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Digital hardware circuits such as microprocessors almost universally manipulate bits, that is, signals that are either low or high, represented by 0/1 or false/true values, respectively. The building blocks of interesting hardware circuits are primitives such as gates and registers. Gates are logical components that relate their inputs to their outputs; for example, an AND gate will take two input signals, and if both are high, it will give a high signal on its output. Registers are stateful components associated with a clock. We don t consider registers and stateful circuits in this chapter, though they can be tackled by similar techniques to those described here. Hardware design is largely about building interesting behavior out of these primitives. For example, you can build arithmetic circuits that compute the sum or product of integers by using logical gates alone. These combinatorial circuits can be massive, and a key concern is to both verify their correctness and minimize the overall electrical delay through the circuit.

Web designers today have a great amount of control over how web pages are displayed CSS is a very powerful tool for styling the content contained between HTML tags The techniques go far beyond simply changing the fonts and colors used to display content Using CSS, you can make block-level elements display as if they were inline That was demonstrated with the list containing the thumbnail images in the markup for the JavaScript image gallery in 6 The list items, contained within <li> tags, would normally be displayed on separate lines By specifying a value of inline for the display property of each list item, the list items appear horizontally instead of vertically The reverse is also possible By declaring display:block for an element that is normally inline, you can put that element on its own line You can even use CSS to hide content completely.

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and where do those new items go What if the user edits an item such that the sort order would change Does that item s location change if the sort is removed Finally, what if you want to have different sorted views of the data at one time Sorting in place means only one sort can be applied at a time. To avoid all these issues, the Csla.SortedBindingList class implements a sorted view of any IList<T> collection. The IList<T> interface is a low-level interface defined by the .NET Framework. This interface is used by most collection types, including arrays. This means that SortedBindingList can be used to get a sorted view of arrays and many other types of collections including views of business collections based on BusinessListBase and ReadOnlyListBase. The word view doesn t completely convey what SortedBindingList will do. It could imply a snapshot, or read-only view of the original collection but that s inaccurate. Instead, the word view is used here in the same way a DataView provides a view of a DataTable: the view is live and updatable. Changes to the view immediately affect the original collection, and changes in the original collection are immediately reflected in the view. This means a UI developer can write code like this: CustomerList customers = CustomerList.GetList(); SortedBindingList<CustomerList.CustomerInfo> sortedList = new SortedBindingList<CustomerList.CustomerInfo>(customers); sortedList.ApplySort("Name", ListSortDirection.Ascending); A normal customer collection is retrieved, and then is passed to the constructor of a new SortedBindingList object. Then the ApplySort() method is used to apply a sort to the data based on the name property. The original collection is untouched, but sortedList now provides a sorted view of the collection.

Note The examples in this section are inspired by the tutorials for the HOL88 system, a symbolic theorem

The SortedBindingList class implements key collection and data binding interfaces: IList<T>, IBindingList, and IEnumerable<T>: public class SortedBindingList<T> : IList<T>, IBindingList, IEnumerable<T> { } Table 5-1 describes each interface. Table 5-1. Interfaces Implemented by SortedBindingList

prover implemented using an F#-like language that has been used for many purposes, including hardware verification. The carry/select adder and the BDD implementation follow those given by John Harrison in his HOL Light version of the same system. You can find out more about these and other systems, as well as delve into theorem proving, in Introduction to Logic and Automated Theorem Proving by John Harrison (Cambridge University Press, to appear in 2008) and also at http://www.expert-fsharp.com/ Topics/TheoremProving.

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