Examples of 'row vector' in a sentence
Meaning of "row vector"
row vector ~ a mathematical concept referring to a matrix with a single row
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- A 1×n matrix that represents a vector.
How to use "row vector" in a sentence
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row vector
Make an matrix of all zeros or a row vector.
So you can view it as this row vector times this column vector.
Make an matrix of all ones or a row vector.
Each feature vector is a row vector containing one or more features for the given egg.
But earlier they showed it as a row vector.
You can also create a row vector by creating a matrix with one row and many columns.
This is actually called a row vector.
It 's neither a row vector nor a column vector.
You just go from a column vector to a row vector.
I have not formally defined a row vector times a column vector.
And the transpose of a column vector is a row vector.
A range is a convenient way to write a row vector with evenly spaced elements.
So this is essentially the dot product of this row vector.
So I am going to multiply this row vector times this column vector.
But you can view each of these right here as a row vector.
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The transpose of a row vector is a column vector,.
But you might actually get back a matrix as a sum of a row vector and.
Dn is the row vector of conversion coefficients for nontraded goods, m.
You now get a row vector.
So, this is a row vector and similarly, this is a column vector.
I am going to multiply that vector times that row vector times this column vector.
The n-element row vector a0 is composed of these labor coefficients.
I say essentially because I did not define a row vector dot a column vector.
The product of a row vector and column vector is a 1 by 1 matrix, not a scalar.
The Fisher projection expressed in this way is a row vector with d coordinates.
We multiply this row vector times this column vector to get row 1, column 2, right?
Superscript T denotes transposition for expressing a row vector as a column vector.
So now we have the means for each column, but represented in a row vector.
Like, like a row vector.
You have a column vector and you transpose it, it turns into a row vector.
Accordingly, the adaptive weight vector W is a row vector having a dimension of L-by-1.
If this is a column vector before, now it's going to become a row vector.
You take the dot product of this column, this row vector with this column vector.
The channel response at antenna element receiver i, is given by the row vector h r ( i ).
And what that will do, it will give me row vector of sums.
Actually, this just looks like a vector, it 's just a row vector.
And really, all this is, is a row vector.
FIG . 16D is a schematic view of a two-dimensional grass height row vector array.
So if I do this, V is going to be this, you know, row vector.
FIG . 16C is a schematic view of a grass height row vector.
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As a result the row of fountain will read