Probabilities for completely pectinate and symmetric cladograms

Cladistics

Volumn 19, Issue 6, 2003, Pages 565-566

  Stone, J R ^a  

^a MCMASTER UNIVERSITY   (Canada)

Author keywords

[No Author keywords available]

Indexed keywords

CLADISTICS; PROBABILITY;

EID: 0347530432     PISSN: 07483007     EISSN: None     Source Type: Journal    
DOI: 10.1111/j.1096-0031.2003.tb00389.x     Document Type: Review

References (7)

1. Brown, J.K.M., 1994. Probabilities of evolutionary trees. Syst. Zool. 43, 78-89.
2. Feller, W., 1968. An Introduction to Probability Theory and Its Application. Wiley, New York.
3. Harding, E.F., 1971. The probabilities of rooted tree shapes generated by random furcations. Adv. Appl. Prob. 3, 44-77.
4. Heard, S.B., 1992. Patterns in tree balance among cladistic, phenetic, and randomly generated phylogenetic trees. Evolution 46, 1818-1826.
5. Slowinski, J.B., Guyer, C., 1989. Testing the stochasticity of patterns of organismal diversity: an improved null model. Am. Nat. 134, 907-921.
6. Stone, J., Repka, J., 1998. Using a nonrecursive formula to determine cladogram probabilities. Syst. Biol. 47, 617-624.
7. Tajima, F., 1983. Mathematical studies on the evolutionary change of DNA sequences. PhD Thesis, University of Texas, Houston.