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Upon computing the origin of reference for the craniofacial growth model, the facial landmarks for different ages are represented in polar coordinates ((xi , yi ) (ri , i ) where i corresponds to the feature index and j corresponds to the age in years Let the growth parameters corresponding to facial landmarks designated by [tr, n, sn, ls, sto, li, sl, gn, en, ex, ps, pi, zy, al, ch, go] be k = [k1 , k2 , , k16 ], respectively Assuming bilateral symmetry of faces, symmetric facial features share the same growth parameters and hence the 24 facial features result in 16 unique growth parameters The 52 proportion indices that were discussed in the previous section play a fundamental role in computing the facial growth parameters.

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By studying the transformation in proportion indices from ages u years to v years, we can compute the facial growth parameters corresponding to the speci c age transformation The agebased proportion indices translate into linear and nonlinear equations in facial growth parameters Proportion indices derived from facial measurements that were extracted across facial features that lie on the same horizontal or vertical axis result in linear equations in the respective growth parameters, and those extracted across features that do not lie on the same horizontal or vertical axis result in nonlinear equations in growth parameters n gn For example, the age-based transformation observed in the proportion index zy zy on features n, gn, and zy, for an age transformation from u years to v years, results in a linear equation in the relevant growth parameters The following equations illustrate u u u the same.

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in which the i are the load factors and is the resistance factor. Note, this case of multiple load variables and a single resistance variable is strongly in uenced by structural (as opposed to, geotechnical) reliability considerations, in which the uncertainties of load conditions dominate those of resistance. As the practice of geotechnical reliability continues to evolve, it is likely that geotechnical applications of LRFD will begin to differentiate resistance factors, while consolidating the multiplicity of load factors. This would be in line with Taylor s early work on separating partial safety factors for cohesion and friction components of soil strength (Taylor 1948). For the present, however, load factors for superstructure design, for practical purposes, need to harmonized with load factors for foundation design, and thus the formulation of Equations (18.22) and (18.23) remains.

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(Ru , n , Ru , gn , Ru , zy , and cv were derived from the projective facial n gn zy measurements provided in reference 33) Rv Rv (n gn)v gn n = cv = cv (zy zy)v 2 Rv cos( zy ) zy Ru (1 + kgn (1 cos( gn ))) Ru (1 + kn (1 cos( n ))) gn n = 2 cv cos( zy ) Ru (1 + kzy (1 cos( zy ))) zy 1 kgn + 2 kn + 3 kzy = 1 (115) (114).

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Similarly, the age-based transformation observed in the proportion index sto gn gn zy on features sto, gn, and zy, for an age transformation from u years to v years, results in a nonlinear equation in the relevant growth parameters, as illustrated below. (Again, u u u Ru , gn , Ru , sto , Ru , zy , and dv were derived from the projective facial measuregn sto zy ments provided in reference 33). (sto gn)v = dv (gn zy)v Rv Rv sto gn (Rv Rv sin( zy ))2 + (Rv cos( zy ))2 gn zy zy = dv

Transactions Understanding transactions Where to control a transaction CFTRANSACTION and exception handling Transaction isolation Views Horizontal and vertical masking Relational views Precompiling queries Enhancing security Caveats Stored Procedures What is a stored procedure The three components of calling a stored procedure Oracle stored procedures and packages Practical things that you can do in using stored procedures Summary 205 206 207 209 211 214 215 216 216 217 217 218 218 223 232 242 250.

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