 | 1 | initial version |
K. = GF(q)
KT. = K.extension(2)
KTT. = K.extension(6)
In this case KTT is a degree 12 extension. My question is:
Can I obtain KTT by KTT. = K.extension(x^6 - a), where x^6 -a is some irreducible polynomial over KT ???
Documentation gives nothing about this towering of fields.
K. = GF(q)
GF(q)
KT. = K.extension(2)
K.extension(2) KTT. = K.extension(6)
In this case KTT KTT is a degree 12 extension. My question is:
Can I obtain KTT KTT by KTT. KTT.<u> = K.extension(x^6 - a), a), where x^6 -a -a is some irreducible polynomial over KT KT ???
Documentation gives nothing about this towering of fields.
K. ...
K.<u> = GF(q)
KT. KT.<u> = K.extension(2)
KTT. KTT.<u> = K.extension(6)K.extension(6)
In this case KTT is a degree 12 extension. My question is:
Can I obtain KTT by KTT.<u> = K.extension(x^6 - a), where x^6 -a is some irreducible polynomial over KT ???
Documentation gives nothing about this towering of fields.
...(Edited, since <u> compiles in HTML as an underlyning tag, dan.)
K.<u> = GF(q)
KT.<u> = K.extension(2)
KTT.<u> = K.extension(6)
In this case KTT is a degree 12 extension. My question is:
Can I obtain KTT by KTT.<u> = K.extension(x^6 - a), where x^6 -a is some irreducible polynomial over KT ???
Documentation gives nothing about this towering of fields.
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