Drawing a labelled transition system (LTS)

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For reference, are you talking about these: http://en.wikipedia.org/wiki/Hennessy–Milner_logic ?

Some of the notation in the relevant equations seems a bit obscure. Are you assuming the existence of ##\phi## for the ##L## derivatives?

Are you simply trying to evaluate the logic in the most effective manner? i.e the least amount of states?
 
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Yeah, HML. The least amount of states. Right now it's 4. I have no idea if that's correct and/or if there is more than one solution. But this one above is what I have and it seems logical to me. I'm not 100% sure.
 
Prove $$\int\limits_0^{\sqrt2/4}\frac{1}{\sqrt{x-x^2}}\arcsin\sqrt{\frac{(x-1)\left(x-1+x\sqrt{9-16x}\right)}{1-2x}} \, \mathrm dx = \frac{\pi^2}{8}.$$ Let $$I = \int\limits_0^{\sqrt 2 / 4}\frac{1}{\sqrt{x-x^2}}\arcsin\sqrt{\frac{(x-1)\left(x-1+x\sqrt{9-16x}\right)}{1-2x}} \, \mathrm dx. \tag{1}$$ The representation integral of ##\arcsin## is $$\arcsin u = \int\limits_{0}^{1} \frac{\mathrm dt}{\sqrt{1-t^2}}, \qquad 0 \leqslant u \leqslant 1.$$ Plugging identity above into ##(1)## with ##u...

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