# Bandarkiu – Distinctive two-step dancing problem that complements the Poker algorithm

Your opponents who don’t use the Hold’em Algorithm, play the lower hand, and may even be skewed to the hunt with a little bit of error after not working – will invest a lot more chips in that hand.

Let us assume the four enemies are still to see how unsuccessful it is and to see Turn. That increases to 4 x (\$ 4 + \$ 4) = \$ 32. That’s 4x your investment. And taking the rake into account, it’s your return on investment (ROI)!

Mention, on top of unsuccessfulness, your hand went up to be the top two pairs on the board, which is likely to be the best hand this time; but prone. You are in the middle of visiting bandarkiu. Two enemies checking on you. You’re currently betting \$ 8 on the Turn, expect to protect your hand by thinning the field. You have now invested \$ 8 + \$ 8 = \$ 16. Your three enemies call to see Turn; that’s an additional \$ 24 in the pot from your foes, for an overall \$ 56. That’s a good ROI when you take the pot.

Two enemies checking on you. After calculating, knowing one of them your enemy is likely to be quite deceptive, you decide to check. As far as you know, he can drop a set and play slowly. Showdown: Apparently, your two partners survive. You earn very well.

More and more likely, think about all the chips you put in by folding the preflop as well as on the flop with the hand that needs to be favorites. Suppose you can just look at the unsuccessfulness with a (normal) marginal hand that doesn’t meet the requirements of the Hold’em Algorithm (according to Method 2).

What if unsuccessfulness gives you a middle pair on the board – hands where you are likely to invest more and more chips to see the Turn, and more to see the River? And lost to real hands. Think all the chips you put down. The chips that are stored are more valuable than those won.

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