Suppose that topological group $G$ acting on topological space $X$. If the
set $\left\{ \left[ G_{x}\right] :x\in X\right\} $ is finite, where $\left[
G_{x}\right] $ denotes the conjugacy class of the isotropy subgroup $G_{x}$
in $G$, then the group $G$ is said to act on a space $X$ with finitely many
orbit types (FMOT). If the set $\left\{ \left[ \left( G_{x}\right) _{0}%
\right] :x\in X\right\} $ is finite, where $\left( G_{x}\right) _{0}$
denotes the identity component of the isotropy subgroup $G_{x}$ in $G$, then
the group $G$ is said to act on a space $X$ with finitely many connective
orbit types (FMCOT).

I asked before that https://mathoverflow.net/questions/235984/fixed-point-set-for-a-subcircle-of-torus-actions if $T$ is a torus and $X$ is a $T$-space with finitely
many connective orbit type, then there is a subcircle $L=\mathbb{S}%
^{1}\subset T$ such that $X^{L}=X^{T}$ (fixed point sets of the action). I
couldn't get a complete answer to this question.

While I was thinking about this question, I came across something like this:
Closed subgroups of torus $T=\mathbb{S}^{1}\times \mathbb{S}^{1}\times
\cdots \times \mathbb{S}^{1}$ has type $\mathbb{S}^{1}\times \mathbb{S}%
^{1}\times \cdots \times \mathbb{S}^{1}\times 
%TCIMACRO{\U{2124} }%
%BeginExpansion
\mathbb{Z}
%EndExpansion
_{n_{1}}\times 
%TCIMACRO{\U{2124} }%
%BeginExpansion
\mathbb{Z}
%EndExpansion
_{n_{2}}\times \cdots \times 
%TCIMACRO{\U{2124} }%
%BeginExpansion
\mathbb{Z}
%EndExpansion
_{n_{k}}$. So connected closed subgroups of $T$ has type $\mathbb{S}%
^{1}\times \mathbb{S}^{1}\times \cdots \times \mathbb{S}^{1}\times \left\{
1\right\} \times \left\{ 1\right\} \times \cdots \times \left\{ 1\right\} $.
Isn't there already finite number of connective orbit types for torus
actions on any topological space? Where am i doing wrong?