Zoli
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Hi,
Let us suppose we have three real matrices [itex]A, B, C[/itex] and let [itex]\circ[/itex] denote the Hadamard product, while [itex]AB[/itex] is the conventional matrix product. Is this relation true for all [itex]A, B, C[/itex] matrices:
[tex]C \circ (AB) = A( C\circ B)?[/tex]
I looked at it more thoroughly and I realized that this assumption is not true. But then what relation can be created between matrix product and Hadamard product?
Thanks,
Zoli
Let us suppose we have three real matrices [itex]A, B, C[/itex] and let [itex]\circ[/itex] denote the Hadamard product, while [itex]AB[/itex] is the conventional matrix product. Is this relation true for all [itex]A, B, C[/itex] matrices:
[tex]C \circ (AB) = A( C\circ B)?[/tex]
I looked at it more thoroughly and I realized that this assumption is not true. But then what relation can be created between matrix product and Hadamard product?
Thanks,
Zoli
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