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Family background and early education

Family background and early education
Benoît Mandelbrot Mathematician
Next Views Duration
1. Family background and early education 7587 04:10
2. School 2065 01:06
3. Move from Poland to France; High School 1639 04:05
4. War; move to Correze and continued education 1095 02:40
5. The Occupation of France 1091 03:52
6. Return to education - thinking in pictures 1514 04:23
7. Preparation for exams - Monsieur Croissal 1074 04:47
8. Drawing; the ability to think in pictures and its continued influence 1525 03:27
9. Lyon during the occupation 728 01:38
10. Raising horses 693 02:40
11. 'Cheating' in the exams 1534 02:30
12. Uncle and Father 653 05:40
13. Mathematical disagreements with Uncle 803 04:16
14. Family pressure 524 03:05
15. Influences: should I be an engineer or a mathematician? 555 04:29
16. École Normale and thought in mathematics 776 03:34
17. The world of learning how 708 03:51
18. The organisation of École Polytechnique; Paul Levy 640 05:18
19. Gaston Maurice Julia 645 02:02
20. Leprince-Ringuet and experimental physics 494 01:27
21. École Polytechnique 534 02:33
22. The decision to go to Caltech: Braue and Von Karman 595 03:35
23. Caltech 637 03:05
24. The decision not to go into physics 642 01:25
25. Two years at Caltech: Wiener and Delbruck 592 01:44
26. Turbulence: Kolmogorov, Nabukov, Heisenberg, Weizsäcker and Onsager 874 02:04
27. Delbruck 515 02:28
28. Contact with biologists at Caltech 427 02:20
29. Leaving Caltech; crisis over future 503 03:56
30. Return to France and the Air Force - a year of thinking 440 01:45
31. Work with Philips: spectral analysis and colour televisions 481 03:55
32. Power-Law Distribution 829 05:37
33. A forgotten paper 530 00:56
34. PhD thesis 687 06:19
35. My big fight with my uncle 557 01:33
36. Post-doctoral studies: Weiner and Von Neumann 815 04:45
37. A lecture for Von Neumann and Oppenheimer 942 05:15
38. A touching gesture by Von Neumann 941 02:44
39. Move to Geneva to work with Jean Piaget 536 04:44
40. Further work on the Power-Law Distribution 478 06:29
41. Work on thermodynamics in Geneva 466 03:05
42. Return to France and disillusionment with mathematics in France 528 03:16
43. The invitation from IBM 524 01:03
44. IBM: background and policies 720 06:50
45. IBM's unique position 461 02:16
46. Early computers 458 01:58
47. Work at IBM: randomness - background 492 05:43
48. The importance of infinite variance 498 02:10
49. Fixed points 411 04:37
50. Errors of transmission in telephone channels 426 05:19
51. Results of work in errors of transmission 324 02:14
52. Robert Stewart and a return to an interest in turbulence 337 03:15
53. The Hausdorff Dimension 546 02:41
54. The birth of fractals 804 03:07
55. Calculating the length of a coastline 548 03:57
56. The River Nile and Infinite Systems 439 03:22
57. Wild randomness and globality 406 03:06
58. Self-organised criticality 369 01:43
59. Measuring roughness 336 03:02
60. Working 'before the limit' 324 03:32
61. Writing and publishing work on rivers 313 05:20
62. Self-affining and self-similar fractals 313 02:43
63. Geometry; coming home to pictures 325 04:13
64. Origins and publication of Fractal Objects 310 04:32
65. The printing of Fractal Objects 269 04:12
66. Commonality of structure 251 01:11
67. Fractals and the importance of proper description 1090 03:13
68. Setting conficting goals 368 05:54
69. Self-similarity 315 03:53
70. Cartoons 346 02:15
71. Self-affining variability 209 03:16
72. Pathological shapes 250 01:59
73. Iteration; background to the work of Fatou and Julia 246 05:14
74. Fatou and Julia 254 01:32
75. The theory of Fatou and Julia 240 04:09
76. First reading of the work of Fatou and Julia 211 02:23
77. Return to iteration in 1977: Hadamard, Poincaré and Kleinian groups 216 02:48
78. Solving the problem of limit sets 249 05:11
79. Solving the problem of limit sets by using computers 186 03:22
80. Imitation of nature and creation of shapes 224 03:03
81. Beginning to work on the problems of Julia and Fatou 198 03:42
82. Julia sets 210 02:33
83. Development of the Mandelbrot set; 'dirt' in the picture 296 03:57
84. The first conjecture of the Mandelbrot set 268 05:31
85. The haunting beauty in both the Julia set and Mandelbrot set 287 01:16
86. The Mandelbrot set and fractals 622 01:42
87. The branching structure of Mandelbrot sets 239 02:53
88. Brownian motion and the four-thirds conjecture 354 06:06
89. The four-thirds conjecture and proof that mathematics is still alive 245 03:26
90. Multifractals 247 05:35
91. Meeting at Courchevel 156 02:46
92. Being entertained by world class musicians 148 03:36
93. Background to chaos and wild randomness: Galileo, Newton, Laplace 257 03:13
94. The twentieth century - predictability 217 01:25
95. Background to work in mathematics, physics, economics and finance 235 01:10
96. The butterfly effect 380 02:15
97. Fractals as a tool to represent nature 271 04:51
98. 1/f noise, rivers and turbulence 396 06:01
99. A new geometry of nature 233 01:50
100. Lewis Fry Richardson and Leonardo da Vinci 295 04:08
101. Development of work with turbulence and multifractals 201 04:44
102. White noise and fixed points 243 03:58
103. IBM and the educational system 239 02:10
104. Critical opalescence, Onsager and work in physics 278 04:28
105. Percolation 187 05:03
106. Diffusion limit aggregates 166 03:21
107. The complicated nature of DLA 143 02:14
108. Fractals and the distribution of galaxies 258 05:52
109. Fractality and the end of regularity 171 02:05
110. Fractals and rules 354 01:28
111. Fractals and chaos theory 295 04:04
112. A new alphabet 196 01:19
113. Dimension 168 03:06
114. The inevitability of mathematical development 220 04:35
115. Fractals and chaos theory in mathematical development 204 05:04
116. Economics: Pareto and Bachelier 264 02:22
117. Pareto law and inequality in income distribution 315 04:25
118. Distribution of income in big samples 150 03:17
119. Distribution of price change 139 06:17
120. Inequality in price change distribution 105 03:04
121. First price change distribution model 116 01:53
122. Value at risk 166 01:46
123. Reaction to work in price change 112 04:36
124. Boom and bust; October 19th 1987 130 03:42
125. Interaction between work in physics and economics 123 03:35
126. My approach to finance 104 03:43
127. Inequality and finance; differences between Bachelier and Mandelbrot 158 06:11
128. The importance of the eye 133 02:46
129. Cartoons and forgeries 104 05:05
130. Interactive procedure; the Deutschmark-Dollar exchange 82 04:38
131. The ability of the model to make predictions 162 02:59
132. Multifractal time as trading time 268 04:53
133. Hopes for fractals 117 00:37
134. IBM fellowship 114 01:07
135. Taking the IBM fellowship seriously 91 02:40
136. Prizes 207 03:57
137. Marcel-Paul Schützenberger 132 03:15
138. Carleton Gajdusek and scientists whose interests span many fields 160 02:41
139. The uses of fractals 215 02:38
140. Fractals and beauty 143 02:21
141. The origin of fractals 252 02:01
142. Fractals in education 128 04:19
143. Mathematics is alive and well 132 03:18
144. The future for fractals 260 05:23
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