Maximum Number of Steps of Topswops on 18 and 19 Cards

03/15/2021
by   Kento Kimura, et al.
0

Let f(n) be the maximum number of steps of Topswops on n cards. In this note, we report our computational experiments to determine the values of f(18) and f(19). By applying an algorithm developed by Knuth in a parallel fashion, we conclude that f(18)=191 and f(19)=221.

READ FULL TEXT

page 1

page 2

page 3

page 4

research
10/26/2022

Turán graphs with bounded matching number

We determine the maximum possible number of edges of a graph with n vert...
research
02/02/2023

Maximum weight codewords of a linear rank metric code

Let 𝒞⊆𝔽_q^m^n be an 𝔽_q^m-linear non-degenerate rank metric code with di...
research
07/30/2019

A note on projective toric codes

Let d≥ 1 be an integer, and let P be the convex hull in R^s of all integ...
research
08/12/2019

Moments of Maximum: Segment of AR(1)

Let X_t denote a stationary first-order autoregressive process. Consider...
research
08/16/2023

The maximum four point condition matrix of a tree

The Four point condition (4PC henceforth) is a well known condition cha...
research
08/26/2021

On Truly Parallel Time in Population Protocols

The parallel time of a population protocol is defined as the average num...
research
04/27/2020

Differentiable Adaptive Computation Time for Visual Reasoning

This paper presents a novel attention-based algorithm for achieving adap...

Please sign up or login with your details

Forgot password? Click here to reset