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A random assortment of puzzles, together with reader responses to earlier problems 1976 Jan: A breakthrough in magic squares, and the first perfect magic cube: 1976 Feb: Some elegant brick-packing problems, and a new order-7 perfect magic cube 1976 Mar: On the fabric of inductive logic, and some probability paradoxes 1976 Apr
Three utilities problem – Connect three cottages to gas, water, and electricity without crossing lines. [ 9 ] Thirty-six officers problem – Arrange six regiments consisting of six officers each of different ranks in a 6 × 6 square so that no rank or regiment is repeated in any row or column.
The following articles contain lists of problems: List of philosophical problems; List of undecidable problems; Lists of unsolved problems; List of NP-complete problems;
On October 13, 2015, Apple released a second-generation Magic Mouse (initially marketed as Magic Mouse 2), replacing the first-generation Magic Mouse. It is powered off of a rechargeable Li-ion battery instead of AA batteries. The battery is charged via the Lightning port located on the bottom of the mouse. As a result, the mouse is unusable ...
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The first-generation Magic Mouse was released on October 20, 2009, and introduced multi-touch functionality to a computer mouse. [1] [2] Taking after the iPhone, iPod Touch, and multi-touch MacBook trackpads, the Magic Mouse allows the use of multi-touch gestures and inertia scrolling across the surface of the mouse, designed for use with macOS.
In mathematics, the mice problem is a continuous pursuit–evasion problem in which a number of mice (or insects, dogs, missiles, etc.) are considered to be placed at the corners of a regular polygon. In the classic setup, each then begins to move towards its immediate neighbour (clockwise or anticlockwise).
Sallows is an expert on the theory of magic squares [1] and has invented several variations on them, including alphamagic squares [2] [3] and geomagic squares. [4] The latter invention caught the attention of mathematician Peter Cameron who has said that he believes that "an even deeper structure may lie hidden beyond geomagic squares" [5]