What is value betting? 

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<p>The basics of proper betting are based on value&period; Only until you have mastered and thoroughly comprehended the theory of value you will be able to engage in profitable sports betting&period; There are only two types of bets with a positive mathematical expectation that are certain to yield a profit from a distance when betting &&num;8211&semi; arbitrage and value betting&period; Arbitrage will be discussed in future materials&comma; but for now&comma; value betting&period; It is an essential topic for those who want to bet effectively&period;<&sol;p>&NewLine;<h2>The essence of value betting&period;<&sol;h2>&NewLine;<p>Value betting can be understood as &&num;8220&semi;value&&num;8221&semi; finding&period; The meaning of this concept is that each gamble has its own value&comma; which can be positive or negative&period; The value betting approach is based on making worthwhile bets and avoiding bets with negative value&period;<&sol;p>&NewLine;<p>The concept of value is inextricably linked to the concept of mathematical expectation&comma; which can be positive or negative&period; The bet has a value if the expectation is positive&period; If not&comma; this alternative should be discarded because it will not be profitable&period;<&sol;p>&NewLine;<h2>Let&&num;8217&semi;s look at a simple example of mathematical expectation&colon;<&sol;h2>&NewLine;<p>Assume you do a coin toss and win twice as much every time you get &OpenCurlyDoubleQuote;heads”&period; Tossing a coin ten times can result in any number of heads falling &&num;8211&semi; five&comma; eight&comma; three&comma; or even zero&period; It is entirely up to chance whether you win in such a short period of time&comma; and there is no way to predict whether you will win or lose at the game&period;<&sol;p>&NewLine;<p>However&comma; mathematics can provide a solution to that question&period; To do so&comma; we must compute the mathematical expectation of such a game&period; The probability of heads and tails falling out is obviously the same&comma; and it is 50&percnt; with infinite repetition&period; How do you figure out what the expected value is&quest;<&sol;p>&NewLine;<p><strong>&lpar;Probability of winning multiplied by net profit&rpar; &&num;8211&semi; &lpar;Probability of losing x amount of net loss&rpar;<&sol;strong><&sol;p>&NewLine;<p>If you stake 100&dollar; and win 200&dollar; for each falling eagle &lpar;a net profit of 100&dollar;&rpar;&comma; the formula is as follows&colon;<&sol;p>&NewLine;<p><strong>&lpar;50 &percnt; x 100&rpar; − &lpar;50 &percnt; x 100&rpar; &equals; 0<&sol;strong><&sol;p>&NewLine;<p>It is instantly evident that the expectation in this game is zero&comma; and betting on it makes no sense because the distribution will definitely be around 50&percnt; after more than 1000 rounds&period; That was self-evident&period; But what if you&&num;8217&semi;re offered x2&period;2 instead of x2&comma; or 220&dollar;&comma; for winning a bet&quest;<&sol;p>&NewLine;<p><strong>&lpar;50 &percnt; x 120&rpar; &&num;8211&semi; &lpar;50 &percnt; x 100&rpar; &equals; &plus;10<&sol;strong><&sol;p>&NewLine;<p>The course of action has shifted&comma; and you now have a positive math expectation of 10&dollar;&period; This means that every time an eagle falls out&comma; you are certain to make 10 bucks&period; That implies it&&num;8217&semi;s in your best interest to use this method as much as possible because you&&num;8217&semi;re practically guaranteed a long-distance triumph&period;<&sol;p>&NewLine;<p>Another example&colon; suppose the bet is 100&dollar; and the payment is x2&comma; but the coin has a flaw and the eagle only appears 47 percent of the time&period; The alignment shifts once more&colon;<&sol;p>&NewLine;<p><strong>&lpar;47 percent x 100&rpar; &&num;8211&semi; &lpar;53&percnt; x 100&rpar; &equals; -6<&sol;strong><&sol;p>&NewLine;<p>This is an illustration of a negative mathematical expectation&period; The number &lpar;-6&rpar; indicates that for each win&comma; you will lose 6 bucks until your money is depleted&period;<&sol;p>&NewLine;<p>What if the players who offered you a wager decide to take a fee as a bookmaker and give you the eagle x1&period;9 winnings&quest; That&&num;8217&semi;s 190&dollar; for the same 100&dollar; stake&period;<&sol;p>&NewLine;<p><strong>&lpar;50&percnt; &khcy; 90&rpar; – &lpar;50&percnt; &khcy; 100&rpar; &equals; -5<&sol;strong><&sol;p>&NewLine;<p>Another example of a negative math expectation is keeping your distance as a guaranteed minus&period; That is why the books are always profitable&period;<&sol;p>&NewLine;<p><strong>Confirm the computations that were removed&colon;<&sol;strong><&sol;p>&NewLine;<p>You wager 1&comma;000&comma;000&dollar; after flipping a coin 10&comma;000 times&period; You made 5000&&num;215&semi;1&period;9&&num;215&semi;100 bets and made 950000&dollar;&period; So you lost 50&comma;000&dollar; in total&period; Even if you are fortunate and the profit distribution works in your favor&comma; for example&comma; if the eagle falls 5050 times&comma; you will receive 959&comma;500&dollar;&comma; which will not cover the commissions&period; This generates revenue for all bookies and casinos around the world&period;<&sol;p>&NewLine;<p>As a result&comma; all casino games such as roulette&comma; games of chance such as more or less the same markets in sports betting&comma; are all losing strategies from the start&period; It is fairly simple to calculate and comprehend their expectations&comma; unless you are using <a href&equals;"http&colon;&sol;&sol;157&period;230&period;2&period;42&sol;">freebet<&sol;a> opportunities to capture a sure plus EV bets&period;<&sol;p>&NewLine;

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