# Multiple Compatibility for Polyaboloes

## Introduction

A set of polyforms is *compatible*
if there exists a figure that each of them can tile.
Here are minimal figures that can be tiled by a given number of
*n*-aboloes.
If you find a smaller solution or one that can be tiled by more
*n*-aboloes, please write.
For polyominoes see Multiple Compatibility
for Polyominoes.
For polyiamonds see Multiple Compatibility
for Polyiamonds.
For polyhexes see Multiple Compatibility
for Polyhexes.

## Diaboloes

### 2 Diaboloes

## Triaboloes

### 2 Triaboloes

### 3 Triaboloes

## Tetraboloes

### 3 Tetraboloes

### 5 Tetraboloes

## Pentaboloes

### 6 Pentaboloes

### 7 Pentaboloes

## Hexaboloes

### 7 Hexaboloes

### 10 Hexaboloes

Last revised 2014-10-29.

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Col. George Sicherman
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