Add to ORKGThe age of each countable homogeneous permutation forms a Ramsey class. Thus, there are five countably infinite Ramsey classes of permutations
Ramsey theory is the study of the structure of mathematical objects that is preserved under partitio...
AbstractA relational first order structure is homogeneous if it is countable (possibly finite) and e...
A class K of relational systems (of the same type) has the ℛ˜-Ramsey property if for every S˜∈K ther...
The age of each countable homogeneous permutation forms a Ramsey class. Thus, there are five counta...
We study the preservation of certain properties under products of classes of finite structures. In p...
In this project report we discuss the relation between Ramsey classes and homogeneous structures and...
AbstractLet L be a relational language and U be a set of L-structures. U is indivisible if for each ...
We consider the classes of finite coloured partial orders, i.e., partial orders together with unary ...
In the course of classifying the homogeneous permutations, Cameron introduced the viewpoint of permu...
This MSc thesis deals with a theory, which comes from combinatorics. According to Ramsey's theorem f...
We characterize the big Ramsey degrees of free amalgamation classes in finite binary languages defin...
he main objective of this research is to study the relative strength of combinatorial principles, in...
International audienceRamsey's theorem states that for any coloring of the n-element subsets of N wi...
The simple relational structures form the units, or atoms, upon which all other relational structure...
AbstractLet L be a relational language and U be a set of L-structures. U is indivisible if for each ...
Ramsey theory is the study of the structure of mathematical objects that is preserved under partitio...
AbstractA relational first order structure is homogeneous if it is countable (possibly finite) and e...
A class K of relational systems (of the same type) has the ℛ˜-Ramsey property if for every S˜∈K ther...
The age of each countable homogeneous permutation forms a Ramsey class. Thus, there are five counta...
We study the preservation of certain properties under products of classes of finite structures. In p...
In this project report we discuss the relation between Ramsey classes and homogeneous structures and...
AbstractLet L be a relational language and U be a set of L-structures. U is indivisible if for each ...
We consider the classes of finite coloured partial orders, i.e., partial orders together with unary ...
In the course of classifying the homogeneous permutations, Cameron introduced the viewpoint of permu...
This MSc thesis deals with a theory, which comes from combinatorics. According to Ramsey's theorem f...
We characterize the big Ramsey degrees of free amalgamation classes in finite binary languages defin...
he main objective of this research is to study the relative strength of combinatorial principles, in...
International audienceRamsey's theorem states that for any coloring of the n-element subsets of N wi...
The simple relational structures form the units, or atoms, upon which all other relational structure...
AbstractLet L be a relational language and U be a set of L-structures. U is indivisible if for each ...
Ramsey theory is the study of the structure of mathematical objects that is preserved under partitio...
AbstractA relational first order structure is homogeneous if it is countable (possibly finite) and e...
A class K of relational systems (of the same type) has the ℛ˜-Ramsey property if for every S˜∈K ther...