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@@ -67,7 +67,7 @@ The Jacobian matrix links the joint variable velocities to the moving platform l
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with \\(\bm{q} = \left[ q\_1, q\_2, \ldots, q\_m \right]^T\\) the vector of actuated joint coordinates (linear displacement of an actuator prismatic joint or angular rotation of an actuated revolute joint) and \\(\bm{\mathcal{X}} = \left[ x\_1, x\_2, \ldots, x\_n \right]^T\\) the vector of moving platform motion variables (position or orientation).
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From equation \ref{eq:velocity\_loop\_closure}, we have:
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From equation \eqref{eq:velocity\_loop\_closure}, we have:
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\begin{equation}
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\bm{J} = \begin{bmatrix}
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