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Adds foldl and foldr templates to sequtils.
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@@ -151,6 +151,78 @@ template toSeq*(iter: expr): expr {.immediate.} =
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for x in iter: add(result, x)
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result
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template foldl*(sequence, operation: expr): expr =
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## Template to fold a sequence from left to right, returning the accumulation.
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##
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## The sequence is required to have at least a single element. Debug versions
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## of your program will assert in this situation but release versions will
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## happily go ahead. If the sequence has a single element it will be returned
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## without applying ``operation``.
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##
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## The ``operation`` parameter should be an expression which uses the
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## variables ``a`` and ``b`` for each step of the fold. Since this is a left
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## fold, for non associative binary operations like substraction think that
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## the sequence of numbers 1, 2 and 3 will be parenthesized as (((1) - 2) -
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## 3). Example:
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##
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## .. code-block:: nimrod
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## let
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## numbers = @[5, 9, 11]
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## addition = foldl(numbers, a + b)
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## substraction = foldl(numbers, a - b)
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## multiplication = foldl(numbers, a * b)
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## words = @["nim", "rod", "is", "cool"]
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## concatenation = foldl(words, a & b)
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## assert addition == 25, "Addition is (((5)+9)+11)"
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## assert substraction == -15, "Substraction is (((5)-9)-11)"
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## assert multiplication == 495, "Multiplication is (((5)*9)*11)"
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## assert concatenation == "nimrodiscool"
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assert sequence.len > 0, "Can't fold empty sequences"
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var result {.gensym.}: type(sequence[0])
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result = sequence[0]
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for i in countup(1, sequence.len - 1):
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let
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a {.inject.} = result
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b {.inject.} = sequence[i]
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result = operation
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result
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template foldr*(sequence, operation: expr): expr =
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## Template to fold a sequence from right to left, returning the accumulation.
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##
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## The sequence is required to have at least a single element. Debug versions
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## of your program will assert in this situation but release versions will
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## happily go ahead. If the sequence has a single element it will be returned
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## without applying ``operation``.
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##
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## The ``operation`` parameter should be an expression which uses the
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## variables ``a`` and ``b`` for each step of the fold. Since this is a right
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## fold, for non associative binary operations like substraction think that
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## the sequence of numbers 1, 2 and 3 will be parenthesized as (1 - (2 -
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## (3))). Example:
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##
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## .. code-block:: nimrod
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## let
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## numbers = @[5, 9, 11]
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## addition = foldr(numbers, a + b)
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## substraction = foldr(numbers, a - b)
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## multiplication = foldr(numbers, a * b)
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## words = @["nim", "rod", "is", "cool"]
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## concatenation = foldr(words, a & b)
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## assert addition == 25, "Addition is (5+(9+(11)))"
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## assert substraction == 7, "Substraction is (5-(9-(11)))"
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## assert multiplication == 495, "Multiplication is (5*(9*(11)))"
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## assert concatenation == "nimrodiscool"
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assert sequence.len > 0, "Can't fold empty sequences"
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var result {.gensym.}: type(sequence[0])
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result = sequence[sequence.len - 1]
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for i in countdown(sequence.len - 2, 0):
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let
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a {.inject.} = sequence[i]
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b {.inject.} = result
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result = operation
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result
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when isMainModule:
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import strutils
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block: # concat test
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@@ -210,4 +282,30 @@ when isMainModule:
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result = true)
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assert odd_numbers == @[1, 3, 5, 7, 9]
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block: # foldl tests
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let
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numbers = @[5, 9, 11]
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addition = foldl(numbers, a + b)
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substraction = foldl(numbers, a - b)
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multiplication = foldl(numbers, a * b)
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words = @["nim", "rod", "is", "cool"]
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concatenation = foldl(words, a & b)
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assert addition == 25, "Addition is (((5)+9)+11)"
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assert substraction == -15, "Substraction is (((5)-9)-11)"
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assert multiplication == 495, "Multiplication is (((5)*9)*11)"
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assert concatenation == "nimrodiscool"
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block: # foldr tests
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let
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numbers = @[5, 9, 11]
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addition = foldr(numbers, a + b)
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substraction = foldr(numbers, a - b)
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multiplication = foldr(numbers, a * b)
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words = @["nim", "rod", "is", "cool"]
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concatenation = foldr(words, a & b)
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assert addition == 25, "Addition is (5+(9+(11)))"
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assert substraction == 7, "Substraction is (5-(9-(11)))"
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assert multiplication == 495, "Multiplication is (5*(9*(11)))"
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assert concatenation == "nimrodiscool"
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echo "Finished doc tests"
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