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<p></p> <p><b>New page</b></p><div>Abstract: Complex enumerative geometry deals with counting algebraic-geometric objects satisfying certain restrictions. I will discuss various real counterparts of such problems in different dimensions and with various tangency/passage conditions, involving both rigid algebraic and flexible differential-topological objects. I will then relate this type of problems to the theory of finite type invariants and propose a general setting to produce such invariants using maps of configuration spaces and homology intersections.<br /> <br /> See also &quot;[http://www.math.technion.ac.il/~polyak/publ/enumerative.pdf Enumerative geometry and finite type invariants]&quot;, on [http://www.math.technion.ac.il/~polyak/ Misha Polyak&#039;s] publications [http://www.math.technion.ac.il/~polyak/publ/publications.html page].</div>

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