As I read through the FAQ, I'll just list random questions and comments here. Forgive me if its unorganized.....
Is the info in the chapter on Sports Betting in Sklansky's Getting the Best of It important enough that its worth buying the book solely to read that chapter? I already plan on buying Yao's book after I finish SSB.
Quote:
For information on Pro Football handicapping check out Smart Pro Football Handicapping from SmartCapper.com
Ok, reading through that now....
"Vigorish is similar to the fee a stock broker
charges you for making a trade on the stock market, with the difference being the
sportsbook only charges winning customers."
I obviously knew what the vig was already, but I found this to be an interesting way of describing it.
"This calculation will
result in the number 0.0455 = 4.55%"
Interesting in that most squares probably don't see the vig as a big deal whatsoever(they're more concerned with "did I win or not?"), but that 4.55% edge that the casino is getting over squares who pick games without any sharp knowledge is comparable or larger than most pit games.
Reading through the definitions of practical hold % and theoretical hold %, leads me to ask what I'm sure is a complete newb question but one that I've never seen totally answered(at least by someone whose opinion I trust): Does the casino strive to balance action or are there games in which they fully expect to have uneven action based upon their line and they want the uneven action because they strongly believe that the public is overvaluing or undervaluing one side. If its the latter, then how do they account for sharp bettors who fully realize whats going on? I would think that there are a ton more squares than sharps but that the sharps, on avearge, are betting a lot more money, so I'm not sure which side is more important for the casino to beat(maybe not "beat" the sharps but at least "negate their edge" by offering a line that is not >52.4% either way).
I mentioned that I found a book that offers -105 for all lines, so to convert it over(I'm doing the math myself, correct me if I'm wrong):
100/105 = .9523 meaning it pays out $95.23 on a $100 bet.
$95.23(100-x) = 100x
($95.23(100-x))/x = 100
($9523 -$95.23x)/x = 100
($9523/x) - ($95.23x/x) = 100
($9523/x) - $95.23 = 100
$9523/x = $195.23
$9523/ $195.23 = 48.78
x = 48.78
100 -x = 51.22
So I must win >51.22% of picks to beat -105 lines.
Again I'm sure I'm falling victim to square type thinking or to standard ego getting involved(much like at poker) but it seems to me like I'd surely be able to beat 51.22% of NFL picks.(no need to rebuke me here, I agree that its probably harder than I think...but I'm just being honest in my thoughts as I figure its better to be honest that to say what I know you guys want to hear)
"The favorite price is -120, and the underdog price is +110. The sportsbook
considers both teams have balanced action when the favorite player risks $120 for
every $100 the underdog player risks"
At first glance this seems counterintuitive to me...wouldn't balanced action be equal betting on each side? So the sportsbook is actually trying to have more more risked on the favorite than the underdog in relation to what the odds are.....
"You should also be able to see that the sportsbook only profits when the underdog
wins as the vigorish charge for the favorite is 0%. Note: This is only theoretical as
this is only true when the money wagered on both sides of the money line is
balanced."
Another very interesting aspect I hadn't considered.
End of Chapter 1. Nothing too groundbreaking imo, but a few tidbits I found interesting.