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at line 4. An eighth element is added at line 6. The outputs from lines 5 and 7 confirm that the TreeSet is maintaining its elements in their natural (alphabetical) order. Lines 8 13 illustrate some of the specialized methods implemented by the TreeSet class. (See Figure 4.6 on page 80.) The headSet() method returns the sorted subset of all elements that precede its argument. The subSet() method returns the sorted subset of elements that begin with its first argument and precede its second argument. The tailSet() method returns the sorted subset of all elements that do not precede its argument. Note that these three methods adhere to the Java s left-continuous policy that whenever a linear segment is to be specified by two bounding points a and b, the segment will include the lower element a and exclude the upper element b. For example, the subset [KE, NG, PH, PK] returned by the call engl.subSet("KE", "US") at line 9 includes the lower element KE and excludes the upper element US.

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Example 9.12. Model the rst-order low-pass lter of Fig. 9-8(a) by SPICE methods where the op amp is characterized by the parameters of subcircuit OPAMP. Let R1 1 k ; R 10 k ; and C 0:1 F to give a corner frequency fc 1=2 1=2 RC 159:1 Hz. Show that the gain magnitude characteristic of Fig. 9-8(b) results. The netlist code that follows describes the circuit where a frequency sweep from 10 Hz to 10 kHz is speci ed to give a reasonable band on either side of the corner frequency fc :

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The recursion unwinds providing the answer for the factorial of the larger number In a functional language, all computation proceeds by means of evaluating functions Assignment of values to variables in order to maintain state is not permitted, so we cannot use a variable like n to keep track of our progress in a loop Looping must be accomplished by recursion Here is a Scheme function to compute the factorial: (define factorial (lambda (n) (if (<= n 1) 1 (* n (factorial(- n 1))) ))) Here we also see the conditional execution function if The if function in Scheme is followed by three expressions The first is evaluated for its truth If the first expression following if is true, the second expression is evaluated and returned (in this case, if n <= 1, return 1).

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The intrinsic difference between the HashSet and TreeSet classes is their backing data structure. The HashSet class uses a hash table (outlined in 8), which uses each element s hashCode() to compute its location in the set. The TreeSet class uses a balanced binary search tree (outlined in 12) to store its elements. The advantages and disadvantages of these two data structures are summarized in Table 4.2. These relative advantages and disadvantages make the choice easy: If you want to preserve the natural order of the elements in your set, use the TreeSet class; otherwise, use the HashSet

Ex9_12.CIR vs 1 0 AC 1V R1 1 2 1kohm R 2 3 10kohm C 2 3 0.1uF XA 2 0 3 0 OPAMP .SUBCKT OPAMP 1 2 * Model Inv NInv Rd 1 2 500kohm E 5 4 (1,2) -le5 Ro 5 3 100ohm .ENDS OPAMP .AC DEC 200 10Hz 10kHz .PROBE .END

(b) Ideally, the input signal could be increased until iP swings 8 mA; thus, 2 8 max 0:208% 13:31% 1

CHAP. 4]

If the first expression is false, the third expression is evaluated and returned (in this case, if n > 1, return the product of n and the factorial of n 1) We can elaborate on our simple summation function and illustrate some more ideas Here is a version of sum that takes a list as an argument This way, our sum function can compute the sum of any number of integers: (define listSum (lambda (n) (cond ((null n) 0) ( (null (cdr n)) (car n) ) (else (+ (car n) (listSum (cdr n)))) ))) The cond (condition) operator is like multiple if and else-if statements in C or Java Following the function cond is a list of condition/action pairs Cond tests the first condition and, if it s true, cond executes the associated action If the first condition is false, cond checks the second condition.

The triode ampli er of Fig. 4-30 utilizes cathode bias to eliminate the need for a grid power supply. The very large resistance RG provides a path to ground for stray charge collected by the grid; this current is so small, however, that the voltage drop across RG is negligible. It follows that the grid is maintained at a negative bias, so vG RK iP 1

class. In practice, the slower access time of the TreeSet class is usually not noticeable, unless the set is really large. For example, if n < 1000, there s really no disadvantage in using the TreeSet class. THE LinkedHashSet CLASS The LinkedHashSet class is the same as the HashSet class, except that it maintains a doubly linked list of the elements in the order in which they are inserted. This overcomes the random ordering of the HashSet class. The only disadvantage is slightly slower insertion and deletion times, which in most cases would be unnoticeable. EXAMPLE 4.9 Testing the LinkedHashSet Class

Fig. 4-30

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