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This formula represents the weight calculation method for word t in document d.

This formula represents linear relation between ln (I/V 2) and 1/V.

This formula represents four classes of DESs according to the nature of the components used.

This formula represents the local carbon balance, namely, the one for a given territory.

This formula represents an optimal classification hyperplane, which can minimize the classification error rate and maximize the classification interval in the meantime.

Unless one thinks that identity itself is a relative notion (Geach 1962), or that there is some other problem with this formalism, this formula represents a perfectly legitimate count policy.

This formula represents a simple and well-known fact that the strength of a powder will increase with a decrease in the size of its constituents and explains why flour acts as a cohesive powder while granular sugar does not.

This formula represents four solutions, corresponding to the two choices of the sign of θ, and the two choices for C. The remaining four solutions can be obtained by the same method, using the substitutions for rs and ds indicated in Figure 8.

This formula represents a unique, synergistic blend of vitamins, minerals, amino acids, and herbs.

This formula represents a simplification of the WHO concept, which uses a hypothetical square root function to describe a successive increase in aR above the NOAEL (32 fecal streptococci/100 mL) and a constant risk above the upper range limit of experimental data (158 fecal streptococci/100 mL) (Kay et al. 1994, 2004).

Other numbers in the formula represent 31.1 grams per ounce of gold.

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