- #1
-Dragoon-
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Does this actually work well? We won't learn isomorphisms in linear algebra, but a friend of mine showed me an example as I prefer to work with vectors and matrices rather than polynomials (All of my problem sets are with matrices and vectors).
For example, if I wanted to find a basis for P3 that contains the polynomial 8x^3 - 2x^2 + 5x + 11, could you use isomorphisms to transform it into a vector in R4 and then find a basis?
For example, if I wanted to find a basis for P3 that contains the polynomial 8x^3 - 2x^2 + 5x + 11, could you use isomorphisms to transform it into a vector in R4 and then find a basis?