-
together with its rich
organisational structure hypothesised (so-called
functoriality). Harish-Chandra's work
exploited the
principle that what can be done...
- {\displaystyle p\colon T\to A} . The set of all T-valued
points of A
varies functorially with T,
giving rise to the "functor of points" of A;
according to the...
-
fundamental groupoid instead of the
fundamental group, and this
construction is
functorial.
Algebra of
continuous functions A
contravariant functor from the category...
- In
algebraic topology, a
branch of mathematics, the (singular)
homology of a
topological space relative to a
subspace is a
construction in
singular homology...
- In mathematics,
deformation theory is the
study of
infinitesimal conditions ****ociated with
varying a
solution P of a
problem to
slightly different solutions...
- In mathematics,
specifically algebraic topology, an Eilenberg–MacLane
space is a
topological space with a
single nontrivial homotopy group. Let G be a...
-
construction of W′ is
functorial for
smooth morphisms to W and
embeddings of W into a
larger variety. (It
cannot be made
functorial for all (not necessarily...
- ISBN 978-1-139-64396-2.
Seminal papers Lawvere, F.W. (November 1963). "
Functorial Semantics of
Algebraic Theories".
Proceedings of the
National Academy...
- In
algebraic geometry,
divisors are a
generalization of codimension-1
subvarieties of
algebraic varieties. Two
different generalizations are in common...
- In the
mathematical discipline of
general topology, Stone–Čech
compactification (or Čech–Stone compactification) is a
technique for
constructing a universal...
