Start explaining exaggeration
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@ -1096,32 +1096,41 @@ Combination operator was not implemented in this version.
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\subsection{Exaggeration Operator}
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Exaggeration operator finds bends whose \textsc{adjusted size} is smaller than
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the incoming parameter --- \textsc{half-circle diameter}. Once it finds the
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bend, it will exaggerate it in increments until either becomes true:
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Exaggeration operator finds bends of which \textsc{adjusted size} is smaller
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than the \textsc{diameter of the half-circle}. Once a target bend is found, it
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will be exaggerated it in increments until either becomes true:
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\begin{itemize}
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\item \textsc{adjusted size} of the exaggerated bend is larger than area of
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the half-circle.
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\item The exaggerated bend starts intersecting with a neighboring bend. Then,
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\item The exaggerated bend starts intersecting with a neighboring bend.
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Then exaggeration aborts, and the bend remains as if it were one step
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before the intersection.
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\end{itemize}
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Exaggeration operator requires a constant \textsc{exaggeration step} $s$, which
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should be between 1 and 2. It was arbitrarily picked to \exaggerationEnthusiasm
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for this implementation. A single exaggeration increment is done as follows:
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Exaggeration operator uses a hardcoded parameter \textsc{exaggeration step} $s
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\in (1,2]$. It was arbitrarily picked to {\exaggerationEnthusiasm} for this
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implementation. A single exaggeration increment is done as follows:
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\begin{enumerate}
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\item Find a candidate bend.
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\item Find the bend's baseline.
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\item Find \textsc{midpoint}, the center of the bend's baseline.
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\item Mark each bend's vertex with a number between $[1,s]$. The number is
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derived with elements linearly interpolated between the start and
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mid-points of the bend. The other half of the bend, from mid-point to
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the final vertex, is linearly interpolated between $[s,1]$.
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\item Find \textsc{midbend}, the center of the bend. Distance from one
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baseline vertex to \textsc{midbend} should be the same as from
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\textsc{midbend} to the other baseline vertex.
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\item Each point will be placed farther away from the baseline. The length
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of misplacement is the marked value in the previous step. I.e.
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\item Mark each bend's vertex with a number between $[1,s]$. The number is
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derived with elements linearly interpolated between the start vertex
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and \textsc{midbend}. The other half of the bend, from \textsc{midbend}
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to the final vertex, is linearly interpolated between $[s,1]$.
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\item Each point (except the beginning and end vertices of the bend) will
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be placed farther away from the baseline. The length of misplacement is
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the marked value in the previous step.
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\end{enumerate}
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