Tensor Product: Question

nvladd

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Pre-Roman/Ancient Rome


Although Roman numerals are now written with letters of the Roman alphabet, they were originally independent symbols. The Etruscans, for example, used I, Λ, X, ⋔, 8, ⊕, for I, V, X, L, C, and M, of which only I and X happened to be letters in their alphabet.


⊕ = M = 1000
O = 70
O = 70


⊗ = Tensor Product


I'm not sure what the Tensor Product is...


Can anyone work this out?
 
The tensor product is a product devised for taking the product of objects not belonging to the same space. It is quite abstract, and is nearly impossible to instruct on these boards. That said, It doesn't look like your question has anything to do with the actual tensor product.

More importantly, you haven't even asked a question. You wrote down some symbols and gave a history lesson on Roman Numerals.
 
The tensor product is a product devised for taking the product of objects not belonging to the same space. It is quite abstract, and is nearly impossible to instruct on these boards. That said, It doesn't look like your question has anything to do with the actual tensor product.

More importantly, you haven't even asked a question. You wrote down some symbols and gave a history lesson on Roman Numerals.

I have no idea what the tensor product is, I thought there would just a simple forumula for this equation which we could use to find out the answer to ⊗
 
I have no idea what the tensor product is, I thought there would just a simple forumula for this equation which we could use to find out the answer to ⊗

A tensor product is a BINARY operation. Meaning you "tensor two things together." You dont even indicate what is being tensored.

Second, writing \(\displaystyle \oplus = M = 1000\) makes no sense.

What if I had asked you to solve this: + = 3?

edit: If I had to guess, this isn't even an actual math question. I suggest you see your professor.
 
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