Question

Quantifiers- universal and existential

score 28 · Answer 1 · 2019-04-11 16:33:42

28

Views

Quantifiers- universal and existential

Published on 11 Apr 2019 - 16:33

score 75 · Answer 2 · 2019-04-13 16:30:48

75

Views

Prove the following by deduction rules for qualifiers and implication

Published on 13 Apr 2019 - 16:30

score 302 · Answer 3 · 2019-04-14 00:37:44

302

Views

First order logic without existential quantifier, does the position of the "forall" matter?

Published on 14 Apr 2019 - 0:37

score 393 · Answer 4 · 2019-04-14 03:02:44

393

Views

Who was the first to use $\bigwedge$ and $\bigvee$ as universal and existential quantifiers?

Published on 14 Apr 2019 - 3:02

score 174 · Answer 5 · 2019-04-18 14:36:16

174

Views

Why $\forall$ is not a predicate

Published on 18 Apr 2019 - 14:36

score 541 · Answer 6 · 2019-04-27 16:46:02

541

Views

Bracketing and multiple negated quantifiers in predicate logic

Published on 27 Apr 2019 - 16:46

score 468 · Answer 7 · 2019-05-01 06:29:03

468

Views

Predicate logic & quantifiers question to write in symbolic form

Published on 01 May 2019 - 6:29

score 200 · Answer 8 · 2019-05-05 01:17:27

200

Views

Nested Quantifiers: Domain of subjects shared?

Published on 05 May 2019 - 1:17

score 42 · Answer 9 · 2019-05-07 00:40:48

42

Views

Infinitely many $x_0$s in a sequence, same thing as $\exists N\in \mathbb{N}$ s.t $\forall n \geq N, x_n=x_0$?

Published on 07 May 2019 - 0:40

score 47 · Answer 10 · 2019-05-08 14:00:06

47

Views

How can I deny the formula $(\exists x)(p(x)\vee(\forall y)h(y)) \leftrightarrow q $

Published on 08 May 2019 - 14:00

score 14 · Answer 11 · 2026-03-03 12:21:27

14

Views

Symbolize using schemas, quantifiers and logical connective.

Published on 03 Mar 2026 - 12:21

score 277 · Answer 12 · 2019-05-11 15:24:11

277

Views

Syntactical proof of universal instantiation rule

Published on 11 May 2019 - 15:24

score 128 · Answer 13 · 2019-05-12 14:05:48

128

Views

Proving a sequence does not converge by the definition.

Published on 12 May 2019 - 14:05

score 287 · Answer 14 · 2019-05-13 05:30:02

287

Views

Discrete math - negate proposition using the quantifier negation

Published on 13 May 2019 - 5:30

score 849 · Answer 15 · 2019-05-14 04:27:11

849

Views

$\forall x (P(x) \wedge \neg Q(x)) \equiv \forall x P(x) \wedge \neg \exists x Q(x)$

Published on 14 May 2019 - 4:27

List Question

Quantifiers- universal and existential

Prove the following by deduction rules for qualifiers and implication

First order logic without existential quantifier, does the position of the "forall" matter?

Who was the first to use $\bigwedge$ and $\bigvee$ as universal and existential quantifiers?

Why $\forall$ is not a predicate

Bracketing and multiple negated quantifiers in predicate logic

Predicate logic & quantifiers question to write in symbolic form

Nested Quantifiers: Domain of subjects shared?

Infinitely many $x_0$s in a sequence, same thing as $\exists N\in \mathbb{N}$ s.t $\forall n \geq N, x_n=x_0$?

How can I deny the formula $(\exists x)(p(x)\vee(\forall y)h(y)) \leftrightarrow q $

Symbolize using schemas, quantifiers and logical connective.

Syntactical proof of universal instantiation rule

Proving a sequence does not converge by the definition.

Discrete math - negate proposition using the quantifier negation

$\forall x (P(x) \wedge \neg Q(x)) \equiv \forall x P(x) \wedge \neg \exists x Q(x)$

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