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In mathematics, particularly in order theory, a pseudocomplement is one generalization of the notion of complement. In a lattice L with bottom element
Pseudocomplement
System of logic lacking the excluded middle law
element it is usually called pseudocomplement, and the resulting algebra is a Heyting algebra. If the pseudocomplement satisfies the law of the excluded
De_Morgan_algebra
Framework in logic and natural language semantics
relation. For instance, for every proposition P there exists a relative pseudocomplement P ∗ {\displaystyle P^{*}} , which amounts to { s ⊆ W ∣ s ∩ t = ∅ for
Inquisitive_semantics
Normed lattice Ordered vector space – Vector space with a partial order Pseudocomplement Riesz space – Partially ordered vector space, ordered as a lattice
Topological_vector_lattice
PSEUDOCOMPLEMENT
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Boy/Male
Hindu, Indian, Traditional
Lord Shiva
Girl/Female
Biblical
Well of weight.
Girl/Female
Hindu, Indian
River Godavari
Girl/Female
Australian, Hebrew
God's Glory
Boy/Male
Muslim/Islamic
Sword
Girl/Female
Latin
Bear.
Girl/Female
Hindu, Indian, Modern
100 Eyes
Girl/Female
Arabic, Latin, Muslim
Fluffy; Cat Like
Boy/Male
Hindu
Virtues
Boy/Male
Tamil
Universal, Whole, Lord Rama
PSEUDOCOMPLEMENT
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