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(a) Find the user's position in ECEF coordinates. (b) Find the user's position in locally level coordinates referenced to 0 latitude, 0 longitude. Coordinate shift matrix S 0. 2.4 Given two satellites in north and east coordinates, x 1 6:1464e06 x 2 6:2579e06 with c Dt 1 rr 1 2:324e07 c Dt 2 rr 2 2:0755e07 in meters; in meters; y 1 2:0172e07 y 2 7:4412e06 in meters; in meters;

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maximum as the worst possible case This choice has the additional advantage that the maximum can be computed efficiently by simply propagating the evidence contained in an imprecise tuple in the given graphical model [Borgelt and Kruse 1997b], whereas other aggregates suffer from the fact that we have to compute the degree of possibility of the compatible precise tuples explicitly, the number of which can be very large As an example consider a database with 1000 cases that induces the possibility distribution shown in Figure 314 on page 84 Such a database may consist of the imprecise tuples shown in Table 72 (question marks indicate missing values) having the stated absolute frequencies In addition, there are precise tuples of suitable absolute frequencies (which can easily be computed from the possibility distribution and the frequencies of the imprecise tuples).

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If i denotes the number of a subsection i 1; 2; 3; . . . ; N , then the x coordinates of the midpoints of the subsections on the three electrodes can be found by the following scheme:

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If we evaluate the eight possible graphs with the procedure described above, we arrive at the lower numbers shown in Figure 78 on page 186 Clearly, this method ranks the graphs in the same way as specificity divergence Hence the same graph, namely graph 5, is chosen as the search result Let us now turn to the second approach to learning a graphical model from data, namely finding an independence map by conditional independence tests Formally, there is no difference to the relational case, since (conditional) possibilistic independence coincides with (conditional) relational independence, except that the latter is computed from a binary possibility measure Thus it is not surprising that for the example of a possibility distribution shown in Figure 314 on page 84, graph 5 of Figure 7.

Marketing strategy is a speci cation of those markets the rm wishes to target with marketing activities and how competitive advantages are to be created and achieved Markets are places for buying and selling, for exchanging goods and services, usually for money To constitute a market there should be a genuine need, the customer(s) should be willing and able to buy the fashion product, and the aggregate demand should be suf cient to enable a supplier to operate pro tably Markup is where pro t is expressed as a percentage of costs Mass marketing assumes that all customers in a market are the same It is based on the idea that customer needs do not vary and that the company can offer a standardized marketing mix that meets the needs of everyone.

8 is selected, since the only conditional independence that can be read from it, namely A B | C, holds in the distribution (as demonstrated in Section 34) To find approximate decompositions we need, as in the relational and the probabilistic case, a measure for the strength of dependences Drawing on the paradigm that a possibility distribution can be seen as a set of relations, we can construct such a measure from the Hartley information gain [Gebhardt.

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