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Pages of the Book
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Content:
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001
003
005
007
009
011
013
015
017
019
021
I. The Time in the Natural Space
1. The Idea of Time
023
025
027
029
031
033
035
037
039
041
043
045
047
2. The Parameter Dependent Mechanics
049
051
053
055
057
059
3. The Quantum Harmonic Oscillator
061
063
065
067
069
071
073
075
077
079
081
083
085
087
089
091
093
095
097
099
101
103
105
107
109
111
113
115
117
119
121
II. Geometry of Physics
4. The Linear Natural Space in Physics
123
125
127
129
131
133
135
137
139
141
143
145
147
149
151
5. The Plan Concept (basic Geometric Algebra)
153
155
157
159
161
163
165
167
169
171
173
175
177
179
181
187
185
187
189
191
193
195
197
199
201
203
205
207
209
211
213
215
217
219
221
223
225
227
229
6. The Natural Space of Physics (Geometric Algebra & Quaternions)
231
233
235
237
239
241
243
245
247
249
251
253
255
257
259
261
263
265
267
269
271
273
275
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287
285
287
289
291
293
295
297
299
301
303
305
307
309
311
313
315
317
319
321
323
III. Space-Time Relations in Physics
7. Relation Space of Physics (Geometric Space-Time Algebra)
325
327
329
331
333
335
Epilogue
8. Problematisation of the Philosophical approach
337
338
References
References 339-340 (printeble)
List of figures
341
343
Lexical Index Lexical Index (printeble)
Copyright © All Rights Reserved
References from the Book
[1]
J. Hoffmeyer
Biosemiotik
[2]
Theodore Frankel
The Geometry of Physics
[3]
Peskin & Schroeder
An Introduction To Quantum Field Theory
[4]
M. Srednicki
Quantum Field Theory
[5]
D. Hestenes
Oersted Medal Lecture 2002
[6]
D. Hestenes
Space-Time Algebra
[7]
FL,CC-T,Bernard Diu
Quantum Mechanics, Volume One
[8]
Caltech, Ph125b 2007
Wave mechanics in more than one dimension.
[9]
E. Merzbacher
Quantum Mecanic, Third Edition
[10]
D. Hestenes
New Foundations for Classical Mechanics, 2 ed.
[11]
Immanuel Kant
Theoretical philosophy 1755-1770
[12]
D. E. Joyce
"Euclid’s Elements"
[13]
D. Hestenes & G. Sobczyk
Clifford Algebra to Geometric Calculus
[14]
G. Sobczyk
New Foundations in Mathematics, 2012
[15]
G. Sobczyk
Geometric matrix algebra, Linear Algebra and Its Applications, 2008
[16]
L.I.Hongbo, D.Hestenes & A.Rockwood
Generalized Homogeneous Coordinates for Computational Geometry, 2001
[17]
D. Hestenes
Old wine in new bottles:
A new algebraic framework for computational geometry
[18]
C. Doran & A. Lasenby
Geometric Algebra for Physicists
[19]
H. Goldstein
Clasical Mecanic
[20]
K. Barenes
Group theory for the Standard Model of Particle physics and Beynd
[21]
M. Riesz 1958 Originally lecture notes
Clifford Numbers and Spinors,
[21]
M. Riesz 1993 Book
Clifford Numbers and Spinors
[22]
C.Doran, A.Lasenby, S.Gull, S.Somaroo & A.Challinor
SPACETIME ALGEBRA AND ELECTRON PHYSICS, 2005
[23]
D. Hestenes
Spacetime Physics with Geometric Algebra
[24]
D. Hestenes
Zitterbewegung in Quantum Mechanics, 2010
25]
D. Hestenes
Quantum Mechanics of the electron particle-clock, 2019
[26]
D. Hestenes
Zitterbewegung structure in electrons and photons, 2019
[27]
W. C. Y. Lee
MOBILE COMMUNICATIONS ENGINEERING, McGraw-HillBook Company , 1982.
[29]
H. Weyl
Gravitation and electricity
[31]
P. Rowlands
Zero to infinity : the foundations of physics, 2007
[33]
D. Hestenes
Primer on Geometric Algebra for introductory mathematics and physics
[34]
P. V. Christiansen
Semiotik og Systemegenskaber, IMUFA Roskilde Universitetsenter, 1979
[36]
W. E. Baylis
Relativity in introductory physics, Canadian Journal of Physics, 2004
[37]
W. E. Baylis
Geometry of Paravector Space with Applications to Relativistic Physics