 | 1 | initial version | |
Consider a field L containing a subfield F. I would like to look at L as a F vector space without using the command relativise. Is there any way to obtain this.
For example : Let $L.=CyclotomicField(53*52),andF.=CyclotomicField(53).IwouldliketoconstructaFlinearisomorphism\phi : L \mapsto F^{24}$.
| | 2 | None |
Consider a field L containing a subfield F. I would like to look at L as a F vector space without using the command relativise. Is there any way to obtain this.
For example :
Let $L.$$L.=CyclotomicField(53*52)$, =CyclotomicField(53*52)$$, and $F.$$F.=CyclotomicField(53)$. =CyclotomicField(53)$$.
I would like to construct a F linear isomorphism $\phi : L \mapsto F^{24}$. F^{24}$.
| | 3 | None |
Consider a field L containing a subfield F. I would like to look at L as a F vector space without using the command relativise. Is there any way to obtain this.
For example :
Let $$L.L.=CyclotomicField(53*52)$$, =CyclotomicField(53*52), and $$F.F.=CyclotomicField(53)$$. =CyclotomicField(53).
I would like to construct a F linear isomorphism ϕ:L↦F24.
| | 4 | retagged |  |
Consider a field L containing a subfield F. I would like to look at L as a F vector space without using the command relativise. Is there any way to obtain this.
For example : Let L.=CyclotomicField(53*52), and F.=CyclotomicField(53).
I would like to construct a F linear isomorphism ϕ:L↦F24.
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