http://profootballtalk.nbcsports.com/2013/12/16/car-dealership-paying-out-420000-after-seahawks-shutout/
It cost an INSURANCE COMPANY that much.
It cost the car dealership only $7,000.
I believe that roughly 2% of NFL games involve a shutout in the first place, now throw in that the Giants have the NFC's worst performing offense, and second or third worst in the NFL combined with the Seattle defense now being the stingiest in the NFL and second or third going into the week.
I have to kind of scoff at the insurance company that they would make such a terrible lay. PMing the Wizard to see if he agrees with me. I think a fair lay would have been about 40:1.
Quote: Mission146It's a good thing they took out insurance, $7,000, it said. That's $7,000 not to pay $420,000, which is effectively a potential savings of $413,000. The insurance company basically laid 58:1 against a shutout, so I think the car dealership probably had the best of that one.
I believe that roughly 2% of NFL games involve a shutout in the first place, now throw in that the Giants have the NFC's worst performing offense, and second or third worst in the NFL combined with the Seattle defense now being the stingiest in the NFL and second or third going into the week.
I have to kind of scoff at the insurance company that they would make such a terrible lay. PMing the Wizard to see if he agrees with me. I think a fair lay would have been about 40:1.
Trust me when I tell you the Insurance Company wins on these "wagers" also. I was in the Insurance business for 13 years. Insurance Companies provide this type of insurance for all sorts of events. Hole in one golf events, half time half court shots, etc, etc. They always win in the long run, just as Casinos always win in the long run. Someone eventually wins and most of the time everyone loses.
ZCore13
Estimated Points | Number in Sample | Total Zero Points | Ratio | 10 | 10 | 1 | 10.0% | 10.25 | 7 | 0 | 0.0% | 10.5 | 14 | 2 | 14.3% | 10.75 | 7 | 1 | 14.3% | 11 | 13 | 1 | 7.7% | 11.25 | 21 | 1 | 4.8% | 11.5 | 22 | 3 | 13.6% | 11.75 | 23 | 1 | 4.3% | 12 | 34 | 2 | 5.9% | 12.25 | 36 | 7 | 19.4% | 12.5 | 41 | 3 | 7.3% | 12.75 | 39 | 4 | 10.3% | 13 | 55 | 1 | 1.8% | 13.25 | 58 | 5 | 8.6% | 13.5 | 78 | 1 | 1.3% | 13.75 | 89 | 5 | 5.6% | 14 | 92 | 4 | 4.3% | 14.25 | 108 | 7 | 6.5% | 14.5 | 117 | 8 | 6.8% | 14.75 | 141 | 7 | 5.0% | 15 | 160 | 7 | 4.4% | 15.25 | 160 | 7 | 4.4% | 15.5 | 213 | 7 | 3.3% | 15.75 | 198 | 11 | 5.6% | 16 | 206 | 6 | 2.9% | 16.25 | 221 | 12 | 5.4% | 16.5 | 241 | 10 | 4.1% | 16.75 | 273 | 7 | 2.6% | 17 | 306 | 8 | 2.6% | 17.25 | 305 | 8 | 2.6% | 17.5 | 306 | 10 | 3.3% | 17.75 | 323 | 4 | 1.2% | 18 | 299 | 8 | 2.7% | 18.25 | 332 | 8 | 2.4% | 18.5 | 309 | 9 | 2.9% | 18.75 | 307 | 7 | 2.3% | 19 | 356 | 8 | 2.2% | 19.25 | 389 | 5 | 1.3% | 19.5 | 361 | 5 | 1.4% | 19.75 | 343 | 6 | 1.7% | 20 | 402 | 8 | 2.0% | 20.25 | 379 | 6 | 1.6% | 20.5 | 359 | 3 | 0.8% | 20.75 | 353 | 5 | 1.4% | 21 | 344 | 1 | 0.3% | 21.25 | 317 | 3 | 0.9% | 21.5 | 341 | 2 | 0.6% | 21.75 | 331 | 1 | 0.3% | 22 | 369 | 1 | 0.3% | 22.25 | 336 | 0 | 0.0% | 22.5 | 316 | 2 | 0.6% | 22.75 | 280 | 3 | 1.1% | 23 | 311 | 1 | 0.3% | 23.25 | 290 | 3 | 1.0% | 23.5 | 279 | 1 | 0.4% | 23.75 | 255 | 1 | 0.4% | 24 | 246 | 1 | 0.4% | 24.25 | 219 | 0 | 0.0% | 24.5 | 230 | 2 | 0.9% | 24.75 | 230 | 1 | 0.4% | 25 | 212 | 2 | 0.9% | 25.25 | 207 | 0 | 0.0% | 25.5 | 176 | 1 | 0.6% | 25.75 | 154 | 0 | 0.0% | 26 | 154 | 1 | 0.6% | 26.25 | 113 | 0 | 0.0% | 26.5 | 137 | 0 | 0.0% | 26.75 | 122 | 0 | 0.0% | 27 | 95 | 0 | 0.0% | 27.25 | 98 | 0 | 0.0% | 27.5 | 83 | 0 | 0.0% | 27.75 | 81 | 0 | 0.0% | 28 | 82 | 0 | 0.0% | 28.25 | 55 | 1 | 1.8% | 28.5 | 56 | 0 | 0.0% | 28.75 | 51 | 0 | 0.0% | 29 | 48 | 0 | 0.0% | 29.25 | 34 | 0 | 0.0% | 29.5 | 24 | 0 | 0.0% | 29.75 | 25 | 0 | 0.0% | 30 | 24 | 0 | 0.0% |
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Overall, a team will score zero points 1.79% of the time.
Using logistic regression, I find:
Probability zero points = exp(x)/(1+exp(x)),
where:
x = 1.562545 + -0.302485 * y
y = estimated points
As mentioned in my last post, the total in that game was 41, and the Seahawks were a 7-point favorite. Doing a little algebra we see the estimated points by the Giants is 17 and Seahawks is 24.
So, in this case y=17 and x = -3.579706.
The probability the Giants score zero points is thus exp(-3.579706)/(1+exp(-3.579706)) = 2.71%.
Given that the policy had a face value of 12 * $35,000 = $420,000, the fair cost should have been 2.71% * $420,000 = $11,384.
Thus, the dealership got a great bargain paying only $7,000! Normally, insurance companies that insure oddball stuff like this charge double the expected cost. In this case, I would have charged $22,768 for that policy.
If I were the mathematician that calculated that premium I'd be pretty nervous this morning, hoping the boss doesn't review the math, which he probably will considering he will have to write a check for $420,000.
Quote: WizardThe following table shows how often a team scored zero point according to the estimated number of points it would score, based on the point spread and total. Data is based on the 1983 to 2012 seasons, inclusive.
Estimated Points Number in Sample Total Zero Points Ratio 10 10 1 10.0% 10.25 7 0 0.0% 10.5 14 2 14.3% 10.75 7 1 14.3% 11 13 1 7.7% 11.25 21 1 4.8% 11.5 22 3 13.6% 11.75 23 1 4.3% 12 34 2 5.9% 12.25 36 7 19.4% 12.5 41 3 7.3% 12.75 39 4 10.3% 13 55 1 1.8% 13.25 58 5 8.6% 13.5 78 1 1.3% 13.75 89 5 5.6% 14 92 4 4.3% 14.25 108 7 6.5% 14.5 117 8 6.8% 14.75 141 7 5.0% 15 160 7 4.4% 15.25 160 7 4.4% 15.5 213 7 3.3% 15.75 198 11 5.6% 16 206 6 2.9% 16.25 221 12 5.4% 16.5 241 10 4.1% 16.75 273 7 2.6% 17 306 8 2.6% 17.25 305 8 2.6% 17.5 306 10 3.3% 17.75 323 4 1.2% 18 299 8 2.7% 18.25 332 8 2.4% 18.5 309 9 2.9% 18.75 307 7 2.3% 19 356 8 2.2% 19.25 389 5 1.3% 19.5 361 5 1.4% 19.75 343 6 1.7% 20 402 8 2.0% 20.25 379 6 1.6% 20.5 359 3 0.8% 20.75 353 5 1.4% 21 344 1 0.3% 21.25 317 3 0.9% 21.5 341 2 0.6% 21.75 331 1 0.3% 22 369 1 0.3% 22.25 336 0 0.0% 22.5 316 2 0.6% 22.75 280 3 1.1% 23 311 1 0.3% 23.25 290 3 1.0% 23.5 279 1 0.4% 23.75 255 1 0.4% 24 246 1 0.4% 24.25 219 0 0.0% 24.5 230 2 0.9% 24.75 230 1 0.4% 25 212 2 0.9% 25.25 207 0 0.0% 25.5 176 1 0.6% 25.75 154 0 0.0% 26 154 1 0.6% 26.25 113 0 0.0% 26.5 137 0 0.0% 26.75 122 0 0.0% 27 95 0 0.0% 27.25 98 0 0.0% 27.5 83 0 0.0% 27.75 81 0 0.0% 28 82 0 0.0% 28.25 55 1 1.8% 28.5 56 0 0.0% 28.75 51 0 0.0% 29 48 0 0.0% 29.25 34 0 0.0% 29.5 24 0 0.0% 29.75 25 0 0.0% 30 24 0 0.0%
Overall, a team will score zero points 1.79% of the time.
Using logistic regression, I find:
Probability zero points = exp(x)/(1+exp(x)),
where:
x = 1.562545 + -0.302485 * y
y = estimated points
As mentioned in my last post, the total in that game was 41, and the Seahawks were a 7-point favorite. Doing a little algebra we see the estimated points by the Giants is 17 and Seahawks is 24.
So, in this case y=17 and x = -3.579706.
The probability the Giants score zero points is thus exp(-3.579706)/(1+exp(-3.579706)) = 2.71%.
Given that the policy had a face value of 12 * $35,000 = $420,000, the fair cost should have been 2.71% * $420,000 = $11,384.
Thus, the dealership got a great bargain paying only $7,000! Normally, insurance companies that insure oddball stuff like this charge double the expected cost. In this case, I would have charged $22,768 for that policy.
If I were the mathematician that calculated that premium I'd be pretty nervous this morning, hoping the boss doesn't review the math, which he probably will considering he will have to write a check for $420,000.
Hope the BOSS does not see this!!!!!!!!!!!
Quote: DJTeddyBearNope.
It cost an INSURANCE COMPANY that much.
It cost the car dealership only $7,000.
Nope.... Insurance companies lay off their action in the re-insurance market. So one insurance company gets the publicity and is primary payor but other companies have to contribute.
Quote: FleaStiffNope.... Insurance companies lay off their action in the re-insurance market. So one insurance company gets the publicity and is primary payor but other companies have to contribute.
This is getting out of my area, but I think insurance companies only lay off risk they are too small to assume. For example, a small insurance company might not be comfortable writing a 20-million dollar life insurance policy, so they re-insure it with a bigger insurance company. Anybody in the insurance business should be able to fork over $420,000 on their own. Not to mention that I doubt re-insurance companies dabble in promotional risks like this.
Quote:Hope the BOSS does not see this!!!!!!!!!!!
If he does, I hope he'll keep me in mind if my income continues to decline, and I need to find a real job.