2
A being the matrix below the return on shares (ret_matriz) for a given period.
IBOV PETR4 VALE5 ITUB4 BBDC4 PETR3
[1,] -0.040630825 -0.027795652 -0.052643733 -0.053488685 -0.048455772 -0.061668282
[2,] -0.030463489 -0.031010237 -0.047439725 -0.040229625 -0.030552275 -0.010409016
[3,] -0.022668170 -0.027012078 -0.022668170 -0.050372843 -0.080732363 0.005218051
[4,] -0.057468428 -0.074922051 -0.068414670 -0.044130126 -0.069032911 -0.057468428
[5,] 0.011897277 -0.004705891 0.035489885 -0.005934736 -0.006024115 -0.055017693
[6,] 0.020190656 0.038339130 0.009715552 0.014771317 0.023881732 0.011714308
[7,] -0.007047191 0.004529286 0.004135085 0.017442303 -0.005917177 -0.007047191
[8,] -0.022650593 -0.029481336 -0.019445057 -0.017442303 -0.011940440 -0.046076458
[9,] 0.033137223 0.035274722 0.038519205 0.060452104 0.017857617 0.046076458
Assuming a 5-day moving window, as I do to return a new matrix that calculates the standard deviation of each action every 5 days. The result would have to be as follows :
IBOV PETR4 ...
[1,] 0 0 ...
[2,] 0 0 ...
[3,] 0 0 ...
[4,] 0 0 ...
[5,] sd[1:5,1] sd[1:5,2] ...
[6,] sd[2:6,1] sd[2:6,2] ...
[7,] sd[3:7,1] sd[3:7,2] ...
[8,] sd[4:8,1] sd[4:8,2] ...
[9,] sd[5:9,1] sd[5:9,2] ...