| 释义 |
octic, a. and n. Math.|ˈɒktɪk|
[f. L. octo eight + -ic.]
= octavic a. and n.
1877Encycl. Brit. VI. 726/1 ϕ is not expressible as the square root of an octic function of θ. 1916G. A. Miller et al. Theory & Applic. Finite Groups i. 4 The Octic Group. There are eight movements of a plane which transform into itself a square situated in this plane. 1938Duke Math. Jrnl. IV. 285 Normal octics with the group G(2, 2, 2). 1978Amer. Math. Monthly LXXXV. 470 (heading) Rational octic and higher reciprocity laws. |