lambda calculus

In the 1930s, he did important work on Church's lambda calculus.

One can add constructs such as Futures to the lambda calculus.

In lambda calculus, one cannot define a function which includes itself.

There is no concept in lambda calculus of variable declaration.

Could a sensible meaning be assigned to lambda calculus terms?

Joy is based on composition of functions rather than lambda calculus.

A useful way to write complex functions is the lambda calculus.

See evaluation strategy for the specific case dealing with the lambda calculus.

Church used lambda calculus in 1936 to give a negative answer to the Entscheidungsproblem.

Lambda calculus can be called the smallest universal programming language.

For instance, they do not exist in simply typed lambda calculus.

From the lambda calculus point of view, a variable x can appear at most once in a term.

Lambda calculus is usually implemented using a virtual machine approach.

The connection with lambda calculus is unclear, even in the case of natural deduction.

In the lambda calculus an expression is divergent if it has no normal form.

Lambda calculus can be used to define what a computable function is.

No general algorithm can answer the question of whether two lambda calculus expressions are equivalent.

Like lambda calculus, it supports a uniform treatment of function evaluation.

This single axiom is the beta rule from the lambda calculus.

The logical form of which represented in lambda calculus is:

An equivalent example can be formulated in lambda calculus.

Data can nevertheless be simulated with appropriate functions as in the lambda calculus.

What's the best college for a high school senior who really loves programming but isn't so excited about lambda calculus?

However, lambda calculus emphasizes the use of transformation rules.

Beyond programming languages, the lambda calculus also has many applications in proof theory.