如何识别数组中最大值的位置? [英] how to identify positions of max value in an array?
问题描述
我的数组是
x <- array(1:24, dim=c(3,4,3))
我的任务1是根据前两个维度找到最大值
My task 1 is to find the max value according to the first two dimensions
x.max <- apply(x,c(1,2), function(x) ifelse(all(is.na(x)), NA, max(x, na.rm = TRUE)))
如果有NA数据 我的任务2是在第三维上找到最大值位置. 我尝试过
in case there is NA data my task 2 is to find the max value position on the third dimension. I tried
x.max.position = apply(x, c(1,2),which.max(x))
但这只给了我在拳头两个维度上的位置.
But this only give me the position on the fist two dimensions.
有人可以帮助我吗?
推荐答案
目前尚不完全清楚,但是如果您要为每个三维维度的矩阵找到max
(那是技术上正确的说法吗? ),那么您需要在第三维中使用apply
. ?apply
下的参数margin
指出:
It's not totally clear, but if you want to find the max
for each matrix of the third dimension (is that even a technically right thing to say?), then you need to use apply
across the third dimension. The argument margin
under ?apply
states that:
一个给出下标的向量,该函数将被应用到下标.例如,对于矩阵,1表示行,2表示列,c(1,2)表示行和列.
a vector giving the subscripts which the function will be applied over. E.g., for a matrix 1 indicates rows, 2 indicates columns, c(1, 2) indicates rows and columns.
因此,对于具有3D数组的示例,3
是第三维.所以...
So for this example where you have a 3D array, 3
is the third dimension. So...
t( apply( x , 3 , function(x) which( x == max(x) , arr.ind = TRUE ) ) )
[,1] [,2]
[1,] 3 4
[2,] 3 4
[3,] 3 4
这将返回一个矩阵,其中每行包含第三个维度的每个2D数组/矩阵的最大值的行和列索引.
Which returns a matrix where each row contains the row and then column index of the max value of each 2D array/matrix of the third dimension.
如果希望在所有维度上使用max
,则可以使用which
和arr.ind
参数,如下所示:
If you want the max
across all dimensions you can use which
and the arr.ind
argument like this:
which( x==max(x,na.rm=T) , arr.ind = T )
dim1 dim2 dim3
[1,] 3 4 2
告诉我们max
的值是第三行,第四列,第二个矩阵.
Which tells us the max
value is the third row, fourth column, second matrix.
要找到第3点的位置,第1点和第2点的值最大,请尝试:
To find the position at dim 3 where where values on dim 1 and 2 are max try:
which.max( apply( x , 3 , max ) )
# [1] 2
告诉我们,三维的第2个位置包含最大值.
Which tells us that at position 2 of the third dimension contains the maximal value.
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