My question is, for zeroes that can be represented in the form \dfrac{a + b\sqrt{c}}{d}, what is a good way to convert them from decimal form to that?
I already know how to do it with continued fractions, but sometimes it requires too many digits of precision. so I'm probably looking for a...
I already know it's possible to find what the quadratic irrational is with continued fractions. I made a thread about it on another forum.
http://bbs.zoklet.net/showthread.php?t=11555
Okay, this is something that's been bugging me for a while. A lot of the polynomials with higher powers can't be solved using algebraic methods and must be estimated. So my idea was to take these answers and find a way to convert them into an exact form, such as quadratic irrationals/surds...