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They found a set of 29 integers, up to and including 290, such that, if a quadratic form (in any number of variables) represents these 29 integers, then it represents all integers.
In the early 1990s, John H. Conway and his students, particularly William Schneeberger and Christopher Simons, looked at this question a different way, asking whether there is a number c such that, if a quadratic form represents integers less than c, it represents all integers.
The truncated expansion is a quadratic form.
We have now obtained a quadratic form.
The numerator provides a quadratic form with respect to γ.
Usually, it uses positive definite functionals of a quadratic form generated from terms of (1.1) and the integral (over the interval of delay [4]) of a quadratic form.
(2) Find a quadratic form with the minimum or second maximum rank.
Grouping the terms in to get a quadratic form leads to (10).
which is once again a quadratic form of complex Gaussian variables.
Equation (23) can be further represented in a quadratic form as (25).
Let be a quadratic form defined on which is linear in and antilinear in.
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