A. L. Rees

Fields of View (eBook, PDF)

Film, Art and Spectatorship

• Format: PDF

Produktbeschreibung

Drawing on film theory, literary modernism, psychology and art history, Fields of View elucidates an expanded network of connections between avant-garde film and wider culture. In this bold and original work, A.L. Rees identifies three key terms - 'field', 'frame' and 'interval' and charts their use by filmmakers and theorists such as Dziga Vertov, Sergei Eisenstein, Bruce Baillie, Maya Deren, Malcolm Le Grice and Werner Nekes, from the 1920s through to the present day. A seminal voice in film culture, Rees left the incomplete manuscript for this book on his death, and Simon Payne has subsequently carefully prepared the book for publication. Fields of View is an important work that establishes a unique perspective on experimental film.

Produktdetails

• Verlag: Bloomsbury UK eBooks
• Seitenzahl: 288
• Erscheinungstermin: 29. Oktober 2020
• Englisch
• ISBN-13: 9781838719937
• Artikelnr.: 59895885

Autorenporträt

A.L. Rees was Head of the Time-Based Media course at Maidstone College of Art from 1988 - 1995 and then Research Tutor at the Royal College of Art until 2014. At various times he was the chair of the Arts Council's artists' film and video committee, and an adviser on experimental film to the British Film Institute, Tate, the Arts and Humanities Research Council and Channel 4. His book A History of Experimental Film and Video (BFI, 1999/2011) remains a key text, supplemented by the wide range of essays he wrote for journals and books on film and art.

Inhaltsangabe

Foreword: Harvesting Fields Acknowledgements Fields Film Machine Film as
Optic and Idea Expanding Cinema Room Films Film Objects Projection Space
Time Frames Realisms Asymptote Digital Dialectic Fields in Braque and Gehr
Classic Film Theory and the Spectator Field and Gestalt Monet, Lumière and
Cinematic Time Displacement, Sculpture Bodies in Motion Intervals Methods
of Montage Frames Frames and Windows Constructivism and Computers Geometry
of Intervals Notes