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cs61a_fa09_f_sol - CS 61A 1 > > > > > > > Fall 2009 Final...

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CS 61A Fall, 2009 Final exam solutions 1. List mutation vs. variable binding > (define x '(1)) > (define y '(2)) > (define z '(3)) > (set! y z) > (set! x y) > (set! z '(4)) > x SET! doesn't mutate any pairs; it just changes the binding of a variable. So, the first SET! changes Y to (3); the next changes X to (3); and the third changes Z to (4). This last one has no effect on X and Y; they remember their /value/, not whatever expression gave rise to the value. Answer: (3) > (define mylist (list 2 4 6 8)) > (define (magic! ls) (set-car! (cdr ls) 100) (set! ls (cons 1 ls)) (set-car! (cdr ls) 4)) > (magic! mylist) okay > mylist This time we /do/ mutate pairs. When we call MAGIC!, the variable LS is initially bound to the value of MYLIST, namely (2 4 6 8). The first SET-CAR! changes the car of (4 6 8) (which is (CDR LS)) to 100, so LS is now (2 100 6 8) and so is MYLIST, which is bound to the same pair. The SET! gives LS the value (1 2 100 6 8), /without/ changing MYSLIST. (CDR LS) is (2 100 6 8), so SET-CAR!ing that makes LS (1 4 100 6 8). But that first element isn't part of MYLIST. So we get Answer: (4 100 6 8) Scoring: 2 points each, all or nothing. 2. Dynamic vs. lexical scope > (define y 6) > (define z 3) > (define (foo x) (set! y (+ x y z)) y) > (define (bar z) (foo 10)) > (bar (foo 7))
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let's start by drawing it: The bindings Y=6 and Z=3 are added to the global frame G. The third DEFINE has an implicit lambda, which makes the procedure P1: params (x), body (set! . ..) y, env G and adds the binding FOO=P1 to G. The fourth DEFINE similarly makes P2: params (z), body (foo 10), env G and adds the binding BAR=P2 to G. So far, everything has happened in the global environment, because we haven't called any procedures. Now we have to start being careful about scope. To evaluate (bar (foo y)) we first evaluate the subexpressions (with current environment G). The value of BAR is P2. (FOO 7) is a procedure call, which we evaluate in the same way: FOO (in G) is P1; 7 is self-evaluating. Now we call P1 with argument 7. To do that, we make a frame in which the formal parameter [X] is bound to the actual argument value [7]. Which frame does it extend? In lexical scope, it extends the environment in which it was created, namely G. In dynamic scope, it extends the current environment, which is also G. So, for this procedure call it doesn't matter which rule we're following. E1: X=7, extends G Now, with E1 as current environment, we evaluate the body of P1, which has two expressions. The first is (SET! Y (+ X Y Z)). We start by evaluating the procedure call (+ X Y Z). We find these bindings: + = addition primitive, in G X = 7, in E1 Y = 6, in G Z = 3, in G So the result of the addition primitive is 7+6+3 = 16. Now we do the SET!, which modifies the binding of Y, in G, to 16. G:
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cs61a_fa09_f_sol - CS 61A 1 > > > > > > > Fall 2009 Final...

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