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thesis.tex
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thesis.tex
@@ -1430,20 +1430,25 @@ At the start of the 00s decade
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effects}, which is an approach to effectful programming that inverts
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effects}, which is an approach to effectful programming that inverts
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\citeauthor{Moggi91}'s view such that \emph{computational effects
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\citeauthor{Moggi91}'s view such that \emph{computational effects
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determine monads}. In their view a computational effect is given by
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determine monads}. In their view a computational effect is given by
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a signature of operations and a collection of equations that govern
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a signature of effectful operations and a collection of equations that
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their behaviour, together they generate a monad rather than the other
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govern their behaviour, together they generate a free monad rather
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way around.
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than the other way around.
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In practical programming terms, we may understand an algebraic effect
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In practical programming terms, we may understand an algebraic effect
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as an abstract interface, whose operations build the underlying free
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as an abstract interface, whose operations build the underlying free
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monad.
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monad.
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By the end of the decade \citet{PlotkinP09,PlotkinP13} introduced
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By the end of the decade \citet{PlotkinP09,PlotkinP13} introduced
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\emph{handlers for algebraic effects}
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\emph{handlers for algebraic effects}, which interpret computation
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trees induced by effectful operations in a similar way to runners of
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Programming with algebraic effects and their handlers was popularised
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free monad interpret computation trees. A crucial difference between
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by \citet{KammarLO13}, who demonstrated that algebraic effects and
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handlers and runners is that the handlers are based on first-class
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handlers provide a modular abstraction for effectful programming.
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delimited control.
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Practical programming with algebraic effects and their handlers was
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popularised by \citet{KammarLO13}, who demonstrated that algebraic
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effects and handlers provide a modular basis for effectful
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programming.
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%\dhil{Cite \citet{PlotkinP01,PlotkinP02,PlotkinP03,PlotkinP09,PlotkinP13}.}
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%\dhil{Cite \citet{PlotkinP01,PlotkinP02,PlotkinP03,PlotkinP09,PlotkinP13}.}
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