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where the limit is taken with dij and Tij held fixed, and dij = (d i + d j )/2 is the cross-term hard sphere diameter. The parameter Tij in (8.4.25) is dimensionless, and its inverse is a measure of the attraction or stickiness 1 = 00 corresponds to between particles of species i and j. The case of infinite stickiness and T i/ = corresponds to non-sticky particles. Under the Percus-Yevick (PY) approximation, the direct correlation function Cij(r) and the total correlation function hij(r) are respectively approximated by

Cij(r) = 0 hij(r)

(8.4.26) (8.4.27)

NOTE: As of this writing, the generated code for the ProductIDTest method is invalid if you specified the ProductID with a private setter, as described earlier in this chapter You need to comment out or delete the targetProductID = val statement in the test method to compile the test project

8(r - dij)

The parameters tij in (8.4.27) can be obtained by solving the following system of M(M + 1)/2 coupled quadratic equations

(8.4.28)

= (d i -dj )/2,

FIGURE 2.2 Examples of longstanding biotech markets. Note the prevalence of products reliant on the growth of bacteria, fungi, and yeast (fermentation). (Continued)

The generated code for unit testing a method is as follows:

(8.4.29a) (8.4.29b) (8.4.29c) (8.4.29d)

A. _ 1 - 6 + 3di 6 _ Xi ~ (1 - 6)2 (1 - 6) B =_

i 3d;6 2(1 - 6)2

diX i 2(1 - 6)

Jr,",

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'''<summary> '''A test for Create(ByVal Integer) '''</summary> <TestMethod()> _ Public Sub CreateTest() Dim prodID As Integer 'TODO: Initialize to an appropriate value Dim expected As Product = Nothing Dim actual As Product actual = PTBOProductCreate(prodID) AssertAreEqual(expected, actual, _ "PTBOProductCreate did not return the expected value") AssertInconclusive("Verify the correctness of this test method") End Sub

i 2:

(8.4.2ge)

1- 6 tijTij = (1 - 6)2

Applications Bactericide Bactericide Baking Brewing Food Preparation Detergents Diagnostics Pharmaceuticals Genetic Engineering Bioremediation, Biosensing Technology Fermentation/Chemical Processing Fermentation/Chemical Processing Fermentation Fermentation Fermentation Fermentation Fermentation Fermentation Fermentation Fermentation

+ (1 -

NOTE: If your class has overloaded methods, the generated code names the methods XXXTest, XXXTest1, and XXXTest2, where XXX is the name of your method

3di dj 6 6)2

'""'

+ da )

(8.4.30)

The generated unit test code in both examples makes use of XML comments to provide documentation on the test methods The code uses the TestMethod attribute to de ne the method as a test method For properties, the test methods get and set the values to test them For methods, the code prepares the parameters and then calls the method Because the unit test code generator cannot anticipate what valid and invalid values are for your properties or for the parameters of your methods, it uses Task List comments (TODO) to draw your attention to the part of the test you need to customize You need to modify the test code to de ne the appropriate values When adding code to the unit test, make use of the NET Framework Assert class The Assert class asserts that something is true If it is not true, the code produces an error caught by the testing runtime The testing runtime then displays the error as part of the unit test results, described later The most commonly used Assert class methods are as follows:

'""'

+ da )2 (d i + da )2

which is useful in solving the parameters tij' The PY approximation of the pair distribution function gij (r) = h ij (r ) T 1 for sticky spherical particles can be solved analytically using the factorization method of Baxter [1968a,b]. The multi-species Ornstein-Zernike (OZ) relation, as in (8.2.2), can be Fourier transformed to obtain a convenient algebraic equation H(p) = C(p) + C(p) . H(p). The matrix elements Hij(P) and Gij (p) are

(Continued)

Hij(p) = (ni'nj) 1/2 Gij(p) = (ni n j)1/2

dr eip.rhij(r)

IsInstanceOfType tests whether an object is of an expected type and fails if it is not Fail speci es a failure You use this method when you add custom code in a test method that checks a condition and that condition fails Inconclusive denotes that a test result cannot be proven true or false You will see many of these in the generated tests when the code generator does not have enough information to validate the results This basically identi es tests that are not complete You need to locate and change these statements with appropriate logic for your testing before you can run the test

(8.4.31)

df eip.rCij(r)

(8.4.32)

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