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If $\mathbf{R}^3$ is homeomorphic to the plane $x+y+z=0$ then $\mathbf{R}^3$ is a connected manifold.

As the title says, if $\mathbf{R}^3$ is homeomorphic to the plane $x+y+z=0$, then $\mathbf{R}^3$ is a connected manifold?

I have thought like this:
Let $f\colon \mathbf{R}^3 \to \mathbf{R}^2$ a homeomorphism and denote
$a=(1,0,0)$, $b=(0,1,0)$, $c=(0,0,1)$ and $d=(-1,0,0)$. Define $H\colon \mathbf{R}^3 \to \mathbf{R}^2$ by $$H(x,y,z) = \left(\begin{matrix}x+y+z \\ x \end{matrix}\right)$$
and it’s a homeomorphism.
Then, the identity map $I$ is a homeomorphism from $\mathbf{R}^3$ to $\mathbf{R}^3$. By the universal property of quotients, we have $$I \circ H \circ I^{ -1} = I \circ H \circ f = H’ \circ I^{ -1}$$
and therefore, we have $\ker I = \ker I^{ -1}$ and $\ker I \cap \operatorname{im} I = \ker I \cap \operatorname{im} I^{ -1}$.
Moreover, $\ker I$ is the set of translations $T_{\alpha} \colon \mathbf{R}^3 \to \mathbf{R}^3$ given by $$T_{\alpha}(x,y,z) = (x-\alpha,y-\alpha,z-\alpha)$$
and $\ker I^{ -1}$ the set