"아이젠슈타인 기약다항식 판정법"의 두 판 사이의 차이

2012년 7월 17일 (화) 19:22 판

If, in the integral polynomial a0xn + a1xn−1 + · · · + an, all of the coefficients except a0 are divisible by a prime p, but an is not divisible by p2, then the polynomial is irreducible.

David A. Cox ("Why Eisenstein proved the Eisenstein Criterion and why Schönemann discovered it first", Volume 118 no 1 (January 2011)
DAVID A. COX, WHY EISENSTEIN PROVED THE EISENSTEIN CRITERION AND WHY SCHONEMANN DISCOVERED IT FIRST
Math Overflow http://mathoverflow.net/search?q=

@@ 6번째 줄: / 6번째 줄: @@
 <h5>개요</h5>
+* If, in the integral polynomial a0xn + a1xn−1 + · · · + an, all of the coefficients except a0 are divisible by a prime p, but an is not divisible by p2, then the polynomial is irreducible.
+<h5>원분다항식의 기약판정</h5>
+* [[원분다항식(cyclotomic polynomial)]]
@@ 24번째 줄: / 34번째 줄: @@
 <h5>메모</h5>
-* [http://www.cs.amherst.edu/%7Edac/normat.pdf WHY EISENSTEIN PROVED THE EISENSTEIN CRITERION AND WHY SCH¨O NEMANN DISCOVERED IT FIRST]
+* David A. Cox ("Why Eisenstein proved the Eisenstein Criterion and why Schönemann discovered it first", Volume 118 no 1 (January 2011)
+* DAVID A. COX, [http://www.cs.amherst.edu/%7Edac/normat.pdf WHY EISENSTEIN PROVED THE EISENSTEIN CRITERION AND WHY SCHONEMANN DISCOVERED IT FIRST]
 * Math Overflow http://mathoverflow.net/search?q=