@@ -160,10 +160,10 @@ require an identity element `id`, just composable morphisms.
160160One example of a ` Semigroupoid ` is the function type constructor ` (->) ` ,
161161with ` (<<<) ` defined as function composition.
162162
163- #### ` semigroupoidArr `
163+ #### ` semigroupoidFn `
164164
165165``` purescript
166- instance semigroupoidArr :: Semigroupoid Prim.Function
166+ instance semigroupoidFn :: Semigroupoid Prim.Function
167167```
168168
169169
@@ -198,10 +198,10 @@ Instances must satisfy the following law in addition to the
198198
199199- Identity: ` id <<< p = p <<< id = p `
200200
201- #### ` categoryArr `
201+ #### ` categoryFn `
202202
203203``` purescript
204- instance categoryArr :: Category Prim.Function
204+ instance categoryFn :: Category Prim.Function
205205```
206206
207207
@@ -224,10 +224,17 @@ Instances must satisfy the following laws:
224224- Identity: ` (<$>) id = id `
225225- Composition: ` (<$>) (f <<< g) = (f <$>) <<< (g <$>) `
226226
227- #### ` functorArr `
227+ #### ` functorFn `
228228
229229``` purescript
230- instance functorArr :: Functor (Prim.Function r)
230+ instance functorFn :: Functor (Prim.Function r)
231+ ```
232+
233+
234+ #### ` functorArray `
235+
236+ ``` purescript
237+ instance functorArray :: Functor Prim.Array
231238```
232239
233240
@@ -299,10 +306,17 @@ laws:
299306
300307Formally, ` Apply ` represents a strong lax semi-monoidal endofunctor.
301308
302- #### ` applyArr `
309+ #### ` applyFn `
310+
311+ ``` purescript
312+ instance applyFn :: Apply (Prim.Function r)
313+ ```
314+
315+
316+ #### ` applyArray `
303317
304318``` purescript
305- instance applyArr :: Apply ( Prim.Function r)
319+ instance applyArray :: Apply Prim.Array
306320```
307321
308322
@@ -339,10 +353,17 @@ laws:
339353- Homomorphism: ` (pure f) <*> (pure x) = pure (f x) `
340354- Interchange: ` u <*> (pure y) = (pure ($ y)) <*> u `
341355
342- #### ` applicativeArr `
356+ #### ` applicativeFn `
343357
344358``` purescript
345- instance applicativeArr :: Applicative (Prim.Function r)
359+ instance applicativeFn :: Applicative (Prim.Function r)
360+ ```
361+
362+
363+ #### ` applicativeArray `
364+
365+ ``` purescript
366+ instance applicativeArray :: Applicative Prim.Array
346367```
347368
348369
@@ -407,10 +428,17 @@ do x <- m1
407428 m3 x y
408429```
409430
410- #### ` bindArr `
431+ #### ` bindFn `
432+
433+ ``` purescript
434+ instance bindFn :: Bind (Prim.Function r)
435+ ```
436+
437+
438+ #### ` bindArray `
411439
412440``` purescript
413- instance bindArr :: Bind ( Prim.Function r)
441+ instance bindArray :: Bind Prim.Array
414442```
415443
416444
@@ -438,10 +466,17 @@ Instances must satisfy the following laws in addition to the
438466- Left Identity: ` pure x >>= f = f x `
439467- Right Identity: ` x >>= pure = x `
440468
441- #### ` monadArr `
469+ #### ` monadFn `
470+
471+ ``` purescript
472+ instance monadFn :: Monad (Prim.Function r)
473+ ```
474+
475+
476+ #### ` monadArray `
442477
443478``` purescript
444- instance monadArr :: Monad ( Prim.Function r)
479+ instance monadArray :: Monad Prim.Array
445480```
446481
447482
@@ -527,10 +562,10 @@ instance semigroupUnit :: Semigroup Unit
527562```
528563
529564
530- #### ` semigroupArr `
565+ #### ` semigroupFn `
531566
532567``` purescript
533- instance semigroupArr :: (Semigroup s') => Semigroup (s -> s')
568+ instance semigroupFn :: (Semigroup s') => Semigroup (s -> s')
534569```
535570
536571
@@ -541,6 +576,13 @@ instance semigroupOrdering :: Semigroup Ordering
541576```
542577
543578
579+ #### ` semigroupArray `
580+
581+ ``` purescript
582+ instance semigroupArray :: Semigroup [a]
583+ ```
584+
585+
544586#### ` Semiring `
545587
546588``` purescript
@@ -568,6 +610,13 @@ Instances must satisfy the following laws:
568610 - Right distributivity: ` (a + b) * c = (a * c) + (b * c) `
569611- Annihiliation: ` zero * a = a * zero = zero `
570612
613+ #### ` semiringInt `
614+
615+ ``` purescript
616+ instance semiringInt :: Semiring Int
617+ ```
618+
619+
571620#### ` semiringNumber `
572621
573622``` purescript
@@ -611,6 +660,13 @@ laws:
611660
612661- Additive inverse: ` a + (-a) = (-a) + a = zero `
613662
663+ #### ` ringInt `
664+
665+ ``` purescript
666+ instance ringInt :: Ring Int
667+ ```
668+
669+
614670#### ` ringNumber `
615671
616672``` purescript
@@ -655,6 +711,13 @@ laws:
655711
656712- Remainder: ` a / b * b + (a ` mod` b) = a `
657713
714+ #### ` moduloSemiringInt `
715+
716+ ``` purescript
717+ instance moduloSemiringInt :: ModuloSemiring Int
718+ ```
719+
720+
658721#### ` moduloSemiringNumber `
659722
660723``` purescript
@@ -770,13 +833,27 @@ instance eqBoolean :: Eq Boolean
770833```
771834
772835
836+ #### ` eqInt `
837+
838+ ``` purescript
839+ instance eqInt :: Eq Int
840+ ```
841+
842+
773843#### ` eqNumber `
774844
775845``` purescript
776846instance eqNumber :: Eq Number
777847```
778848
779849
850+ #### ` eqChar `
851+
852+ ``` purescript
853+ instance eqChar :: Eq Char
854+ ```
855+
856+
780857#### ` eqString `
781858
782859``` purescript
@@ -843,6 +920,13 @@ instance ordBoolean :: Ord Boolean
843920```
844921
845922
923+ #### ` ordInt `
924+
925+ ``` purescript
926+ instance ordInt :: Ord Int
927+ ```
928+
929+
846930#### ` ordNumber `
847931
848932``` purescript
@@ -857,6 +941,13 @@ instance ordString :: Ord String
857941```
858942
859943
944+ #### ` ordChar `
945+
946+ ``` purescript
947+ instance ordChar :: Ord Char
948+ ```
949+
950+
860951#### ` ordUnit `
861952
862953``` purescript
@@ -1144,13 +1235,27 @@ instance showBoolean :: Show Boolean
11441235```
11451236
11461237
1238+ #### ` showInt `
1239+
1240+ ``` purescript
1241+ instance showInt :: Show Int
1242+ ```
1243+
1244+
11471245#### ` showNumber `
11481246
11491247``` purescript
11501248instance showNumber :: Show Number
11511249```
11521250
11531251
1252+ #### ` showChar `
1253+
1254+ ``` purescript
1255+ instance showChar :: Show Char
1256+ ```
1257+
1258+
11541259#### ` showString `
11551260
11561261``` purescript
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