Examples of using This matrix in English and their translations into Turkish
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Colloquial
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Ecclesiastic
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Ecclesiastic
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Computer
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Programming
Times this matrix-- and.
But anyway, I have defined this matrix.
Can we take this matrix vector product?
What we do is we augment this matrix.
This matrix has indices i and j.
Well let's call this matrix a.
This matrix right over here has 2 rows and 3 columns.
From the form of this matrix, we can see…?
This matrix will produce 944 grams of thorium per day.
From the form of this matrix, we can see…?
It would take years just to figure out the dynamics of this matrix.
I'm going to define this matrix right here as A plus B.
And when we took the product we got this matrix here.
So how does this matrix me" thing work? All right.
It would take years just to figure out the dynamics of this matrix.
Right, so how does this matrix me" thing work?
It would take years just to figure out the dynamics of this matrix.
If we want to construct this matrix, we get A is equal to u1 squared.
It would take years just to figure out the dynamics of this matrix.
Let's take this matrix and multiply it times another matrix. .
And the whole reason why that's got to beequal to 0 is because we saw earlier, this matrix has a non-trivial null space.
Now what does this matrix actually look like? It's actually pretty simple.
Let's say it's 1, 0--and I'm specifically choosing this matrix because the numbers are reasonably non-hairy-- 0, 2, 1, 1, 1, 1.
This matrix is constructed by adding the corresponding vectors of the matrices A and B.
Since I remember seeing all of this matrix text in class, and here I'm all like,'I know kung fu.'" Laughter.
This matrix was introduced in 1962 by Ziro Maki, Masami Nakagawa and Shoichi Sakata, to explain the neutrino oscillations predicted by Bruno Pontecorvo.
Now we can write this matrix as the sum of two different matrices. .
If this matrix were the identity matrix, then the flavor eigenstates would be the same as the mass eigenstates.
So if you multiply this matrix times any member of Rn, you're just going to get that matrix again.
This matrix was introduced for three generations of quarks by Makoto Kobayashi and Toshihide Maskawa, adding one generation to the matrix previously introduced by Nicola Cabibbo.