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(referred to as an x-sequence) that enable us to depict disjunctive information These conventions are fairly easy to learn and apply in logic reasoning, unlike rst-order logic whose syntax requires much more practice and skill to master The rules of transformation are a central feature of these dynamic Venn diagrams They enable us to manipulate Venn diagrams in myriad ways: we can subtract objects, add objects, and combine objects The rules of transformation tell us what the permissible transformations are they allow us to transform one Venn diagram into another equivalent Venn diagram These rules are important because they provide us with a procedure for proving the validity of a syllogism First, the uni cation rules tell us how to combine two or more premises onto one Venn diagram.



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However, the polymerization is not a simple reaction. Even though up to 20% of the monomer is converted to a polymer with an average molecular mass of 106 , a multitude of products are formed including silane rings and a bimodal polymer distribution that includes a cluster of short polymer chains as well as the very long polymer chains noted above (cf, Exercise 2.7). The actual yield of polymeric silane is quite low by this method; thus other synthetic procedures are also under development (78). Polygermanes by the Wurtz synthetic route have provided (R2 Ge)n polymers with M N of greater than 500,000 (79, 80). Alternate non-Wurtz methods are also being developed (81), but none has provided such high-molecular-mass materials (cf. Exercise 2.8). Sigma electron delocalization is more pronounced in polygermanes than in polysilanes.





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for the unknown displacements y1 y1(t) of the first mass m1 and y2 y2(t) of the second mass m2. The forces acting on the first mass give the first ODE, and the forces acting on the second mass give the second ODE. Now m1 m2 1, k1 12, and k2 8 in Fig. 80 so that by ordering (11) we obtain y1 y2 or, written as a single vector equation, y 20y1 8y1 8y2 8y2

Second, the addition and subtraction rules are used to prove whether a conclusion follows from the premises: If we can transform the Venn diagram representing the premises into the Venn diagram representing the conclusion, then the syllogism is valid We concluded this section by looking at how a linguistic representation system, rst order logic, differs from a nonlinguistic representation system, Venn diagramming In the case of the linguistic system, relations are represented by linguistic symbols and other syntactic devices These symbols and devices employ their own conventions, which need to be learned to construct valid logic proofs One problem with rst order logic is that it is very dif cult to learn and not at all intuitive and obvious how to construct a proof.

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All was not right with the industry in the later 1980s, and my partners and I represented an alternative It was a time of acquisitions and mergers for big agencies, and the astronomical prices being paid for agencies had completely disintegrated whatever trust clients and agencies once shared The commissions agencies made on media buys only fueled the perception of greed And clients hated it when consolidation led to turnover and people on their account left There was an interest in agencies that offered something different We would show them we were different by putting a partner on every account and making clients part of the strategic process Above all, we would always do what was right for the client Being different came naturally to us There was no other agency we really wanted to model ourselves after.

Indeed, it may well be the case that just because we cannot construct a proof does not mean that the syllogism is invalid rather, it may be that we are not skillful enough to produce the proof! On the other hand, diagrammatic representation systems represent relations in terms of spatial arrangement of objects Although their conventions must also be learned, they are far easier to master and understand This is because they are highly visual and allow us to see relationships in a perceptually more obvious way This is their primary advantage over rst order logic While the Venn diagramming technique illustrated in this chapter shows great promise in solving logic problems, it is important to reiterate that they can solve only one narrow class of problems syllogistic reasoning in which the premises and conclusions are limited to categorical statements.

What of the output How does it change Figure 6.11 represents the change of the combo box into a list box by the addition of the size attribute.

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