… When all the monomials appearing in f ( x1 , ..., xn ) have the same degree, f ( x1 , ..., xn ) is said to be homogeneous. When a polynomial in one variable , cnxn + cn - 1xn - 1 + ... + c0 , where cn = 1 , is called monic. The product of two monomials is defined as. … *Some of the terminology that mentions "monic" is listed below. Source | Heibonsha World Encyclopedia 2nd Edition | Information |
…f(x1,……,xn)に表れる単項式の次数がすべて同じであるとき,f(x1,……,xn)は斉次式,または同次式であるという。1変数の多項式cnxn+cn-1xn-1+……+c0でcn=1であるとき,この多項式はモニックmonicであるという。 二つの単項式の積はで定義される。… ※「monic」について言及している用語解説の一部を掲載しています。 出典|株式会社平凡社世界大百科事典 第2版について | 情報 |
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