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One of the crucial algorithms in modern algebraic computation is computing the standard, or Gr|bner, basis of an ideal.
The researchers used the Harvard Healthy Eating Plate model as their basis of an ideal nutrition model.
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The method presented here is based on calculating just one Groebner basis of a polynomial ideal representing the system knowledge.
Our fully detailed algorithm computes a border basis of a zero-dimensional ideal from a given set of generators.
The so-called Berlekamp Massey Sakata algorithm computes a Gröbner basis of a 0-dimensional ideal of relations satisfied by an input table.
However, if {g 1,⋯,g h } is a Gröbner basis of the ideal (G 1,⋯,G ℓ ), experimentally, g i is a cubic or a quadratic polynomial with rational coefficients having large denominators and numerators.
The number of variables of the system is smaller than that of the system in section 2.6.1, but experimentally a Gröbner basis of the ideal generated by the coefficients of F 1−F 2−(s ′ f ′+r ′ X) consists of quadratic polynomials and there is no known general algorithm to solve a multivariate quadratic equation system over (mathbb {Z}) or (mathbb {Q}) in polynomial time.
Then, the physical meaning of the extinction angle is discussed on the basis of calculations in an ideal case.
The basis function is an ideal rectangular pulse of unitary energy and duration equal to the symbol time.
By the end of the 19th century, some unforeseen but serious consequences of the Industrial Revolution in Europe and North America had produced a deepening disenchantment with the principal economic basis of classical liberalism the ideal of a market economy.
But a number of producers and distributors claimed that some retailing giants were still using their power to reject produce on the basis of some ideal of perfection, and sometimes because of market conditions.
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