Assuming Hala's star was once like the sun, but its fusion processes stopped and it cooled to the point that it's temperature was similar to a red dwarf star, and that it retains a similar mass to the sun.
Using the stats from the sun:
The density of it's core: 150 g/cm3
The radius of its core:: 139,000 km
We can infer the Volume of the core with a simple: (4/3)(pi)(r^3) where r is the radius of the core: 11,249,494,560,988,222,569,715,741m^3
With that we can infer the mass of the core with the formula density*volume to give us a mass of: 1.6874241841482*10^30 kilograms
Now the formula for change in heat: Q = m c Δ T
Where Q is energy, m is mass, c is specific heat point, Δ T is the change in temperature.
If we use the red dwarf's core temperature of 3 million kelvins, and the sun's core temperature of 15 million kelvins, that gives us a temp difference of 12 million kelvins.
Using the specific heat point of Hydrogen gas (which the sun is 92% made of): 14,300
(1.6874241841482*10^30kg)(14300)(12,000,000)
We get:
289561989999831120000000000000000000000000J
or
6.920697657739828*10^31 Tons of TNT