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Ackermann function

Known as: Ackermann's function, Ackerman's function, Ackermann 
In computability theory, the Ackermann function, named after Wilhelm Ackermann, is one of the simplest and earliest-discovered examples of a total… 
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Related topics

Related topics

39 relations
AlgorithmAlgorithm characterizationsAsymptotically optimal algorithmBlooP and FlooP

Broader (2)

Computability theoryTheory of computation

Papers overview

Semantic Scholar uses AI to extract papers important to this topic.
Review
2019
Review
2019
PSMs are dead; long live PSMs
I was interested to read Stephen Harwood’s viewpoint “Whither is Problem Structuring Methods.” I believe he has made some very… 
Highly Cited
2017
Highly Cited
2017
Heterogeneous C–H alkenylations in continuous-flow: oxidative palladium-catalysis in a biomass-derived reaction medium
Herein we report the unprecedented Fujiwara–Moritani reaction catalysed by the commercially available heterogeneous palladium… 
2015
2015
Basic electron microscopy of aquatic viruses
For identification and structural studies, viruses are concentrated and purified by differential or density gradient… 
2011
2011
The Cosmic-Ray and Gas Content of the Cygnus Region as Measured in Gamma Rays by the Fermi Large Area Telescope
The Cygnus region hosts a giant molecular-cloud complex which actively forms massive stars. Interactions of cosmic rays with… 
Highly Cited
2007
Highly Cited
2007
European Balancing Act
Wind power integration into power systems has two dimensions: an economical one related to optimization of the resources and a… 
Review
2000
Review
2000
A GIS-ASSISTED RAIL CONSTRUCTION ECONOMETRIC MODEL THAT INCORPORATES LIDAR DATA
Identifying the optimum route for new railroad lead-tracks using traditional field methods is often time-consuming, is costly… 
1991
1991
A Simplified Technique for Hidden-Line Elimination in Terrains
In this paper we give a simple and efficient output-sensitive algorithm for constructing the display of a polyhedral terrain. It… 
1990
1990
Linear Circuits over GF(2)
For $n=2^k $, let S be an $n \times n$ matrix whose rows and columns are indexed by $\operatorname{GF}(2)^k $ and, for $i, j \in… 
1972
1972
Deductive explanation of scientific laws
Since the appearance of Hempel’s and Oppenheim’s famous paper (1948) on the logic of scientific explanation a lively discussion… 
1940
1940
SYNTHESIS AND EXCRETION OF TRIGONELLINE
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