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paper/paper.md
@@ -70,10 +70,10 @@ $$ \dot{\theta} = q $$
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$$ \dot{q} = \frac{g}{L}\sin\theta $$
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[Figure 1](#fig-pendulum) shows a schematic of the simple pendulum, and the system parameters are listed below:
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-- Rod length: $L = 1$ $[m]$ (rigid, massless)
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-- Gravity: $g = 9.8$ $[m/s²]$
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-- Time step: $0.01$ $[s]$
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-- Simulation duration: $5$ $[s]$
+- Rod length: $L = 1$ [m] (rigid, massless)
+- Gravity: $g = 9.8$ [m/s²]
+- Time step: $0.01$ [s]
+- Simulation duration: $5$ [s]
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- Integration function: `solve_ivp` (SciPy)
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The expected result is an oscillatory motion of the angle $θ(t)$ in [Figure 2](#fig-theta), representing the pendulum swinging back and forth.
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