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8:26 AM
@LukasLang based on LinkSnooper output, it should work. You can use to force it:
FE`Evaluate@FEPrivate`Set[open, False]
Nevertheless, it seems that for nested EventHandlers the chain of actions goes to the kernel anyway so you won't gain much by using FE symbols.
 
8:45 AM
@MichaelE2, concerning the min, bounty: The rich have to pay more ;-P So after all the the U.S. does have a socialist vein ;-)
3
 
 
6 hours later…
3:14 PM
posted on January 14, 2020 by Jeffrey Bryant

Yellowstone National Park has long been known for its active geysers. These geysers are a surface indication of subterranean volcanic activity in the park. In fact, Yellowstone is actually the location of the Yellowstone Caldera, a supervolcano: a volcano with an exceptionally large magma reservoir. The park has had a history of many explosive eruptions [...]

 
3:36 PM
More SO turbulence as it seems they fired two community managers (meta.stackexchange.com/questions/342031/thank-you-shog9?cb=1 and meta.stackexchange.com/questions/342079/…)
2
 
 
3 hours later…
6:17 PM
@user21 :) :)
Random thought of the day: Someday someone will ask why the differences here:
(Sqrt@N@#)^2 - # &@Range[2^52, 2^52 + 10] // MinMax    (* {-1., 0.} *)
(Sqrt@N@#)^2 - # &@Range[2^52, 2^52 + 100] // MinMax   (* {0., 1.} *)
(Sqrt /@ N@#)^2 - # &@Range[2^52, 2^52 + 100] // MinMax (* {-1., 0.} *)
 
 
2 hours later…
8:16 PM
 
8:49 PM
Never mind, I found it under properties and relations.
 
I was just about to write the answer (from scratch rather than rtfm). But I still will because I'm not seeing that the manual states the definition of the whiskers. (But maybe it's there and I just missed it.)
ooops! Too late. You deleted the question. But here is the code.
SeedRandom[39]
x = RandomVariate[NormalDistribution[], 100];
{q1, q2, q3} = Quartiles[x];
lowerWhisker = Min[Select[x, # >= q1 - 1.5 InterquartileRange[x] &]]
upperWhisker = Max[Select[x, # <= q3 + 1.5 InterquartileRange[x] &]]
outliers = Select[x, # > upperWhisker || # < lowerWhisker &]
 
9:33 PM
@JimB I'm sorry, did you lose the answer because of the delete? I undeleted it now ...
 
9:50 PM
@Szabolcs Not a problem. @kglr gave a better answer anyway.
 
10:18 PM
 

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