A Piece of the Pi: mathematics explained
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A polynomial with Rubik’s cube symmetry
Rubik’s Cube is a well-known combination puzzle that was invented by Ernő Rubik in 1974.
Nov 25
•
Richard Green
10
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A Piece of the Pi: mathematics explained
A polynomial with Rubik’s cube symmetry
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3
Repunits and prime numbers
A repunit (“repeated unit”) is a number that only contains the digit 1 in some number base.
Nov 18
•
Richard Green
7
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A Piece of the Pi: mathematics explained
Repunits and prime numbers
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5
The Parks puzzle
The Parks puzzle is a Sudoku-like game that is played on a square grid containing different coloured regions known as parks. The objective is to place…
Nov 11
•
Richard Green
6
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A Piece of the Pi: mathematics explained
The Parks puzzle
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Hexagonal knot mosaics
A hexagonal knot mosaic is a way to draw a knot on a hexagonal board.
Nov 3
•
Richard Green
4
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A Piece of the Pi: mathematics explained
Hexagonal knot mosaics
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7
October 2024
Penny graphs
A penny graph can be created from a non-overlapping arrangement of unit circles on a flat surface.
Oct 24
•
Richard Green
4
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A Piece of the Pi: mathematics explained
Penny graphs
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2
Misère Connect Four
It is well known that it is impossible to win at noughts and crosses (tic-tac-toe) unless your opponent makes a mistake, because if both players play…
Oct 17
•
Richard Green
2
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A Piece of the Pi: mathematics explained
Misère Connect Four
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3
Ulam words and the Ulam sequence
The Ulam sequence is a sequence of positive integers xn, where x1=1, x2=2, and where each xn for n > 2 is defined to be the smallest integer that can be…
Oct 9
•
Richard Green
7
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A Piece of the Pi: mathematics explained
Ulam words and the Ulam sequence
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5
How many triangles are there?
A well-known type of brain teaser invites the reader to count the number of triangles formed by dividing up a larger triangle using straight lines.
Oct 1
•
Richard Green
8
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A Piece of the Pi: mathematics explained
How many triangles are there?
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3
September 2024
Facially complete graphs
The Four Colour Theorem proves that no more than four colours are required to colour the regions of any map in such a way that no two adjacent regions…
Sep 23
•
Richard Green
6
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A Piece of the Pi: mathematics explained
Facially complete graphs
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8
Wherever you go, I win!
In theory, the objective of chess is to capture the king, but in practice, the game ends two moves earlier in the position of checkmate. We can imagine…
Sep 16
•
Richard Green
9
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A Piece of the Pi: mathematics explained
Wherever you go, I win!
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2
Knots and the Menger sponge
The Menger sponge is a fractal formed by iteratively subdividing a cube into 27 equal cubes, and then removing the central cube of each face and the…
Sep 9
•
Richard Green
11
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A Piece of the Pi: mathematics explained
Knots and the Menger sponge
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3
Tilings and metallic means
Two of the most famous two-dimensional models of quasicrystals are the Penrose rhomb tiling and the Ammann–Beenker tiling. Each of these types of tiling…
Sep 2
•
Richard Green
8
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A Piece of the Pi: mathematics explained
Tilings and metallic means
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2
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