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Jul 6th, 2003, 10:23 PM
#1
Thread Starter
Fanatic Member
algebraic number of degree 3
any algebraic number of degree 3, while expressed using integers, +-*/ and roots, requires a nth root, where n>3 or requires at least two roots (ie two square roots, two cube roots, one of each, etc)
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Jul 23rd, 2003, 05:28 PM
#2
Ex-Super Mod'rater
Are you asking a question or is this statement?? 
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Aug 7th, 2003, 05:56 PM
#3
Fanatic Member
any algebraic number of degree 3, while expressed using integers, +-*/ and roots, requires a nth root, where n>3 or requires at least two roots (ie two square roots, two cube roots, one of each, etc)
for what?
"Can't" and "shouldn't" are two totally separate things.
All questions should be answered. All answers should be true. That is why I post.
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