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You should also be familiar with this equation from the study of ordinary differential equations It has solution R(r ) = cn r n + c n r n The total solution, by assumption is the product of both solutions, that is, u (r , ) = R(r ) ( ) So we have u (r , ) = (cn r n + c n r n )(an cos n + bn sin n ) The condition that u (r , ) is bounded as r 0 imposes a requirement that the constant c n = 0 since c n as r 0 rn Therefore, we take u (r , ) = (cn r n )(an cos n + bn sin n ) We can just absorb the constant cn into the other constants, and still designate them by the same letters Then u (r , ) = r n (an cos n + bn sin n )



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FIGURE 30-1 Chemical structures of the three generations of retinoids Addition of aromatic rings has made third-generation retinoids more stable and more speci c for certain receptors

although it s somewhat more efficient than using the commas. The syntax for the range operator is:

It has higher precedence than all the binary operators except for the comma operator. This means that expressions like:

(210)

work, but the following gives you a syntax error:

PS (2) > 1+3..4+6 Cannot convert "System.Object[]" to "System.Int32". At line:1 char:3 + 1+3 <<<< ..4+6

AP-1





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Formally, what this means is that for any number > 0 we can nd a > 0 such that f ( z ) a < whenever 0 < z a < For the limit to exist, it must be independent of the direction in which we approach z = a Note that a limit only exists if the limit is independent of the way that we approach the point in question, a point which is illustrated in Example 214 Limits in the theory of complex variables satisfy the same properties that limits do in the real case Speci cally, let us de ne lim f ( z ) = A

It s an error because the expression is being parsed like:

This is because the range operator has higher precedence than the addition operator. In a range operator expression, the left and right operands represent bounds; however, either the left or the right can be the upper bound. If the left operand is greater that the right operand, a descending sequence is generated:

The boundaries can also be negative:

(211) (212) (213)

PS (4) > -5..-1 -5 -4 -3 -2 -1

RAR AP-1

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Finally, the upper and lower bounds must be integer values with the usual type conversions applied so a string that looks like a number will automatically be converted into a number and a floating point value will automatically be converted to an integer using the banker s rounding algorithm described in chapter 4:

lim { f ( z ) g( z )} = lim f ( z )

PS (5) > "1.1" .. 2.6 1 2 3

The range operator is most commonly used in the foreach loop, described in the next chapter, and in array slices, which are covered in the next section. 5.4.3 Array indexing Most people don t think of indexing into an array as involving operators or that [ ] is an operator, but in fact, that s exactly what it is. It has a left operand and a right operand (the right operand is inside the square brackets). The syntax for an array indexing expression is

(214)

<valueExpression> [ <valueExpression> ]

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There are a couple of things to note here. First, this is one of the few areas where you can t directly use a pipeline. That s because square brackets don t (and can t) delimit a pipeline. Square brackets are used in pipeline arguments as wildcard patterns, as shown in the following command:

This pipeline returns all the text files in the current directory that start with a, b, or c, sorted by length. Now, if the square bracket ended the pipeline, you d have to type this instead:

Property in Eq (214) holds as long as B 0 Limits can be calculated in terms of real and imaginary parts Let f = u + iv, z = x + iy, and z0 = x 0 + iy0 , w = u0 + iv0 Then lim f ( z ) = w0

So, if you do want to use a pipeline as an index expression, you have to use the subexpression notation. The second thing to note is that spaces are not allowed between the last character of the expression being indexed and the opening square bracket. This is necessary to distinguish array expressions on the command line from wildcard patterns. Here s an example to illustrate why this is a problem. First assign an array of three elements to $a:

PS (14) > $a=1,2,3

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