Document Type
Article
Publication Date
6-30-2008
Publication Title
The Electronic Journal of Combinatorics
Department
Department of Mathematics
Abstract
Answer in g a question of Cameron, Pretzel and Siemons proved that every integer partition of n >= 2(k + 3) (k + 1) can be reconstructed from its set of k-deletions. We describe a new reconstruction algorithm that lowers this bound to n >= k(2) + 2k and present examples showing that this bound is best possible.
Dartmouth Digital Commons Citation
Vatter, Vincent, "A Sharp Bound for the Reconstruction of Partitions" (2008). Dartmouth Scholarship. 2324.
https://digitalcommons.dartmouth.edu/facoa/2324