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Winding numbers for planar and toric immersions of $N^2$ into $RP^3$
Suppose $f : N^2 \to RP^3$ is a continuous immersion of a two dimensional closed and orientable surface into the projective three-space $RP^3$. Suppose $f$ has infinitely many zeros. Then, where is $f$ almost standard (i.e. outside a compact set, there exists a smooth immersion with the same winding numbers)?
If there is such a continuous immersion, then it is not clear to me what part of $f$ should be singular. If we choose a ball, then $f$ is not regular. But, should we look at a cylinder instead of a ball?
A:
I suggest the following.
Given any map $f:S^1 \times [0,1] \to S^2$, the map $f|_{S^1 \times [0,1/2]}$ (which is a map from $S^1$ to $S^2$) is standard by the classification of standard immersions of surfaces in the projective plane.
Now consider the map $g : S^1 \times [0,1/2] \to S^2$ obtained by composing $f$ with the isometry $S^2 \to S^2$ given by a rotation of $180^\circ$. Observe that $g$ is a standard immersion. You can easily check that the winding numbers of $g$ with respect to both $z$ and $w$ are $0$.
Now we can make $f$ standard by a reparametrisation (e.g. using a parameter $t$ on $[0,1]$ such that $f(S^1 \times \{t\})$ is contained in a plane) and making the following composition:
$$ S^1 \times [0,1/2