mini-1.5.5.0: Minimal essentials
Safe HaskellSafe-Inferred
LanguageHaskell2010

Mini.Data.Recursion

Description

Primitive recursive functions on various data structures

Synopsis
  • bool :: a -> a -> Bool -> a
  • either :: (a -> c) -> (b -> c) -> Either a b -> c
  • maybe :: b -> (a -> b) -> Maybe a -> b
  • uncurry :: (t1 -> t2 -> t3) -> (t1, t2) -> t3
  • graph :: (Map a (Set a) -> Map a (Set a) -> b) -> Graph a -> b
  • map :: b -> (Map k a -> k -> a -> Map k a -> b -> b -> b) -> Map k a -> b
  • set :: b -> (Set a -> a -> Set a -> b -> b -> b) -> Set a -> b
  • list :: b -> (a -> [a] -> b -> b) -> [a] -> b
  • nonEmpty :: (a -> [a] -> b) -> NonEmpty a -> b
  • ordering :: a -> a -> a -> Ordering -> a
  • uncurry3 :: (t1 -> t2 -> t3 -> t4) -> (t1, t2, t3) -> t4
  • uncurry4 :: (t1 -> t2 -> t3 -> t4 -> t5) -> (t1, t2, t3, t4) -> t5
  • uncurry5 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6) -> (t1, t2, t3, t4, t5) -> t6
  • uncurry6 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7) -> (t1, t2, t3, t4, t5, t6) -> t7
  • uncurry7 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8) -> (t1, t2, t3, t4, t5, t6, t7) -> t8
  • uncurry8 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9) -> (t1, t2, t3, t4, t5, t6, t7, t8) -> t9
  • uncurry9 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9) -> t10
  • uncurry10 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10) -> t11
  • uncurry11 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11) -> t12
  • uncurry12 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12) -> t13
  • uncurry13 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13) -> t14
  • uncurry14 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14) -> t15
  • uncurry15 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15) -> t16
  • uncurry16 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16) -> t17
  • uncurry17 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17) -> t18
  • uncurry18 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18) -> t19
  • uncurry19 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19) -> t20
  • uncurry20 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20) -> t21
  • uncurry21 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21) -> t22
  • uncurry22 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22) -> t23
  • uncurry23 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23) -> t24
  • uncurry24 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24) -> t25
  • uncurry25 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25) -> t26
  • uncurry26 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26) -> t27
  • uncurry27 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27) -> t28
  • uncurry28 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28) -> t29
  • uncurry29 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29) -> t30
  • uncurry30 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30) -> t31
  • uncurry31 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31) -> t32
  • uncurry32 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32) -> t33
  • uncurry33 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33) -> t34
  • uncurry34 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34) -> t35
  • uncurry35 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35) -> t36
  • uncurry36 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36) -> t37
  • uncurry37 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37) -> t38
  • uncurry38 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38) -> t39
  • uncurry39 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39 -> t40) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38, t39) -> t40
  • uncurry40 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39 -> t40 -> t41) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38, t39, t40) -> t41
  • uncurry41 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39 -> t40 -> t41 -> t42) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38, t39, t40, t41) -> t42
  • uncurry42 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39 -> t40 -> t41 -> t42 -> t43) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38, t39, t40, t41, t42) -> t43
  • uncurry43 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39 -> t40 -> t41 -> t42 -> t43 -> t44) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38, t39, t40, t41, t42, t43) -> t44
  • uncurry44 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39 -> t40 -> t41 -> t42 -> t43 -> t44 -> t45) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38, t39, t40, t41, t42, t43, t44) -> t45
  • uncurry45 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39 -> t40 -> t41 -> t42 -> t43 -> t44 -> t45 -> t46) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38, t39, t40, t41, t42, t43, t44, t45) -> t46
  • uncurry46 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39 -> t40 -> t41 -> t42 -> t43 -> t44 -> t45 -> t46 -> t47) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38, t39, t40, t41, t42, t43, t44, t45, t46) -> t47
  • uncurry47 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39 -> t40 -> t41 -> t42 -> t43 -> t44 -> t45 -> t46 -> t47 -> t48) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38, t39, t40, t41, t42, t43, t44, t45, t46, t47) -> t48
  • uncurry48 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39 -> t40 -> t41 -> t42 -> t43 -> t44 -> t45 -> t46 -> t47 -> t48 -> t49) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38, t39, t40, t41, t42, t43, t44, t45, t46, t47, t48) -> t49
  • uncurry49 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39 -> t40 -> t41 -> t42 -> t43 -> t44 -> t45 -> t46 -> t47 -> t48 -> t49 -> t50) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38, t39, t40, t41, t42, t43, t44, t45, t46, t47, t48, t49) -> t50
  • uncurry50 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39 -> t40 -> t41 -> t42 -> t43 -> t44 -> t45 -> t46 -> t47 -> t48 -> t49 -> t50 -> t51) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38, t39, t40, t41, t42, t43, t44, t45, t46, t47, t48, t49, t50) -> t51
  • uncurry51 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39 -> t40 -> t41 -> t42 -> t43 -> t44 -> t45 -> t46 -> t47 -> t48 -> t49 -> t50 -> t51 -> t52) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38, t39, t40, t41, t42, t43, t44, t45, t46, t47, t48, t49, t50, t51) -> t52
  • uncurry52 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39 -> t40 -> t41 -> t42 -> t43 -> t44 -> t45 -> t46 -> t47 -> t48 -> t49 -> t50 -> t51 -> t52 -> t53) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38, t39, t40, t41, t42, t43, t44, t45, t46, t47, t48, t49, t50, t51, t52) -> t53
  • uncurry53 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39 -> t40 -> t41 -> t42 -> t43 -> t44 -> t45 -> t46 -> t47 -> t48 -> t49 -> t50 -> t51 -> t52 -> t53 -> t54) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38, t39, t40, t41, t42, t43, t44, t45, t46, t47, t48, t49, t50, t51, t52, t53) -> t54
  • uncurry54 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39 -> t40 -> t41 -> t42 -> t43 -> t44 -> t45 -> t46 -> t47 -> t48 -> t49 -> t50 -> t51 -> t52 -> t53 -> t54 -> t55) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38, t39, t40, t41, t42, t43, t44, t45, t46, t47, t48, t49, t50, t51, t52, t53, t54) -> t55
  • uncurry55 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39 -> t40 -> t41 -> t42 -> t43 -> t44 -> t45 -> t46 -> t47 -> t48 -> t49 -> t50 -> t51 -> t52 -> t53 -> t54 -> t55 -> t56) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38, t39, t40, t41, t42, t43, t44, t45, t46, t47, t48, t49, t50, t51, t52, t53, t54, t55) -> t56
  • uncurry56 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39 -> t40 -> t41 -> t42 -> t43 -> t44 -> t45 -> t46 -> t47 -> t48 -> t49 -> t50 -> t51 -> t52 -> t53 -> t54 -> t55 -> t56 -> t57) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38, t39, t40, t41, t42, t43, t44, t45, t46, t47, t48, t49, t50, t51, t52, t53, t54, t55, t56) -> t57
  • uncurry57 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39 -> t40 -> t41 -> t42 -> t43 -> t44 -> t45 -> t46 -> t47 -> t48 -> t49 -> t50 -> t51 -> t52 -> t53 -> t54 -> t55 -> t56 -> t57 -> t58) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38, t39, t40, t41, t42, t43, t44, t45, t46, t47, t48, t49, t50, t51, t52, t53, t54, t55, t56, t57) -> t58
  • uncurry58 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39 -> t40 -> t41 -> t42 -> t43 -> t44 -> t45 -> t46 -> t47 -> t48 -> t49 -> t50 -> t51 -> t52 -> t53 -> t54 -> t55 -> t56 -> t57 -> t58 -> t59) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38, t39, t40, t41, t42, t43, t44, t45, t46, t47, t48, t49, t50, t51, t52, t53, t54, t55, t56, t57, t58) -> t59
  • uncurry59 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39 -> t40 -> t41 -> t42 -> t43 -> t44 -> t45 -> t46 -> t47 -> t48 -> t49 -> t50 -> t51 -> t52 -> t53 -> t54 -> t55 -> t56 -> t57 -> t58 -> t59 -> t60) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38, t39, t40, t41, t42, t43, t44, t45, t46, t47, t48, t49, t50, t51, t52, t53, t54, t55, t56, t57, t58, t59) -> t60
  • uncurry60 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39 -> t40 -> t41 -> t42 -> t43 -> t44 -> t45 -> t46 -> t47 -> t48 -> t49 -> t50 -> t51 -> t52 -> t53 -> t54 -> t55 -> t56 -> t57 -> t58 -> t59 -> t60 -> t61) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38, t39, t40, t41, t42, t43, t44, t45, t46, t47, t48, t49, t50, t51, t52, t53, t54, t55, t56, t57, t58, t59, t60) -> t61
  • uncurry61 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39 -> t40 -> t41 -> t42 -> t43 -> t44 -> t45 -> t46 -> t47 -> t48 -> t49 -> t50 -> t51 -> t52 -> t53 -> t54 -> t55 -> t56 -> t57 -> t58 -> t59 -> t60 -> t61 -> t62) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38, t39, t40, t41, t42, t43, t44, t45, t46, t47, t48, t49, t50, t51, t52, t53, t54, t55, t56, t57, t58, t59, t60, t61) -> t62
  • uncurry62 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39 -> t40 -> t41 -> t42 -> t43 -> t44 -> t45 -> t46 -> t47 -> t48 -> t49 -> t50 -> t51 -> t52 -> t53 -> t54 -> t55 -> t56 -> t57 -> t58 -> t59 -> t60 -> t61 -> t62 -> t63) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38, t39, t40, t41, t42, t43, t44, t45, t46, t47, t48, t49, t50, t51, t52, t53, t54, t55, t56, t57, t58, t59, t60, t61, t62) -> t63
  • uncurry63 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39 -> t40 -> t41 -> t42 -> t43 -> t44 -> t45 -> t46 -> t47 -> t48 -> t49 -> t50 -> t51 -> t52 -> t53 -> t54 -> t55 -> t56 -> t57 -> t58 -> t59 -> t60 -> t61 -> t62 -> t63 -> t64) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38, t39, t40, t41, t42, t43, t44, t45, t46, t47, t48, t49, t50, t51, t52, t53, t54, t55, t56, t57, t58, t59, t60, t61, t62, t63) -> t64
  • uncurry64 :: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39 -> t40 -> t41 -> t42 -> t43 -> t44 -> t45 -> t46 -> t47 -> t48 -> t49 -> t50 -> t51 -> t52 -> t53 -> t54 -> t55 -> t56 -> t57 -> t58 -> t59 -> t60 -> t61 -> t62 -> t63 -> t64 -> t65) -> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38, t39, t40, t41, t42, t43, t44, t45, t46, t47, t48, t49, t50, t51, t52, t53, t54, t55, t56, t57, t58, t59, t60, t61, t62, t63, t64) -> t65

Re-exports

bool Source #

Arguments

:: a

Value yielded in case of False

-> a

Value yielded in case of True

-> Bool

Object of the case analysis

-> a 

Primitive recursion on bools

either Source #

Arguments

:: (a -> c)

Function applied to a in case of Left a

-> (b -> c)

Function applied to b in case of Right b

-> Either a b

Object of the case analysis

-> c 

Primitive recursion on eithers

maybe Source #

Arguments

:: b

Value yielded in case of Nothing

-> (a -> b)

Function applied to a in case of Just a

-> Maybe a

Object of the case analysis

-> b 

Primitive recursion on maybes

uncurry Source #

Arguments

:: (t1 -> t2 -> t3)

Function applied to the elements of the 2-tuple

-> (t1, t2)

The 2-tuple

-> t3 

Primitive recursion on 2-tuples

graph Source #

Arguments

:: (Map a (Set a) -> Map a (Set a) -> b)

Function applied to the adjacency lists of the graph: incoming edges, outgoing edges

-> Graph a

The graph

-> b 

Primitive recursion on graphs (internally represented by adjacency lists)

map Source #

Arguments

:: b

Value yielded in case of empty node

-> (Map k a -> k -> a -> Map k a -> b -> b -> b)

Function applied in case of non-empty node: left child, key, value, right child, left recursion, right recursion (keys are lesser to the left, greater to the right)

-> Map k a

Object of the case analysis

-> b 

Primitive recursion on maps (internally structured as trees)

set Source #

Arguments

:: b

Value yielded in case of empty node

-> (Set a -> a -> Set a -> b -> b -> b)

Function applied in case of non-empty node: left child, element, right child, left recursion, right recursion (elements are lesser to the left, greater to the right)

-> Set a

Object of the case analysis

-> b 

Primitive recursion on sets (internally structured as trees)

Lists

list Source #

Arguments

:: b

Value yielded in case of empty list

-> (a -> [a] -> b -> b)

Function applied in case of non-empty list: head, tail, recursion

-> [a]

Object of the case analysis

-> b 

Primitive recursion on lists

nonEmpty Source #

Arguments

:: (a -> [a] -> b)

Function applied to the head and tail of the non-empty list

-> NonEmpty a

The non-empty list

-> b 

Primitive recursion on non-empty lists

Orderings

ordering Source #

Arguments

:: a

Value yielded in case of LT

-> a

Value yielded in case of EQ

-> a

Value yielded in case of GT

-> Ordering

Object of the case analysis

-> a 

Primitive recursion on orderings

n-Tuples (3 to 64)

uncurry3 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4)

Function applied to the elements of the 3-tuple

-> (t1, t2, t3)

The 3-tuple

-> t4 

Primitive recursion on 3-tuples

uncurry4 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5)

Function applied to the elements of the 4-tuple

-> (t1, t2, t3, t4)

The 4-tuple

-> t5 

Primitive recursion on 4-tuples

uncurry5 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6)

Function applied to the elements of the 5-tuple

-> (t1, t2, t3, t4, t5)

The 5-tuple

-> t6 

Primitive recursion on 5-tuples

uncurry6 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7)

Function applied to the elements of the 6-tuple

-> (t1, t2, t3, t4, t5, t6)

The 6-tuple

-> t7 

Primitive recursion on 6-tuples

uncurry7 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8)

Function applied to the elements of the 7-tuple

-> (t1, t2, t3, t4, t5, t6, t7)

The 7-tuple

-> t8 

Primitive recursion on 7-tuples

uncurry8 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9)

Function applied to the elements of the 8-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8)

The 8-tuple

-> t9 

Primitive recursion on 8-tuples

uncurry9 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10)

Function applied to the elements of the 9-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9)

The 9-tuple

-> t10 

Primitive recursion on 9-tuples

uncurry10 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11)

Function applied to the elements of the 10-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10)

The 10-tuple

-> t11 

Primitive recursion on 10-tuples

uncurry11 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12)

Function applied to the elements of the 11-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11)

The 11-tuple

-> t12 

Primitive recursion on 11-tuples

uncurry12 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13)

Function applied to the elements of the 12-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12)

The 12-tuple

-> t13 

Primitive recursion on 12-tuples

uncurry13 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14)

Function applied to the elements of the 13-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13)

The 13-tuple

-> t14 

Primitive recursion on 13-tuples

uncurry14 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15)

Function applied to the elements of the 14-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14)

The 14-tuple

-> t15 

Primitive recursion on 14-tuples

uncurry15 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16)

Function applied to the elements of the 15-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15)

The 15-tuple

-> t16 

Primitive recursion on 15-tuples

uncurry16 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17)

Function applied to the elements of the 16-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16)

The 16-tuple

-> t17 

Primitive recursion on 16-tuples

uncurry17 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18)

Function applied to the elements of the 17-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17)

The 17-tuple

-> t18 

Primitive recursion on 17-tuples

uncurry18 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19)

Function applied to the elements of the 18-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18)

The 18-tuple

-> t19 

Primitive recursion on 18-tuples

uncurry19 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20)

Function applied to the elements of the 19-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19)

The 19-tuple

-> t20 

Primitive recursion on 19-tuples

uncurry20 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21)

Function applied to the elements of the 20-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20)

The 20-tuple

-> t21 

Primitive recursion on 20-tuples

uncurry21 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22)

Function applied to the elements of the 21-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21)

The 21-tuple

-> t22 

Primitive recursion on 21-tuples

uncurry22 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23)

Function applied to the elements of the 22-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22)

The 22-tuple

-> t23 

Primitive recursion on 22-tuples

uncurry23 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24)

Function applied to the elements of the 23-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23)

The 23-tuple

-> t24 

Primitive recursion on 23-tuples

uncurry24 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25)

Function applied to the elements of the 24-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24)

The 24-tuple

-> t25 

Primitive recursion on 24-tuples

uncurry25 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26)

Function applied to the elements of the 25-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25)

The 25-tuple

-> t26 

Primitive recursion on 25-tuples

uncurry26 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27)

Function applied to the elements of the 26-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26)

The 26-tuple

-> t27 

Primitive recursion on 26-tuples

uncurry27 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28)

Function applied to the elements of the 27-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27)

The 27-tuple

-> t28 

Primitive recursion on 27-tuples

uncurry28 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29)

Function applied to the elements of the 28-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28)

The 28-tuple

-> t29 

Primitive recursion on 28-tuples

uncurry29 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30)

Function applied to the elements of the 29-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29)

The 29-tuple

-> t30 

Primitive recursion on 29-tuples

uncurry30 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31)

Function applied to the elements of the 30-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30)

The 30-tuple

-> t31 

Primitive recursion on 30-tuples

uncurry31 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32)

Function applied to the elements of the 31-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31)

The 31-tuple

-> t32 

Primitive recursion on 31-tuples

uncurry32 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33)

Function applied to the elements of the 32-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32)

The 32-tuple

-> t33 

Primitive recursion on 32-tuples

uncurry33 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34)

Function applied to the elements of the 33-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33)

The 33-tuple

-> t34 

Primitive recursion on 33-tuples

uncurry34 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35)

Function applied to the elements of the 34-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34)

The 34-tuple

-> t35 

Primitive recursion on 34-tuples

uncurry35 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36)

Function applied to the elements of the 35-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35)

The 35-tuple

-> t36 

Primitive recursion on 35-tuples

uncurry36 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37)

Function applied to the elements of the 36-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36)

The 36-tuple

-> t37 

Primitive recursion on 36-tuples

uncurry37 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38)

Function applied to the elements of the 37-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37)

The 37-tuple

-> t38 

Primitive recursion on 37-tuples

uncurry38 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39)

Function applied to the elements of the 38-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38)

The 38-tuple

-> t39 

Primitive recursion on 38-tuples

uncurry39 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39 -> t40)

Function applied to the elements of the 39-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38, t39)

The 39-tuple

-> t40 

Primitive recursion on 39-tuples

uncurry40 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39 -> t40 -> t41)

Function applied to the elements of the 40-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38, t39, t40)

The 40-tuple

-> t41 

Primitive recursion on 40-tuples

uncurry41 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39 -> t40 -> t41 -> t42)

Function applied to the elements of the 41-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38, t39, t40, t41)

The 41-tuple

-> t42 

Primitive recursion on 41-tuples

uncurry42 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39 -> t40 -> t41 -> t42 -> t43)

Function applied to the elements of the 42-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38, t39, t40, t41, t42)

The 42-tuple

-> t43 

Primitive recursion on 42-tuples

uncurry43 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39 -> t40 -> t41 -> t42 -> t43 -> t44)

Function applied to the elements of the 43-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38, t39, t40, t41, t42, t43)

The 43-tuple

-> t44 

Primitive recursion on 43-tuples

uncurry44 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39 -> t40 -> t41 -> t42 -> t43 -> t44 -> t45)

Function applied to the elements of the 44-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38, t39, t40, t41, t42, t43, t44)

The 44-tuple

-> t45 

Primitive recursion on 44-tuples

uncurry45 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39 -> t40 -> t41 -> t42 -> t43 -> t44 -> t45 -> t46)

Function applied to the elements of the 45-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38, t39, t40, t41, t42, t43, t44, t45)

The 45-tuple

-> t46 

Primitive recursion on 45-tuples

uncurry46 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39 -> t40 -> t41 -> t42 -> t43 -> t44 -> t45 -> t46 -> t47)

Function applied to the elements of the 46-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38, t39, t40, t41, t42, t43, t44, t45, t46)

The 46-tuple

-> t47 

Primitive recursion on 46-tuples

uncurry47 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39 -> t40 -> t41 -> t42 -> t43 -> t44 -> t45 -> t46 -> t47 -> t48)

Function applied to the elements of the 47-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38, t39, t40, t41, t42, t43, t44, t45, t46, t47)

The 47-tuple

-> t48 

Primitive recursion on 47-tuples

uncurry48 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39 -> t40 -> t41 -> t42 -> t43 -> t44 -> t45 -> t46 -> t47 -> t48 -> t49)

Function applied to the elements of the 48-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38, t39, t40, t41, t42, t43, t44, t45, t46, t47, t48)

The 48-tuple

-> t49 

Primitive recursion on 48-tuples

uncurry49 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39 -> t40 -> t41 -> t42 -> t43 -> t44 -> t45 -> t46 -> t47 -> t48 -> t49 -> t50)

Function applied to the elements of the 49-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38, t39, t40, t41, t42, t43, t44, t45, t46, t47, t48, t49)

The 49-tuple

-> t50 

Primitive recursion on 49-tuples

uncurry50 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39 -> t40 -> t41 -> t42 -> t43 -> t44 -> t45 -> t46 -> t47 -> t48 -> t49 -> t50 -> t51)

Function applied to the elements of the 50-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38, t39, t40, t41, t42, t43, t44, t45, t46, t47, t48, t49, t50)

The 50-tuple

-> t51 

Primitive recursion on 50-tuples

uncurry51 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39 -> t40 -> t41 -> t42 -> t43 -> t44 -> t45 -> t46 -> t47 -> t48 -> t49 -> t50 -> t51 -> t52)

Function applied to the elements of the 51-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38, t39, t40, t41, t42, t43, t44, t45, t46, t47, t48, t49, t50, t51)

The 51-tuple

-> t52 

Primitive recursion on 51-tuples

uncurry52 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39 -> t40 -> t41 -> t42 -> t43 -> t44 -> t45 -> t46 -> t47 -> t48 -> t49 -> t50 -> t51 -> t52 -> t53)

Function applied to the elements of the 52-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38, t39, t40, t41, t42, t43, t44, t45, t46, t47, t48, t49, t50, t51, t52)

The 52-tuple

-> t53 

Primitive recursion on 52-tuples

uncurry53 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39 -> t40 -> t41 -> t42 -> t43 -> t44 -> t45 -> t46 -> t47 -> t48 -> t49 -> t50 -> t51 -> t52 -> t53 -> t54)

Function applied to the elements of the 53-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38, t39, t40, t41, t42, t43, t44, t45, t46, t47, t48, t49, t50, t51, t52, t53)

The 53-tuple

-> t54 

Primitive recursion on 53-tuples

uncurry54 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39 -> t40 -> t41 -> t42 -> t43 -> t44 -> t45 -> t46 -> t47 -> t48 -> t49 -> t50 -> t51 -> t52 -> t53 -> t54 -> t55)

Function applied to the elements of the 54-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38, t39, t40, t41, t42, t43, t44, t45, t46, t47, t48, t49, t50, t51, t52, t53, t54)

The 54-tuple

-> t55 

Primitive recursion on 54-tuples

uncurry55 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39 -> t40 -> t41 -> t42 -> t43 -> t44 -> t45 -> t46 -> t47 -> t48 -> t49 -> t50 -> t51 -> t52 -> t53 -> t54 -> t55 -> t56)

Function applied to the elements of the 55-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38, t39, t40, t41, t42, t43, t44, t45, t46, t47, t48, t49, t50, t51, t52, t53, t54, t55)

The 55-tuple

-> t56 

Primitive recursion on 55-tuples

uncurry56 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39 -> t40 -> t41 -> t42 -> t43 -> t44 -> t45 -> t46 -> t47 -> t48 -> t49 -> t50 -> t51 -> t52 -> t53 -> t54 -> t55 -> t56 -> t57)

Function applied to the elements of the 56-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38, t39, t40, t41, t42, t43, t44, t45, t46, t47, t48, t49, t50, t51, t52, t53, t54, t55, t56)

The 56-tuple

-> t57 

Primitive recursion on 56-tuples

uncurry57 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39 -> t40 -> t41 -> t42 -> t43 -> t44 -> t45 -> t46 -> t47 -> t48 -> t49 -> t50 -> t51 -> t52 -> t53 -> t54 -> t55 -> t56 -> t57 -> t58)

Function applied to the elements of the 57-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38, t39, t40, t41, t42, t43, t44, t45, t46, t47, t48, t49, t50, t51, t52, t53, t54, t55, t56, t57)

The 57-tuple

-> t58 

Primitive recursion on 57-tuples

uncurry58 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39 -> t40 -> t41 -> t42 -> t43 -> t44 -> t45 -> t46 -> t47 -> t48 -> t49 -> t50 -> t51 -> t52 -> t53 -> t54 -> t55 -> t56 -> t57 -> t58 -> t59)

Function applied to the elements of the 58-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38, t39, t40, t41, t42, t43, t44, t45, t46, t47, t48, t49, t50, t51, t52, t53, t54, t55, t56, t57, t58)

The 58-tuple

-> t59 

Primitive recursion on 58-tuples

uncurry59 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39 -> t40 -> t41 -> t42 -> t43 -> t44 -> t45 -> t46 -> t47 -> t48 -> t49 -> t50 -> t51 -> t52 -> t53 -> t54 -> t55 -> t56 -> t57 -> t58 -> t59 -> t60)

Function applied to the elements of the 59-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38, t39, t40, t41, t42, t43, t44, t45, t46, t47, t48, t49, t50, t51, t52, t53, t54, t55, t56, t57, t58, t59)

The 59-tuple

-> t60 

Primitive recursion on 59-tuples

uncurry60 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39 -> t40 -> t41 -> t42 -> t43 -> t44 -> t45 -> t46 -> t47 -> t48 -> t49 -> t50 -> t51 -> t52 -> t53 -> t54 -> t55 -> t56 -> t57 -> t58 -> t59 -> t60 -> t61)

Function applied to the elements of the 60-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38, t39, t40, t41, t42, t43, t44, t45, t46, t47, t48, t49, t50, t51, t52, t53, t54, t55, t56, t57, t58, t59, t60)

The 60-tuple

-> t61 

Primitive recursion on 60-tuples

uncurry61 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39 -> t40 -> t41 -> t42 -> t43 -> t44 -> t45 -> t46 -> t47 -> t48 -> t49 -> t50 -> t51 -> t52 -> t53 -> t54 -> t55 -> t56 -> t57 -> t58 -> t59 -> t60 -> t61 -> t62)

Function applied to the elements of the 61-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38, t39, t40, t41, t42, t43, t44, t45, t46, t47, t48, t49, t50, t51, t52, t53, t54, t55, t56, t57, t58, t59, t60, t61)

The 61-tuple

-> t62 

Primitive recursion on 61-tuples

uncurry62 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39 -> t40 -> t41 -> t42 -> t43 -> t44 -> t45 -> t46 -> t47 -> t48 -> t49 -> t50 -> t51 -> t52 -> t53 -> t54 -> t55 -> t56 -> t57 -> t58 -> t59 -> t60 -> t61 -> t62 -> t63)

Function applied to the elements of the 62-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38, t39, t40, t41, t42, t43, t44, t45, t46, t47, t48, t49, t50, t51, t52, t53, t54, t55, t56, t57, t58, t59, t60, t61, t62)

The 62-tuple

-> t63 

Primitive recursion on 62-tuples

uncurry63 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39 -> t40 -> t41 -> t42 -> t43 -> t44 -> t45 -> t46 -> t47 -> t48 -> t49 -> t50 -> t51 -> t52 -> t53 -> t54 -> t55 -> t56 -> t57 -> t58 -> t59 -> t60 -> t61 -> t62 -> t63 -> t64)

Function applied to the elements of the 63-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38, t39, t40, t41, t42, t43, t44, t45, t46, t47, t48, t49, t50, t51, t52, t53, t54, t55, t56, t57, t58, t59, t60, t61, t62, t63)

The 63-tuple

-> t64 

Primitive recursion on 63-tuples

uncurry64 Source #

Arguments

:: (t1 -> t2 -> t3 -> t4 -> t5 -> t6 -> t7 -> t8 -> t9 -> t10 -> t11 -> t12 -> t13 -> t14 -> t15 -> t16 -> t17 -> t18 -> t19 -> t20 -> t21 -> t22 -> t23 -> t24 -> t25 -> t26 -> t27 -> t28 -> t29 -> t30 -> t31 -> t32 -> t33 -> t34 -> t35 -> t36 -> t37 -> t38 -> t39 -> t40 -> t41 -> t42 -> t43 -> t44 -> t45 -> t46 -> t47 -> t48 -> t49 -> t50 -> t51 -> t52 -> t53 -> t54 -> t55 -> t56 -> t57 -> t58 -> t59 -> t60 -> t61 -> t62 -> t63 -> t64 -> t65)

Function applied to the elements of the 64-tuple

-> (t1, t2, t3, t4, t5, t6, t7, t8, t9, t10, t11, t12, t13, t14, t15, t16, t17, t18, t19, t20, t21, t22, t23, t24, t25, t26, t27, t28, t29, t30, t31, t32, t33, t34, t35, t36, t37, t38, t39, t40, t41, t42, t43, t44, t45, t46, t47, t48, t49, t50, t51, t52, t53, t54, t55, t56, t57, t58, t59, t60, t61, t62, t63, t64)

The 64-tuple

-> t65 

Primitive recursion on 64-tuples