/ \
1 2
-is [1;2;3]. And that is also the fringe of this tree:
+is `[1;2;3]`. And that is also the fringe of this tree:
.
/ \
same fringe. For now, one straightforward way to determine this would be:
enumerate the fringe of the first tree. That gives you a list. Enumerate the
fringe of the second tree. That also gives you a list. Then compare the two
-lists to see if they're equal. (You just programmed this above.)
+lists to see if they're equal.
-Write the fringe-enumeration function. It should work on the implementation of
-trees you designed in the previous step.
+Write the fringe-enumeration function. It should work on the
+implementation of trees you designed in the previous step.
-(See [[hints/Assignment 4 hint 3]] if you need some hints.)
+Then combine this with the list comparison function you wrote for question 2,
+to yield a same-fringe detector. (To use your list comparison function, you'll
+have to make sure you only use Church numerals as the labels of your leaves,
+though nothing enforces this self-discipline.)
</OL>
#Mutually-recursive functions#
-<OL start=4>
+<OL start=5>
<LI>(Challenging.) One way to define the function `even` is to have it hand off
part of the work to another function `odd`:
notes](/week3/#index4h2) as a model, construct a pair `Y1` and `Y2` that behave
in the way described.
-(See [[hints/Assignment 4 hint 4]] if you need some hints.)
+(See [[hints/Assignment 4 hint 3]] if you need some hints.)
</OL>