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The map() method is identical in that the callback signature must be modi ed to take a T and return a T:

15-2.4

if (attempt == 2 ) C System.err.println("CouldunotuconnectutouCUI~receiver. Abandoning attempt. " ) ; return ;

If the underlying population is normal, either the sign test or the t-test could be used to test H0: possible among all tests that 0. The t-test is known to have the smallest value of have signi cance level for the one-sided alternative and for tests with symmetric critical regions for the two-sided alternative, so it is superior to the sign test in the normal distribution case. When the population distribution is symmetric and nonnormal (but with nite mean ), the t-test will have a smaller (or a higher power) than the sign test, unless the distribution has very heavy tails compared with the normal. Thus, the sign test is usually considered a test procedure for the median rather than as a serious competitor for the t-test. The Wilcoxon signed-rank test discussed in the next section is preferable to the sign test and compares well with the t-test for symmetric distributions.

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Oddly, this prevents map() from being very useful, as the idea of map() is to process one type of information into another. If you are limited to converting type T to type T, you can no longer do very interesting mappings.

EXERCISES FOR SECTION 15-2

First, Vector has no sortOn() method. Second, this sort function, too, can operate on type T:

15-1. Ten samples were taken from a plating bath used in an electronics manufacturing process, and the bath pH was determined. The sample pH values are 7.91, 7.85, 6.82, 8.01, 7.46, 6.95, 7.05, 7.35, 7.25, 7.42. Manufacturing engineering believes that pH has a median value of 7.0. Do the sample data indicate that this statement is correct Use the sign test with 0.05 to investigate this hypothesis. Find the P-value for this test. 15-2. The titanium content in an aircraft-grade alloy is an important determinant of strength. A sample of 20 test coupons reveals the following titanium content (in percent): 8.32, 8.05, 8.93, 8.65, 8.25, 8.46, 8.52, 8.35, 8.36, 8.41, 8.42, 8.30, 8.71, 8.75, 8.60, 8.83, 8.50, 8.38, 8.29, 8.46 The median titanium content should be 8.5%. Use the sign test with 0.05 to investigate this hypothesis. Find the P-value for this test. 15-3. The impurity level (in ppm) is routinely measured in an intermediate chemical product. The following data were observed in a recent test: 2.4, 2.5, 1.7, 1.6, 1.9, 2.6, 1.3, 1.9, 2.0, 2.5, 2.6, 2.3, 2.0, 1.8, 1.3, 1.7, 2.0, 1.9, 2.3, 1.9, 2.4, 1.6 Can you claim that the median impurity level is less than 2.5 ppm State and test the appropriate hypothesis using the sign test with 0.05. What is the P-value for this test

Finally, every method that nondestructively modi es a Vector by returning a new one returns a non- xed-size Vector, even if the input Vector was xed-size. As you have seen in the examples, fast iteration for..in and for each..in loops works for Vectors just like it works for Arrays. Example 9-3 uses fast iteration and several of the methods of Vector to create a menu. EXAMPLE 9-3

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