Mathematical LogicThe Ackermann function is a classic example of a function that is not "primitive recursive"-its evaluation cannot be "unwound" into simple loops. See how instances of the Ackermann function get evaluated by calling on others. The Ackermann function grows very rapidly. As its first argument increases, it effectively goes from addition, to multiplication, powers, power towers, etcComponente Curricular::Educação Superior::Ciências Exatas e da Terra::Matemátic
Recursion in linguistics by Watumull, Hauser, Roberts, and Hornstein (2014) is compared with recursi...
Recently, using a limit schema, we presented an analog and machine independent algebraic characteriz...
this paper are related to "program verification" very much like predicate logic and its co...
By taking a closer look at the construction of an Ackermann function we see that between any primiti...
Ackermann's function can be expressed using an iterative algorithm, which essentially takes the form...
The Ackermann function is a fascinating and well studied paradigm for a function which eventually do...
AbstractThe Ackermann function is defined recursively by A(0,n)=n + 1; A(i,0) = A(i - 1, 1) for i>0;...
computable), but it grows too fast to be primitive recursive (i.e., computable without using dirty t...
International audiencePredicative analysis of recursion schema is a method to characterize complexit...
Predicative analysis of recursion schema is a method to characterizecomplexity classes like the clas...
The SAGE Encyclopedia of Human Communication Sciences and DisordersRecursion is a mathematical princ...
International audiencePrimitive recursion can be defined on words instead of natural numbers. Up to ...
Many teachers of Computer Science, Information Technology, Programming and of other subjects related...
We present variants of Goodstein’s theorem that are in turn equivalent to arithmetical comprehension...
There are various issues in the Olympiads in Computer Science. In particular, one of them is a recur...
Recursion in linguistics by Watumull, Hauser, Roberts, and Hornstein (2014) is compared with recursi...
Recently, using a limit schema, we presented an analog and machine independent algebraic characteriz...
this paper are related to "program verification" very much like predicate logic and its co...
By taking a closer look at the construction of an Ackermann function we see that between any primiti...
Ackermann's function can be expressed using an iterative algorithm, which essentially takes the form...
The Ackermann function is a fascinating and well studied paradigm for a function which eventually do...
AbstractThe Ackermann function is defined recursively by A(0,n)=n + 1; A(i,0) = A(i - 1, 1) for i>0;...
computable), but it grows too fast to be primitive recursive (i.e., computable without using dirty t...
International audiencePredicative analysis of recursion schema is a method to characterize complexit...
Predicative analysis of recursion schema is a method to characterizecomplexity classes like the clas...
The SAGE Encyclopedia of Human Communication Sciences and DisordersRecursion is a mathematical princ...
International audiencePrimitive recursion can be defined on words instead of natural numbers. Up to ...
Many teachers of Computer Science, Information Technology, Programming and of other subjects related...
We present variants of Goodstein’s theorem that are in turn equivalent to arithmetical comprehension...
There are various issues in the Olympiads in Computer Science. In particular, one of them is a recur...
Recursion in linguistics by Watumull, Hauser, Roberts, and Hornstein (2014) is compared with recursi...
Recently, using a limit schema, we presented an analog and machine independent algebraic characteriz...
this paper are related to "program verification" very much like predicate logic and its co...