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The maximum M of a critical Bienaymé-Galton-Watson process
conditioned on the total progeny N is studied. Imbedding of the process in
a random walk is used. A limit theorem for the distribution of M as N → ∞
is proved. The result is trasferred to the non-critical processes. A corollary
for the maximal strata of a random rooted labeled tree is obtained.
A nearly sharp lower bound on the length of the longest trail in a graph on n vertices and average degree k is given provided the graph is dense enough (k ≥ 12.5).
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