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1
Introduction
2
Perfect difference sets
3
When do they exist
4
Numerical difficulty
5
General nonexistence
6
Perfect different sets
7
Results
8
Is the theorem independent
9
The original prime power conjecture
10
Large seed on sets
11
Do all are seen on cells
12
The proof
13
The problem
14
Multiplier theory
15
Man theorem
16
Subcase
17
Hardest case
Description:
Explore an in-depth lecture on perfect difference sets and their connection to the prime power conjecture. Delve into the mathematical intricacies of when these sets exist, the numerical challenges they present, and the general nonexistence theorems. Examine the speaker's results, including an asymptotic version of the prime power conjecture, and follow the proof's progression through various subcases. Gain insights into multiplier theory and its application to this problem. Suitable for advanced mathematics students and researchers interested in number theory and combinatorics.

An Asymptotic Version of the Prime Power Conjecture for Perfect Difference Sets - Sarah Peluse

Institute for Advanced Study
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