All complex quadratic fields K with discriminant -100000 < d < 0 and 3-class group (3,3)

First, we give a coarse classification by means of the 3-class numbers of the four associated complex cubic fields (L₁,L₂,L₃,L₄).
Most interesting are the cases with one or more occurrences of 3-class number 9 or 27.

(Computed by Fung and Williams in 1990 at the University of Manitoba, Winnipeg City [3,4].
Class field theoretic and group theoretic interpretation in May 2006 by our most recent sophisticated theorems [5].)

It should be pointed out that Brink has determined the capitulation type
of all fields with discriminant marked by an asterisk (*)
in his 1984 thesis [2],
based on class group computations of Wada [1]
for odd discriminants d > -24000 and even discriminants d > -96000.

Our own table of capitulation types for all discriminants d > -50000
has been constructed in 2003 without the knowledge of Brink's thesis,
which came to our disposal with delay in 2006.
It is contained in [6] and confirms Brink's results with a single exception d=-49128 (type D.10 instead of D.5).