ABSTRACT. In rosy theories we introduce a geometric notion of independence, strong non-3-ampleness. and we show that strong iion-3-alnpleness implies non-3-ampleness, and non$-2$-ampleness ( $=$CM-triviality) implies strong non-3-ampleness. 1
AbstractWe introduce Lascar strong types in excellent classes and prove that they coincide with the ...
We discuss H-basis in geometric structures with a dense/codense independent subset, and algebraic n-...
We establish several results regarding dividing and forking in NTP2 theories. We show that dividing ...
International audienceNon-n-ampleness as defined by Pillay and Evans is preserved under analysabilit...
Le résultat principal de cette thèse est l'étude de l'ampleur dans des expansions des structures géo...
Abstract. We give a uniform construction of free pseudospaces of dimension n extending work in [1].3...
62The ample hierarchy of geometries of stables theories is strict. We generalise the construction of...
Abstract: We use pseudo-Anosov homeomorphisms of surfaces in order to prove that the rst-order theor...
Abstract. The ample hierarchy of geometries of stables theories is strict. We generalise the constru...
International audienceWe investigate M-theory and heterotic compactifications to 7 and 3 dimensions....
Solenoids are inverse limits of the circle, and the classical knot theory is the theory of tame embe...
I examine the link between extensionality principles of classical mereology and the anti-symmetry of...
Last week, we considered the notions of consistency and independence in the context of geometric the...
We introduce Lascar strong types in excellent classes and prove that they coincide with the orbits o...
Graduation date: 1968This paper is a continuation of William Zell's thesis, A Model of Non-Euclidean...
AbstractWe introduce Lascar strong types in excellent classes and prove that they coincide with the ...
We discuss H-basis in geometric structures with a dense/codense independent subset, and algebraic n-...
We establish several results regarding dividing and forking in NTP2 theories. We show that dividing ...
International audienceNon-n-ampleness as defined by Pillay and Evans is preserved under analysabilit...
Le résultat principal de cette thèse est l'étude de l'ampleur dans des expansions des structures géo...
Abstract. We give a uniform construction of free pseudospaces of dimension n extending work in [1].3...
62The ample hierarchy of geometries of stables theories is strict. We generalise the construction of...
Abstract: We use pseudo-Anosov homeomorphisms of surfaces in order to prove that the rst-order theor...
Abstract. The ample hierarchy of geometries of stables theories is strict. We generalise the constru...
International audienceWe investigate M-theory and heterotic compactifications to 7 and 3 dimensions....
Solenoids are inverse limits of the circle, and the classical knot theory is the theory of tame embe...
I examine the link between extensionality principles of classical mereology and the anti-symmetry of...
Last week, we considered the notions of consistency and independence in the context of geometric the...
We introduce Lascar strong types in excellent classes and prove that they coincide with the orbits o...
Graduation date: 1968This paper is a continuation of William Zell's thesis, A Model of Non-Euclidean...
AbstractWe introduce Lascar strong types in excellent classes and prove that they coincide with the ...
We discuss H-basis in geometric structures with a dense/codense independent subset, and algebraic n-...
We establish several results regarding dividing and forking in NTP2 theories. We show that dividing ...