The Structure of Paintings

Michael Leyton has developed new foundations for geometry in which shape is equivalent to memory storage. A principal argument of these foundations is that artworks are maximal memory stores. The theory of geometry is developed from Leyton's fundamental laws of memory storage, and this book sho...

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Bibliographic Details
Main Author: Leyton, Michael (Author)
Format: Book
Language:English
Published: Wien New York Springer ©2006
Subjects:
Online Access:Click Here to View Status and Holdings.
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020 # # |a 3211357394  |q paperback 
020 # # |a 9783211357392  |q paperback 
040 # # |a OSU  |b eng  |d UiTM  |e rda 
041 0 # |a eng 
090 0 0 |a N7431.5  |b .L48 2006 
100 1 # |a Leyton, Michael  |e author 
245 1 4 |a The Structure of Paintings  |c Michael Leyton 
260 0 0 |a Wien  |a New York  |b Springer  |c ©2006 
300 0 0 |a vi, 207 pages, 13 leaves of plates  |b some color illustrations  |c 25 cm 
336 # # |a text  |2 rdacontent 
337 # # |a unmediated  |2 rdamedia 
338 # # |a volume  |2 rdacarrier 
504 0 0 |a Includes bibliographical references and index 
520 # # |a Michael Leyton has developed new foundations for geometry in which shape is equivalent to memory storage. A principal argument of these foundations is that artworks are maximal memory stores. The theory of geometry is developed from Leyton's fundamental laws of memory storage, and this book shows that these laws determine the structure of paintings. Furthermore, the book demonstrates that the emotion expressed by a painting is actually the memory extracted by the laws. Therefore, the laws of memory storage allow the systematic and rigorous mapping not only of the compositional structure of a painting, but also of its emotional expression. The argument is supported by detailed analyses of paintings by Picasso, Raphael, Cezanne, Gauguin, Modigliani, Ingres, De Kooning, Memling, Balthus and Holbein 
526 0 # |a AAR400  |b AP243  |5 AP 
526 0 # |a Design Appreciation  |b Bachelor of Science (Architecture)  |5 Faculty of Architecture, Planning and Surveying 
650 # 0 |a Composition (Art) 
650 # 0 |a Geometry in art 
650 # 0 |a Painting 
650 # 0 |a Shape theory (Topology) 
856 4 0 |z Click Here to View Status and Holdings.  |u https://opac.uitm.edu.my/opac/detailsPage/detailsHome.jsp?tid=726603 
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