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Structures for Semantics

tion and acquaintance with quite advanced mathematical techniques and structures. But semantics isn't mathematics. These techniques and;

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Possible Worlds Semantics for Indicative and Counterfactual Conditionals?

Conditional structures lie at the heart of the sciences, humanities, and everyday reasoning. This is why conditional logics - logics;

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Semantics

presupposes no previous background in logic, but takes the student step-by-step from simple predicate/argument structures and their interpretation;

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Substrate and Adstrate

those structures to locatives in their lexifier, substrate, and adstrate languages. The work draws on new research methods for investigating;

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Cambridge Textbooks in Linguistics

presupposes no previous background in logic, but takes the student step-by-step from simple predicate/argument structures and their interpretation;

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Control And Restructuring

but not others, it serves as evidence for a basic division within the class of complement control structures. This division is connected to;

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Context And The Attitudes

contingent a priori; belief de se; intensional transitives; the cognitive role of tense; and the prospects for giving a semantics for the attitudes;

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Meaning and Cognition

connection between the structures of perception and the categories of natural language. Because of the approach employed, with its consideration;

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Higher Order Operational Techniques in Semantics

for higher order programming languages by some of the leading researchers in the field. Operational techniques are important because they are;

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Foundations of Software Science and Computational Structures

Structures, FOSSACS 2009, held in York, UK, in March 2009, as part of ETAPS 2009, the European Joint Conferences on Theory and Practice of Software;

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The Geometry of Meaning

A novel cognitive theory of semantics that proposes that the meanings of words can be described in terms of geometric structures. In The;

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Axiomatic Domain Theory in Categories of Partial Maps

systematic account of the subject and studies mathematical structures suitable for modelling functional programming languages in an axiomatic (i.e;

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Exploring the Syntax-Semantics Interface

Language is a system of communication in which grammatical structures function to express meaning in context. While all languages can;

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Exploring the Syntax-Semantics Interface

Language is a system of communication in which grammatical structures function to express meaning in context. While all languages can;

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Semantics

papers written especially for the volume. The volume comes with an extensive introduction designed not only to provide an overview of the field;

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Processes, Beliefs, and Questions

development of semantics. For the most part quite independently, many philosophers and logicians have recently been applying formal semantic methods;

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Programming in C++

, software design, functions, control structures, looping, arrays, object-oriented software development, and recursi on. Several useful appendices;

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Cambridge Textbooks in Linguistics

background in logic, but takes students step-by-step from simple predicate/argument structures and their interpretation to Montague's intentional;

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Structures Mères: Semantics, Mathematics, and Cognitive Science

This book reports on cutting-edge concepts related to Bourbaki's notion of structures meres. It merges perspectives from logic, philosophy;

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Understanding Semantics 2nd

resource for all undergraduate students studying semantics. Sebastian Loebner is a Professor of Linguistics at the Institute for Language and;

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Understanding Semantics

resource for all undergraduate students studying semantics. Sebastian Loebner is a Professor of Linguistics at the Institute for Language and;

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Transitions and Trees

Structural operational semantics is a simple, yet powerful mathematical theory for describing the behaviour of programs in an;

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Transitions and Trees

Structural operational semantics is a simple, yet powerful mathematical theory for describing the behaviour of programs in an;

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Domains and Lambda-Calculi

of various families of typed lambda calculi considered as core programming languages and as meta-languages for denotational semantics. This theory;

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Domains and Lambda-Calculi

of various families of typed lambda calculi considered as core programming languages and as meta-languages for denotational semantics. This theory;

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Routley-Meyer Ternary Relational Semantics for Intuitionistic-type Negations

Routley-Meyer Ternary Relational Semantics for Intuitionistic-type Negations examines how to introduce intuitionistic-type negations;

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Cambridge Studies in Linguistics

need for a semantic component of greater complexity is demonstrated by an examination of prepositions, particles, adverbs and verb-prefixes;

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