Testing math and rearranging

docs/user-guide/gravitational-harmonics/index.rst

@@ -7,18 +7,18 @@ in ``swiftest/examples``. Swiftest uses `SHTOOLS <https://shtools.github.io/SHTO
 harmonics coefficients for a given body and calculate it's associated acceleration kick. The additional acceleration 
 kick is based on the gravitaional potential described `here <https://sseh.uchicago.edu/doc/Weiczorek_2015.pdf>`__.
 
-..math::
+.. math::
 
     U(r) = \frac{GM}{r} \sum_{l=0}^{\infty} \sum_{m=-l}^{l} \left( \frac{R_0}{r} \right)^l C_{lm} Y_{lm} (\theta, \phi) \label{grav_pot}
 
-* Gravitational potential:math:`U` at a point:math:`\Vec{r}`;:math:`\theta` is the polar angle;:math:`\phi` is the azimuthal angle;:math:`R_0` is the central body 
-radius;:math:`G` is the gravitational constant;:math:`Y_{lm}` is the spherical harmonic function at degree:math:`l` and order:math:`m`;:math:`C_{lm}` is the corresponding coefficient.
+Gravitational potential :math:`U` at a point :math:`\Vec{r}`; :math:`\theta` is the polar angle; :math:`\phi` is the azimuthal angle; 
+:math:`R_0` is the central body radius; :math:`G` is the gravitational constant; :math:`Y_{lm}` is the spherical harmonic function at degree :math:`l` and order :math:`m`; :math:`C_{lm}` is the corresponding coefficient.
 
 
 Gravitational Harmonics coefficients
 =====================================
 
-Swiftest adopts the :math:`4\pi` or geodesy normalization for the gravitational harmonics coefficients.
+Swiftest adopts the  :math:`4\pi` or geodesy normalization for the gravitational harmonics coefficients.
 The coefficients can be computed in a number of ways: 
 
 - Using the axes measurements of the body ( :func:`clm_from_ellipsoid <swiftest.shgrav.clm_from_ellipsoid>`)