# tõkestatud võre

olemus
võre, milles on
suurim element (tähis: 1 ) ja vähim element (tähis: 0 )

Wiktionary:
(algebra, order theory) any lattice (type of partially ordered set) that has both a greatest and a least element
Usage notes
The greatest element is usually denoted 1 and serves as the identity element of the meet operation, ∧. The least elem∨ent, usually denoted 0, serves as the identity element of the join operation, ∨. The notations ⊤ and ⊥ are also used, less often, for greatest and least element respectively.
A bounded lattice may be defined formally
as a tuple (L, ∨, ∧, 0, 1).

ülevaateid
https://mathworld.wolfram.com/BoundedLattice.html

https://proofwiki.org/wiki/Definition:Bounded_Lattice

https://en.wikipedia.org/wiki/Lattice_(order)

# tõkestatud võre

olemus
võre, milles on
suurim element (tähis: 1 ) ja vähim element (tähis: 0 )

Wiktionary:
(algebra, order theory) any lattice (type of partially ordered set) that has both a greatest and a least element
Usage notes
The greatest element is usually denoted 1 and serves as the identity element of the meet operation, ∧. The least elem∨ent, usually denoted 0, serves as the identity element of the join operation, ∨. The notations ⊤ and ⊥ are also used, less often, for greatest and least element respectively.
A bounded lattice may be defined formally
as a tuple (L, ∨, ∧, 0, 1).

ülevaateid
https://mathworld.wolfram.com/BoundedLattice.html

https://proofwiki.org/wiki/Definition:Bounded_Lattice

https://en.wikipedia.org/wiki/Lattice_(order)

Palun oodake...

# tõkestatud võre

olemus
võre, milles on
suurim element (tähis: 1 ) ja vähim element (tähis: 0 )

Wiktionary:
(algebra, order theory) any lattice (type of partially ordered set) that has both a greatest and a least element
Usage notes
The greatest element is usually denoted 1 and serves as the identity element of the meet operation, ∧. The least elem∨ent, usually denoted 0, serves as the identity element of the join operation, ∨. The notations ⊤ and ⊥ are also used, less often, for greatest and least element respectively.
A bounded lattice may be defined formally
as a tuple (L, ∨, ∧, 0, 1).

ülevaateid
https://mathworld.wolfram.com/BoundedLattice.html

https://proofwiki.org/wiki/Definition:Bounded_Lattice

https://en.wikipedia.org/wiki/Lattice_(order)

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