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;; For this problem set you are in charge of organizing a number of chefs ;; onto teams for an upcoming cooking competition.
;; For this problem set you are in charge of organizing a number of chefs
;; onto teams for an upcoming cooking competition. The competition places
;; chefs into two teams, Team Red and Team Blue, and they perform a number
;; of cooking challenges to win an award.
;;
;; Each chef has a name, a number of years of experience, and a type
;; of cooking they specalize in. Familiarize yourself with the data
;; definition for a chef provided below.
;;
(@htdd Chef)
(define-struct chef (name experience specialty))
;; Chef is (make-chef String Natural String)
;; interp. a chef in a cooking competition with a first name,
;; the number of years they have been a professional chef,
;; and their self-proclaimed cooking specialization
(define C1 (make-chef "Ali" 1 "pasta"))
(define C2 (make-chef "Hu" 2 "breakfast"))
(define C3 (make-chef "Mae" 2 "pizza"))
(define C4 (make-chef "Sue" 3 "sushi"))
(define C5 (make-chef "Ken" 4 "desserts"))
(define C6 (make-chef "Kim" 4 "pasta"))
(define C7 (make-chef "Ann" 5 "tapas"))
(define C8 (make-chef "Rick" 7 "sushi"))
(define C9 (make-chef "Jay" 5 "desserts"))
(define C10 (make-chef "Andy" 4 "sushi"))
(define C11 (make-chef "Jill" 9 "ramen"))
(define C12 (make-chef "Tina" 2 "burgers"))
(define (fn-for-chef c)
(... (chef-name c)
(chef-experience c)
(chef-specialty c)))
;;
;; When selecting teams for the cooking competition, there are 2 constraints
;; that must be followed:
;;
;; 1) There are no limits to the number of chefs that can be on a team, but
;; the combined experience of all of the chefs must sum to at least 10.
;; This means there could be 4 chefs each with 3 years of professional
;; experience on a team or just a single chef with 10 or more years of
;; experience, or any other combination that sums to at least 10.
;;
;; 2) The combined experience of the chefs on Team Red must equal the combined
;; experience of the chefs on Team Blue.
;;
;; 3) Not all the chefs have to be put onto a team.
(@problem 1)
;;
;; Design a function called select-teams that consumes a list of chefs who
;; are applicants for the competition. The function attempts to build two
;; valid teams that comform the rules described above.
;;
;; If two valid teams can be formed, the function produces a list containing
;; two lists, the A team members and the B team members. If valid teams
;; cannot be formed, the function produces false. So the signature for
;; the select-teams function is:
;;
;; (@signature (listof Chef) -> (list (listof Chef) (listof Chef)) or false)
;;