+newline in order to render ___

Author: wallymathieu

docsrc/content/abstraction-alternative.fsx

@@ -6,8 +6,10 @@
 (**
 Alternative
 ===========
+
 Applicative Functors which also have a monoid structure.
 ___
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 Minimal complete definition
 ---------------------------
  * ``return x``   /   ``result x``

docsrc/content/abstraction-applicative.fsx

@@ -6,8 +6,10 @@
 (**
 Applicative
 ===========
+
 A functor with application, providing operations to embed pure expressions (``return``), and sequence computations and combine their results (``<*>``).
 ___
+
 Minimal complete definition
 ---------------------------
  * ``return x`` &nbsp; / &nbsp; ``result x``

docsrc/content/abstraction-functor.fsx

@@ -6,8 +6,10 @@
 (**
 Functor
 =======
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 The Functor abstraction is used for types that can be mapped over.
 ___
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 Minimal complete definition
 ---------------------------
  * ``map f x`` &nbsp; / &nbsp; ``(|>>) x f`` &nbsp; / &nbsp; ``(<<|) f x`` &nbsp; / &nbsp; ``(<!>) f x``

docsrc/content/abstraction-monoid.fsx

@@ -7,7 +7,9 @@
 Monoid
 ======
 Types with an associative binary operation that has an identity.
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 ___
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 Minimal complete definition
 ---------------------------
  * `zero``

docsrc/content/abstraction-semigroup.fsx

@@ -5,8 +5,10 @@
 (**
 Semigroup
 =========
+
 In mathematics, a semigroup is an algebraic structure consisting of a set together with an associative binary operation. A semigroup generalizes a monoid in that there might not exist an identity element. It also (originally) generalized a group (a monoid with all inverses) to a type where every element did not have to have an inverse, thus the name semigroup.
 ___
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 Minimal complete definition
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  * ``(+)``   /   ``(++)``

docsrc/content/abstraction-zipapplicative.fsx

@@ -7,7 +7,9 @@
 Zip Applicative (aka Non-sequential Applicative)
 ================================================
 A functor with application, providing operations to embed pure expressions (``pur``), run computations pointwise and/or paralell and combine their results (``<.>``).
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 ___
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 Minimal complete definition
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  * ``pur x`` &nbsp;