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is in the direction of the negative gradient at the point ( Q ( m )a ( m ) ) , , It is not known to me whether this theorem remains true with the location step with modified weights Of course, the algorithms described so far have to be supplemented with a stopping rule, for example, stop iterations when the shift of every linear combination a = aTQ is smaller than E times its own estimated standard deviation [using (781)], with E = 0001 or the like Our experience is that, on the average, this will need about 10 iterations [for p as in (7105), with c = 151, with relatively little dependence on p and n.





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If $ is piecewise linear, it is possible to devise algorithms that reach the exact solution in a finite (and usually small, mostly under 10) number of iterations, if they converge at all: partition the residuals according to the linear piece of y on which they sit and determine the algebraically exact solution under the assumption that the partitioning of the residuals stays the same for the new parameter values If this assumption turns out to be true, we have found the exact solution ( 6 8 ) ; otherwise iterate In the one-dimensional location case, this procedure seems to converge without fail; in the general regression case, some elaborate safeguards against singular matrices and other mishaps are needed See Huber (1973a) and Dutter (1975, 1977a, b, 1978).

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As starting values ((), o ' ) we usually take the ordinary least squares estimate, Q', ( ) despite its known poor properties [cf Andrews et al (1972), for the simple location case] Redescending v-functions are tricky, especially when the starting values for the iterations are nonrobust Residuals that are accidentally large because of the poor starting parameters then may stay large forever because they exert zero pull It is therefore preferable to start with a monotone $, iterate to death, and then append a few (1 or 2) iterations with the nonmonotone $..

Figure 8.13. Recursive calculation { g o ( n ) } = ${l 3 3 l}).

where 1/g2 is the attenuation of the properly terminated interconnect and 1 is the re ection coef cient looking into the output of the preceding module. This can also be expressed as fcbl (SWR) = 1 SWR1 1 + g2 SWR1 + 1

More from the Experts purposes of economic organization analysis only the recurring activities are of particular interest. Uncertainty comes in many forms, usually including technological, volume, and environmental. Asset speci city ranges from nonspeci c to idiosyncratic. Examples of purchases tting varying frequency and asset speci city follow, adapted from Williamson (1979):

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