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010300040000002D010800040000002D01090007000000210501005D004601E55D08000000FA02 00000000000000000000040000002D010A0004000000F001000007000000FC020000FFFFFF0000 00040000002D01000004000000F00101001C000000FB021000070000000000BC02000000000102 022253797374656D007740000000FB050A247DA8F47786A8F4770100000000003000040000002D 010100040000002701FFFF04000000F001020004000000F001030004000000F001040004000000 F001050004000000F001060004000000F001070004000000F001080004000000F0010900040000 002701FFFF030000000000 }\plain\f3\fs22\cf2\protect \par \pard\li50\ri2\plain\f3\fs22\cf2\protect \par \pard\ri4\plain\f4\fs22\cf0 06. \par \pard\li300\ri5\fi-300{\*\pn\pnlvlblt\pnf1\pnindent300{\pntxtb\'b7}}\plain\f3\fs22\cf1 {\pntext\f1\'b7\tab}ModularSqrt:=proc(a,p) \par \pard\li600\ri1\fi-300\plain\f3\fs22\cf1 local i; \par begin \par posliste:=[]; \par liste:=[x^2 mod p $ x=0..p-1]; \par for i from 1 to nops(liste) do \par if liste[i]=a \par then posliste:=[op(posliste),i-1] \par end_if; \par end_for; \par posliste \par end_proc: \par \pard\ri4\plain\f4\fs22\cf0 07. \par \pard\li300\ri5\fi-300{\*\pn\pnlvlblt\pnf1\pnindent300{\pntxtb\'b7}}\plain\f3\fs22\cf1 {\pntext\f1\'b7\tab}ModularSqrt(506,667) \par \pard\li50\ri6\plain\f3\fs22\cf2\protect {\pict\wmetafile8\picw2173\pich827\picwgoal1231\pichgoal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