Bulls / Anyone want to comment on these numbers? I'm not running a Monte Carlo simulation or anything, but I am doing some rough (rough) probability estimates to determine how much of my brokerage account (margin account) to move into some lottery tickets / short term options. Vast majority is long term shares, but I want to have one foot in the "crazy S&P inclusion spike". These are my thoughts on probabilities of the stock price before December 31, 2020. Chosen due to options expiration date post-inclusion.
Stock price - % chance of happening
$600 - 98% (we were at $599 today)
$700 - 40% (this may be high?)
$800 - 20%
$900 - 10%
$1000 - 8% (Getting into temporary squeeze/spike territory here and below)
$1100 - 6%
$1200 - 4%
$1300 - 3%
$1400 - 2%
$1500 - 1% (Again, likely just a spike here, would expect a very rapid drop after an event like this)
Is my $700 more likely than 40%? Is a $1500 crazy spike even more a fat-tail chance (say 2-5%?).
Also I understand probabilities can probably be inferred mathematically from current options pricing, but the point here is I / we believe those prices to be too low, eh?
Not projecting steady declines from here to Dec 31, even though I recognize that risk is very real. Just less fun to talk about here!
Stock price - % chance of happening
$600 - 98% (we were at $599 today)
$700 - 40% (this may be high?)
$800 - 20%
$900 - 10%
$1000 - 8% (Getting into temporary squeeze/spike territory here and below)
$1100 - 6%
$1200 - 4%
$1300 - 3%
$1400 - 2%
$1500 - 1% (Again, likely just a spike here, would expect a very rapid drop after an event like this)
Is my $700 more likely than 40%? Is a $1500 crazy spike even more a fat-tail chance (say 2-5%?).
Also I understand probabilities can probably be inferred mathematically from current options pricing, but the point here is I / we believe those prices to be too low, eh?
Not projecting steady declines from here to Dec 31, even though I recognize that risk is very real. Just less fun to talk about here!