Finding the Smallest Solution with Condition a: minSol Function

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SUMMARY

The discussion focuses on implementing the Haskell function minSol :: Ord a => Condition a -> [a] -> Maybe a, which identifies the smallest element in a list that satisfies a specified condition. The Condition a type is defined as data Condition a = Con (a -> Bool). Participants suggest using recursion and pattern matching to traverse the list, and mention that the solution can be simplified using GHC with standard library imports. The conversation emphasizes the importance of applying the condition to each list element effectively.

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  • Understanding of Haskell syntax and type definitions
  • Familiarity with polymorphic data types in Haskell
  • Knowledge of recursion and pattern matching in functional programming
  • Experience with GHC and Haskell's standard library modules
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'Condition' is a function which determines whether an element of some type a satisfies some property, and returns True if only if it does. A polymorphic data type 'Condition a' is defined:

data Condition a = Con (a -> Bool)

Define a function minSol::Ord a => Condition a -> [a] -> Maybe a which takes a condition as its first argument, a list of possible solutions as its second argument, and returns the smallest solution found in the list which satisfies the condition. If no solution is found, the function should return the value Nothing.

I tried to use lambda but I'm not sure how to recursively apply it to every element in the list and I think the smallest element can be determined by (<) or min.
 
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Is this for a class? If so, what are you covering now, or what have you covered? There are several ways to check each element of the list. Although, since you mentioned recursion, have you tried pattern matching?

I've got a solution, but I'd like to see what you come up with first. Have you attempted any code at all? If so, post it.
 


Sorry for the double post, but are you using GHC? If so, this can be written nicely in two lines of code when you import a couple of modules from the standard library.
 

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