Question

What do these terms mean: commutative, associative, distributive

score 5.1k · Answer 1 · 2011-12-28 20:37:44

5.1k

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What do these terms mean: commutative, associative, distributive

Published on 28 Dec 2011 - 20:37

score 398 · Answer 2 · 2012-01-02 14:28:36

398

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Simplify boolean expression

Published on 02 Jan 2012 - 14:28

score 10.7k · Answer 3 · 2012-01-02 18:01:31

10.7k

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Algebraic proof of De Morgan's Theorems

Published on 02 Jan 2012 - 18:01

score 2.9k · Answer 4 · 2012-01-04 23:23:22

2.9k

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Expanding this boolean expression

Published on 04 Jan 2012 - 23:23

score 144 · Answer 5 · 2012-01-06 07:42:54

In a Boolean algebra B and $Y\subseteq B$, $p$ is an upper bound for $Y$ but not the supremum. Is $q<p$ for some other upper bound $q$?

score 337 · Answer 6 · 2012-01-09 22:58:51

337

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Can Boolean function's value be computed by using a rewrite system?

Published on 09 Jan 2012 - 22:58

score 927 · Answer 7 · 2026-04-02 07:59:29

927

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Question about Boolean algebra and ultrafilters

Published on 02 Apr 2026 - 7:59

score 424 · Answer 8 · 2012-02-04 02:22:56

424

Views

Simplifying a boolean expression

Published on 04 Feb 2012 - 2:22

score 646 · Answer 9 · 2012-02-05 03:49:09

646

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The completion of a Boolean algebra is unique up to isomorphism

Published on 05 Feb 2012 - 3:49

score 368 · Answer 10 · 2012-02-07 18:13:40

368

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A complete Boolean algebra $B$ satisfies the $\kappa$-chain condition if and only if $B$ is $\kappa$-saturated

Published on 07 Feb 2012 - 18:13

score 337 · Answer 11 · 2012-02-08 17:50:39

337

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If $B$ is an infinite complete Boolean algebra, then its saturation is a regular uncountable cardinal

Published on 08 Feb 2012 - 17:50

score 642 · Answer 12 · 2012-02-10 16:44:45

642

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A Distributivity Law in Complete Boolean Algebras

Published on 10 Feb 2012 - 16:44

score 265 · Answer 13 · 2012-02-11 01:29:30

265

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Is it true that a dense subset of a complete Boolean algebra has supremum 1?

Published on 11 Feb 2012 - 1:29

score 323 · Answer 14 · 2012-02-11 15:57:32

323

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Countable saturation impossible in a complete Boolean algebra?

Published on 11 Feb 2012 - 15:57

score 12.7k · Answer 15 · 2012-02-16 15:26:34

12.7k

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An "atom" in Boolean algebra

Published on 16 Feb 2012 - 15:26

List Question

What do these terms mean: commutative, associative, distributive

Simplify boolean expression

Algebraic proof of De Morgan's Theorems

Expanding this boolean expression

In a Boolean algebra B and $Y\subseteq B$, $p$ is an upper bound for $Y$ but not the supremum. Is $q<p$ for some other upper bound $q$?

Can Boolean function's value be computed by using a rewrite system?

Question about Boolean algebra and ultrafilters

Simplifying a boolean expression

The completion of a Boolean algebra is unique up to isomorphism

A complete Boolean algebra $B$ satisfies the $\kappa$-chain condition if and only if $B$ is $\kappa$-saturated

If $B$ is an infinite complete Boolean algebra, then its saturation is a regular uncountable cardinal

A Distributivity Law in Complete Boolean Algebras

Is it true that a dense subset of a complete Boolean algebra has supremum 1?

Countable saturation impossible in a complete Boolean algebra?

An "atom" in Boolean algebra

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