Poker Values

Posted onby admin

What is Planning Poker?

Next in the poker hands list is a straight, consisting of a run of five cards of consecutive values, such as 4-5-6-7-8. Aces count as high or low, so you can make a 10-J-Q-K-A straight, the highest, or an A-2-3-4-5 straight, which is the lowest and sometimes called a “wheel”. The suits are all of equal value - no suit is higher than any other suit. In Poker, the Ace is the highest card and the 2 card (Deuce) is the lowest. However, the Ace can also be used as a low card, with the value of 1. The value of a poker chip means the number of units it represents. The value or denomination varies as per the colour of the chip. There are standard definitions of the value of poker chips, with a. Monetary Values of Color-Coded Poker Chips Basic Poker Chip Colors and Standard Values. Full Poker Chip Colors and Standard Values. Purple, $500 Light Blue, $2000. Cash games - For cash games, you will typically only need either 2 or 3 different chip values - and the chip values will be equal to the stakes value. For example, in a $1/$2 game, you will only need $1 and $5 chips for the bets, and you will want a third chip value.

Planning Poker is an agile estimating and planning technique that is consensus based. To start a poker planning session, the product owner or customer reads an agile user story or describes a feature to the estimators.

Each estimator is holding a deck of Planning Poker cards with values like 0, 1, 2, 3, 5, 8, 13, 20, 40 and 100, which is the sequence we recommend. The values represent the number of story points, ideal days, or other units in which the team estimates.

The estimators discuss the feature, asking questions of the product owner as needed. When the feature has been fully discussed, each estimator privately selects one card to represent his or her estimate. All cards are then revealed at the same time.

If all estimators selected the same value, that becomes the estimate. If not, the estimators discuss their estimates. The high and low estimators should especially share their reasons. After further discussion, each estimator reselects an estimate card, and all cards are again revealed at the same time.

The poker planning process is repeated until consensus is achieved or until the estimators decide that agile estimating and planning of a particular item needs to be deferred until additional information can be acquired.

When should we engage in Planning Poker?

Most teams will hold a Planning Poker session shortly after an initial product backlog is written. This session (which may be spread over multiple days) is used to create initial estimates useful in scoping or sizing the project.

Because product backlog items (usually in the form of user stories) will continue to be added throughout the project, most teams will find it helpful to conduct subsequent agile estimating and planning sessions once per iteration. Usually this is done a few days before the end of the iteration and immediately following a daily standup, since the whole team is together at that time anyway.

How does poker planning work with a distributed team?

Poker Values

Simple: go to PlanningPoker.com. Mountain Goat Software helped develop that website to offer it as a free resource to the agile community. A product owner, ScrumMaster or agile coach can log in and preload a set of items to be estimated. A private URL can then be shared with estimators who log in and join a conference call or Skype session. Agile estimating and planning then proceeds as it would in person.

Poker

Does Planning Poker work?

Absolutely. Teams estimating with Planning Poker consistently report that they arrive at more accurate estimates than with any technique they'd used before.

One reason Planning Poker leads to better estimates is because it brings together multiple expert opinions. Because these experts form a cross-functional team from all disciplines on a software project, they are better suited to the estimation task than anyone else.

After completing a thorough review of the literature on software estimation, Magne Jørgensen, Ph.D., of the Simula Research Lab concluded that “the people most competent in solving the task should estimate it.”

Second, a lively dialogue ensues during poker planning, and estimators are called upon by their peers to justify their estimates. Researchers have found that this improves estimate accuracy, especially on items with a lot of uncertainty as we find on most software projects.

Further, being asked to justify estimates has also been shown to result in estimates that better compensate for missing information. This is important on an agile project because the user stories being estimated are often intentionally vague.

Additionally, studies have shown that averaging individual estimates during agile estimating and planning leads to better results as do group discussions of estimates.

How can I get Planning Poker cards?

Planning Poker cards are available in the Mountain Goat Software store. Mountain Goat Software's branded Planning Poker cards are sold at cost as a courtesy to the agile community.

Our full-color cards are the absolute highest-quality cards available anywhere. They are manufactured by the same company that prints many of the world's most popular playing card brands, including Bicycle, Bee, and the World Poker Tour.

We also offer royalty-free licenses to organizations that wish to produce their own cards. The license is available here: https://www.mountaingoatsoftware.com/agile/planning-poker/license

Recommended Resources Related To Planning Poker

  • How Can We Get the Best Estimates of Story Size?
  • The Best Way to Establish a Baseline When Playing Planning Poker
  • Don’t Average During Planning Poker
  • Agile Estimating

Courses Related To Planning Poker

Scrum Foundations Video Series

All the foundational knowledge of Scrum including: the framework, values, different roles, meetings, backlogs, and improving efficiency & quality.


Expected Values of Video Poker Hands

Video poker hands are paid based on the level of difficulty of making the hand.How the hands are paid off is disclosed on the face of the video poker machine.By using this payoff information and by knowing just how difficult it is to make any particular hand, we can evaluate how to correctly play any hand.

Let's consider again the hand dealt us of: 5©6©7©8§8¨.This hand is either a low pair, a four card straight, a three-card straight flush or we could even discard all of the cards and draw five new ones.

To evaluate which hand to pursue, we must first know which version of video poker we are playing.Let's assume that we are playing a popular version of video poker which pays on any pair of Jacks or Better and does not use any wild cards.This version (known as 9-6 Jacks or Better) offers the pay schedule shown in Table 2.

This version of video poker is one of the best around for both long-term and short-term play and is found throughout Nevada.The '9-6' refers to the payoffs for Full Houses and Flushes.Casinos commonly 'monkey around' with these payoffs.Thus you will find 8-5 and 6-5 versions of the game, where the payoffs on a Full House have been reduced from 9 for one to 8 for one or 6 for one, and the payoffs on the flush reduced from 6 for one to 5 for one.

These may not seem like big reductions in payoffs, but they make a huge difference in how beatable the game is.We will go over the different versions of video poker in a couple of chapters, but for now, let's just assume that we have found a 9-6 Jacks or Better video poker machine and that it has the following payback schedule:

Table 2.Pay Schedule for 9-6 Jacks or Better

Royal Flush

800 per coin (usually shown as 4,000 for 5 coins)

Straight Flush

50

Four of a Kind

25

Full House

9

Flush

6

Straight

4

Three of a Kind

3

Two Pair

2

Jacks or Better

1

Any winning poker hand in this version of video poker will pay off in accordance with this pay schedule.If we are dealt a high pair, say a pair of Kings, then our payoff will equal the amount of money wagered.Any other winning hand will be paid off in the same manner.If we have a straight, we will get 4 times our wager, a flush will pay 6 times our wager, and so on.

In the case of winning hands, the value of the hand is simply the amount shown on the machine's pay schedule.To simplify matters, we will assume that the amount wagered is one dollar and express all values in dollars.Using this approach to valuing hands, a straight is worth $4 and a flush $6.

To obtain these values, we are really multiplying our possibility of winning times and potential payoff.With made hands, our possibility of winning is certain, that is 100%, which is expressed mathematically as 1.0.To determine the value of a hand, we multiply the probability of making the hand times the payoff for making the hand.Thus the value of a made flush, such as 2©4©7©8©J©, is 1.0 x 6 for a value of 6, which we will call $6.00.

With hands that are not yet winners, we can use the same approach to evaluate them.We can multiple the probability of winning with that hand, times the payoff if the hand wins.

This approach to evaluating the value of different poker hands is called calculating the Expected Value of the hand.In calculating an expected value, we have a simple way of comparing the value of one poker option with another.

Going back to our hand of 5©6©7©8§8¨, we could evaluate all the possibilities of keeping the pair of eights and drawing three cards by looking at all of the possible combinations of hands.There are 16,215 possible draws, which would include 4 of a Kind - 45 times, a Full House - 165 times, 3 of a Kind - 1,854 times, Two Pairs - 2,592 times and no value hands - 11,559 times.

To convert this information into a form we can use for computing the value of different options, we must multiply the frequency of each hand times its possible payoff and compare these values with the total number of draws.Table 3 shows these calculations for discarding three cards and drawing to a low pair.

Table 3.Expected Value of Drawing to a Low Pair


Hand

Frequency of Hand

Payoff
of Hand

Frequency x Payoff

4 of a Kind

45

25

1,125

Full House

165

9

1,485

3 of a Kind

1,854

3

5,562

2 Pairs

2,592

2

5,184

Total Possible Draws with Payoffs

13,356

Total Number of Possible Draws

16,215

Expected Value (Possible Draws/Total Number of Draws)13,356/16,215 =

.824


Before your eyes start to glaze, relax.I am not going to make you do any calculations like this.I just wanted to show you what's involved in computing the expected value of a hand.

This means that the value of keeping the low pair and drawing three cards is $.82.Anything less than a dollar means that our whole bet won't be returned.So this hand is going to be a loser on the average.But that doesn't mean that we shouldn't play the hand to its highest potential.Let's take a look at the other options of drawing to a 4-card straight or a 3-card straight flush.

Computing the expected values for these hands as well as the low pair, we have:

HandExpected Value

Keep Low Pair$.82

Keep 4 Card Straight.68

Keep 3 Card Straight.58

Poker Hand Values Chart

When faced with a decision like this, calculating the expected value makes our decision of what to do easy.Our basic rule of play is to always go for the hand with the highest expected value.In this case, we will keep the pair of eights and draw three cards.

Let's consider another hand of T©J©A©2©2¨.If we hold just the low pair of twos, the value of this hand is $.82.But what if we decide to go for the Royal Flush and hold the T©J©A© and draw two cards?The expected value of this option in the 9-6 Jacks or Better version of video poker is $1.32.But there's still yet another option isn't there?

Let's see what happens if we hold four Hearts and go for a flush.The value of this option is $1.28.

Here's a summary of our three options:

1.Hold the low pair of Twos$.82

2.Hold the 10, Jack and Ace of Hearts1.32

3.Hold the four Hearts1.28

The calculations show us that the prudent course here is to keep the T©J©A©combination, and discard the low pair.You may think that it is the possibility of making a royal flush that makes this option more viable, but the royal flush can only be made one way with this draw.

There are 1,081 combinations of two cards that can replace the pair of Twos.These include a pair of Jacks or Better - 240 times; Two Pairs - 27 times; Three of a Kind - 9 times; a Straight - 15 times; a Flush - 27 times and only one way of making a Royal Flush.Adding up the values for each of these possibilities gives us a value for the hand of $1.32 and tells us that discarding the low pair is our best option.

Your approach to playing video poker hands should now be obvious.You should always play the hand with the highest rank or value.

Poker Values

The above information was taken from the Power Video Poker manual.

Planning Poker Values

Instant Access to the Power Video Poker Strategy

Poker Values List

Gamblers Bookcase
5901-J Wyoming NE Suite 305
Albuquerque NM 87109

Texas Hold'em Rules Pdf

© 1998 - 2013 Gamblers Bookcase · All Rights Reserved

Email Contact