a — 1)! -+- 1 £ Na

[Def.]

aal H-N.o.min {(l-f-N)o(al -f-l)/N) €Np'^(a-+-N) .

max Np = A .

nnm Np =^ oo ,

a? £ N . a? < 17 . o . ce* — a? -+- 17 £ Np . ♦

» . a? < 41 . . as* — a? -h 41 £ Np .

a, 6 £ 1 -+- N . o . mp(&, a) = max (No ^no? f (a f N6*«^) ) [Def.]

> . . mp(6^ a) £ No .

» c f N . D(&^ c) p= 1 • . mp{&, a) = mp(&^ ac) .

a ^ 1 -K N . & £ Np ^ a/N . . D(a/6mp(6, a)^ ^,) = i . a, & £ N . .*. a £ N& . == : as £ Np . Oo; . mp(a?, b\ ^ mp(a5, a) . a £ 1 -4- N . (a — 1)1 -4- 1 £ Na . . a f Np . 71, a £ 1 H-.N . /'f (Np I Z^ ) sim . fZ^ = Np^a | N . 8 f Zn-! . o . Np^

rfl/n'*^(/V)'"P(A-» «) |N = f Z(s-Hl, n)

[DefJ