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1. Sun-Joo Shin, The Logical Status of Diagrams. Cambridge; New York: Cambridge Univ. Press, 1994. The discussion of Venn diagramming in this chapter is based on Shin s diagrammatic method Venn-I, which is discussed in 3. 2. Ibid., pp. 57 60. Shin discusses a set of rules that describe a well-formed diagram (wfd), or a valid diagram. One of these rules she refers to as the partial overlapping rule. 3. Ibid. pp. 41 42. This procedure is suggested as a way of testing the validity of a syllogism. 4. The discussion of rules of transformation has been reorganized for the sake of clarity. Shin provides a different organization but the rules are the same. One of her rules, the rule of con icting information, has been omitted from the discussion. 5. For a discussion of the mistrust of Venn diagrams see the discussion in ibid., pp. 1 5. 6. Ibid., pp. 93 110. Shin shows that Venn-I is both sound and complete. 7. Logicians refer to , , and as wff s (well-formed formulas) as de ned by the formation rules of the language. For example x (Ax &(Bx Cx)) is a wff, but Tx & x (xA ) is not because the latter is an invalid expression according to the formation rules of predicate logic.

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The rest of the FindBirthday() function consists of the routine cleanup tasks such as freeing allocations and closing the database.

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A steady-state simulation model for cooling coils with corrugated plate ns has been developed (Yik et al. 1997) and used as a component model in a coupled building and airconditioning system model (Yik et al. 1995). The model can predict sensible and total cooling capacities of cooling coils and the thermodynamic states of the air and chilled water. This section outlines the methods that were used to develop the cooling coil model. Box 4.2 summarises the meanings of symbols used in the coil model. Geometric and ow parameters In the model, a cooling coil is treated as a counter- ow heat exchanger (ARI 1991; ASHRAE 2000) (Fig. 4.12a), which has been shown to be a valid modelling approach if the number of tube passes exceeds three (Stevens et al. 1976). The heat transfer area of a cooling coil (A) is de ned as the total exposed surface area of the ns and the n collars (Fig. 4.12b) (hereafter referred to as the coil surface). The surface factor (Fs) used in evaluating A (A = FsNrAa) is approximated by the ratio of the total exposed surface area of the n and the n collar of a typical cell in the cooling coil (DA) (Fig. 4.12d) to the frontal area of the cell (DAa):

Theorem 5.36 Let f (z) and g ( z ) be relativelyprime, monic irreduciblepolynomials over G F(q) of degrees m and n, respectively. Let c be the number of monic polynomials of degree k whose only k k irreducible factors are f (x) and g ( x ) . Then the moment generating function for c is

June 10, 2004

Avoid all of the above events if you have a large cache of prepared statements. The best strategy is to make all necessary calls to

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has the eigenvalues 4i and 4i with eigenvectors [1 0.6 0.8i]T and T [1 0.6 0.8i] , respectively. Hence a complex general solution is y c1 [ 1 0.6 ] e 4it 0.8i c2 [ 1 0.6 ]e 0.8i

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