Longest Increasing Sub-Seq – Rich 4Clojure Problem 53 – See: https://github.com/PEZ/rich4clojure

rich4clojure_hard_problem_053.clj

(ns rich4clojure.hard.problem-053
  (:require [hyperfiddle.rcf :refer [tests]]))

;; = Longest Increasing Sub-Seq =
;; By 4Clojure user: dbyrne
;; Difficulty: Hard
;; Tags: [seqs]
;; 
;; Given a vector of integers, find the longest
;; consecutive sub-sequence of increasing numbers. If two
;; sub-sequences have the same length, use the one that
;; occurs first. An increasing sub-sequence must have a
;; length of 2 or greater to qualify.

(def __ :tests-will-fail)

(comment
  
  )

(tests
  (__ [1 0 1 2 3 0 4 5]) := [0 1 2 3]
  (__ [5 6 1 3 2 7]) := [5 6]
  (__ [2 3 3 4 5]) := [3 4 5]
  (__ [7 6 5 4]) := [])

;; To participate, fork:
;; https://github.com/PEZ/rich4clojure

;; Post your solution below, please!

OK is mine more simplistic?

(defn __
  "vector of integers find the longest consecutive sub-sequence of increasing numbers."
  ([vecin] (__ vecin [] []))
  ([[hd & tail] this-run max-run]
   (let [step ; helper fn to ensure lazy
         (fn [h t]
           (if (not (seq t)) max-run     ; when t is at end return max-run
               (if (= (inc h) (first t)) ; Is next int hd+1?
                 (let [run-add (if (seq this-run) (conj this-run (first t))
                                   (conj this-run h (first t)))]
                   (if (> (count run-add) (count max-run)) ;this run> max so far
                     (__ t run-add run-add) (__ t run-add max-run)))
                 (if (> (count this-run) (count max-run)) ;this run > max so far
                   (__ t [] this-run) (__ t [] max-run)))))]
     (step hd tail))))

I built it from the org.clojure section making clojure lazierhttps://clojure.org/reference/lazy

Sorry for the bad formatting.

(fn [coll]
    (let [result (->> coll
         (partition 2 1)
         (partition-by (fn [[e1 e2]] (== 1 (- e2 e1))))
         (filter (fn [[[e1 e2]]] (== 1 (- e2 e1))))
         (reduce (fn [c1 c2] (if (< (count c1) (count c2)) c2 c1)) nil))]
        (if (not-empty result)
            (cons (ffirst result) (map second result))
            '())))

(def __ (fn [coll] (let [predict #(= 1 (- (last %) (first %)))
                         result (map
                                  (comp set flatten (partial filter predict))
                                  (partition-by predict
                                                (partition-all 2 1 coll)))
                         result_map (group-by count result)
                         max_key (apply max (keys result_map))]
                     (vec (apply sorted-set (first (result_map max_key)))))))

(defn get-consecutive-seq [sequence]
  (letfn [(reduce-fn [acc n]
            (let [last-item (last acc)]
              (if (= (inc last-item) n)
                (conj acc n)
                (reduced acc))))]
    (reduce reduce-fn [(first sequence)] (rest sequence))))

(defn __ [_seq]
  (let [initial-consecutive-seq (get-consecutive-seq _seq)
        initial-consecutive-seq-size (count initial-consecutive-seq)
        rest-seq (drop initial-consecutive-seq-size _seq)
        rest-consecutive-seq (get-consecutive-seq rest-seq)
        rest-consecutive-seq-size (count rest-consecutive-seq)]
    (->>
     (if (>= initial-consecutive-seq-size rest-consecutive-seq-size)
       initial-consecutive-seq
       rest-consecutive-seq)
     (#(if (> (count %) 1) % [])))))