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Wedge of Cheese

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  • Mm, that would have made sense. Unfortunately, this hack was done before the era of Doukutsu Assembler and thus it would require me remembering exactly where I put it and what exactly I did, which is more difficult than I'd like for something that more or less works so long as I keep tabs on flag 0x400..
    I was having an issue with FileFilter for javax.swing.filechooser.FileFilter not being recognized when I discovered that in fact there are TWO FileFilter classes and I was accidentally using the wrong one.
    I'm experiencing some difficulty; I'm getting the following error
    "The method setFileFilter(FileFilter) in the type JFileChooser is not applicable for the arguments (FileFilter)"
    for the code:
    FileFilter filter = new BmpFileFilter();
    chooser.setFileFilter(filter);
    Along with the class:
    public class BmpFileFilter implements FileFilter
    {
    public boolean accept(File theFile)
    {
    if (theFile.isDirectory())
    return true;
    if (theFile.getName().endsWith(".bmp"))
    return true;
    else
    return false;
    }
    public String getDescription() {return "Plain bitmaps";}
    }
    What am I doing wrong :muscledoc:
    which is the same answer I got last time, but it doesn't making sense.
    v should equal 94500*pi km/s
    psssst.
    psssssst.
    On the wish thread, edit your post to include a question, and I'll edit mine to include an answer, and then make your next question something completely unrelated so that the next poster looks like a fool talking about time paradoxes.
    GAAAAAAAAAAAAAAH!
    Please tell me what is wrong with this integration (the big S represents the integrate sign):


    x = ccos(t)
    t = arcos(x/c)
    dx/dt = -csin(t)
    dx = -csin(t)dt

    S sqrt(c^2-x^2)dx
    = S sqrt(c^2- (ccos(t))^2)dx
    = c*S sqrt(1-cos(t)^2)dx
    = c*S sin(t)dx
    = c*S sin(t)(-csint))dt
    = -(c^2)*S sin(t)^2 dt
    = -(c^2)(t-sin(t)cos(t))/2
    = -(c^2)(arcos(x/c)-sin(arcos(x/c))cos(arcos(x/c)))/2
    = -(c^2)(arcos(x/c)-sin(arcos(x/c))x/c)/2
    = -(c^2)(arcos(x/c)-sqrt(1-(x/c)^2)x/c)/2
    = (-(c^2)arcos(x/c)+cxsqrt(1-(x/c)^2))/2

    BUT IT SHOULD BE ARSIN, NOT ARCOS!
    :(

    Edit: Oh wait damn. When I plugged it into wolfie to double check it's workingness, I used arsin by mistake. This is right. Enjoy your circle integral.
    Guess what I had for dinner!
    Also post.
    Fuehrermore, I copied that quote, so it couldn't possibly be wrang.
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