I am testing my solver vs Cepheus a bit lately so I've run this hand as well. I removed flop donk to make it a bit faster and solved to 0.45mb/hand (Cepheus is 1mb/hand overall).
It looks like you played optimally with your turn call being worth 0.04bb comparing to a fold:
http://i.imgur.com/ZIqyo6d.png
Quote:
I check. He checks back K6.
It would be nice to know what the blank is but it seems the bluffing range is geared towards low pair (to block some random 2 pairs which got there on the river like for example J3 on 3 river) and A-highs (to block A7) as your calling range on the river looks like this:
http://i.imgur.com/We4CCX7.png
So the bluffing range looks like this:
http://i.imgur.com/pwl6zhC.png
(again, apparently to block A7o combos and J3 combos but also J5/J4/J2)
Quote:
I don't know how significant this is honestly, J3 is probably a borderline hand and there could be many different ways to mix frequencies and obtain equilibrium.
It seems the mixing isn't that random. I compared some solutions to Cepheus and mixing frequencies on "insignificant" hands are amazingly close. For example see those for c/r flop range:
http://i.imgur.com/3z4To7v.png
http://i.imgur.com/pzrjXd8.png
This is different algorithm than they use and better accuracy but still the frequencies match almost exactly even for hands like Js3c and Js3d.
There is apparently a reason why Ks3c check-raises more than Kd3c