boolean algebra उदाहरण वाक्य
उदाहरण वाक्य
- Boolean algebra is isomorphic to the Boolean algebra of all subsets of a finite set.
- Being defined by identities, MV-algebras form a Boolean algebras.
- The analogous result holds beginning with a Boolean algebra.
- Recall that filters on sets are proper filters of the Boolean algebra of its powerset.
- The variety of Boolean algebras constitutes a famous example.
- Boolean algebra is isomorphic to the Boolean algebra of all subsets of a finite set.
- Thus every Boolean ring becomes a Boolean algebra.
- The only further axiom Boolean algebra requires is:
- Hence the periodic sequences form a Boolean algebra.
- This Boolean algebra is unique up to isomorphism.