Java Code Examples for java.awt.LinearGradientPaint#getStartPoint()

/**
 * Create a new Gradient with its colours darkened.
 *
 * @param paint a <code>LinearGradientPaint</code>
 *
 * @return a darker version of the <code>LinearGradientPaint</code>
 */
private static Paint darkerLinearGradientPaint(LinearGradientPaint paint) {
    final Color[] paintColors = paint.getColors();
    for (int i = 0; i < paintColors.length; i++) {
        paintColors[i] = darker(paintColors[i]);
    }
    return new LinearGradientPaint(paint.getStartPoint(),
            paint.getEndPoint(), paint.getFractions(), paintColors,
            paint.getCycleMethod(), paint.getColorSpace(), 
            paint.getTransform());
}
 

/**
 * Returns an element to represent a linear gradient.  All the linear
 * gradients that are used get written to the DEFS element in the SVG.
 * 
 * @param id  the reference id.
 * @param paint  the gradient.
 * 
 * @return The SVG element.
 */
private String getLinearGradientElement(String id, 
        LinearGradientPaint paint) {
    StringBuilder b = new StringBuilder("<linearGradient id=\"").append(id)
            .append("\" ");
    Point2D p1 = paint.getStartPoint();
    Point2D p2 = paint.getEndPoint();
    b.append("x1=\"").append(geomDP(p1.getX())).append("\" ");
    b.append("y1=\"").append(geomDP(p1.getY())).append("\" ");
    b.append("x2=\"").append(geomDP(p2.getX())).append("\" ");
    b.append("y2=\"").append(geomDP(p2.getY())).append("\" ");
    if (!paint.getCycleMethod().equals(CycleMethod.NO_CYCLE)) {
        String sm = paint.getCycleMethod().equals(CycleMethod.REFLECT) 
                ? "reflect" : "repeat";
        b.append("spreadMethod=\"").append(sm).append("\" ");
    }
    b.append("gradientUnits=\"userSpaceOnUse\">");
    for (int i = 0; i < paint.getFractions().length; i++) {
        Color c = paint.getColors()[i];
        float fraction = paint.getFractions()[i];
        b.append("<stop offset=\"").append(geomDP(fraction * 100))
                .append("%\" stop-color=\"")
                .append(rgbColorStr(c)).append("\"");
        if (c.getAlpha() < 255) {
            double alphaPercent = c.getAlpha() / 255.0;
            b.append(" stop-opacity=\"").append(transformDP(alphaPercent))
                    .append("\"");                
        }
        b.append("/>");
    }
    return b.append("</linearGradient>").toString();
}
 

/**
 * Create a new Gradient with its colours darkened.
 *
 * @param paint a <code>LinearGradientPaint</code>
 *
 * @return a darker version of the <code>LinearGradientPaint</code>
 */
private static Paint darkerLinearGradientPaint(LinearGradientPaint paint) {
    final Color[] paintColors = paint.getColors();
    for (int i = 0; i < paintColors.length; i++) {
        paintColors[i] = darker(paintColors[i]);
    }
    return new LinearGradientPaint(paint.getStartPoint(),
            paint.getEndPoint(), paint.getFractions(), paintColors,
            paint.getCycleMethod(), paint.getColorSpace(), 
            paint.getTransform());
}
 

/**
 * Create a new Gradient with its colours darkened.
 *
 * @param paint a <code>LinearGradientPaint</code>
 *
 * @return a darker version of the <code>LinearGradientPaint</code>
 */
private static Paint darkerLinearGradientPaint(LinearGradientPaint paint) {
    final Color[] paintColors = paint.getColors();
    for (int i = 0; i < paintColors.length; i++) {
        paintColors[i] = darker(paintColors[i]);
    }
    return new LinearGradientPaint(paint.getStartPoint(),
            paint.getEndPoint(), paint.getFractions(), paintColors,
            paint.getCycleMethod(), paint.getColorSpace(), 
            paint.getTransform());
}
 

/**
 * Create a new Gradient with its colours darkened.
 *
 * @param paint a <code>LinearGradientPaint</code>
 *
 * @return a darker version of the <code>LinearGradientPaint</code>
 */
private static Paint darkerLinearGradientPaint(LinearGradientPaint paint) {
    final Color[] paintColors = paint.getColors();
    for (int i = 0; i < paintColors.length; i++) {
        paintColors[i] = darker(paintColors[i]);
    }
    return new LinearGradientPaint(paint.getStartPoint(),
            paint.getEndPoint(), paint.getFractions(), paintColors,
            paint.getCycleMethod(), paint.getColorSpace(), 
            paint.getTransform());
}
 

/**
 * Create a new Gradient with its colours darkened.
 *
 * @param paint a <code>LinearGradientPaint</code>
 *
 * @return a darker version of the <code>LinearGradientPaint</code>
 */
private static Paint darkerLinearGradientPaint(LinearGradientPaint paint) {
    final Color[] paintColors = paint.getColors();
    for (int i = 0; i < paintColors.length; i++) {
        paintColors[i] = darker(paintColors[i]);
    }
    return new LinearGradientPaint(paint.getStartPoint(),
            paint.getEndPoint(), paint.getFractions(), paintColors,
            paint.getCycleMethod(), paint.getColorSpace(), 
            paint.getTransform());
}
 

/**
 * Create a new Gradient with its colours darkened.
 *
 * @param paint a <code>LinearGradientPaint</code>
 *
 * @return a darker version of the <code>LinearGradientPaint</code>
 */
private static Paint darkerLinearGradientPaint(LinearGradientPaint paint) {
    final Color[] paintColors = paint.getColors();
    for (int i = 0; i < paintColors.length; i++) {
        paintColors[i] = darker(paintColors[i]);
    }
    return new LinearGradientPaint(paint.getStartPoint(),
            paint.getEndPoint(), paint.getFractions(), paintColors,
            paint.getCycleMethod(), paint.getColorSpace(), 
            paint.getTransform());
}
 

/**
 * This method uses techniques that are nearly identical to those
 * employed in setGradientPaint() above.  The primary difference
 * is that at the native level we use a fragment shader to manually
 * apply the plane equation constants to the current fragment position
 * to calculate the gradient position in the range [0,1] (the native
 * code for GradientPaint does the same, except that it uses OpenGL's
 * automatic texture coordinate generation facilities).
 *
 * One other minor difference worth mentioning is that
 * setGradientPaint() calculates the plane equation constants
 * such that the gradient end points are positioned at 0.25 and 0.75
 * (for reasons discussed in the comments for that method).  In
 * contrast, for LinearGradientPaint we setup the equation constants
 * such that the gradient end points fall at 0.0 and 1.0.  The
 * reason for this difference is that in the fragment shader we
 * have more control over how the gradient values are interpreted
 * (depending on the paint's CycleMethod).
 */
private static void setLinearGradientPaint(RenderQueue rq,
                                           SunGraphics2D sg2d,
                                           LinearGradientPaint paint,
                                           boolean useMask)
{
    boolean linear =
        (paint.getColorSpace() == ColorSpaceType.LINEAR_RGB);
    Color[] colors = paint.getColors();
    int numStops = colors.length;
    Point2D pt1 = paint.getStartPoint();
    Point2D pt2 = paint.getEndPoint();
    AffineTransform at = paint.getTransform();
    at.preConcatenate(sg2d.transform);

    if (!linear && numStops == 2 &&
        paint.getCycleMethod() != CycleMethod.REPEAT)
    {
        // delegate to the optimized two-color gradient codepath
        boolean isCyclic =
            (paint.getCycleMethod() != CycleMethod.NO_CYCLE);
        setGradientPaint(rq, at,
                         colors[0], colors[1],
                         pt1, pt2,
                         isCyclic, useMask);
        return;
    }

    int cycleMethod = paint.getCycleMethod().ordinal();
    float[] fractions = paint.getFractions();
    int[] pixels = convertToIntArgbPrePixels(colors, linear);

    // calculate plane equation constants
    double x = pt1.getX();
    double y = pt1.getY();
    at.translate(x, y);
    // now gradient point 1 is at the origin
    x = pt2.getX() - x;
    y = pt2.getY() - y;
    double len = Math.sqrt(x * x + y * y);
    at.rotate(x, y);
    // now gradient point 2 is on the positive x-axis
    at.scale(len, 1);
    // now gradient point 1 is at (0.0, 0), point 2 is at (1.0, 0)

    float p0, p1, p3;
    try {
        at.invert();
        p0 = (float)at.getScaleX();
        p1 = (float)at.getShearX();
        p3 = (float)at.getTranslateX();
    } catch (java.awt.geom.NoninvertibleTransformException e) {
        p0 = p1 = p3 = 0.0f;
    }

    // assert rq.lock.isHeldByCurrentThread();
    rq.ensureCapacity(20 + 12 + (numStops*4*2));
    RenderBuffer buf = rq.getBuffer();
    buf.putInt(SET_LINEAR_GRADIENT_PAINT);
    buf.putInt(useMask ? 1 : 0);
    buf.putInt(linear  ? 1 : 0);
    buf.putInt(cycleMethod);
    buf.putInt(numStops);
    buf.putFloat(p0);
    buf.putFloat(p1);
    buf.putFloat(p3);
    buf.put(fractions);
    buf.put(pixels);
}
 

/**
 * This method uses techniques that are nearly identical to those
 * employed in setGradientPaint() above.  The primary difference
 * is that at the native level we use a fragment shader to manually
 * apply the plane equation constants to the current fragment position
 * to calculate the gradient position in the range [0,1] (the native
 * code for GradientPaint does the same, except that it uses OpenGL's
 * automatic texture coordinate generation facilities).
 *
 * One other minor difference worth mentioning is that
 * setGradientPaint() calculates the plane equation constants
 * such that the gradient end points are positioned at 0.25 and 0.75
 * (for reasons discussed in the comments for that method).  In
 * contrast, for LinearGradientPaint we setup the equation constants
 * such that the gradient end points fall at 0.0 and 1.0.  The
 * reason for this difference is that in the fragment shader we
 * have more control over how the gradient values are interpreted
 * (depending on the paint's CycleMethod).
 */
private static void setLinearGradientPaint(RenderQueue rq,
                                           SunGraphics2D sg2d,
                                           LinearGradientPaint paint,
                                           boolean useMask)
{
    boolean linear =
        (paint.getColorSpace() == ColorSpaceType.LINEAR_RGB);
    Color[] colors = paint.getColors();
    int numStops = colors.length;
    Point2D pt1 = paint.getStartPoint();
    Point2D pt2 = paint.getEndPoint();
    AffineTransform at = paint.getTransform();
    at.preConcatenate(sg2d.transform);

    if (!linear && numStops == 2 &&
        paint.getCycleMethod() != CycleMethod.REPEAT)
    {
        // delegate to the optimized two-color gradient codepath
        boolean isCyclic =
            (paint.getCycleMethod() != CycleMethod.NO_CYCLE);
        setGradientPaint(rq, at,
                         colors[0], colors[1],
                         pt1, pt2,
                         isCyclic, useMask);
        return;
    }

    int cycleMethod = paint.getCycleMethod().ordinal();
    float[] fractions = paint.getFractions();
    int[] pixels = convertToIntArgbPrePixels(colors, linear);

    // calculate plane equation constants
    double x = pt1.getX();
    double y = pt1.getY();
    at.translate(x, y);
    // now gradient point 1 is at the origin
    x = pt2.getX() - x;
    y = pt2.getY() - y;
    double len = Math.sqrt(x * x + y * y);
    at.rotate(x, y);
    // now gradient point 2 is on the positive x-axis
    at.scale(len, 1);
    // now gradient point 1 is at (0.0, 0), point 2 is at (1.0, 0)

    float p0, p1, p3;
    try {
        at.invert();
        p0 = (float)at.getScaleX();
        p1 = (float)at.getShearX();
        p3 = (float)at.getTranslateX();
    } catch (java.awt.geom.NoninvertibleTransformException e) {
        p0 = p1 = p3 = 0.0f;
    }

    // assert rq.lock.isHeldByCurrentThread();
    rq.ensureCapacity(20 + 12 + (numStops*4*2));
    RenderBuffer buf = rq.getBuffer();
    buf.putInt(SET_LINEAR_GRADIENT_PAINT);
    buf.putInt(useMask ? 1 : 0);
    buf.putInt(linear  ? 1 : 0);
    buf.putInt(cycleMethod);
    buf.putInt(numStops);
    buf.putFloat(p0);
    buf.putFloat(p1);
    buf.putFloat(p3);
    buf.put(fractions);
    buf.put(pixels);
}
 

/**
 * This method uses techniques that are nearly identical to those
 * employed in setGradientPaint() above.  The primary difference
 * is that at the native level we use a fragment shader to manually
 * apply the plane equation constants to the current fragment position
 * to calculate the gradient position in the range [0,1] (the native
 * code for GradientPaint does the same, except that it uses OpenGL's
 * automatic texture coordinate generation facilities).
 *
 * One other minor difference worth mentioning is that
 * setGradientPaint() calculates the plane equation constants
 * such that the gradient end points are positioned at 0.25 and 0.75
 * (for reasons discussed in the comments for that method).  In
 * contrast, for LinearGradientPaint we setup the equation constants
 * such that the gradient end points fall at 0.0 and 1.0.  The
 * reason for this difference is that in the fragment shader we
 * have more control over how the gradient values are interpreted
 * (depending on the paint's CycleMethod).
 */
private static void setLinearGradientPaint(RenderQueue rq,
                                           SunGraphics2D sg2d,
                                           LinearGradientPaint paint,
                                           boolean useMask)
{
    boolean linear =
        (paint.getColorSpace() == ColorSpaceType.LINEAR_RGB);
    Color[] colors = paint.getColors();
    int numStops = colors.length;
    Point2D pt1 = paint.getStartPoint();
    Point2D pt2 = paint.getEndPoint();
    AffineTransform at = paint.getTransform();
    at.preConcatenate(sg2d.transform);

    if (!linear && numStops == 2 &&
        paint.getCycleMethod() != CycleMethod.REPEAT)
    {
        // delegate to the optimized two-color gradient codepath
        boolean isCyclic =
            (paint.getCycleMethod() != CycleMethod.NO_CYCLE);
        setGradientPaint(rq, at,
                         colors[0], colors[1],
                         pt1, pt2,
                         isCyclic, useMask);
        return;
    }

    int cycleMethod = paint.getCycleMethod().ordinal();
    float[] fractions = paint.getFractions();
    int[] pixels = convertToIntArgbPrePixels(colors, linear);

    // calculate plane equation constants
    double x = pt1.getX();
    double y = pt1.getY();
    at.translate(x, y);
    // now gradient point 1 is at the origin
    x = pt2.getX() - x;
    y = pt2.getY() - y;
    double len = Math.sqrt(x * x + y * y);
    at.rotate(x, y);
    // now gradient point 2 is on the positive x-axis
    at.scale(len, 1);
    // now gradient point 1 is at (0.0, 0), point 2 is at (1.0, 0)

    float p0, p1, p3;
    try {
        at.invert();
        p0 = (float)at.getScaleX();
        p1 = (float)at.getShearX();
        p3 = (float)at.getTranslateX();
    } catch (java.awt.geom.NoninvertibleTransformException e) {
        p0 = p1 = p3 = 0.0f;
    }

    // assert rq.lock.isHeldByCurrentThread();
    rq.ensureCapacity(20 + 12 + (numStops*4*2));
    RenderBuffer buf = rq.getBuffer();
    buf.putInt(SET_LINEAR_GRADIENT_PAINT);
    buf.putInt(useMask ? 1 : 0);
    buf.putInt(linear  ? 1 : 0);
    buf.putInt(cycleMethod);
    buf.putInt(numStops);
    buf.putFloat(p0);
    buf.putFloat(p1);
    buf.putFloat(p3);
    buf.put(fractions);
    buf.put(pixels);
}
 

/**
 * This method uses techniques that are nearly identical to those
 * employed in setGradientPaint() above.  The primary difference
 * is that at the native level we use a fragment shader to manually
 * apply the plane equation constants to the current fragment position
 * to calculate the gradient position in the range [0,1] (the native
 * code for GradientPaint does the same, except that it uses OpenGL's
 * automatic texture coordinate generation facilities).
 *
 * One other minor difference worth mentioning is that
 * setGradientPaint() calculates the plane equation constants
 * such that the gradient end points are positioned at 0.25 and 0.75
 * (for reasons discussed in the comments for that method).  In
 * contrast, for LinearGradientPaint we setup the equation constants
 * such that the gradient end points fall at 0.0 and 1.0.  The
 * reason for this difference is that in the fragment shader we
 * have more control over how the gradient values are interpreted
 * (depending on the paint's CycleMethod).
 */
private static void setLinearGradientPaint(RenderQueue rq,
                                           SunGraphics2D sg2d,
                                           LinearGradientPaint paint,
                                           boolean useMask)
{
    boolean linear =
        (paint.getColorSpace() == ColorSpaceType.LINEAR_RGB);
    Color[] colors = paint.getColors();
    int numStops = colors.length;
    Point2D pt1 = paint.getStartPoint();
    Point2D pt2 = paint.getEndPoint();
    AffineTransform at = paint.getTransform();
    at.preConcatenate(sg2d.transform);

    if (!linear && numStops == 2 &&
        paint.getCycleMethod() != CycleMethod.REPEAT)
    {
        // delegate to the optimized two-color gradient codepath
        boolean isCyclic =
            (paint.getCycleMethod() != CycleMethod.NO_CYCLE);
        setGradientPaint(rq, at,
                         colors[0], colors[1],
                         pt1, pt2,
                         isCyclic, useMask);
        return;
    }

    int cycleMethod = paint.getCycleMethod().ordinal();
    float[] fractions = paint.getFractions();
    int[] pixels = convertToIntArgbPrePixels(colors, linear);

    // calculate plane equation constants
    double x = pt1.getX();
    double y = pt1.getY();
    at.translate(x, y);
    // now gradient point 1 is at the origin
    x = pt2.getX() - x;
    y = pt2.getY() - y;
    double len = Math.sqrt(x * x + y * y);
    at.rotate(x, y);
    // now gradient point 2 is on the positive x-axis
    at.scale(len, 1);
    // now gradient point 1 is at (0.0, 0), point 2 is at (1.0, 0)

    float p0, p1, p3;
    try {
        at.invert();
        p0 = (float)at.getScaleX();
        p1 = (float)at.getShearX();
        p3 = (float)at.getTranslateX();
    } catch (java.awt.geom.NoninvertibleTransformException e) {
        p0 = p1 = p3 = 0.0f;
    }

    // assert rq.lock.isHeldByCurrentThread();
    rq.ensureCapacity(20 + 12 + (numStops*4*2));
    RenderBuffer buf = rq.getBuffer();
    buf.putInt(SET_LINEAR_GRADIENT_PAINT);
    buf.putInt(useMask ? 1 : 0);
    buf.putInt(linear  ? 1 : 0);
    buf.putInt(cycleMethod);
    buf.putInt(numStops);
    buf.putFloat(p0);
    buf.putFloat(p1);
    buf.putFloat(p3);
    buf.put(fractions);
    buf.put(pixels);
}
 

/**
 * This method uses techniques that are nearly identical to those
 * employed in setGradientPaint() above.  The primary difference
 * is that at the native level we use a fragment shader to manually
 * apply the plane equation constants to the current fragment position
 * to calculate the gradient position in the range [0,1] (the native
 * code for GradientPaint does the same, except that it uses OpenGL's
 * automatic texture coordinate generation facilities).
 *
 * One other minor difference worth mentioning is that
 * setGradientPaint() calculates the plane equation constants
 * such that the gradient end points are positioned at 0.25 and 0.75
 * (for reasons discussed in the comments for that method).  In
 * contrast, for LinearGradientPaint we setup the equation constants
 * such that the gradient end points fall at 0.0 and 1.0.  The
 * reason for this difference is that in the fragment shader we
 * have more control over how the gradient values are interpreted
 * (depending on the paint's CycleMethod).
 */
private static void setLinearGradientPaint(RenderQueue rq,
                                           SunGraphics2D sg2d,
                                           LinearGradientPaint paint,
                                           boolean useMask)
{
    boolean linear =
        (paint.getColorSpace() == ColorSpaceType.LINEAR_RGB);
    Color[] colors = paint.getColors();
    int numStops = colors.length;
    Point2D pt1 = paint.getStartPoint();
    Point2D pt2 = paint.getEndPoint();
    AffineTransform at = paint.getTransform();
    at.preConcatenate(sg2d.transform);

    if (!linear && numStops == 2 &&
        paint.getCycleMethod() != CycleMethod.REPEAT)
    {
        // delegate to the optimized two-color gradient codepath
        boolean isCyclic =
            (paint.getCycleMethod() != CycleMethod.NO_CYCLE);
        setGradientPaint(rq, at,
                         colors[0], colors[1],
                         pt1, pt2,
                         isCyclic, useMask);
        return;
    }

    int cycleMethod = paint.getCycleMethod().ordinal();
    float[] fractions = paint.getFractions();
    int[] pixels = convertToIntArgbPrePixels(colors, linear);

    // calculate plane equation constants
    double x = pt1.getX();
    double y = pt1.getY();
    at.translate(x, y);
    // now gradient point 1 is at the origin
    x = pt2.getX() - x;
    y = pt2.getY() - y;
    double len = Math.sqrt(x * x + y * y);
    at.rotate(x, y);
    // now gradient point 2 is on the positive x-axis
    at.scale(len, 1);
    // now gradient point 1 is at (0.0, 0), point 2 is at (1.0, 0)

    float p0, p1, p3;
    try {
        at.invert();
        p0 = (float)at.getScaleX();
        p1 = (float)at.getShearX();
        p3 = (float)at.getTranslateX();
    } catch (java.awt.geom.NoninvertibleTransformException e) {
        p0 = p1 = p3 = 0.0f;
    }

    // assert rq.lock.isHeldByCurrentThread();
    rq.ensureCapacity(20 + 12 + (numStops*4*2));
    RenderBuffer buf = rq.getBuffer();
    buf.putInt(SET_LINEAR_GRADIENT_PAINT);
    buf.putInt(useMask ? 1 : 0);
    buf.putInt(linear  ? 1 : 0);
    buf.putInt(cycleMethod);
    buf.putInt(numStops);
    buf.putFloat(p0);
    buf.putFloat(p1);
    buf.putFloat(p3);
    buf.put(fractions);
    buf.put(pixels);
}
 

/**
 * This method uses techniques that are nearly identical to those
 * employed in setGradientPaint() above.  The primary difference
 * is that at the native level we use a fragment shader to manually
 * apply the plane equation constants to the current fragment position
 * to calculate the gradient position in the range [0,1] (the native
 * code for GradientPaint does the same, except that it uses OpenGL's
 * automatic texture coordinate generation facilities).
 *
 * One other minor difference worth mentioning is that
 * setGradientPaint() calculates the plane equation constants
 * such that the gradient end points are positioned at 0.25 and 0.75
 * (for reasons discussed in the comments for that method).  In
 * contrast, for LinearGradientPaint we setup the equation constants
 * such that the gradient end points fall at 0.0 and 1.0.  The
 * reason for this difference is that in the fragment shader we
 * have more control over how the gradient values are interpreted
 * (depending on the paint's CycleMethod).
 */
private static void setLinearGradientPaint(RenderQueue rq,
                                           SunGraphics2D sg2d,
                                           LinearGradientPaint paint,
                                           boolean useMask)
{
    boolean linear =
        (paint.getColorSpace() == ColorSpaceType.LINEAR_RGB);
    Color[] colors = paint.getColors();
    int numStops = colors.length;
    Point2D pt1 = paint.getStartPoint();
    Point2D pt2 = paint.getEndPoint();
    AffineTransform at = paint.getTransform();
    at.preConcatenate(sg2d.transform);

    if (!linear && numStops == 2 &&
        paint.getCycleMethod() != CycleMethod.REPEAT)
    {
        // delegate to the optimized two-color gradient codepath
        boolean isCyclic =
            (paint.getCycleMethod() != CycleMethod.NO_CYCLE);
        setGradientPaint(rq, at,
                         colors[0], colors[1],
                         pt1, pt2,
                         isCyclic, useMask);
        return;
    }

    int cycleMethod = paint.getCycleMethod().ordinal();
    float[] fractions = paint.getFractions();
    int[] pixels = convertToIntArgbPrePixels(colors, linear);

    // calculate plane equation constants
    double x = pt1.getX();
    double y = pt1.getY();
    at.translate(x, y);
    // now gradient point 1 is at the origin
    x = pt2.getX() - x;
    y = pt2.getY() - y;
    double len = Math.sqrt(x * x + y * y);
    at.rotate(x, y);
    // now gradient point 2 is on the positive x-axis
    at.scale(len, 1);
    // now gradient point 1 is at (0.0, 0), point 2 is at (1.0, 0)

    float p0, p1, p3;
    try {
        at.invert();
        p0 = (float)at.getScaleX();
        p1 = (float)at.getShearX();
        p3 = (float)at.getTranslateX();
    } catch (java.awt.geom.NoninvertibleTransformException e) {
        p0 = p1 = p3 = 0.0f;
    }

    // assert rq.lock.isHeldByCurrentThread();
    rq.ensureCapacity(20 + 12 + (numStops*4*2));
    RenderBuffer buf = rq.getBuffer();
    buf.putInt(SET_LINEAR_GRADIENT_PAINT);
    buf.putInt(useMask ? 1 : 0);
    buf.putInt(linear  ? 1 : 0);
    buf.putInt(cycleMethod);
    buf.putInt(numStops);
    buf.putFloat(p0);
    buf.putFloat(p1);
    buf.putFloat(p3);
    buf.put(fractions);
    buf.put(pixels);
}
 

/**
 * This method uses techniques that are nearly identical to those
 * employed in setGradientPaint() above.  The primary difference
 * is that at the native level we use a fragment shader to manually
 * apply the plane equation constants to the current fragment position
 * to calculate the gradient position in the range [0,1] (the native
 * code for GradientPaint does the same, except that it uses OpenGL's
 * automatic texture coordinate generation facilities).
 *
 * One other minor difference worth mentioning is that
 * setGradientPaint() calculates the plane equation constants
 * such that the gradient end points are positioned at 0.25 and 0.75
 * (for reasons discussed in the comments for that method).  In
 * contrast, for LinearGradientPaint we setup the equation constants
 * such that the gradient end points fall at 0.0 and 1.0.  The
 * reason for this difference is that in the fragment shader we
 * have more control over how the gradient values are interpreted
 * (depending on the paint's CycleMethod).
 */
private static void setLinearGradientPaint(RenderQueue rq,
                                           SunGraphics2D sg2d,
                                           LinearGradientPaint paint,
                                           boolean useMask)
{
    boolean linear =
        (paint.getColorSpace() == ColorSpaceType.LINEAR_RGB);
    Color[] colors = paint.getColors();
    int numStops = colors.length;
    Point2D pt1 = paint.getStartPoint();
    Point2D pt2 = paint.getEndPoint();
    AffineTransform at = paint.getTransform();
    at.preConcatenate(sg2d.transform);

    if (!linear && numStops == 2 &&
        paint.getCycleMethod() != CycleMethod.REPEAT)
    {
        // delegate to the optimized two-color gradient codepath
        boolean isCyclic =
            (paint.getCycleMethod() != CycleMethod.NO_CYCLE);
        setGradientPaint(rq, at,
                         colors[0], colors[1],
                         pt1, pt2,
                         isCyclic, useMask);
        return;
    }

    int cycleMethod = paint.getCycleMethod().ordinal();
    float[] fractions = paint.getFractions();
    int[] pixels = convertToIntArgbPrePixels(colors, linear);

    // calculate plane equation constants
    double x = pt1.getX();
    double y = pt1.getY();
    at.translate(x, y);
    // now gradient point 1 is at the origin
    x = pt2.getX() - x;
    y = pt2.getY() - y;
    double len = Math.sqrt(x * x + y * y);
    at.rotate(x, y);
    // now gradient point 2 is on the positive x-axis
    at.scale(len, 1);
    // now gradient point 1 is at (0.0, 0), point 2 is at (1.0, 0)

    float p0, p1, p3;
    try {
        at.invert();
        p0 = (float)at.getScaleX();
        p1 = (float)at.getShearX();
        p3 = (float)at.getTranslateX();
    } catch (java.awt.geom.NoninvertibleTransformException e) {
        p0 = p1 = p3 = 0.0f;
    }

    // assert rq.lock.isHeldByCurrentThread();
    rq.ensureCapacity(20 + 12 + (numStops*4*2));
    RenderBuffer buf = rq.getBuffer();
    buf.putInt(SET_LINEAR_GRADIENT_PAINT);
    buf.putInt(useMask ? 1 : 0);
    buf.putInt(linear  ? 1 : 0);
    buf.putInt(cycleMethod);
    buf.putInt(numStops);
    buf.putFloat(p0);
    buf.putFloat(p1);
    buf.putFloat(p3);
    buf.put(fractions);
    buf.put(pixels);
}
 

/**
 * This method uses techniques that are nearly identical to those
 * employed in setGradientPaint() above.  The primary difference
 * is that at the native level we use a fragment shader to manually
 * apply the plane equation constants to the current fragment position
 * to calculate the gradient position in the range [0,1] (the native
 * code for GradientPaint does the same, except that it uses OpenGL's
 * automatic texture coordinate generation facilities).
 *
 * One other minor difference worth mentioning is that
 * setGradientPaint() calculates the plane equation constants
 * such that the gradient end points are positioned at 0.25 and 0.75
 * (for reasons discussed in the comments for that method).  In
 * contrast, for LinearGradientPaint we setup the equation constants
 * such that the gradient end points fall at 0.0 and 1.0.  The
 * reason for this difference is that in the fragment shader we
 * have more control over how the gradient values are interpreted
 * (depending on the paint's CycleMethod).
 */
private static void setLinearGradientPaint(RenderQueue rq,
                                           SunGraphics2D sg2d,
                                           LinearGradientPaint paint,
                                           boolean useMask)
{
    boolean linear =
        (paint.getColorSpace() == ColorSpaceType.LINEAR_RGB);
    Color[] colors = paint.getColors();
    int numStops = colors.length;
    Point2D pt1 = paint.getStartPoint();
    Point2D pt2 = paint.getEndPoint();
    AffineTransform at = paint.getTransform();
    at.preConcatenate(sg2d.transform);

    if (!linear && numStops == 2 &&
        paint.getCycleMethod() != CycleMethod.REPEAT)
    {
        // delegate to the optimized two-color gradient codepath
        boolean isCyclic =
            (paint.getCycleMethod() != CycleMethod.NO_CYCLE);
        setGradientPaint(rq, at,
                         colors[0], colors[1],
                         pt1, pt2,
                         isCyclic, useMask);
        return;
    }

    int cycleMethod = paint.getCycleMethod().ordinal();
    float[] fractions = paint.getFractions();
    int[] pixels = convertToIntArgbPrePixels(colors, linear);

    // calculate plane equation constants
    double x = pt1.getX();
    double y = pt1.getY();
    at.translate(x, y);
    // now gradient point 1 is at the origin
    x = pt2.getX() - x;
    y = pt2.getY() - y;
    double len = Math.sqrt(x * x + y * y);
    at.rotate(x, y);
    // now gradient point 2 is on the positive x-axis
    at.scale(len, 1);
    // now gradient point 1 is at (0.0, 0), point 2 is at (1.0, 0)

    float p0, p1, p3;
    try {
        at.invert();
        p0 = (float)at.getScaleX();
        p1 = (float)at.getShearX();
        p3 = (float)at.getTranslateX();
    } catch (java.awt.geom.NoninvertibleTransformException e) {
        p0 = p1 = p3 = 0.0f;
    }

    // assert rq.lock.isHeldByCurrentThread();
    rq.ensureCapacity(20 + 12 + (numStops*4*2));
    RenderBuffer buf = rq.getBuffer();
    buf.putInt(SET_LINEAR_GRADIENT_PAINT);
    buf.putInt(useMask ? 1 : 0);
    buf.putInt(linear  ? 1 : 0);
    buf.putInt(cycleMethod);
    buf.putInt(numStops);
    buf.putFloat(p0);
    buf.putFloat(p1);
    buf.putFloat(p3);
    buf.put(fractions);
    buf.put(pixels);
}
 

/**
 * This method uses techniques that are nearly identical to those
 * employed in setGradientPaint() above.  The primary difference
 * is that at the native level we use a fragment shader to manually
 * apply the plane equation constants to the current fragment position
 * to calculate the gradient position in the range [0,1] (the native
 * code for GradientPaint does the same, except that it uses OpenGL's
 * automatic texture coordinate generation facilities).
 *
 * One other minor difference worth mentioning is that
 * setGradientPaint() calculates the plane equation constants
 * such that the gradient end points are positioned at 0.25 and 0.75
 * (for reasons discussed in the comments for that method).  In
 * contrast, for LinearGradientPaint we setup the equation constants
 * such that the gradient end points fall at 0.0 and 1.0.  The
 * reason for this difference is that in the fragment shader we
 * have more control over how the gradient values are interpreted
 * (depending on the paint's CycleMethod).
 */
private static void setLinearGradientPaint(RenderQueue rq,
                                           SunGraphics2D sg2d,
                                           LinearGradientPaint paint,
                                           boolean useMask)
{
    boolean linear =
        (paint.getColorSpace() == ColorSpaceType.LINEAR_RGB);
    Color[] colors = paint.getColors();
    int numStops = colors.length;
    Point2D pt1 = paint.getStartPoint();
    Point2D pt2 = paint.getEndPoint();
    AffineTransform at = paint.getTransform();
    at.preConcatenate(sg2d.transform);

    if (!linear && numStops == 2 &&
        paint.getCycleMethod() != CycleMethod.REPEAT)
    {
        // delegate to the optimized two-color gradient codepath
        boolean isCyclic =
            (paint.getCycleMethod() != CycleMethod.NO_CYCLE);
        setGradientPaint(rq, at,
                         colors[0], colors[1],
                         pt1, pt2,
                         isCyclic, useMask);
        return;
    }

    int cycleMethod = paint.getCycleMethod().ordinal();
    float[] fractions = paint.getFractions();
    int[] pixels = convertToIntArgbPrePixels(colors, linear);

    // calculate plane equation constants
    double x = pt1.getX();
    double y = pt1.getY();
    at.translate(x, y);
    // now gradient point 1 is at the origin
    x = pt2.getX() - x;
    y = pt2.getY() - y;
    double len = Math.sqrt(x * x + y * y);
    at.rotate(x, y);
    // now gradient point 2 is on the positive x-axis
    at.scale(len, 1);
    // now gradient point 1 is at (0.0, 0), point 2 is at (1.0, 0)

    float p0, p1, p3;
    try {
        at.invert();
        p0 = (float)at.getScaleX();
        p1 = (float)at.getShearX();
        p3 = (float)at.getTranslateX();
    } catch (java.awt.geom.NoninvertibleTransformException e) {
        p0 = p1 = p3 = 0.0f;
    }

    // assert rq.lock.isHeldByCurrentThread();
    rq.ensureCapacity(20 + 12 + (numStops*4*2));
    RenderBuffer buf = rq.getBuffer();
    buf.putInt(SET_LINEAR_GRADIENT_PAINT);
    buf.putInt(useMask ? 1 : 0);
    buf.putInt(linear  ? 1 : 0);
    buf.putInt(cycleMethod);
    buf.putInt(numStops);
    buf.putFloat(p0);
    buf.putFloat(p1);
    buf.putFloat(p3);
    buf.put(fractions);
    buf.put(pixels);
}
 

/**
 * This method uses techniques that are nearly identical to those
 * employed in setGradientPaint() above.  The primary difference
 * is that at the native level we use a fragment shader to manually
 * apply the plane equation constants to the current fragment position
 * to calculate the gradient position in the range [0,1] (the native
 * code for GradientPaint does the same, except that it uses OpenGL's
 * automatic texture coordinate generation facilities).
 *
 * One other minor difference worth mentioning is that
 * setGradientPaint() calculates the plane equation constants
 * such that the gradient end points are positioned at 0.25 and 0.75
 * (for reasons discussed in the comments for that method).  In
 * contrast, for LinearGradientPaint we setup the equation constants
 * such that the gradient end points fall at 0.0 and 1.0.  The
 * reason for this difference is that in the fragment shader we
 * have more control over how the gradient values are interpreted
 * (depending on the paint's CycleMethod).
 */
private static void setLinearGradientPaint(RenderQueue rq,
                                           SunGraphics2D sg2d,
                                           LinearGradientPaint paint,
                                           boolean useMask)
{
    boolean linear =
        (paint.getColorSpace() == ColorSpaceType.LINEAR_RGB);
    Color[] colors = paint.getColors();
    int numStops = colors.length;
    Point2D pt1 = paint.getStartPoint();
    Point2D pt2 = paint.getEndPoint();
    AffineTransform at = paint.getTransform();
    at.preConcatenate(sg2d.transform);

    if (!linear && numStops == 2 &&
        paint.getCycleMethod() != CycleMethod.REPEAT)
    {
        // delegate to the optimized two-color gradient codepath
        boolean isCyclic =
            (paint.getCycleMethod() != CycleMethod.NO_CYCLE);
        setGradientPaint(rq, at,
                         colors[0], colors[1],
                         pt1, pt2,
                         isCyclic, useMask);
        return;
    }

    int cycleMethod = paint.getCycleMethod().ordinal();
    float[] fractions = paint.getFractions();
    int[] pixels = convertToIntArgbPrePixels(colors, linear);

    // calculate plane equation constants
    double x = pt1.getX();
    double y = pt1.getY();
    at.translate(x, y);
    // now gradient point 1 is at the origin
    x = pt2.getX() - x;
    y = pt2.getY() - y;
    double len = Math.sqrt(x * x + y * y);
    at.rotate(x, y);
    // now gradient point 2 is on the positive x-axis
    at.scale(len, 1);
    // now gradient point 1 is at (0.0, 0), point 2 is at (1.0, 0)

    float p0, p1, p3;
    try {
        at.invert();
        p0 = (float)at.getScaleX();
        p1 = (float)at.getShearX();
        p3 = (float)at.getTranslateX();
    } catch (java.awt.geom.NoninvertibleTransformException e) {
        p0 = p1 = p3 = 0.0f;
    }

    // assert rq.lock.isHeldByCurrentThread();
    rq.ensureCapacity(20 + 12 + (numStops*4*2));
    RenderBuffer buf = rq.getBuffer();
    buf.putInt(SET_LINEAR_GRADIENT_PAINT);
    buf.putInt(useMask ? 1 : 0);
    buf.putInt(linear  ? 1 : 0);
    buf.putInt(cycleMethod);
    buf.putInt(numStops);
    buf.putFloat(p0);
    buf.putFloat(p1);
    buf.putFloat(p3);
    buf.put(fractions);
    buf.put(pixels);
}
 

/**
 * This method uses techniques that are nearly identical to those
 * employed in setGradientPaint() above.  The primary difference
 * is that at the native level we use a fragment shader to manually
 * apply the plane equation constants to the current fragment position
 * to calculate the gradient position in the range [0,1] (the native
 * code for GradientPaint does the same, except that it uses OpenGL's
 * automatic texture coordinate generation facilities).
 *
 * One other minor difference worth mentioning is that
 * setGradientPaint() calculates the plane equation constants
 * such that the gradient end points are positioned at 0.25 and 0.75
 * (for reasons discussed in the comments for that method).  In
 * contrast, for LinearGradientPaint we setup the equation constants
 * such that the gradient end points fall at 0.0 and 1.0.  The
 * reason for this difference is that in the fragment shader we
 * have more control over how the gradient values are interpreted
 * (depending on the paint's CycleMethod).
 */
private static void setLinearGradientPaint(RenderQueue rq,
                                           SunGraphics2D sg2d,
                                           LinearGradientPaint paint,
                                           boolean useMask)
{
    boolean linear =
        (paint.getColorSpace() == ColorSpaceType.LINEAR_RGB);
    Color[] colors = paint.getColors();
    int numStops = colors.length;
    Point2D pt1 = paint.getStartPoint();
    Point2D pt2 = paint.getEndPoint();
    AffineTransform at = paint.getTransform();
    at.preConcatenate(sg2d.transform);

    if (!linear && numStops == 2 &&
        paint.getCycleMethod() != CycleMethod.REPEAT)
    {
        // delegate to the optimized two-color gradient codepath
        boolean isCyclic =
            (paint.getCycleMethod() != CycleMethod.NO_CYCLE);
        setGradientPaint(rq, at,
                         colors[0], colors[1],
                         pt1, pt2,
                         isCyclic, useMask);
        return;
    }

    int cycleMethod = paint.getCycleMethod().ordinal();
    float[] fractions = paint.getFractions();
    int[] pixels = convertToIntArgbPrePixels(colors, linear);

    // calculate plane equation constants
    double x = pt1.getX();
    double y = pt1.getY();
    at.translate(x, y);
    // now gradient point 1 is at the origin
    x = pt2.getX() - x;
    y = pt2.getY() - y;
    double len = Math.sqrt(x * x + y * y);
    at.rotate(x, y);
    // now gradient point 2 is on the positive x-axis
    at.scale(len, 1);
    // now gradient point 1 is at (0.0, 0), point 2 is at (1.0, 0)

    float p0, p1, p3;
    try {
        at.invert();
        p0 = (float)at.getScaleX();
        p1 = (float)at.getShearX();
        p3 = (float)at.getTranslateX();
    } catch (java.awt.geom.NoninvertibleTransformException e) {
        p0 = p1 = p3 = 0.0f;
    }

    // assert rq.lock.isHeldByCurrentThread();
    rq.ensureCapacity(20 + 12 + (numStops*4*2));
    RenderBuffer buf = rq.getBuffer();
    buf.putInt(SET_LINEAR_GRADIENT_PAINT);
    buf.putInt(useMask ? 1 : 0);
    buf.putInt(linear  ? 1 : 0);
    buf.putInt(cycleMethod);
    buf.putInt(numStops);
    buf.putFloat(p0);
    buf.putFloat(p1);
    buf.putFloat(p3);
    buf.put(fractions);
    buf.put(pixels);
}
 

/**
 * This method uses techniques that are nearly identical to those
 * employed in setGradientPaint() above.  The primary difference
 * is that at the native level we use a fragment shader to manually
 * apply the plane equation constants to the current fragment position
 * to calculate the gradient position in the range [0,1] (the native
 * code for GradientPaint does the same, except that it uses OpenGL's
 * automatic texture coordinate generation facilities).
 *
 * One other minor difference worth mentioning is that
 * setGradientPaint() calculates the plane equation constants
 * such that the gradient end points are positioned at 0.25 and 0.75
 * (for reasons discussed in the comments for that method).  In
 * contrast, for LinearGradientPaint we setup the equation constants
 * such that the gradient end points fall at 0.0 and 1.0.  The
 * reason for this difference is that in the fragment shader we
 * have more control over how the gradient values are interpreted
 * (depending on the paint's CycleMethod).
 */
private static void setLinearGradientPaint(RenderQueue rq,
                                           SunGraphics2D sg2d,
                                           LinearGradientPaint paint,
                                           boolean useMask)
{
    boolean linear =
        (paint.getColorSpace() == ColorSpaceType.LINEAR_RGB);
    Color[] colors = paint.getColors();
    int numStops = colors.length;
    Point2D pt1 = paint.getStartPoint();
    Point2D pt2 = paint.getEndPoint();
    AffineTransform at = paint.getTransform();
    at.preConcatenate(sg2d.transform);

    if (!linear && numStops == 2 &&
        paint.getCycleMethod() != CycleMethod.REPEAT)
    {
        // delegate to the optimized two-color gradient codepath
        boolean isCyclic =
            (paint.getCycleMethod() != CycleMethod.NO_CYCLE);
        setGradientPaint(rq, at,
                         colors[0], colors[1],
                         pt1, pt2,
                         isCyclic, useMask);
        return;
    }

    int cycleMethod = paint.getCycleMethod().ordinal();
    float[] fractions = paint.getFractions();
    int[] pixels = convertToIntArgbPrePixels(colors, linear);

    // calculate plane equation constants
    double x = pt1.getX();
    double y = pt1.getY();
    at.translate(x, y);
    // now gradient point 1 is at the origin
    x = pt2.getX() - x;
    y = pt2.getY() - y;
    double len = Math.sqrt(x * x + y * y);
    at.rotate(x, y);
    // now gradient point 2 is on the positive x-axis
    at.scale(len, 1);
    // now gradient point 1 is at (0.0, 0), point 2 is at (1.0, 0)

    float p0, p1, p3;
    try {
        at.invert();
        p0 = (float)at.getScaleX();
        p1 = (float)at.getShearX();
        p3 = (float)at.getTranslateX();
    } catch (java.awt.geom.NoninvertibleTransformException e) {
        p0 = p1 = p3 = 0.0f;
    }

    // assert rq.lock.isHeldByCurrentThread();
    rq.ensureCapacity(20 + 12 + (numStops*4*2));
    RenderBuffer buf = rq.getBuffer();
    buf.putInt(SET_LINEAR_GRADIENT_PAINT);
    buf.putInt(useMask ? 1 : 0);
    buf.putInt(linear  ? 1 : 0);
    buf.putInt(cycleMethod);
    buf.putInt(numStops);
    buf.putFloat(p0);
    buf.putFloat(p1);
    buf.putFloat(p3);
    buf.put(fractions);
    buf.put(pixels);
}
 

/**
 * This method uses techniques that are nearly identical to those
 * employed in setGradientPaint() above.  The primary difference
 * is that at the native level we use a fragment shader to manually
 * apply the plane equation constants to the current fragment position
 * to calculate the gradient position in the range [0,1] (the native
 * code for GradientPaint does the same, except that it uses OpenGL's
 * automatic texture coordinate generation facilities).
 *
 * One other minor difference worth mentioning is that
 * setGradientPaint() calculates the plane equation constants
 * such that the gradient end points are positioned at 0.25 and 0.75
 * (for reasons discussed in the comments for that method).  In
 * contrast, for LinearGradientPaint we setup the equation constants
 * such that the gradient end points fall at 0.0 and 1.0.  The
 * reason for this difference is that in the fragment shader we
 * have more control over how the gradient values are interpreted
 * (depending on the paint's CycleMethod).
 */
private static void setLinearGradientPaint(RenderQueue rq,
                                           SunGraphics2D sg2d,
                                           LinearGradientPaint paint,
                                           boolean useMask)
{
    boolean linear =
        (paint.getColorSpace() == ColorSpaceType.LINEAR_RGB);
    Color[] colors = paint.getColors();
    int numStops = colors.length;
    Point2D pt1 = paint.getStartPoint();
    Point2D pt2 = paint.getEndPoint();
    AffineTransform at = paint.getTransform();
    at.preConcatenate(sg2d.transform);

    if (!linear && numStops == 2 &&
        paint.getCycleMethod() != CycleMethod.REPEAT)
    {
        // delegate to the optimized two-color gradient codepath
        boolean isCyclic =
            (paint.getCycleMethod() != CycleMethod.NO_CYCLE);
        setGradientPaint(rq, at,
                         colors[0], colors[1],
                         pt1, pt2,
                         isCyclic, useMask);
        return;
    }

    int cycleMethod = paint.getCycleMethod().ordinal();
    float[] fractions = paint.getFractions();
    int[] pixels = convertToIntArgbPrePixels(colors, linear);

    // calculate plane equation constants
    double x = pt1.getX();
    double y = pt1.getY();
    at.translate(x, y);
    // now gradient point 1 is at the origin
    x = pt2.getX() - x;
    y = pt2.getY() - y;
    double len = Math.sqrt(x * x + y * y);
    at.rotate(x, y);
    // now gradient point 2 is on the positive x-axis
    at.scale(len, 1);
    // now gradient point 1 is at (0.0, 0), point 2 is at (1.0, 0)

    float p0, p1, p3;
    try {
        at.invert();
        p0 = (float)at.getScaleX();
        p1 = (float)at.getShearX();
        p3 = (float)at.getTranslateX();
    } catch (java.awt.geom.NoninvertibleTransformException e) {
        p0 = p1 = p3 = 0.0f;
    }

    // assert rq.lock.isHeldByCurrentThread();
    rq.ensureCapacity(20 + 12 + (numStops*4*2));
    RenderBuffer buf = rq.getBuffer();
    buf.putInt(SET_LINEAR_GRADIENT_PAINT);
    buf.putInt(useMask ? 1 : 0);
    buf.putInt(linear  ? 1 : 0);
    buf.putInt(cycleMethod);
    buf.putInt(numStops);
    buf.putFloat(p0);
    buf.putFloat(p1);
    buf.putFloat(p3);
    buf.put(fractions);
    buf.put(pixels);
}