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` 254 19.5 8.53 5.63 4.37 3.67 3.23 2.93 2.71 2.54 2.40 2.30 2.21 2.13 2.07 2.01 1.96 1.92 1.88 1.84 1.81 1.78 1.76 1.73 1.71 1.69 1.67 1.65 1.64 1.62 1.51 1.39 1.25 1.00

Di erentiating and dividing by L yields d 2 i R di 1 i 0 2 L dt LC dt A solution of this second-order di erential equation is of the form i A1 es1 t A2 es2 t . solution in the di erential equation obtains Substituting this

E. S. Pearson and H. O. Hartley, Biometrika Tables for Statisticians, Vol. 2 (1972), Table 5, page 178, by permission.

Fig. 8-3

1 4052 98.5 34.1 21.2 16.3 13.7 12.2 11.3 10.6 10.0 9.65 9.33 9.07 8.86 8.68 8.53 8.40 8.29 8.18 8.10 8.02 7.95 7.88 7.82 7.77 7.72 7.68 7.64 7.60 7.56 7.31 7.08 6.85 6.63

2 5000 99.0 30.8 18.0 13.3 10.9 9.55 8.65 8.02 7.56 7.21 6.93 6.70 6.51 6.36 6.23 6.11 6.01 5.93 5.85 5.78 5.72 5.66 5.61 5.57 5.53 5.49 5.45 5.42 5.39 5.18 4.98 4.79 4.61

R 1 R 1 A1 es1 t s2 s1 A2 es2 t s2 s2 0 1 2 L LC L LC that is, if s1 and s2 are the roots of s2 R=L s 1=LC 0, R s1 2L where R=2L, s 2 R 1 2L LC R s2 2L s 2 R 1 2L LC

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3 5403 99.2 29.5 16.7 12.1 9.78 8.45 7.59 6.99 6.55 6.22 5.95 5.74 5.56 5.42 5.29 5.19 5.09 5.01 4.94 4.87 4.82 4.76 4.72 4.68 4.64 4.60 4.57 4.54 4.51 4.31 4.13 3.95 3.78

The representational theory of measurement has been studied for over 100 years. It involves an empirical relation system, a numerical relation system, and a relation-preserving mapping between the two systems. The empirical relation system (E, R) consists of two parts: A set of entities, E A set of relationships, R The relationship is usually less than or equal. Note that not everything has to be related. That is, the set R may be a partial order.2 The numerical relation system (N, P) also consists of two parts: A set of entities, N. Also called the answer set, this set is usually numbers natural numbers, integers, or reals. A set of relations, P. This set usually already exists and is often less than or less than or equal. The relation-preserving mapping, M, maps (E, R) to (N, P). The important restriction on this mapping is called the representation condition. There are two possible representation conditions. The most restrictive version says that if two entities are related in either system, then the images (or pre-images) in the other system are related: x rel y iff M x rel M y 3 The less restrictive version says that if two entities are related in the empirical system, then the images of those two entities in the numerical system are related in the same way: M x rel M y if x rel y

CHAP. 8]

4 5625 99.2 28.7 16.0 11.4 9.15 7.85 7.01 6.42 5.99 5.67 5.41 5.21 5.04 4.89 4.77 4.67 4.58 4.50 4.43 4.37 4.31 4.26 4.22 4.18 4.14 4.11 4.07 4.04 4.02 3.83 3.65 3.48 3.32

5 5764 99.3 28.2 15.5 11.0 8.75 7.46 6.63 6.06 5.64 5.32 5.06 4.86 4.70 4.56 4.44 4.34 4.25 4.17 4.10 4.04 3.99 3.94 3.90 3.86 3.82 3.78 3.75 3.73 3.70 3.51 3.34 3.17 3.02

Overdamped Case > !0 In this case, both and are real positive numbers. i A1 e t A2 e t e t A1 e t A2 e t

6 5859 99.3 27.9 15.2 10.7 8.47 7.19 6.37 5.80 5.39 5.07 4.82 4.62 4.46 4.32 4.20 4.10 4.01 3.94 3.87 3.81 3.76 3.71 3.67 3.63 3.59 3.56 3.53 3.50 3.47 3.29 3.12 2.96 2.80

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