Is it considered on topic to ask questions about potential proofs to open problems?
I came across this purported proof of Navier-Stokes, and I was wonding if questions about proofs like this are on topic. It seems to me that in the past such questions have been asked and have been fruitful, but...
Let $X$ a set $\sigma$ to $X^2$ into $[0,\infty)$ a function such as:
1)$\sigma(x,y)=0$ implies $x=y$
2)$\sigma(x,y)=\sigma(y,x)$
3)$\sigma(x,z)\leq \sigma(x,y)+\sigma(y,z)$.
we define $B(x,\varepsilon)=\{y,|\sigma(x,y)-\sigma(x,x)|<\varepsilon\}$.
$\tau_\sigma$ has as base the familly of op...
I have reached my question limit is there a way to get it lifted?
Is it considered on topic to ask questions about potential proofs to open problems?
I came across this purported proof of Navier-Stokes, and I was wonding if questions about proofs like this are on topic. It seems to me that in the past such questions have been asked and have been fruitful, but...
Let $X$ a set $\sigma$ to $X^2$ into $[0,\infty)$ a function such as:
1)$\sigma(x,y)=0$ implies $x=y$
2)$\sigma(x,y)=\sigma(y,x)$
3)$\sigma(x,z)\leq \sigma(x,y)+\sigma(y,z)$.
we define $B(x,\varepsilon)=\{y,|\sigma(x,y)-\sigma(x,x)|<\varepsilon\}$.
$\tau_\sigma$ has as base the familly of op...