We study statistical patterns in the DNA sequence of human chromosome 22, t
he first completely sequenced human chromosome. We find that (i) the 33.4 x
10(6) nucleotide long human chromosome exhibits long-range power-law corre
lations over more than four orders of magnitude, (ii) the entropies H-n of
the frequency distribution of oligonucleotides of length n (n-mers) grow su
blinearly with increasing n, indicating the presence of higher-order correl
ations for all of the studied lengths 1 less than or equal to n less than o
r equal to 10, and (iii) the generalized entropies H-n(q) of n-mers decreas
e monotonically with increasing q and the decay of H-n(q) with q becomes st
eeper with increasing n less than or equal to 10, indicating that the frequ
ency distribution of oligonucleotides becomes increasingly nonuniform as th
e length n increases. We investigate to what degree known biological featur
es may explain the observed statistical patterns. We find that (iv) the pre
sence of interspersed repeats may cause the sublinear increase of H-n with
n, and that (v) the presence of monomeric tandem repeats as well as the sup
pression of CG dinucleotides may cause the observed decay of H-n(q) with q.