Geodesic
On primitive 3-smooth partitions of \(n\).
The electronic journal of combinatorics, Tome 4 (1997) no. 1

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Zbl EuDML
A primitive 3-smooth partition of $n$ is a representation of $n$ as the sum of numbers of the form $2^a 3^b$, where no summand divides another. Partial results are obtained in the problem of determining the maximal and average order of the number of such representations. Results are also obtained regarding the size of the terms in such a representation, resolving questions of Erdős and Selfridge.
DOI : 10.37236/1287
Classification : 11P83, 05A17
Mots-clés : primitive partitions, Erdős-Selfridge problem 
Michael Avidon. On primitive 3-smooth partitions of \(n\).. The electronic journal of combinatorics, Tome 4 (1997) no. 1. doi: 10.37236/1287
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     title = {On primitive 3-smooth partitions of \(n\).},
     journal = {The electronic journal of combinatorics},
     year = {1997},
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     number = {1},
     doi = {10.37236/1287},
     zbl = {1036.11507},
     url = {http://geodesic.mathdoc.fr/articles/10.37236/1287/}
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