Qué (quién) es four-colour glossies - definición
Four-color card; Four-colour cards; Four Color Cards; Four colour cards
four-colour glossies
1. Literature created by marketroids that allegedly contains
technical specs but which is in fact as superficial as
possible without being totally content-free. "Forget the
four-colour glossies, give me the tech ref manuals." Often
applied as an indication of superficiality even when the
material is printed on ordinary paper in black and white.
Four-colour-glossy manuals are *never* useful for finding a
problem.
2. [rare ] Applied by extension to manual pages that don't
contain enough information to diagnose why the program doesn't
produce the expected or desired output.
four colour theorem
![Hamilton]], 23 Oct. 1852](https://commons.wikimedia.org/wiki/Special:FilePath/DeMorganFourColour.png?width=200 "Hamilton]], 23 Oct. 1852")
![By joining the single arrows together and the double arrows together, one obtains a [[torus]] with seven mutually touching regions; therefore seven colors are necessary.](https://commons.wikimedia.org/wiki/Special:FilePath/Torus with seven colours.svg?width=200 "By joining the single arrows together and the double arrows together, one obtains a [[torus]] with seven mutually touching regions; therefore seven colors are necessary.")
![A 6-colored [[Klein bottle]]](https://commons.wikimedia.org/wiki/Special:FilePath/Klein_bottle_colouring.svg?width=200 "A 6-colored [[Klein bottle]]")
![Tietze's]] subdivision of a [[Möbius strip]] into six mutually adjacent regions, requiring six colors. The vertices and edges of the subdivision form an embedding of [[Tietze's graph]] onto the strip.](https://commons.wikimedia.org/wiki/Special:FilePath/Tietze_Moebius.svg?width=200 "Tietze's]] subdivision of a [[Möbius strip]] into six mutually adjacent regions, requiring six colors. The vertices and edges of the subdivision form an embedding of [[Tietze's graph]] onto the strip.")
![Interactive [[Szilassi polyhedron]] model with each of 7 faces adjacent to every other – in [{{filepath:Szilassi_polyhedron_3D_model.svg}} the SVG image,] move the mouse to rotate it](https://commons.wikimedia.org/wiki/Special:FilePath/Szilassi polyhedron 3D model.svg?width=200 "Interactive [[Szilassi polyhedron]] model with each of 7 faces adjacent to every other – in [{{filepath:Szilassi_polyhedron_3D_model.svg}} the SVG image,] move the mouse to rotate it")
![[[Proof without words]] that the number of colours needed is unbounded in three or more dimensions](https://commons.wikimedia.org/wiki/Special:FilePath/visual_proof_mutually_touching_solids.svg?width=200 "[[Proof without words]] that the number of colours needed is unbounded in three or more dimensions")
STATEMENT IN MATHEMATICS
Four-Color Theorem; Four-color theorem; Four-colour theorem; Four colour problem; Four color problem; Four-color conjecture; Four Color Theory; Map-coloring problem; Four-Colour Map Problem; Four color map problem; Four-color problem; 4 color theorem; Four Color Theorem; 4CT; Four Colour Theorem; Four-colour problem; Four color map theorem; 4 colour map problem; Four-colour Theorem; Four-Colour Theorem; Four-color map theorem; 4-color conjecture; Four Color Conjecture; 4 color problem; 4-colors theorem; The Four-Color map Theorem; Map color problem; Proof of the 4 color theorem; History of the four color theorem; Four color conjecture; Four colour map problem; Four Color Problem; Map coloring problem; 4-color theorem; Seven colour theorem; 4-color problem; Four-Color Maps; Four-color map; Minimum number of map colors; Four colour theorem; 4 colour theorem; Four-colour map; Four-colour map problem; Four-color map problem; 4 color map problem; Four-Color Map Theorem
Four color theorem
STATEMENT IN MATHEMATICS
Four-Color Theorem; Four-color theorem; Four-colour theorem; Four colour problem; Four color problem; Four-color conjecture; Four Color Theory; Map-coloring problem; Four-Colour Map Problem; Four color map problem; Four-color problem; 4 color theorem; Four Color Theorem; 4CT; Four Colour Theorem; Four-colour problem; Four color map theorem; 4 colour map problem; Four-colour Theorem; Four-Colour Theorem; Four-color map theorem; 4-color conjecture; Four Color Conjecture; 4 color problem; 4-colors theorem; The Four-Color map Theorem; Map color problem; Proof of the 4 color theorem; History of the four color theorem; Four color conjecture; Four colour map problem; Four Color Problem; Map coloring problem; 4-color theorem; Seven colour theorem; 4-color problem; Four-Color Maps; Four-color map; Minimum number of map colors; Four colour theorem; 4 colour theorem; Four-colour map; Four-colour map problem; Four-color map problem; 4 color map problem; Four-Color Map Theorem
In mathematics, the four color theorem, or the four color map theorem, states that no more than four colors are required to color the regions of any map so that no two adjacent regions have the same color. Adjacent means that two regions share a common boundary curve segment, not merely a corner where three or more regions meet.
Wikipedia
Four color cards
Four color cards (Chinese: 四色牌; pinyin: Sì Sè Pái) is a game of the rummy family of card games, with a relatively long history in southern China. In Vietnam the equivalent game is known as tứ sắc (Sino-Vietnamese pronunciation of 四色).
