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Different customer InterfacesThis variety of UI usually has numerous menus as well as other details being particular to the GU., ãã¹ããããã³ã€ã³ã«ãžã ãããã³ã€ã³ã¹ããã in ãã¬ã¹. It seems new exterior bound out of a consumerâs readiness to blow. ããã ã³ã€ã³ ã«ãžã ããŒãã¹ãšããã¢ãŒã·ã§ã³. åæ©é¢ã¯ç¬èªã«ããã ã³ã€ã³ ã«ãžã ããŒãã¹ãéçºãããã¬ã€ã€ãŒãã¹ãããã«æå·é貚ã§è²¢ç®ããè³ããåæ©ãšãªãããã«ããŸããããã ã³ã€ã³ ã«ãžã ããŒãã¹ã®äžã§æã人æ°ãããã®ã¯ãå ¥éäžèŠã®ããŒãã¹ã§ãããããã³ã€ã³ ã«ãžããŠãŒã¶ãŒã¯ã以äžã®ããŒãã¹ãåãåãããšãã§ããŸãã, ãžã§ã³ ã±ãŒãž 4å33ç§. åããŠã®ãããã³ã€ã³ã»æå·è³ç£ãæåã®ååŒæãéžã¶åºæº6éž, ãããã³ã€ã³ã«ãžã10 ohne einzahlung. åããŠãããã³ã€ã³ãè³Œå ¥ããå Žåã貎éãªè³ç£ãæè³ããããã«ã¯ãååŒæã®ä¿¡é Œæ§ãšå®å šæ§ã第äžã«èããã ãããã§ã¯ãã©ã®ãããªåºæºã§ä»®æ³é貚ååŒæãéžãã§è¡ãã°ãããã解説ããŠããã A New Efficient Variant of the XL Algorithm Using the Arithmetic over Polynomial Matrices A New Efficient Variant of the XL Algorithm Using the Arithmetic over Polynomial Matrices â倿±åŒæš¹(æ±äº¬å€§åŠ), å·¥è€æ¡æ(æ±äº¬å€§åŠ) Solving a system of m multivariate quadratic equations in n variables (the MQ problem) is one of the main challenges of algebraic cryptanalysis The XL algorithm (XL for short) is a major approach for solving the MQ problem with linearization over a coefficient field. Furthermore, the hybrid approach with XL (h-XL) is a variant of XL guessing some variables beforehand. In this paper, we present a variant of h-XL, which we call the polynomial XL (PXL). In PXL, n variables are divided into k variables to be fixed and the remaining n-k variables as ``main variables'', and we generate the Macaulay matrix with respect to the n-k main variables over a polynomial ring of the k variables. By eliminating some columns of the Macaulay matrix over the polynomial ring before guessing k variables, the amount of manipulations required for each guessed value can be reduced. 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