This collection of original papers is a representative survey of recent theoretical and cross-linguistic work on reciprocity and reflexivity. Its most remarkable feature is its combination of formal approaches, case studies on individual languages and broad typological surveys in one volume, showing that the interaction of formal approaches to grammar and typology may lead to new insights and results for both fields. Among the major issues addressed in this volume are the following: How can our current knowledge about the space and limits of variation in the relevant domain be captured in a structural typology of reciprocity? What light can such a typology shed on the facts of particular languages or groups of languages (e.g. Austronesian)? How can recent descriptive and typological insights be incorporated into a revised and more adequate version of the Binding Theory? How do verbal semantics, argument structure and reciprocal markers interact? How can we explain the pervasive patterns of ambiguity observable in these two domains, especially the use of the same forms both as reflexive and reciprocal markers? What are the major sources in the historical development of reciprocal markers? This combination of large-scale typological surveys with in-depth studies of particular languages provides new answers to old questions and raises important new questions for future research.

This monograph constitutes the first comprehensive investigation of reciprocal constructions and related phenomena in the world's languages. Reciprocal constructions (of the type The two boys hit each other, The poets admire each other's poems) have often been the subject of language-particular studies, but it is only in this work that a truly global comparative picture emerges. Nine stage-setting chapters dealing with general and theoretical matters are followed by 40 chapters containing in-depth descriptions of reciprocals in individual languages by renowned specialists. The introductory papers provide a conceptual and terminological framework that allows the authors of the individual chapters to characterize their languages in comparable terms, making it easy for the reader to see points of commonality between languages and constructions that have never been compared before. This set of volumes is an indispensable starting point and will be a lasting reference work for any future studies of reciprocals.

This book presents the most comprehensive coverage of the field of Indo-European Linguistics in a century, focusing on the entire Indo-European family and treating each major branch and most minor languages. The collaborative work of 120 scholars from 22 countries, Handbook of Comparative and Historical Indo-European Linguistics combines the exhaustive coverage of an encyclopedia with the in-depth treatment of individual monographic studies.

This volume addresses the problem of how language expresses conceptual information on event structures and how such information can be reconstructed in the interpretation process. The papers present important new insights into recent semantic and syntactic research on the topic. The volume deals with the following problems in detail: event structure and syntactic construction, event structure and modification, event structure and plurality, event structure and temporal relation, event structure and situation aspect, and event structure and language ontology. Importantly, the topic is discussed not only on the basis of English and German but on the basis of other languages including Mandarin, Japanese, Korean, Indonesian, and Igbo as well. This volume thus provides solid evidence towards clarifying the empirical use of event based analyses.

This Fifth Edition (1991) of a book first published in 1893 covers the period from antiquity to the close of World War I, with major emphasis on advanced mathematics and, in particular, the advanced mathematics of the nineteenth and early twentieth centuries. In one concise volume this unique book presents an interesting and reliable account of mathematics history for those who cannot devote themselves to an intensive study. The book is a must for personal and departmental librariesalike.Cajori has mastered the art of incorporating an enormous amount of specific detail into a smooth-flowing narrative. The Index--for example--contains not just the 300 to 400 names one would expect to find, but over 1,600. And, for example, one will not only find John Pell, but will learn who he was and some specifics of what he did (and that the Pell equation was named erroneously after him). In addition, one will come across Anna J. Pell and learn of her work on biorthogonal systems; one willfind not only H. Lebesgue but the not unimportant (even if not major) V.A. Lebesgue. Of the Bernoullis one will find not three or four but all eight. One will find R. Sturm as well as C. Sturm; M. Ricci as well as G. Ricci; V. Riccati as well as J.F. Riccati; Wolfgang Bolyai as well as J. Bolyai; themathematician Martin Ohm as well as the physicist G.S. Ohm; M. Riesz as well as F. Riesz; H.G. Grassmann as well as H. Grassmann; H.P. Babbage who continued the work of his father C. Babbage; R. Fuchs as well as the more famous L. Fuchs; A. Quetelet as well as L.A.J. Quetelet; P.M. Hahn and Hans Hahn; E. Blaschke and W. Blaschke; J. Picard as well as the more famous C.E. Picard; B. Pascal (of course) and also Ernesto Pascal and Etienne Pascal; and the historically important V.J. Bouniakovskiand W.A. Steklov, seldom mentioned at the time outside the Soviet literature.

John Wallis (1616-1703) was the most influential English mathematician prior to Newton. He published his most famous work, Arithmetica Infinitorum, in Latin in 1656. This book studied the quadrature of curves and systematised the analysis of Descartes and Cavelieri. Upon publication, this text immediately became the standard book on the subject and was frequently referred to by subsequent writers. This will be the first English translation of this text ever to be published.