confusion during finding out the mean of a 3d vector

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SWARNENDU PAL
SWARNENDU PAL el 21 de Jul. de 2021
Comentada: SWARNENDU PAL el 21 de Jul. de 2021
I have a 3d vector of size 1498x1498x24. I want to calculate the wholes mean of the vector. I have used two method and got two different result. If anyone please explain this part that will be really helpful. I am giving the code and corresponding result.
mean(mmr_timeseries,'all','omitnan')
Using this i got the value 970.8025. Then i used :
mean(mean(mean(mmr_timeseries,'omitnan'),'omitnan'),'omitnan')
In this case I got 884.2371. I think these two lines are equivalent but I got different result. If ant=yone could please explain this part that will be really helpful. Thank you.
  3 comentarios
SWARNENDU PAL
SWARNENDU PAL el 21 de Jul. de 2021
Thanks for your reponse sir. But i got different. I dont know what is the problem. Is there any probable reason for this?
Bruno Luong
Bruno Luong el 21 de Jul. de 2021
See Chunru's answer

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Respuesta aceptada

Chunru
Chunru el 21 de Jul. de 2021
Editada: Chunru el 21 de Jul. de 2021
A 2-d example (applicable to 3d in principle).
a=[1 2; 3 3; nan 4; nan nan]
a = 4×2
1 2 3 3 NaN 4 NaN NaN
% mean of [1 2 3 3 4] after omitting nans
mean(a,'all','omitnan')
ans = 2.6000
% mean for each column (omit nans)
mean(a,'omitnan')
ans = 1×2
2 3
% mean of the above vector , i.e. [2, 3]
mean(mean(a,'omitnan'),'omitnan')
ans = 2.5000
% The following is for 3d (not shown in this example)
mean(mean(mean(a,'omitnan'),'omitnan'),'omitnan')
ans = 2.5000
  5 comentarios
Bruno Luong
Bruno Luong el 21 de Jul. de 2021
. Then which one should be used?
A=[0 1; NaN 1; NaN 1; NaN 1; NaN 1; NaN 1; NaN 1; NaN 1; NaN 1]
A = 9×2
0 1 NaN 1 NaN 1 NaN 1 NaN 1 NaN 1 NaN 1 NaN 1 NaN 1
mean(mean(A,'omitnan'),'omitnan')
ans = 0.5000
mean(mean(A,'all','omitnan'))
ans = 0.9000
SWARNENDU PAL
SWARNENDU PAL el 21 de Jul. de 2021
I think 2nd one is the correct and more meaningful as it gives the mean of all numbers.

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Más respuestas (1)

Jonas
Jonas el 21 de Jul. de 2021
the short answer:
your second approach takes mean values of means and the first approach takes the mean value of all elements
  2 comentarios
Walter Roberson
Walter Roberson el 21 de Jul. de 2021
Those work out the same except when there are nan that are being omitted.
SWARNENDU PAL
SWARNENDU PAL el 21 de Jul. de 2021
technically these two things are same i think. Taking mean of mean and find out the whole mean of a multidimensional vector.

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