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If we adopt a conception of meaning where truth-conditional equivalence is sufficient for synonymy, we have an apparent counterexample to compositionality.
(Only the smaller VP and V′ are shown in the partial structure (T2).) The complete sequence of transformations is taken to give a deep theoretical explanation of many properties of (B.i) and (B.ii), including such things as what could be substituted for the two NPs, and the fact there is at least rough truth-conditional equivalence between the two clauses.
We obtain a necessary and sufficient condition for conditional gaugeability and show the equivalence between conditional gaugeability and subcriticality of generalized Schrödinger type operators.
This relation between necessary and sufficient conditions matches the formal equivalence between a conditional formula and its contrapositive ("~q ⊃ ~p" is the contrapositive of "p ⊃ q").
CIT is an intersection-union test, in which a number of equivalence and conditional F tests are conservatively combined in a single test.
Activation observed in the hippocampus to nodal-dependent derived conditional relations (Transitive and Equivalence relations) highlights its involvement in maintaining relational structure and flexible memory expression among stimuli within a class (A ≡ B ≡ C).
Denotes secondary local maxima within cluster The present findings highlighting activation in the hippocampus to nodal-dependent derived conditional relations (Transitive and Equivalence relations) and activation in the parahippocampus to cross-class Foils is generally consistent with results obtained using serial TI paradigms [ 3, 6].
(Equivalence conditions).
Initially we employed the Beta a priori distribution for the class conditional distribution to ascertain the equivalence of Eqs. 15 and 16.
These groups of objects are referred to as equivalence classes, or conditional classes for \documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$B \subseteq C$\end{document} B ⊆ C.
(The conditional is a condition.
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