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We have not previously mentioned the close callback, but its use should be fairly obvious Because we specified that we want our callback hooks active for only 60 seconds when they expire, we get a callback telling us that This event could then be used to do everything from shutting down the program to writing to a log to simply reregistering itself

for (int r = 1; r <= rows; ++r) { // write a row }

For your J2EE catalog to be reusable within your organization, you will create the OASIS XML catalog shown in Example 155 and contribute it to the WTP XML catalog Before you create your J2EE OASIS XML catalog, you need to download the rest of the J2EE schemas and DTDs The J2EE 14 schemas are listed at

.

http://javasuncom/xml/ns/j2ee/

This section was a brief introduction to the ideas and concepts behind callbacks and observers We used those ideas and implement callbacks for a simple service, and you saw how each of them responded over time and what their response properties looked like If you would like to know more about the observer design pattern, and design patterns in general, I recommend that you read Russ Olsen s great book on design patterns, Design Patterns in Ruby (Addison-Wesley Professional, 2007) It

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One version counts from 0 and uses != as its comparison; the other counts from 1 and uses <= as its comparison The number of iterations is the same in each case Is there any reason to prefer one form over the other One reason to count from 0 is that doing so encourages us to use asymmetric ranges to express intervals For example, it is natural to use the range [0, rows) to describe the first for statement, as it is to use the range [1, rows] to describe the second one Asymmetric ranges are usually easier to use than symmetric ones because of an important property: A range of the form [m, n) has n - m elements, and a range of the form [m, n] has n - m + 1 elements So, for example, the number of elements in [0, rows) is obvious (ie, rows - 0, or rows) but the number in [1, rows] is less so This behavioral difference between asymmetric and symmetric ranges is particularly evident in the case of empty ranges: If we use asymmetric ranges, we can express an empty range as [n, n), in contrast to [n, n-1] for symmetric ranges The possibility that the end of a range could ever be less than the beginning can cause no end of trouble in designing programs Another reason to count from 0 is that doing so makes loop invariants easier to express In our example, counting from 0 makes the invariant straightforward: We have written r rows of output so far What would be the invariant if we counted from 1 One would be tempted to say that the invariant is that we are about to write the rth row, but that statement does not qualify as an invariant The reason is that the last time the while tests its condition, r is equal to rows + 1, and we intend to write only rows rows Therefore, we are not about to write the rth row, so the invariant is not true! Our invariant could be that we have written r - 1 rows so far However, if that's our invariant, why not simplify it by starting r at 0 Another reason to count from 0 is that we have the option of using != as our comparison instead of <= This distinction may seem trivial, but it affects what we know about the state of the program when a loop finishes For example, if the condition is r != rows, then when the loop finishes, we know that r == rows Because the invariant says that we have written r rows of output, we know that we have written exactly rows rows all told On the other hand, if the condition is r <= rows, then all we can prove is that we have written at least rows rows of output For all we know, we might have written more If we count from 0, then we can use r != rows as a condition when we want to ensure that there are exactly rows iterations, or we can use r < rows if we care only that the number of iterations is rows or more If we count from 1,.

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