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Which radii must be considered when graphing points?
I am currently learning about the Voronoi Tessellation.
I am confused about a few points.
If I were to graph the tessellation of a circle, I will be plotting points whose $x$ and $y$ coordinates lie within the circle. That means that their radii must be less than or equal to 1, which I chose.
Now what if the circle were larger? As you can see in the example below, the circle is $30\deg$ high, and a given point lies at height $60\deg$ (that is, $60\deg$ above the circle). How can we possibly plot the point as $60\deg$ is not less than or equal to $1$?
How can I find the appropriate radii that allow me to show the given point?
A:
You should draw the radius of the circle as a blue line in your figure to get a feeling for what the radius should be and what the problem is when you have a circle above the $60^\circ$ level.
If you want to find the maximum value for $R$ that can map a point with height $60^\circ$ on a circle with radius $R$, then obviously you have to get $x=60^\circ$ and $y=60^\circ$. That yields $x=y$, hence $R=1$.
The phylogeny of reptilia: a preliminary analysis.
A preliminary analysis of squamate phylogeny is presented. The analysis is based on the 2-in-1 cladogram of Wermuth (W. G. E. Wermuth, 1980, Zool. J. Linn. Soc. 61:141-157) with emphasis on the classification of reptiles, and the need to examine adequately the morphological data underlying it. The results are as follows: the three major reptilian orders, Ornithosuchia, Sauropsida, and Crocodilia, form a clade, that of Crocodilia plus Archosauria, that of Archosauria, that of Mammalia, and that of Archeogn
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