Say you get really radical and you can take four swaps in one draft or one swap in each of four drafts.
According to the chart you have a 96.9% chance of getting a lottery pick in the four-stacked draft and a 46.7% in the other three. That’s a total of 237% divided by four or 59.25% per year.
On the other hand, you could simply get four years at a higher 72.4% per year if you just take one swap per year.
So the more stacking you do, the worse it gets if you just want a lottery pick (according to the chart).
Actually, the more favorable argument for stacking swaps is the chance of getting the number one pick. But even then, it’s just a statistical wash.
If you can stack two swaps in one year or one swap in each of two years, according to the chart, you get a 10% chance at the No. 1 pick in the two-stacked year and a 3% chance in the other for a 13% total.
Or two years (with one pick swap) at 6% for a 12% total.
(That’s statistically identical because the difference is due to a slight rounding error on the chart, the 3% chance of getting the 1 pick with no swaps should be 3.33% (correctly rounded to 3%), the chance with one swap should be 6.66% (slightly incorrectly rounded to 6%) and with two swaps it should 9.99% (correctly rounded to 10%).)
In the end, the sad statistics indicate a wash. No free lunches as it turns out.
Stacking draft pick swaps might create a psychological high, but it doesn’t change the math.
In fact, stacking pick swaps may be like having money for two lottery tickets and deciding to buy two today rather than one today and one tomorrow.
In the end, as we all know, it probably won’t matter.
And ultimately in the end, thanks, scott, for your thought-provoking contribution during this long off-season.