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Boolean prime ideal theorem
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1 $Errata for “Filters on Posets and Generalizations” [1] Proposition 7: “Every co-brouwerian lattice has least element” → “Every non-empty co-brouwerian lattice has least element”. T Proof of theorem 17: (a \$	Errata for “Filters on Posets and Generalizations” [1] Proposition 7: “Every co-brouwerian lattice has least element” → “Every non-empty co-brouwerian lattice has least element”. T Proof of theorem 17: (a \ Add to Reading List Source URL: www.mathematics21.org Language: English - Date: 2014-01-14 20:44:40 Order theory Algebraic structures Algebra Distributive lattice Theorem Mathematical proof Lattice Prime number Boolean prime ideal theorem Mathematics Logic Lattice theory
2	About myself I’m not a professional mathematician, I work as a programmer. I have been studying in a university in Russia but have not finished my study. So, I know little beyond my specialization. Nevertheless in my f Add to Reading List Source URL: www.mathematics21.org Language: English - Date: 2014-07-08 17:04:06 Structure Order theory Filter Lattice Topological space Electronic filter Continuous function Pretopological space Boolean prime ideal theorem Topology Mathematics General topology
3	Comment.Math.Univ.Carolin. 43,[removed]–333 Products of Lindel¨ Add to Reading List Source URL: www.maths.soton.ac.uk Language: English - Date: 2010-02-10 06:38:48 Axiom of choice Compact space Separable space Product topology Axiom of countable choice Metric space Boolean prime ideal theorem Ultrafilter Baire space Topology Mathematics General topology