Leah Wrenn Berman

collaborators

2 papers

math.CO2022

New bounds on the existence of $(n_{5})$ and $(n_{6})$ configurations: the Grünbaum Calculus revisited

Leah Wrenn Berman, Gábor Gévay, Tomaž Pisanski

The "Grünbaum Incidence Calculus" is the common name of a collection of operations introduced by Branko Grünbaum to produce new $(n_{4})$ configurations from various input configur…

math.CO2021

Eventually, geometric $(n_{k})$ configurations exist for all $n$

Leah Wrenn Berman, Gábor Gévay, Tomaž Pisanski

In a series of papers and in his 2009 book on configurations Branko Grünbaum described a sequence of operations to produce new $(n_{4})$ configurations from various input configura…

New bounds on the existence of (n5​) and (n6​) configurations: the Grünbaum Calculus revisited

Eventually, geometric (nk​) configurations exist for all n

New bounds on the existence of $(n_{5})$ and $(n_{6})$ configurations: the Grünbaum Calculus revisited

Eventually, geometric $(n_{k})$ configurations exist for all $n$