A functional proof pearl: inverting the Ackermann hierarchy
Author:
Affiliation:
1. Yale University, USA / National University of Singapore, Singapore
2. National University of Singapore, Singapore
Funder
Yale-NUS College
CRYSTAL CENTRE
Publisher
ACM
Link
https://dl.acm.org/doi/pdf/10.1145/3372885.3373837
Reference22 articles.
1. Wilhelm Ackermann. 1928. Zum Hilbertschen Aufbau der reellen Zahlen. Math. Ann. 99 1 (01 Dec 1928) 118–133. Wilhelm Ackermann. 1928. Zum Hilbertschen Aufbau der reellen Zahlen. Math. Ann. 99 1 (01 Dec 1928) 118–133.
2. Yves Bertot and Pierre Castéran. 2004. Interactive Theorem Proving and Program Development - Coq’Art: The Calculus of Inductive Constructions. Springer. Yves Bertot and Pierre Castéran. 2004. Interactive Theorem Proving and Program Development - Coq’Art: The Calculus of Inductive Constructions. Springer.
3. Verifying the Correctness and Amortized Complexity of a Union-Find Implementation in Separation Logic with Time Credits
4. A minimum spanning tree algorithm with inverse-Ackermann type complexity
5. Adam Chlipala. 2013. Certified Programming with Dependent Types - A Pragmatic Introduction to the Coq Proof Assistant. MIT Press. Adam Chlipala. 2013. Certified Programming with Dependent Types - A Pragmatic Introduction to the Coq Proof Assistant. MIT Press.
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1. The Inverse of Ackermann Function is Computable in Linear Time;Fundamenta Informaticae;2021-11-27
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