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Up the bezier bake count
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@@ -61,8 +61,8 @@ float CBezierCurve::getYForPoint(float x) {
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}
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// in the name of performance i shall make a hack
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const auto LOWERPOINT = &m_aPointsBaked[std::clamp((int)((float)BAKEDPOINTS * lowerT), 0, 199)];
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const auto UPPERPOINT = &m_aPointsBaked[std::clamp((int)((float)BAKEDPOINTS * upperT), 0, 199)];
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const auto LOWERPOINT = &m_aPointsBaked[std::clamp((int)((float)BAKEDPOINTS * lowerT), 0, BAKEDPOINTS - 1)];
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const auto UPPERPOINT = &m_aPointsBaked[std::clamp((int)((float)BAKEDPOINTS * upperT), 0, BAKEDPOINTS - 1)];
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const auto PERCINDELTA = (x - LOWERPOINT->x) / (UPPERPOINT->x - LOWERPOINT->x);
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@@ -3,7 +3,7 @@
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#include "../defines.hpp"
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#include <deque>
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constexpr int BAKEDPOINTS = 200;
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constexpr int BAKEDPOINTS = 255;
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constexpr float INVBAKEDPOINTS = 1.f / BAKEDPOINTS;
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// an implementation of a cubic bezier curve
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