By William R. Fuller (auth.)

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**Extra info for FORTRAN Programming: A Supplement for Calculus Courses**

**Example text**

For example F(ABSC)=ABSC**2+5. could have been used since the variable in the definition is merely a dummy, telling the compiler how the value of the function is to be constructed when called for. This, of course, is not different from the usual mathematical meaning of such symbols. The value of the statement function F is employed on line 26 as F(X) and on line 35 as F(A) and F(B). The statement function F is also composed with the supplied fupction ALOG in both these instances. Since F only occurs in Figure 1-5 composed with ALOG, it could have been defined this way.

In Figure 1-5, they follow the order in which their need was discerned by the programmer. CONTINUATION: By punching some non-zero character in column 6, the programmer signals the compiler of a FORTRAN statement which is too long for one card. An example is found on lines 16 and 17 of Figure 1-5. FORTRAN STATEMENTS: The FORTRAN statements which comprise the program are punched in columns 7-72. Again, see Figure 1-5. On most of the lines, once a statement is begun in column 7, every column up to the last one used contains some symbol.

Of FORTRAN. These are necessary only in the actual source programs submitted to the computer. In Figure 5-5 we present a flowchart of Figure 1-5, modified so that the class of functions to which it is applicable is wider than those of the form In(f(x)). Naturally, one does not usually start with a its flowchart. ~rograrn and derive Hence, we next consider the problem of constructing a flowchart directly from the statement of a problem and then write a program from the flowchart. For this purpose let us digress a bit from calculus and find all of the "perfect" numbers less than or equal to one thousand.