The book discusses the physical world. Many fields that 19th century scientists believed were separate such as electricity and magnetism are aspects of more fundamental properties. Some texts both popular and university level introduce these topics as separate concepts and then reveal their combination much later. The Road to Reality reverses this process first expounding the underlying mathematics of space–time then showing how electromagnetism and other phenomena fall out fully formed.
The book is almost 1100 pages of which the first 383 are dedicated to mathematics—Penrose's goal is to acquaint inquisitive readers with the mathematical tools needed to understand the remainder of the book in depth. Physics enters the discussion on page 383 with the topic of space–time. From there it moves on to fields in spacetime deriving the classical electrical and magnetic forces from first principles that is if one lives in spacetime of a particular sort these fields develop naturally as a consequence. Energy and conservation laws appear in the discussion of Lagrangians and Hamiltonians before moving on to a full discussion of quantum physics particle theory and quantum field theory. A discussion of the measurement problem in quantum mechanics is given a full chapter superstrings are given a chapter near the end of the book as are loop gravity and twistor theory. The book ends with an exploration of other theories and possible ways forward.
The final chapters reflect Penrose's personal perspective which differs in some respects from what he regards as the current fashion among theoretical physicists. He is skeptical about string theory to which he prefers loop quantum gravity. He is optimistic about his own approach twistor theory. He also holds some controversial views about the role of consciousness in physics as laid out in his earlier books (see Shadows of the Mind).
Specificaties
Auteur
R. Penrose
Uitgever
Jonathan Cape - London
Jaar
2004
Druk
-
Aantal pagina's
1099
Taal
Engels
Doos
H040-0007
Betalingen & retouren
Betaalmethoden
Overboeking
Stuur bericht
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I. Point Sets and Proper IntegralsII. Improper Multiple IntegralsIII. Series IV. Multiple SeriesV. Series of FunctionsVI. VII. VIII.IX. X. Point SetsXI. XII. XIII. XIV. XV. XVI. XVII. Geometric Notions
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