Abstract
The origin of this paper lies in a study of the unfolding space of the stratumN16of singularity theory, and the question, at which points of the stratum the versal deformation space ceases to be topologically trivial over the stratum. This question turns out to be closely related to the study of how a plane section (= binary quintic) of a quintic curve varies as we deform the curve, either rigidly (underGL3) or equisingularly.
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