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Tables of Contents for Fractals and Scaling in Finance
Chapter/Section Title
Page #
Page Count
Foreword
ix
 
Ralph E. Gomory
I NONMATHEMATICAL PRESENTATIONS
1
116
Preface (1996)
1
12
E1 Introduction (1996)
13
37
E2 Discontinuity and scaling: scope and likely limitations (1996)
50
29
E3 New methods in statistical economics (M 1963e)
79
26
E4 Sources of inspiration and historical background (1996)
105
12
II MATHEMATICAL PRESENTATIONS
117
154
E5 States of randomness from mild to wild, and concentration in the short, medium and long run (1996)
117
29
E6 Self-similarity and panorama of self-affinity (1996)
146
52
E7 Rank-size plots, Zipf's law, and scaling (1996)
198
21
E8 Proportional growth with or without diffusion, and other explanations of scaling (1996) Appendices (M 1964o, M 1974d)
219
33
E9 A case against the lognormal distribution (1996)
252
19
III PERSONAL INCOMES AND FIRM SIZES
271
100
E10 L-stable model for the distribution of income (M 1960i) Appendices (M 1963i, M 1963j)
271
36
E11 L-stability and multiplicative variation of income (M 1961e)
307
29
E12 Scaling distributions and income maximization (M 1962q)
336
28
E13 Industrial concentration and scaling (1996)
364
7
IV THE M 1963 MODEL OF PRICE VARIATION
371
100
E14 The variation of certain speculative prices (M 1963b) Appendices (Fama & Blume 1966, M 1972b, M 1982c)
371
48
E15 The variation of the price of cotton, wheat, and railroad stocks, and of some financial rates (M 1967j)
419
25
E16 Mandelbrot on price variation (Fama 1963) (A guest contribution by E. F. Fama)
444
14
E17 Comments by P. H. Cootner, E. Parzen & W. S. Morris (1960s), and responses (1996)
458
8
E18 Computation of the L-stable distributions (1996)
466
5
V BEYOND THE M 1963 MODEL
471
55
E19 Nonlinear forecasts, rational bubbles, and martingales (M 1966b)
471
21
E20 Limitations of efficiency and martingales (M 1971e)
492
21
E21 Self-affine variation in fractal time (Section 1 is by W. H. Taylor) (M & Taylor 1967, M 1973c)
513
13
CUMULATIVE BIBLIOGRAPHY
526
16
INDEX
542