# characteristic 2造句

## 例句与造句

- Quadratic forms and Clifford algebras in
*characteristic 2*form an exceptional case. - Except for the fact that nimbers form a
*characteristic 2*. - Conversely, an antisymmetric form is not necessarily alternating in
*characteristic 2*. - This explains why convex polyhedra have Euler
*characteristic 2*. - Thus in
*characteristic 2*, the determinant is always. - It's difficult to find
*characteristic 2*in a sentence. 用*characteristic 2*造句挺难的 - For orthogonal groups in
*characteristic 2*" S " has a different meaning. - All of these have Euler
*characteristic 2*. - In
*characteristic 2*, even this much is not possible, and the most general equation is - When " K " has
*characteristic 2*, there are no such Kummer extensions. - One goal of this is to treat all groups in
*characteristic 2*uniformly using the amalgam method. - These correspond roughly to groups of Lie type of ranks 1 or 2 over fields of
*characteristic 2*. - For example, the following are equivalent representations of the same value in a
*characteristic 2*finite field: - Arf used his invariant, among others, in his endeavor to classify quadratic forms in
*characteristic 2*. - This antisymmetry holds even when the characteristic is 2, although with
*characteristic 2*antisymmetry is equivalent to symmetry. - There is no table for subtraction, as, in every field of
*characteristic 2*, subtraction is identical to addition.

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