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Ordinate and baseline dimensions are appropriate for collections of linear dimensions when you have a number of items that can all be dimensioned from the same reference. Flat patterns of sheet metal parts often fall into this category. When you apply ordinate dimensions, a zero location is selected first, followed by each entity for which you want a dimension. When dimensions become too tightly packed, SolidWorks automatically jogs the witness lines to space out the dimensions adequately. You can create jogs manually by using the RMB menu. Once you create a set of ordinate dimensions, you can add to the set by selecting Add To Ordinate from the RMB menu. Baseline dimensions are normal linear dimensions that all come from the same reference and are stacked together at a defined spacing. To find the default settings for baseline dimensions, choose Tools Options Dimensions Offset Distances.



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More formally, we associate with every class Ci a set of dynamic subclasses j j j {Zi }1 j mi such that every Zi has two attributes: its cardinality (card(Zi )) and j the index of the static subclass which includes it (d(Zi )). Given these partitions, the symbolic marking (mark) is represented as an ordinary marking where the dynamic subclasses are substituted by colors. Net R1 has only one class with no static subclasses, which simpli es the description. We consider the simplest treatment of a message by the loop csend, srec, ssend, creq (see Figure 8.41). For each symbolic marking we give both the notation, the sizes of the dynamic classes, and the whole set of the represented colored markings. For the initial marking m0 the three colors have the same distribution: they 1 are all in place Sready. There is only one dynamic subclass Z1 of size 3. 1 This symbolic marking, simply denoted ( Z1 ) Sready, represents the marking ( 1 + 2 + 3 ) Sready. For the classes of markings such as m1_2 and m3_2, it is suf cient to know that there are 2 sites in place Sready, 1 in state Cwait and 1 message sent by a site in Cwait to a site in Sready. However, the two ready sites will not have the same future: only one may receive a message. As the three colors of C1 play different roles, the class must be split into three dynamic subclasses of size 1. They 1 2 3 1 2 3 are denoted Z1 , Z1 , Z1 with |Z1 | = |Z1 | = |Z1 | = 1. The symbolic marking is





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Case Study When I had been at Prudential for barely six months, the human resources people came around and asked for a weekly paycheck deduction to support the savings bond campaign. I responded that I was making so little money, and newly married, that I didn t see how I could do it. They asked me if I wanted to be the sole manager preventing us from 100 percent participation for this division, which is our general manager s goal. Seeing my management career flash before my eyes, I agreed to the very minimum deduction allowable. A few months later several of us compared notes, and found that the same threat had been made to all of us, and that participation was actually around the 50 percent level, even among veterans. We all quickly dropped our savings bond deductions, and nothing was ever said. The only thing worse than no credibility, is having credibility, losing it, and seeking to regain it. Not one of us trusted anything HR ever told us again, no matter how much sense it may have made at the time.

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and 22 = r2/K2. Generalizing for interactions between species i and j, ij = ij ri/Ki and substituting ii for ri/Ki, ij = ij ii; that is, the competition coef cient multiplied by the intraspeci c interaction coef cient. Compared with the predator prey equations 6.3 and 6.4 (assuming N1 is prey and N2 is predator): 11 = r1/K1, 12 = a, 22 = 0 and 21 = b. Also r2 will be negative and r1 will be positive. We can therefore see how, with different values of r and ij, equation 7.1 can provide a generalized description of Lotka Volterra dynamics covering interactions such as competition and predation. The community matrix is then derived by considering the community at equilibrium. If we take the two-species example: 0 = N1*r1 + 11N1*N1* + 12 N 2*N1* 0 = N 2*r2 + 21N1*N 2* + 22 N 2*N 2* The species densities can be evaluated at equilibrium: r1 = 11N1* + 12 N 2* r2 = 21N1* + 22 N 2* In matrix form this is r1 = 11 12 N1* r2 21 22 N 2* (7.7) (7.5) (7.6)

display shows, a total of 100,000 bits have been analyzed, and the number of error bits is 30. The BER is 0.030% 0.0003. The BER requirement for the particular cell phone under test is 0.001, so the tester indicated a pass.

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