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I know you are only a beginner and therefore you may not have got everything exactly right.. iphone No Comments Yet Leave a Comment Name *Email *WebsiteComment TextCaptcha About Ludist is a free website focused on minimalistic design, development and maintenance of blogs and wikis. It provides everything you need for creating a dynamic website without coding. You can use it as a blogging platform or a wiki platform. Never use this website, you will lose what you will be working on. It will replace it with empty page. This website supports PHP5+ and MySQL 5.1+ only. Make sure your server is supported before using our free services.Q: Are there a series of equations (other than Taylor polynomials) that can approximate any monotone piecewise functions? I am aware of the family of polynomials that can approximate any function to an arbitrary precision, however that does not seem to help me with the following question: Let $f:[a,b]\rightarrow\mathbb{R}$ be continuous and monotone (i.e. whenever $f(t_1)\leq f(t_2)$, then $t_1\leq t_2$). Is there a series of equations (other than Taylor polynomials) which can approximate $f$ to any order? If not, then I was wondering: What are conditions on $f$ such that it can be approximated by a series of equations? (For example, continuous functions not having “holes” or “gaps”) If such a series of equations exists, what are the orders for which the approximation will hold? (e.g. if I say $f(x)=\sin^2 x$ and use $x^2$ as my series of equations, then I get the approximation that $sin^2(x)=x^2$). Thanks in advance, Edit: Maybe I was being too vague with the first question. I am actually looking for an infinite series of equations that can approximate $f$ to any order. A: You can do this for any series of constants by defining $f$ pointwise, and proving that the difference between the series and $f$ is bounded for sufficiently large terms. This is possible for $f$ absolutely continuous, by definition of $

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Urania _HOT_ Crack Horario Escolar

Urania _HOT_ Crack Horario Escolar

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