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The spectrograph of Fig 722 can implement any linear transformation on the input spectrum under the constraint that 0 tij 1 Potuluri demonstrated the binary codes of Fig 721 as a means of minimizing the number of detectors needed to characterize the spectrum Minimizing the number of detectors is particularly important in wavelength ranges like the near and midwave infrared, where detector cost scales linearly with the number of elements in the array Dispersive systems similar to Fig 722 have been combined with dynamic spatial light modulators to implement adaptive group testing [68] The single target group testing problem is generalized in binary superimposed codes introduced by Kautz and Singleton [135] Rather than implementing g Hf as a linear product, sensors using superimposed codes implement a logical OR operation on gi <hij fi , where we assume that f j [ {0, 1}.

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Beverage inventory is an example of a time you would need to use decimals A physical inventory of alcoholic-beverage bottles behind the bar is done monthly The bottles are counted to accurately determine the cost of beverage sold each month For each variety of product we sell, we count the number of full bottles and we either measure or estimate the amount of alcohol in bottles that are partially used Addition with Decimals Addition with decimals is very easy The key is to line up the decimal points and then add Let s continue with the beverage inventory example Our hotel has three beverage outlets We are counting bottles of vodka At the first bar, the only bottle is one-quarter full There is 25 of a bottle of vodka The second bar has 8 full bottles and a bottle that is half full There are 85 bottles of vodka.

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Superimposed codes uniquely discriminate up to k nonzero values of f among N pixels, effectively allowing k ( N possible signal components rather than just 1 To achieve this objective, the inclusive logical OR of all subsets of up to k columns of H must be mutually distinct A set of codewords (or equivalently H with the codewords as columns) with this property is called a uniquely decipherable code of order k (UDk) A UD2 code for N 64 consisting of 16 codewords is illustrated in Fig 723 Up to two objects in 64 elements correspond to 2049 object states The measurement states corresponding to these object states are illustrated in Fig 724 As with the single-object codes, the design goal is to ensure that each object state produces a unique measurement state Superimposed codes have been applied in diverse signal analysis and communication applications Zheng et al.

The third bar has 10 full bottles and one-fifth of a bottle There are 102 bottles of vodka (ie, one-fifth, 1/5, is 2/10, or 2) How much vodka do we have in our three beverage outlets 025 850 1020 1895 We have 1895 bottles of vodka in our three beverage outlets (Zeros can be used to help to keep the decimal points in the correct column) Subtraction with Decimals Subtraction with decimals is as easy as addition, and the same rule applies Line up the decimal points and subtract Several customers are served while we are at the second bar counting the inventory Before we leave, we double-check the vodka bottles We notice that the partially filled bottle is empty and one of the full bottles is three-quarters full, or 75 The partial bottle was .

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50 full and the new partial bottle is 25 empty We need to subtract 75 from our prior total 1895 0075 1820 Our inventory of vodka in our three beverage outlets is now 182 bottles Multiplication with Decimals Multiplication with decimals is the same as multiplication with whole numbers, with one exception..