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The integers are the positive and negative whole numbers and zero: . . . , 3, 2, 1, 0, 1, 2, 3, . . . . We denote the set of all integers by Z. The rational numbers are quotients of integers. Any number of the form p/q, with p, q Z and q = 0, is a rational number. We say that p/q and r/s represent the same rational number precisely when ps = qr. Of course you know that in displayed mathematics we write fractions in this way: 1 2 7 + = . 2 3 6 The real numbers are the set of all decimals, both terminating and nonterminating. This set is rather sophisticated, and bears a little discussion. A decimal number of the form x = 3.16792 is actually a rational number, for it represents x = 3.16792 = A decimal number of the form m = 4.27519191919 . . . , with a group of digits that repeats itself interminably, is also a rational number. To see this, notice that 100 m = 427.519191919 . . . and therefore we may subtract: 100m = 427.519191919 . . . m = 4.275191919 . . . Subtracting, we see that 99m = 423.244 or 423244 . 99000 So, as we asserted, m is a rational number or quotient of integers. The third kind of decimal number is one which has a non-terminating decimal expansion that does not keep repeating. An example is 3.14159265 . . . . This is the decimal expansion for the number that we ordinarily call . Such a number is irrational, that is, it cannot be expressed as the quotient of two integers. m= 316792 . 100000
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they don t match, it means that a task-switch occurred. Each time a task-switch happens, the name of the new thread is displayed and currentName is given the name of the new thread. This allows you to watch how often each thread has access to the CPU. After both threads stop, the number of iterations for each loop is displayed.
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