This volume explores how human languages become what they are, why they differ from one another in certain ways but not in others, and why they change in the ways that they do. Given that language is a universal creation of the human mind, the puzzle is why there are different languages at all: why do we not all speak the same language? Moreover, while there is considerable variation, in some ways grammars do show consistent patterns: why are languages similar in those respects, and why are those particular patterns ...
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This volume explores how human languages become what they are, why they differ from one another in certain ways but not in others, and why they change in the ways that they do. Given that language is a universal creation of the human mind, the puzzle is why there are different languages at all: why do we not all speak the same language? Moreover, while there is considerable variation, in some ways grammars do show consistent patterns: why are languages similar in those respects, and why are those particular patterns preferred? Peter Culicover proposes that the solution to these puzzles is a constructional one. Grammars consist of constructions that carry out the function of expressing universal conceptual structure. While there are in principle many different ways of accomplishing this task, languages are under press to reduce constructional complexity. The result is that there is constructional change in the direction of less complexity, and grammatical patterns emerge that more efficiently reflect conceptual universals. The volume is divided into three parts: the first establishes the theoretical foundations; the second explores variation in argument structure, grammatical functions, and A-bar constructions, drawing on data from a variety of languages including English and Plains Cree; and the third examines constructional change, focusing primarily on Germanic. The study ends with observations and speculations on parameter theory, analogy, the origins of typological patterns, and Greenbergian 'universals'.
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