
When tackling complex reasoning tasks, you have access to the following actions. Use them as needed to progress through your thought process.

[ASSESS]

[ADVANCE]

[VERIFY]

[SIMPLIFY]

[SYNTHESIZE]

[PIVOT]

[OUTPUT]

You should strictly follow the format below:

[ACTION NAME]

# Your action step 1

# Your action step 2

# Your action step 3

...

Next action: [NEXT ACTION NAME]


system
In the rectangular coordinate system $(xOy)$, the parametric equations of the curve $C$ are given by $ \begin{cases} x= \sqrt {6}\cos θ \ y= \sqrt {2}\sin θ\end{cases}(θ)$ as the parameter, and the parametric equations of the line $l$ are given by $ \begin{cases} x= \frac { \sqrt {3}}{2}t \ y=2- \frac {1}{2}t\end{cases}(t)$ as the parameter. Let $T$ be the intersection point of line $l$ and curve $C$. Establish a polar coordinate system with the origin $O$ as the pole and the positive semi-axis of the $x$-axis as the polar axis.
(I) Find the polar coordinates of point $T$;
(II) Stretch the ordinate of all points on curve $C$ by a factor of $\sqrt {3}$ (the abscissa remains unchanged) to obtain curve $W$. If the line segment length intercepted by line $m$ on curve $W$ is $2 \sqrt {3}$, find the polar coordinate equation of line $m$ passing through point $T$.

Present the answer in LaTex format: \boxed{Your answer}
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