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At some time in the future, the major software vendors who have enjoyed business success with quick-release software products will implode This situation is somehow reminiscent of the children s story that ends with an observant child remarking, the king has no clothes! Entrepreneurs who fully understand and embrace the lessons learned from the quick-release development technology model will have a real chance to offer cost-effective software with signi cantly better quality (fewer patches and xpacks) to a market hungry for good-quality software If they succeed, then the software testing profession will really take wings Quality software requires more testing than just the stop the bleeding approach these quick-release proponents seem to take Testing will become an integral part of the entire software development and deployment model from day one We expect that the demand for experienced software testing professionals under these circumstances will double or triple worldwide..

Finally Yourdon [1989] recommends avoiding processes and stores that are sinks and sources and labeling all ows and processes 1232 N-Squared (N2) Charts Systems engineers [Laws, 1990b] created N2 charts in the 1960s to depict the data or items that are the inputs and outputs of the functions in the functional architecture The N2 elements provide the same description of a hierarchical decomposition of the system s functions as does IDEF0 and data ow diagrams The N functions that are a partition of some higher level function are displayed along a diagonal of the diagram with N rows and N columns (see Figure 1210) Each function is shown in a rectangle with a numerical box across the top.

[ebp+0Ch] fs:[0] fs:[0],esp [ebp+14h] [ebp+10h] [ebp+0Ch] [ebp+8] ptr [ebp+18h]

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In the off-diagonal elements are roundtangles (rectangles with rounded corners) that contain the names of the items being sent from the box in the associated row to the box in the associated column The charts (sometimes called interface diagrams) are called N2 because the chart contains N2 boxes to show the ow of items within (or internal to) the N functions Every item that exits the rst function and enters the second function is in the box to the right of the rst function and above the second function Items exiting the second function and entering the rst function are shown to the left of the second function and below the rst function In general, items owing from the ith function to the jth function are in the ith row and jth column.

Figure 11-3

Additional boxes along the top and down the right are added as an option to show the ow of external items into and out of the set of N functions, respectively The N2 charts provide the same information as IDEF0 and data ow diagrams with the exception of stores in data ow diagrams and control items in IDEF0 Ancestor diagrams are used to show the items being exchanged between the system and its external systems Branches and joins are not used; rather, items are de ned at the lowest level of decomposition relevant to a particular diagram and are then repeated as often as necessary See, for example, the item sensed malfunctions in Figure 1210 As can be seen in the N2 chart in Figure 1210, the most obvious value of this technique is the information concerning where there is no interaction between functions.

There exist many iterative and noniterative position estimation algorithms. The choice of algorithm depends somewhat on the computation budget per tag and the desired accuracy of the position result. The accuracy of the position calculation in turn depends on the number and quality of the TOA estimates which can be included in the calculation for a given tag. This section will focus on lower-complexity, noniterative position techniques. The choice is the result of the requirement to locate and track many hundreds or thousands of devices with moderate position accuracy. Non-iterative techniques include direct calculation [4, 41] and the least-square techniques [7, 9]. The noniterative algorithms are simple and easy to implement. The device position may be determined as follows. The distance between xed node i and the mobile tag is given by q (x xi )2 (y yi )2 (z zi )2 c(ti t0 ) i 1, 2, 3, 4, (17:1)

Systems engineers have used the N2 chart to allocate functions to components such that there is minimal interaction among the components; the order of the functions is modi ed so that the interactions among the functions are all grouped close to the diagonal..

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