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    plataforma bet

    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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