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In flop games, it is the fourth community card dealt (also known as "the turn") and represents the third round of betting. In Stud games, it is the fourth card dealt to each player and represents the second round of betting.
The turn is the fourth community card in Hold'em (and is sometimes also called 'Fourth Street'). Another round of betting ensues, beginning with the active player immediately clockwise from the button. When betting action is completed for the turn round, the 'river' or 'Fifth Street' is dealt face-up on the board.

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Measure of the health of a player's chip stack in poker

In no-limit or pot-limit poker,

a player's M-ratio (also called "M number", "M factor"[1] or just "M") is a measure of

the health of a player's chip stack as a function of the cost to play each round. In

simple terms, a player can sit passively in the game, making only compulsory bets, for

M laps of the dealer button before running out of chips. A high M means the player can

afford to wait a high number of rounds before making a move. The concept applies

primarily in tournament poker; in a cash game, a player can in principle manipulate his

M at will, simply by purchasing more chips.

A player with a low M must act soon or be

weakened by the inability to force other players to fold with aggressive raises.

The

term was named after Paul Magriel.

Calculation [ edit ]

The M-ratio is calculated by

the formula:

M = stack small blind + big blind + total antes {\displaystyle M={\frac

{\mbox{stack}}{{\mbox{small blind}}+{\mbox{big blind}}+{\mbox{total antes}}}}}

For

example, a player in an eight-player game with blinds ofR$50/$100, an ante ofR$10, and

a stack ofR$2,300 has an M-ratio of 10:

M = 2300 50 + 100 + ( 10 × 8 ) = 2300 230 = 10

{\displaystyle M={\frac {2300}{50+100+(10\times 8)}}={\frac {2300}{230}}=10}

That is,

if the player only makes the compulsory bets, he will be "blinded out" of the game in

10 rounds, or 80 hands.

Dan Harrington studied the concept in great detail in

Harrington on Holdem: Volume II The Endgame, [2] defining several "zones" in which the

M-ratio may fall:[3]

Zone name M-ratio "Optimal" strategy Green zone M ≥ 20 Most

desirable situation, freedom to play conservatively or aggressively as you choose[4]

Yellow zone 10 ≤ M < 20 Must take more risks,[3] hands containing small pairs and small

suited connectors lose value Orange zone 6 ≤ M < 10 Main focus is to be first-in

whatever you decide to play, important to preserve chips Red zone 1 ≤ M < 6 Your only

move is to move all-in or fold Dead zone M < 1 You are completely dependent on luck to

survive. The only move is to push all-in into an empty pot

Effective M [ edit

]

Harrington further develops the concept to account for shortening tables, as is seen

at the closing stages of multi-table tournaments. The M-ratio is simply multiplied by

the percentage of players remaining at the table, assuming a ten-player table to be

"full". [5]

M Effective = M × ( Players 10 ) {\displaystyle

M_{\mbox{Effective}}=M\times \left({\frac {\mbox{Players}}{10}}\right)}

Therefore, for

a player with a "simple M ratio" of 9 at a five player table, the effective M is 4.5:

M

Effective = 9 × ( 5 10 ) = 4.5 {\displaystyle M_{\mbox{Effective}}=9\times \left({\frac

{5}{10}}\right)=4.5}

This means that although the player's simple M value places him in

the orange zone, his effective M dictates a shift in playing style appropriate for the

red zone. In essence, ten times the effective M denotes the expected number of hands a

player can let pass before running out of chips.

See also [ edit ]

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