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486 PHILLIP A. GRIFFITHS
is the pullback to 0() of the standard form o
2
0 log[z[[
on IPN 1--for a proof cf. the reference given in footnote (4) of the introduction.
Now let//C IPN be a complex manifold. For a point Z0 /9/we recall
that the projective tangent space to/f/at 20 is the pn
Z0 obtained as the limiting
position of chordso as 2 M tends to 0. We define (2f/) C 0() to be
the flames {Z0, ", ZN- 1} where
The picture for an analytic curve in IW is
We shall use the range of indices
Since on
n;
0