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It has a cast of stick figures, [3] [4] and the comic occasionally features landscapes, graphs, charts, and intricate mathematical patterns such as fractals. [5] New cartoons are added three times a week, on Mondays, Wednesdays, and Fridays. [‡ 2] [6] However, there are a few exceptions. [7] Munroe has released six spinoff books from the comic.
Curious George is a 2006 platform game published by Namco Hometek, and developed by Monkey Bar Games, a division of Vicious Cycle Software. It was released for the GameCube , PlayStation 2 , Xbox , and Microsoft Windows , and is based on the 2006 film of the same name .
U-shaped development, also known as U-shaped learning, is the typical pattern by which select physical, artistic, and cognitive skills are developed. [1] It is called “U” shape development because of the shape of the letter U in correlation to a graph, skills developed in the “U shaped” fashion begin on a high position on a graph's Y-axis.
Curious George (1984 film) Curious George (book) Curious George (franchise) Curious George (TV series) Curious George (video game) Curious George 2: Follow That Monkey! List of Curious George episodes; Curious George Flies a Kite; Curious George Gets a Medal; Curious George Goes to the Hospital; Curious George Goes to Town; Curious George ...
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An independent set of ⌊ ⌋ vertices (where ⌊ ⌋ is the floor function) in an n-vertex triangle-free graph is easy to find: either there is a vertex with at least ⌊ ⌋ neighbors (in which case those neighbors are an independent set) or all vertices have strictly less than ⌊ ⌋ neighbors (in which case any maximal independent set must have at least ⌊ ⌋ vertices). [4]
A graph with degeneracy d is necessarily (d + 1)-biclique-free.Additionally, any nowhere dense family of graphs is biclique-free. More generally, if there exists an n-vertex graph that is not a 1-shallow minor of any graph in the family, then the family must be n-biclique-free, because all n-vertex graphs are 1-shallow minors of K n,n.
Applying the Mycielskian repeatedly, starting with the one-edge graph, produces a sequence of graphs M i = μ(M i−1), sometimes called the Mycielski graphs. The first few graphs in this sequence are the graph M 2 = K 2 with two vertices connected by an edge, the cycle graph M 3 = C 5, and the Grötzsch graph M 4 with 11 vertices and 20 edges.