Proposition 3.3
Let
be a primitive form, and let
its Hessian. Recall that we write
if F has a triple root in
. Then
-
if and only if F has at least a double root
in
, and if this is the case all the roots of F are in fact in
itself.
-
if and only if
.
- If
and
, then
if and only if
. If
then
.
- If
then we have the following:
If
, then
.
If
but
, then
.
If
and
, then there exists
such that
, and then
.
Annotation Form Interface