Hi <@U5F0TT0UX>. It seems that your approach on po...
# mathematicsj
Jérémie Labroquère
01/04/2020, 12:37 PMHi @altavir. It seems that your approach on polynom is fine. A polynom has to be distinguished to a polynomial function. These are two different objects. The former is composed of coefficients (a11, a12, a22, etc.) which are taken from a set such as a commutative ring, and of indeterminates (X, Y...). The second is basically a function, which takes arguments and returns a value.
Making the distinction between the two allows you to deal with much more complex polynoms, for example truncated polynom algebra, in example : https://darioizzo.github.io/audi/theory_algebra.html
I have a bunch of applications with these....
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altavir
01/04/2020, 12:50 PMThank you for your reply. I've currently employed this idea as well. Polynomials are just a lis of coefficients (without requirements for coeficcients), but when used with an argument which forms a ring, they start to work as functions and form a space themselves. I will finish an interpolator design and push the code to the repository, then we could discuss applications.
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