- #1
MikeDietrich
- 31
- 0
Let J be a set of all linear functions. Consider the set R^2 in the Euclidean plane. Define a binary operation * on R^2 in such a way that the two binary structures <J, +> and <R^2, *> will be isomorphic. Any thoughts?
If something is not clear please ask. Thank you.
If something is not clear please ask. Thank you.
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