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- See: [[Notes:Ell^p(C) is complete for p between one and positive infinity inclusive]]153 B (26 words) - 18:12, 22 February 2017
- ...\in[1,+\infty]\subseteq\overline{\mathbb{R} } }} the space [[ell^p(C)|{{M|\ell^p(\mathbb{C})}}]] is [[complete metric space|complete]]. * Let {{M|(\mathbf{x}_n)_{n\in\mathbb{N} }\subseteq\ell^p(\mathbb{C})}} be given4 KB (664 words) - 18:56, 22 February 2017
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- A limit allows us to sidestep the notion of infinity and to allow us to potentially extend the domain of functions | converging to {{M|\ell}}2 KB (310 words) - 18:23, 8 January 2016
- # [[The ell p spaces|The {{M|\ell^p}} spaces]] ## [[Ell 1|{{M|\ell^1}}]]197 B (33 words) - 14:02, 26 January 2017
- ...x\in\overline{\mathbb{R} }\ \vert 1\le x\} }} be given. We define the {{M|\ell^p}} [[normed space]] as follows: ** [[ell p|{{MM|\ell^p}}]]{{MM|:\eq\left\{(x_n)_{n\in\mathbb{N} }\subseteq\mathbb{C}\ \left\vert2 KB (296 words) - 14:30, 26 January 2017
- See: [[Notes:Ell^p(C) is complete for p between one and positive infinity inclusive]]153 B (26 words) - 18:12, 22 February 2017