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A good deal of code in software systems accumulates information The refactorings in this section target the improvement of code that accumulates information within an object or across several objects A Collecting Parameter [Beck, SBPP is an object that visits methods in order to accumulate information from them The visited methods may reside within one object or many objects Each visited method provides the Collecting Parameter with information When all relevant methods have been visited, the accumulated information can be obtained from the Collecting Parameter Move Accumulation to Collecting Parameter (313) is often used in conjunction with the refactoringCompose Method (123) The combination of these refactorings applies best when you have a long method that has many lines of code for accumulating information To break the method into smaller parts, each of which handles a piece of the accumulation, you extract methods that accept and write to a Collecting Parameter The Collecting Parameter pattern resembles a Visitor [DP] in its ability to accumulate information from several objects It differs from a Visitor in how it does the accumulation Whereas visited objects pass themselves to a Visitor instance, objects that are visited by a Collecting Parameter simply call methods on the Collecting Parameter to provide it with information If you have a lot of diverse information to accumulate from heterogeneous objects (ie, objects with different interfaces), a Visitor will likely provide a cleaner design than a Collecting Parameter That said, I frequently encounter code that could benefit from Move Accumulation to Collecting Parameter (313), while I infrequently encounter code that needs Move Accumulation to Visitor (320) Unlike a Collecting Parameter, a Visitor is only useful for accumulating information from many objects, not one It is also more applicable when you're accumulating information from heterogeneous objects, not homogeneous ones (ie, objects that share the same interface) Because a Visitor is harder to implement than a Collecting Parameter, it's better to consider a Collecting Parameter solution before considering a Visitor one While the Visitor pattern is useful for certain types of accumulation, it is by no means limited to accumulation in what it can do For example, a Visitor can visit an object structure and add objects to that structure during its journey I use Visitors infrequently even for information accumulation, so I did not write about other refactorings to Visitor; they too are rare.

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The effect of the parameter C on the symmetry of E s illustrated in Fig. 5.16. Again, the investment made earlier, in structuring the problem in simple units, means that all that needs to be done in order to specify all of the quantities in the differential equation (5.23) exactly, is to evaluate the integrals Ij with the new form for r". Consider I1 in the usual plane polar coordinates, i.e. IMPURITIES. Control ean 128 barcode data on java ucc ean 128 . GTIN - 8 printer in java generate, create ean-8 .Related: VB.NET EAN-8 Generating , PDF417 Generating Java , Generate UPC-E C#

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Suppose we have already selected an importance function and one of the splitting implementations discussed in the previous section For a given total computation budget, we would like to nd the number and the locations of the thresholds, or equivalently the numbers n, p0 , , pn , that minimize the variance of the estimator We are also interested in convergence results for the variance and the work-normalized variance, under various asymptotic regimes, such as when N while n and p0 , , pn are xed, or when 0 and n Here we study these questions and provide partial answers under a very simpli ed (but tractable) model, for the xed-effort and xed-splitting strategies The main focus is on the asymptotic behavior when N Our simpli ed setting is a coin- ipping model uniquely characterized by the initial probability p0 = P(A0 ) (ie, the occurrence of the event A0 depends only on the outcome of a {0, 1} Bernoulli trial with parameter p0 ), and by the transition probabilities pk = P(Ak | Ak 1 ) (ie, the occurrence of Ak , conditional on Ak 1 , depends only on the outcome of a {0, 1} Bernoulli trial with parameter pk ), for k = 1 , n This model is equivalent to assuming that there is only a single entrance state at each level For the work-normalized analysis, we need to make some assumptions on how much work it takes, on average, to run a trajectory from a given level k 1 until it reaches either the next level or the set A = \ B (ie, the stopping time T without reaching B) If there is a natural drift toward A, it appears reasonable to assume that the chains will reach A in O(1) expected time, independently of n, if A and B (and therefore ) are xed If we use truncation and/or Russian roulette, we still have O(1) expected time Then the total expected work for all stages is proportional to n E[Nk ] This is the assumption we will make k=0 everywhere in this section, unless stated otherwise If E[Nk ] = N for all k, then this sum is N (n + 1) For simplicity, we will further assume that the constant of proportionality (in the O(1) expected time mentioned above) is 1.

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