local-search-0.0.5: A first attempt at generalised local search within Haskell, for applications in combinatorial optimisation.

Safe HaskellSafe-Inferred

Control.Search.Local.Eager

Description

These combinators are for controlling local search processes at the top level and preventing stack and memory build ups. The basic combinators seen in the other libraries are all lazy and will describe the structure of the computations that will make up the search. When it comes to accessing values and solutions from these processes you can print each solution which will push the process forwards and avoid memory problems.

To avoid wasting processing time displaying many solutions in a process, when all you are interested in is the Nth one, you might use the common list index function (!!). However this is a lazy operator and will cause Haskell to construct the computation for the Nth value, in terms of the previous values, before beginning the evaluation. This causes the memory problems.

Instead we provide an eager replacement for (!!) which we call (!!!). For more sophisticated applications we provide two other semi-eager operations which return both an eager value and a lazy remainder.

Synopsis

Documentation

(!!!) :: [a] -> Int -> aSource

This is an eager list index. It acts exactly like the common (!!) operation, however it evaluates each element to WHNF. In the case where each element of the list depends upon previous elements in some way (usually true of the local search systems), this will result in the computation being pushed forwards.

indexWithRemainder :: [a] -> Int -> (a, [a])Source

Similar to the eager list index, however it also gives back the remainder of the computation as an unevaluated list. It is expected that this will be used to sample a stream for a human user, allowing the user to see what has happened and make a decision to continue, or stop. If continue, then the lazy remainder can be processed further.

splitAt' :: Int -> [a] -> ([a], [a])Source

Eager splitAt. Looks like splitAt, but the elements of the first list are evaluated to WHNF.