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Kuba
Kuba
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.
 
user21
user21
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…
Feeds
Feeds
3:14 PM
Wolfram Blog: Fire in the Hole! Exploring the Yellowstone Calderas with GeoGraphics and USGS Data
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 [...]

 
Carl Lange
Carl Lange
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…
Michael E2
Michael E2
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…
Szabolcs
Szabolcs
8:16 PM
 
Szabolcs
Szabolcs
8:49 PM
Never mind, I found it under properties and relations.
 
JimB
JimB
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 &]
 
Szabolcs
Szabolcs
9:33 PM
@JimB I'm sorry, did you lose the answer because of the delete? I undeleted it now ...
 
JimB
JimB
9:50 PM
@Szabolcs Not a problem. @kglr gave a better answer anyway.
 
Feeds
Feeds
10:18 PM
 

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