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  • Baath887
    SBR Sharp
    • 05-07-13
    • 283

    #1
    Question for betting veterans
    Hey guys,


    So I'm trying to figure out the link between the juice that the books charge on favorites and the probability of those plays winning. For instance, on average, what do you guys think is the (average) probability of a -130 play winning? What about -150? -200? It could be any play, of any of the 4 major leagues in North America (MLB, NHL, NFL, NBA). Thoughts?
  • TheMetsSuck
    SBR Hall of Famer
    • 01-14-12
    • 6146

    #2
    those stats are worthless. -200 fave mb wins 66% of the time id guess. all about picking your spots. best advice i can give is quit gambling all together if u can. if you can keep it just a hobby for spare cash go ahead
    Comment
    • STAX
      SBR MVP
      • 11-01-13
      • 3718

      #3
      handicap them yourself, meaning, give each team a percentage on winning, and then compare to the books. if the difference is higher than the juice, you have value one way or the other. If your handicap is the same as the books, or within the juice, dont bet it.
      Comment
      • vividjohn45
        SBR Hall of Famer
        • 11-21-10
        • 6331

        #4
        Originally posted by Baath887
        Hey guys,


        So I'm trying to figure out the link between the juice that the books charge on favorites and the probability of those plays winning. For instance, on average, what do you guys think is the (average) probability of a -130 play winning? What about -150? -200? It could be any play, of any of the 4 major leagues in North America (MLB, NHL, NFL, NBA). Thoughts?
        i try never to bet juice in baseball. I had sf today 133. Kc 101 and seattle -1.5 145. Twins 145.. sf and twins did cover the ats but i dont like the juice. Still made .46u for the day in mlb. Professional cappers will give a fav at -140 cuz they need the win for their record. But. The fav -1.5 is the better play ,
        Comment
        • timbaland99
          SBR Sharp
          • 04-22-12
          • 379

          #5
          Is this what you are looking for?



          How to convert a moneyline to a percentage for a favorite:


          Amount you need to bet to win a dollar / (Amount you need to bet to win a dollar + $1) = Favorites Percentage


          Let’s say the favorite has a -400 moneyline. In this case you need to bet $4 to win $1. The formula would look like this: $4 / ($4 + $1) and it is equivalent to 80%.


          How to convert a moneyline to a percentage for an underdog:


          1/(Amount won when wagering $1 + $1) = Underdogs Percentage


          Let’s say the underdog has a +300 moneyline. In this case if you bet $1 you’ll win $3. The formula would look like this: 1/($3 +$1) and it is equivalent to 25%.
          Comment
          • JohnGalt2341
            SBR Hall of Famer
            • 12-31-09
            • 9138

            #6
            Originally posted by Baath887
            Hey guys,


            So I'm trying to figure out the link between the juice that the books charge on favorites and the probability of those plays winning. For instance, on average, what do you guys think is the (average) probability of a -130 play winning? What about -150? -200? It could be any play, of any of the 4 major leagues in North America (MLB, NHL, NFL, NBA). Thoughts?
            Think about it this way... an actual coin flip has -110 juice. To break even on -110 juice you have to win 52.38% of your bets. If it's Heads 50% of the time then that's 2.38% less than the juice. So... if you subtract 2.38% from your juice you'll probably have a pretty good answer. So -130 would be 54.14%, -150 would be 57.62%, and -200 would be 64.29%.
            Comment
            • Baath887
              SBR Sharp
              • 05-07-13
              • 283

              #7
              Originally posted by TheMetsSuck
              those stats are worthless. -200 fave mb wins 66% of the time id guess. all about picking your spots. best advice i can give is quit gambling all together if u can. if you can keep it just a hobby for spare cash go ahead
              What the heck? Why should I quit? I was only looking for an answer to my question, did not need someone to tell me to quit all this lol
              Comment
              • Baath887
                SBR Sharp
                • 05-07-13
                • 283

                #8
                Originally posted by timbaland99
                Is this what you are looking for?



                How to convert a moneyline to a percentage for a favorite:


                Amount you need to bet to win a dollar / (Amount you need to bet to win a dollar + $1) = Favorites Percentage


                Let’s say the favorite has a -400 moneyline. In this case you need to bet $4 to win $1. The formula would look like this: $4 / ($4 + $1) and it is equivalent to 80%.


                How to convert a moneyline to a percentage for an underdog:


                1/(Amount won when wagering $1 + $1) = Underdogs Percentage


                Let’s say the underdog has a +300 moneyline. In this case if you bet $1 you’ll win $3. The formula would look like this: 1/($3 +$1) and it is equivalent to 25%.
                Wow that's exactly what I was looking for!! Thanks a lot man
                Comment
                • Baath887
                  SBR Sharp
                  • 05-07-13
                  • 283

                  #9
                  Originally posted by JohnGalt2341
                  Think about it this way... an actual coin flip has -110 juice. To break even on -110 juice you have to win 52.38% of your bets. If it's Heads 50% of the time then that's 2.38% less than the juice. So... if you subtract 2.38% from your juice you'll probably have a pretty good answer. So -130 would be 54.14%, -150 would be 57.62%, and -200 would be 64.29%.

                  Thanks man! And thanks to the other posters who helped also! However, using timbaland's formula, a -110 play would have a 52.38% probability of winning, right? (1.1/1.1+1) = 52.38%
                  Comment
                  • boeing power
                    SBR Hall of Famer
                    • 03-23-10
                    • 9698

                    #10
                    Originally posted by timbaland99
                    Is this what you are looking for?



                    How to convert a moneyline to a percentage for a favorite:


                    Amount you need to bet to win a dollar / (Amount you need to bet to win a dollar + $1) = Favorites Percentage


                    Let’s say the favorite has a -400 moneyline. In this case you need to bet $4 to win $1. The formula would look like this: $4 / ($4 + $1) and it is equivalent to 80%.


                    How to convert a moneyline to a percentage for an underdog:


                    1/(Amount won when wagering $1 + $1) = Underdogs Percentage


                    Let’s say the underdog has a +300 moneyline. In this case if you bet $1 you’ll win $3. The formula would look like this: 1/($3 +$1) and it is equivalent to 25%.
                    I consider myself a "veteran" lol......but never knew that calculation.

                    thanks.
                    Comment
                    • tto827
                      SBR Hall of Famer
                      • 10-01-12
                      • 9078

                      #11
                      This thread shows exactly why the books will always win.

                      Good post Timbaland, sad that it helped as many people as it did though, that should be betting 101 common knowledge.
                      Comment
                      • tb1984
                        SBR MVP
                        • 09-11-08
                        • 3112

                        #12
                        Originally posted by vividjohn45
                        i try never to bet juice in baseball. I had sf today 133. Kc 101 and seattle -1.5 145. Twins 145.. sf and twins did cover the ats but i dont like the juice. Still made .46u for the day in mlb. Professional cappers will give a fav at -140 cuz they need the win for their record. But. The fav -1.5 is the better play ,
                        Betting dogs or favorites, you always pay juice. Betting +1000, +2000, +120, -600, -200,... does not matter. I think you mean high/low priced bets.
                        Comment
                        • Bill Dozer
                          www.twitter.com/BillDozer
                          • 07-12-05
                          • 10894

                          #13
                          These are the right questions to ask. This is the first step in understanding sports betting as a market instead of as gambling. So now you know a -130 has X chance of winning but those odds are obviously not going to payout over time at that price. Thats why the house wins. Whats next? Get that pick at -120...but how?
                          Comment
                          • Baath887
                            SBR Sharp
                            • 05-07-13
                            • 283

                            #14
                            Originally posted by Bill Dozer
                            These are the right questions to ask. This is the first step in understanding sports betting as a market instead of as gambling. So now you know a -130 has X chance of winning but those odds are obviously not going to payout over time at that price. Thats why the house wins. Whats next? Get that pick at -120...but how?
                            Thanks, I hope my question helped other guys on the forum as well!
                            Comment
                            • JohnGalt2341
                              SBR Hall of Famer
                              • 12-31-09
                              • 9138

                              #15
                              Originally posted by Baath887
                              Thanks man! And thanks to the other posters who helped also! However, using timbaland's formula, a -110 play would have a 52.38% probability of winning, right? (1.1/1.1+1) = 52.38%
                              Not exactly. The -110(52.38%) is the break even point. Lets say you were given 11 sides on a 20 sided die. Your probability of winning would be 55% regardless of what the Line is. If the line is -122(on rolling 1 to 11 on a 20 sided die) or less then your expected value is positive. However, if the line is -123 or more then your expected value is negative.

                              An easy way to figure out implied probability is to first figure out what the No-Vig line is. You can do this by going to the Arbitrage Calculator found here http://www.sbrforum.com/betting-tool...ge-calculator/ Leave Bet #1 as $100. Plug in the underdog line on line #1 and plug in the favorite line on line #2. Click calculate and Bet #2 will give you a number. Put a minus in front of that number and you will have the No-Vig line. Now that you have this you can go to the Odds Converter found here http://www.sbrforum.com/betting-tools/odds-converter/ Plug in the number you have and click convert. This will give you realistic implied probability assuming that the lines are sharp.
                              Comment
                              • JohnGalt2341
                                SBR Hall of Famer
                                • 12-31-09
                                • 9138

                                #16
                                Just for the hell of it I plugged in your original #'s into the Arbitrage Calculator and then the Odds Converter. What I came up with wasn't too far off from what I posted in post #6 but these #'s are even more accurate. This is what I came up with:

                                -130 Break even point is 56.52%. Actual probability is 54.27%.
                                -150 Break even point is 60%. Actual probability is 57.98%.
                                -200 Break even point is 66.67%. Actual probability is 64.67%.

                                Once again this is assuming that all the lines are Sharp. A better example would be to use a 100 sided die. If you were to get #'s 1 to 50 your juice would be -110. However, if you were to get #'s 1 to 58 your juice would be -150. Either way your expected value is negative.
                                Comment
                                • Baath887
                                  SBR Sharp
                                  • 05-07-13
                                  • 283

                                  #17
                                  Originally posted by JohnGalt2341
                                  Just for the hell of it I plugged in your original #'s into the Arbitrage Calculator and then the Odds Converter. What I came up with wasn't too far off from what I posted in post #6 but these #'s are even more accurate. This is what I came up with:

                                  -130 Break even point is 56.52%. Actual probability is 54.27%.
                                  -150 Break even point is 60%. Actual probability is 57.98%.
                                  -200 Break even point is 66.67%. Actual probability is 64.67%.

                                  Once again this is assuming that all the lines are Sharp. A better example would be to use a 100 sided die. If you were to get #'s 1 to 50 your juice would be -110. However, if you were to get #'s 1 to 58 your juice would be -150. Either way your expected value is negative.
                                  Thanks again, but how did you calculate the actual probabilities? For instance, when using the odds converter, if I plug in -200, I get 66.67%... how did you find the 64.67%?
                                  Comment
                                  • JohnGalt2341
                                    SBR Hall of Famer
                                    • 12-31-09
                                    • 9138

                                    #18
                                    Originally posted by Baath887
                                    Thanks again, but how did you calculate the actual probabilities? For instance, when using the odds converter, if I plug in -200, I get 66.67%... how did you find the 64.67%?
                                    First you have to figure out the No-Vig line by plugging the Lines of the Underdog and the Favorite at the Arbitrage Calculator. Leave Bet #1 as $100. In Line #1 put the Underdogs line. In Line #2 put the favorites Line. Hit calculate and Bet #2 will give you a number. Put a minus in front of this and you will have the No-Vig line. Now when you plug in the No-Vig line at the Odds Converter it will give you a realistic probability. As always... this is assuming that the lines you plugged in to the Arbitrage Calculator are sharp.
                                    Comment
                                    • timbaland99
                                      SBR Sharp
                                      • 04-22-12
                                      • 379

                                      #19
                                      Originally posted by Baath887
                                      Wow that's exactly what I was looking for!! Thanks a lot man
                                      glad I was able to help
                                      Comment
                                      • Baath887
                                        SBR Sharp
                                        • 05-07-13
                                        • 283

                                        #20
                                        Originally posted by JohnGalt2341
                                        First you have to figure out the No-Vig line by plugging the Lines of the Underdog and the Favorite at the Arbitrage Calculator. Leave Bet #1 as $100. In Line #1 put the Underdogs line. In Line #2 put the favorites Line. Hit calculate and Bet #2 will give you a number. Put a minus in front of this and you will have the No-Vig line. Now when you plug in the No-Vig line at the Odds Converter it will give you a realistic probability. As always... this is assuming that the lines you plugged in to the Arbitrage Calculator are sharp.
                                        Ok thanks, I know you explained this in your previous post, I just wanted to make sure I understood.
                                        Comment
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