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So far, I have found out that chordal graphs have linear number of maximal cliques with respect to the number of vertices.
In general, it is exponential.
I am trying to determine whether the number of maximal cliques in a graph with no induced $C_{n}\ |\ n>4$ is exponential with respect to the ...
Suppose you have a simple sort of lambda calculus abstract syntax tree. The fine details don't really matter.
data T = Unit | Void | T :*: T | T :+: T | T :-> T | I
data Term x a where
Var :: x -> Term x x
Int :: Int -> Term x I
Add :: Term x I -> Term x I -> Term x I
Apply :: Term x (a :->
In fields such as Machine Learning, we typically (somewhat informally) say that we are overfitting if improve our performance on a training set at the cost of reduced performance on a test set / the true population from which data is sampled.
More generally, in AI research, we often end up testi...
