If X - P(µ), show that f(x;µ)/f(x - l; µ) µ/x for x ~ 1. Let [µ] = n. (a) If n = O, show that f(O;µ) > f(l;µ) > ••• > f(x;µ) > (b) If µ 1, show that f(O;µ) f(l;µ) > f(2;µ) > ••• > f(x;µ) > •••. (c) If...

If X - P(µ), show that f(x;µ)/f(x - l; µ) µ/x for x ~ 1. Let

[µ] = n.

(a) If n = O, show that f(O;µ) > f(l;µ) > ••• > f(x;µ) >

(b) If µ 1, show that f(O;µ) f(l;µ) > f(2;µ) > ••• >

f(x;µ) > •••.

(c) If µ is an integer greater than 1, show that f(O;µ)

f(l;µ) <><> f(µ + l; µ) >

(d) If [µ] = n > 1 but [µ] # µ, then show that f(O;µ)

<><> f(n + l; µ) >