let $X$ and $Y$ be $C^1$ vector feilds on $R^m$. Suppose that $0$ is an attracting hyperbolic singularity for $X$ and $Y$. Show that there exists a homemorphism $h$ of a neighborhood of origin which conjugate the diffmorphisms $X1$ and $Y1$ but does not take orbits of $X$ to orbits of $Y$

Let $X$ and $Y$ be $C^1$ vector feilds on $R^m$. Suppose that $0$ is an attracting hyperbolic singularity for $X$ and $Y$. Show that there exists a homemorphism $h$ of a neighborhood of origin which conjugate the diffeomorphisms $X1$ and $Y1$ but does not take orbits of $X$ to orbits of $Y$.

let $X$ and $Y$ be $C^1$ vector feilds on $R^m$.suppose that $0$ is an attracting hyperbolic singularity for $X$ and $Y$.show that there exists a homemorphism $h$ of a neighbourhood of origin which conjugate the diffmorphisms $X1$ and $Y1$ but does not take orbits of $X$ to orbits of $Y$

let $X$ and $Y$ be $C^1$ vector feilds on $R^m$. Suppose that $0$ is an attracting hyperbolic singularity for $X$ and $Y$. Show that there exists a homemorphism $h$ of a neighborhood of origin which conjugate the diffmorphisms $X1$ and $Y1$ but does not take orbits of $X$ to orbits of $Y$

let X and Y be C^1 vector feilds on R^m.suppose that 0 is an attracting hyperbolic singularity for X and Y.show that there exists a homemorphism h of a neighbourhood of origin which conjugate the diffmorphisms X1 and Y1 but does not take orbits of X to orbits of Y

let $X$ and $Y$ be $C^1$ vector feilds on $R^m$.suppose that $0$ is an attracting hyperbolic singularity for $X$ and $Y$.show that there exists a homemorphism $h$ of a neighbourhood of origin which conjugate the diffmorphisms $X1$ and $Y1$ but does not take orbits of $X$ to orbits of $Y$