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在Clojure中迭代所有对集合的惯用方法

[英]Idiomatic way to iterate through all pairs of a collection in Clojure

Given a collection I want to iterate through all pairs in a collection. 给定一个集合,我想迭代集合中的所有对。 Example

(all-pairs seq)

(all-pairs '(a b c d)) => ([a b] [a c] [a d] [b c] [b d] [c d]))

Here is my idea 这是我的想法

(defn all-pairs [coll]
  (for [ [idx elmt] (indexed coll)
         other-elmt (subvec coll (inc idx))]
     (vector elmt other-elm)))

But it doesn't feel idiomatic 但它并不像惯用语

How about: 怎么样:

(use 'clojure.contrib.combinatorics)
(vec (map vec (combinations '(a b c d) 2)))

Lazy, and relatively fast. 懒惰,而且比较快。

(defn all-pairs [coll]
  (when-let [s (next coll)]
    (lazy-cat (for [y s] [(first coll) y])
              (all-pairs s))))

(defn all-pairs [coll]
  (let [x (first coll) xs (next coll)]
    (when xs
      (lazy-cat
       (map (fn [y] [x y]) xs) 
       (all-pairs xs)))))

(all-pairs [1 2 3 4]) ;; => ([1 2] [1 3] [1 4] [2 3] [2 4] [3 4]) (all-pairs [1 2 3 4]) ;; => ([1 2] [1 3] [1 4] [2 3] [2 4] [3 4]) ;; => ([1 2] [1 3] [1 4] [2 3] [2 4] [3 4])

(all-pairs '(abcd)) ;; => ([ab] [ac] [ad] [bc] [bd] [cd]) (all-pairs '(abcd)) ;; => ([ab] [ac] [ad] [bc] [bd] [cd]) ;; => ([ab] [ac] [ad] [bc] [bd] [cd])

(defn all-pairs [coll]
  (loop [[x & xs] coll
         result []]
    (if (nil? xs)
      result
      (recur xs (concat result (map #(vector x %) xs))))))

May I suggest: 我可以建议:

(defn all-pairs [sq] (for [i sq j sq] [i j]))

EDIT: Clearly I misread the question; 编辑:显然我误解了这个问题; since you only want distinct unduplicated pairs, we can still use this approach if a natural ordering exists on whatever domain you're calling this function on. 因为你只需要不同的非重复对,所以如果在你调用这个函数的任何域上存在自然排序,我们仍然可以使用这种方法。

(defn all-pairs [sq] (filter #(< (first %) (second %)) (for [i sq j sq] [i j])))

EDIT 2 编辑2

Also: 也:

(defn all-pairs [sq]
    (partition 2 (flatten (map (fn [sqi] (map #(vector %1 %2) sq sqi))
                   (take-while not-empty (iterate rest (rest sq)))))))

If you want to write your own combinations function in "academic style," you can try 如果你想用“学院风格”编写自己的combinations功能,你可以试试

(defn comb [xs m]
  (cond
    (= m 0) (list ())
    (empty? (seq xs)) ()
    :else (let [x (first xs)
                xs (rest xs)]
            (concat
             (map #(cons x %) (comb xs (- m 1)))
             (comb xs m)))))

and then apply it to your problem as follows 然后将其应用于您的问题,如下所示

(map vec (comb '(a b c d) 2))
 ([ab] [ac] [ad] [bc] [bd] [cd]) 

What about this? 那这个呢?

(defn seq->pairs 
  [s]
  (loop [res [] s s]
     (let [[head next] (split-at 2 s)
           res (conj res head)]
        (if (empty? next) res (recur res next)))))

Just another possible solution: 另一种可能的解决方案

(defn all-pairs
        [c]
        (mapcat #(drop % %2)
                 (range 1 (count c))
                 (partition (count c) (for [a c b c] [a b]))))


(all-pairs '(a b c d)) => ([a b] [a c] [a d] [b c] [b d] [c d]))
(all-pairs [5 4 3 2 1]) => ([5 4] [5 3] [5 2] [5 1] [4 3] [4 2] [4 1] [3 2] [3 1] [2 1])
(all-pairs "pairs") => ([\p \a] [\p \i] [\p \r] [\p \s] [\a \i] [\a \r] [\a \s] [\i \r] [\i \s] [\r \s])

A simple recursive version that should do what you want: 一个简单的递归版本,应该做你想要的:

(defn all-pairs [coll]
  (let [x (first coll)
        xs (rest coll)]
    (if (empty? xs) 
      nil
      (concat 
        (map (fn [y] [x y]) xs) 
        (all-pairs xs)))))

Not the fastest solution, but: 不是最快的解决方案,但是:

; handy helper function
(defn tails [v]
  "Given a sequence ( a b c ), returns all tails:  ( a b c ) ( b c ) ( c )"
  (when (seq v) 
    (lazy-cat (list v) (tails (rest v)))))

(defn pair* [v]
  "Match the first item in the list with all others in pairs."
  (when (> (count v) 1)
    (for [y v] [(first v) y])))

(defn all-pairs [v]
  (apply concat (map pair* (tails v))))

How about this? 这个怎么样?

(defn all-pairs [coll]
(when coll
  (concat (map vector (repeat (first coll)) (rest coll))
          (all-pairs (next coll)))))

Or, if you seek a lazy seq: 或者,如果你寻求懒惰的seq:

(defn all-pairs [coll]
(lazy-seq
  (when coll
    (concat (map vector (repeat (first coll)) (rest coll))
            (all-pairs (next coll))))))

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