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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 your purposes because you aren t so interested in preserving the original structure of formulae; if you do need to display a symbolic propositional formula, you re happy to display a form different than 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").



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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 s 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 this example, variables are used to represent a wire in a digital circuit that may be low or high When you re 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 you expect for propositional logic.

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You also define the function var for building primitive propositions and fresh for generating fresh variables The types of these functions are as follows: val var : Var -> Prop val fresh : (string -> Var).

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Sometimes, your messages can really start to add up on your BlackBerry, and it can get quite overwhelming. Fortunately, it is easy to set up filters to show you only the messages you want to see at a particular moment. TIP: The shortcuts to filter your messages inbox are the following: Alt + S = Show only SMS text messages Alt + L = Show only MMS multimedia messages Alt + I = Show only incoming messages and phone calls Alt + O = Show only outgoing messages and phone calls Alt + P = Show only phone calls Alt + V = Show only voice mail messages Press the Escape key to un-filter and see your entire inbox again. Just like on your computer, using e-mail folders can help you be more organized and productive. Also, if you have saved many messages and are not sure which are e-mail inbox messages and which are SMS inbox messages, using the folder commands can help.

NOTE The operators in Listing 12-13 aren t overloaded and indeed outscope the default overloaded bitwise operations on integers discussed in 3. However, that doesn t matter for the purposes of this chapter. If necessary, you can use alternative operator names.

Save your changes and re-start Desktop Manager. The icon should re-appear. If it does not, then re-start your computer and try again.

Before tackling the problem of representing hardware using propositional logic, let s look at some naive approaches for working with propositional logic formulae. Listing 12-14 shows routines that evaluate formulae given an assignment of variables and that generate the rows of a truth table for a Prop formula.

It is probably best to use the Windows search feature or Google Desktop to find this file, but you may find it in one of these places: Vista: C:\ProgramData\Research In Motion\BlackBerry Windows XP: C:\Documents and Settings\All Users\Application Data\Research in Motion\BlackBerry

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