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Return the length of the argument, or #f
if circ is a
circular list. The length of a proper list is a non–negative integer
n such that cdr
applied n times to the list
produces the empty list.
Return a list consisting of the elements of ell followed by the elements of the other list arguments; it is allowed to alter cons cells in the argument lists to construct the result list. The last argument is never altered; the result list shares structure with this parameter.
(append! '(x) '(y)) ⇒ (x y) (append! '(a) '(b c d)) ⇒ (a b c d) (append! '(a (b)) '((c))) ⇒ (a (b) (c)) (append! '(a b) '(c . d)) ⇒ (a b c . d) (append! '() 'a) ⇒ a (append! '(x y)) ⇒ (x y) (append!) ⇒ ()
Notice that append
is implemented by (rnrs base (6))
.
(vicare-scheme)Pairs and lists.
These functions append the elements of their argument together; that is,
concatenate
returns:
(apply append list-of-lists)
concatenate!
is allowed to alter the arguments to build the
result. As with append
and append!
, the last element of
the input list may be any value at all.
Return a newly allocated list consisting of the elements of list in reverse order; it is allowed to alter the argument’s cons cells to produce the reversed list.
(reverse! '(a b c)) ⇒ (c b a) (reverse! '(a (b c) d (e (f)))) ⇒ ((e (f)) d (b c) a)
Notice that reverse
is implemented by (rnrs base (6))
.
(vicare-scheme)Pairs and lists.
append-reverse
returns:
(append (reverse rev-head) tail)
It is provided because it is a common operation; a common list–processing style calls for this exact operation to transfer values accumulated in reverse order onto the front of another list, and because the implementation is significantly more efficient than the simple composition it replaces.
But note that this pattern of iterative computation followed by a
reverse
can frequently be rewritten as a recursion, dispensing with thereverse
andappend-reverse
steps, and shifting temporary, intermediate storage from the heap to the stack, which is typically a win for reasons of cache locality and eager storage reclamation.
append-reverse!
is allowed to alter rev-head’s cons cells
to construct the result.
The function zip
is defined as:
(lambda ells (apply map list ells))
while zip*
is defined as:
(lambda ells (apply map* list ells))
If zip*
is passed n lists, it returns a list as long as the
shortest of these lists, each element of which is an n–element
list comprised of the corresponding elements from the parameter lists.
(zip* '(one two three) '(1 2 3) '(odd even odd even odd even odd even)) ⇒ ((one 1 odd) (two 2 even) (three 3 odd)) (zip* '(1 2 3)) ⇒ ((1) (2) (3))
When applying zip*
, at least one of the argument lists must be
finite:
(zip* '(3 1 4 1) (circular-list #f #t)) ⇒ ((3 #f) (1 #t) (4 #f) (1 #t))
unzip1
takes a list of lists, where every list must contain at
least one element, and returns a list containing the initial element of
each such list. That is, it returns (map car lists)
.
unzip2
takes a list of lists, where every list must contain at
least two elements, and returns two values: a list of the first
elements, and a list of the second elements.
unzip3
does the same for the first three elements of the lists,
and so forth.
(unzip2 '((1 one) (2 two) (3 three))) ⇒ (1 2 3) (one two three)
pred is a procedure taking as many arguments as there are lists and returning a single value. It is applied element–wise to the elements of the lists, and a count is tallied of the number of elements that produce a true value. This count is returned.
count
is “iterative” in that it is guaranteed to apply
pred to the list elements in a left–to–right order. The
counting stops when the shortest list expires.
(count even? '(3 1 4 1 5 9 2 5 6)) ⇒ 3 (count < '(1 2 4 8) '(2 4 6 8 10 12 14 16)) ⇒ 3
At least one of the argument lists must be finite:
(count < '(3 1 4 1) (circular-list 1 10)) ⇒ 2
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