lambda_calculus 1.3.2 copy "lambda_calculus: ^1.3.2" to clipboard
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A library for lambda calculus. It supports parsing and evaluating lambda terms with different strategies. It also has preliminary support for type inference.

1.3.1 #

  • Fix a concurrency bug in type inference.

  • The current type inference implementation is very nasty and inefficient. I will rewrite it in the future.

1.3.0 #

  • Modify the parsing syntax:

    1. Stop allowing abstractions without delimiters, e.g. λx x is not allowed anymore, use λx. x or λx -> x instead.
    2. Allow spaces between the lambda symbol and the variable, e.g. λ x -> x is now allowed. It was already allowed according to the previous documentation, but the implementation was not consistent.
    3. Allow inner abstractions to be omitted, e.g. λx. λy. x y can be written as λx y. x y.
    4. Stop allowing special depth variables such as _x1 or _y2. These underscore variables are not prohibited.
  • Improve the pretty-printing of Lambda to not creating variables with underscores. Instead it will choose appropriate fresh names that are guaranteed to not conflict with existing variables.

  • Fix bugs in the parser.

  • Make LambdaBuilder and Lambda final.

  • More documentation.

1.2.0 #

  • Change the signature of fmap so that "non-leaf" callbacks no longer have access to the term itself. This is because previous usage of this term is not consistent.

  • Fix the problem where variables with the same name can conflict with each other during evaluation.

  • Better printing format for LambdaType.

  • Fix typos in documentation.

  • Make Lambda final.

  • Remove dependency on dartz.

  • More tests.

1.1.1 #

  • Better documentation.

1.1.0 #

  • Stop allowing constructing Lambda directly, instead, use LambdaBuilder.

  • Access constants via LambdaBuilder.constants or Lambda.constants.

  • Fix the problem where the index of a variable is sometimes null.

1.0.0 #

  • Initial version.
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A library for lambda calculus. It supports parsing and evaluating lambda terms with different strategies. It also has preliminary support for type inference.

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