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In high-school math courses, you were probably taught that you can view complex numbers in two ways: as rectangular coordinates x + yi or as polar coordinates of a phase r and magnitude . In most computer systems, complex numbers are stored in the first format, although often the second format is more useful. Wouldn t it be nice if you could look at complex numbers through either lens You could do this by explicitly converting from one form to another when needed, but it would be better to have your programming language look after the transformations needed to do this for you. Active patterns let you do exactly that. First, here is a standard definition of complex numbers: [<Struct>] type Complex(r: float, i: float) = static member Polar(mag,phase) = Complex(mag * cos phase, mag * sin phase) member x.Magnitude = sqrt(r*r + i*i) member x.Phase = atan2 i r member x.RealPart = r member x.ImaginaryPart = i Here is a pattern that lets you view complex numbers as rectangular coordinates: let (|Rect|) (x:Complex) = (x.RealPart, x.ImaginaryPart) And here is an active pattern to help you view complex numbers in polar coordinates: let (|Polar|) (x:Complex) = (x.Magnitude, x.Phase) The key thing to note is that these definitions let you use Rect and Polar as tags in pattern matching. For example, you can now write the following to define addition and multiplication over complex numbers: let addViaRect a b = match a, b with | Rect (ar, ai), Rect (br, bi) -> Complex (ar+br, ai+bi) let mulViaRect a b = match a, b with | Rect (ar, ai), Rect (br, bi) -> Complex (ar*br - ai*bi, ai*br + bi*ar)



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As it happens, multiplication on complex numbers is easier to express using polar coordinates, implemented as follows: let mulViaPolar a b = match a, b with | Polar (m, p), Polar (n, q) -> ComplexPolar (m*n, p+q) Here is an example of using the (|Rect|) and (|Polar|) active patterns directly on some complex numbers via the pattern tags Rect and Polar You first make the complex number 3+4i: > let c = Complex (30, 40);; val c : complex > c;; val it : complex = 30r+40i > match c with | Rect (x, y) -> printfn "x = %g, y = %g" x y;; x = 3, y = 4 val it : unit = () match c with | Polar (x, y) -> printfn "x = %g, y = %g" x y;; x = 50, y = 0.

In addition to using the Sounds app, you can use the Contacts app to set custom ring tones or alerts for people. 1. Start the Contacts icon and type a few letters to find the contact you wish to edit, e.g., Ma Tr to find Martin Trautschold. Click the Menu key and select Edit.

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Click an app to view the details, and then click the Update button at the bottom of the screen. The process is very similar to downloading an app. In Android 2.1 and earlier, you must do this individually for each app, but in Android 2.2 you can update everything at once by clicking Update all. For apps that you ll unhesitatingly update, you can also specify that you ll allow automatic updates on that app s About page in the Android Market. Checking that box means available updates will automatically install as soon as they re available. Even if you choose automatic updates, you'll have to manually install app upgrades that change an app's permissions. CAUTION: Read the comments before updating an app or allowing automatic updates. Sometimes the update will break something or not work with particular phone models.

927295 val it : unit = () > addViaRect c c;; val it : complex = 60r+80i > mulViaRect c c;; val it : complex = -70r+240i > mulViaPolar c c;; val it : complex = -70r+240i As you may expect, you get the same results if you multiply via rectangular or polar coordinates However, the execution paths are quite different Let s look closely at the definition of mulViaRect The important lines are in bold here: let mulViaRect a b = match a, b with | Rect (ar, ai), Rect (br, bi) -> Complex (ar*br - ai*bi, ai*br + bi*ar) When F# needs to match the values a and b against the patterns Rect (ar, ai) and Rect (br, bi), it doesn t look at the contents of a and b directly.

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