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উইকিশৈশব:ইংরেজি বর্ণমালা রং করি/1; উইকিশৈশব:ইংরেজি বর্ণমালা রং করি/সকল পাতা; Usage on en.wikibooks.org Wikijunior:Classic Alphabet Coloring Book/1; Wikijunior:Classic Alphabet Coloring Book/All Pages; Usage on id.wikibooks.org
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Note the logarithmic scale markings on each of the axes, and that the log x and log y axes (where the logarithms are 0) are where x and y themselves are 1. On the number line, the distance between two points is the unit length if and only if the difference of the represented numbers equals 1. Other choices are possible.
This is how the printer's key may appear in the first print run of a book. In this common example numbers are removed with subsequent printings, so if "1" is seen then the book is the first printing of that edition. If it is the second printing then the "1" is removed, meaning that the lowest number seen will be "2". [3]
The most common method of assigning numbers to lines is to assign every line a unique number, starting at 1 for the first line, and incrementing by 1 for each successive line. In the C programming language the line number of a source code line is one greater than the number of new-line characters read or introduced up to that point. [1]
Labels like red and blue are only used when the number of colors is small, and normally it is understood that the labels are drawn from the integers {1, 2, 3, ...}. A coloring using at most k colors is called a (proper) k-coloring. The smallest number of colors needed to color a graph G is called its chromatic number, and is often denoted χ(G).
In graph theory, circular coloring is a kind of coloring that may be viewed as a refinement of the usual graph coloring. The circular chromatic number of a graph G {\displaystyle G} , denoted χ c ( G ) {\displaystyle \chi _{c}(G)} can be given by any of the following definitions, all of which are equivalent (for finite graphs).
The star chromatic number of Dyck graph is 4, while the chromatic number is 2. In the mathematical field of graph theory , a star coloring of a graph G is a (proper) vertex coloring in which every path on four vertices uses at least three distinct colors.