Zariski topology
where I ⊆ ℂ[x1,x2,…,xn]. The Zariski topology on complex projective space can be similarly defined using homogeneous polynomials. The Zariski topology on any affine or projective variety is then the subspace topology induced by the ambient space.
- angular measure
- angular momentum
- angular speed
- angular velocity
- annihilator
- annihilator
- annulus
- anonymity of survey data
- ANOVA
- antecedent
- anti-
- anticlastic
- anticlockwise
- antiderivative
- antidifferentiate
- antilogarithm
- antiparallel
- antipodal points
- antiprism
- anti-realism
- antisymmetric matrix
- antisymmetric relation
- aperiodic
- apex
- aphelion