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A knot is tricolorable if each strand of the knot diagram can be colored one of three colors, subject to the following rules: [2] 1. At least two colors must be used, and 2. At each crossing, the three incident strands are either all the same color or all different colors. Some references state instead that all three colors must be used. [3]
3-coloring may refer to: Fox n-coloring, in knot theory, a method of colouring knots or links Tricolorability, in knot theory, the property of being represented by ...
The alphabet is the same as the Turkish, with the same sounds written with the same letters, except for three additional letters: q, x and ə for sounds that do not exist in Turkish. Although all the "Turkish letters" are collated in their "normal" alphabetical order like in Turkish, the three extra letters are collated arbitrarily after ...
A color triangle is an arrangement of colors within a triangle, based on the additive or subtractive combination of three primary colors at its corners. An additive color space defined by three primary colors has a chromaticity gamut that is a color triangle, when the amounts of the primaries are constrained to be nonnegative.
In 2003, Carsten Thomassen [3] derived an alternative proof from another related theorem: every planar graph with girth at least five is 3-list-colorable. However, Grötzsch's theorem itself does not extend from coloring to list coloring: there exist triangle-free planar graphs that are not 3-list-colorable. [4]
While many function words have more than two letters (and, she, were, therefore, etc.), the exceptions to the rule are rather two-letter content words. Only a few of these occur commonly in most texts: the words go (which also has a functional usage in the idiom going to do something), ox and, especially in American texts, ax. [5]