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Figure 8-9. Data binding with other text box properties The following code runs when this form first loads. To work, it requires that the System.Drawing and System.Drawing.Text namespaces be imported. // These are our final data sources: two ArrayList objects. List<Font> fontList = new List<Font>(); List<Color> colorList = new List<Color>(); // The InstalledFonts collection allows us to enumerate installed fonts. // Each FontFamily needs to be converted to a genuine Font object // before it is suitable for data binding to the Control.Font property. InstalledFontCollection InstalledFonts = new InstalledFontCollection(); foreach (FontFamily family in InstalledFonts.Families) { try { fontList.Add(new Font(family, 12)); } catch { // We end up here if the font could not be created // with the default style. } } // To retrieve the list of colors, we need to first retrieve // the strings for the KnownColor enumeration, and then convert each one // into a suitable color object. string[] colorNames; colorNames = System.Enum.GetNames(typeof(KnownColor)); TypeConverter cnvrt = TypeDescriptor.GetConverter(typeof(KnownColor));

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foreach (string colorName in colorNames) { colorList.Add( Color.FromKnownColor( (KnownColor)cnvrt.ConvertFromString(colorName))); } // We can now bind both of our list controls. lstColors.DataSource = colorList; lstColors.DisplayMember = "Name"; lstFonts.DataSource = fontList; lstFonts.DisplayMember = "Name"; // The label is bound to both data sources. lblSampleText.DataBindings.Add("ForeColor", colorList, ""); lblSampleText.DataBindings.Add("Font", fontList, ""); You ll notice that the ForeColor and Font properties of the text box are simultaneously bound to two different data sources, which doesn t require any additional code. Some work is involved, however, to retrieve the list of currently installed fonts and named colors.

contains several modules related to mathematics. These include arbitrary precision integers and rationales, vectors, matrices, and complex numbers.

Simple (single-value) binding and complex (repeated-value) binding are the only two ingredients you need to enable a wide range of scenarios. In the following sections, you ll consider how to use data binding to edit records and how to handle formatting and validation.

512 MB 70 GB internal (ATA, SATA, or SCSI) hard drive as the primary drive, and any number of additional hard drives of any capacity. The primary (system) hard drive should be as large as possible to ensure that you can copy a large number of files or multiple large files to your home server at the same time.

As described earlier, you can perform basic binding with any IList data source. However, data sources that implement additional interfaces can gain some extra features. Four such interfaces are listed in Table 8-2.

The Microsoft.FSharp.Math namespace is designed to enable F# to ensure that the F# libraries include definitions of some of the foundational constructs used across a wide range of graphics, mathematical, scientific, and engineering applications. First, you will look briefly at the modules that make it up, and then you ll dive into a more detailed example. It contains arbitrary precision numbers. These are numbers whose values have no upper limit and include the modules BigInt and BigNum. A typical use of these would be in a program that searches for large prime numbers, perhaps for use in cryptography. The modules Matrix, Vector, RowVector, and Notations all contain operations related to matrices and vectors. Matrices are sets of numbers arranged in rows and columns to form a rectangular array. Vectors are a column of numbers and are like a matrix with one column but are a separate type. A vector is a quantity characterized by magnitude and direction, so a two-dimensional vector is specified by two coordinates, a three-dimensional vector by three coordinates, and so on. Therefore, vectors are represented as a matrix made up of one column with the number of rows depending on the dimension of the vector. There is a module, Complex, for working with complex numbers. The complex numbers are the base for many types of fractal images, so I will demonstrate how you can use the F# complex number library to draw the most famous fractal of all, the Mandelbrot set. The Mandelbrot set is generated by repeated iteration of the following equation:

Allows simple data binding to a collection of identical types. (For example, you cannot bind to an ArrayList with different types of objects in it.) Provides additional features for notification, for when the list itself has changed (for example, the number of items in the list increases) and for when the list items themselves change (for example, the third item in a list of customers has a change to its FirstName field).

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