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I would be a willing participant in that.....I wonder from time to time, what would happen if we (TMCers) organized buy orders at critical resistance points?
Just thinking out loud…
We’d be investigated by the SECI wonder from time to time, what would happen if we (TMCers) organized buy orders at critical resistance points?
Just thinking out loud…
Seems Like a lot of buying pressure. It’ll
Be hard to keep it suppressed back under 760. Then again, been wrong many, many, many, times.
The collapse in implied volatility has been larger for leaps than for shorter term calls (especially ATM and ITM leaps). I'm going to go out on a limb and say that there are no TSLA retail bulls selling leaps, except maybe astonishingly far OTM leaps.So world is up side down, retail sells the Calls, and MM's buys them
Summer of 2020?...
Remind me again why I watch this stock every day in the summer?
We’d be investigated by the SEC
Already exists: R/WallStreetBets re: AMC + GameStopI wonder from time to time, what would happen if we (TMCers) organized buy orders at critical resistance points?
Just thinking out loud…
Short term that's known as "Buy High, Sell Low". Most people try to avoid that.I’m not suggesting anything illegal, only changing the phrase “buy the dip” to “buy the resistance level”?
Thanks for your response. I'm not going to address the politic here, which can easily take us out of realm of statistical analysis. Rather, I'd point out that you seem to be confusing the null hypothesis with the alternative hypothesis, which is pushing you to suggest a test size which larger than it needs to be on purely statistical grounds. So let's be clear about a proper setup of the statistical test.
Null Hypothesis: Tesla death rate = 1.2 per 100M miles
Alternative Hypothesis: Tesla death rate = 0.12 per 100M miles
Since we wish to show that Tesla has 1/10 the average rate, this is our alternative hypothesis. The hypothesis testing framework actually become much simpler when you have a specific alternative hypothesis in mind.
Let's consider a test with 800M miles. The number of fatalities is our test statistic. Under the null hypothesis, it is Poisson with mean 9.6, and under the alternative hypothesis it has mean 0.96. To achieve 99.9% confidence (0.1% significance), we reject the null hypothesis if the number of deaths is 1 or fewer. This test has significance 0.07% and power 75.05%. That is, if the alternative hypothesis is true, there is a 75% chance that this test will correctly reject the null hypothesis. If we can relax the significance of this test to 5% or lower, then we can reject the null with 4 or fewer deaths. Here the significance is 3.78% and power 99.69%. From a purely statistical viewpoint, 800M miles quite enough exposure for excellent significance and power, assuming that the exposure is representative of national exposure.
I'd also add that under the alternative hypothesis, there is only 7.31% chance that the number of death are greater than 2. So with very high probability, the observed death rate is at most 2 deaths per 800M or 0.24 per 100M. The important thing for Tesla is that they engineer a system that is truly 10 times safer than humans. If they do that, any reasonable test will have very good power.
A test based on 6B miles would have a Poisson test statistic with mean 72 under the null vs 7.2 under the hypothesis. Rejecting the null hypothesis with 46 or fewer fatalities has 0.07% significance and power 100% (beta < 10^-15). It is very unusual to require a test that has stronger limits on the Type II error rate than the Type I error. Indeed, if the alternative is true, then the probability of more than 12 deaths is a mere 3.27%. So requiring a test at this scale (6M miles) is massive overkill. Indeed, considering how many beta testers are required and how much the risk the general public would be exposed to at this scale, it make much more sense to pilot a smaller 250M mile test to rule out the possibility that the risk of this driving system is not substantially above average. Once you can reject the null hypothesis at about 5% significance, then you have reasonable confidence that you are not subjecting the public to unusual risk just to keep testing the safety of the system so to achieve a smaller alpha. So to be sure, there are social costs that argue against making any test of public safety like this larger than is necessary to achieve reasonable statistical control.
I should also point out that fatalities should not be the only outcome tested. For example, collisions are much more frequent than fatalities. If Tesla is able to reduce the frequency of collisions by 10 or so, then a 100M test may well be adequate to demonstrate this. Basically, if demonstrates that the rate of collisions is substantially reduced, then it is reasonable to argue that rate of fatalities is also reduced. To argue against such a position would require making specious objections like: "Given that there are 90% fewer collisions, how can we be sure that, when a collision does happen, it is not 10 times more likely to yield a fatality?" Such an objection can be countered by examination of collisions. Certain kinds of collisions have higher probabilities of incurring fatalities. I would expect a highway safety organization to have models that predict fatalities per collision attributes. It is straightforward for an analyst to use such a model to compute expected fatalities for each observed collision. These probabilities can be tested against actual fatalities to show that Tesla does not have an unusually high rate of fatalities per collision. And secondly, the total number of expected fatalities from observed collisions can be divided by exposure to arrive at an expected fatalities per 100 mile rate.
For simple, example let's consider only collisions where there is an injury or fatality. Corresponding to 1.2 fatalities per 100M vehicle miles nationally, there are also about 96 injured persons per 100M miles. Within a 100M mile test, Tesla will be able to estimate its injury rate with precision. Indeed, under the alternative hypothesis that its injury rate is 9.6 per 100M miles, Tesla has a probability of about 98% of observing 16 or fewer injured persons. Granted Tesla only expects 9.6 injuries, let's suppose they observe 16 (a rather unlikely number) and no fatalities. Given that there are about 80 injured persons per fatality. Conditional on 16 injuries, one would expect just 0.2 fatalities. Given that there were 0 fatalities, using the expected fatalities per injury, we obtain an estimate of 0.2 expected fatalities per 100M miles with evidence against the objection that Tesla has a higher than average ratio deaths per injuries. Specifically, it has 0 deaths per 16 fatalities. Even if in such a test 1 fatality had been observed, you'd have very thin evidence against the null hypothesis that the Tesla has the national average of 1 fatality per 80 injuries. So arguably a fair point estimate of the fatality rate is still between 0.2 and 1.0 deaths per 100M. The problem for Tesla is that you really don't want to be in a position where just one fatality compromises your case around substantially reduced injury rates. If Tesla were to offer 400M mile test, it would be in stronger position to tolerate 1 fatality. Here the significance is 4.77% while the power is 91.58%. So there is a 62% chance they avoid any fatalities, which would be the best case for using the ratio to injuries approach to estimating the fatality rate. But even if there were one fatality, they'd still have a 4.77% p-value on the narrow test around fatality counts and still have a very robust case on based on injury rates.
So my view is that Tesla can make a solid preliminary case based on a 100M mile test, but further testing in range of 400M to 800M miles may be needed if there are observed fatalities. The analysis above also illustrates why Tesla wants to study every crash with an injury very closely. From a business impact viewpoint alone, every injury crash is probably worth detailed simulation so that the AI system learns very well how to avoid them. The key issue is cutting injury rates 10-fold. If they do that, the rest will follow.
Now if a government agency wants to impose absurd testing requirements on Tesla, that is a matter of politics, not statistics.
Lol whoops. Thank you for catching that!Dennis Lynch is not Peter Lynch!
This is why this super-successful growth investor no longer owns Tesla shares
Dennis Lynch, head of Counterpoint Global, Morgan Stanley Investment Management, points to unit economics.www.marketwatch.com
Now I have to call and apologize!
That is curious that Elon-Tesla is at a presentation with Ferrari, and of course in Italy. Not usually known as a technology hotspot but definitely well versed in racing cars. Why not have an important technology update in Japan, Germany, Silicon Valley, or a hundred other locations?
Thinking about what Dodger said. I think when it becomes something that people try to avoid, it may be construed as manipulation.I’m not suggesting anything illegal, only changing the phrase “buy the dip” to “buy the resistance level”?
Eh, "buy as much TSLA as you can as soon as you can and hold for as long as you can" has worked out pretty well for me.I’m not suggesting anything illegal, only changing the phrase “buy the dip” to “buy the resistance level”?
You just triggered a memory of my exEh, "buy as much as you can as soon as you can and hold for as long as you can" has worked out pretty well for me.