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This book reassesses the role of Russian Montparnasse writers in the articulation of transnational modernism generated by exile. Examining their production from a comparative perspective, it demonstrates that their response to urban modernity transcended the Russian master narrative and resonated with broader aesthetic trends in interwar Europe.
In this long-awaited book, Timothy J. Lensmire examines the problems and promise of progressive literacy education. He does this by developing a series of striking metaphors in which, for example, he imagines the writing workshop as a carnival or popular festival and the teacher as a novelist who writes her student-characters into more and less desirable classroom stories. Grounded in Lensmire's own and others' work in schools, Powerful Writing, Responsible Teaching makes powerful use of Bakhtin's theories of language and writing and Dewey's vision of schooling and democracy. Lensmire's book is, at once, a defense, a criticism, and a reconstruction of progressive and critical literacy approaches.
Compilation of the research produced by the International Group for the Psychology of Mathematics Education (PME) since its creation in 1976. The first three sections summarize cognitively-oriented research on learning and teaching specific content areas, transversal areas, and based on technology-rich environments. The fourth section is devoted to the research on social, affective, cultural and cognitive aspects of mathematics education. The fifth section includes two chapters summarizing the PME research on teacher training and professional life of mathematics teachers.
What does it mean to know mathematics? How does meaning in mathematics education connect to common sense or to the meaning of mathematics itself? How are meanings constructed and communicated and what are the dilemmas related to these processes? There are many answers to these questions, some of which might appear to be contradictory. Thus understanding the complexity of meaning in mathematics education is a matter of huge importance. There are twin directions in which discussions have developed—theoretical and practical—and this book seeks to move the debate forward along both dimensions while seeking to relate them where appropriate. A discussion of meaning can start from a theoretical examination of mathematics and how mathematicians over time have made sense of their work. However, from a more practical perspective, anybody involved in teaching mathematics is faced with the need to orchestrate the myriad of meanings derived from multiple sources that students develop of mathematical knowledge. This book presents a wide variety of theoretical reflections and research results about meaning in mathematics and mathematics education based on long-term and collective reflection by the group of authors as a whole. It is the outcome of the work of the BACOMET (BAsic COmponents of Mathematics Education for Teachers) group who spent several years deliberating on this topic. The ten chapters in this book, both separately and together, provide a substantial contribution to clarifying the complex issue of meaning in mathematics education. This book is of interest to researchers in mathematics education, graduate students of mathematics education, under graduate students in mathematics, secondary mathematics teachers and primary teachers with an interest in mathematics.
The audience remains much the same as for the 1992 Handbook, namely, mathematics education researchers and other scholars conducting work in mathematics education. This group includes college and university faculty, graduate students, investigators in research and development centers, and staff members at federal, state, and local agencies that conduct and use research within the discipline of mathematics. The intent of the authors of this volume is to provide useful perspectives as well as pertinent information for conducting investigations that are informed by previous work. The Handbook should also be a useful textbook for graduate research seminars. In addition to the audience mentioned above, the present Handbook contains chapters that should be relevant to four other groups: teacher educators, curriculum developers, state and national policy makers, and test developers and others involved with assessment. Taken as a whole, the chapters reflects the mathematics education research community's willingness to accept the challenge of helping the public understand what mathematics education research is all about and what the relevance of their research fi ndings might be for those outside their immediate community.
This collection engages with questions of influence, a vexed and problematic concept whose intellectual history is both ancient and vast. It examines a range of texts written in French, sometimes in dialogue with visual/musical works, drawn mainly from the eighteenth century onwards. Connections are made with related work in a range of disciplines.
This volume explores the impact of sexological and early psychoanalytic conceptions of sexual perversion on the representation of the erotic in the work of a range of major European modernists (including Joyce, Kafka, Lawrence, Mann, Proust and Rilke) as well as in that of some less-well-known figures of the period such as Dujardin and Jahnn.
The Pulitzer Prize–winning author shares an “exceptionally nuanced, tender, funny, tragic, and utterly transfixing portrait” of one man’s troubled century (Booklist, starred review). At 115 years old, former newspaperman Sam Cunningham is also the last surviving veteran of World War I. As he prepares to die in a Chicago nursing home, the results of the 2016 presidential election come in—and he finds himself in a wide-ranging conversation with a surprising God. As the two review Sam’s life, the grand epic of the twentieth century comes sharply into focus. Sam grows up in Louisiana under the flawed morality of an abusive father. Eager to escape, Sam enlists in the army while still underage. Though the hardness his father instilled in him helps him make it out of World War I alive, it also prevents him from contending with the emotional wounds of war. Back in the United States, Sam moves to Chicago to begin a career as a newspaperman that will bring him close to the major historical turns of the twentieth century. There he meets his wife and has a son, whose fate counters Sam’s at almost every turn. As he contemplates his relationships—with his parents, his brothers in arms, his wife, his editor, and most importantly, his son—Sam is amazed at what he still has left to learn about himself after all these years.
Improving the quality of education is an important endeavor of educational policy and TAL aims to contribute to this. TAL is a project initiated by the Dutch Ministry of Education, Culture and Sciences, and carried out by the Freudenthal Institute (FI) of Utrecht University and the Dutch National Institute for Curriculum Development (SLO), in collaboration with the Rotterdam Center for Educational Services (CED). The quality of education can be improved in many ways. TAL proposes to do this by providing insights into the broad outline of the learning-teaching process and its internal coherence. It aims to be a support for teachers alongside mathematics textbook series. Furthermore, TAL can provide extra support for teachers if it is incorporated into a circle of implementation. The TAL project aims to describe the intermediate attainment targets of primary school mathematics. These objectives represent a further development of, and a supplement to, the previously established core goals for the end of primary school. A defining feature of the intermediate attainment targets is that they are embedded in a learning-teaching trajectory. This is also the reason for calling the project TAL, which in Dutch stands for Tussendoelen Annex Leerlijnen; in English this means Intermediate Attainment Targets in Learning-Teaching Trajectories. The middle letter of TAL can also be considered as referring to Afbeeldingen (Representations). This term indicates that the trajectory description contains many examples of students’ and teachers’ behavior, which form an integral part of the learning-teaching trajectory. Eventually, learning-teaching trajectory descriptions will be developed for all domains of primary school mathematics. The present book contains the learning-teaching trajectory for the domain of whole number calculation. The book contains of one trajectory for the lower grades (kindergarten 1 and 2, and grades 1 and 2) and one for the upper grades of primary school (grades 3, 4, 5 and 6). This means that the book covers the learning process in this domain for children ranging from 4 to 12 years of age.