Browse Items (79 total)

https://www.gathering4gardner.org/g4g14gift/ExchangeArchive-WinningWays-G14-058-1.jpg
Sadly, all within 13 months of each other, the three authors of the iconic book Winning Ways for Your Mathematical Plays passed away.

Elwyn Berlekamp: Sept 6 1940 – Apr 9 2019
Richard Guy – Sept 30 1916 – Mar 9 2020
John Horton Conway: Dec 26 1937 –…

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https://www.gathering4gardner.org/g4g14gift/ExchangeArchive-4!-G14-061-1.jpg
Are there any polycubes that can be unfolded into exactly a rectangle? This problem was solved in 2019. The smallest solution forms a nice puzzle — fold the rectangle into a polycube!

https://www.gathering4gardner.org/g4g14gift/ExchangeArchive-Trihex-G14-065-1.jpg
The item I would like to submit for the G4G14 Gift exchange is a copy of a give-away puzzle, developed by the IU Libraries, to advertise the Jerry Slocum Mechanical Puzzle Collection. This promotional item features a trihexaflexagon and informational…

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https://www.gathering4gardner.org/g4g13gift/ExchangeArchive-Antimatter-G13-004-1.jpg
You are trapped in a maze with antimatter! Your goal is to escape the maze without creating an enormous explosion.

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https://www.gathering4gardner.org/g4g13gift/ExchangeArchive-CrossSquare-G13-005-1.jpg
It’s a lattice-maze puzzle invented by Frank Worrell that I’m calling DoubleCrossed Squares. (Its old name was Lattice 2).

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https://www.gathering4gardner.org/g4g13gift/ExchangeArchive-Polyominos-G13-007-1.jpg
A puzzle of eight acrylic shapes which can be put together to form any one of the twelve pentominoes or the five tetrominoes. The discovery of this eight piece set is described in the paper "Development of the Loyd Polyominoes Puzzle" in the G4G13…

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https://www.gathering4gardner.org/g4g13gift/ExchangeArchive-Lucky13-G13-008-1.jpg
13 beautiful puzzles of 13 different tiles each with 13 amazing solutions, all designed by Michael Dowle, and an introduction to the "Cookie Jar" puzzle Kadon Enterprises, Inc., is publishing of one of the 13 styles, having its world premiere at…

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https://www.gathering4gardner.org/g4g13gift/ExchangeArchive-MakeMaze-G13-009-1.jpg

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https://www.gathering4gardner.org/g4g13gift/ExchangeArchive-Matches-G13-010-1.jpg
Every week at my School's math club, we have one puzzle to solve based around match sticks. My gift exchange item will consist of a small booklet containing 21 match stick puzzles ( in honor of Martin Gardner being born on the 21st of October), as…

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https://www.gathering4gardner.org/g4g13gift/ExchangeArchive-Quandong-G13-011-1.jpg
A simple puzzle made using Quandong (desert peach) seeds. Quandongs can be found throughout the arid areas of Central Australia and are an important food source for people and native fauna such as emu.

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https://www.gathering4gardner.org/g4g13gift/ExchangeArchive-13Piece-G13-012-1.jpg
Thirteen is an odd number of pieces for a complete set puzzle. I found one such set and created a puzzle using it.

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https://www.gathering4gardner.org/g4g13gift/ExchangeArchive-Icosian-G13-013-1.jpg
A game created by Sir William Rowan Hamilton. A traveler must visit 20 cities without revisiting any of them.

https://www.gathering4gardner.org/g4g13gift/ExchangeArchive-Knot-G13-016-1.jpg
A hand-made rubber bracelet in the form of a trefoil knot. It is a mathematical curiosity, a puzzle, an impossible object, and a piece of nerdy jewelry.

https://www.gathering4gardner.org/g4g13gift/ExchangeArchive-1to8-G13-018-1.jpg
A polyomino packing puzzle with 8 pieces ranging in size from 1 to 8. The main goal is to create a 6x6 square. Further goal shapes (and solutions) can be found on https://www.jaapsch.net/g4g/g4g13.htm

https://www.gathering4gardner.org/g4g13gift/ExchangeArchive-Polygons-G13-019-1.jpg
I made pentagons of edges whose lengths are 1,2,3,4 and 5 in order and can be tiled the flat infinitive plane. And also hexagons of 1,2,3,4,5,6 edge length. A set of a few of them is my exchange puzzle.

https://www.gathering4gardner.org/g4g13gift/ExchangeArchive-RoutinePuzzle-G13-021-1.jpg
The app is no longer functional

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https://www.gathering4gardner.org/g4g13gift/ExchangeArchive-Enigma-G13-022-1.jpg

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https://www.gathering4gardner.org/g4g13gift/ExchangeArchive-Balance-G13-023-1.jpg
Arrange the three pieces to create a figure with an axis of symmetry.

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https://www.gathering4gardner.org/g4g13gift/ExchangeArchive-Lucky-G13-024-1.jpg
A dissection puzzle involving the characters G413.

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https://www.gathering4gardner.org/g4g13gift/ExchangeArchive-Hidden13-G13-025-1.jpg
A diecut construction model. Assemble it to discover the missing 13th piece.

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https://www.gathering4gardner.org/g4g13gift/ExchangeArchive-Pentominos-G13-026-1.jpg
A small bag containing twelve square tiles, each with a different pentomino marked on it. Instructions for use in divination are included, along with a set of puzzles using the runes.

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https://www.gathering4gardner.org/g4g13gift/ExchangeArchive-Pythagoras-G13-027-1.jpg
A laser-cut puzzle that illustrates a proof of Pythagoras’ theorem. The puzzle pieces either fit in 2 squares aXa and bXb, or in a hypotenuse square cXc. The shapes in the puzzle are taken from a known proof of Pythagoras’ theorem. To my surprise the…

https://www.gathering4gardner.org/g4g13gift/ExchangeArchive-BandagedCube-G13-029-1.jpg
An analysis and solution offered in tribute to Professor Erno Rubik and Professor David Singmaster for the 13th Gathering for Martin Gardner.

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https://www.gathering4gardner.org/g4g13gift/ExchangeArchive-Particle-G13-030-1.jpg
Noted high energy particle psychic Fermi Geller is conducting a study of detox particles in his lab. He has successfully generated 13 new particles of Woo-ium in his reactor, but he needs to move the particles into the numerologically stable…

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https://www.gathering4gardner.org/g4g13gift/ExchangeArchive-Versatile-G13-032-1.jpg
Two pages

(1) a description of how to construct Marjorie Rice's "versatile" together with six patches of copies of the tile that will fill the plane by translations.

(2) a sheet with 20 copies of the versatile to copy and cut out in order to…

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