… We characterize certain group-like u-degree 1 minimal sets, thereby providing many new
explicit examples of trivial minimal sets. We show that a minimal set defined by a(x) = f(x) for a …

… of definable sets. This … sets in ACFA has proved tremendously useful for algebraic dynamics
[12]. With those later results [12] we show that non-orthogonality between two minimal sets …

… Since the minimal (monic) polynomial of cover cla(a, b) is fixed by 0", we may assume that
c E cla(a, b). Let B be a finite set of independent realisations of qftp(b) of size greater than m = …

… These theories are in fact strongly minimal, the simplest case of stability. In the 1990s, Kim …
assumed to be over small sets. By small we mean the cardinality of the set is smaller than the …

… set ∆w of Lw-formulae is an elimination set for Tw for each w, then ∆W := ∪w∈W ∆w is an
elimination set … .4 to see what happens to a minimal type in ACFA as compositional roots of the …

… They leverage minimal hardware support to store cryptographic secret(s) and to support
secure execution of a software … Based on this set of properties, we argue ACFA’s security. …

… Indeed this is true for Morely rank in any strongly minimal set. Thus \projects generically onto"
… K n is a Zariski closed set of dimension d and n>d + 1. Then V is irreducible i for all p 2 K …

… and measure for certain definable sets in a model of ACFA, and discuss the relationship of
this … (1) The complexity of a variety X is the minimum (in the lexicographical ordering) of the …

… Analogously to ACFA, we can adjoin a new unary function … many properties of ACFA are
generalised to this context. … of [4]: loosely, a strongly minimal set has DMP if and only if for Galois …

… is valid in the strongly minimal context, and this is the point of … We also exhibit the basic model
of strongly minimal sets with … (In the case of ACFA we can strengthen the condition on Σ by …