# cpt-city: rf/pseudogrey (cpt) # # Pseudogrey.cpt # # This cpt file is a high resolution (1,786 levels) scale of near-grey # RGB triples; the pseudogrey described by Rich Franzen in a 1999 # posting on comp.graphics.algorithms # # This file was created by J.J. Green using Rich's algorithm, whatever # rights that gives me I hereby donate to the public domain. # # The remainder of this header is an extract from Rich's posting, # reformated slightly # # === # # I've finally implemented a concept that has been on the back of my # mind for some time. I call it pseudoGrey. It is a method to encode # more than 8 bits of greyscale within a 24-bit color image. Using the # technique, exactly 1,786 levels of grey can be encoded and decoded. The # algorithm borrows from the concept of luma, in that the "plusses" map # roughly to the luma weights of the three color components. # # To use this technique, you begin with a 12-bit greyscale number. The # base 8-bit value for each rgb element is the 12-bit value right-shifted # by four. Then 1 is added to none, one, or two of the components by # examining the low-order nibble of input. On: # # 2.. 4 -> blue + 1 # 5.. 6 -> red + 1 # 7.. 8 -> red + 1, blue + 1 # 9..10 -> green + 1 # 11..13 -> green + 1, blue + 1 # 14..15 -> green + 1, red + 1 # # I don't think anyone can actually see the difference between 256 and # 1786 levels of grey. However, without degrading the color image, you # preserve analytical detail which would otherwise be lost. Of course, # you need to have started with at least 512 levels of grey to get any # benefit. Film and many scanners do provide data sources that might take # advantage of this technique. # # === # # author: Rich Franzen # copyright: Credit requested # year: 1999 # url: https://phillips.shef.ac.uk/pub/cpt-city/rf 0 0/0/0 1 0/0/0 1 0/0/1 2 0/0/1 2 1/0/0 3 1/0/0 3 1/0/1 4 1/0/1 4 0/1/0 5 0/1/0 5 0/1/1 6 0/1/1 6 1/1/0 7 1/1/0 7 1/1/1 8 1/1/1 8 1/1/2 9 1/1/2 9 2/1/1 10 2/1/1 10 2/1/2 11 2/1/2 11 1/2/1 12 1/2/1 12 1/2/2 13 1/2/2 13 2/2/1 14 2/2/1 14 2/2/2 15 2/2/2 15 2/2/3 16 2/2/3 16 3/2/2 17 3/2/2 17 3/2/3 18 3/2/3 18 2/3/2 19 2/3/2 19 2/3/3 20 2/3/3 20 3/3/2 21 3/3/2 21 3/3/3 22 3/3/3 22 3/3/4 23 3/3/4 23 4/3/3 24 4/3/3 24 4/3/4 25 4/3/4 25 3/4/3 26 3/4/3 26 3/4/4 27 3/4/4 27 4/4/3 28 4/4/3 28 4/4/4 29 4/4/4 29 4/4/5 30 4/4/5 30 5/4/4 31 5/4/4 31 5/4/5 32 5/4/5 32 4/5/4 33 4/5/4 33 4/5/5 34 4/5/5 34 5/5/4 35 5/5/4 35 5/5/5 36 5/5/5 36 5/5/6 37 5/5/6 37 6/5/5 38 6/5/5 38 6/5/6 39 6/5/6 39 5/6/5 40 5/6/5 40 5/6/6 41 5/6/6 41 6/6/5 42 6/6/5 42 6/6/6 43 6/6/6 43 6/6/7 44 6/6/7 44 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