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TOP 5 MOST AMAZING POKER HANDS EVER SEEN!Help us to 200K Subscribers - Turn on the '🔔' to get notifications for new uploads!If you are. Hand A is the better hand. Both hands only have a high card. Both hands' highest card is the Ace. It is therefore the second highest card which is the deciding factor. Hand A has a King as the second highest card, which is better than hand B's Queen. A player can use J-J-J-2-3 and form this kind of hand. The hand with a higher 3-card combination is declared the winner of the game. A two pair is a combination of 'two pairs of cards' with the 5th card being anything. The highest pair wins the game. However, if the hands have the same high pair, the second pair wins. Free poker - free online poker games. 247 Free Poker has free online poker, jacks or better, tens or better, deuces wild, joker poker and many other poker games that you can play online for free or download. Play Texas Holdem Poker for Free. Practice Online Texas Holdem Poker Absolutely Free and with No Registration required. About Contact Us How to Play Texas Holdem Hand Rankings Starting Hand Charts Game Help Game Feedback.

In the standard game of poker, each player gets5 cards and places a bet, hoping his cards are 'better'than the other players' hands.

The game is played with a pack containing 52 cards in 4 suits, consisting of:

13 hearts:
13 diamonds
13 clubs:
13 spades:

♥ 2 3 4 5 6 7 8 9 10 J Q K A
♦ 2 3 4 5 6 7 8 9 10 J Q K A
♣ 2 3 4 5 6 7 8 9 10 J Q K A
♠ 2 3 4 5 6 7 8 9 10 J Q K A

The number of different possible poker hands is found by counting the number of ways that 5 cards can be selected from 52 cards, where the order is not important. It is a combination, so we use `C_r^n`.

The number of possible poker hands

`=C_5^52=(52!)/(5!xx47!)=2,598,960`.

Royal Flush

The best hand (because of the low probability that it will occur) is the royal flush, which consists of 10, J, Q, K, A of the same suit. There are only 4 ways of getting such a hand (because there are 4 suits), so the probability of being dealt a royal flush is

`4/(2,598,960)=0.000 001 539`

Straight Flush

The next most valuable type of hand is a straight flush, which is 5 cards in order, all of the same suit.

For example, 2♣, 3♣, 4♣, 5♣, 6♣ is a straight flush.

For each suit there are 10 such straights (the one starting with Ace, the one starting with 2, the one starting with 3, ... through to the one starting at 10) and there are 4 suits, so there are 40 possible straight flushes.

The probability of being dealt a straight flush is

`40/(2,598,960)=0.000 015 39`

[Note: There is some overlap here since the straight flush starting at 10 is the same as the royal flush. So strictly there are 36 straight flushes (4 × 9) if we don't count the royal flush. The probability of getting a straight flush then is 36/2,598,960 = 0.00001385.]

The table below lists the number ofpossible ways that different types of hands can arise and theirprobability of occurrence.

Ranking, Frequency and Probability of Poker Hands

Question

The probability for a full house is given above as 0.001441. Where does this come from?

Answer

Explanation 1:

Probability of 3 cards having the same denomination: `4/52 xx 3/51 xx 2/50 xx 13 = 1/425`.

(There are 13 ways we can get 3 of a kind).

The probability that the next 2 cards are a pair: `4/49 xx 3/48 xx 12 = 3/49`

(There are 12 ways we can get a pair, once we have already got our 3 of a kind).

The number of ways of getting a particular sequence of 5 cards where there are 3 of one kind and 2 of another kind is:

`(5!)/(3!xx2!)=10`

So the probability of a full house is

`1/425 xx 3/49 xx 10 ` `= 6/(4,165)` `=0.001 440 6`

Explanation 2:

Number of ways of getting a full house:

`(C(13,1)xxC(4,3))` `xx(C(12,1)xxC(4,2))`

`=(13!)/(1!xx12!)` `xx(4!)/(3!xx1!)` `xx(12!)/(1!xx11!)` `xx(4!)/(2!xx2!)`

`=3744`

Number of possible poker hands

`=C(52,5)` `=(52!)/(47!xx5!)` `=2,598,960`

So the probability of a full house is given by:

`P('full house')`

`='ways of getting full house'/'possible poker hands'`

`= (3,744)/(2,598,960)`

`=0.001 441`

If you want to become the best Texas holdem player you can,
you only have a few choices. You can read and study as much
material as you can digest, and you can practice.

The best players do both.

When you want to study you can get a great start by reading
all of the pages we’ve included in the Texas holdem section.
Then you can find suggestions for Texas holdem books on our
books page.

But every player needs to start practicing in order to use
the skills they’ve learned from books, magazines, and web sites.
Keep reading to learn the best way to start practicing Texas
holdem.

Free Practice

Free is one of those buzz words that seem to get people’s
attention. Marketers use it to grab attention and have tried to
build the belief that free is always better. It’s no different
in the online poker world.

While free Texas holdem practice can be good, it’s not always
better than playing for real money. It may be cheaper, but just
because it’s cheaper doesn’t mean it’s better.

When you play holdem for the first time or two playing for
free is a great way to learn the rules, how the flow of the game
works, and get used to the pace of the game. But once you learn
how to play and how the game works, playing free games can
actually hurt your long term ability to win instead of help.

You can sign up for one of the hundreds of online places that
offer free Texas holdem games or you can gather a group of
friends and family to play a game. If you have a choice between
the two options, opt for the live play with friends and family.

The problem with playing free games, especially online, is
the play of your opponents is usually so poor that it can hurt
your ability to win in the long run. While it’s true that a good
player will be able to beat the free games, this doesn’t mean
that learning to beat the free games is the best way to learn
how to beat real money games.

When you get a group together to play consider offering a
small prize of some sort for the winner or top finishers and use
chips just like you would in a poker room. The prizes don’t have
to be big, just something worth playing your best to win. The
simple idea of playing to win something tends to improve the way
everyone plays.

You’ll still see poor players make bad plays, but you
probably won’t see near as many crazy plays as you do on the
online, free money tables.

If you’ve never played Texas holdem before, or haven’t played
in a poker room or casino, you should know that they don’t offer
the chance to play for free. The only places to play free are
online or if you create your own game.

But when you transition to real money play online poker rooms
offer much lower stakes than live poker rooms, so even though we
don’t suggest wasting much time playing for free, when you
decide to try your hand at real money play the online rooms
often are the perfect place to start.

Real Money Practice

Whenever you possibly can, practice while playing for real
money instead of for free. Even if you play for less than a
dollar buy in it’s better than the free money tables. The play
is still quite poor at the lower levels, but it’s better than at
the free tables and as you earn to beat the low limits you’ll
build skills that help you beat the higher limits as well.

Online poker rooms have low limit games, often starting at
.05 / .10 or lower. Yes that’s a nickel and a dime. So for a
dollar or two you can practice for real money. This way you
won’t break the bank while improving your skills.

The lowest limit games available in most live poker rooms and
casino is $5 / $10 and the lowest buy in no limit games are
usually at least $100 buy in’s.

Online play is a great way to get started, but don t be
afraid to try some low limit live games as soon as you start
winning on a consistent basis. Many players find the live game
even more profitable than online play because you can see your
opponents and hear what they say and how they say it.

Positive Expectation

In order to be a winning Texas holdem player you need to
understand outs and odds and how to use them to help you win
more than you lose.

The basic premise of winning poker players is to get as much
money into the pot as possible when they’re the favorite to win
a hand and put as little as possible into the pot when they
aren’t the favorite.

Another habit of winning players is finding positive
expectation situations and maximizing the amount of money they
put in play in these situations.

Odds and outs are a key part of understanding and using these
two things to win more than you lose.

Of course you don’t always know when you’re the favorite and
when you aren’t, but the more you play and practice the better
you’ll get at determining where you are in each hand.

Before we continue discussing odds and outs you need to
understand what a positive expectation situation is and how to
recognize it. A positive expectation situation is one where if
you played the same hand or situation an infinite number of
times you’d win more than you’d lose. This can present itself in
a large number of ways, with some ways being clear and some
requiring some computation to see if they’re profitable.

If you have pocket aces and get all in against a single
opponent who holds pocket jacks this is a positive expectation
situation. You’ll lose the hand occasionally, but in the long
run you’re going to win considerably more than you lose.

The easiest way we’ve found to figure out positive
expectation is consider playing the exact same situation 100
times. Calculate all of the money already in the pot and how
much more is going in, both from you and your opponents, then
determine how many times you win the hand, and compare how much
you win on average per hand over the 100 hands. If the number is
positive it’s a positive expectation situation.

This may sound complicated, but once you do it a few times
you’ll find that it’s fairly easy. And most of the time, you
don’t need to know the exact numbers; you just need to know if
the situation is positive or negative.

In the example above of pocket aces against pocket jacks, you
don’t need to know the exact numbers to know that you’re going
to win more in the long run than you’ll lose in this situation.
You also know that the player with the jacks is going to lose
more than they win in the long run. So the player with pocket
aces is in a positive expectation situation and the player with
the jacks is in a negative expectation situation.

Let’s work through an extended example using every step so
you can see how this works. We’ll start with a fairly simple
one.

You start the hand with a pair of kings and have $500 in your
stack. A player moves all in with a pair of queens and has a
larger stack than you. You call and everyone else folds. The pot
has $1,000 in it so every time you win you win $1,000. You have
to contribute $500 to the pot every time you play this
situation. So if you played it 100 times your total amount
risked is $50,000.

In this example the kings win a little over 81% of the time.
This means that I you play this situation 100 times you win 81
times and lose 19 times. When you win you win $1,000 so over 100
hands you win $81,000. When you consider your total investment
of $50,000, you win $31,000 in profit over 100 hands.

Divide $31,000 in profit by 100 hands and your average
profit, or expected value, for each time you play this hand is
$310. This is clearly a positive expectation or positive
expected value situation.

Consider the player with the pocket queens. They also have to
invest $50,000 over 100 hands, but they only win 19 times, for a
total return of $19,000. The difference between the $50,000 and
the $19,000 is $31,000 like the player with the kings, but in
this case it’s a negative $31,000. So their expected value is a
negative or minus $310 per hand.

It can get complicated when you try to determine your
expected value in different situations.

You have the queen of clubs and jack of clubs and the board
has the ace of clubs, king of clubs, nine of diamonds, and the
six of hearts. Your opponent has been betting aggressively the
entire hand and you put her on at least a high pair, and
possibly three o a kind. The pot has $1,000 in it and your
opponent just moved all in for another $800.

This means that you have to determine if it’s more profitable
to call the $800 or fold.

The most difficult thing most players deal with in this
situation is you have to consider the current pot amount, but
you have to ignore the fact that part of the money in the pot
was put there by you. It doesn’t matter who put the money in the
pot. After you put the money in the pot it isn’t yours unless
you win the pot.

In this example, if you play 100 times it costs $80,000 to
play. When you win you get back $2,600. In order to quickly see
if this is a positive expectation play you can divide $80,000 by
$2,600 to get 30.77, which is the number of times out of 100 you
need to win the hand to break even. So if you win the hand 31
times or more you show a positive expectation.

The way you determine how many times you’ll win is by
figuring out how many outs you have. In this example you’ll win
with any of the nine remaining clubs or the four 10’s. But
remember one of the 10’s is a club so you can’t count it twice.
Any of the clubs give you a flush and the 10’s give you a
straight.

Before we continue, if your opponent has three of a kind and
you land a club that pairs the board, in this case a nine or a
six, it will complete a full house for your opponent, beating
your flush. But you’ll also find that occasionally when you pair
one of your hole cards on the river that you’ll beat your
opponent holding a lower pair. So in the end these two thins
cancel out. You can make some guesses about w often each of
these things can happen and include them in your positive
expectation calculations, but we don’t recommend it until you
have the basics covered where you always figure them out
perfectly.

Back to the example, you have 12 cards that win the hand for
you and the deck has another 34 cards that don’t win the hand
for you. This means that 26% of the time a card you need will
land on the river and 74% of the time you’ll lose. The odds are
determined by doing a ratio of goo against bad. In this case the
odds are 34 to 12 against you. This is reduced to 17 to 6, or
roughly 3 to 1. 3 to 1 is actually 25%, which is quite close to
26%.

So out of 100 hands you win 26 times for a total of $67,600,
but remember your total cost is $80,000, so this is a total loss
of $12,400 over the 100 hands. This is an average expected loss
of $124 per hand.

If you ask most players if this is a positive expectation
play they’ll say that it is and they show this by making the
call in this situation all of the time.

It doesn’t matter what cards your opponent holds or which
cards have been discarded. Any unseen card is included because
in the long run every remaining possible card will be in each of
the remaining spots in the deck an equal number of times.

If this example isn’t complicated enough for you, you also
need to consider if the poker room where you’re playing has a
high hand of the day jackpot or prize. This is because once out
of every 46 hands you’re going to hit a royal flush, when you
land the 10 of clubs on the river, which adds some expected
value to the hand. If this prize is big enough it may move the
negative expectation situation to a positive one.

To further complicate the situation the players that make
this call aren’t necessarily wrong. Remember when we said that
you can’t consider the money that you’ve already placed in the
pot when making a positive expectation decision? You need to be
able to estimate the positive expectation at each step of the
hand, and depending on what happened on the flop and turn, you
may have determined the profitable play was to make a call on
both the turn and river, even if you missed on the turn. So even
though it’s a negative expectation play on the river, it may
have been a positive expectation play on the turn.

Before you start panicking and decide the math just isn’t
worth the trouble, don’t worry. Eventually you do need to know
most of the stuff we just covered to win at the highest levels
of Texas holdem play, but today you need to focus on the more
simple building blocks of outs and odds.

Exercises

You have to understand outs and odds in order to make
profitable decisions and advance to determining positive
expectation situations. Here’s a group of exercises to help you
learn how to determine outs and odds. After you work through
each of the exercises you can see the correct way to solve them
in the next section. Try to solve them yourself before reading
the solutions.

Exercise 1: You have a king and queen in your hand and the
board has a jack, ten, six, and seven. How many outs do you have
to hit a straight and what are the odds of hitting the straight?

Any ace or nine will complete your
straight. This is called an open ended straight draw because a
card at either end completes your straight. This means you have
eight outs and only one card left to be dealt to the community
cards. A total of 46 unseen cards mean that eight cards help you
and 38 don’t. This makes the odds 38 to 8, or 19 to 4, or 4.75
to 1. In percentages, you have a 17% chance of hitting your
straight with one card to come.

Exercise 2: You have a seven and an eight and the board has a
10, jack, and three. How many outs do you have to hit the
straight and what are the odds?

In this hand you need a nine to complete
your straight. This is called a gut shot straight draw. The deck
has four nines, so you only have four outs. Four outs leave 42
cards that don’t complete your straight. This makes the odds 42
to 4, or 21 to 2, or 10.5 to 1. This is only an 8.7% chance that
you hit your straight on the river.

Exercise 3: You hold two hearts and the board has two hearts
and two clubs. How many outs do you have to hit your flush and
what are the odds?

Each suit has 13 cards, so you have nine
outs to hit your flush. This means there’s 37 cards that don’t
complete your lush. The odds are therefore 37 to 9, or 4.11 to
1. This also means you’ll hit your flush draw 19.5% of the time.

Exercise 4: You have four to a flush with an ace and a king
in your hand and four cards on the board. You’re sure you’ll win
the hand by completing your flush or if you pair either your ace
or your king. How many outs do you have and what are the odds
you win the hand?

In this hand you can win by hitting any
of the nine cards to complete your flush or any king or ace. You
can win with any of the three aces or three kings remaining in
the deck, because your ace and king are of the suit for the
flush. This means you have 15 outs, leaving 31 cards that don’t
help you. The odds are 31 to 15, or 2.07 to 1 and you’ll hit
your hand 32.6% of the time.

Exercise 5: You have two pair but think your opponent hit a
flush on the turn. How many outs do you have to hit a full house
and what are the odds?

When you have two pair it means that you
have four outs to make a full house. Each of your pairs has an
additional two cards to make three of a kind to go with the
other pair. Notice that you also have four outs to hit a gut
shot or inside straight draw, so the odds and percentages are
the same. The odds are 10.5 to 1 and the percentage of times you
hit your hand is 8.7%.

Exercise 6: You have the king, queen, jack, and ten of spades
with only the river to come. The poker room has a royal flush
jackpot that is at $5,000. You have to call a bet of $50 to see
the river. Considering nothing else in the hand except the
information you just received about the royal flush jackpot,
should you call or fold?

In this exercise you’ll hit a royal
flush one out of every 46 times, because you have 46 unseen
cards and one of them is the ace you need to complete the royal
flush. This means you’ll hit the royal flush 2.17% of the time.
You have to make a $50 bet and you win $5,000 when you win. So
your cost to make the $50 wager 46 times is $2,300 and you win
$5,000 the one time you hit your royal flush. This means your
profit over 46 hands is $2,700. This means on average you make
$58.70 every hand. You determine this number by dividing the
profit of $2,700 by 46 hands to get your expected value.

Exercise 7: You have an ace and a king and your opponent has
a pair of sevens and you’re both all in before the flop. None of
the cards share the same suit. Who has the best chance to win?
*You can determine the answer to this question mathematically,
but it’s not really fair to try to force you to do it. You can
quickly find the answer using a free odds calculator about 100
times faster than doing it long hand. The key is understanding
hands like this without having to run the numbers every time.
You’ll quickly learn how hands like these compare as you look up
different combinations.

The percentages change depending on the
suits of the cards, but in this situation where none of the
suits match, the pair of sevens wins 55.25% of the time and the
ace king wins 44.47% of the time. The reason the two percentages
don’t quite add up to 100% is every once in a while the hands
will tie. This happens when the five board cards form a better
hand than either player can form.

Most players make the mistake of assuming that two over cards
against a smaller pair is a toss-up or 50 / 50 situation. While
it’s close, this is clearly not the case. It’s important to
understand a few things about this situation if you want to be a
long term winning player. In the long run you’ll make more per
hand playing ace king than a pair of sevens, because most of the
time you don’t play them against each other. In other words,
against an unknown hand the ace king is a better hand than a
pair of sevens. This may not make sense to some people, but just
because a hand is better against another individual hand doesn’t
mean it’s better in a heads up situation.

Exercise 8: What are the odds or probabilities that you
receive any single card in the deck for the first card in your
hand? What about the second card in your hand? How does this
work out to receiving any particular two card starting hand?
What about a pair of aces as your starting hand?

The deck holds 52 cards so your chance
of getting a single particular card, like the ace of clubs, is
one out of 52 cards. Your chances of getting any ace for your
first card are four out of 52 cards, or one out of every 13
times. Once you receive your first card, the chance of getting a
particular second card is one out of 51. The deck has 51 unseen
cards remaining after your first card.

The chances of receiving a particular pocket pair are
determined by there being four of the cards for the first card
out of 52 unseen cards, and three of them out 51 remaining cards
after you receive the first one.

So looking at this as a fraction you have a 4 / 52 chance at
the first card being an ace and a 3 / 51 chance of the second
card being an ace if the first one is an ace. If you work this
out and reduce it you end up with 12 / 2,652 which reduces to 1
/ 221. This means that you’ll be dealt pocket aces one out of
every 221 hands on average.

If you want to know the chances of receiving any pocket pair
you multiply this by 13 because there are 13 ranked cards, two
through ace. This means that one out of every 17 hands you’ll be
dealt a pocket pair on average.

Exercise 9: After the flop you have four to the best possible
flush, the pot has $200 in it, and your single opponent moves
all in for $75. What do you think you should do? Now try to
determine the outs and odds and how they work across both the
turn and the river.

This hand is different than the others
we’ve been discussing because instead of just the river to come,
you have both the turn and the river. This means you have two
chances to hit your flush. So we need to determine your chances
to hit the flush on the turn and then your chances to hit it on
the river if you don’t hit it on the turn.

You have nine outs out of a total of 47 unseen cards before
the turn. This makes a ratio of 38 to 9, which is 4.22 to 1. If
you don’t hit your flush on the turn you have nine out of 46
unseen cards on the river to hit the flush, or a ratio of 37 to
9, which is 4.11 to 1. This creates a situation where you’ll
complete your flush roughly 35% of the time one either the turn
or river. The computation for this is a bit complicated, so it’s
best to simply print out a chart and refer to it. You’ll quickly
memorize your chances in these situations.

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Now that you know how often you’ll complete your flush you
can determine if it’s profitable to call. Remember the easiest
way to see the profitability on average is to see what happens
if you play the hand 100 times. In this case you’ll win the hand
35 times and lose the hand 65 times.

Your total cost to continue in the hand is $7,500, which is
$75 time 100 hands. The 35 times you win the hand your return is
$12,250, which is the pot size of $200, your opponents bet, and
your call of $75. This is clearly a positive expectation
situation, showing an average win of $47.50 per hand.

Exercise 10: A player moves all in for $100. You have a
pocket pair of queens and everyone else folds. You know this
player is a solid tight player and probably has at worst a pair
of jacks or ace king, but likely has a pair of aces or kings.
You decide there’s at least a 60% chance she has aces or kings.
From a positive expectation standpoint what should you do?

While it may be tempting to start a
long list of calculations, this example is quite easy. You know
that at least 60% of the time your hand is dominated, so you’ll
show a negative expectation by making the call. Even when your
hand is dominated you’ll win occasionally, but you’ll also lose
occasionally when you have a better starting hand, so the
important number to determine if this play is profitable is the
60%. You don’t need to know any more about the hand to determine
folding is the correct play.

Exercise 11: A player moves all in for $100. You have a
pocket pair of queens and everyone else folds. You know this
player is a loose unpredictable player who likes to trap with
big hands and bully with less than great hands. You decide
there’s at least a 70% chance she has a worse hand than you like
a pair of jacks or lower, or an ace jack. From a positive
expectation standpoint what should you do?

Using the same common sense as the last
exercise, you’re going to have a dominant hand 70% of the time,
so this is an easy call. The problem is against an unpredictable
player can you ever be 70% sure of their range of hands?

Exercise 12: You have a pair of sevens in your hand, or
pocket sevens, before the flop. How many outs do you have to hit
a set and what are the odds you’ll hit a set on the hand by the
end of the hand.

You have two outs, consisting of the
other two sevens in the deck. The first card on the flop offers
50 unseen cards and two sevens, the second card on the flop has
49 unseen cards and two sevens of the first flop card wasn’t a
seven, and the third flop card has 48 unseen cars and two sevens
if you still haven’t hit your set. The turn has 47 unseen and
two sevens and the river has 46 unseen cards and two sevens if
you still haven’t complete your set.

The math behind the computations involves working with huge
fractions, but in the end you’ll hit a set on the flop one out
of eight times and by the end of the hand one out of every 5.2
times. This means roughly 19.2% of the time you’ll hit a set by
the end of the hand.

The reason odds are so important is because you can use
something called pot odds to determine if a call is a profitable
play. If the ratio of the amount of money in the pot compared to
the amount of money you must call is better than the odds of you
winning the hand in the long run the play is profitable, or a
positive expectation play.

Tips

As you’re practicing your Texas holdem skills there are many
things that you need to think about and consider in relation to
practice with the cards. Holdem is played with a deck of playing
cards, but it’s won with your mind, and that means using every
tip, trick, and tactic that you can to win more money than you
lose and beat your opponents in any way possible. Here are a few
tips to consider and use.

Bankroll

Your bankroll is the total amount of money you
have to play Texas holdem. Most players just use the money in
their pocket and don’t physically set aside an amount for their
bankroll. This is a mistake. You should always keep your
bankroll spate from your other money.

If you need to add money to your bankroll then recognize what
you’re doing and make a conscious decision to do it. On the
other hand, when you win and want to use some of your winnings
for something other than your bankroll then make a conscious
decision to do that as well.

By keeping your bankroll separate from your other finances it
makes it easy to track your progress at any time. It also is a
great feeling when you go on a winning streak and you take some
of your profit out the first time.

One area that’s almost never discussed is how tipping the
dealers has a direct impact on your overall profitability. By
keeping your bankroll separate there’s no way around seeing what
tips do to your profit.

You start a long playing session with $1,000 and end up
taking a few bad beats and end the day with $1,020. While being
up $20 isn’t terrible, you also realize that you tipped over $20
throughout the course of the session.

No one can tell you whether you should or shouldn’t tip, but
you do need to be fully aware of how much it costs you,
especially if you ever want to try your hand as a professional
poker player.

The other thing you need to consider about your bankroll is
making sure you have enough to withstand the normal ups and
downs associated with Texas holdem. Even the best holdem players
in the world have ups and downs and have losing sessions. Most
players have losing weeks and months from time to time, even
while showing long term profits.

You have to have enough money to ride these waves both from a
practical standpoint as well as a mental one.

If you don’t have to worry about having enough to keep
playing it helps you mentally while playing. But if you find
yourself thinking about your bankroll while playing you probably
don’t have enough.

Play at a lower limit than your bankroll would normally allow
you to play.

Normal bankroll recommendations vary, but having between 20
and 30 buy in’s for a no limit game and between 200 and 300 big
blinds for limit games are fairly common suggestions. This means
if you play a no limit game with a $500 buy in you need $10,000
to $15,000. We suggest having at least $20,000 until you have a
winning track record of at least 12 months.

When you play as a limit player at 20 / 40 it calls for a
normal bankroll of $8,000 to $12,000. We recommend at least
$15,000 for this limit. Having too much money is not a problem
for holdem player; not having enough is a problem.

One unseen benefit of having extra money in your bankroll is
if you run across a game at a higher limit that has players you
know you can beat it allows you to take a one-time shot at the
higher limit with a fraction of your bankroll without putting
you in danger.

You normally play $500 buy in no limit and have a bankroll of
$20,000. You walk into the poker room and see a $1,000 buy in
game running and four of the seats are filled with players you
beat on a regular basis and two of the other seats have drunk
businessmen in them. The game looks ripe for the picking, but
you know that even in a great situation like this you can still
lose in the short term. But your extra bankroll lets you take a
couple buy in’s, $2,000, and have a seat.

Even if the worst possible thing happens and you lose both
buy in’s you still have a bankroll of $18,000 for your regular
game.

Psychology

Entire books have been written about the
psychology of poker so we can’t cover everything here, but we
want to give you a quick overview. For a more detailed look at
the psychology behind texas holdem, you can go to our page
dedicated on the subject.

Everything that happens while
playing poker has an impact psychologically on the players.

Practice Reading Poker Hands

How you handle things at the table and how you think about
the game away from the tables goes a long way toward your
eventual success or failure.

One of the best ways to handle the things that Texas holdem
throws at you is having a solid understanding of how odds and
outs work. While you were studying the exercises above you
probably noticed that even when you have a strong draw you tend
to lose more often than you win.

With a flush draw you win nine times on the river but lose 37
times. So it can be frustrating to not hit your flush draw for
the third straight time, but it’s no reason to let it change the
way you play.

No matter what happens at or around the table make sure you
stay focused on finding positive expectation plays and making
them. Play by the numbers and eventually you’ll come out on top.

Mindset

Working hand in hand with psychology, your mindset
both at the holdem tables and away from them plays a large part
in your long term success or failure. The best players have make
a conscious decision to do whatever it takes to be the best
Texas holdem player possible and followed through on that choice
with massive amounts of action.

It’s not enough to say you want to be a winning player. You
have to decide to do it and ten take action. And once you start
you never give up no matter what. This is the level of
dedication and mindset required to beat the game in the long
term.

Do you have what it takes and are you willing to do whatever
it takes?

Competition

The level of competition you face while playing
holdem will have a great deal to do with how much money you make
or lose. If you play with a group of players who are better than
you it may help you become a better player, but you’re going to
lose money while you’re playing. On the other hand, if you
always play with players who are not as good as you you’ll win
money in the long run.

Poker Slang Terms

The actual mix in most games is a few players will be better
than you and a few will be worse. But this shouldn’t ever stop
you from trying to find games with players worse than you. This
alone will increase your profits from playing Texas holdem.

Tells

Tells are anything a Texas holdem player does to give
away the strength of their hand or what they plan to do. You
need to be aware of the other players at the table including how
the act and how they talk. Are they doing or saying anything
that can help you beat them?

On the other hand you need to be aware of how you act and
talk at the table. Make sure you aren’t giving any indication of
the strength of your hand or what you plan to do.

We have an entire page dedicated to Texas holdem poker tells
so please check it out for a complete discussion.

Conclusion

When you want to be the best Texas holdem player you can
possibly be you need to practice as much as possible. Start with
free practice options and advance to real money practice as
quickly as possible.

Go over the practice exercises on this page until you know
and understand them as well as possible. Then deal hands out and
try to determine the best way to play them and look at the odds
and outs for different hands.

Practice Reading Poker Hands

The most important thing is to never stop learning. Once you
have everything on this page down you should investigate the
rest of our Texas holdem section. It includes a complete
education that can help players of every skill level.