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4 {2, 4} 1 0 Make 2d barcode with net generate net framework control to generate, create gs1 datamatrix barcode image in net framework applications This section also presents a simple decoding procedure and an evaluation of the esigned codes 1331 Preliminaries The indicated M-ary codes are capable of correcting four types of errors shown below: Asymmetric error A symbol ui uj in a codeword is changed to another symbol u0i u0j with probability p u0i jui pi p u0j juj pj , and 0 pi 6 pj < e; i 6 j, where e is the threshold error probability given in advance Adjacent-symbol-transposition error The order of two adjacent symbols in a codeword is reversed Deletion error A symbol in a codeword is deleted, and hence the word length is shortened by one symbol Insertion error.

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An extra symbol is inserted into a codeword, and hence the word length is lengthened by one symbol The following theorem gives a class of M-ary codes capable of correcting single insertion errors as well as correcting single deletion errors Theorem 136 [TENE84] The following code CDI is a single deletion / insertion error correcting code over ZM f0; 1; ; M 1g: ( ! ! ) X n 2 n 1 X i 1 vi mod n 0; vi mod M 0 : CDI v0 v1 vn 1 i 0 i 0 Here vi 2 ZM for all i 2 f0; 1; ; n 1g and v0 v1 vn 2 is an associate vector for v0 v1 .

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vn 1 de ned as follows: & 1 vi vi 1 ; vi 0 vi > vi 1 : Note in the theorem that the associate vector is a codeword of the binary single deletion / insertion error correcting code proposed in [LEVE66] Theorem 137 Let b be a primitive element in GF qr , where q is a prime or power of a prime The null space of 13:6 H b0 b1 bn 1 r n is a single-symbol error correcting code over GF q , where n qr 1 = q 1 and bi is a column vector having length r This theorem can be proved by showing that two column vectors in H are linearly independentRelated: Barcode Generator NET SDK, NET Winforms Barcode Generation how to, Generate Barcode ASPNET.

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