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(i / 2) (steps + 1) | i -> iter (3 * i + 1) (steps + 1) ","num_views":0,"num_stars":0,"num_comments":0,"representation_num_published_solutions":2,"num_iterations":1,"num_loc":9,"iteration_status":"no_automated_feedback","published_iteration_head_tests_status":"passed","published_at":"2018-07-13T10:01:29.000Z","is_out_of_date":false,"language":"fsharp","author":{"handle":"ScottHutchinson"},"exercise":{"title":"Гіпотеза Коллатца","icon_url":"https://assets.exercism.org/exercises/collatz-conjecture.svg"},"track":{"title":"F#","icon_url":"https://assets.exercism.org/tracks/fsharp.svg","highlightjs_language":"fsharp"},"links":{"public_url":"https://exercism.org/uk/tracks/fsharp/exercises/collatz-conjecture/solutions/ScottHutchinson","private_iterations_url":"https://exercism.org/uk/tracks/fsharp/exercises/collatz-conjecture/iterations"}},{"uuid":"e9ffb8566c944c26958e3b6896602e3c","snippet":"module CollatzConjecture let steps (number: int): int option = let rec count accSteps = function | 1 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let steps (number: int): int option = if number <= 0 then None else let rec numberSteps num count = match num with | 1 -> count | _ when num % 2 = 0 -> numberSteps (num / 2) (count + 1) | _ -> numberSteps (3 * num + 1) (count + 1) ","num_views":0,"num_stars":0,"num_comments":0,"representation_num_published_solutions":2,"num_iterations":1,"num_loc":10,"iteration_status":"no_automated_feedback","published_iteration_head_tests_status":"passed","published_at":"2025-05-17T23:49:37.000Z","is_out_of_date":false,"language":"fsharp","author":{"handle":"chrisplaugmann"},"exercise":{"title":"Гіпотеза 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current * 3 + 1) if number < 1 then None else Seq.unfold unfolder number |> Seq.length |> Some ","num_views":0,"num_stars":1,"num_comments":1,"representation_num_published_solutions":2,"num_iterations":6,"num_loc":8,"iteration_status":"no_automated_feedback","published_iteration_head_tests_status":"passed","published_at":"2018-10-13T06:02:57.000Z","is_out_of_date":false,"language":"fsharp","author":{"handle":"ErikSchierboom"},"exercise":{"title":"Гіпотеза Коллатца","icon_url":"https://assets.exercism.org/exercises/collatz-conjecture.svg"},"track":{"title":"F#","icon_url":"https://assets.exercism.org/tracks/fsharp.svg","highlightjs_language":"fsharp"},"links":{"public_url":"https://exercism.org/uk/tracks/fsharp/exercises/collatz-conjecture/solutions/ErikSchierboom","private_iterations_url":"https://exercism.org/uk/tracks/fsharp/exercises/collatz-conjecture/iterations"}},{"uuid":"ac050d9d19c3433fb12525e64feb8343","snippet":"module CollatzConjecture let rec steps (number: int): int option = match number with | 1 -> Some 0 | number when number<=0 -> None | number when number%2=0 -> number/2 |> steps |> Option.map (fun v -> v + 1) | number -> 3*number + 1 |> steps |> Option.map (fun v -> v + 1)","num_views":0,"num_stars":0,"num_comments":0,"representation_num_published_solutions":1,"num_iterations":1,"num_loc":7,"iteration_status":"no_automated_feedback","published_iteration_head_tests_status":"passed","published_at":"2021-10-11T17:49:05.000Z","is_out_of_date":false,"language":"fsharp","author":{"handle":"tbrenner"},"exercise":{"title":"Гіпотеза Коллатца","icon_url":"https://assets.exercism.org/exercises/collatz-conjecture.svg"},"track":{"title":"F#","icon_url":"https://assets.exercism.org/tracks/fsharp.svg","highlightjs_language":"fsharp"},"links":{"public_url":"https://exercism.org/uk/tracks/fsharp/exercises/collatz-conjecture/solutions/tbrenner","private_iterations_url":"https://exercism.org/uk/tracks/fsharp/exercises/collatz-conjecture/iterations"}},{"uuid":"f6ffc38bac694504b87492d041fd54fa","snippet":"module CollatzConjecture let steps (number: int) : int option = if number <= 0 then None else let rec stepsTrail (numberInput: int, steps: int) : int = if numberInput = 1 then steps elif numberInput % 2 = 0 then 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int ) : seq = ","num_views":0,"num_stars":0,"num_comments":0,"representation_num_published_solutions":1,"num_iterations":1,"num_loc":26,"iteration_status":"no_automated_feedback","published_iteration_head_tests_status":"passed","published_at":"2022-06-02T09:43:57.000Z","is_out_of_date":false,"language":"fsharp","author":{"handle":"kevinkleine"},"exercise":{"title":"Гіпотеза Коллатца","icon_url":"https://assets.exercism.org/exercises/collatz-conjecture.svg"},"track":{"title":"F#","icon_url":"https://assets.exercism.org/tracks/fsharp.svg","highlightjs_language":"fsharp"},"links":{"public_url":"https://exercism.org/uk/tracks/fsharp/exercises/collatz-conjecture/solutions/kevinkleine","private_iterations_url":"https://exercism.org/uk/tracks/fsharp/exercises/collatz-conjecture/iterations"}},{"uuid":"fe3b69ef2b0d445ebf2c8d67cc64bbe2","snippet":"module CollatzConjecture let steps (number: int): int option = let rec collatzConjecture num stepCount = match num with | num when num < 1 -> None | num when num = 1 -> Some (stepCount) | num when (num % 2) = 0 -> collatzConjecture (num / 2) (stepCount + 1) | num -> collatzConjecture (num * 3 + 1) (stepCount + 1) ","num_views":0,"num_stars":0,"num_comments":0,"representation_num_published_solutions":1,"num_iterations":1,"num_loc":9,"iteration_status":"no_automated_feedback","published_iteration_head_tests_status":"passed","published_at":"2022-04-29T08:11:50.000Z","is_out_of_date":false,"language":"fsharp","author":{"handle":"Hanrahan22"},"exercise":{"title":"Гіпотеза 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Коллатца","icon_url":"https://assets.exercism.org/exercises/collatz-conjecture.svg"},"track":{"title":"F#","icon_url":"https://assets.exercism.org/tracks/fsharp.svg","highlightjs_language":"fsharp"},"links":{"public_url":"https://exercism.org/uk/tracks/fsharp/exercises/collatz-conjecture/solutions/tathanhdinh","private_iterations_url":"https://exercism.org/uk/tracks/fsharp/exercises/collatz-conjecture/iterations"}},{"uuid":"d32fa424497042a8972e75e029d94fd8","snippet":"module CollatzConjecture let steps (number: int): int option = let rec loop n reps = match n with | 1 -> reps | x when x % 2 = 0 -> loop (n / 2) (reps + 1) | _ -> loop (n * 3 + 1) (reps + 1) if number < 1 then None else loop number 0 |> 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CollatzConjecture let steps (number: int): int option = if number < 1 then None else let mutable steps = 0 let mutable current = number while current > 1 do current <- ","num_views":0,"num_stars":0,"num_comments":0,"representation_num_published_solutions":1,"num_iterations":1,"num_loc":15,"iteration_status":"no_automated_feedback","published_iteration_head_tests_status":"passed","published_at":"2021-11-14T21:10:00.000Z","is_out_of_date":false,"language":"fsharp","author":{"handle":"TheOrnithologistMan"},"exercise":{"title":"Гіпотеза Коллатца","icon_url":"https://assets.exercism.org/exercises/collatz-conjecture.svg"},"track":{"title":"F#","icon_url":"https://assets.exercism.org/tracks/fsharp.svg","highlightjs_language":"fsharp"},"links":{"public_url":"https://exercism.org/uk/tracks/fsharp/exercises/collatz-conjecture/solutions/TheOrnithologistMan","private_iterations_url":"https://exercism.org/uk/tracks/fsharp/exercises/collatz-conjecture/iterations"}},{"uuid":"ec57c74e25844645b84b69568dc6dfa6","snippet":"module CollatzConjecture let steps number = let rec impl n x = match x with | 1 -> n | _ when x % 2 = 0 -> impl (n+1) (x/2) | _ -> impl (n+1) (3*x+1) if number <= 0 then None else Some (impl 0 number)","num_views":0,"num_stars":0,"num_comments":0,"representation_num_published_solutions":1,"num_iterations":1,"num_loc":8,"iteration_status":"no_automated_feedback","published_iteration_head_tests_status":"passed","published_at":"2022-01-11T02:52:20.000Z","is_out_of_date":false,"language":"fsharp","author":{"handle":"jdsteinhauser"},"exercise":{"title":"Гіпотеза Коллатца","icon_url":"https://assets.exercism.org/exercises/collatz-conjecture.svg"},"track":{"title":"F#","icon_url":"https://assets.exercism.org/tracks/fsharp.svg","highlightjs_language":"fsharp"},"links":{"public_url":"https://exercism.org/uk/tracks/fsharp/exercises/collatz-conjecture/solutions/jdsteinhauser","private_iterations_url":"https://exercism.org/uk/tracks/fsharp/exercises/collatz-conjecture/iterations"}},{"uuid":"2f7f255335734b009c31a18743a6a5b7","snippet":"module CollatzConjecture let steps (number: int): int option = let mutable number = number let mutable step = 0 while number > 1 do step <- step + 1 if number % 2 = 0 then number <- number / 2 else number <- number * 3 + 1 if number < 1 then None else Some step","num_views":0,"num_stars":0,"num_comments":0,"representation_num_published_solutions":1,"num_iterations":1,"num_loc":8,"iteration_status":"no_automated_feedback","published_iteration_head_tests_status":"passed","published_at":"2022-02-17T18:33:13.000Z","is_out_of_date":false,"language":"fsharp","author":{"handle":"PallmR"},"exercise":{"title":"Гіпотеза Коллатца","icon_url":"https://assets.exercism.org/exercises/collatz-conjecture.svg"},"track":{"title":"F#","icon_url":"https://assets.exercism.org/tracks/fsharp.svg","highlightjs_language":"fsharp"},"links":{"public_url":"https://exercism.org/uk/tracks/fsharp/exercises/collatz-conjecture/solutions/PallmR","private_iterations_url":"https://exercism.org/uk/tracks/fsharp/exercises/collatz-conjecture/iterations"}},{"uuid":"d2d22d0295ab4dd0a75595b15896eb34","snippet":"module CollatzConjecture let steps (number: int): int option = let rec loop n = if n = 1 then 0 else if n % 2 = 0 then 1 + (loop (n / 2)) else 1 + (loop (3 * n + 1)) if number > 0 then loop number |> Some else None","num_views":0,"num_stars":0,"num_comments":0,"representation_num_published_solutions":1,"num_iterations":1,"num_loc":8,"iteration_status":"no_automated_feedback","published_iteration_head_tests_status":"passed","published_at":"2021-11-17T20:26:08.000Z","is_out_of_date":false,"language":"fsharp","author":{"handle":"ThorstenReichert"},"exercise":{"title":"Гіпотеза Коллатца","icon_url":"https://assets.exercism.org/exercises/collatz-conjecture.svg"},"track":{"title":"F#","icon_url":"https://assets.exercism.org/tracks/fsharp.svg","highlightjs_language":"fsharp"},"links":{"public_url":"https://exercism.org/uk/tracks/fsharp/exercises/collatz-conjecture/solutions/ThorstenReichert","private_iterations_url":"https://exercism.org/uk/tracks/fsharp/exercises/collatz-conjecture/iterations"}},{"uuid":"0e2db5a0c041469ba19e5022adbbf52c","snippet":"module CollatzConjecture let rec walk number (counter:int) = match number with |1 -> counter |n when n % 2 = 0 -> walk (n / 2) (counter + 1) |_ -> walk (3 * number + 1) (counter + 1) let steps (number: int): int option = match number with ","num_views":0,"num_stars":0,"num_comments":0,"representation_num_published_solutions":1,"num_iterations":1,"num_loc":11,"iteration_status":"no_automated_feedback","published_iteration_head_tests_status":"passed","published_at":"2021-11-16T10:03:22.000Z","is_out_of_date":false,"language":"fsharp","author":{"handle":"leo-milbor"},"exercise":{"title":"Гіпотеза Коллатца","icon_url":"https://assets.exercism.org/exercises/collatz-conjecture.svg"},"track":{"title":"F#","icon_url":"https://assets.exercism.org/tracks/fsharp.svg","highlightjs_language":"fsharp"},"links":{"public_url":"https://exercism.org/uk/tracks/fsharp/exercises/collatz-conjecture/solutions/leo-milbor","private_iterations_url":"https://exercism.org/uk/tracks/fsharp/exercises/collatz-conjecture/iterations"}},{"uuid":"8a12f4ff3a06423f837067893f1f8cee","snippet":"module CollatzConjecture let rec steps (number: int) : int option = match number with | 1 -> Some 0 | number when number <= 0 -> None | number when number % 2 = 0 -> number / 2 |> steps |> Option.map (fun v -> v + 1) | number -> 3 * number + 1 |> steps |> Option.map (fun v -> v + 1) ","num_views":0,"num_stars":0,"num_comments":0,"representation_num_published_solutions":1,"num_iterations":1,"num_loc":7,"iteration_status":"no_automated_feedback","published_iteration_head_tests_status":"passed","published_at":"2022-01-29T18:50:35.000Z","is_out_of_date":false,"language":"fsharp","author":{"handle":"menketechnologies"},"exercise":{"title":"Гіпотеза Коллатца","icon_url":"https://assets.exercism.org/exercises/collatz-conjecture.svg"},"track":{"title":"F#","icon_url":"https://assets.exercism.org/tracks/fsharp.svg","highlightjs_language":"fsharp"},"links":{"public_url":"https://exercism.org/uk/tracks/fsharp/exercises/collatz-conjecture/solutions/menketechnologies","private_iterations_url":"https://exercism.org/uk/tracks/fsharp/exercises/collatz-conjecture/iterations"}},{"uuid":"d5968faee8ed404f9b656161ff0933a6","snippet":"module CollatzConjecture let rec steps (number: int): int option = if number < 1 then None elif number = 1 then Some(0) else if number % 2 = 0 then match steps (number / 2) with | Some(n) -> Some(n+1) | None -> None ","num_views":0,"num_stars":0,"num_comments":0,"representation_num_published_solutions":1,"num_iterations":1,"num_loc":13,"iteration_status":"no_automated_feedback","published_iteration_head_tests_status":"passed","published_at":"2023-02-04T20:32:14.000Z","is_out_of_date":false,"language":"fsharp","author":{"handle":"silentbat"},"exercise":{"title":"Гіпотеза Коллатца","icon_url":"https://assets.exercism.org/exercises/collatz-conjecture.svg"},"track":{"title":"F#","icon_url":"https://assets.exercism.org/tracks/fsharp.svg","highlightjs_language":"fsharp"},"links":{"public_url":"https://exercism.org/uk/tracks/fsharp/exercises/collatz-conjecture/solutions/silentbat","private_iterations_url":"https://exercism.org/uk/tracks/fsharp/exercises/collatz-conjecture/iterations"}}],"meta":{"current_page":1,"total_count":494,"total_pages":21,"unscoped_total":494}}}}}

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