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Aspartate, also known as aspartic acid, is used as a food additive, in pharmaceuticals, and, most importantly for coffee drinkers, as a precursor to the popular aspartame arti cial sweetener Aspartame, which consists of one part aspartate and one part phenylalanine (another amino acid), is about 200 times sweeter than sugar and therefore serves as a low-calorie sugar substitute It was discov ered in 1965 by a researcher at the GD Searle & Company in the United States (GD Searle & Co became the pharmaceutical unit of Monsanto in 1985), which marketed it for restricted use in the United States since 1979 Aspartame gained FDA approval for general use in all foods and beverages in 1996 Aspartate was originally produced through a fermentation process that involves growing bacteria in large vats or bioreactors similar to those used to brew beer.

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''' <summary> ''' A test for Create(ByVal Integer) ''' </summary> <TestMethod()> _ Public Sub CreateTest() Dim prodID As Integer Dim expected As Product = Nothing Dim actual As Product ' Test Case 1: Pass in an ID of 1, ' assert that a valid Product object is returned prodID = 1 actual = PTBOProductCreate(prodID) AssertIsInstanceOfType(actual, GetType(Product), _ "PTBOProductCreate did not return the expected data type") ' Test Case 2: Pass in an ID of 1, ' assert that the properties of the Product object ' are as expected AssertAreEqual(actualProductID, 1, _ "PTBOProductCreate did not set " & _ "the expected value for ProductID") AssertAreEqual(actualProductName, "Mithril Coat", _ "PTBOProductCreate did not set " & _ "the expected value for ProductName") AssertAreEqual(actualInventoryDateValue, #4/1/2006#, _ "PTBOProductCreate did not set " & _ "the expected value for InventoryDate") ' Test Case 3: Pass in an ID of 0, ' assert that an empty Product object is returned

Figure 8.4.4 Percus-Yevick pair distribution function for a binary mixture of sticky spheres with a2 = 0.6a1, h = 0.1, h = 0.15, and Tl1 = T12 = T22 = 0.2.

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Figure 8.4.5 Percus-Yevick pair distribution function for a binary mixture of sticky spheres with a2 = OAa1, h = 0.2,12 = 0.04, and Tl1 = 1, T12 = 0.2, and T22 = 00.

The Metropolis shuffling technique as described in Section 3.1 is usually employed for particles without surface adhesion. This conventional method generates new configurations by giving random displacements to particles and then accepting or rejecting the configuration based on particle overlap. However, this method cannot be directly applied to particles interacting via the adhesive potential as given by (8.4.1). By taking the limit, S - t d in the exponential of (8.4.1), we have

prodID = 0 actual = PTBOProductCreate(prodID) AssertIsInstanceOfType(actual, GetType(Product), _ "PTBOProductCreate did not return the expected data type") ' Test Case 4: Pass in an ID of 0, ' assert that the properties of the Product object ' are initialized AssertAreEqual(actualProductID, 0, _ "PTBOProductCreate did not set " & _ "the expected value for ProductID") AssertAreEqual(actualProductName, Nothing, _ "PTBOProductCreate did not set " & _ "the expected value for ProductName") AssertAreEqual(actualInventoryDateHasValue, False, _ "PTBOProductCreate did not set " & _ "the expected value for InventoryDate") End Sub

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