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5c2e112349
* Code compiles - execution NOT tested * updating gitignore * Removed intellij settings files * Removed more intellij files * Added exclusion for JDK classes. * Fixed purchasing script for vendors that have listed coin types. * Updated script to not kick off until the entire preload is complete. * adds static name entry for Solo movie poster and tcg9 vendor entry * clean up empty and orphaned object templates * adds placeholder black market (static) spawns * corrects entries for the video game table to correctly set it in tcg series 2 and remove series 1 console errors * Updated gitignore and removed intellij project files * Fixed appearance reference for thranta payroll and kashyyyk door, added skipLosCheck objvar due to cannit see issue. Requires updated src * Fixed appearance and template for terminal (#2) * Fixed appearance and template for terminal (#3) * Fixed appearance and template for terminal (#4) * Deleted another faulty/orphaned object template * Fixed gcw ranks option on frog. Only issue is that it doesn't award the officer commands or badges. * Fixed some unneeded java 11 changes
625 lines
22 KiB
Java
Executable File
625 lines
22 KiB
Java
Executable File
// transform.java
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package script;
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import java.io.Serializable;
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// ======================================================================
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/**
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* The transform class represents a 4x4 matrix with only translation and orientation components.
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*/
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public final class transform implements Comparable, Serializable
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{
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// ----------------------------------------------------------------------
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private final static long serialVersionUID = 2864167306712372792L;
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/** a 3x4 matrix representing a 4x4 with row 4 == (0, 0, 0, 1) */
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private final float[][] matrix;
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/** The identity transform (identity orientation, position at origin) */
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public final static transform identity = new transform(vector.unitX, vector.unitY, vector.unitZ, vector.zero);
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// ----------------------------------------------------------------------
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/**
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* Construct a default transform.
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*/
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public transform()
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{
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matrix = identity.matrix;
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}
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// ----------------------------------------------------------------------
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/**
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* Construct a transform given all elements of its matrix.
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*/
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public transform(float m00, float m01, float m02, float m03, float m10, float m11, float m12, float m13, float m20, float m21, float m22, float m23)
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{
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matrix = new float[3][4];
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matrix[0][0] = m00;
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matrix[0][1] = m01;
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matrix[0][2] = m02;
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matrix[0][3] = m03;
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matrix[1][0] = m10;
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matrix[1][1] = m11;
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matrix[1][2] = m12;
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matrix[1][3] = m13;
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matrix[2][0] = m20;
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matrix[2][1] = m21;
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matrix[2][2] = m22;
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matrix[2][3] = m23;
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}
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// ----------------------------------------------------------------------
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/**
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* Construct a matrix given its left handed orthonormal basis and translation vectors.
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*
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* @param i unit vector along the X axis
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* @param j unit vector along the Y axis
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* @param k unit vector along the Z axis
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* @param p translation vector
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*/
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public transform(vector i, vector j, vector k, vector p)
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{
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matrix = new float[3][4];
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matrix[0][0] = i.x;
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matrix[0][1] = j.x;
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matrix[0][2] = k.x;
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matrix[0][3] = p.x;
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matrix[1][0] = i.y;
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matrix[1][1] = j.y;
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matrix[1][2] = k.y;
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matrix[1][3] = p.y;
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matrix[2][0] = i.z;
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matrix[2][1] = j.z;
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matrix[2][2] = k.z;
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matrix[2][3] = p.z;
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validate();
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}
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// ----------------------------------------------------------------------
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public transform(transform src)
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{
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matrix = src.matrix;
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}
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// ----------------------------------------------------------------------
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public Object clone()
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{
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return new transform(this);
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}
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// ----------------------------------------------------------------------
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public String toString()
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{
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return
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"[ " + matrix[0][0] + " " + matrix[0][1] + " " + matrix[0][2] + " " + matrix[0][3] + " ]\n" +
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"[ " + matrix[1][0] + " " + matrix[1][1] + " " + matrix[1][2] + " " + matrix[1][3] + " ]\n" +
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"[ " + matrix[2][0] + " " + matrix[2][1] + " " + matrix[2][2] + " " + matrix[2][3] + " ]";
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}
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// ----------------------------------------------------------------------
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public int compareTo(Object o) throws ClassCastException
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{
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return compareTo((transform)o);
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}
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// ----------------------------------------------------------------------
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/**
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* Compare this transform against another transform.
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*
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* @param tr the transform to compare this against
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* @return 0 if all elements are equal, -1 if the first non-equal element of this encountered traversing the matricies is less than the corresponding element of tr, or else 1
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*/
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public int compareTo(transform tr)
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{
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for (int i = 0; i < 3; ++i)
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{
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for (int j = 0; j < 4; ++j)
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{
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if (matrix[i][j] < tr.matrix[i][j])
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return -1;
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else if (matrix[i][j] > tr.matrix[i][j])
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return 1;
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}
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}
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return 0;
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}
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// ----------------------------------------------------------------------
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public boolean equals(Object o)
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{
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if (o != null)
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{
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try
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{
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transform tr = (transform)o;
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for (int i = 0; i < 3; ++i)
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for (int j = 0; j < 4; ++j)
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if (matrix[i][j] != tr.matrix[i][j])
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return false;
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return true;
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}
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catch (ClassCastException err)
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{
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}
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}
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return false;
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}
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// ----------------------------------------------------------------------
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public void validate() throws java.lang.ArithmeticException
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{
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vector i = getLocalFrameI_p();
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vector j = getLocalFrameJ_p();
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vector k = getLocalFrameK_p();
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if ( Math.abs(i.magnitudeSquared()-1.0f) > 0.0005f
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|| Math.abs(j.magnitudeSquared()-1.0f) > 0.0005f
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|| Math.abs(k.magnitudeSquared()-1.0f) > 0.0005f
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|| Math.abs(i.dot(j)) > 0.0001f
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|| Math.abs(j.dot(k)) > 0.0001f
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|| Math.abs(i.dot(k)) > 0.0001f)
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throw new ArithmeticException("transform basis is not orthonormal (i="+i+", j="+j+", k="+k+")");
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}
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// ----------------------------------------------------------------------
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/**
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* Reorthogonalize a transform.
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*
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* Repeated rotations will introduce numerical error into the transform,
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* which will cause the upper 3x3 matrix to become non-orthonormal. If
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* enough error is introduced, weird errors will begin to occur when using
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* the transform. This routine attempts to reduce the numerical error by
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* reorthonormalizing the upper 3x3 matrix.
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*
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* @return the reorthonormalized transform.
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*/
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public transform reorthonormalize()
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{
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vector k = getLocalFrameK_p().normalize();
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vector i = getLocalFrameJ_p().normalize().cross(k);
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vector j = k.cross(i);
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return new transform(i, j, k, getPosition_p());
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}
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// ----------------------------------------------------------------------
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/**
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* Multiply two transforms together.
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*
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* The matrices and the multiply are defined as follows:
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* a b c d m n o p am+bq+cu an+br+cv ao+bs+cw ap+bt+cx+d
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* e f g h q r s t em+fq+gu en+fr+gv eo+fs+gw ep+ft+gx+h
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* i j k l * u v w x = im+jq+ku in+jr+kv io+js+kw ip+jt+kx+l
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* 0 0 0 1 0 0 0 1 0 0 0 1
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* where the bottom row of the matrix is not stored.
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*
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* @param tr the transform to multiply this transform by
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* @return the product of this and tr
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*/
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public transform multiply(transform tr)
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{
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return new transform(
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matrix[0][0] * tr.matrix[0][0] + matrix[0][1] * tr.matrix[1][0] + matrix[0][2] * tr.matrix[2][0],
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matrix[0][0] * tr.matrix[0][1] + matrix[0][1] * tr.matrix[1][1] + matrix[0][2] * tr.matrix[2][1],
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matrix[0][0] * tr.matrix[0][2] + matrix[0][1] * tr.matrix[1][2] + matrix[0][2] * tr.matrix[2][2],
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matrix[0][0] * tr.matrix[0][3] + matrix[0][1] * tr.matrix[1][3] + matrix[0][2] * tr.matrix[2][3] + matrix[0][3],
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matrix[1][0] * tr.matrix[0][0] + matrix[1][1] * tr.matrix[1][0] + matrix[1][2] * tr.matrix[2][0],
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matrix[1][0] * tr.matrix[0][1] + matrix[1][1] * tr.matrix[1][1] + matrix[1][2] * tr.matrix[2][1],
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matrix[1][0] * tr.matrix[0][2] + matrix[1][1] * tr.matrix[1][2] + matrix[1][2] * tr.matrix[2][2],
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matrix[1][0] * tr.matrix[0][3] + matrix[1][1] * tr.matrix[1][3] + matrix[1][2] * tr.matrix[2][3] + matrix[1][3],
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matrix[2][0] * tr.matrix[0][0] + matrix[2][1] * tr.matrix[1][0] + matrix[2][2] * tr.matrix[2][0],
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matrix[2][0] * tr.matrix[0][1] + matrix[2][1] * tr.matrix[1][1] + matrix[2][2] * tr.matrix[2][1],
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matrix[2][0] * tr.matrix[0][2] + matrix[2][1] * tr.matrix[1][2] + matrix[2][2] * tr.matrix[2][2],
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matrix[2][0] * tr.matrix[0][3] + matrix[2][1] * tr.matrix[1][3] + matrix[2][2] * tr.matrix[2][3] + matrix[2][3]);
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}
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// ----------------------------------------------------------------------
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/**
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* Calculate the inverse of this transform.
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*
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* @return the inverse of this transform.
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*/
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public transform invert()
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{
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// transpose the upper 3x3 matrix and invert the translation
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return new transform(
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matrix[0][0], matrix[1][0], matrix[2][0], -(matrix[0][0] * matrix[0][3] + matrix[0][1] * matrix[1][3] + matrix[0][2] * matrix[2][3]),
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matrix[0][1], matrix[1][1], matrix[2][1], -(matrix[1][1] * matrix[0][3] + matrix[1][1] * matrix[1][3] + matrix[1][2] * matrix[2][3]),
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matrix[0][2], matrix[1][2], matrix[2][2], -(matrix[2][0] * matrix[0][3] + matrix[2][1] * matrix[1][3] + matrix[2][2] * matrix[2][3]));
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}
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// ----------------------------------------------------------------------
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/**
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* Move this transform in its own local space.
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*
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* This routine moves the transform according to its current frame of reference.
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* Therefore, moving along the Z axis will move the transform forward in the direction in which it is pointed.
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*
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* @param vec vector to rotate and translate
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* @return the resulting translated transform
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*/
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public transform move_l(vector vec)
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{
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return move_p(rotate_l2p(vec));
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}
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// ----------------------------------------------------------------------
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/**
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* Move this transform in its parent space.
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*
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* This routine moves the transform in its parent space, or the world space if the transform has no parent.
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* Therefore, moving along the Z axis will move the transform forward along the Z axis of its parent space, not forward in the direction in which it is pointed.
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*
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* @param vec Displacement to move in parent space
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* @return the resulting translated transform
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*/
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public transform move_p(vector vec)
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{
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return new transform(
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matrix[0][0], matrix[0][1], matrix[0][2], matrix[0][3] + vec.x,
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matrix[1][0], matrix[1][1], matrix[1][2], matrix[1][3] + vec.y,
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matrix[2][0], matrix[2][1], matrix[2][2], matrix[2][3] + vec.z);
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}
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// ----------------------------------------------------------------------
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/**
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* Yaw this transform.
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*
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* This routine will rotate the transform around the Y axis by the specified number of radians.
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* Positive rotations are clockwise when viewed looking at the origin from the positive side of the axis around which the transform is being rotated.
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*
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* @param radians amount to rotate, in radians
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* @return the resulting yawed transform
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*/
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public transform yaw_l(float radians)
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{
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float sine = (float) StrictMath.sin(radians);
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float cosine = (float) StrictMath.cos(radians);
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return new transform(
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matrix[0][0]*cosine + matrix[0][2]*(-sine), matrix[0][1], matrix[0][0]*sine + matrix[0][2]*cosine, matrix[0][3],
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matrix[1][0]*cosine + matrix[1][2]*(-sine), matrix[1][1], matrix[1][0]*sine + matrix[1][2]*cosine, matrix[1][3],
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matrix[2][0]*cosine + matrix[2][2]*(-sine), matrix[2][1], matrix[2][0]*sine + matrix[2][2]*cosine, matrix[2][3]);
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}
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// ----------------------------------------------------------------------
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/**
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* Pitch this transform.
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*
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* This routine will rotate the transform around the X axis by the specified number of radians.
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* Positive rotations are clockwise when viewed looking at the origin from the positive side of the axis around which the transform is being rotated.
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*
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* @param radians amount to rotate, in radians
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* @return the resulting pitched transform
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*/
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public transform pitch_l(float radians)
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{
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float sine = (float) StrictMath.sin(radians);
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float cosine = (float) StrictMath.cos(radians);
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return new transform(
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matrix[0][0], matrix[0][1]*cosine + matrix[0][2]*sine, matrix[0][1]*(-sine) + matrix[0][2]*cosine, matrix[0][3],
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matrix[1][0], matrix[1][1]*cosine + matrix[1][2]*sine, matrix[1][1]*(-sine) + matrix[1][2]*cosine, matrix[1][3],
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matrix[2][0], matrix[2][1]*cosine + matrix[2][2]*sine, matrix[2][1]*(-sine) + matrix[2][2]*cosine, matrix[2][3]);
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}
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// ----------------------------------------------------------------------
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/**
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* Roll this transform.
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*
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* This routine will rotate the transform around the Z axis by the specified number of radians.
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* Positive rotations are clockwise when viewed looking at the origin from the positive side of the axis around which the transform is being rotated.
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*
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* @param radians amount to rotate, in radians
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* @return the resulting rolled transform
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*/
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public transform roll_l(float radians)
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{
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float sine = (float) StrictMath.sin(radians);
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float cosine = (float) StrictMath.cos(radians);
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return new transform(
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matrix[0][0]*cosine + matrix[0][1]*sine, matrix[0][0]*(-sine) + matrix[0][1]*cosine, matrix[0][2], matrix[0][3],
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matrix[1][0]*cosine + matrix[1][1]*sine, matrix[1][0]*(-sine) + matrix[1][1]*cosine, matrix[1][2], matrix[1][3],
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matrix[2][0]*cosine + matrix[2][1]*sine, matrix[2][0]*(-sine) + matrix[2][1]*cosine, matrix[2][2], matrix[2][3]);
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}
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// ----------------------------------------------------------------------
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/**
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* Set the orientation to the identity orientation, leaving the position intact.
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*
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* @return the resulting transform, with the identity orientation but the position of the original transform.
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*/
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public transform resetRotate_l2p()
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{
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return new transform(
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1.0f, 0.0f, 0.0f, matrix[0][3],
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0.0f, 1.0f, 0.0f, matrix[1][3],
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0.0f, 0.0f, 1.0f, matrix[2][3]);
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}
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// ----------------------------------------------------------------------
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/**
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* Get the position (translation component) from the transform.
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*
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* @return the position vector
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*/
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public vector getPosition_p()
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{
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return new vector(matrix[0][3], matrix[1][3], matrix[2][3]);
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}
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// ----------------------------------------------------------------------
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/**
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* Set the position (translation component) of the transform.
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*
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* @param vec the new position vector
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* @return the transform with its translation component set to the new position
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*/
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public transform setPosition_p(vector vec)
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{
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return new transform(
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matrix[0][0], matrix[0][1], matrix[0][2], vec.x,
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matrix[1][0], matrix[1][1], matrix[1][2], vec.y,
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matrix[2][0], matrix[2][1], matrix[2][2], vec.z);
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}
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// ----------------------------------------------------------------------
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/**
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* Set the position (translation component) of the transform.
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*
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* @param x the x component of the new position vector
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* @param y the y component of the new position vector
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* @param z the z component of the new position vector
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* @return the transform with its translation component set to the new position
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*/
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public transform setPosition_p(float x, float y, float z)
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{
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return new transform(
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matrix[0][0], matrix[0][1], matrix[0][2], x,
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matrix[1][0], matrix[1][1], matrix[1][2], y,
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matrix[2][0], matrix[2][1], matrix[2][2], z);
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}
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// ----------------------------------------------------------------------
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/**
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* Get the parent-space vector pointing along the X axis of this frame of reference.
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*
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* The vector returned is in parent space, which is world space if the transform has no parent.
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*
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* @return the vector pointing along the X axis of the frame in parent space
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*/
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public vector getLocalFrameI_p()
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{
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return new vector(matrix[0][0], matrix[1][0], matrix[2][0]);
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}
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// ----------------------------------------------------------------------
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/**
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* Get the parent-space vector pointing along the Y axis of this frame of reference.
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*
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* The vector returned is in parent space, which is world space if the transform has no parent.
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*
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* @return the vector pointing along the Y axis of the frame in parent space
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*/
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public vector getLocalFrameJ_p()
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{
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return new vector(matrix[0][1], matrix[1][1], matrix[2][1]);
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}
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// ----------------------------------------------------------------------
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/**
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* Get the parent-space vector pointing along the Z axis of this frame of reference.
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*
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* The vector returned is in parent space, which is world space if the transform has no parent.
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*
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* @return the vector pointing along the Z axis of the frame in parent space
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*/
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public vector getLocalFrameK_p()
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{
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return new vector(matrix[0][2], matrix[1][2], matrix[2][2]);
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}
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// ----------------------------------------------------------------------
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/**
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* Set the transform matrix from the i, j, and k vectors.
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*
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* This routine assumes that i, j, and k are a left-handed orthonormal basis.
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* If they are not, the transform must be reorthonormalized after this routine.
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*
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* @param i unit vector along the X axis
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* @param j unit vector along the Y axis
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* @param k unit vector along the Z axis
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* @return the resulting vector with the newly set orientation and original translation
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*/
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public transform setLocalFrameIJK_p(vector i, vector j, vector k)
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{
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return new transform(i, j, k, getPosition_p());
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}
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// ----------------------------------------------------------------------
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/**
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* Set the transform matrix from the k and j vectors.
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*
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* This routine assumes that k and j are part of a left-handed orthonormal basis.
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* If they are not, the transform must be reorthonormalized after this routine.
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*
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* @param k unit vector along the Z axis
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* @param j unit vector along the Y axis
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* @return the resulting vector with the newly set orientation and original translation
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*/
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public transform setLocalFrameKJ_p(vector k, vector j)
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{
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return new transform(j.cross(k), j, k, getPosition_p());
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}
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// ----------------------------------------------------------------------
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/**
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* Get the transform-space vector pointing along the X axis of the parent of reference.
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*
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* @return the vector pointing along the X axis of the parent's frame in local space
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*/
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public vector getParentFrameI_l()
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{
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return new vector(matrix[0][0], matrix[0][1], matrix[0][2]);
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}
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// ----------------------------------------------------------------------
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/**
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* Get the transform-space vector pointing along the Y axis of the parent of reference.
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*
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* @return the vector pointing along the Y axis of the parent's frame in local space
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*/
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public vector getParentFrameJ_l()
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{
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return new vector(matrix[1][0], matrix[1][1], matrix[1][2]);
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}
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// ----------------------------------------------------------------------
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/**
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* Get the transform-space vector pointing along the Z axis of the parent of reference.
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*
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* @return the vector pointing along the Z axis of the parent's frame in local space
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*/
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public vector getParentFrameK_l()
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{
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return new vector(matrix[2][0], matrix[2][1], matrix[2][2]);
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}
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// ----------------------------------------------------------------------
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/**
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* Rotate a vector from the transform's current frame to the parent frame.
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*
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* Pure rotation is most useful for vectors that are orientational, such as normals.
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*
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|
* @param vec the vector to rotate
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|
* @return the vector in parent space
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|
*/
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public vector rotate_l2p(vector vec)
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|
{
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|
return new vector(
|
|
matrix[0][0] * vec.x + matrix[0][1] * vec.y + matrix[0][2] * vec.z,
|
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matrix[1][0] * vec.x + matrix[1][1] * vec.y + matrix[1][2] * vec.z,
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matrix[2][0] * vec.x + matrix[2][1] * vec.y + matrix[2][2] * vec.z);
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}
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|
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// ----------------------------------------------------------------------
|
|
/**
|
|
* Transform a vector from the transform's current frame to the parent frame.
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|
*
|
|
* Rotation and translation is most useful for vectors that are position, such as vertex data.
|
|
*
|
|
* @param vec vector to rotate and translate
|
|
* @return the vector in parent space
|
|
*/
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|
public vector rotateTranslate_l2p(vector vec)
|
|
{
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|
return new vector(
|
|
matrix[0][0] * vec.x + matrix[0][1] * vec.y + matrix[0][2] * vec.z + matrix[0][3],
|
|
matrix[1][0] * vec.x + matrix[1][1] * vec.y + matrix[1][2] * vec.z + matrix[1][3],
|
|
matrix[2][0] * vec.x + matrix[2][1] * vec.y + matrix[2][2] * vec.z + matrix[2][3]);
|
|
}
|
|
|
|
// ----------------------------------------------------------------------
|
|
/**
|
|
* Rotate a vector from the parent space to the local transform space.
|
|
*
|
|
* Pure rotation is most useful for vectors that are orientational, such as normals.
|
|
*
|
|
* @param vec the vector to rotate
|
|
* @return the vector in local space
|
|
*/
|
|
public vector rotate_p2l(vector vec)
|
|
{
|
|
return new vector(
|
|
matrix[0][0] * vec.x + matrix[1][0] * vec.y + matrix[2][0] * vec.z,
|
|
matrix[0][1] * vec.x + matrix[1][1] * vec.y + matrix[2][1] * vec.z,
|
|
matrix[0][2] * vec.x + matrix[1][2] * vec.y + matrix[2][2] * vec.z);
|
|
}
|
|
|
|
// ----------------------------------------------------------------------
|
|
/**
|
|
* Transform a vector from the parent space to to the local transform space.
|
|
*
|
|
* Rotation and translation is most useful for vectors that are position, such as vertex data.
|
|
*
|
|
* @param vec vector to rotate and translate
|
|
* @return the vector in local space
|
|
*/
|
|
public vector rotateTranslate_p2l(vector vec)
|
|
{
|
|
float x = vec.x - matrix[0][3];
|
|
float y = vec.y - matrix[1][3];
|
|
float z = vec.z - matrix[2][3];
|
|
|
|
return new vector(
|
|
matrix[0][0] * x + matrix[1][0] * y + matrix[2][0] * z,
|
|
matrix[0][1] * x + matrix[1][1] * y + matrix[2][1] * z,
|
|
matrix[0][2] * x + matrix[1][2] * y + matrix[2][2] * z);
|
|
}
|
|
|
|
// ----------------------------------------------------------------------
|
|
/**
|
|
* Transform a transform from local transform space to parent transform space.
|
|
*
|
|
* @param tr the transform to change from local space to parent space
|
|
* @return the transform in parent space
|
|
*/
|
|
public transform rotateTranslate_l2p(transform tr)
|
|
{
|
|
return multiply(tr).reorthonormalize();
|
|
}
|
|
|
|
// ----------------------------------------------------------------------
|
|
/**
|
|
* Transform a transform from parent transform space to the local transform space.
|
|
*
|
|
* @param tr the transform to change from parent space to local space
|
|
* @return the transform in local space
|
|
*/
|
|
public transform rotateTranslate_p2l(transform tr)
|
|
{
|
|
return tr.multiply(this).reorthonormalize();
|
|
}
|
|
|
|
// ----------------------------------------------------------------------
|
|
/**
|
|
* Determine whether this transform approximates another, within given tolerances.
|
|
*
|
|
* @param tr the transform to compare this against
|
|
* @param rotDelta the tolerance for the rotational comparison
|
|
* @param posDelta the tolerance for the positional comparison
|
|
* @return whether tr approximates this transform, within the given tolerances.
|
|
*/
|
|
public boolean approximates(transform tr, float rotDelta, float posDelta)
|
|
{
|
|
float rotDeltaCheck = 1-rotDelta;
|
|
|
|
for (int i = 0; i < 3; ++i)
|
|
if (matrix[0][i]*tr.matrix[0][i] + matrix[1][i]*tr.matrix[1][i]+matrix[2][i]*tr.matrix[2][i] < rotDeltaCheck)
|
|
return false;
|
|
|
|
float dx = matrix[0][3]-tr.matrix[0][3];
|
|
float dy = matrix[1][3]-tr.matrix[1][3];
|
|
float dz = matrix[2][3]-tr.matrix[2][3];
|
|
return dx*dx+dy*dy+dz*dz <= posDelta*posDelta;
|
|
}
|
|
|
|
// ----------------------------------------------------------------------
|
|
|
|
}
|
|
|
|
// ======================================================================
|
|
|