Contributions to the Cell Growth Problem
- 1 January 1962
- journal article
- Published by Canadian Mathematical Society in Canadian Journal of Mathematics
- Vol. 14, 1-20
- https://doi.org/10.4153/cjm-1962-001-2
Abstract
The cell growth problem is a combinatorial problem which may be stated as follows: A plane animal is made up of cells, each of which is a square of unit area. It starts as a single cell, and grows by adding cells one at a time in such a way that the new cell has at least one side in contact with a side of a cell already present in the animal. The problem is to find the number of different animals of area n, it being understood that animals which can be transformed into each other by reflections or rotations of the plane will be regarded as the same animal.Keywords
This publication has 1 reference indexed in Scilit:
- Checker Boards and PolyominoesThe American Mathematical Monthly, 1954