Maximal

Definitions

1. The element of a set with the greatest magnitude.
2. Said of an ideal of a ring or a filter of a lattice: that it is as large as it can be without being trivial (improper).
3. Said of a set of well-formed formulas: that it is as large as it can be without being inconsistent; i.e. that for any well-formed formula φ, the set contains either φ or ~φ.

Equivalents

CEFR level