Don't make the assumption that if `(PRED previous_element element)'
is false, `(PRED element previous_element)' must be true.
Suppose we want to split `(1 2 3 5 7)' into two lists such that
the first list contains the initial consecutive integers `(1 2 3)'
and the second contains the remaining elements `(5 7)'. We expect
`(split-at-predicate (lambda (x y) (= (- y x) 1)) '(1 2 3 5 7))'
to return `((1 2 3) . (5 7))', but in fact it returns `((1 2 3 5 7))'
because of this erroneous assumption.
Example: (split-at-predicate < '(1 2 3 2 1)) ==> ((1 2 3) . (2 1))"
(if (null? lst)
(list lst)
- (let ((i (list-index pred (cdr lst) lst)))
+ (let ((i (list-index (lambda (x y) (not (pred x y)))
+ lst
+ (cdr lst))))
(if i
(cons (take lst (1+ i)) (drop lst (1+ i)))
(list lst)))))