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                                  To describe the dynamic holdup over the loading point using
                           experimental data for the same packings, the following equation is proposed
                           [164]:

                                     1 + 0.0046 n              -0Jl


                                              \gd )      [Lp                               (185)
                                                  h



                           where w = — .
                                      e
                                  The mean error of this equation is 9.5% and the maximal- 36.6%. The
                           date for determination of the experimental constants are obtained also for the
                           packings presented in Table 26.
                                  The correct application of the similarity theory for obtaining
                           experimental equations gives the experimental constants in them really as
                           constants, and not as functions of the geometrical parameters. But this correct
                           application is possible only when we have geometrical similarity of the
                           packings used to determine the experimental constants. Is it is easy to see from
                           Table 26 that the packings used are not geometrically similar. In such a case the
                           constants in the obtained equations are practically functions of the geometrical
                           parameters, being constants only for geometrically similar packings. The type of
                           the functions could not be predicted theoretically. That is why it is better to try
                           to find the type experimentally, beginning with the simplest functions, including
                           constants. Using this method, the following equations for calculation of the
                           holdup over the loading point are proposed [164]:



                                                              o66 o 66
                                                                (ah)-°-
                               = H dn +0.08              " 3  Ga L (ah) 4Ss                 (186)

                           and:
                                                 , ^(0,61+0.75c) ,  v
                                      1 + 0.002]                                            (187)




                           The mean error of (186) is 7.7% and of Eq. (117) - 9.1%. The maximal errors
                           are 34.3%, respectively 36.3%. It should be taken into account that the
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