Can a good time end a good thing?
When something two people try together quietly comes to an end, we usually conclude that it was not worth continuing. This paper shows how an activity can end because it went well, while it would still benefit both of them on average, and why, once it ends, time alone may never bring it back.
Why Good Experience Can End Joint Activity
A familiar ending
Thursday nights
Someone suggests something new to do together. A friend suggests a Thursday dance class instead of your usual dinner. A colleague suggests a weekly working session instead of the usual check-in. A partner suggests a new hobby. The paper calls the person who suggests it the proposer, and the person who decides whether to join the responder. Here the responder is you.
Take the friend and the class. Some Thursdays you want to dance. On others you would rather have dinner, and you go anyway, because your friend wants to. Your friend cannot tell which Thursday is which, so every yes can mean “I came for you.” You like that it can.
Then comes a Thursday when you laugh through the whole class and hum the music all the way home. Your friend sees how much you enjoyed it, and you know they saw.
After that you start saying no, on the Thursdays you would rather have dinner and on the ones you would enjoy too. Nobody argues, and the class is as good as ever.
- Thursday 1Yes
- Thursday 2Yes
- Thursday 3Yes
- Thursday 4Yes
- Thursday 5Yes
- Thursday 6No
- Thursday 7No
- Thursday 8No
- Thursday 9No
- Thursday 10No
YesNoThe night your friend saw you enjoy itYou wanted to goYou would rather have had dinner
We usually read an ending like this as a verdict: the class was not worth it. Here it ended because you enjoyed it, and your friend could tell.
What a yes says
Why a good night ends it
You enjoy the class, your friend enjoys it, and now your friend can see that you do. Learning what someone enjoys is supposed to help two people do more of it together. Here it ends the class, and nobody has made a mistake.
You go on Thursdays you would rather have dinner because you care about your friend’s evening. While your friend cannot tell which Thursdays those are, every yes can mean “I came for you.”
Once your friend can see that you enjoy the class, a yes starts to look like something you would do anyway, and it gets taken for granted, even on the Thursdays you really do want to go. It can sting to have a yes taken for granted, whether by a friend, a partner or a colleague. Your usual dinner carries no such risk: it is still yours together.
NowYour friend can see that you enjoy the class.
A Thursday you would rather have dinner
You would give up dinner for a class you do not want, only to have your yes taken for granted. Your friend’s evening no longer makes up for that.
So you say no.
A Thursday you want to dance
Then every yes would plainly say “I came for me.” Having it taken for granted would cost you more than everything you gain by going, your friend’s enjoyment included; that is the case the paper studies.
So you say no here too, though you want to dance.
Both kinds of Thursday stop, on the same night.
Your yes on the Thursdays you wanted to go depended on your yes on the Thursdays you did not.
So the class can end while it is still worth having. Going on both kinds of Thursday would still leave your friend better off, and you better off on average. It stops because it can no longer be held together, not because it stopped being worth it.
The main result
Every stop comes too soon
When a class stops, it seems to show that it could not work for that pair. Watch a few dozen pairs like you and your friend, one tube each. The level in a tube is how sure the proposer is that the responder wants to go; each class leaves a small clue that moves it, and above the line the class stops and the tube closes. The tubes are split by something neither of them knows at the start: whether the responder usually wants to dance or usually prefers dinner. As with anything new, you know how you feel tonight long before you know whether it is for you, and your friend has only the clues.
How sure the proposer is that the responder wants to go
50% The class stops above here
Usually prefer dinner:5 of 23 pairs stopped
Usually want to dance:8 of 17 pairs stopped
Thursday 60 · 13 of 40 pairs stopped
Each tube is a simulated pair in a simplified version of the paper’s model, with clues as weak as partners’ judgments in couples’ daily diaries.
Look at the pairs whose responder usually prefers dinner: some of their classes stopped too. If their friends knew that, a yes could again mean “I came for you,” and the class could go on. Nobody misjudged anything, and every clue was read correctly. A few clues that pointed to enjoyment carried the guess over the line before these pairs could be told apart from the rest, and once a class stops, no more clues come.
Every stop comes too soon, and that is the paper’s main result. When the two decide one Thursday at a time, each class reveals only a little, and moods carry little from one week to the next, the class stops with the guess only a little past the line, never far enough for stopping to help either of them. Every Thursday lost was still worth having for both on average, so both are worse off, on average, than if the class had told them nothing.
Some classes that stop could go on, if your friend knew what you usually prefer.
After the stop
What brings it back
After a stop, your friend’s view of how often you want to go stays where it was. If the trouble is that your friend cannot tell what you usually prefer, the obvious fix is to make each class show more clearly how you felt. What would that do?
How sure the proposer is that the responder wants to go
50% The class stops above here
Thursday 41 · 11 of 40 pairs stopped · 0 of the 11 back in class
- After 40 more Thursdays
- If nothing changes: 16 of 40 pairs stopped; 0 of the 11 back in class
- Clearer clues from the class: 25 of 40 pairs stopped, 9 more than if nothing changes; 0 of the 11 back in class
- The same weak clues outside the class: 8 of 40 pairs stopped, 8 fewer than if nothing changes; 5 of the 11 back in class
The same pairs and the same moods in every case; only the clues change. Clearer clues are right nine times in ten. Clues from outside are as weak as clues from class, and on average as many arrive each day across the pairs; they just come whether or not a pair goes.
Clearer clues can end more classes, not fewer. Each clue that points to enjoyment now moves the guess further, so fewer of them carry it over the line, even for responders who usually prefer dinner. Clues that point the other way cannot undo this: they can keep a class going, but they never reach one that has stopped.
A stop that waiting cannot end needs the opposite of what caused it: a sign that you do not always want to go. Only a clue that arrives without the class can bring one. A song you both know comes on at dinner and you do not feel like dancing; your friend sees it, and on Thursday a yes can again mean “I came for you.” Clues like this can bring some pairs back, sometimes only for a while.
In simulations guided by couples’ daily diaries, stops that waiting alone cannot end account for at least 95 percent of the opportunities lost over the first twelve weeks. In the paper’s main simulation, the same weak clues arriving outside the class cut the pair’s combined loss over those weeks from 14.8 to 8.4 percent of what they would get with clues of neither kind.
A good night can end the class. A night you would rather not dance, if your friend sees it, can bring it back.
Why it matters
What to take with you
“We stopped. I guess it just wasn’t for us.”
Do not read too much into it.
Some things that stop could go on, if the other person knew what you usually prefer. On its own, a long break does not rule that out.
“Maybe it just needs time.”
A glimpse of you not in the mood can open the way back.
Unless something new comes to light, waiting may never bring it back. A sign from outside the activity can reopen it, though not always for long.
“Let’s try it a few more times. Then we’ll know.”
Enough to end it.Never enough to make stopping worth it.
In the model shown here, you decide one occasion at a time, shared clues are weak, and whether you want to go this time says little about next time. You learn together only by doing it, so the learning runs out before stopping could help either of you, on average.