sage: alpha=sqrt(-11/2 + sqrt(11^2-4(11))/2) sage: alpha=sqrt(-11/2 - sqrt(11^2-4(11))/2) sage: K=QQ[alpha,beta]
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 | 1 | initial version |
Hi, my question is: How can I define a field of numbers by hitting to the field of rationals two roots of the same polynomial ?
| | 2 | None |
Hi, my question is: How can I define a field of numbers by hitting to the field of rationals two roots of the same polynomial ?
sage: alpha=sqrt(-11/2 + sqrt(11^2-4(11))/2) sage: alpha=sqrt(-11/2 - sqrt(11^2-4(11))/2) sage: K=QQ[alpha,beta]
| | 3 | None |
Hi, my question is: How can I define a field of numbers by hitting to the field of rationals two roots of the same polynomial ?
sage: alpha=sqrt(-11/2 + sqrt(11^2-4(11))/2) sage: alpha=sqrt(-11/2 - sqrt(11^2-4(11))/2) sage: K=QQ[alpha,beta]
| | 4 | None |
How can I define a field of numbers by hitting to the field of rationals two roots of the same polynomial ?
I tried:
sage: alpha=sqrt(-11/2 + sqrt(11^2-4(11))/2)
sage: alpha=sqrt(-11/2 - sqrt(11^2-4(11))/2)
sage: K=QQ[alpha,beta]K=QQ[alpha,beta]