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If you have an idea and a business model to base it on, going the open source route can result in a huge time savings in getting your product to market. In fact, your project may become one that can save a great deal of development revenue and permit you to get the product to market faster than your competition. This is especially true if you need to modify open source software you have already done your homework and can show the cost benefits of using the open source software. Unfortunately, many managers have been conditioned by the commercial proprietary software world to reject the notion of basing a product on open source software to generate a revenue case. So how do you change their minds Use the TiVo story as ammunition. Present to your boss the knowledge you gained from the TiVo story and the rest of this chapter to dispel the myths concerning GPL and reliability of open source software. Be careful, though. If you are like most open source mavens, your enthusiasm can often be interpreted as a threat to the senior technical staff. Make a list of the technical stakeholders who adhere to the commercial proprietary viewpoint. Engage these individuals in conversation about open source software and answer their questions. Most of all, be patient. These folks aren t as thick as you may think and will eventually come to share your enthusiasm. Once you ve got the senior technical staff educated and bought into the open source mind-set, reengage your management with a revised proposal. Be sure to take along a member of the senior technical staff as a shield (and a voice of reason). Winning in this case is turning the tide of commercial proprietary domination.
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Dec 25, 2018 · Overview. CnetSDK .NET Barcode Scanner/Reader Library allows C# & VB developers to scan, read, decode, and recognize 2D & 1D ...
Listing 12-3 shows the definition of the abstract syntax representation of expressions using a single Expr type. Expressions contain numbers, variables, negation, sums, differences, products, fractions, exponents, basic trigonometric functions (sin x, cos x), and ex. Let s look at this abstract syntax design more closely. In 9, you saw that choosing an abstract syntax often involves design choices, and that these choices often relate to the roles the abstract syntax representation should serve. In this case, you use the abstract syntax to compute symbolic derivatives and simplifications (using techniques similar to those earlier in this chapter) and also to graphically visualize the resulting expressions in a way that is pleasant for the human user. For this reason, you don t use an entirely minimalistic abstract syntax (for example, by replacing quotients with an inverse node), because it s helpful to maintain some additional structure in the input. Here, you represent sums and differences not as binary terms (as you do for products and quotients) but instead as a list of expression terms. The Sub term also carries the minuend, the term that is to be reduced, separately. As a result, you have to apply different strategies when simplifying them. Listing 12-3. Expr.fs: The Core Expression Type for the Visual Symbolic Differentiation Application namespace Symbolic.Expressions type Expr = | Num of | Var of | Neg of | Add of | Sub of | Prod of | Frac of | Pow of | Sin of | Cos of | Exp of decimal string Expr Expr list Expr * Expr list Expr * Expr Expr * Expr Expr * decimal Expr Expr Expr
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let trueNode = Node("",trueIdx,trueIdx) let falseNode = Node("",falseIdx,falseIdx) // Map indexes to nodes. Negative indexes go to their negation. The special // indexes -1 and 1 go to special true/false nodes. let idxToNode(idx) = if idx = trueIdx then trueNode elif idx = falseIdx then falseNode elif idx > 0 then nodeTab.[idx] else let (Node(v,l,r)) = nodeTab.[-idx] Node(v,-l,-r) // Map nodes to indexes. Add an entry to the table if needed. let nodeToUniqueIdx(node) = if uniqueTab.ContainsKey(node) then uniqueTab.[node] else let idx = nextIdx uniqueTab.[node] <- idx nodeTab.[idx] <- node nextIdx <- nextIdx + 1 idx // Get the canonical index for a node. Preserve the invariant that the // left-hand node of a conditional is always a positive node let mkNode(v:Var,l:BddIndex,r:BddIndex) = if l = r then l elif l >= 0 then nodeToUniqueIdx(Node(v,l,r) ) else -nodeToUniqueIdx(Node(v,-l,-r)) // Construct the BDD for a conjunction "m1 AND m2" let rec mkAnd(m1,m2) = if m1 = falseIdx or m2 = falseIdx then falseIdx elif m1 = trueIdx then m2 elif m2 = trueIdx then m1 else let Node(x,l1,r1) = idxToNode(m1) let Node(y,l2,r2) = idxToNode(m2) let v,(la,lb),(ra,rb) = match order x y with | c when c = 0 -> x,(l1,l2),(r1,r2) | c when c < 0 -> x,(l1,m2),(r1,m2) | c -> y,(m1,l2),(m1,r2) mkNode(v,mkAnd(la,lb), mkAnd(ra,rb)) // Memoize this function let mkAnd = memoize mkAnd
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static member StarNeeded e1 e2 = match e1, e2 with | Num _, Neg _ | _, Num _ -> true | _ -> false member self.IsNumber = match self with | Num _ -> true | _ -> false member self.NumOf = match self with | Num num -> num | _ -> failwith "NumOf: Not a Num" member self.IsNegative = match self with | Num num | Prod (Num num, _) -> num < 0M | Neg e -> true | _ -> false member self.Negate = match self with | Num num -> Num (-num) | Neg e -> e | exp -> Neg exp
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