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Bukti Analitik Pola-Pola dalam Teori Keteraturan (Segitiga Paskal, Hermit, Leqendre, dan Laquerre)
Bibliografi
Author:
Goenawan, Stephanus Ivan
Topik:
SINERGY
;
TEORI KETERATURAN
Bahasa:
(ID )
Penerbit:
Unika Atma Jaya
Tempat Terbit:
Jakarta
Tahun Terbit:
1998
Jenis:
Papers/Makalah
Fulltext:
Bukti Analitik Pola-Pola dalam Teori Keteraturan.pdf
(231.07KB;
1 download
)
Ketersediaan
Perpustakaan Pusat (Semanggi)
Nomor Panggil:
RR-1028
Non-tandon:
1 (dapat dipinjam: 0)
Tandon:
tidak ada
Lihat Detail Induk
Abstract
In this paper we consider the analitical proof of patterns in the regularity theory. That patterns are Pascal triangle pattern, Hermit pattern, Leqendre pattern, and Laquerre pattern. And this case, a function f from a set X to a set Y is a correspondence that associates with each element x1;x2;x3 of X a unique element f(x1;x2;x3) of Y. Up to now the domain X has usually been an interval of real numbers. The domain x1 has been an interval of positive integers, and the domain x2 or x3 has been an interval of real numbers.
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