Relative biological effectiveness - Revision history

en>Rjwilmsi: /* Dependence on source location */Journal cites, using AWB (10482)

2014-10-31T18:08:18Z

Dependence on source location: Journal cites, using AWB (10482)

← Older revision		Revision as of 20:08, 31 October 2014
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166.111.33.47: /* History */

2014-02-27T14:41:31Z

History

← Older revision		Revision as of 16:41, 27 February 2014
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	~~[[Image:Lenna_ordered_dither~~.~~png\|frame\|In this example image, the photograph shown on left has been [[color quantization\|quantized]] to 16 colors and dithered using the 8x8 ordered dithering pattern.]]~~		Greetings. The author's identify is Dionna McGahan. Knowledge processing is her day career now. The beloved interest for her and her young children is to [http://www.reddit.com/r/howto/search?q=participate participate] in badminton but she has not made a dime with it. Some time ago she selected to are living in Arizona. Check out her website listed here: http://www.secretsbcn.org/comprar-nike/nike-air-max-leather-02234712.php<br><br>my web page: nike air max leather ([http://www.secretsbcn.org/comprar-nike/nike-air-max-leather-02234712.php http://www.secretsbcn.org])
	~~'''Ordered dithering''~~' is ~~an image [[dithering]] algorithm~~. It is ~~commonly used by programs that need to provide continuous image of higher colors on a display of less color depth~~. ~~For example, [[Microsoft Windows]] uses it in 16-color graphics modes. It~~ is ~~easily distinguished by its noticeable crosshatch patterns.~~

	~~The algorithm achieves dithering by applying a threshold map on the pixels displayed, causing some of the pixels~~ to ~~be rendered at a different color, depending on how far in between the color is of available color entries.~~

	~~Different sizes of threshold maps exist:~~

	~~<table><tr><td>~~
	~~:<math>~~
	~~\frac{\displaystyle 1}{\displaystyle 5}~~
	~~\begin{bmatrix}~~
	~~1 & 3 \\~~
	~~4 & 2 \\~~
	~~\end{bmatrix}~~
	~~</math>~~

	~~:<math>~~
	~~\frac{\displaystyle 1}{\displaystyle 10}~~
	~~\begin{bmatrix}~~
	~~3 & 7 & 4 \\~~
	~~6 & 1 & 9 \\~~
	~~2 & 8 & 5 \\~~
	~~\end{bmatrix}~~
	~~</math>~~

	~~:<math>~~
	~~\frac{\displaystyle 1}{\displaystyle 17}~~
	~~\begin{bmatrix}~~
	~~1 & 9 & 3 & 11 \\~~
	~~13 & 5 & 15 & 7 \\~~
	~~4 & 12 & 2 & 10 \\~~
	~~16 & 8 & 14 & 6 \\~~
	~~\end{bmatrix}~~
	~~</math>~~
	~~</td><td>~~
	~~:<math>~~
	~~\frac{\displaystyle 1}{\displaystyle 65}~~
	~~\begin{bmatrix}~~
	~~1 & 49 & 13 & 61 & 4 & 52 & 16 & 64 \\~~
	~~33 & 17 & 45 & 29 & 36 & 20 & 48 & 32 \\~~
	~~9 & 57 & 5 & 53 & 12 & 60 & 8 & 56 \\~~
	~~41 & 25 & 37 & 21 & 44 & 28 & 40 & 24 \\~~
	~~3 & 51 & 15 & 63 & 2 & 50 & 14 & 62 \\~~
	~~35 & 19 & 47 & 31 & 34 & 18 & 46 & 30 \\~~
	~~11 & 59 & 7 & 55 & 10 & 58 & 6 & 54 \\~~
	~~43 & 27 & 39 & 23 & 42 & 26 & 38 & 22 \\~~
	~~\end{bmatrix}~~
	~~</math>~~
	~~</td></tr></table>~~

	~~The map may be rotated or mirrored without affecting the power of the algorithm. This threshold map is also known as an '''index matrix''' or '''Bayer matrix'''.<ref name=bayermatrix>~~
	~~{{cite journal~~
	~~\| url =~~ http://~~white~~.~~stanford~~.~~edu~~/~~~brian~~/~~psy221~~/~~reader/Bayer.1973.pdf~~
	~~\| last~~ = ~~Bayer~~
	~~\| first = Bryce~~
	~~\| authorlink = Bryce Bayer~~
	~~\| title = An optimum method for two-level rendition of continuous-tone pictures~~
	~~\| journal = IEEE International Conference on Communications~~
	~~\| volume = 1~~
	~~\| pages = 11–15~~
	~~\| date = June 11-13 1973~~
	~~}}</ref>~~

	Arbitrary size threshold maps can be devised with a simple rule: First fill each slot with a successive integer starting from 1. Then reorder them such that the average distance between two successive numbers in ~~the map is as large as possible, ensuring that the table "wraps" around at edges. {{Fact\|date=February 2008}}~~

	~~The algorithm renders the image normally,~~ but ~~for each pixel, it adds~~ a ~~value from the threshold map, causing the pixel's value to be quantized one step higher if~~ it ~~exceeds the threshold~~.
	For example, in monochrome rendering, if the value of the pixel (scaled into the 0-9 range) is less than the number in the corresponding cell of the matrix, plot that pixel black, otherwise, plot it white.

	[[Image:Scale_ordered_dither.png\|frame\|A color scale shown undithered and dithered. The palette has 8 red tones, 8 green tones, and their intersections for a total of 64 colors, whereas the original image has 140 in both directions for a total of 19600 colors.]]

	~~In [[pseudocode]]:~~
	~~'''for each''' y~~
	~~'''for each''' x~~
	~~oldpixel := pixel[x][y] + threshold_map_4x4[x mod 4][y mod 4]~~
	~~newpixel := find_closest_palette_color(oldpixel)~~
	~~pixel[x][y] := newpixel~~

	~~The values read from the threshold map should scale into the same range as is the minimal difference between distinct colors in the target palette.~~

	~~Because the algorithm operates on single pixels and has no conditional statements, it is very fast and suitable for real-~~time ~~transformations. Additionally, because the location of the dithering patterns stays always the same relative to the display frame, it is less prone~~ to ~~jitter than error-diffusion methods, making it suitable for animations. Because the patterns~~ are ~~more repetitive than error-diffusion method, an image with ordered dithering compresses better. Ordered dithering is more suitable for line-art graphics as it will result~~ in ~~straighter lines and less anomalies~~.

	The size of the map selected should be equal to or larger than the ratio of source colors to target colors. For example, when quantizing a 24bpp image to 15bpp (256 colors per channel to 32 colors per channel), the smallest map one would choose would be 4x2, for the ratio of 8 (256:~~32). This allows expressing each distinct tone of the input with different dithering patterns. {{Fact\|date=February 2008}}~~

	~~==Notes==~~
	~~<references />~~

	~~==References==~~
	*[http://www.~~visgraf.impa~~.br/~~Courses~~/~~ip00/proj/Dithering1/ordered_dithering~~.~~html Ordered Dithering]~~ (~~Graphics course project, Visgraf lab, Brazil)~~
	*[http://www.~~efg2~~.~~com~~/~~Lab~~/~~Library/ImageProcessing/DHALF~~.~~TXT Dithering algorithms] (Lee Daniel Crocker, Paul Boulay and Mike Morra)~~
	*[http://~~bisqwit~~.~~iki~~.~~fi/story/howto/dither/jy/ Arbitrary-palette positional dithering algorithm~~] ~~(Joel Yliluoma~~)

	~~==External links==~~
	*[http://michal.is/projects/image-dithering-in-matlab/ Matlab implementation of various dithering methods]

	~~[[Category:Image processing]]~~
	~~[[Category:Articles with example pseudocode]]~~

en>Monkbot: Fix CS1 deprecated date parameter errors

2014-01-29T05:23:57Z

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