activity
20102019
most citedHow to lose as little as possible

4 citations · 5 across the 5 of their papers we have counts for

collaborators

6 papers

math.NT2019

Littlewood Polynomials, Spectral-Null Codes, and Equipowerful Partitions

Joe Buhler, Shahar Golan, Rob Pratt +1

Let denote . A polynomial is a Littlewood polynomial (LP) of length if the are for , and for…

math.NT2019

Repeatedly Appending Any Digit to Generate Composite Numbers

Jon Grantham, Witold Jarnicki, John Rickert +1

We investigate the problem of finding integers such that appending any number of copies of the base-ten digit to yields a composite number. In particular, we prove that…

math.CO2018

Too Many Hats

Rob Pratt, Stan Wagon, Michael Wiener +1

A puzzle about prisoners trying to identify the color of a hat on their head leads to a version where there are k more hats than prisoners. This generalized puzzle is related to th…

math.MG2016★ 1 cited

The Quadrahelix: A Nearly Perfect Loop of Tetrahedra

Michael Elgersma, Stan Wagon

In 1958, S. Świerczkowski proved that there cannot be a closed loop of congruent interior-disjoint regular tetrahedra that meet face-to-face. Such closed loops do exist for the oth…

math.CO2016

Properties, Proved and Conjectured, of Keller, Mycielski, and Queen Graphs

Witold Jarnicki, Wendy Myrvold, Peter Saltzman +1

We prove several results about three families of graphs. For queen graphs, defined from the usual moves of a chess queen, we find the edge-chromatic number in almost all cases. In…

math.CO2010★ 4 cited

How to lose as little as possible

Vittorio Addona, Stan Wagon, Herb Wilf

Suppose Alice has a coin with heads probability and Bob has one with heads probability . Now each of them will toss their coin times, and Alice will win iff she gets m…