Chinavia obstinata
publication ID |
https://doi.org/ 10.11646/zootaxa.3768.3.5 |
publication LSID |
lsid:zoobank.org:pub:076F3E92-066C-46A0-9ADE-09D3AA8F8707 |
persistent identifier |
https://treatment.plazi.org/id/03A487D3-9A36-033C-E497-277FEC8EFF23 |
treatment provided by |
Plazi |
scientific name |
Chinavia obstinata |
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Analysis of the Chinavia obstinata group
The analysis including two discrete and three continuous egg characters resulted in 10 most parsimonious trees with 104.493 steps. Only the strict consensus tree is shown ( Fig. 83 View FIGURES 82 – 83 ).
Character 41. Egg, color prior to embryonic development: (0) green, (1) light brown
Character 42. Egg, aero-micropylar process, surface, sculpture: (0) smooth, (1) spongy
Character 43. Egg, length (range, in millimeters) (continuous)
Character 44. Egg, width (range, in millimeters) (continuous)
Character 45. Egg, aero-micropylar processes, number (range) (continuous)
Two of the egg characters were informative for the analysis (characters 43 and 45). Characters 41 and 42 had ambiguous reconstruction due to missing data. The states for C. hilaris (eggs green and AMPs smooth, respectively) could be either plesiomorphic or autapomorphic. For the character 43 (egg length), the plesiomorphic condition ranges from 1.49 to 1.56 mm for the entire group. The synapomorphic conditions are the reduction of the egg length in C. marginata (Palisot de Beauvois) (1.25–1.30 mm) and its increase (1.64–1.75 mm) in the C. runaspis clade. Most values of egg width (character 44) overlap (except for C. pengue (Rolston)) . The plesiomorphic condition ranges from 1.18 to 1.23 mm for the entire group and from 1.18 to 1.24 mm for the C.
runaspis clade. The number of AMPs (character 45) overlaps in most terminals, and the plesiomorphic condition ranges from 62 to 63 AMPs; a reduction to 38–58 AMPs is autapomorphic for C. runaspis .
No known copyright restrictions apply. See Agosti, D., Egloff, W., 2009. Taxonomic information exchange and copyright: the Plazi approach. BMC Research Notes 2009, 2:53 for further explanation.
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