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The covering radius of C is deï¬ned as r(C)=max xâF min yâC+x wt(x), where wt(Â·) denotes the Hamming weight. Bounding the covering radius of codes is one of the main extremal problems of coding theory. Let C ={x â F: (x,c)=0 âc âC} be the dual code of C and (A i,0 â¤i â¤n) be its weight distribution, where A i =|{x âC: wt(x)=i}|and (x,c)denotes the dot product.
From this, the lower end of the operating range is determined, which translates to: Minimum weight = 2000 Ã Repeatability (S.D.) Further, 3) When the S.D. obtained is smaller than 0.41d (d = scale interval), that S.D. is replaced with. 0.41d. Minimum weight is the minimum sample quantity required to perform an accurate quantitative. analysis with the measurement error of the balance used taken into account. If the sample quantity.