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Display the Code Snippet Picker, navigate the snippet folders and then double-click on the de ned snippet name For example, to insert the Define a Property code snippet, select Common Code Patterns | Properties and Procedures | Define a Property Use the shortcut for the code snippet by typing the shortcut name in the Code Editor and pressing the Tab key For example, to insert the Define a Property code snippet, type property and then the press the Tab key Type part of a shortcut name and a question mark, then press the Tab key to list the shortcuts matching the entered value For example, to insert the De ne a Property code snippet, type pro , and then press the Tab key to display the list of shortcuts that begin with pro

{-c(r) g(r)

(8. 1. lOb)

c(r) = {-y(r)

(8.1.lOc)

Achieving these goals will require the rapid distillation and analysis of vast quantities of biomedical literature and access to the rele vant online databases Similarly, advances in biotech agriculture, biomate rials, and military applications of biotech are reliant on the results of data mining, simulation, and visualization technologies in formulating an ap proach to creating biomaterials..

Let r12 = rl - r2 = r, r13 = rl - r3 = r' so that r32 = r3 - r2 = r - r' in (8.1.5b). Note that from (8.1.8) and (8.1.10c), we have both hand c expressed in terms of y. Thus expressing (8.1.5b) in terms of y, we have

When the De ne a Property snippet is inserted into the Code Editor, the following code is generated:

y(r) = 1 -

(8.1.11)

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We further decompose the integral of (8.1.11) into two parts of and Ir - r'l :2: b. The integral equation becomes:

r'<b dr'y(r') - no r'<b dr'y(r') [y(r - r') - 1] (8.1.12) Ir-r'l<b Ir-r'l>b A closed-form solution can be obtained for c(r) via the integral equation (8.1.12) [Wertheim, 1963, 1964]. The solution is given below. Let the distance

Private newPropertyValue As Integer Public Property NewProperty() As Integer Get Return newPropertyValue End Get Set(ByVal value As Integer) newPropertyValue = value End Set End Property

be normalized by b:

r x=-

(8.1.13)

The promise of computational molecular biology is to replace the timeconsuming and expensive traditional life sciences experimental methodol ogy by one centered on computational methods, as illustrated in Figure 1.7, the traditional experimental methodology starts with generating a hy pothesis to test, designing an experiment to test it, carrying out the experi ment, and evaluating results to either con rm or reject the hypothesis. Signi cant time and cost savings can be obtained with a methodology

(8.1.14)

Many snippets contain highlighted text, called replacements A replacement is a variable or other text in the snippet that you can replace with a unique value when you insert the snippet Modi cations to a replacement cascade through the snippet, so changing any replacement automatically changes all other replacements with the same text Visual Studio makes it easy to modify the replacements When Visual Studio inserts the snippet, it sets focus to the rst replacement You type the desired value for the replacement and press the Tab key Visual Studio cascades your replacement value through the snippet and moves the focus to the next replacement This process is repeated until all replacement

(3 =

= (1 _

+ 2J)2

(1 - f)4

(8.1.15) (8.1.16) (8.1.17) (8.1.18)

values are entered or until you leave the snippet The replacement highlights remain on for further editing until the Code Editor is closed For example, to de ne a FirstName property, type _FirstName in the rst replacement (newPropertyValue) and press the Tab key Notice how the value is cascaded to the getter and setter Type String in the second replacement and press the Tab key Integer is then replaced with String throughout the snippet Finally, type FirstName in the next replacement (NewProperty) and press the Tab key, and you are done The result is as follows:

-6f (1 + f /2)2

J = f(1

FIGURE 1.7 Components of traditional (left) versus computer-centered (right)

+ 2J)2

2(1 - f)4

Private _FirstName As String Public Property FirstName() As String Get Return _FirstName End Get Set(ByVal value As String) _FirstName = value End Set End Property

The Born approximation and the distorted Born approximation give a bistatic scattering cross section that is proportional to the structure factor. The structure factor is related to the Fourier transform of the total correlation function. Define the Fourier transform of the total correlation function as

H(P) = (2:)3

c(r).

ip r . c(r)

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