (1,(2,(3,((6,((20,21,23,24,25,26,27)[%consensusFrequency = 0.99 ],((7,8)[%consensusFrequency = 0.99 ],(9,(10,(11,(13,(12,22)[%consensusFrequency = 1 ],(14,(15,16,17,18,19)[%consensusFrequency = 1 ])[%consensusFrequency = 0.99 ])[%consensusFrequency = 0.99 ])[%consensusFrequency = 0.99 ])[%consensusFrequency = 0.99 ])[%consensusFrequency = 0.99 ])[%consensusFrequency = 0.99 ])[%consensusFrequency = 0.99 ])[%consensusFrequency = 0.99 ],((5,(28,29,30)[%consensusFrequency = 1 ])[%consensusFrequency = 0.79 ],(33,((31,32)[%consensusFrequency = 1 ],(4,(34,(35,((38,39,40,(37,(41,42)[%consensusFrequency = 0.99 ])[%consensusFrequency = 0.99 ])[%consensusFrequency = 1 ],(36,((43,44)[%consensusFrequency = 1 ],((45,46)[%consensusFrequency = 1 ],(47,48)[%consensusFrequency = 1 ])[%consensusFrequency = 1 ])[%consensusFrequency = 1 ])[%consensusFrequency = 1 ])[%consensusFrequency = 1 ])[%consensusFrequency = 0.79 ])[%consensusFrequency = 0.79 ])[%consensusFrequency = 0.79 ])[%consensusFrequency = 0.79 ])[%consensusFrequency = 0.79 ])[%consensusFrequency = 0.99 ])[%consensusFrequency = 0.99 ])[%consensusFrequency = 1 ])[%consensusFrequency = 1 ])[%consensusFrequency = 1 ] [% ] [% setBetweenBits = selected setBetweenDouble = consensusFrequency ]; END; Begin MESQUITE; MESQUITESCRIPTVERSION 2; TITLE AUTO; tell ProjectCoordinator; timeSaved 1468425842465; getEmployee #mesquite.minimal.ManageTaxa.ManageTaxa; tell It; setID 0 1220829985951061669; endTell; getEmployee #mesquite.charMatrices.ManageCharacters.ManageCharacters; tell It; setID 0 8421533910499541586; mqVersion 303; checksumv 0 3 4208547866 null getNumChars 115 numChars 115 getNumTaxa 48 numTaxa 48 short true bits 2305843009213694015 states 63 sumSquaresStatesOnly 7115.0 sumSquares -4.150517416584649E19 longCompressibleToShort false usingShortMatrix true NumFiles 1 NumMatrices 1; mqVersion; endTell; getWindow; tell It; suppress; setResourcesState true false 227; setPopoutState 400; setExplanationSize 0; setAnnotationSize 0; setFontIncAnnot 0; setFontIncExp 0; setSize 1062 644; setLocation 8 23; setFont SanSerif; setFontSize 10; getToolPalette; tell It; endTell; setActive; desuppress; endTell; getEmployee #mesquite.charMatrices.BasicDataWindowCoord.BasicDataWindowCoord; tell It; showDataWindow #8421533910499541586 #mesquite.charMatrices.BasicDataWindowMaker.BasicDataWindowMaker; tell It; getWindow; tell It; setExplanationSize 30; setAnnotationSize 20; setFontIncAnnot 0; setFontIncExp 0; setSize 0 -72; setLocation 8 23; setFont SanSerif; setFontSize 10; getToolPalette; tell It; endTell; setTool mesquite.charMatrices.BasicDataWindowMaker.BasicDataWindow.arrow; colorCells #mesquite.charMatrices.NoColor.NoColor; colorRowNames #mesquite.charMatrices.TaxonGroupColor.TaxonGroupColor; colorColumnNames #mesquite.charMatrices.CharGroupColor.CharGroupColor; colorText #mesquite.charMatrices.NoColor.NoColor; setBackground White; toggleShowNames on; toggleShowTaxonNames on; toggleTight off; toggleThinRows off; toggleShowChanges on; toggleSeparateLines off; toggleShowStates on; toggleAutoWCharNames on; toggleAutoTaxonNames off; toggleShowDefaultCharNames off; toggleConstrainCW on; toggleBirdsEye off; toggleShowPaleGrid off; toggleShowPaleCellColors off; toggleShowPaleExcluded off; togglePaleInapplicable on; toggleShowBoldCellText off; toggleAllowAutosize on; toggleColorsPanel off; toggleDiagonal on; setDiagonalHeight 80; toggleLinkedScrolling on; toggleScrollLinkedTables off; endTell; getWindow; tell It; forceAutosize; endTell; hideWindow; getEmployee #mesquite.charMatrices.ColorByState.ColorByState; tell It; setStateLimit 9; toggleUniformMaximum on; endTell; getEmployee #mesquite.charMatrices.ColorCells.ColorCells; tell It; setColor Red; removeColor off; endTell; getEmployee #mesquite.categ.StateNamesStrip.StateNamesStrip; tell It; showStrip off; endTell; getEmployee #mesquite.charMatrices.AnnotPanel.AnnotPanel; tell It; togglePanel off; endTell; getEmployee #mesquite.charMatrices.CharReferenceStrip.CharReferenceStrip; tell It; showStrip off; endTell; getEmployee #mesquite.charMatrices.QuickKeySelector.QuickKeySelector; tell It; autotabOff; endTell; getEmployee #mesquite.charMatrices.SelSummaryStrip.SelSummaryStrip; tell It; showStrip off; endTell; getEmployee #mesquite.categ.SmallStateNamesEditor.SmallStateNamesEditor; tell It; panelOpen true; endTell; endTell; endTell; endTell; end;