Jon Aaronson

Mathematics

1. Measure-preserving Transformations 100%
2. Ergodicity 50%
3. Weak Mixing 50%
4. Group Extension 48%
5. Ergodic Theory 45%
6. Random walk 42%
7. Local Limit Theorem 41%
8. Measure space 36%
9. Stationary Process 35%
10. Skew Product 31%
11. Cocycle 30%
12. Limit Theorems 29%
13. Invariant Measure 29%
14. Exactness 24%
15. Geodesic Flow 23%
16. Subshift 20%
17. Ergodic Theorem 20%
18. Renewal 19%
19. Domain of Attraction 19%
20. Normalizing Constant 18%
21. Occupation Time 18%
22. Ergodic Processes 18%
23. Interval Maps 17%
24. Ergodic Measure 17%
25. Semiflow 16%
26. Non-negative 16%
27. Recurrence 16%
28. Random variable 16%
29. Law of the Iterated Logarithm 16%
30. Conditional Limit Theorems 16%
31. Eigenvalue 16%
32. Strong law of large numbers 15%
33. Jump 14%
34. Isomorphism 13%
35. Stable Laws 13%
36. Theorem 12%
37. Trimmed Sums 11%
38. Bounded Cohomology 10%
39. L-statistics 10%
40. Diverge 10%
41. Characteristic Function 10%
42. Beta-expansion 10%
43. Countable 9%
44. Correlation Dimension 9%
45. Circle 9%
46. Absolutely Continuous Invariant Measure 9%
47. Strong Laws 9%
48. Mixing Processes 9%
49. Markov Operator 9%
50. Zero 9%