Category:Definitions/Lattice Ideals
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This category contains definitions related to Lattice Ideals.
Related results can be found in Category:Lattice Ideals.
$I$ is a lattice ideal of $S$ if and only if $I$ satisifes the lattice ideal axioms:
\((\text {LI 1})\) | $:$ | $I$ is a sublattice of $S$: | \(\ds \forall x, y \in I:\) | \(\ds x \wedge y, x \vee y \in I \) | |||||
\((\text {LI 2})\) | $:$ | \(\ds \forall x \in I: \forall a \in S:\) | \(\ds x \wedge a \in I \) |
Pages in category "Definitions/Lattice Ideals"
The following 3 pages are in this category, out of 3 total.