Boolean algebra meaning in Tamil

Tamil words for Boolean algebra

பூலியன் இயற்கணிதம், பூல்இயற்கணிதம், பூவின் அல்ஜீப்ரா, போல் இயற் கணிதம்

English meaning of Boolean algebra

1. noun An algebraic structure (Σ,∨,∧,∼,0,1) where ∨ and ∧ are idempotent binary operators, ∼ is a unary involutory operator (called "complement"), and 0 and 1 are nullary operators (i.e., constants), such that (Σ,∨,0) is a commutative monoid, (Σ,∧,1) is a commutative monoid, ∧ and ∨ distribute with respect to each other, and such that combining two complementary elements through one binary operator yields the identity of the other binary operator. (See Boolean algebra (structure)#Axiomatics.).
2. noun Specifically, an algebra in which all elements can take only one of two values (typically 0 and 1, or "true" and "false") and are subject to operations based on AND, OR and NOT.
3. noun The study of such algebras; Boolean logic, classical logic.

Full definition of Boolean algebra

Boolean algebra in a sentence

• The set of divisors of 30, with binary operators: g.c.d. and l.c.m., unary operator: division into 30, and identity elements: 1 and 30, forms a Boolean algebra.
• A Boolean algebra is a De Morgan algebra which also satisfies the law of excluded middle and the law of noncontradiction.

Synonyms of Boolean algebra

• switching algebra

Questions about Boolean algebra in Tamil

What is the meaning of Boolean algebra in Tamil?

Boolean algebra in Tamil is பூலியன் இயற்கணிதம், பூல்இயற்கணிதம், பூவின் அல்ஜீப்ரா, போல் இயற் கணிதம்.

Boolean algebra என்பதன் தமிழ் அர்த்தம் என்ன?

Boolean algebra: பூலியன் இயற்கணிதம், பூல்இயற்கணிதம், பூவின் அல்ஜீப்ரா, போல் இயற் கணிதம்.

What does Boolean algebra mean in English?

Boolean algebra means an algebraic structure (Σ,∨,∧,∼,0,1) where ∨ and ∧ are idempotent binary operators, ∼ is a unary involutory operator (called "complement"), and 0 and 1 are nullary operators (i.e., constants), such that (Σ,∨,0) is a commutative monoid, (Σ,∧,1) is a commutative monoid, ∧ and ∨ distribute with respect to each other, and such that combining two complementary elements through one binary operator yields the identity of the other binary operator. (See Boolean algebra (structure)#Axiomatics.).