- here is due to Church. In the
ramified type
theory of PM all
objects are
elements of
various disjoint ramified types.
Ramified types are
implicitly built...
- {\mathcal {O}}_{L}} . Then p {\displaystyle {\mathfrak {p}}} is said to
ramify in L {\displaystyle L} if e i > 1 {\displaystyle e_{i}>1} for some i {\displaystyle...
- G} . The
following are equivalent. L / K {\displaystyle L/K} is
totally ramified. G {\displaystyle G}
coincides with its
inertia subgroup. L = K [ π ] {\displaystyle...
-
Hilbert by
calling it
Hilbert theory.
There is a
geometric analogue, for
ramified coverings of
Riemann surfaces,
which is
simpler in that only one kind of...
- intelligence,
concerned with the
indirect consequences of an action. Type theory,
Ramified Theory of
Types by
mathematician Bertrand Russell This
disambiguation page...
-
empty ramification locus.
Morphisms of
curves provide many
examples of
ramified coverings. For example, let C be the
elliptic curve of
equation y 2 − x...
- In the
mathematical discipline of set theory,
ramified forcing is the
original form of
forcing introduced by
Cohen (1963) to
prove the
independence of...
- are
related to macrophages. The
activation of
microglia and
formation of
ramified microglial clusters was
first noted by
Victor Babeş
while studying a rabies...
- the
Euler characteristic of a
space and a
ramified cover. For example,
hyperbolic Riemann surfaces are
ramified covering spaces of the
sphere (they have...
-
separately and will be the
subject of next subsections, the so-called
ramified case,
where m > 1, and the
regular case
where m = 1. The way of applying...
