Glossary entry (derived from question below)
French term or phrase:
faiblement dispersé autour de la moyenne
English translation:
laying/falling close to the mean/narrowly distributed about the mean
Added to glossary by
Scott de Lesseps
Oct 10, 2016 04:54
7 yrs ago
1 viewer *
French term
faiblement dispersé autour de la moyenne
French to English
Bus/Financial
Mathematics & Statistics
le PIB de la RDC a représenté en moyenne annuelle 12,8 milliards de dollars des
Etats-Unis entre 1960 et 2008, après avoir atteint un maximum de 19 milliards de
dollars en 1987. Il a été faiblement dispersé autour de la moyenne ;
The text later on also mentions, for exports and imports, "très peu dispersées" and "fortement dispersées" both before "autour de la moyenne".
I'm thinking of something along the lines of "narrowly distributed around the mean".
Etats-Unis entre 1960 et 2008, après avoir atteint un maximum de 19 milliards de
dollars en 1987. Il a été faiblement dispersé autour de la moyenne ;
The text later on also mentions, for exports and imports, "très peu dispersées" and "fortement dispersées" both before "autour de la moyenne".
I'm thinking of something along the lines of "narrowly distributed around the mean".
Proposed translations
(English)
Proposed translations
+1
7 hrs
Selected
laying/falling close to the mean
It may be better to change the sentence structure to talk about the values being close to the mean or not. Otherwise I think your suggestion of distribution works well. If you were talking about correlation in a scatter diagram then I think 'scatter' or 'spread' would work equally well.
4 KudoZ points awarded for this answer.
Comment: "I decided to go with "narrowly distributed about the mean", but this answer seems to be the closest to that, so I'm picking yours, Holly-Anne. Thanks to everyone for all the answers and all the comments."
+1
1 hr
with a small standard deviation around the mean
Using statistical jargon (see links below for details in French and English).
But it may be too technical in this context?
"A large standard deviation indicates that the data points can spread far from the mean and a small standard deviation indicates that they are clustered closely around the mean."
But it may be too technical in this context?
"A large standard deviation indicates that the data points can spread far from the mean and a small standard deviation indicates that they are clustered closely around the mean."
Peer comment(s):
disagree |
Tony M
: Yes, but 'standard deviation' is a very specific context, and can't be purloined for use in this sense here.
9 mins
|
neutral |
Philippe Etienne
: A way of conveying it (GDP vs. years in the first instance), but I'd keep it closer to the EN (https://fr.wikipedia.org/wiki/Dispersion_statistique)
1 hr
|
agree |
chris collister
: The meaning is perfectly correct, though "around the mean" is redundant. Par contre, "weakly dispersed about the mean" would also be acceptable!
6 hrs
|
agree |
Francois Boye
: agree with Chris!
13 hrs
|
neutral |
DLyons
: Much the same as Tony - see above. And definitely not "around the mean"
2 days 3 hrs
|
2 hrs
ranging closely around the average
Nitrate in KWBC exhibited a low variability (RSD = 6%), ranging closely around the average of 6.9 mg/L.
http://www.water.ca.gov/swp/waterquality/docs/Annual Pumpins...
or just "ranging around the average"
http://www.water.ca.gov/swp/waterquality/docs/Annual Pumpins...
or just "ranging around the average"
5 hrs
with small scatter around the mean
I think "scatter" could be the right word here.
--------------------------------------------------
Note added at 10 godz. (2016-10-10 15:29:46 GMT)
--------------------------------------------------
We now know how to define the mean value of the general variable $u$. But, how can we characterize the scatter around the mean value? We could investigate the deviation of $u$ from its mean value $\bar{u}$, which is denoted
http://farside.ph.utexas.edu/teaching/sm1/lectures/node18.ht...
--------------------------------------------------
Note added at 10 godz. (2016-10-10 15:29:46 GMT)
--------------------------------------------------
We now know how to define the mean value of the general variable $u$. But, how can we characterize the scatter around the mean value? We could investigate the deviation of $u$ from its mean value $\bar{u}$, which is denoted
http://farside.ph.utexas.edu/teaching/sm1/lectures/node18.ht...
Discussion
Regarding around / about: here it's "around"
http://farside.ph.utexas.edu/teaching/sm1/lectures/node18.ht...
"dispersé" could suggest a statistical wording, refering to the concept of "dispersion statistique":
https://fr.wikipedia.org/wiki/Dispersion_statistique
however there is no specific concept of average deviation, MAD, standard deviation or variance, so I doubt that you have to use the concept of "statistical dispersion" in target text, not to mention other mathematical concepts that are definitely not in source
See:
http://www.shca.ed.ac.uk/esh/numeracy/breakout6.html
Just one thought, that might help with some instances: I often find that certain expressions in FR are better 'turned round' to be a negative in EN; so for example, 'peu' might become 'not much'; this can be a useful technique for getting myself out of a hole ;-)
I also wonder if here you might want to consider the possibility of using 'distributed' — cf. statistical expressions like 'normal distribution' etc.