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- A function <math>f:E\to\mathbb{R}</math> is called ''continuous'' at some point in its domain <math> x_{0} </math> if, for all <math> \varepsilon >0 </math It is easy to see that a function is continuous in [[isolated point]]s, and is continuous in large groups of points [[if]] the limit of the fun10 KB (1,761 words) - 02:16, 12 May 2023
- ...are [[holomorphic]] on <math>D</math>, <math>h</math> has [[isolated point|isolated]] [[root | zero]]s and <math>f</math> can be written as <math>f(z)=\frac{g(499 bytes (87 words) - 16:41, 28 March 2009
- ...suppose <math>O’G</math> intersects <math>\Omega</math> at one distinct point, and <math>O’, G</math>, and <math>K</math> are collinear. If <math>IG^2+ ...suppose <math>O’G</math> intersects <math>\Omega</math> at one distinct point, and <math>O’, G</math>, and <math>K</math> are collinear. If <math>IG^2+64 KB (10,961 words) - 23:53, 3 December 2024