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Handicapping

Decision Methods

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Handicapping

Basic Handicapping Theory

Reprinted with permission from the author

Race analysis is almost exclusively involved with regression. Handicappers look for indications of the future by studying the past. Tom Ainslie's advice from 30-40 years ago that a horse should never be expected to do something it has not already done forms the basis for most current approaches to race analysis. I suggest the underlying assumptions are conceptually flawed in a number of instances, and that an awareness of the flaws can be quite profitable.

Consider the current state of the real estate market in the United States, compared with 5, 10, and 15 years ago. During a similar building boom in the 1980s, regression advocates bought (and sold) property on the assumption that the real estate market would continue its rate of increase indefinitely. In fact, it did not, and a number of people suffered substantial financial loss because of that erroneous assumption. Similarly, current real estate investors may be heading for the same type of losses. In handicapping, as in real estate investing, studying the past does not necessarily enable accurate predictions to be made about the future.

Because it is more convenient to believe that recent performance will be replicated, handicappers often look for the entry that has run well recently at the current distance and class level, with the unstated assumption that by comparing the recent efforts of each entry, accurate predictions can be made about the outcome of the upcoming race. Some even use the shortcut "eliminations" suggested by Tom Ainslie, William Quirin, and others to avoid in-depth analysis--eliminating an entry that failed to beat half the field in its last race, or that is a router entered in a sprint, or similar.

The "bounce theory" is essential to understand, because it suggests that a very good performance may be followed by a lesser effort, rather than a repetition of (or improvement on) the very good performance. There are abundant resources available on the topic, and every serious bettor should spend some time researching the theory, and thoroughly understanding its implication.

A brief example will clarify the importance of the bounce theory. Two entries duel head-to-head down the stretch in a driving finish in their last race. Speed, pace, and similar ratings are almost identical. Which is the better choice to win today's contest? Using regression, many handicappers would tend to avoid the issue by looking at the races that led up to the duel in their last race, assuming that they contained indicators that would make the outcome of the upcoming race more predictable.

Regardless of its performance two races back, one of the entries today is more likely to perform better, and the other is more likely to perform more poorly, than it did in the highly competitive last race. There are very specific, explicit analytical techniques to help determine which is which. Those issues will be explored in detail in upcoming posts. I suggest that race analysis that goes beyond simplistic regression offers substantial rewards to the serious bettor willing to make the effort.

We provide full-service data analysis, data modeling, and software development services for professional bettors and pari-mutuel investors. Whether you need a database-driven, fully-customized application developed from the ground up, or modification or upgrade of an existing application, we can provide cost-effective software solutions to all your race analysis needs. Email us at: support@ddssratings.com for more information.

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Five Immutable Laws of Pari-Mutuel Investing

1) Superior information generates superior returns; the higher the quality of the information used to make decisions, the higher the quality of the decisions resulting from analysis of that information. “Information” is distinct from “data”; the vast majority of material used by pari-mutuel investors is raw data—masses of words, numbers, charts, and graphs—rather than information. Information is data that has been analyzed, processed, and converted into a form that a potential investor can use as the basis for decision-making.

2) The value of information is in direct proportion to the availability of that information; the higher the number of investors with access to the information, the less valuable that information becomes.

3) The competition in pari-mutuel investing is with other investors; that competition is only indirectly related to the pari-mutuel events. Most pari-mutuel investors believe they are trying to “outguess” the other investors regarding the outcome of specific pari-mutuel events. Nothing could be further from the truth; the outcome of individual pari-mutuel events is almost irrelevant from an investment perspective. It is the result over time that is significant.

4) The decision-making skills and pattern-recognition skills necessary for success in other business and investment activities are every bit as necessary for success in pari-mutuel investing. Professional bettors recognize this need and continually develop, fine tune, and train their decision-making and pattern-recognition skills.

5) The strongest advantage for serious pari-mutuel investors is the average racing fan's belief that the outcomes of races are either too complex for him or her to determine, or are unknowable. Both beliefs justify the view of wagering as primarily for entertainment, justify a near-total lack of cognitive effort to determine the probable outcomes, and justify losses as the cost of entertainment. Wagering is enjoyable, and winning is more enjoyable than losing; by focusing on wagering as a business enterprise, there will be many more opportunities to enjoy the process than if wagering is regarded solely as entertainment.

We provide full-service data analysis, data modeling, and software development services for professional bettors and pari-mutuel investors. Whether you need a database-driven, fully-customized application developed from the ground up, or modification or upgrade of an existing application, we can provide cost-effective software solutions to all your race analysis needs. Email us at: support@ddssratings.com for more information.

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The Greatest Myth in Horse Racing

The greatest myth in horse racing is that all the information you need to win is contained in the Daily Racing Form past performances, or in the daily downloads from BRIS or TSN. It is equivalent to stock traders believing that all the information they need to make investment decisions is published daily in the Wall Street Journal.

In both cases, the data provided is valuable, and should form the basis for further research. In neither case should it be considered the only—or even the best—source of information. In business terms, the data represents a closed system; everyone gets essentially the same data, and manipulates it primarily in form, rather than content. Just as successful entrepreneurs must “think outside the box,” so must successful investors “think outside the system.”

As interesting and useful as the available data may be, the simple truth is that the data should only form a part of your investment decision-making process, rather than forming the entire basis on which decisions are made. The abject failure of “handicapping software” to show a profit over time for most users is not surprising—with minor variations, users are attempting to extract a few crumbs from a continually decreasing piece of the same pari-mutuel pie.

That the data in the Daily Racing Form and the data made available by vendors is useful is not the issue; the issue is that using only that data as the basis of a decision-making process is only suitable for recreational bettors and hobbyist racing fans. Professionals should realize that mindlessly manipulating the same raw data as everyone else, hoping for insights and advantages unavailable to the competition, is ultimately futile.

We provide full-service data analysis, data modeling, and software development services for professional bettors and pari-mutuel investors. Whether you need a database-driven, fully-customized application developed from the ground up, or modification or upgrade of an existing application, we can provide cost-effective software solutions to all your race analysis needs. Email us at: support@ddssratings.com for more information.

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Why People Lose

1) They are unwilling to admit that winning requires more information or skill than they have. Novice, recreational, and beginning racing fans should start with professional grade ratings, rather than trying to do everything on their own. Not only will it provide continual insight into which entries have the best chance of winning, it immediately leverages the skill and experience of professionals in the process of winning.

The myth of the stalwart, lone handicapper jousting the windmills of pari-mutuel fortune is a holdover from the 1970s and 1980s; it is an outmoded mindset from the "old days" when people wanted to hide their efforts from others because they were almost universally losing. Rather than admit they were losing they preferred (and still prefer) the "emotional comfort" of habitually repeating the same out-dated, unprofitable, losing strategies year after year. Losses are dismissed as the "cost of entertainment," and wagering is considered a "hobby."

Conversely, today's racing fan is as likely to be a college student or business person intent on leveraging pari-mutuel racing into a source of income, rather than "participating in a sport." In blunt terms, today's successful racing fans view wagering as a business, not a sport; their belief is that if it cannot produce a profit, it is a waste of both time and money.

2) They lack the time for the in-depth race analysis, race modeling, and record-keeping necessary to gain a competitive edge over other bettors. Race analysis is a complex activity that requires a serious commitment of time and effort on a daily basis to stay ahead of the crowd.

Today's successful bettors understand that they need the leverage provided by professional grade race ratings to be successful. Whether novice or professional, winning requires more information than that which is available to the casual racing fan in the Daily Racing Form or data downloads from BRIS or HDW. The best source of that additional information is DDSS Ratings.

3) They are uncertain which entries offer the best value in each race. Many racing fans use ratings or software applications that provide a variety of selection categories, each of which indicates a different order of finish. One or more of those categories is almost guaranteed to "accurately predict" the outcome of a given race, but it is impossible to tell which one to use before the race.

Confusion about value and relative probabilities is a major reason why novices and recreational bettors tend to overbet exactas, trifectas, and multiple race wagers such as the Pick 3 and Pick 4. "Laundry list" postings on various "handicapping forums" of 4 or 5 selections in every race at a dozen tracks create the impression that boxing all the entries listed is a fast lane to huge profits. In reality, such wagers can easily cost $10,000 to $15,000 a day, and rarely, if ever, return more than a small percentage of that amount in wins.

4) They base their wagers on short samples. The average racing fan believes that the result of a very small number of races acts as a blueprint of what will occur in another small sample of races. Generally called the "Gambler's Fallacy" or the "Law of Small Numbers," the concept was popularized by writers Andrew Beyer and Steve Davidowitz when describing "track biases."

Popular with system sellers for more than 50 years, the "system workout" has been a staple of both writers and software developers. Most software applications include a facility to perform "regression analysis" on a limited number of races, to create the impression that the software selections are profitable. The failure to correct for outliers--unusually high mutuels that occur infrequently and are unlikely to repeat--renders such software useless for serious bettors intent on making a profit from wagering.

5) They wager by the race and by the day, rather than by the week, month, or year. The desire for immediate gratification is the cause of the Last Race Syndrome , the situation in which bettors who are behind for the day ignore solid choices at generous odds to make increasingly wild wagers in an attempt to "show a profit for the day."

Bettors who continually focus on wagering as a source of income, follow the implementation strategies developed by professional bettors for their own use (as with DDSS Professional Ratings), and diversify their risk by spreading wagers over a number of tracks have the best chance of success. While the "crusher bets" popularized by writer Andrew Beyer make exciting reading, they are a totally inappropriate wagering strategy.

DDSS Ratings solve all five of the problems:

  • We design, build, and continually maintain highly accurate, precise data models for every distance and every grade for more than 25 major and minor thoroughbred tracks on a daily basis.
  • We perform the preliminary analysis of contender selection and contender matching in each race.
  • We analyze each race using sophisticated software applications that evaluate each contenders on 53 different factors using complex, proprietary algorithms.
  • We assign the most predictive weight to each factor based on the specific surface, distance, class level, conditions, and track of the current race.
  • We pinpoint the high-value selections and wagering strategies defined by our extensive data modeling and regression analysis.
  • We provide explicit strategies for implementing the ratings that remove any ambiguity or need to "interpret" the ratings. The most likely winner, the most likely placers, and the most productive exacta and trifecta patterns are clearly and explicitly defined for each race.
  • There is no guesswork involved; you know the best strategies to use for each and every race situation.

DDSS Thoroughbred Ratings are the perfect complement to any style of handicapping! Whether you are a full-time professional or a recreational bettor, our ratings give you the information you need to win.

Full-time professionals often use our ratings as their primary source of wagering information and strategies, or use them in conjunction with their own race analysis.

Trip handicappers use our ratings to pinpoint the strongest contenders to combine with their personal picks in the exotic pools.

Exacta, Trifecta, and Pick3 bettors use our ratings to identify the most likely winners and placers in each race for multiple wagering strategies.

Recreational bettors and "weekend warriors" use our ratings to gain the same advantage over the betting public enjoyed by our professional members. Because our ratings are complete, recreational bettors can concentrate on winning and enjoying the races.

DDSS Ratings enable you to:

  • Win more
  • Lose less
  • Save time
  • Reduce complexity
  • Focus on winning
  • Make wagering profitable

We provide full-service data analysis, data modeling, and software development services for professional bettors and pari-mutuel investors. Whether you need a database-driven, fully-customized application developed from the ground up, or modification or upgrade of an existing application, we can provide cost-effective software solutions to all your race analysis needs. Email us at: support@ddssratings.com for more information.

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Trip Handicapping

Reprinted with permission from the author

I think most handicappers underestimate the leverage provided by using trips as the focal point of their handicapping. Every number earned by a horse in a race is based on its performance relative to the other horses, and can only be meaningful when used within the context of the race.

Similarly, I think most handicappers are intimidated by trips, because they think they lack the skill to use them profitably. Nothing could be further from the truth; every bit of "extra information" can prove valuable, simply because other bettors don't have that information.

The entire mystique of trip handicapping has been overblown to make racing fans believe that only "experts" with years of intense study and observation can make use of trips. In fact, trip handicapping is almost mechanical; the useful details are the ones other observers miss. There is little point in taking detailed notes about events that will be published in the Daily Racing Form's results charts for the race for everone else to see.

Initially, the most difficult part of trip handicapping is learning to look at the horses who are not in the lead, or close to the leader. Because most attention--both of the track cameras and the racing fans--is focused on the leaders, events in the middle and rear of the field are less emphasized. It is in those areas that observations hold the most promise for profit.

The easiest and fastest way to learn how to do trip handicapping is by watching races that you are NOT betting on. Because you have no investment in the race, you can watch it more objectively. Focus on the horses in the middle portion of the field, from third to sixth or seventh in an average field. Remember that to be a serious contender, it is necessary for a horse--regardless of running style-- to be within striking distance of the leader at the head of the stretch.

Events before the head of the stretch may affect the race outcome, but initially you should focus most on this critical point in the race. Any horse that does not move into contention--within four lengths of the leader at the top of the stretch--can be dismissed as a "no go." That is, the race is primarily for training purposes, rather than an all-out effort to win.

All the fractional times, final time, energy expenditures, pace ratings, speed ratings, and observations for that entry in that race should be ignored when it runs in subsequent race. That single step will give you a huge advantage over the speed, pace, and computer handicappers who mistakenly believe that every horse in every race is all-out to win, and can be meaningfully compared with other entries on that basis.

We provide full-service data analysis, data modeling, and software development services for professional bettors and pari-mutuel investors. Whether you need a database-driven, fully-customized application developed from the ground up, or modification or upgrade of an existing application, we can provide cost-effective software solutions to all your race analysis needs. Email us at: support@ddssratings.com for more information.

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Decision Methods

Statistical Modeling of Expert Decisions

Race analysis proceeds in linear fashion from highly subjective to highly objective. The initial decisions about whether or not a specific race offers an opportunity for profit, whether or not a specific entry will perform better or worse than it performed in previous races, and whether or not the a specific entry can compete effectively in the current race are all highly subjective decisions based on years of experience and the analysis of tens of thousands of races.

While the mathematical comparisons of various relevant factors are fairly simple, the initial decision-making process involved in selecting appropriate races and contenders is relatively complex. The solution to the problem is to view the process like any other business decision process—and to use the most effective enterprise resource planning (ERP) and decision support system (DSS) software available, in conjunction with carefully constructed data models and statistical analysis.

The correct decisions of experts can be reverse engineered using multiple regression analysis and a statistical technique called “bootstrapping” to determine the precise impact values for each relevant factor that the expert “intuitively” used to make the decision. Bootstrapping is based on the idea that subjective judgments are not really subjective; evaluations are made on a subconscious basis that utilizes the information and results of previous decisions as a “heuristic,” a generic term that refers to a mental shortcut used in decision-making.

The bootstrap algorithm uncovers those shortcuts and reduces them to a set of mathematical equations and selection criteria that can be applied to similar situations in the future. The strength of bootstrapping is that consistent decision-making criteria will substantially outperform inconsistent criteria every time; the greater the number of decisions made, the more valuable consistent decision-making processes become. When bootstrapping is used in conjunction with carefully constructed data models and appropriate statistical research techniques, the resulting algorithms substantially outperform the selections of experts.

The combination of bootstrapping, data modeling, and statistical analysis enables the creation of software applications that accurately predict the outcome of races more consistently and more effectively than the experts. DDSS has reduced race analysis to a set of complex algorithms and mathematical models that are continually modified according to changes in the external environment—the same type of modifications made by enterprise resource planning (ERP) and decision support systems (DSS) software applications used by Fortune 500 corporations as the basis for multimillion-dollar strategy and investment decisions.

We provide full-service data analysis, data modeling, and software development services for professional bettors and pari-mutuel investors. Whether you need a database-driven, fully-customized application developed from the ground up, or modification or upgrade of an existing application, we can provide cost-effective software solutions to all your race analysis needs. Email us at: support@ddssratings.com for more information.

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Decision Methods

Reprinted with permission from the author

In the book, Decision Traps: The Ten Barriers to Brilliant Decision-Making and How to Overcome Them , the authors describe a number of methods professionals can use to make better decisions.

In order of complexity and effectiveness, these decision methods are: intuition, simple screening and ranking rules, occupation-specific rules of thumb, subjective linear models, bootstrapping, objective linear models, and multiattribute utility analysis.

Intuition

Intuition is to use emotional responses; signals from the conscious and unconscious mind about right and wrong based on previous experiences.

Russo and Schoemaker (1990) write, “[intuition] can take account of knowledge you possess but can’t put into words . . . [and] your mind may be able to process information in a more complex and subtle way than you could formalize in a decision rule” (p. 120).

However, there are limits to intuition. The “gut feeling” associated with a memory may have been coded inaccurately or may be associated to an entire situation rather than with specifics and this is why intuition is ranked as the least effective decision method.

Screening and ranking rules

Screening and ranking rules are simplistic in that they do not consider trade-offs; “surpluses in one category do not compensate or offset deficiencies in other areas” (p. 124) and occupation-specific rules of thumb are only applicable to certain situations.

Subjective linear models

The user of a subjective linear model assigns an impact value to categories under consideration for each choice available, and, for each choice, assigns a number based on the extent to which evidence favors (or disfavors) the choice in terms of each category.

The result is the sum of the product of each impact value and the number associated with each choice. A subjective model is reliable, or robust, when small changes in the numbers or impact values do not change the order of preference between the different choices.

Bootstrapping

The user of a bootstrapping method reverse engineers good decisions to find out which impact values made a difference and then constructs a model for use in future decisions.

Objective linear models and multiattribute utility analysis

The user of an objective linear model relies on historical data based on outcomes decisions that have been made repeatedly and where the future is expected to resemble the past. An objective linear model is constructed in the same way as a subjective linear model with one exception: the impact value is derived from a statistical analysis of decision outcomes.

Russo and Schoemaker (1990) write that “objective linear models are . . . ideal for creating all kinds of estimates and forecasts” except when the future is uncertain.

For critical decisions, it may be more useful to use a multiattribute utility analysis rather than either subjective or objective analysis. Both of the latter approaches fail to break each choice into key components and consider trade-offs in terms of long-term, strategic goals.

References

Russo, J.E. and Schoemaker, P.J.H. (1990). Decision Traps: The Ten Barriers to Brilliant Decision-Making and How to Overcome Them. New York, NY: Fireside.

We provide full-service data analysis, data modeling, and software development services for professional bettors and pari-mutuel investors. Whether you need a database-driven, fully-customized application developed from the ground up, or modification or upgrade of an existing application, we can provide cost-effective software solutions to all your race analysis needs. Email us at: support@ddssratings.com for more information.

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Decision Aid Reliance

Reprinted with permission from the author

An area of decision research that may be particularly interesting to providers of handicapping information is decision aid reliance. Arnold, Collier, Leech, and Sutton (2004) define reliance in terms of two conditions: acceptance and influence. Acceptance in the sense of decision aid reliance means that the user “adopts the aid as a useful part of the decision-making process” (p. 4). Influence means that, “once the user adopts the aid as a useful part of the process, the user … allows the process … to become part of the user’s judgment formulation” (p. 4).

Illusion of control

Kahai, Solieri, and Felo, (as cited in Arnold, et al., 2004) found that illusion of control results in less effortful thinking prior to making a final judgment (p. 8). For example, a program that allows users to filter already existing alternatives while creating the illusion that the user actually handicaps the races may result in a situation in which the user more readily accepts the suggestions made by the software. That is, the illusion of control "granted" by the software increases reliance on the software as a decision aid. (Kaplan, Reneau, and Whitecotton, 2001).

From a handicapper’s perspective, it may be important to realize that a particular software package may not necessarily offer freedom of choice and that it may only create the illusion that there is a decision to be made. Instead, ready-made decisions based on each category (speed, class, etc.) are displayed in complicated charts. Rarely is the user able to assign different weights to each type of consideration; the impact values--both explicit and implicit--are already programmed into the software.

Overconfidence

Overly confident participants are more likely to disregard recommendations given by a decision aid and perform significantly worse than less confident participants (Kaplan, Reneau, and Whitecotton, 2001).

Sieck and Arkes (2005) found that reducing overconfidence through calibration results in greater reliance and greater performance. One of the participants in Sieck and Arkes’ study wrote, "Statistical equation gave me more confidence if it was similar to my original guess. If it was different, I went with my gut instinct rather than using the equation. If I had absolutely no clue, I went with what the equation gave me." (p. 48).

It was only when intuition could not deliver a preference that the solution provided by the decision aid was used.

Sieck and Arkes (2005) write, "our results … reproduced the standard finding that statistical equations outperform human judges . . . [and] should generally be strongly preferred over unaided intuition. Nevertheless, as found here, judges rarely consult available equations and, even when they do consult, they routinely favor their gut feelings when the 'opinions' differ" (pp. 49-50).

Self-image

A hypothesized reason for why individuals choose not to use a decision aid, Sieck and Arkes (2005) write, is due to threats to the decision maker’s self-concept. Professionals may believe that it is their duty to do what the decision aid accomplishes and relying on an equation may be interpreted as a sign of incompetence. There may also be the idea that relying on intuition is a sign of caring.

In several studies, participants tried to outsmart or outperform the decision aid. Even in cases where participants were given feedback and descriptions to support the idea that the decision aid would improve the outcome, participants still tried to improve on the recommendations provided by the aid. (Kaplan, Reneau, and Whitecotton, 2001). Of course, skepticism is a good thing; uncritical acceptance of a decision aid does not lead to better decisions.

Interactivity

Davis and Kottemann as cited in Kaplan, Reneau and Whitecotton, (2001) compared participant preference for and use of two decision aids: an interactive “what-if” tool and a non-interactive quantitative tool. What the researchers found was that participants preferred the interactive model, and, even when the participants shifted their beliefs based on being told that the quantitative model would lead to better outcomes, this did not change their preference: they continued to use the interactive model.

Recommendations

Sieck and Arkes (2005) suggest that until overconfidence is fully understood, the most practical recommendation is “to attempt to increase people’s confidence in the [decision aid], rather than attempting to decrease it in themselves” (p. 50).

It is natural for decision makers to want to improve decisions and the decision process. Decision aids should allow users to be a part of the process and should be designed around the wishes of the users, not the programmers.

References

Arnold, V., Collier, P.A., Leech, S.A., and Sutton, S.G. (2004). Impact of intelligent decision aids on expert and novice decision-makers’ judgments. Accounting and Finance, 44.

Kaplan, S.E., Reneau, J.H., and Whitecotton, S. (2001). The effects of predictive ability information, locus of control, and decision maker involvement on decision aid reliance. Journal of Behavioral Decision Making, 14.

Sieck, W.R., and Arkes, H.R. (2005). The recalcitrance of overconfidence and its contribution to decision aid neglect. Journal of Behavioral Decision Making, 18.

We provide full-service data analysis, data modeling, and software development services for professional bettors and pari-mutuel investors. Whether you need a database-driven, fully-customized application developed from the ground up, or modification or upgrade of an existing application, we can provide cost-effective software solutions to all your race analysis needs. Email us at: support@ddssratings.com for more information.

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Risk Taking and Framing Effects

Reprinted with permission from the author

People tend to be risk-averse (or play it safe) when faced with gains and risk-taking when faced with losses. Risk-taking tends to occur when perceived consequences of loss are such that the decision is framed based on the belief that action is preferable to acceptance.

Escalation of commitment is a powerful influence in risk-taking behavior and applied in many businesses in the form of waiting rooms. When a person has spent some time waiting for an appointment that person is unlikely to seek an appointment elsewhere because of the desire to justify the time he or she has already wasted. The negative consequences associated with loss are often greater than the drive toward potential future gains.

The sunk costs concept is similar to escalation of commitment in that the decision is framed in consideration of investments rather than future costs and benefits. Rather than focusing on recapturing investments, or justifying future actions based on time, effort, or money that has already been lost (sunk), failed attempts should be considered learning experiences. Sometimes it is just as valuable to know what not to do, as it is to know what to do.

The problem with taking risks is that when framing is based on a choice between losses, the focus on the correction of past outcomes at times outweighs potential future outcomes, even when the probability of success is uncertain.

We provide full-service data analysis, data modeling, and software development services for professional bettors and pari-mutuel investors. Whether you need a database-driven, fully-customized application developed from the ground up, or modification or upgrade of an existing application, we can provide cost-effective software solutions to all your race analysis needs. Email us at: support@ddssratings.com for more information.

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Order Effects

Reprinted with permission from the author

Order effects are interesting phenomena of cognition. Order effects occur because alternatives are not evaluated on their own merit. Instead alternatives are compared to previous experiences and impressions are affected by the order of presentation. When the first alternative is presented the content is evaluated based on previous experiences and when secondary alternatives are presented these are evaluated based on the most recently presented information.

When choices have unique positive features, the comparison process gives an advantage to the choice that appears in the second position (most recent = recency effect). In particular, “step-by-step procedures typically show recency effects” and these reflect the decision maker’s attempt to keep track of a ‘moving average’” (Bruin and Keren, 2003, p. 92).

Bruin and Keren (2003) explain that with few alternatives, and small information load, so-called “end-of-sequence” judgments show primacy effects. This is caused by a tendency to anchor on the first alternative presented. However, if there is more complex information to process, an “end-of-sequence” procedure will produce recency effects.

For example, suppose you need to listen to a number of sales people each offering a computer package for your business. Each presentation contains a lot of information and even though a decision represents a significant investment, it becomes boring after the third or fourth alternative. If Bruin and Keren’s research holds, you will tend to prefer the most recent presentation to the ones presented earlier. If instead the presentation consisted of something more interesting and less complex, you will tend to prefer the earliest alternative.

Applied to handicapping, an earlier alternative (entry or method) might be considered when the handicapper is wide awake, and able to concentrate well whereas a later alternative (entry or method) might seem more appealing when the handicapper is irritated, bored, or distracted.

Framing effects also affect the order of preferences. Results have shown that when presented with two options that have positive features, a decision maker will have a preference for the second option (better à best). When a decision maker is presented with two options that have negative features, a decision maker will have a preference for the first option (bad à worse).

Reference:

Bruin, W.B. and Keren, G. (2003). Order effects in sequentially judged options due to the direction of comparison. Organizational Behavior and Human Decision Processes, 92 : 91–101.

We provide full-service data analysis, data modeling, and software development services for professional bettors and pari-mutuel investors. Whether you need a database-driven, fully-customized application developed from the ground up, or modification or upgrade of an existing application, we can provide cost-effective software solutions to all your race analysis needs. Email us at: support@ddssratings.com for more information.

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Overconfidence and task enjoyment

Reprinted with permission from the author

McGraw, Mellers, and Ritov (2004) demonstrate that the “overly optimistic beliefs can diminish the pleasure of outcomes” (p. 282). Calibration is often used as a measure of overconfidence in research.

Someone who is well calibrated has expectations that match their outcomes, or more specifically, have an average confidence rating that is about equal to the relative frequency of that outcome.

McGraw, Mellers, and Ritov (2004) claim there is a positive correlation in the discrepancy between expectations and outcomes and the intensity of emotional reactions. For example, the more excitement a handicapper feels, the more unrealistic his or her expectations may be.

An overconfident person is less pleased by an expected positive outcome than a surprising positive outcome; and, reacts with dismay to a failure and great disappointment to a surprising failure.

The results of McGraw, Mellers, and Ritov (2004) study demonstrate that overconfidence can result in less enjoyment of a task, even though participants succeeded in task accomplishment.

Participants who were informed about overconfidence effects and were provided with a baseline with which to compare their results were happier with their accomplishments and their failures.

The findings imply that baseline comparisons can help handicappers enjoy the handicapping more, as it would serve as a means to gauge performance and help create realistic expectations.

Reference:

McGraw, P.A., Mellers, B.A., and Ritov, I. (2004). The affective costs of overconfidence. Journal of Behavioral Decision Making, 17.

We provide full-service data analysis, data modeling, and software development services for professional bettors and pari-mutuel investors. Whether you need a database-driven, fully-customized application developed from the ground up, or modification or upgrade of an existing application, we can provide cost-effective software solutions to all your race analysis needs. Email us at: support@ddssratings.com for more information.

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Basic Statistics

Statistics are Not Information

Statistics are not information; statistics are no more than data presented in a different format. An example of that simple truth is the record of trainer Bruce Levine from the New York thoroughbred circuit. Some years ago Levine, then a new arrival to the NYRA scene, brought a stable of highly trained, well-conditioned horses to Aqueduct. Unlike many trainers who “race horses into shape,” Levine’s charges were ready to run at first asking. Entries that had not raced in months, with only mediocre workouts showing in their past performances, routinely won their first race over the new track.

Knowledgeable New York bettors soon realized that the past performances of Levine’s entries were useless in predicting performance. Within a few weeks, Levine’s entries were being bet down to favorite status, based solely on the fact that Levine had trained them. Trainer records at the time showed this as an anomaly that created a badly skewed view of reality; “statistically,” Levine entries going off at odds of greater than 5 to 1 showed a substantial profit when bet mechanically to win. The implication was that Levine entries going off at less than 5 to 1 odds were somehow “held back,” or “prevented from running to their full potential” (a more elegant term than “stiffed”).

Nothing could be further from the truth. The entire “profitable angle” was based on the first few weeks of Levine’s career at Aqueduct; as soon as bettors realized the past performances were not useful, they ignored those records and bet on the basis of the trainer, rather than the entry. For years afterward, the skewed data was marketed to gullible racing fans as a “betting angle” that would give them an “insider’s edge” in wagering at Aqueduct. The only reason Levine’s entries initially went to post at unusually high odds was a lack of current information by the bettors at Aqueduct.

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The mean absolute ratio (MAR)

Reprinted with permission from the author

One measure of estimator bias can be found by dividing the actual value by the estimated value to get a ratio.

The ratio is then subtracted by one to get a percentage error. The calculated value is called the mean absolute ratio (MAR) and the tracking signal is the running sum of the forecast ratios divided by the mean absolute ratio.

ABCDEFG
1PeriodEstimateActual(A(t) / E(t)) - 1 |(A(t) / E(t)) - 1|MAR Tracking
Signal
212015= (C2/B2) – 1= ABS((C2-B2) – 1)
321820= (C3/B3) – 1= ABS((C3/B3) – 1)= SUM(E2:E3)/A3=SUM(D2:D3)/F3
431720= (C4/B4) – 1= ABS((C4/B4) – 1))= SUM(E2:E4)/A4= SUM(D2:D4)/F4
541015= (C5/B5) – 1= ABS((C5/B5) – 1))= SUM(E2:E5)/A5= SUM(D2:D5)/F5
653011= (C6/B6) – 1= ABS((C6/B6) – 1))= SUM(E2:E6)/A6= SUM(D2:D6)/F6
= SUM(D2:D6)= SUM(E2:E6)

ABCDEFG
1PeriodEstimate E(t)Actual A(t)(A(t) / E(t)) - 1 |(A(t) / E(t)) - 1|MARTracking Signal
212015-0.250.25
3218200.110.110.18-0.77
4317200.180.180.180.21
5410150.500.500.262.07
653011-0.630.630.33-0.29
-0.095751.670915

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The mean absolute deviation (MAD)

Reprinted with permission from the author

Sometimes it is necessary to compare the variability of one set of observations to another set of observations. To do this, it may be necessary to find a standardized value so that apples are compared to apples and not oranges.

The coefficient of variation is one such value and is determined by taking the standard deviation and dividing it by the mean (2.92 / 4 = 0.73)

One way to make keep track of estimates is to find the mean absolute deviation (MAD).

Whereas the standard deviation is used when there is an equal chance of under or overestimating values, the mean absolute deviation (MAD) is used for biased estimates.

To find MAD, which is the average of the absolute values of deviation scores, you can construct the following table in Excel:

ABCDEFG
1PeriodEstimate E(t)Actual A(t)A(t) - E(t)|A(t) - E(t)|MADTracking Signal
21##= C2-B2= ABS(C2-B2)
32##= C3-B3= ABS(C3-B3)= SUM(E2:E3)/A3= SUM(D2:D3)/F3
43##= C4-B4= ABS(C4-B4)= SUM(E2:E4)/A4= SUM(D2:D4)/F4
54##= C5-B5= ABS(C5-B5)= SUM(E2:E5)/A5= SUM(D2:D5)/F5
65##= C6-B6= ABS(C6-B6)= SUM(E2:E6)/A6= SUM(D2:D6)/F6
= SUM(D2:D6)= SUM(E2:E6)

Substituting the hash marks with values result in the following table:

ABCDEFG
1PeriodEstimate E(t)Actual A(t)A(t) - E(t)|A(t) - E(t)|MADTracking Signal
212015-55
321820223.5-0.86
431720333.330
541015553.751.33
653011-19196.8-2.06
-1434

Column D is the estimated value, E (t), subtracted from the actual value, A (t), (15 - 20 = -5, 20-18 = 2, etc.) for each observation.

Column E is the absolute value of each value in column D.

Column F is the mean absolute deviation (MAD) and is found by dividing the running sum of absolute deviations by the number of observations. MAD can be interpreted to mean the average absolute error. A smaller MAD is better because it indicates that the actual value came close to the estimated or forecasted value.

Column G is a tracking signal and is a measure of bias. A lower tracking signal means that the estimator or forecaster is fairly accurate in predicting values. A tracking signal that is equal or greater than three is too high and an experiences estimator should have a much lower tracking signal. Note that the tracking signal can be either negative or positive.

The goal should be to reduce the average estimation error, or the MAD figure.

In this case, the tracking signal indicates a bias that varies from negative to positive and from positive to negative. The predicted values are fairly close for the first four estimates. During the second estimate, the estimator overestimates the value and then for the third and fourth estimate, the values are underestimated. For the last estimate, the estimator overestimates the value.

The greatest bias (over or underestimation) occurs with the fourth and fifth measurements but the tracking signal is less than three for each of the estimates so the predictions are fairly accurate.

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The standard deviation

Reprinted with permission from the author

One descriptive statistic that is often used in information analysis is the standard deviation. The standard deviation is a description of variability or how much the each observation deviates from the average.

To visualize the standard deviation, each measurement or observation can be stacked up like poker chips with small denomination to the left and larger denomination to the right. If data is truly random, meaning that each type of observation has an equal chance of occurring, as the number of observations goes up, the observations will eventually pile up into a shape that looks like a bell. This shape is called the bell curve.

The standard deviation is a description of the shape of this curve; the degree to which the curve is flat or peaked. If you are trying to disprove something, which is the normal way to go about things in research, to find a large standard deviation is great. This gives new meaning to the expression: fat chance, doesn't it!

A large standard deviation describes a curve that is wide, more bulbous, and less tall. In finance, a higher standard deviation may indicate that a particular stock involves unacceptable risk, as the returns would be highly variable from what is expected of stock of similar risk.

If you are trying to prove something, you would want to find a small standard deviation. A small standard deviation means that there is small variability and the curve is relatively thin, peaked, and tall. This means that each measurement or guess or estimate does not vary much from the mean or the expected, predicted value.

To determine the standard deviation: 1) find the mean, 2) subtract the mean from each observation, 3) square each deviation score found in the previous step, 4) add each squared deviation score found in the previous step, 5) divide the sum found in the previous step by the sample size minus one, 6) take the square root of the sum found in the previous step – voila! There it is.

To find the standard deviation of 3, 6, 8, 2, and 1:

  1. Find the mean, which is the sum of all observations divided by the number of observations: 3 + 6 + 8 + 2 + 1 = 20 / 5 = 4
  2. Find the deviation scores, which is each observation minus the mean: (3-4) + (6-4) + (8-4) + (2-4) + (1-4) = -1, 2, 4, -2, -3
  3. Find the squared deviation scores: (-1 ^2) + (2 ^2) + (4 ^2) + (-2 ^2) + (-3 ^2) = 1, 4, 16, 4, 9
  4. Add the squared deviation scores together: 1 + 4 + 16 + 4 + 9 = 34
  5. Divide the sum of the squared deviation scores by the number of observations minus one: 34 / 4 = 8.5, this number is called the variance.
  6. Take the square root of the variance: square root of 8.5 is 2.92
ObservationSample DataDeviation scoreDeviation score squared
13-11
2624
38416
42-24
51-39
Mean:20/5=434
Variance: 34/4 = 8.5
Standard deviation: square root of variance = 2.92

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