kc3-lang/kc3/.ic3_history

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• Hash : 42a96e6f
  Author : Thomas de Grivel
  Date : 2024-04-03T13:59:51
  

  wip macos

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• .ic3_history

• 1 / 4
  (Ratio) 1 / 4
  (Ratio) 1 / 4 * 2
  1/4 * 2
  type(1/4)
  1/4 / 13/12
  1/4 / 13/12 * 2
  (Complex) 1
  1 +i 2
  type(1 +i 2)
  1 +i 2 +i 3
  (1 +i 2) * (2 +i 3)
  sqrt(-1)
  sqrt(-1) * sqrt(-1)
  sqrt(-2) * sqrt(-2)
  def dt = macro (x) do
    quote do
      x = ^ unquote(x)
      {x, x}
    end
  end
  dt(200)
  dt(200 * 200)
  dt(sqrt(-1))
  def double = fn (x) { x * 2 }
  double(200)
  double(beaucoup)
  def beaucoup = 1 + 10000000000000000000000000000000000000000000
  double(beaucoup)
  dt
  double(3/4)
  1 / double(3/4)
  a = b
  a = 1
  b = a
  b = ^ a
  b = a
  a = ^ b
  a = ^ c
  a = ^ b
  b = 1
  a = ^ b
  a = c
  fib(10)
  fib(20)
  def fib = fn { (0) { 1 } (1) { 1 } (x) { if x < 0 then 1 else fib(x - 2) + fib(x - 1) end } }
  def fib = fn (x) { if x < 0 then 1 else fib(x - 2) + fib(x - 1) end }
  def fib = fn (x) { if x < 0 then
  1
  else
  fib(x - 2) + fib(x - 1)
  end
  }
  if true then 1 else 2 end
  if true 1 else 2 end
  def fib = fn (x) { if x < 0 1 else fib(x - 2) + fib(x - 1) end }
  fib(-1)
  def fib = fn (x) { if x < 0 0 else fib(x - 2) + fib(x - 1) end }
  def fib = fn (x) { if x < 0 then 0 else fib(x - 2) + fib(x - 1) end }
  def fib = fn { (0) { 1 } (1) { 1 } (x) { if x < 0 then 0 else fib(x - 2) + fib(x - 1) end }}
  do end
  end
  do end
  end
  do end
  defmodule Plop do end
  quote Plop
  quote_cfn Plop
  (Sym) "Abc"
  defmodule Plop do end
  defmodule Plop do def a = 1 end
  quote_cfn Plop
  defmodule Plop do def a = 1 end
  Plop.a
  defmodule Plop do def a = 1 end
  Plop.a
  Plop
  defmodule Plop do def a = 1 end
  Plop.a
  defmodule Plop do def a = 1 end
  Plop.a
  defmodule Plop do defoperator :operator_add :+ cfn Tag "tag_add" (Tag, Tag, Result) 10 :left end
  defmodule Plop do defoperator :operator_add :+ cfn Tag "tag_mul" (Tag, Tag, Result) 10 :left end
  defmodule Plop do
    defoperator :operator_add :+ cfn Tag "tag_mul" (Tag, Tag, Result) 10 :left
    def sq = fn (x) { x + x }
  end
  Plop.sq(4)
  defmodule Plop do defoperator :operator_add :+ cfn Tag "tag_mul" (Tag, Tag, Result) 10 :left end
  defmodule Plop do
    def sq = fn (x) { x + x }
  end
  Plop.sq(4)
  defmodule Plop do def a = 1 end
  Plop.a
  (Sw) 123\
  (Sw) 123
  (Sw) 123/2
  (Sw) 123 / 2
  

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