Dan Chazan, Alan G. Konheim, et al.
Journal of Combinatorial Theory
The class ⊤ of binary search trees is studied. A leaf is a vertex of degree 0; ⊤n is the subset of ⊤ consisting of trees with n leaves. We grow trees in ⊤n from ⊤n - 1 thereby inducing a probability measure on ⊤n. We will show that the expected value of the average leaf distance of t ∈ ⊤n is asymptotic to log2n as n → ∞. © 1973.
Dan Chazan, Alan G. Konheim, et al.
Journal of Combinatorial Theory
Gísli Hjálmtýsson, Alan G. Konheim
Performance Evaluation
Steven Katz, Alan G. Konheim
Journal of the ACM
William H. Burge, Alan G. Konheim
Journal of the ACM