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Section 1: Sports Betting as an Investment

Making Money by Betting on Sports

Most people think that sports betting is about finding 'sure things,' but in reality such 'locks' are nothing more than gamblers' fancy. Just as in real estate, currency, stocks, or any other speculative market, 'sure things' simply do not exist. As a professional sports bettor, my goal is to find and exploit many small edges over a long period of time to earn a compounding return. Winning 55% of games is very significant, and with very conservative bet sizing, you can grow your return very quickly. Investing $10,000 into the stock market for a year and earning a 10% return is considered a great investment - but over the past 14 years I have averaged a 60.4% return each year on my NFL, NBA and NCAA football and basketball picks. (With 10% juice already factored in).

If you had invested $10,000 in my picks each year since 1999, you would have seen an average profit of $6,024 per year. Furthermore, if you had invested $10,000 in my picks in 1999, and had let your winnings compound weekly without removing any profits, you would have turned that $10,000 into $657,130 in 14 years.

My picks have yielded a much higher risk adjusted return than the stock market. Obviously, the variance from season to season is formidable, but as anyone who had a significant amount invested in stocks or real estate in 2008 can tell you, such swings aren't limited to sports. In the long run, my edge in what I do is far greater than the edge that you could hope to gain in any other speculative market. See my Past Performance for further explanation.

The Power of Compounding Return

Some investors choose to start each year by investing a fixed percentage of their overall holdings (maybe $10,000, or 5% of their liquid assets) and take a profit every year. This conservative approach has yielded incredible results. In the last fourteen years, I have had an average return of 60% of your initial bankroll based on my recommendation of 2.0% of your initial bankroll per Star on my Football Best Bets and 1.5% of your initial bankroll per Star on my Basketball Best Bets. My best year was +211%, and my worst year was -77%. If you carefully invest year after year without being intimidated by short term variance, then you will eventually see fantastic returns.

Other investors choose much longer periods of investment - they lock in their money for five, or even ten years. Rather than bet a fixed percentage of their initial bankroll per star, their bet sizes fluctuate each week. Since my investments have a long-term upward trend, these investors earn a compounding return on their money. The swings get larger as the bankroll grows, but the trend is always upward. An investor who invested $10,000 in my picks in 1999 and pursued an optimal growth strategy would have seen their portfolio value swell to $657,130 by the end of the 2012-2013 seasons. This concept of optimal growth is discussed in much greater detail in my Money Management Articles.

Juice, and the power of 55%

Even though most sports bettors are losers in their own right (as a whole, bettors actually win an average of only 48% of their bets - less than they would expect to win if they just flipped a coin for every game), their losses are compounded by the fact that the house takes a cut of winnings, also known as the 'juice' or 'vig.' Most sports books charge a 10% commission on wins, which means that a bettor must actually win 52.4% of his games just to break even. (Wagering $100 per game, a bettor loses $100 with a loss and wins $90.91 with a win, so he must go 11-10 (11/21 = 52.38%) to break even). Recently, some online books have started to offer lower juice, betting exchanges and deposit bonuses, which reduce the house edge.

In order to beat the juice and win in sports betting, a bettor must employ a disciplined approach in their analysis of each game using methods that have proven to be successful in the long run. I discuss my math models and analytical metrics in my Handicapping Methods essay, but you must realize that only the best and most knowledgeable handicappers can win more than 52.4% of their games. In their 2007 two page article about my handicapping success, the Wall Street Journal wrote, "...fewer than 100 people can sustain (win rates of 55%) over time. Most of them belong to professional betting syndicates that hire teams of statisticians, wager millions every week and keep their operations secret." Even fewer bettors can hit 55-56% over a 25 year period as I have.

Touts often claim to be able to hit 60% or higher, but as I explain in my essay on Bayesian Probability, anyone who tells you that their long term expected winning percentage is higher than 60% is deluding themselves. For a bettor to claim a greater than 60% long term expected win percentage, that would be mean that Vegas would have to consistently release lines with egregious errors, and that simply just does not happen often enough for claims of greater than 60% long term expected win percentages to be caused anything other than blind, short-term luck.

I often hear amateur gamblers erroneously claim that winning 55% of games isn't even enough to beat juice. As demonstrated above, a bettor only needs to win 52.4% to break even, and a 55% bettor will be profitable in the long run if they pursue an optimal money management strategy.

Of course, as in any game of chance, there is variability in the actual results and just because you have won 55% in the past and expect to win 55% in the future doesn't mean that you're going to win 55% this upcoming season. There is variance in sports betting, as there is in most investments, and I calculate the standard deviation to figure out how much of my bankroll I can safely wager on each game during the season to accommodate potential negative swings while having very little chance of exhausting my bankroll. I have extensively quantified the variance that exists in sports betting, and use mathematical formulas to dictate the exact optimal amount to invest so as to maximize the ratio of profits to variance.

A football season with 56% winners (my long term percentage on College Football Best Bets) on 400 units or 'stars' would on average yield +30.4 stars ( (400*.56) - (400*.44)*1.1 ). Using my recommended 1.6% per star (I recommended 2.0% if you're using one bankroll for Football and a separate bankroll for basketball), that's an expected return of 48.64%.

A basketball season with 54% winners (my long term percentage) on 1,200 units or 'stars' would on average yield +40.8 stars ( (1050*.54) - (1050*.46)*1.1 ). Using a conservative 1.4% per star (in the past, I have recommended 1.5%), that's an expected return of 57.12%. So, despite a lower overall winning percentage, I expect a season's worth of basketball wagers to be at least as profitable as a season of football in the future because there are so many more Best Bets.

Money Management

Money Management is as critical to a sports investor as picking winners. I have devoted many hours of careful analysis and math to optimal money management systems, which I have painstakingly outlined in my Money Management articles. Sports betting is more high risk (higher volatility and standard deviation of return) than stocks, and also much more high return. When compared with stocks or bonds or real estate, it also has a much higher risk adjusted return (Sharpe), and is a more attractive overall investment. (My investments have a Sharpe Ratio of 0.592 compared to the S&P 500's SR of 0.406)

My Money Management articles outline how to adjust your bet sizing based on your goals (expected return vs. probability of positive returns), your investment length (one season or many), your growth preference (flat or compounding), your risk tolerance (high or low) and the proportion of your overall bankroll which is made up by sports betting.

In general, I would recommend wagering 2% of your initial bankroll per star in football. I have won 56% of my College Football Best Bets over 26 years and my new NFL handicapper Mike O'Connor has won 58.8% of his Best Bets over 7 years as a professional handicapper. Between my College Football and Mike O'Connor's NFL, I anticipate approximately 160 Football Best Bets which should add up to around 400 stars. If you expect 56% winners overall on 160 Bets totaling 400 Stars with standard odds of -1.10 would be +30.4 Stars, or +60.8% expected return on investment at 2.0% of your initial bankroll per Star.

For basketball, I recommend wagering 1.5% of your initial bankroll per star. Over 26 years, I have won 54.5% of games, and I will conservatively set my win expectation at 54% going forward into 2013, and I expect to bet approximately 500 Best Bets and 1,200 stars (which is about what I played last season after discovering the previous summer that I was better off playing more games). If you expect 54% winners overall on 500 Bets totaling 1200 Stars with standard odds of -1.10 would be +40.8 Stars, or +61.2% expected return on investment at 1.5% of your initial bankroll per Star.

It is always better to set conservative expectations to avoid over betting. For subscribers who purchase the Combo package, I recommend 1.6% per star in football and 1.4% per star in basketball, as overall variance is greater (although variance as a percentage of total wagers is lower). For those getting the combo package and wagering 1.6% per star of your initial bankroll on football and 1.4% per star on basketball, your expected return would be +105.8% (doubling your money) based on the expectation of +30.4 Stars in Football and +40.8 Stars in Basketball.

Factoring in the Cost of my Service

The cost of my College football service is $895, the cost of Mike O'Connor's NFL service is $895 ($1,495 for both services) and my Basketball service is $1,595 ($2,795 for all Football and Dr. Bob's Basketball service) - so you must factor in that cost when calculating your expected return on investment (ROI). As explained above, I expect my College Football and Mike O'Connor's NFL to net +30.4 Stars on average (with a standard deviation of 15.7 Stars) at 56% winners and my Basketball Best Bets to net +40.8 Stars on average (with a standard deviation of 26.7 Stars) at 54% winners. At 1.6% of your initial bankroll per star on the Football Best Bets and 1.4% per star on the Basketball Best Bets you would expected to return 105.8% per year (with a standard deviation of 46.7%).

If you had $10,000 that you invested in a football season and $1,495 went to pay for my service, then you would have $8,505 left for wagering. At 2.0% per star, you have an expected profit of 60.8% on +30.4 Stars, and with a bankroll of $8,505 that's an expected net of +$3,676 ($8,505 x 0.608 - $1,495 = +3,676) after factoring in the cost of the service, which is a very good 36.8% expected return on your $10,000. That percentage return is higher for higher bankrolls and lower for lower bankrolls since the cost of service becomes a smaller percentage of higher bankrolls and a lower percentage of lower bankrolls. You would need a total of at least $3,954 to invest to expect a profit from paying for the football service after factoring in the $1,495 cost of the service.

Many subscribers save money by buying my Football-Basketball Combo package each year and the price for all Football and Dr. Bob's Basketball service is $2,795 (rather than $1,495 for football and $1,595 for basketball, or $3,090). If you have $10,000 to invest for the year and decide to pay for the Football-Basketball Combo package for $2,795 then you have $7,205 remaining for your working bankroll. With an expected profit of 105.8% you'd profit $7,620 on your working bankroll of $7,205, which is an astounding 76.2% expected return on your total investment of $10,000 with 56% winners on the Football Best Bets and 54% winners on my Basketball Best Bets. Of course, there are going to be years better than that and some years worse than that, but it doesn't get much better than an average return of 76%. If you have $20,000 to invest your expected profit after factoring in the cost of the service would be $18,196, which is a total return on investment of 91.0%.

What is a Point spread?

Before I delve into rigorous explanations of how a bettor can gain an advantage against the point spread, it is important to understand what the spread actually represents. Point spreads were invented to keep bettors interested in games between teams of different talent levels - if a perennial powerhouse like Florida plays a mid level team such as Southern Miss, you'll find very few people willing to bet on which team will win the game since Florida would be such a prohibitive favorite. However, most are willing to bet on whether Florida will 'cover the point spread' and win by a certain number of points. If the point spread is 21.5, then Florida must win by 22 or more points for their side of the bet to cover, while USM must either win outright or lose by 21 or less to cover their side. Point spreads are designed so that the probability of each outcome is roughly equal, and are generally set so as to approximate the median score differential between the two teams.

However, skewed public perception, results-oriented analysis, and unsound metrics result in point spreads that are often slightly biased one way or another. While the casual bettor does not possess the capacity to exploit these advantages, I have used mathematical models, situational analysis, significant trends and quantitative player analysis that are far more complex and accurate than anything else on the market to gain an advantage, which is why I have won 54 to 59% of my Best Bets (depending on the sport) over the last 22 years.

How are the lines set?

While the odds makers do to try approximate the median margin of victory between two teams, they also try to reduce their exposure to risk by setting lines such that the public money will fall evenly on both sides of a game, so that they can offset the bets against each other and earn a profit on the juice (cut of winnings taken by the house, explained below) without exposing themselves to large potential losses. Thus, odds makers are often in the business of gauging public perception rather than team performance, and therefore the betting public actually sets the line. If Georgia is 4 points better than Georgia Tech according to my advanced metrics and analysis, but the aggregate public perception is that Georgia is 7 points better than Georgia Tech, then the posted point spread is likely to be closer to 6.5 or 7 points (public perception) than it will be to 4 points (the realistic difference between the teams). This makes my job as a professional handicapper much less daunting; not only can I exploit lines where the odds makers leave an edge, but I can also exploit the uniformed opinions of the general betting public.

Isn't gambling risky?

I don't believe that the term 'gambling' applies to what I do. I sell information to subscribers, with which they can take positive expectation positions in uncertain markets. With correct financial optimization and bankroll management, long term risks are nominal compared to the risks of investing in other, more conventional markets. Just as a single stock may go up or down in a day, any one team may win or lose a given game. But as long as the investor maintains a long-term perspective, understands variance, and doesn't over-extend themselves or bet more than they can easily handle, risk can be highly mitigated, and they can earn a very attractive risk adjusted return.

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