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Free online Word to PDF converter converts Microsoft Word to Adobe Acrobat PDF. Lemma 1. The ratio of the number of (k 1 )- xed (m,n)-combinations for which xk = j and the number of (k 1 )- xed combinations for which xk j is (m k + 1)/(n j + 1) whenever j>ak 1 . Proof. Let yk i = xi j, k < i n. The (k 1 )- xed (m,n)-combinations for which xk = j correspond to (m k, n j) -combinations y1 , . . . , ym k , and their number is C(m k, n j). Now let yk i+1 = xi j + 1, k i n. The (k 1 )- xed combinations for which xk j correspond to (m k + 1, n j + 1) -combinations y1 . . . ym k+1 , and their number is C(m k + 1, n j + 1). The ratio in question is C(m k, n j) m k+1 = . C(m k + 1, n j + 1) n j+1 Using the notation introduced in former section for any combinatorial objects, let u = j ak 1 . Then, from Lemma 1 it follows that S(k, u) m k+1 = S(k, u) n u ak 1 + 1 for the case of (m,n)-combinations, and we arrive at the following procedure that nds the (m,n)-combination with ordinal number gC(m, n) + 1. The procedure uses variable j instead of u, for simplicity. procedure combination( m,n,g); j 0; p 0; for k 1 to m do j j + 1; m k+1 p ; n j+1 while p g do p p; j j + 1; p p + (1 p ) xk j; g p g p p . wordpad to pdf converter online free instant: Convert DOCX (WORD) to PDF (Online & Free) — Convertio convert word to pdf with hyperlinks online DOCX to PDF online file converter
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