David Benson

Mathematics

1. Module 100%
2. Finite Group 66%
3. Group Scheme 39%
4. Cohomology 37%
5. Modular Representations 35%
6. Algebra 28%
7. P-groups 26%
8. Classifying Space 26%
9. Subgroup 22%
10. Representation Theory 20%
11. Algebraically closed 20%
12. Duality 20%
13. P-rank 17%
14. Complete Intersection 17%
15. Stratification 15%
16. Tensor 15%
17. Idempotent 15%
18. Hochschild Cohomology 15%
19. Isomorphism 15%
20. Derived Category 14%
21. Ring 14%
22. Singularity 13%
23. Group Cohomology 13%
24. Theorem 12%
25. Compact Lie Group 11%
26. Simple Module 11%
27. Odd 10%
28. Zero 10%
29. Phantom Map 10%
30. Sylow Subgroup 10%
31. Classify 10%
32. Lightning 10%
33. Rational Homotopy Theory 9%
34. Quotient 9%
35. Subadditive Function 9%
36. Group Algebra 9%
37. Flash 9%
38. Abelian group 9%
39. Sporadic Groups 9%
40. Frobenius 9%
41. Tensor Product 9%
42. Vector Bundle 9%
43. Weyl Modules 9%
44. Local-global Principle 8%
45. Unique factorisation 8%
46. Gorenstein 8%
47. Context 8%
48. Splitting Field 8%
49. Pro-p Groups 8%
50. Cohomology Ring 8%