Difference between revisions of "Lambda Calculus"

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Lambda calculus is a universal/Turing-complete language specification invented by Alonzo Church, that is considered to be mathematically elegant, due to its small size. Almost all text-based formal languages are defined using Lambda calculus. To learn about its history, it is recommended to watch this video by Dana Scott<ref>{{:Video/Dana S. Scott Lambda Calculus, Then and Now}}</ref>.
Lambda calculus is a universal/Turing-complete language specification invented by Alonzo Church, that is considered to be mathematically elegant, due to its small size. Almost all text-based formal languages are defined using Lambda calculus. To learn about its history, it is recommended to watch this video by Dana Scott<ref>{{:Video/Dana S. Scott Lambda Calculus, Then and Now}}</ref>.


=Lambda Calculus and Abstract Syntax Tree=
=[[Lambda Calculus]] and [[Abstract Syntax Tree]]=
All decision making procedures can be represented into three major kinds of branching:
All decision making procedures can be represented into three major kinds of branching:
# [[Naming]]
# [[Naming]]

Revision as of 14:50, 18 January 2022

Lambda calculus is a universal/Turing-complete language specification invented by Alonzo Church, that is considered to be mathematically elegant, due to its small size. Almost all text-based formal languages are defined using Lambda calculus. To learn about its history, it is recommended to watch this video by Dana Scott[1].

Lambda Calculus and Abstract Syntax Tree

All decision making procedures can be represented into three major kinds of branching:

  1. Naming
  2. Typing
  3. Applying


References

  1. ↑ Scott, Dana (Aug 24, 2012). Dana S. Scott Lambda Calculus, Then and Now. local page: princetonacademics. 

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