Kelly's Bet/Lay Standard: Online Cricket Id Betting and Laying
T20 Exchange and Online Cricket ID This is the final installment in a three-part series discussing the Kelly criterion's relevance to sports wagering. The Kelly criterion is explained in detail along with a detailed example in the first section. In the second section, the Kelly criterion is easily derived. The third installment of this series focuses on certain expansions to the Kelly criterion. The Kelly criterion is extended in this article to cover essays that advocate for or lay bets on an exchange such as Online Cricket Id. It is highly recommended that you read Parts 1 and 2 before continuing with this series.
Which Option, Backing or Laying a Bet, Should I Choose?
According to the Kelly criterion, if you wanted to bet on the match between Arsenal and Chelsea, you could either back Chelsea with 18.1% of your account balance or place a bet against Arsenal with 28.9% of your account balance. The Kelly criterion is based on an example matchup between the two teams. Which course of action should you then take? Should you do either one or both?
WIN REAL CASH
INSTANT CASH
NO JOINING FEE
24X7 SUPPORT
Chelsea and Arsenal Kelly Betting Strategies: Exponential Growth Rates
You should keep in mind that the purpose of Kelly betting is to increase the rate of exponential growth of your account balance as much as possible. Let's compare the anticipated exponential growth rates of the following:
A: Placing a second wager on Chelsea to win.
B: Making a lay bet against Arsenal
C: Placing a win bet on Chelsea while simultaneously placing a loss bet on Arsenal
Considered Outcomes for Each Strategy
Your remaining balance in each strategy's account, expressed as a formula, is shown below after consideration of each conceivable outcome
Arsenal Win
- Probability: pA
- Option A Payoff : W0(1 – fBC)
- Option B Payoff : W0[1 – (dA-1)fLA]
- Option C Payoff: W0[1 – fBC – (dA-1)fLA]
HOT
LIVE CASINO
SLOTS
SPORTSBOOK
VIRTUAL
LOTTERY
CRASH GAMES
Chelsea Win
- Probability: pC
- Option A Payoff : W0[1 + (1-c)(dC-1)fBC]
- Option B Payoff : W0[1 + (1-c)fLA]
- Option C Payoff: W0[1 + (1-c)(dC-1)fBC + (1-c)fLA]
Draw
- Probability: pD
- Option A Payoff : W0(1 – fBC)
- Option B Payoff : W0[1 + (1-c)fLA]
- Option C Payoff: W0[1 – fBC + (1-c)fLA]
Putting in the values for our scenario of Arsenal playing Chelsea yields the following results:
Arsenal Win
- Probability: 0.2
- Option A Payoff : W0(1 – 0.181)
- Option B Payoff : W0[1 – (1.6)(0.289)]
- Option C Payoff: W0[1 – 0.181 – (1.6)(0.289)]
Chelsea Win
- Probability: 0.5
- Option A Payoff : W0[1 + (0.95)(1.65)(0.181)]
- Option B Payoff : W0[1 + (0.95)(0.289)]
- Option C Payoff: W0[1 + (0.95)(1.65)(0.181) + (0.95)(0.289)]
Draw
- Probability: 0.3
- Option A Payoff : W0(1 – 0.181)
- Option B Payoff : W0[1 + (0.95)(0.289)]
- Option C Payoff: W0[1 – 0.181 + (0.95)(0.289)]
Take into account the fact that the values that are calculated using the rounded figures found above will be somewhat different from the numbers that are presented below. Solving gives:
Arsenal Win
- Probability: 0.2
- Option A Payoff : W0(0.8190)
- Option B Payoff : W0(0.5368)
- Option C Payoff: W0(0.3558)
Chelsea Win
- Probability: 0.5
- Option A Payoff : W0(1.2838)
- Option B Payoff : W0(1.2750)
- Option C Payoff: W0(1.5588)
Draw
- Probability: 0.3
- Option A Payoff : W0(0.8190)
- Option B Payoff : W0(1.2750)
- Option C Payoff: W0(1.0940)
Comparison of Strategies and Optimal Bet in Online Cricket Id
Let’s say that vi stands for the profit or loss associated with outcome i. A victory will have a vi value that is more than zero, and a defeat will have a vi value that is less than zero. By applying the following formula, we are able to get the expected exponential growth rate for each strategy:
W1/W0 = pA*log(1 + vA) + pC*log(1 + vC) + pD*log(1 + vD)
Option A: W1/W0 = 0.2*log(0.8190) + 0.5*log(1.2838) + 0.3*log(0.8190) = 0.011
Option B: W1/W0 = 0.2*log(0.5368) + 0.5*log(1.2750) + 0.3*log(1.2750) = 0.030
Option C: W1/W0 = 0.2*log(0.3558) + 0.5*log(1.5588) + 0.3*log(1.0940) = 0.018
In the scenario presented here, option B, which involves putting a bet against Arsenal, results in the most significant anticipated exponential growth rate of the account balance. You should thus make the single bet of betting 28.9% of your account balance against Arsenal to win if you want to use the Kelly criterion and the aforesaid perceived odds of occurrence to guide your decision.