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The placer works slightly differently than the other two geometry managers Whereas the packer and grid work on the basis of aligning widgets according to the other widgets on the page, the placer allows you to specify very precisely where you want a widget to be placed The specification is based on the location and size of the window into which the widget is placed If you consider each window to be similar to a cell with the grid manager, you should get the idea The widget is then placed into the window that is created The specification for the size of the window, itself, is defined in relation to the widget s parent (either a Window or Frame or other container widget) Armed with this principle, you can specify: I The location (in pixels) and size of the window within the parent I The location and size of the window in relation to the parent I A combination of the two, so you can have a fixed size, but a variable location, or a fixed location, but a variable size Thus, you can have a widget centered within a parent that expands with the parent, increasing both the border and widget size These options are incredibly useful for Canvas, Text, and other widgets where you want to expand the display area without affecting the other widgets within the window The interface to the placer manager is via the place method to your widgets The key/value pairs accepted by the function are shown in Table 17-18 The x, relx, y, and rely settings can be combined A value of 05 for relx and 5 for x would place the widget 5 pixels to the right of the center of the parent The same is true for width, relwidth, height, and relheight, where a specification of 10 for relwidth and 5 for width would produce a window 5 pixels smaller than the parent.

In this example, you ll work in both Design and Source view, moving back and forth depending on which is most convenient for the task at hand. Open OrderForm.aspx and select Source view. Change the text between the <title> tags from Untitled Page to AdventureWorks, and then run the application. At this point, an empty browser will come up with AdventureWorks in the title bar.

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If you are designing a relatively static window for your Perl script rather than one with many dynamic elements, you may find the SpecTcl application of some use SpecTcl is a GUI designer, which is itself written in Tcl and Tk The newer versions include the ability to design Tk-based user environments that generate the necessary code for Tcl, Java, HTML, and Perl The Java 11, HTML, and Perl extensions are still experimental, but they will allow you to generate most of the required code to build your application SpecTcl will particularly appeal to people who have had experience using a visual interface development environment, such as Access or Visual Basic You lay out widgets of static pages by simply dragging and dropping the individual elements into a window and configuring the properties, such as fonts and colors, from lists of suitable values SpecTcl creates all the Perl/Tk code for you; all you need to do is supply the callback functions and the rest of the support code to go with it

Exercise B12 Verify Lemma B51 by direct multiplication of the righthand sides of eqns (B30) and (B31) Exercise B13 1 Let i and vi for i [1, n] denote the eigenvalues and eigenvectors of A Rn n Determine the eigenvalues and eigenvectors of A2 2 Determine the eigenvalues and eigenvectors of Am for any positive integer m 3 Use the above property of eigenvalues to show that the only possible eigenvalues of an idempotent matrix are 0 and 1 Exercise B14 For the special case of x Rn , either use direct multiplication or the properties of scalar and vector products to show that x Ba x = 0, where Ba is an antisymmetric matrix Exercise B15 Prove the following: 1 If B is a positive de nite matrix, then all the eigenvalues of B are strictly positive real numbers 2 If B is a positive semi-de nite matrix, then all the eigenvalues of B are non-negative real numbers 3 If B is a positive de nite matrix, then B 1 exists and is also positive de nite Exercise B16 Prove eqn (B33) by following the outline below Note that the hats on the variables have been dropped to simplify the notation 1 Consider the cost function J(Ao , ) = tr (Ao A) (Ao A) + Ao Ao I where the Lagrange multiplier is a symmetric matrix Take the derivative of J with respect to Ao and show that the matrix Ao that minimizes this expression is Ao = A (I + )

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