mirror of
https://github.com/Team4388/RiseOfRidgebotics2020.git
synced 2026-06-09 00:38:00 -06:00
i dunno i gotta switch branches ~ryan
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@@ -68,14 +68,14 @@ public class VisionUpdateOdometry extends CommandBase {
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@Override
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public void execute() {
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m_limeLight.setLEDs(true);
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m_limeLight.changePipeline(5);
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// m_limeLight.changePipeline(5);
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ArrayList<Point> screenPoints = m_limeLight.getTargetPoints();
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// Debug power off
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m_limeLight.setLEDs(false);
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if(screenPoints.size() < 3) {
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if(!(screenPoints != null && screenPoints.size() >= 3)) {
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System.err.println("Vision Update Odometry Error: Not enough points");
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m_limeLight.setLEDs(false);
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return;
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@@ -176,117 +176,117 @@ public class VisionUpdateOdometry extends CommandBase {
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return angle;
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}
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// http://www.lee-mac.com/5pointellipse.html
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// https://math.stackexchange.com/questions/163920/how-to-find-an-ellipse-given-five-points
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// https://towardsdatascience.com/understanding-singular-value-decomposition-and-its-application-in-data-science-388a54be95d
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// https://www.desmos.com/calculatoroe_points_determine_a_conic
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// // http://www.lee-mac.com/5pointellipse.html
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// // https://math.stackexchange.com/questions/163920/how-to-find-an-ellipse-given-five-points
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// // https://towardsdatascience.com/understanding-singular-value-decomposition-and-its-application-in-data-science-388a54be95d
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// // https://www.desmos.com/calculatoroe_points_determine_a_conic
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/* solves the determinant of the following matrix
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* | x0^2 x0y0 y0^2 x0 y0 1 |
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* | x1^2 x1y1 y1^2 x1 y1 1 |
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* | x2^2 x2y2 y2^2 x2 y2 1 | = 0
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* | x3^2 x3y3 y3^2 x3 y3 1 |
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* | x4^2 x4y4 y4^2 x4 y4 1 |
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* | x5^2 x5y5 y5^2 x5 y5 1 |
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* for conic equation
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* ax^2 - bxy + cy^2 - dx + fy - g = 0
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*/
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public static double[] getEllipseRadii(double[] xPoints, double[] yPoints) {
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double[][] matrix = new double[6][5];
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// /* solves the determinant of the following matrix
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// * | x0^2 x0y0 y0^2 x0 y0 1 |
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// * | x1^2 x1y1 y1^2 x1 y1 1 |
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// * | x2^2 x2y2 y2^2 x2 y2 1 | = 0
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// * | x3^2 x3y3 y3^2 x3 y3 1 |
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// * | x4^2 x4y4 y4^2 x4 y4 1 |
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// * | x5^2 x5y5 y5^2 x5 y5 1 |
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// * for conic equation
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// * ax^2 - bxy + cy^2 - dx + fy - g = 0
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// */
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// public static double[] getEllipseRadii(double[] xPoints, double[] yPoints) {
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// double[][] matrix = new double[6][5];
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// Generate matrix
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for(int i = 0; i < 5; i++) {
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matrix[i][0] = xPoints[i] * xPoints[i];
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matrix[i][1] = xPoints[i] * yPoints[i];
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matrix[i][2] = yPoints[i] * yPoints[i];
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matrix[i][3] = xPoints[i] * 1.d;
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matrix[i][4] = 1.d * yPoints[i];
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matrix[i][5] = 1.d;
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}
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// // Generate matrix
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// for(int i = 0; i < 5; i++) {
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// matrix[i][0] = xPoints[i] * xPoints[i];
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// matrix[i][1] = xPoints[i] * yPoints[i];
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// matrix[i][2] = yPoints[i] * yPoints[i];
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// matrix[i][3] = xPoints[i] * 1.d;
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// matrix[i][4] = 1.d * yPoints[i];
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// matrix[i][5] = 1.d;
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// }
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double[] coeficients = new double[6];
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int pos = 1;
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for(int i = 0; i < 6; i++) {
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double[][] cofactor = cofactor(matrix, -1, i);
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coeficients[i] = pos * determinant(cofactor);
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// double[] coeficients = new double[6];
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// int pos = 1;
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// for(int i = 0; i < 6; i++) {
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// double[][] cofactor = cofactor(matrix, -1, i);
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// coeficients[i] = pos * determinant(cofactor);
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pos *= -1;
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}
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// pos *= -1;
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// }
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double[] radii = new double[2];
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// double[] radii = new double[2];
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// https://math.stackexchange.com/questions/280937/finding-the-angle-of-rotation-of-an-ellipse-from-its-general-equation-and-the-ot
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double angle = Math.atan(coeficients[1] / (coeficients[0] - coeficients[2]));
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angle /= 2.d;
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// // https://math.stackexchange.com/questions/280937/finding-the-angle-of-rotation-of-an-ellipse-from-its-general-equation-and-the-ot
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// double angle = Math.atan(coeficients[1] / (coeficients[0] - coeficients[2]));
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// angle /= 2.d;
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// A' = Acos^2(angle) + Bcos(angle)sin(angle) + Csin^2(angle)
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// B' = 0
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// C' = Asin^2(angle) - Bcos(angle)sin(angle) + Ccos^2(angle)
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// D' = Dcos(angle) + Esin(angle)
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// E' = -Dsin(angle) + Ecos(angle)
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// F' = F
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double A_prime = coeficients[0] * Math.pow(Math.cos(angle), 2) + coeficients[1] * Math.cos(angle) * Math.sin(angle) + coeficients[2] * Math.pow(Math.sin(angle), 2);
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double B_prime = 0;
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double C_prime = coeficients[0] * Math.pow(Math.sin(angle), 2) + coeficients[1] * Math.cos(angle) * Math.sin(angle) + coeficients[2] * Math.pow(Math.cos(angle), 2);
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double D_prime = coeficients[3] * Math.cos(angle) + coeficients[4] * Math.sin(angle);
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double E_prime = -coeficients[3] * Math.sin(angle) + coeficients[4] * Math.cos(angle);
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double F_prime = coeficients[5];
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// // A' = Acos^2(angle) + Bcos(angle)sin(angle) + Csin^2(angle)
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// // B' = 0
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// // C' = Asin^2(angle) - Bcos(angle)sin(angle) + Ccos^2(angle)
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// // D' = Dcos(angle) + Esin(angle)
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// // E' = -Dsin(angle) + Ecos(angle)
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// // F' = F
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// double A_prime = coeficients[0] * Math.pow(Math.cos(angle), 2) + coeficients[1] * Math.cos(angle) * Math.sin(angle) + coeficients[2] * Math.pow(Math.sin(angle), 2);
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// double B_prime = 0;
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// double C_prime = coeficients[0] * Math.pow(Math.sin(angle), 2) + coeficients[1] * Math.cos(angle) * Math.sin(angle) + coeficients[2] * Math.pow(Math.cos(angle), 2);
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// double D_prime = coeficients[3] * Math.cos(angle) + coeficients[4] * Math.sin(angle);
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// double E_prime = -coeficients[3] * Math.sin(angle) + coeficients[4] * Math.cos(angle);
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// double F_prime = coeficients[5];
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// r1^2 = (-4F'A'C'+C'D'^2+A'E'^2) / (4A'^2C')
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radii[0] = -4 * F_prime * A_prime * C_prime + C_prime * Math.pow(D_prime, 2) + A_prime * Math.pow(E_prime, 2);
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radii[0] /= 4 * Math.pow(A_prime, 2) * C_prime;
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radii[0] = Math.sqrt(radii[0]);
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// r2^2 = (-4F'A'C'+C'D'^2+A'E'^2) / (4A'C'^2)
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radii[1] = -4 * F_prime * A_prime * C_prime + C_prime * Math.pow(D_prime, 2) + A_prime * Math.pow(E_prime, 2);
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radii[1] = 4 * A_prime * Math.pow(C_prime, 2);
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radii[1] = Math.sqrt(radii[1]);
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// // r1^2 = (-4F'A'C'+C'D'^2+A'E'^2) / (4A'^2C')
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// radii[0] = -4 * F_prime * A_prime * C_prime + C_prime * Math.pow(D_prime, 2) + A_prime * Math.pow(E_prime, 2);
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// radii[0] /= 4 * Math.pow(A_prime, 2) * C_prime;
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// radii[0] = Math.sqrt(radii[0]);
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// // r2^2 = (-4F'A'C'+C'D'^2+A'E'^2) / (4A'C'^2)
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// radii[1] = -4 * F_prime * A_prime * C_prime + C_prime * Math.pow(D_prime, 2) + A_prime * Math.pow(E_prime, 2);
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// radii[1] = 4 * A_prime * Math.pow(C_prime, 2);
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// radii[1] = Math.sqrt(radii[1]);
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return radii;
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}
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// return radii;
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// }
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public static double determinant(double[][] matrix) {
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if(matrix.length == 2) {
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return (matrix[0][0] * matrix[1][1]) - (matrix[0][1] * matrix[1][0]);
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} else {
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double sum = 0;
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int pos = 1;
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// public static double determinant(double[][] matrix) {
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// if(matrix.length == 2) {
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// return (matrix[0][0] * matrix[1][1]) - (matrix[0][1] * matrix[1][0]);
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// } else {
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// double sum = 0;
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// int pos = 1;
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for(int i = 0; i < matrix.length; i++) {
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double[][] cofactor = cofactor(matrix, 0, i);
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sum += pos * determinant(cofactor);
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// for(int i = 0; i < matrix.length; i++) {
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// double[][] cofactor = cofactor(matrix, 0, i);
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// sum += pos * determinant(cofactor);
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pos *= -1;
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}
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// pos *= -1;
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// }
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return sum;
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}
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}
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// return sum;
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// }
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// }
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public static double[][] cofactor(double[][] matrix, int row, int col) {
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double[][] cofactor = new double[matrix.length - 1][matrix.length - 1];
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// public static double[][] cofactor(double[][] matrix, int row, int col) {
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// double[][] cofactor = new double[matrix.length - 1][matrix.length - 1];
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// comments mostly for decoration
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// // comments mostly for decoration
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// row count without the excluded row
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int y = 0;
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for(int r = 0; r < matrix.length; r++) {
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// column count without the excluded column
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int x = 0;
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// doesn't add excluded row
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if(r != row) {
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for(int c = 0; c < matrix.length; c++) {
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// doesn't add excluded column
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if(c != col) {
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cofactor[y][x] = matrix[r][c];
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x++;
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}
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}
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y++;
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}
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}
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// // row count without the excluded row
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// int y = 0;
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// for(int r = 0; r < matrix.length; r++) {
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// // column count without the excluded column
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// int x = 0;
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// // doesn't add excluded row
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// if(r != row) {
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// for(int c = 0; c < matrix.length; c++) {
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// // doesn't add excluded column
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// if(c != col) {
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// cofactor[y][x] = matrix[r][c];
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// x++;
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// }
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// }
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// y++;
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// }
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// }
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return cofactor;
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}
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// return cofactor;
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// }
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// Returns true when the command should end.
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@Override
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