odds @1.29 and bookies gift should never be in the same message.
If bookies odds would be like 1.92 then maybe but these odds are way too low ...
Also no matter how crazy some statistics are they are definitely ending at some point ...
I understand that you like to bet on odds more than
"2.00". Because you heard somewhere that betting on odds over
"2.00" pays off. But you don't know why they say that. The answer: because everything is based on the
valuability odds, and finding a high valuability odds is easier if the odds on a sporting event are higher. But you absolutely don't realize that
the higher the odds on a sporting event, the higher the valuability odds must be.
For example, for your bet
Miami Dolphins vs Denver Broncos: Dolphins -6 @1.95 the valuability odds should be
at least "9.50". Are you sure your bet is that attractive?
The answer is no, of course. You are just flipping a coin in the hope that you will win. There are not enough head-to-head games between these teams, and among those that have been, your bet has won only 2 matches out of 5. The valuability odds are
"- 1.10". In the last 10 home games Miami has won only 4 times by more than 6 points. Valuability odds are
"- 2.20". Denver Broncos have lost by more than 6 points only 4 times from their last 10 away games. Valuability odds
"- 2.20". On the distance
your bet will only lose. Congrats!
In my case, valuability odds of
Mets (+ 3.5) is "10.47"! For your understanding, the odds of "
1.29" is bad in that cases when the valuability odds is below
"0". That is, this valuability odds determines your success at a distance if you bet only to head-to-head same teams games. In this case, for odds "
1.29", playable in my understanding is a valuability odds at least "
2.90". But in our case, the valuability odds is "
10.47"! Do you understand what is the probability of winning this bet? This is a gift of bookies. It is no doubt! Since the adequate odds on the Mets (+ 3.5 runs) should be not higher than "
1.05". Only in this case, the valuability odds will be "
0.15".