,
X(n) = XXXX(n)=c1, where
c_1cXXX XXXX constant. And on XXXXXXX XXX
n &XX; Xn>X, XXXXXXXXX an element in its XXXXXX position in a sorted XXXXX requires XXXXXXXX XXXX XX XXX XXXXXXXX, i.e.
c_2n/X + c_3cXn/X+c3time (
XXXX/2c2n/2for shifting XXX XXXXXXXX and
XXXcXfor XXXXXXXXX the element).
$ X(n) & = X(n - X) + c_2(n - X)/X + c_3 \\ & = T(n - 2) + XXX(n - X)/X + XXX + \{c_2(n - X)/2 + c_3\} \\ & = X(X) + \cdot \XXXX \cdot + \{XXX(n - X)/2 + c_3\} + \{XXX(n - X)/X + XXX\} \\ & = c_1 + \frac {c_2} 2 \{X + 2 + \XXXX \XXXX \XXXX + (n - X)\} + c_3(n - X) \\ & = XXX + \XXXX {c_2} 2 \XXXX \XXXX {n(n - 1)} X + XXX(n - X) \\ & = \XXXXX(n^X)$
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