Polyabolo Irreptiles. Join variously sized copies of a polyabolo to make a replica of itself. | |

Similar Polyaboloes Tiling a Triangle. Join variously sized copies of a polyabolo to make a triangle. | |

Similar Polyaboloes Tiling a Square. Join variously sized copies of a polyabolo to make a square. | |

Similar Polyaboloes Tiling a Right Trapezoidal Triabolo. Join variously sized copies of a polyabolo to make a right trapezoidal triabolo. | |

Similar Polyaboloes Tiling an Octagon. Join variously sized copies of a polyabolo to make an octagon. | |

Similar Polyaboloes Tiling a Home Plate Hexabolo. Join variously sized copies of a polyabolo to make a home plate. | |

Similar Polyaboloes Tiling a Crown Heptabolo. Join variously sized copies of a polyabolo to make a crown heptabolo. | |

Similar Polyaboloes Forming a Convex Shape. Join variously sized copies of a polyabolo to make a convex shape. | |

Convex Polygons from Pairs of Polytans. With copies of two given polytans make the smallest convex polytan. | |

Polytan Bireptiles. Join two copies of a polytan, then dissect the result into equal smaller copies of it. | |

Scaled Polytan Tetrads. Join four similar polytans so that each borders the other three. | |

Similar Pentatan Figures 2–2√2–3√2. Arrange the 30 pentatans to make three copies of the same pentatan at scales 2, 2√2, and 3√2. | |

Tiling a Polytan With Unequal Monotans. Dissect an arbitrary polytan into isosceles right triangles, all of different sizes. | |

Strong Surround Numbers for Polyaboloes. Surround a polyabolo, including its corners, with as few copies of itself as possible. | |

Polyfett Irreptiles. Tile a polyfett with smaller copies of itself, not necessarily equal. | |

Similar Polyfetts Tiling a Triangle. Tile a triangle with variously sized copies of a polyfett. | |

Similar Polyfetts Tiling a Square. Tile a square with variously sized copies of a polyfett. |

Back to Polyform Tiling < Polyform Curiosities

Col. George Sicherman [ HOME | MAIL ]