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Let s look at the simple things first. The original collection, as an ICollection, has a set of properties, such as Count and SyncRoot, that are simply exposed by SortedBindingList. For instance, here s the Count property: public int Count { get { return _list.Count; } } This technique is repeated for all the ICollection, IList, and IEnumerable properties. The notable exception to this is the indexer, which is quite a bit more complex and is discussed later. If the original collection implements IBindingList, it has a broader set of properties. It might be editable or not. It might allow adding of new items or not. All these capabilities are exposed through its IBindingList interface, and SortedBindingList merely assumes the same settings. For instance, here s the AllowEdit property:

(&&&) (|||) (~~~) (<=>) (===) (==>) (^^^)

public bool AllowEdit { get { if (_supportsBinding) return _bindingList.AllowEdit; else return false; } } Recall from the constructor that if the original collection doesn t implement IBindingList, then _supportsBinding will be false. In that case, AllowEdit returns false because in-place editing isn t valid unless the original collection implements IBindingList. This technique is repeated for all the IBindingList properties.

q = And(p,q) q = Or(p,q) = Not (p) q = Iff(p,q) q = (p <=> q) q = Implies(p,q) q = Not (p <=> q)

The IBindingList interface allows a sort to be applied to a collection, either ascending or descending, based on a single property. This is done through the ApplySort() method.

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This approach is different from simply creating content with the DOM. In this scenario, the content already exists in the markup. You use JavaScript and the DOM to duplicate content and present it in a different structure.

let var (nm:Var) = Var(nm) let fresh = let count = ref 0 fun nm -> incr count; (sprintf "_%s%d" nm !count : Var) Listing 12-13 uses a minimalistic encoding of propositional logic terms, where True, Or, Iff, Implies, and Forall are derived constructs, defined using their standard classical definitions in terms of the primitives Var, And, Not, Exists, and False This is adequate for our purposes since we aren t so interested in preserving the original structure of formulae, or if we did need to display a symbolic propositional formula, we are happy to display a form different to the original input Variables in formulae of type Prop are primitive propositions A primitive proposition is often used to model some real-world possibility For example, it is raining, it is cold, and it is snowing can be represented by Var("raining"), Var("cold"), and Var("snowing").

SortedBindingList implements two overloads of ApplySort(), making it possible to apply a sort based on the string name of the property as well as by a PropertyDescriptor as required by IBindingList: public void ApplySort(string propertyName, ListSortDirection direction) { _sortBy = null; if (!String.IsNullOrEmpty(propertyName)) { Type itemType = typeof(T); foreach (PropertyDescriptor prop in TypeDescriptor.GetProperties(itemType)) { if (prop.Name == propertyName) { _sortBy = prop; break; } } } ApplySort(_sortBy, direction); } public void ApplySort( PropertyDescriptor property, ListSortDirection direction) { _sortBy = property; _sortOrder = direction; DoSort(); } The first overload creates a PropertyDescriptor for the named property and calls the second overload. The second overload will also be called directly by data binding. It sets the _sortBy and

A Prop formula may be a tautology, that is, something that is always true regardless of the interpretation of these primitives A formula is satisfiable if there is at least one interpretation for which it is true A formula can also be an axiom; for example, if it s snowing, then it s cold can be represented as the assumption Implies(Var("snowing"), Var("cold")) In our example, variables will be used to represent a wire in a digital circuit that may be low or high When dealing directly with the abstract syntax for Prop, it can be convenient to define infix operators to help you build abstract syntax values Listing 12-13 shows the definition of seven operators (&&&, |||, ~~~, <=>, ===, ==>, and ^^^) that look a little like the notation we expect for propositional logic.

_sortOrder fields to indicate the sort parameters, and calls DoSort(). The reason these two instance fields are used to store the parameters is that these values are also exposed by public properties such as SortDirection: public ListSortDirection SortDirection { get { return _sortOrder; } } The DoSort() method actually does the sorting by assembling the key values into a private collection and then sorting those values. Associated with each key value is a reference to the corresponding item in the original collection.

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