⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀

Test

Jugadas 0

Crear copia

Sobre esta actividad

Quiz on basic logic operators and quantifiers.

Creada por

LBoomsky Minecraft

Estados Unidos

Descarga la versión para jugar en papel

Top 10 resultados

Todavía no hay resultados para este juego. ¡Sé el primero en aparecer en el ranking! Inicia sesión para identificarte.

Crea tu propio juego gratis desde nuestro creador de juegos

Compite contra tus amigos para ver quien consigue la mejor puntuación en esta actividad

Crear reto

		%
	Anónimo	%
		%
		%

Imprime tu juego

⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀


⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀Versión en línea Quiz on basic logic operators and quantifiers. por LBoomsky Minecraft 1 ¬A "not A" a Negation: A is false. b Disjunction: at least one of A or B is true. c Conjunction: both A and B are true. 2 A ∧ B "A and B" a Conjunction: both A and B are true. b Negation: A is false. c Disjunction: at least one of A or B is true. 3 A ∨ B "A or B (inclusive)" a Disjunction: at least one of A or B is true. b Exclusive OR: exactly one of A or B is true. c Conjunction: both A and B are true. 4 A ⊕ B "A or B (exclusive)" a Disjunction: at least one of A or B is true. b Biconditional: A and B share the same truth value. c Exclusive OR: exactly one of A or B is true. 5 A → B "if A then B" a Conjunction: both A and B are true. b Material implication: A being true guarantees B. c Biconditional: A and B share the same truth value. 6 A ↔ B "A if and only if B" a Material implication: A being true guarantees B. b Exclusive OR: exactly one of A or B is true. c Biconditional: A and B share the same truth value. 7 ∀x P(x) "for all x, P(x)" a Universal quantifier. b Existential quantifier. c Uniqueness quantifier. 8 ∃x P(x) "there exists an x such that P(x)" a Universal quantifier. b Uniqueness quantifier. c Existential quantifier. 9 ∃!x P(x) "there exists exactly one x such that P(x)" a Universal quantifier. b Uniqueness quantifier. c Existential quantifier. 10 A ⊆ B "A is a subset of B" a A is a subset of B. b A is contained in B, but not equal to B. c A is an element of B. 11 A ⊂ B "A is a proper subset of B" a A is contained in B, but not equal to B. b A is a subset of B. c A is not related to B. 12 A ∈ B "A is an element of B" a A is inside set B. b A is not in B. c A is a subset of B. 13 A ∉ B "A is not an element of B" a A is an element of B. b A is a subset of B. c A is not an element of B. 14 ⊤ "true" a Tautology. b Contradiction. c A is logically equivalent to B 15 ⊥ "false" a A is logically equivalent to B b Contradiction. c Tautology. 16 A ⟹ B "A logically implies B" a A logically implies B b A is logically equivalent to B c A is not related to B 17 A ⟺ B "A is logically equivalent to B" a A logically implies B b A is an element of B c A is logically equivalent to B 18 Sedeprivationism: Vatican 2 Popes hold the office of the papacy materially but not formally. Sedevacantism "Totalism": Vatican 2 Popes do not hold the office of the pope in any form. a yes b c d 19 Heresy: A denial of a dogma of the catholic church. Notorious/Public/Manifest Heresy: Heresy one has shown externally. Occult Heresy: Heresy one believes personally. a ye b c 20 The sort of manifest heresy in which the church has issued a declaration condemning the individual as a heretic a Notorious In law b Notorious in fact c d 21 The sort of manifest heresy in which the person publicly holds heresy in such a way no argument can be made for their innocence of it. a Notorious In law b Notorious in fact c d 22 ¬ a Not b And c Inclusive OR d Exclusive OR e If, then f If and only if 23 ∧ a Not b And c Inclusive OR d Exclusive OR e If, then f If and only if 24 ∨ a Not b And c Inclusive OR d Exclusive OR e If, then f If and only if 25 ⊕ a Not b And c Inclusive OR d Exclusive OR e If, then f If and only if 26 → a Not b And c Inclusive OR d Exclusive OR e If, then f If and only if 27 ↔ a Not b And c Inclusive OR d Exclusive OR e If, then f If and only if 28 Is a subset of a ⊆ b ⊂ c ∈ d ∉ e True f False 29 Is a proper subset of a ⊆ b ⊂ c ∈ d ∉ e True f False 30 Is an element of a ⊆ b ⊂ c ∈ d ∉ e True f False 31 Is not an element of a ⊆ b ⊂ c ∈ d ∉ e True f False 32 ⊤ a ⊆ b ⊂ c ∈ d ∉ e True f False 33 ⊥ a ⊆ b ⊂ c ∈ d ∉ e True f False Feedback 1 Negation: A is false. 2 Conjunction: both A and B are true. 3 Disjunction: at least one of A or B is true. 4 Exclusive OR: exactly one of A or B is true. 5 Material implication: A being true guarantees B. 6 Biconditional: A and B share the same truth value. 7 Universal quantifier. 8 Existential quantifier. 9 Uniqueness quantifier. 10 A is a subset of B. 11 A is contained in B, but not equal to B. 12 A is inside set B. 13 A is not an element of B. 14 Tautology. 15 Contradiction. 16 A logically implies B 17 A is logically equivalent to B 22 Not 23 And 24 Inclusive OR 25 Exclusive OR 26 If, then 27 If and only if 28 ⊆ 29 ⊂ 30 ∈ 31 ∉ 32 True 33 False

⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀

Test

Sobre esta actividad

Creada por

Descarga la versión para jugar en papel

Top juegos

Test

Tipos de sintagmas (II)

Test

Brawl stars preguntas

Test

cuanto sabes de Futbol

Test

Verbos irregulares en Inglés

Test

Cultura general española

⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀Versión en línea

por LBoomsky Minecraft

¬A "not A"

A ∧ B "A and B"

A ∨ B "A or B (inclusive)"

A ⊕ B "A or B (exclusive)"

A → B "if A then B"

A ↔ B "A if and only if B"

∀x P(x) "for all x, P(x)"

∃x P(x) "there exists an x such that P(x)"

∃!x P(x) "there exists exactly one x such that P(x)"

A ⊆ B "A is a subset of B"

A ⊂ B "A is a proper subset of B"

A ∈ B "A is an element of B"

A ∉ B "A is not an element of B"

⊤ "true"

⊥ "false"

A ⟹ B "A logically implies B"

A ⟺ B "A is logically equivalent to B"

Sedeprivationism: Vatican 2 Popes hold the office of the papacy materially but not formally. Sedevacantism "Totalism": Vatican 2 Popes do not hold the office of the pope in any form.

Heresy: A denial of a dogma of the catholic church. Notorious/Public/Manifest Heresy: Heresy one has shown externally. Occult Heresy: Heresy one believes personally.

The sort of manifest heresy in which the church has issued a declaration condemning the individual as a heretic

The sort of manifest heresy in which the person publicly holds heresy in such a way no argument can be made for their innocence of it.

¬

∧

∨

⊕

→

↔

Is a subset of

Is a proper subset of

Is an element of

Is not an element of

⊤

⊥