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Then, the number of different sizes is bounded as follows:
* For all ''r'', <math>m(K'_r) = 1</math> - since <math>K'_r</math> has ''<math>k\cdot 2^r</math>'' items, and all of them are smaller than <math>B/2^r</math>, so they can be packed into at most ''<math>k</math> ''bins.
* For all ''r'', <math>OPT(K'_r) \leq k</math> - since <math>K'_r</math> has ''<math>k\cdot 2^r</math>'' items, and all of them are smaller than <math>B/2^r</math>, so they can be packed into at most ''<math>k</math> ''bins.
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