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| Neg e -> let e' = exp opt precNeg1 e let exprs, size = applyPrec opt prec precNeg1 [e'] e'.Size let exprs' = [sym opt "-"] @ exprs mkSequence opt prec precNeg2 exprs' | Add exprs -> let exprs' = [ for i,e in Seq.mapi (fun i x -> (i,x)) exprs do let first = (i=0) let e' = exp opt (if first then precAdd1 else precAdd2) e if first or e.IsNegative then yield! [e'] else yield! [sym opt "+"; e'] ] mkSequence opt prec precAdd1 exprs' | Sub (e1, exprs) -> let e1' = exp opt prec e1 let exprs' = [ for e in exprs do if e.IsNegative then let e' = exp opt precAdd2 e.Negate yield! [sym opt "+"; e'] else let e' = exp opt precAdd2 e yield! [sym opt "-"; e'] ] mkSequence opt prec precAdd1 (e1'::exprs') | Prod (e1, e2) -> let e1' = exp opt precProd1 e1 let e2' = exp opt precProd2 e2 let exprs' = if Expr.StarNeeded e1 e2 then [e1'; sym opt "*"; e2'] else [e1'; e2'] mkSequence opt prec precProd1 exprs' | Pow (e1, e2) -> let e1' = exp opt precPow e1 let e2' = exp { opt with IsSuper=true } precPow (Num e2) Power (e1', e2', e1'.Size.AddPower e2') | Sin e -> expFunc opt "sin" e | Cos e -> expFunc opt "cos" e | Exp expo -> let e' = sym opt "e" let expo' = exp { opt with IsSuper=true } precPow expo Power (e', expo', e'.Size.AddPower expo')

In 4, the data portal was implemented to support either Windows integrated (AD) or custom authentication. Either way, the result is that the current thread always has a valid principal object and associated identity object, allowing the authorization code from 3 to verify the user s roles as appropriate. When using custom authentication, the data portal requires that the custom principal object inherit from the Csla.Security.BusinessPrincipalBase class. A business application will implement its own principal and identity classes so it can authenticate the user and load the user s roles as appropriate for the application. The following shows a basic CustomPrincipal class (which makes use of a CustomIdentity class in the subsequent code): [Serializable()] public class CustomPrincipal : Csla.Security.BusinessPrincipalBase { private CustomPrincipal(IIdentity identity) : base(identity) { } public static bool Login(string username, string password) { CustomIdentity identity = CustomIdentity.GetIdentity(username, password); if (identity.IsAuthenticated)

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In this chapter, you ve seen different ways of adding markup to a document in the web browser. We began with some quick examples of the old-school techniques: document.write innerHTML Then you saw more in-depth examples using the DOM methods: createElement createTextNode appendChild insertBefore The key to using these methods is to see a web document as a tree of nodes. Whenever you use createElement or createTextNode, you are creating a node that floats around in JavaScript limbo. Using appendChild and insertBefore, you can take these DocumentFragment objects and insert them into the node tree of a document. You ve seen the image gallery example refined. Along the way, you ve seen the construction of a very handy function called insertAfter. You ll be able to use this function in many situations where you need to add markup to a document. You also got a quick introduction to Ajax and asynchronous requests, which you'll see more of in 12. The next chapter presents some more examples of adding markup to documents. You ll see how to create little nuggets of useful information that you can add to a document on the fly.

| Frac (e1, e2) -> let e1' = exp opt precStart e1 let e2' = exp opt precStart e2 Fraction (e1', e2', e1'.Size.Frac e2'.Size opt) let exp = exp opt precStart e { Expression=exp; RenderOptions=opt; } The conversion implemented in Listing 12-10 is relatively straightforward. It uses various local helper functions to break each expression into smaller visual elements, carefully keeping track of the bounding box calculation. Furthermore, there are a number of things to consider; for instance, precedence is enforced, and expressions are parenthesized as necessary. For example, consider how you convert a product: | Prod (e1, e2) -> let e1' = exp opt precProd1 e1 let e2' = exp opt precProd2 e2 let exprs' = if Expr.StarNeeded e1 e2 then [e1'; sym opt "*"; e2'] else [e1'; e2'] mkSequence opt prec precProd1 exprs' This code converts the two interior expressions and decides on a list of display symbols by first checking whether a multiplication symbol is required. The function mkSequence then calculates the size of this new list of expressions, applies precedence rules to determine whether parentheses are required, and produces a final visual element as a result. Other cases are handled similarly; for sums, you iterate through the elements exprs in the sum using sequence expression notation. If you find a negative term, you omit the plus sign (so 1+(-2) is rendered as 1-2). Differences are treated similarly, but here you change negative terms to positive, so 3-2-(-1) becomes 3-2+1. When converting products, you omit the multiplication operator if you can.

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