asp.net data matrix reader

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<Snippet> <Declarations> <Literal> <ID>PropertyName</ID> <Type>String</Type> <ToolTip>Replace with property name</ToolTip> <Default>NewProperty</Default> </Literal> <Literal> <ID>PropertyType</ID> <Type> </Type> <ToolTip>Replace with the property type</ToolTip> <Default>Integer</Default> </Literal> <Object> <ID>PrivateVariable</ID> <Type>Object</Type> <ToolTip>Replace this with the private variable name </ToolTip> <Default>newPropertyValue</Default> </Object> </Declarations> <Code Language="VB" Kind="method decl"><![CDATA[Private $PrivateVariable$ As $PropertyType$ Public Property $PropertyName$() As $PropertyType$ Get Return $PrivateVariable$ End Get Set(ByVal value As $PropertyType$) $PrivateVariable$ = value End Set End Property]]></Code> </Snippet> </CodeSnippet> </CodeSnippets>

36Rj cos X j t 1 - <,,3

+ - - + (1 1- 6

9t;JNj ]

with the freely available knowledge of the human genome on the Internet and elsewhere, it s possible for even a rudimentary laboratory to enhance the effectiveness of many viral and bacterial agents Not only can the viru lence of biologicals be enhanced through genetic manipulation, but biolog icals can be synthesized de novo in the laboratory Poisons and chemicals have been used in battle since ancient times One of the earliest documented uses of biologicals in North America was the distribution of smallpox-infected blankets by the English at Fort Pitt, which is now Pittsburgh The maneuver succeeded in starting an epidemic among Chief Pontiac s forces, which were loyal to the French, during the summer of 1763 In a similar move less than a century later, the United States Army sent contaminated blankets to Plains tribes to control the In dian problem.

p2/;2 4(1 - 6)

(8.2.16)

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The Header tag section de nes the basic information about the code snippet that is displayed in the Code Snippet Manager The Snippet Declarations section de nes the replacements for the code snippet The Code section de nes the code snippet itself The code snippet uses the $ character to delimit the replacements in the snippet Using

Xi M =3R 3 [Sin - -cos Xi] ~ -3 2

(8.2.17)

X ~ - pRi - 2

(82 19 ) ..

the same replacement name throughout the snippet provides cascading replacements You can edit a code snippet le to modify the snippet For example, if you would like to change the shortcut associated with a code snippet, you can modify the code snippet le Shortcut element Now that you know what a code snippet le looks like, you can build your own code snippets

and R i = 2ai is the diameter of a particle of size ai. Thus, the procedure for calculating the pair distribution function is as follows. First Gij (p) is calculated from (8.2.16)-(8.2.19). Next, H(p) is computed by solving the linear matrix equation (8.2.7). Then hij(r) is obtained by taking an inverse Fourier transform of H(p) according to (8.2.5). Finally, the pair distribution function gij(r) can be calculated using (8.2.1). Numerical results of the Percus-Yevick pair distribution function of multiple sizes will be shown in Section 3.3.

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