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@ -52,9 +52,9 @@ This is a possible way to solve the problem,
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but there is one pitfall:
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but there is one pitfall:
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how to divide the quadrilateral into triangles?
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how to divide the quadrilateral into triangles?
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It turns out that sometimes we cannot just pick
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It turns out that sometimes we cannot just pick
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two arbitrary vertices.
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two arbitrary opposite vertices.
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For example, in the following situation,
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For example, in the following situation,
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the division line lies outside the quadrilateral:
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the division line is outside the quadrilateral:
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\begin{center}
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\begin{center}
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\begin{tikzpicture}[scale=0.45]
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\begin{tikzpicture}[scale=0.45]
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@ -135,7 +135,7 @@ as complex numbers, and the class also contains tools
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that are useful in geometry.
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that are useful in geometry.
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In the following code, \texttt{C} is the type of
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In the following code, \texttt{C} is the type of
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a coordinate, and \texttt{P} is the type of a point or vector.
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a coordinate and \texttt{P} is the type of a point or vector.
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In addition, the code defines the macros \texttt{X} and \texttt{Y}
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In addition, the code defines the macros \texttt{X} and \texttt{Y}
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that can be used to refer to x and y coordinates.
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that can be used to refer to x and y coordinates.
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@ -284,7 +284,7 @@ of the result is $x_1 y_2 - x_2 y_1$.
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\subsubsection{Point location}
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\subsubsection{Point location}
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The cross product can be used for testing
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Cross products can be used for testing
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whether a point is located on the left or right
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whether a point is located on the left or right
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side of a line.
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side of a line.
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Assume that the line goes through points
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Assume that the line goes through points
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