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Sep 4, 2018 at 11:19 vote accept Sigur
Aug 12, 2018 at 13:14 comment added Sigur @Dmitri, thanks. We are converging to a complete solution.
Aug 11, 2018 at 23:36 comment added mme Something I missed on a first pass: maps on $\Bbb{CP}^n$ are determined by what they do to a second homology class, not the degree (which is $d^n$). However it is clear that your map is the degree $d$ map on $\Bbb{CP}^1$, so indeed corresponds to $d$.
Aug 11, 2018 at 20:55 comment added Dmitri Panov Yes, Sigur, you are right, thanks for this correction. I have corrected the formula so that the image of the unit $S^{2n+1}$ lies in the unit $S^{2n+1}$. Now one has to explain how to calculate the degree of the map, but one can, for example, just count the number of preimages of a generic point.
Aug 11, 2018 at 20:53 history edited Dmitri Panov CC BY-SA 4.0
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Aug 11, 2018 at 20:38 history edited Dmitri Panov CC BY-SA 4.0
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Aug 11, 2018 at 15:48 comment added Sigur So, $\phi$ should be normalized to go into sphere, right?
Aug 9, 2018 at 23:40 comment added mme Yeah, that's much better. Very simple, as it should be.
Aug 9, 2018 at 23:37 history edited Dmitri Panov CC BY-SA 4.0
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Aug 9, 2018 at 23:32 history edited Dmitri Panov CC BY-SA 4.0
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Aug 9, 2018 at 23:20 history answered Dmitri Panov CC BY-SA 4.0