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11	11	So we can rewrite the equations as
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13		$\frac{\partial T}{\partial t} = \nabla \cdot \left [ n \hat{b} \left ( \kappa_\parallel T^{\lambda_\parallel} - ~~n \kappa_\perp B^{-2} T^{\lambda_\parallel} \right ) \left ( \hat{b} \cdot \nabla T \right ) + n \kappa_\perp n B^{-~~2} T^{\lambda_perp} \nabla T \right ]$
	13	$\frac{\partial T}{\partial t} = \nabla \cdot \left [ n \hat{b} \left ( \kappa_\parallel T^{\lambda_\parallel} - \frac{n \kappa_\perp}{B^2} T^{\lambda_\perp} \right ) \left ( \hat{b} \cdot \nabla T \right ) + \frac{n \kappa_\perp}{B^2} T^{\lambda_perp} \nabla T \right ]$
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