How to represent a series of numbers into characters
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I have a sine wave which is wavelet thresholded (say soft thresholding). How to program so that the signal is transformed using a discrete wavelet transform and then display the coefficients of the signal in this new basis using alphabetical characters rather than using numbers. Then,to find the histogram such that I get to know the frequency of occurrence of each character.
For instance: $a=(\text{coeff}_1,\text{coeff}_2,...,\text{coeff}_9)$, $b=(\text{coeff}_{10},...,\text{coeff}_{19})$, and so on. Now, the depending on how many numbers are to be represented by a single character, a rule can be formed such that say if the number of alphabets are 8 and the length of the signal is 1000 then how to specify a sliding window for the assignment of characters?It is possible that there can be more than one instance of $a$ coefficients; they are not unique numbers. This is similar to a compression technique. The characters of alphabets can be assigned by Markov Method or any arbitrary user defined rule.
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Walter Roberson
el 18 de En. de 2012
Cross-reference: http://www.mathworks.com/matlabcentral/answers/25961-how-to-represent-numbers-as-characters-in-an-image
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Walter Roberson
el 19 de En. de 2012
Unfortunately the answer I had composed for you was eaten by the system maintenance starting. Ah well.
I would say that your requirements are not simply "similar to" a compression technique, but rather that they are a compression technique. I recommend you look at it that way, and read compression theory rather than trying to invent your own schemes at this time.
I used to hang out on comp.compression and saw a lot of techniques proposed that would not actually work; it could sometimes be quite difficult to convince the proposers that the flaw was there.
A book I recommend highly is Text Compression by Bell, Cleary, Witten. I find that I have used the material from that book over and over again in a wide variety of circumstances.
I would say offhand that the comparison of the LZ77 and LZ78 algorithms would be useful for clarifying your thoughts about what you are doing and why.
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Walter Roberson
el 22 de En. de 2012
I do not think it would ease anything if I were to do that. Your thinking about what you are doing appears to be sufficiently unclear that if I were to show one method without presenting the background materials, then you would get stuck in that method.
You could research LZ77 and LZ78 specifically, but it would be better to have a fair bit of background reading in order to understand what they are doing and why.
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