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there are classes of functions between smooth and analytic that have been studied, as whole scales (are they called quasi-analytic?). Obviously it's very...

quasi-projective varieties. To some workers in algebraic geometry, "quasi-projective" is an important question, I imagine. The discussion on a "quasi-projective...

since every continuous function on a compact space is automatically bounded, we do not need to assume the boundedness of the functions in this case." from...

to a lesser though still no small extent, Kripke are included as key analytic philosophers makes sense, but to put Peter Singer and Rosalind Hursthouse...

levelsets of the (convex-analytic) indicator functions (or set-theoretic indicator functions) for such sets, i.e., the functions's quasiconvexity or pseudoconvexity...

al), but their work is precisely not analytic. For Brouwer, the truth of mathematical propositions is a function of the mathematicians internal intuitions...

Least squares (function approximation) -- Bluestein's FFT algorithm -- List of numerical analysis software -- Newton–Raphson division -- Quasi-Monte Carlo...

should be that f is infinitely differentiable and its inverse is an analytic function. And, as Jitse said, the derivative of f must be nonzero at x. JRSpriggs...

don't know what was here three years ago, but what's on the page under "analytic definition" at the moment is entirely incorrect and mostly nonsensical...

formal definitions given using sets. Intuition related to functions may be algebraic, analytic, or geometric, but very rarely is it set-theoretic. The key...

The development of real numbers, mathematical notation, analytic geometry, calculus, the function concept, and mechanics were all intertwined. This idea...

mathematical branches. The majority, if not quasi-totality of mathematical sources does define a function using its codomain. If we want to keep this...

searches such as function + "Bourbaki Dirichlet"....Selfstudier (talk) 17:55, 20 February 2012 (UTC) Jeez I looked right at it [the quasi-formal word definition]...

November 2005 (UTC) I think I saw you arguing somewhere that holomorphic and analytic should not be merged. This is pretty much the same thing (in my opinion)...

year calculus, by the way. Here -- I'll start: if f(z) is a function in the plane, analytic in a neighborhood of the point x, then f(z) agrees with its...

the unit circle (and analytic functions in the disk). For every ε > 0 and I an interval in the circle, there exists an outer function fI whose boundary value...

Least-squares function approximation -- Non-negative least squares -- Polynomial least squares -- Proofs involving ordinary least squares -- Quasi-Newton Inverse...

corresponding articles: (Q1) Should DPR and LPR be described as "breakaway puppet quasi-state(s)"? (Q2) If the answer to Q1 is no, should they be described as "Russian-supported...

regarding analytic statements. The logical positivists viewed analytic statements to be true, but meaningless truths; empty of factual content. Analytic statements...