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package java.awt.geom;

import java.awt.Shape;
import java.awt.Rectangle;
import java.util.Vector;
import java.util.Enumeration;
import java.util.NoSuchElementException;
import sun.awt.geom.Curve;
import sun.awt.geom.Crossings;
import sun.awt.geom.AreaOp;

An Area object stores and manipulates a resolution-independent description of an enclosed area of 2-dimensional space. Area objects can be transformed and can perform various Constructive Area Geometry (CAG) operations when combined with other Area objects. The CAG operations include area addition, subtraction, intersection, and exclusive or. See the linked method documentation for examples of the various operations.

The Area class implements the Shape interface and provides full support for all of its hit-testing and path iteration facilities, but an Area is more specific than a generalized path in a number of ways:

  • Only closed paths and sub-paths are stored. Area objects constructed from unclosed paths are implicitly closed during construction as if those paths had been filled by the Graphics2D.fill method.
  • The interiors of the individual stored sub-paths are all non-empty and non-overlapping. Paths are decomposed during construction into separate component non-overlapping parts, empty pieces of the path are discarded, and then these non-empty and non-overlapping properties are maintained through all subsequent CAG operations. Outlines of different component sub-paths may touch each other, as long as they do not cross so that their enclosed areas overlap.
  • The geometry of the path describing the outline of the Area resembles the path from which it was constructed only in that it describes the same enclosed 2-dimensional area, but may use entirely different types and ordering of the path segments to do so.
Interesting issues which are not always obvious when using the Area include:
  • Creating an Area from an unclosed (open) Shape results in a closed outline in the Area object.
  • Creating an Area from a Shape which encloses no area (even when "closed") produces an empty Area. A common example of this issue is that producing an Area from a line will be empty since the line encloses no area. An empty Area will iterate no geometry in its PathIterator objects.
  • A self-intersecting Shape may be split into two (or more) sub-paths each enclosing one of the non-intersecting portions of the original path.
  • An Area may take more path segments to describe the same geometry even when the original outline is simple and obvious. The analysis that the Area class must perform on the path may not reflect the same concepts of "simple and obvious" as a human being perceives.
Since:1.2
/** * An {@code Area} object stores and manipulates a * resolution-independent description of an enclosed area of * 2-dimensional space. * {@code Area} objects can be transformed and can perform * various Constructive Area Geometry (CAG) operations when combined * with other {@code Area} objects. * The CAG operations include area * {@link #add addition}, {@link #subtract subtraction}, * {@link #intersect intersection}, and {@link #exclusiveOr exclusive or}. * See the linked method documentation for examples of the various * operations. * <p> * The {@code Area} class implements the {@code Shape} * interface and provides full support for all of its hit-testing * and path iteration facilities, but an {@code Area} is more * specific than a generalized path in a number of ways: * <ul> * <li>Only closed paths and sub-paths are stored. * {@code Area} objects constructed from unclosed paths * are implicitly closed during construction as if those paths * had been filled by the {@code Graphics2D.fill} method. * <li>The interiors of the individual stored sub-paths are all * non-empty and non-overlapping. Paths are decomposed during * construction into separate component non-overlapping parts, * empty pieces of the path are discarded, and then these * non-empty and non-overlapping properties are maintained * through all subsequent CAG operations. Outlines of different * component sub-paths may touch each other, as long as they * do not cross so that their enclosed areas overlap. * <li>The geometry of the path describing the outline of the * {@code Area} resembles the path from which it was * constructed only in that it describes the same enclosed * 2-dimensional area, but may use entirely different types * and ordering of the path segments to do so. * </ul> * Interesting issues which are not always obvious when using * the {@code Area} include: * <ul> * <li>Creating an {@code Area} from an unclosed (open) * {@code Shape} results in a closed outline in the * {@code Area} object. * <li>Creating an {@code Area} from a {@code Shape} * which encloses no area (even when "closed") produces an * empty {@code Area}. A common example of this issue * is that producing an {@code Area} from a line will * be empty since the line encloses no area. An empty * {@code Area} will iterate no geometry in its * {@code PathIterator} objects. * <li>A self-intersecting {@code Shape} may be split into * two (or more) sub-paths each enclosing one of the * non-intersecting portions of the original path. * <li>An {@code Area} may take more path segments to * describe the same geometry even when the original * outline is simple and obvious. The analysis that the * {@code Area} class must perform on the path may * not reflect the same concepts of "simple and obvious" * as a human being perceives. * </ul> * * @since 1.2 */
public class Area implements Shape, Cloneable { private static Vector<Curve> EmptyCurves = new Vector<>(); private Vector<Curve> curves;
Default constructor which creates an empty area.
Since:1.2
/** * Default constructor which creates an empty area. * @since 1.2 */
public Area() { curves = EmptyCurves; }
The Area class creates an area geometry from the specified Shape object. The geometry is explicitly closed, if the Shape is not already closed. The fill rule (even-odd or winding) specified by the geometry of the Shape is used to determine the resulting enclosed area.
Params:
  • s – the Shape from which the area is constructed
Throws:
Since:1.2
/** * The {@code Area} class creates an area geometry from the * specified {@link Shape} object. The geometry is explicitly * closed, if the {@code Shape} is not already closed. The * fill rule (even-odd or winding) specified by the geometry of the * {@code Shape} is used to determine the resulting enclosed area. * @param s the {@code Shape} from which the area is constructed * @throws NullPointerException if {@code s} is null * @since 1.2 */
public Area(Shape s) { if (s instanceof Area) { curves = ((Area) s).curves; } else { curves = pathToCurves(s.getPathIterator(null)); } } private static Vector<Curve> pathToCurves(PathIterator pi) { Vector<Curve> curves = new Vector<>(); int windingRule = pi.getWindingRule(); // coords array is big enough for holding: // coordinates returned from currentSegment (6) // OR // two subdivided quadratic curves (2+4+4=10) // AND // 0-1 horizontal splitting parameters // OR // 2 parametric equation derivative coefficients // OR // three subdivided cubic curves (2+6+6+6=20) // AND // 0-2 horizontal splitting parameters // OR // 3 parametric equation derivative coefficients double coords[] = new double[23]; double movx = 0, movy = 0; double curx = 0, cury = 0; double newx, newy; while (!pi.isDone()) { switch (pi.currentSegment(coords)) { case PathIterator.SEG_MOVETO: Curve.insertLine(curves, curx, cury, movx, movy); curx = movx = coords[0]; cury = movy = coords[1]; Curve.insertMove(curves, movx, movy); break; case PathIterator.SEG_LINETO: newx = coords[0]; newy = coords[1]; Curve.insertLine(curves, curx, cury, newx, newy); curx = newx; cury = newy; break; case PathIterator.SEG_QUADTO: newx = coords[2]; newy = coords[3]; Curve.insertQuad(curves, curx, cury, coords); curx = newx; cury = newy; break; case PathIterator.SEG_CUBICTO: newx = coords[4]; newy = coords[5]; Curve.insertCubic(curves, curx, cury, coords); curx = newx; cury = newy; break; case PathIterator.SEG_CLOSE: Curve.insertLine(curves, curx, cury, movx, movy); curx = movx; cury = movy; break; } pi.next(); } Curve.insertLine(curves, curx, cury, movx, movy); AreaOp operator; if (windingRule == PathIterator.WIND_EVEN_ODD) { operator = new AreaOp.EOWindOp(); } else { operator = new AreaOp.NZWindOp(); } return operator.calculate(curves, EmptyCurves); }
Adds the shape of the specified Area to the shape of this Area. The resulting shape of this Area will include the union of both shapes, or all areas that were contained in either this or the specified Area.
    // Example:
    Area a1 = new Area([triangle 0,0 => 8,0 => 0,8]);
    Area a2 = new Area([triangle 0,0 => 8,0 => 8,8]);
    a1.add(a2);
       a1(before)     +         a2         =     a1(after)
    ################     ################     ################
    ##############         ##############     ################
    ############             ############     ################
    ##########                 ##########     ################
    ########                     ########     ################
    ######                         ######     ######    ######
    ####                             ####     ####        ####
    ##                                 ##     ##            ##
Params:
  • rhs – the Area to be added to the current shape
Throws:
Since:1.2
/** * Adds the shape of the specified {@code Area} to the * shape of this {@code Area}. * The resulting shape of this {@code Area} will include * the union of both shapes, or all areas that were contained * in either this or the specified {@code Area}. * <pre> * // Example: * Area a1 = new Area([triangle 0,0 =&gt; 8,0 =&gt; 0,8]); * Area a2 = new Area([triangle 0,0 =&gt; 8,0 =&gt; 8,8]); * a1.add(a2); * * a1(before) + a2 = a1(after) * * ################ ################ ################ * ############## ############## ################ * ############ ############ ################ * ########## ########## ################ * ######## ######## ################ * ###### ###### ###### ###### * #### #### #### #### * ## ## ## ## * </pre> * @param rhs the {@code Area} to be added to the * current shape * @throws NullPointerException if {@code rhs} is null * @since 1.2 */
public void add(Area rhs) { curves = new AreaOp.AddOp().calculate(this.curves, rhs.curves); invalidateBounds(); }
Subtracts the shape of the specified Area from the shape of this Area. The resulting shape of this Area will include areas that were contained only in this Area and not in the specified Area.
    // Example:
    Area a1 = new Area([triangle 0,0 => 8,0 => 0,8]);
    Area a2 = new Area([triangle 0,0 => 8,0 => 8,8]);
    a1.subtract(a2);
       a1(before)     -         a2         =     a1(after)
    ################     ################
    ##############         ##############     ##
    ############             ############     ####
    ##########                 ##########     ######
    ########                     ########     ########
    ######                         ######     ######
    ####                             ####     ####
    ##                                 ##     ##
Params:
  • rhs – the Area to be subtracted from the current shape
Throws:
Since:1.2
/** * Subtracts the shape of the specified {@code Area} from the * shape of this {@code Area}. * The resulting shape of this {@code Area} will include * areas that were contained only in this {@code Area} * and not in the specified {@code Area}. * <pre> * // Example: * Area a1 = new Area([triangle 0,0 =&gt; 8,0 =&gt; 0,8]); * Area a2 = new Area([triangle 0,0 =&gt; 8,0 =&gt; 8,8]); * a1.subtract(a2); * * a1(before) - a2 = a1(after) * * ################ ################ * ############## ############## ## * ############ ############ #### * ########## ########## ###### * ######## ######## ######## * ###### ###### ###### * #### #### #### * ## ## ## * </pre> * @param rhs the {@code Area} to be subtracted from the * current shape * @throws NullPointerException if {@code rhs} is null * @since 1.2 */
public void subtract(Area rhs) { curves = new AreaOp.SubOp().calculate(this.curves, rhs.curves); invalidateBounds(); }
Sets the shape of this Area to the intersection of its current shape and the shape of the specified Area. The resulting shape of this Area will include only areas that were contained in both this Area and also in the specified Area.
    // Example:
    Area a1 = new Area([triangle 0,0 => 8,0 => 0,8]);
    Area a2 = new Area([triangle 0,0 => 8,0 => 8,8]);
    a1.intersect(a2);
     a1(before)   intersect     a2         =     a1(after)
    ################     ################     ################
    ##############         ##############       ############
    ############             ############         ########
    ##########                 ##########           ####
    ########                     ########
    ######                         ######
    ####                             ####
    ##                                 ##
Params:
  • rhs – the Area to be intersected with this Area
Throws:
Since:1.2
/** * Sets the shape of this {@code Area} to the intersection of * its current shape and the shape of the specified {@code Area}. * The resulting shape of this {@code Area} will include * only areas that were contained in both this {@code Area} * and also in the specified {@code Area}. * <pre> * // Example: * Area a1 = new Area([triangle 0,0 =&gt; 8,0 =&gt; 0,8]); * Area a2 = new Area([triangle 0,0 =&gt; 8,0 =&gt; 8,8]); * a1.intersect(a2); * * a1(before) intersect a2 = a1(after) * * ################ ################ ################ * ############## ############## ############ * ############ ############ ######## * ########## ########## #### * ######## ######## * ###### ###### * #### #### * ## ## * </pre> * @param rhs the {@code Area} to be intersected with this * {@code Area} * @throws NullPointerException if {@code rhs} is null * @since 1.2 */
public void intersect(Area rhs) { curves = new AreaOp.IntOp().calculate(this.curves, rhs.curves); invalidateBounds(); }
Sets the shape of this Area to be the combined area of its current shape and the shape of the specified Area, minus their intersection. The resulting shape of this Area will include only areas that were contained in either this Area or in the specified Area, but not in both.
    // Example:
    Area a1 = new Area([triangle 0,0 => 8,0 => 0,8]);
    Area a2 = new Area([triangle 0,0 => 8,0 => 8,8]);
    a1.exclusiveOr(a2);
       a1(before)    xor        a2         =     a1(after)
    ################     ################
    ##############         ##############     ##            ##
    ############             ############     ####        ####
    ##########                 ##########     ######    ######
    ########                     ########     ################
    ######                         ######     ######    ######
    ####                             ####     ####        ####
    ##                                 ##     ##            ##
Params:
  • rhs – the Area to be exclusive ORed with this Area.
Throws:
Since:1.2
/** * Sets the shape of this {@code Area} to be the combined area * of its current shape and the shape of the specified {@code Area}, * minus their intersection. * The resulting shape of this {@code Area} will include * only areas that were contained in either this {@code Area} * or in the specified {@code Area}, but not in both. * <pre> * // Example: * Area a1 = new Area([triangle 0,0 =&gt; 8,0 =&gt; 0,8]); * Area a2 = new Area([triangle 0,0 =&gt; 8,0 =&gt; 8,8]); * a1.exclusiveOr(a2); * * a1(before) xor a2 = a1(after) * * ################ ################ * ############## ############## ## ## * ############ ############ #### #### * ########## ########## ###### ###### * ######## ######## ################ * ###### ###### ###### ###### * #### #### #### #### * ## ## ## ## * </pre> * @param rhs the {@code Area} to be exclusive ORed with this * {@code Area}. * @throws NullPointerException if {@code rhs} is null * @since 1.2 */
public void exclusiveOr(Area rhs) { curves = new AreaOp.XorOp().calculate(this.curves, rhs.curves); invalidateBounds(); }
Removes all of the geometry from this Area and restores it to an empty area.
Since:1.2
/** * Removes all of the geometry from this {@code Area} and * restores it to an empty area. * @since 1.2 */
public void reset() { curves = new Vector<>(); invalidateBounds(); }
Tests whether this Area object encloses any area.
Returns: true if this Area object represents an empty area; false otherwise.
Since:1.2
/** * Tests whether this {@code Area} object encloses any area. * @return {@code true} if this {@code Area} object * represents an empty area; {@code false} otherwise. * @since 1.2 */
public boolean isEmpty() { return (curves.size() == 0); }
Tests whether this Area consists entirely of straight edged polygonal geometry.
Returns: true if the geometry of this Area consists entirely of line segments; false otherwise.
Since:1.2
/** * Tests whether this {@code Area} consists entirely of * straight edged polygonal geometry. * @return {@code true} if the geometry of this * {@code Area} consists entirely of line segments; * {@code false} otherwise. * @since 1.2 */
public boolean isPolygonal() { Enumeration<Curve> enum_ = curves.elements(); while (enum_.hasMoreElements()) { if (enum_.nextElement().getOrder() > 1) { return false; } } return true; }
Tests whether this Area is rectangular in shape.
Returns: true if the geometry of this Area is rectangular in shape; false otherwise.
Since:1.2
/** * Tests whether this {@code Area} is rectangular in shape. * @return {@code true} if the geometry of this * {@code Area} is rectangular in shape; {@code false} * otherwise. * @since 1.2 */
public boolean isRectangular() { int size = curves.size(); if (size == 0) { return true; } if (size > 3) { return false; } Curve c1 = curves.get(1); Curve c2 = curves.get(2); if (c1.getOrder() != 1 || c2.getOrder() != 1) { return false; } if (c1.getXTop() != c1.getXBot() || c2.getXTop() != c2.getXBot()) { return false; } if (c1.getYTop() != c2.getYTop() || c1.getYBot() != c2.getYBot()) { // One might be able to prove that this is impossible... return false; } return true; }
Tests whether this Area is comprised of a single closed subpath. This method returns true if the path contains 0 or 1 subpaths, or false if the path contains more than 1 subpath. The subpaths are counted by the number of SEG_MOVETO segments that appear in the path.
Returns: true if the Area is comprised of a single basic geometry; false otherwise.
Since:1.2
/** * Tests whether this {@code Area} is comprised of a single * closed subpath. This method returns {@code true} if the * path contains 0 or 1 subpaths, or {@code false} if the path * contains more than 1 subpath. The subpaths are counted by the * number of {@link PathIterator#SEG_MOVETO SEG_MOVETO} segments * that appear in the path. * @return {@code true} if the {@code Area} is comprised * of a single basic geometry; {@code false} otherwise. * @since 1.2 */
public boolean isSingular() { if (curves.size() < 3) { return true; } Enumeration<Curve> enum_ = curves.elements(); enum_.nextElement(); // First Order0 "moveto" while (enum_.hasMoreElements()) { if (enum_.nextElement().getOrder() == 0) { return false; } } return true; } private Rectangle2D cachedBounds; private void invalidateBounds() { cachedBounds = null; } private Rectangle2D getCachedBounds() { if (cachedBounds != null) { return cachedBounds; } Rectangle2D r = new Rectangle2D.Double(); if (curves.size() > 0) { Curve c = curves.get(0); // First point is always an order 0 curve (moveto) r.setRect(c.getX0(), c.getY0(), 0, 0); for (int i = 1; i < curves.size(); i++) { curves.get(i).enlarge(r); } } return (cachedBounds = r); }
Returns a high precision bounding Rectangle2D that completely encloses this Area.

The Area class will attempt to return the tightest bounding box possible for the Shape. The bounding box will not be padded to include the control points of curves in the outline of the Shape, but should tightly fit the actual geometry of the outline itself.

Returns: the bounding Rectangle2D for the Area.
Since:1.2
/** * Returns a high precision bounding {@link Rectangle2D} that * completely encloses this {@code Area}. * <p> * The Area class will attempt to return the tightest bounding * box possible for the Shape. The bounding box will not be * padded to include the control points of curves in the outline * of the Shape, but should tightly fit the actual geometry of * the outline itself. * @return the bounding {@code Rectangle2D} for the * {@code Area}. * @since 1.2 */
public Rectangle2D getBounds2D() { return getCachedBounds().getBounds2D(); }
Returns a bounding Rectangle that completely encloses this Area.

The Area class will attempt to return the tightest bounding box possible for the Shape. The bounding box will not be padded to include the control points of curves in the outline of the Shape, but should tightly fit the actual geometry of the outline itself. Since the returned object represents the bounding box with integers, the bounding box can only be as tight as the nearest integer coordinates that encompass the geometry of the Shape.

Returns: the bounding Rectangle for the Area.
Since:1.2
/** * Returns a bounding {@link Rectangle} that completely encloses * this {@code Area}. * <p> * The Area class will attempt to return the tightest bounding * box possible for the Shape. The bounding box will not be * padded to include the control points of curves in the outline * of the Shape, but should tightly fit the actual geometry of * the outline itself. Since the returned object represents * the bounding box with integers, the bounding box can only be * as tight as the nearest integer coordinates that encompass * the geometry of the Shape. * @return the bounding {@code Rectangle} for the * {@code Area}. * @since 1.2 */
public Rectangle getBounds() { return getCachedBounds().getBounds(); }
Returns an exact copy of this Area object.
Returns: Created clone object
Since:1.2
/** * Returns an exact copy of this {@code Area} object. * @return Created clone object * @since 1.2 */
public Object clone() { return new Area(this); }
Tests whether the geometries of the two Area objects are equal. This method will return false if the argument is null.
Params:
  • other – the Area to be compared to this Area
Returns: true if the two geometries are equal; false otherwise.
Since:1.2
/** * Tests whether the geometries of the two {@code Area} objects * are equal. * This method will return false if the argument is null. * @param other the {@code Area} to be compared to this * {@code Area} * @return {@code true} if the two geometries are equal; * {@code false} otherwise. * @since 1.2 */
public boolean equals(Area other) { // REMIND: A *much* simpler operation should be possible... // Should be able to do a curve-wise comparison since all Areas // should evaluate their curves in the same top-down order. if (other == this) { return true; } if (other == null) { return false; } Vector<Curve> c = new AreaOp.XorOp().calculate(this.curves, other.curves); return c.isEmpty(); }
Transforms the geometry of this Area using the specified AffineTransform. The geometry is transformed in place, which permanently changes the enclosed area defined by this object.
Params:
  • t – the transformation used to transform the area
Throws:
Since:1.2
/** * Transforms the geometry of this {@code Area} using the specified * {@link AffineTransform}. The geometry is transformed in place, which * permanently changes the enclosed area defined by this object. * @param t the transformation used to transform the area * @throws NullPointerException if {@code t} is null * @since 1.2 */
public void transform(AffineTransform t) { if (t == null) { throw new NullPointerException("transform must not be null"); } // REMIND: A simpler operation can be performed for some types // of transform. curves = pathToCurves(getPathIterator(t)); invalidateBounds(); }
Creates a new Area object that contains the same geometry as this Area transformed by the specified AffineTransform. This Area object is unchanged.
Params:
  • t – the specified AffineTransform used to transform the new Area
Throws:
Returns: a new Area object representing the transformed geometry.
Since:1.2
/** * Creates a new {@code Area} object that contains the same * geometry as this {@code Area} transformed by the specified * {@code AffineTransform}. This {@code Area} object * is unchanged. * @param t the specified {@code AffineTransform} used to transform * the new {@code Area} * @throws NullPointerException if {@code t} is null * @return a new {@code Area} object representing the transformed * geometry. * @since 1.2 */
public Area createTransformedArea(AffineTransform t) { Area a = new Area(this); a.transform(t); return a; }
{@inheritDoc}
Since:1.2
/** * {@inheritDoc} * @since 1.2 */
public boolean contains(double x, double y) { if (!getCachedBounds().contains(x, y)) { return false; } Enumeration<Curve> enum_ = curves.elements(); int crossings = 0; while (enum_.hasMoreElements()) { Curve c = enum_.nextElement(); crossings += c.crossingsFor(x, y); } return ((crossings & 1) == 1); }
{@inheritDoc}
Since:1.2
/** * {@inheritDoc} * @since 1.2 */
public boolean contains(Point2D p) { return contains(p.getX(), p.getY()); }
{@inheritDoc}
Since:1.2
/** * {@inheritDoc} * @since 1.2 */
public boolean contains(double x, double y, double w, double h) { if (w < 0 || h < 0) { return false; } if (!getCachedBounds().contains(x, y, w, h)) { return false; } Crossings c = Crossings.findCrossings(curves, x, y, x+w, y+h); return (c != null && c.covers(y, y+h)); }
{@inheritDoc}
Since:1.2
/** * {@inheritDoc} * @since 1.2 */
public boolean contains(Rectangle2D r) { return contains(r.getX(), r.getY(), r.getWidth(), r.getHeight()); }
{@inheritDoc}
Since:1.2
/** * {@inheritDoc} * @since 1.2 */
public boolean intersects(double x, double y, double w, double h) { if (w < 0 || h < 0) { return false; } if (!getCachedBounds().intersects(x, y, w, h)) { return false; } Crossings c = Crossings.findCrossings(curves, x, y, x+w, y+h); return (c == null || !c.isEmpty()); }
{@inheritDoc}
Since:1.2
/** * {@inheritDoc} * @since 1.2 */
public boolean intersects(Rectangle2D r) { return intersects(r.getX(), r.getY(), r.getWidth(), r.getHeight()); }
Creates a PathIterator for the outline of this Area object. This Area object is unchanged.
Params:
  • at – an optional AffineTransform to be applied to the coordinates as they are returned in the iteration, or null if untransformed coordinates are desired
Returns: the PathIterator object that returns the geometry of the outline of this Area, one segment at a time.
Since:1.2
/** * Creates a {@link PathIterator} for the outline of this * {@code Area} object. This {@code Area} object is unchanged. * @param at an optional {@code AffineTransform} to be applied to * the coordinates as they are returned in the iteration, or * {@code null} if untransformed coordinates are desired * @return the {@code PathIterator} object that returns the * geometry of the outline of this {@code Area}, one * segment at a time. * @since 1.2 */
public PathIterator getPathIterator(AffineTransform at) { return new AreaIterator(curves, at); }
Creates a PathIterator for the flattened outline of this Area object. Only uncurved path segments represented by the SEG_MOVETO, SEG_LINETO, and SEG_CLOSE point types are returned by the iterator. This Area object is unchanged.
Params:
  • at – an optional AffineTransform to be applied to the coordinates as they are returned in the iteration, or null if untransformed coordinates are desired
  • flatness – the maximum amount that the control points for a given curve can vary from colinear before a subdivided curve is replaced by a straight line connecting the end points
Returns: the PathIterator object that returns the geometry of the outline of this Area, one segment at a time.
Since:1.2
/** * Creates a {@code PathIterator} for the flattened outline of * this {@code Area} object. Only uncurved path segments * represented by the SEG_MOVETO, SEG_LINETO, and SEG_CLOSE point * types are returned by the iterator. This {@code Area} * object is unchanged. * @param at an optional {@code AffineTransform} to be * applied to the coordinates as they are returned in the * iteration, or {@code null} if untransformed coordinates * are desired * @param flatness the maximum amount that the control points * for a given curve can vary from colinear before a subdivided * curve is replaced by a straight line connecting the end points * @return the {@code PathIterator} object that returns the * geometry of the outline of this {@code Area}, one segment * at a time. * @since 1.2 */
public PathIterator getPathIterator(AffineTransform at, double flatness) { return new FlatteningPathIterator(getPathIterator(at), flatness); } } class AreaIterator implements PathIterator { private AffineTransform transform; private Vector<Curve> curves; private int index; private Curve prevcurve; private Curve thiscurve; public AreaIterator(Vector<Curve> curves, AffineTransform at) { this.curves = curves; this.transform = at; if (curves.size() >= 1) { thiscurve = curves.get(0); } } public int getWindingRule() { // REMIND: Which is better, EVEN_ODD or NON_ZERO? // The paths calculated could be classified either way. //return WIND_EVEN_ODD; return WIND_NON_ZERO; } public boolean isDone() { return (prevcurve == null && thiscurve == null); } public void next() { if (prevcurve != null) { prevcurve = null; } else { prevcurve = thiscurve; index++; if (index < curves.size()) { thiscurve = curves.get(index); if (thiscurve.getOrder() != 0 && prevcurve.getX1() == thiscurve.getX0() && prevcurve.getY1() == thiscurve.getY0()) { prevcurve = null; } } else { thiscurve = null; } } } public int currentSegment(float coords[]) { double dcoords[] = new double[6]; int segtype = currentSegment(dcoords); int numpoints = (segtype == SEG_CLOSE ? 0 : (segtype == SEG_QUADTO ? 2 : (segtype == SEG_CUBICTO ? 3 : 1))); for (int i = 0; i < numpoints * 2; i++) { coords[i] = (float) dcoords[i]; } return segtype; } public int currentSegment(double coords[]) { int segtype; int numpoints; if (prevcurve != null) { // Need to finish off junction between curves if (thiscurve == null || thiscurve.getOrder() == 0) { return SEG_CLOSE; } coords[0] = thiscurve.getX0(); coords[1] = thiscurve.getY0(); segtype = SEG_LINETO; numpoints = 1; } else if (thiscurve == null) { throw new NoSuchElementException("area iterator out of bounds"); } else { segtype = thiscurve.getSegment(coords); numpoints = thiscurve.getOrder(); if (numpoints == 0) { numpoints = 1; } } if (transform != null) { transform.transform(coords, 0, coords, 0, numpoints); } return segtype; } }