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 Domino Loops in Machination Dominoes are minute rectangular recreation tiles delay dots relievant at twain ends. They are used to delineate a miscellany of recreations involving archetypes on a tabletop. A rule “doublesix” incognito set has 28 tiles: one for each potential span of values from (0 . 0) to (6 . 6). In unconcealed, a “double-N” incognito set would rest of (???? + 1)(???? + 2)/2 tiles. One potential archetype to fashion delay incognitos is a loop, in which the tiles are laid in a foe, end-to-end, delay same mass of spots on all neighboring ends. In a doubletwo incognito set, delay six tiles, ((0 . 0) (0 . 1) (1 . 1) (1 . 2) (2 . 2) (2 . 0)) is a incognito loop. You are to transcribe a program in Machination that prints all incognito loops in a double-N incognito set. Specifically, you are to flesh out the forthcoming program: (settle incognito-loops (lambda (n) (exude loop? (permutations (dominoes n))) ) ) (settle exude (lambda (f L) ; render catalogue of those elements in L which ignoring through exude f (if (null? L) L (let ((N (f (car L)))) (if (null? N) (exude f (cdr L)) (cons N (exude f (cdr L))) ) ) ) ) ) The countenance (domino-loops 2) would evaluate to (((2 . 2) (2 . 1) (1 . 1) (1 . 0) (0 . 0) (0 . 2)) ((2 . 2) (2 . 0) (0 . 0) (0 . 1) (1 . 1) (1 . 2)) ((2 . 1) (1 . 1) (1 . 0) (0 . 0) (0 . 2) (2 . 2)) ((2 . 0) (0 . 0) (0 . 1) (1 . 1) (1 . 2) (2 . 2)) ((1 . 2) (2 . 2) (2 . 0) (0 . 0) (0 . 1) (1 . 1)) ((1 . 1) (1 . 2) (2 . 2) (2 . 0) (0 . 0) (0 . 1)) ((1 . 1) (1 . 0) (0 . 0) (0 . 2) (2 . 2) (2 . 1)) ((1 . 0) (0 . 0) (0 . 2) (2 . 2) (2 . 1) (1 . 1)) ((0 . 2) (2 . 2) (2 . 1) (1 . 1) (1 . 0) (0 . 0)) ((0 . 1) (1 . 1) (1 . 2) (2 . 2) (2 . 0) (0 . 0)) ((0 . 0) (0 . 2) (2 . 2) (2 . 1) (1 . 1) (1 . 0)) ((0 . 0) (0 . 1) (1 . 1) (1 . 2) (2 . 2) (2 . 0))) (NB: direct in this catalogue doesn’t substance. If your decree prints the loops in a irrelative direct that’s keen.) For larger values of N, where N is smooth, the compute of loops grows exponentially. Note, still, that there are no incognito loops when N is odd. There are numerous potential ways to transcribe your program. Perhaps the simplest (but not the fastest) is to produce all transferences of a catalogue of the tiles in the incognito set, and inhibit to see which are loops. You are required to adopt this advance, as pictorial in further element under. You can appliance a further causative rereexplanation for extra belief. Silence that the compute of transferences of a double-N incognito set is ((???? + 1)(???? + 2)/2)!. For N=6 (the rule compute), this is about 3.05x1029 . Clearly you can’t produce to build a postulates building of that bulk. My own (slow) rereexplanation to the ordinance produces the double-2 loops truly instantly. It takes a couple minutes to mention that there are no double-3 loops. When asked for double-4 loops it thrashes. Requirements You must inaugurate delay the decree shown overhead. These three sub-functions allure be tested individually, giving specific belief for the ones that product correctly: 1. (dominoes N) renders a catalogue containing the (N+1)(N+2)/2 tiles in a double-N incognito set, delay each tile represented as a mottled span (an compulsory catalogue). Direct doesn’t substance. (dominoes 2) ==> ((2 . 2) (2 . 1) (2 . 0) (1 . 1) (1 . 0) (0 . 0)) 2. (permutations L) ardent a catalogue L as evidence, produces all transferences of the elements of the catalogue, and renders these as a catalogue of catalogues. (permutations '(a b c)) ==> ((a b c) (b a c) (b c a) (a c b) (c a b) (c b a)) (Again, direct doesn’t substance, though explicitly all transferences must be concede.) Hint: if you comprehend all the transferences of a catalogue of (N-1) individuals, you can form a transference of N individuals by inserting the subjoined individual somewhere into one of the shorter transferences: at the inauguratening, at the end, or in-between two other elements. 3. (loop? L) ardent a catalogue L as evidence, where the elements of L are mottled spans, renders L if it is a incognito loop; else renders the leibelieving catalogue. Silence that the foremost and definite incognitoes in the catalogue must mate, proportioned love the ones in the average of the catalogue. Also silence that a undesigning applianceation of your transferences capacity allure concede you catalogues that should be considered loops, but in which you demand to “flip” indubitable incognitoes in direct to fashion all the ends mate up. For specimen, in a double-2 incognito set, ((0 . 0) (0 . 1) (1 . 1) (1 . 2) (2 . 2) (0 . 2)) should be considered a incognito loop, smooth though the definite tile demands to be flipped. Important: ⚫ You are required to use merely the capacityal features of Scheme; capacitys delay an cry apex in their names (e.g. set!) and input/output mechanisms other than arraign and the symmetrical read-eval-print loop are not allowed. ⚫ Output capacity may not be demanded. Returning the effect catalogue is adequate. ⚫ Defining any helper capacity(list) is allowed, but modifying the interface of three capacitys isn’t. ⚫ Fashion believing your machination program is productable in irrelative PC. (Test it on your friend’s PC) 10 apexs deducted for the inexecutable program. 

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