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Merge pull request #1084 from gradha/pr_adds_sequtils_split
Adds generic split proc to sequtils.
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@@ -88,6 +88,71 @@ proc zip*[S, T](seq1: seq[S], seq2: seq[T]): seq[tuple[a: S, b: T]] =
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newSeq(result, m)
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for i in 0 .. m-1: result[i] = (seq1[i], seq2[i])
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proc distribute*[T](s: seq[T], num: int, spread = true): seq[seq[T]] =
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## Splits and distributes a sequence `s` into `num` sub sequences.
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##
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## Returns a sequence of `num` sequences. For some input values this is the
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## inverse of the `concat <#concat>`_ proc. The proc will assert in debug
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## builds if `s` is nil or `num` is less than one, and will likely crash on
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## release builds. The input sequence `s` can be empty, which will produce
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## `num` empty sequences.
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##
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## If `spread` is false and the length of `s` is not a multiple of `num`, the
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## proc will max out the first sub sequences with ``1 + len(s) div num``
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## entries, leaving the remainder of elements to the last sequence.
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##
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## On the other hand, if `spread` is true, the proc will distribute evenly
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## the remainder of the division across all sequences, which makes the result
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## more suited to multithreading where you are passing equal sized work units
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## to a thread pool and want to maximize core usage.
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##
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## Example:
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##
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## .. code-block:: nimrod
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## let numbers = @[1, 2, 3, 4, 5, 6, 7]
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## assert numbers.distribute(3) == @[@[1, 2, 3], @[4, 5], @[6, 7]]
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## assert numbers.distribute(3, false) == @[@[1, 2, 3], @[4, 5, 6], @[7]]
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## assert numbers.distribute(6)[0] == @[1, 2]
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## assert numbers.distribute(6)[5] == @[7]
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assert(not s.isNil, "`s` can't be nil")
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assert(num > 0, "`num` has to be greater than zero")
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if num < 2:
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result = @[s]
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return
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# Create the result and calculate the stride size and the remainder if any.
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result = newSeq[seq[T]](num)
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var
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stride = s.len div num
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first = 0
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last = 0
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extra = s.len mod num
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if extra == 0 or spread == false:
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# Use an algorithm which overcounts the stride and minimizes reading limits.
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if extra > 0: inc(stride)
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for i in 0 .. <num:
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result[i] = newSeq[T]()
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for g in first .. <min(s.len, first + stride):
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result[i].add(s[g])
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first += stride
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else:
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# Use an undercounting algorithm which *adds* the remainder each iteration.
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for i in 0 .. <num:
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last = first + stride
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if extra > 0:
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extra -= 1
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inc(last)
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result[i] = newSeq[T]()
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for g in first .. <last:
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result[i].add(s[g])
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first = last
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iterator filter*[T](seq1: seq[T], pred: proc(item: T): bool {.closure.}): T =
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## Iterates through a sequence and yields every item that fulfills the
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## predicate.
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@@ -420,4 +485,30 @@ when isMainModule:
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nums.mapIt(it * 3)
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assert nums[0] + nums[3] == 15
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block: # distribute tests
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let numbers = @[1, 2, 3, 4, 5, 6, 7]
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doAssert numbers.distribute(3) == @[@[1, 2, 3], @[4, 5], @[6, 7]]
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doAssert numbers.distribute(6)[0] == @[1, 2]
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doAssert numbers.distribute(6)[5] == @[7]
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let a = @[1, 2, 3, 4, 5, 6, 7]
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doAssert a.distribute(1, true) == @[@[1, 2, 3, 4, 5, 6, 7]]
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doAssert a.distribute(1, false) == @[@[1, 2, 3, 4, 5, 6, 7]]
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doAssert a.distribute(2, true) == @[@[1, 2, 3, 4], @[5, 6, 7]]
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doAssert a.distribute(2, false) == @[@[1, 2, 3, 4], @[5, 6, 7]]
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doAssert a.distribute(3, true) == @[@[1, 2, 3], @[4, 5], @[6, 7]]
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doAssert a.distribute(3, false) == @[@[1, 2, 3], @[4, 5, 6], @[7]]
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doAssert a.distribute(4, true) == @[@[1, 2], @[3, 4], @[5, 6], @[7]]
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doAssert a.distribute(4, false) == @[@[1, 2], @[3, 4], @[5, 6], @[7]]
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doAssert a.distribute(5, true) == @[@[1, 2], @[3, 4], @[5], @[6], @[7]]
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doAssert a.distribute(5, false) == @[@[1, 2], @[3, 4], @[5, 6], @[7], @[]]
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doAssert a.distribute(6, true) == @[@[1, 2], @[3], @[4], @[5], @[6], @[7]]
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doAssert a.distribute(6, false) == @[
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@[1, 2], @[3, 4], @[5, 6], @[7], @[], @[]]
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doAssert a.distribute(8, false) == a.distribute(8, true)
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doAssert a.distribute(90, false) == a.distribute(90, true)
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var b = @[0]
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for f in 1 .. 25: b.add(f)
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doAssert b.distribute(5, true)[4].len == 5
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doAssert b.distribute(5, false)[4].len == 2
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echo "Finished doc tests"
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