In the example, the costs of making the savings are the same. Saving $20 on each $40 purchase will save you more money, but saving $20 on every purchase will save more still. If it's worth going back to the store to save $20, it's worth doing no matter how many times you do it.
Sure; on the other hand, I have one type of algorithm for dealing with $40 purchases; I do less than a day's worth of research and think about whether I really want it or not. I make $20-$40 purchases at least once a week, maybe more. Changing my algorithm to save money on them will clearly give me a great increase in utility.
I have a separate algorithm for judging $2500 purchases. I think about them for days or weeks or maybe more, and don't make the purchases until I'm certain that they're sound. Some of the things I'll need to decide on will be &quo...
A couple years ago, Aaron Swartz blogged about what he called the "percentage fallacy":
He recently followed up with a speculation that this may explain some irrational behaviour normally attributed to hyperbolic discounting:
Is this a real thing? Is there any such research? Is there existing evidence that does especially support the usual hyperbolic discounting explanation over this?