activity
20172021
most citedYin-Yang Puzzles are NP-complete

4 citations · 7 across the 2 of their papers we have counts for

collaborators

6 papers

cs.CC20214 cited

Yin-Yang Puzzles are NP-complete

Erik D. Demaine, Jayson Lynch, Mikhail Rudoy +1

We prove NP-completeness of Yin-Yang / Shiromaru-Kuromaru pencil-and-paper puzzles. Viewed as a graph partitioning problem, we prove NP-completeness of partitioning a rectangular g…

cs.GT2018

Cookie Clicker

Erik D. Demaine, Hiro Ito, Stefan Langerman +3

Cookie Clicker is a popular online incremental game where the goal of the game is to generate as many cookies as possible. In the game you start with an initial cookie generation r…

cs.CC2018

Computational Complexity of Motion Planning of a Robot through Simple Gadgets

Erik D. Demaine, Isaac Grosof, Jayson Lynch +1

We initiate a general theory for analyzing the complexity of motion planning of a single robot through a graph of "gadgets", each with their own state, set of locations, and allowe…

cs.CC2018

Who witnesses The Witness? Finding witnesses in The Witness is hard and sometimes impossible

Zachary Abel, Jeffrey Bosboom, Michael Coulombe +7

We analyze the computational complexity of the many types of pencil-and-paper-style puzzles featured in the 2016 puzzle video game The Witness. In all puzzles, the goal is to draw…

cs.CC2018

Computational Complexity of Generalized Push Fight

Jeffrey Bosboom, Erik D. Demaine, Mikhail Rudoy

We analyze the computational complexity of optimally playing the two-player board game Push Fight, generalized to an arbitrary board and number of pieces. We prove that the game is…

cs.CC20173 cited

Hamiltonicity is Hard in Thin or Polygonal Grid Graphs, but Easy in Thin Polygonal Grid Graphs

Erik D. Demaine, Mikhail Rudoy

In 2007, Arkin et al. initiated a systematic study of the complexity of the Hamiltonian cycle problem on square, triangular, or hexagonal grid graphs, restricted to polygonal, thin…