3 papers
math.PR2025
Benford Behavior in Stick Fragmentation Problems
Bruce Fang, Ava Irons, Ella Lippelman +1
Benford's law is the statement that in many real-world data sets, the probability of having digit \(d\) in base \(B\), where \(1 \leq d \leq B\), as the first digit is \(\log_{B}\l…
math.PR2025
Benford behavior resulting from stick and box fragmentation processes
Bruce Fang, Steven J. Miller
Benford's law is the statement that in many real world data sets, the probability of having digit in base as the first digit is \log_{B}\!\left(\frac{d+1}{d}\right) for all…
math.CO2018
Avoiding 3-Term Geometric Progressions in Hurwitz Quaternions
Megumi Asada, Bruce Fang, Eva Fourakis +6
Several recent papers have considered the problem of how large a subset of integers can be without containing any 3-term geometric progressions. This problem has also recently been…