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Sep 5, 2016 at 13:33 answer added Qwerty timeline score: 1
Jan 13, 2014 at 17:07 answer added Name timeline score: 0
Jan 9, 2014 at 11:29 answer added Alex Degtyarev timeline score: 2
Jan 4, 2014 at 10:44 answer added David Wehlau timeline score: 1
Jan 3, 2014 at 18:42 comment added Alex Degtyarev Sorry, my bad. Regarded as $Rp^n\to Rp^n$, your maps already are non-generic as needed. I remove my comment.
Jan 3, 2014 at 17:25 comment added JHM I must admit that i don't believe your claim that quadratic maps are `almost never surjective'. They seem to as stable as "sets of open cones covering R^n". But, I am also unclear on whether or not we can expect a typical quadratic map $Q=(q_1, \ldots, q_n)$ to have the origin as an isolated solution to $Q=0$ or to have $d(\sum q_i^2)$ vanish only at the origin?
Jan 3, 2014 at 17:08 comment added JHM @AlexDegtyarev: Could you be so generous as to elaborate in the form of an answer. I am unclear why the pull-back is quadric, why I must hope for degeneration, and what is a `double' hyperplane?
Jan 2, 2014 at 22:54 comment added Alex Degtyarev Criterion in terms of what? Foe $n=2$, there is a classification; it may serve as a source for further guessing: Alex Degtyarev. Quadratic transformations Rp2 --> Rp2. In: Topology of Real Algebraic Varieties and Related Topics, Amer. Math. Soc. Transl. (2), 173 (1996), 61-73.
Jan 2, 2014 at 20:30 comment added JHM Nice question. But the two posted `answers' are really very far from answers and -- in my opinion -- should be deleted.
Jan 2, 2014 at 14:05 comment added Rampant_mouse The problem is linked to representation theory via invariant theory.
Dec 31, 2013 at 14:58 comment added Douglas Zare What is the connection with representation theory?
Dec 31, 2013 at 13:25 answer added joro timeline score: 5
Dec 31, 2013 at 12:04 history edited Pietro Majer CC BY-SA 3.0
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Dec 31, 2013 at 8:59 answer added Glasby timeline score: 6
Dec 31, 2013 at 6:20 review First posts
Dec 31, 2013 at 6:50
Dec 31, 2013 at 6:01 history asked Rampant_mouse CC BY-SA 3.0