binary quadratic form造句
例句与造句
- Binary quadratic forms were considered already by Fermat, in particular, in the question of Eisenstein ).
- Quadratic fields have been studied in great depth, initially as part of the theory of binary quadratic forms.
- The law of composition of cubes is now used to define a composition law on pairs of binary quadratic forms.
- For example, the discriminant gives a finite basis ( with one element ) for the invariants of binary quadratic forms.
- This relation is indeed an equivalence relation in the set of integer binary quadratic forms and it preserves discriminants and primitivity.
- It's difficult to find binary quadratic form in a sentence. 用binary quadratic form造句挺难的
- There is a connection between the theory of integral binary quadratic forms and the arithmetic of discriminant of a quadratic number field.
- D . Shanks observed the infrastructure in real quadratic number fields when he was looking at cycles of reduced binary quadratic forms.
- These three quadratic forms all have the same discriminant and Manjul Bhargava proved that their group of equivalence classes of primitive binary quadratic forms.
- *PM : integral binary quadratic forms, id = 9194 new !-- WP guess : integral binary quadratic forms-- Status:
- *PM : integral binary quadratic forms, id = 9194 new !-- WP guess : integral binary quadratic forms-- Status:
- The theory of binary quadratic forms has been extended in two directions : general number fields and quadratic forms in " n " variables.
- Binary quadratic forms have been extensively studied in number theory, in particular, in the theory of quadratic fields, continued fractions, and modular forms.
- The author analyzes with remarkable clearness and order the works of mathematicians for the preceding century upon the theory of congruences, and upon that of binary quadratic forms.
- In 1801 Gauss published " Disquisitiones Arithmeticae, " a major portion of which was devoted to a complete theory of binary quadratic forms over the integers.
- This " L "-function is analogous to the Riemann zeta function and the Dirichlet L-series that is defined for a binary quadratic form.
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