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added non-recursive linear span t-finder function, with tolerance based on inputs
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@ -28,6 +28,8 @@
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#include "bamReader.h"
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#include "omniBoundingVolume.h"
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static const float tolerance_divisor = 100000.0f;
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TypeHandle ParametricCurve::_type_handle;
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@ -268,10 +270,12 @@ find_length(float start_t, float length_offset) const {
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float net = 0.0f;
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for (int i = 1; i <= num_segs; i++) {
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assert(net <= length_offset);
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t1 = t2;
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p1 = p2;
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t2 = (max_t - start_t) * (float)i / (float)num_segs + start_t;
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t2 = start_t + (((max_t - start_t) * (float)i) / (float)num_segs);
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get_point(t2, p2);
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float seglength = (p1 - p2).length();
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@ -785,7 +789,9 @@ r_find_length(float target_length, float &found_t,
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right = (pmid - p2).length();
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if ((left + right) - seglength < length_tolerance) {
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// No. Curve is relatively straight at this point.
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// No. Curve is relatively straight over this interval.
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return find_t_linear(target_length, found_t, t1, t2, p1, p2);
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/*
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if (target_length <= seglength) {
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// Compute t value that corresponds to target_length
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// Maybe the point is in the left half of the segment?
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@ -798,7 +804,7 @@ r_find_length(float target_length, float &found_t,
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}
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}
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return false;
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*/
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} else {
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// Yes. Keep going.
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@ -895,6 +901,81 @@ r_find_t(float target_length, float &found_t,
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}
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////////////////////////////////////////////////////////////////////
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// Function: ParametricCurve::find_t_linear
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// Access: Private
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// Description: non-recursive version of r_find_t (see above)
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////////////////////////////////////////////////////////////////////
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bool ParametricCurve::
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find_t_linear(float target_length, float &found_t,
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float t1, float t2,
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const LPoint3f &p1, const LPoint3f &p2) const {
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const float length_tolerance = (p1-p2).length()/tolerance_divisor;
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const float t_tolerance = (t1+t2)/tolerance_divisor;
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if (parametrics_cat.is_spam()) {
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parametrics_cat.spam()
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<< "target_length " << target_length << " t1 " << t1 << " t2 " << t2 << "\n";
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}
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// first, check to make sure this segment contains the point
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// we're looking for
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if (target_length > (p1 - p2).length()) {
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// segment is too short
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return false;
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}
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float tleft = t1;
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float tright = t2;
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float tmid;
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LPoint3f pmid;
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float len;
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while (1) {
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tmid = (tleft + tright) * 0.5f;
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get_point(tmid, pmid);
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len = (pmid - p1).length();
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/*
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if (parametrics_cat.is_spam()) {
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parametrics_cat.spam()
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<< "tleft " << tleft << " tright " << tright <<
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" tmid " << tmid << " len " << len << endl;
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}
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*/
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// is our midpoint at the right distance?
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if (fabs(len - target_length) < length_tolerance) {
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found_t = tmid;
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return true;
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}
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/*
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if (parametrics_cat.is_spam()) {
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parametrics_cat.spam()
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<< "tright-tleft " << tright-tleft << " t_tolerance " << t_tolerance << endl;
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}
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*/
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// are we out of parametric precision?
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if ((tright - tleft) < t_tolerance) {
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// unfortunately, we can't get any closer in parametric space
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found_t = tmid;
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return true;
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}
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// should we look closer or farther?
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if (len > target_length) {
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// look closer
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tright = tmid;
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} else {
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// look farther
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tleft = tmid;
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}
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}
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}
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////////////////////////////////////////////////////////////////////
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// Function: ParametricCurve::write_datagram
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// Access: Protected, Virtual
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@ -139,6 +139,9 @@ private:
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bool r_find_t(float target_length, float &found_t,
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float t1, float t2,
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const LPoint3f &p1, const LPoint3f &p2) const;
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bool find_t_linear(float target_length, float &found_t,
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float t1, float t2,
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const LPoint3f &p1, const LPoint3f &p2) const;
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protected:
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int _curve_type;
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