quadratic irrationalities造句
例句與造句
- The third chapter contains examples of quadratic irrationalities as solutions and coefficients.
- Each equivalence class comprises a collection of quadratic irrationalities with each pair equivalent through the action of some matrix.
- Every quadratic irrationality is in some set S _ c, since the congruence conditions can be met by scaling the numerator and denominator by an appropriate factor.
- Serret's theorem implies that the regular continued fraction expansions of equivalent quadratic irrationalities are eventually the same, that is, their sequences of partial quotients have the same tail.
- The eventually periodic nature of the continued fraction is then reflected in the eventually periodic nature of the orbit of a quadratic form under reduction, with reduced quadratic irrationalities ( those with a purely periodic continued fraction ) corresponding to reduced quadratic forms.
- It's difficult to find quadratic irrationalities in a sentence. 用quadratic irrationalities造句挺難的
- Note that there is a close relation between reducing binary quadratic forms and continued fraction expansion; one step in the continued fraction expansion of a certain quadratic irrationality gives a unary operation on the set of reduced forms, which cycles through all reduced forms in one equivalence class.