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Of course, this presents a big technological challenge to make the system ork After the digital key (or password, PIN, and so on) is retrieved, it can be used as the basis for any physical or logical application The most obvious use is in the conventional cryptosystem, such as a PKI, where the password will generate a pair of public and private keys In order to improve the security of BE system, an optional transform (shown in the dashed square in Figure 262) may be applied Preferably, the transform should be noninvertible and kept secret One of the ways would be employing a randomization technique, such as biohashing or salting in more general terms [14, 28] The best approach would be to control the transform with the user s password It can also be stored on a token or server, always separately from the rest of helper data.

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This is the same approach as employed by CB It should be noted, however, that BE, unlike CB, does not rely on the secrecy of the transform If properly implemented, BE is an effective, secure, and privacy-friendly tool for biometric key management, since the biometric and the key are bound on a fundamental level In order to have a better understanding of how BE works, let us consider a relatively simple yet real-life example, a fuzzy commitment scheme for iris [31] The standard iris template is an ordered string of 2048 bits As shown in Figure 263, a 140-bit key is generated randomly and bound to the template on enrollment This is done through an error correcting code (ECC), which is an important part of most BE algorithms.

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ECCs are typically used in communications, data storage, and in other systems where errors can occur [32, 33], with BE being a new area for the application of ECC An (n, k, d) binary block ECC encodes k bits with n > k bits by adding some redundancy Those n-bit strings are called codewords; there are 2k of them in total The minimum distance (usually a Hamming distance is implied) between the codewords is d If, at a later stage (in case of BE, on veri cation), the errors occur, the ECC is guaranteed to correct up to (d-1)/2 random bit errors among n bits todeploy bar code on aspnet web,windows application image with visual c# using barcode printing for Related: .

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touse data matrix ecc200 in asp.net web,windows application. . Control barcode 3/9 size for c#.net ansi/aim . A parity-check bit is determined to make the total umber of 1 s in a codeword even. For example, assume that an eight-bit input word d 0 1 1 1 0 1 0 1 is given. Since d includes ve 1 s, a parity bit p is determined to be 1 in order to make the total number of 1 s even. The parity bit p is appended to d, and this results in the codeword v d p 0 1 1 1 0 1 0 1 1 having even number of 1 s. For this reason a simple parity-check code is sometimes called an even parity code. Alternatively, this encoding procedure can also be performed for odd number of 1 s; then it is called an odd parity code. The above encoding procedure can be expressed in mathematical form. That is, for a given k-bit input word d d0 d1 . . . dk 1 , where di 2 GF 2 , 0 i k 1, a parity bit p is generated by p d HT ; e d0 d1 dk 1 ; where He 1 1 . . . 1 with the row vector consisting of k 1 s. The calculation by addition is performed over GF 2 , so the denotes modulo-2 addition. The codeword of the simple parity-check code C is v d p d0 d1 . . . dk 1 p . The decoding procedure is as follows: for the received word r with k 1 bits, meaning 0 0 0 r d0 p0 d0 d1 . . . dk 1 p0 , a parity check is performed as S r HT.Related: 

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toincoporate quick response code on asp.net web,windows application. . net use vs .net barcode creator toadd barcode in .net. .From the above, we have the following important relation: v HT 0; where v is an n-bit codeword and 0 s an r-bit zero row vector. That is, we obtain d0 hj;0 d1 hj;1 dk 1 hj;k 1 cj 0 for j 0; 1; ; r 1: 2:3 .Related: 

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