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c# - Bayer Ordered Dithering

I'm updating a plugin for Paint.net which i made some months ago, it's called Simulate Color Depth and it reduces the number of colors in the image to the chosen BPP and for a long time it have had dithering included but NEVER ordered dithering and i thought it would be a nice addition to have that in so i started to search on the internet for something useful, i ended up on this wiki page here http://en.wikipedia.org/wiki/Ordered_dithering, and tried to do as written in the pseudo code

for (int y = 0; x < image.Height; y++)
{  
    for (int x = 0; x < image.Width; x++)
    {
        Color color = image.GetPixel(x, y);  
        color.R = color.R + bayer8x8[x % 8, y % 8];  
        color.G = color.G + bayer8x8[x % 8, y % 8];  
        color.B = color.B + bayer8x8[x % 8, y % 8];  
        image.SetPixel(x, y, GetClosestColor(color, bitdepth);  
    }  
}

but the result is way too bright so i decided to check the wiki page again and then i see that there's a "1/65" to the right of the threshold map which got me thinking of both error diffusing (yes i know, weird huh?) and dividing the value i get from bayer8x8[x % 8, y % 8] with 65 and then multiply the value with the color channels, but either the results were messy or else still too bright (as i remember it) but the results were nothing like i have seen elsewhere, either too bright, too high contrast or too messy and i haven't found anything really useful searching through the internet, so do anyone know how i can get this bayer dithering working properly?

Thanks in advance, Cookies

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I don't think there's anything wrong with your original algorithm (from Wikipedia). The brightness disparity is probably an artifact of monitor gamma. Check Joel Yliluoma's Positional Dithering Algorithm, the appendix about gamma correction from this article about a dithering algorithm invented by Joel Yliluoma (http://bisqwit.iki.fi/story/howto/dither/jy/#Appendix%201GammaCorrection) to see an explanation of the effect (NB: page is quite graphics-heavy).

Incidentally, perhaps the (apparently public-domain) algorithm detailed in that article may be the solution to your problem...


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