Error detection and correction for coding theory on k-order Gaussian Fibonacci matrices.

In this study, the coding theory defined for k-order Gaussian Fibonacci polynomials is rearranged by taking $ x = 1 $. We call this coding theory the k-order Gaussian Fibonacci coding theory. This coding method is based on the $ {Q_k}, {R_k} $ and $ E_n^{(k)} $ matrices. In this respect, it differs from the classical encryption method. Unlike classical algebraic coding methods, this method theoretically allows for the correction of matrix elements that can be infinite integers. Error detection criterion is examined for the case of $ k = 2 $ and this method is generalized to $ k $ and error correction method is given. In the simplest case, for $ k = 2 $, the correct capability of the method is essentially equal to 93.33%, exceeding all well-known correction codes. It appears that for a sufficiently large value of $ k $, the probability of decoding error is almost zero.

[A study of sister chromatid exchange (SCE) in patients with liver cystic hydatid disease who have been treated with albendazole.]. / Karaciger kist hidatigi tedavisinde albendazol kullanan hastalarda kardes kromatid degisimi (SCE) çalismasi

A total of 21 patients including 13 females and 8 males who presented at the Microbiology and General Surgery Departments of the Atatürk Research and Training Hospital with complaints of liver cystic hydatid disease have been included in this study. Albendazole was administered to these cystic hydatid patients before and after surgery. The aim of this study was to investigate the probable genotoxic effects of albendazole. SCE testing was applied to the blood samples taken from patients after the treatment and the mutagenic effect of albendazole was investigated by comparison with the control group. Student t- test was used for the statistical analysis of the results.