Are there better approximations of a function at some value of x besides a local linearization?
yeah there is like many approximation functions/ series
Are the Fourier series one of them?
yep :) also tylor series , geometric series mmm also there is newtons method / bisector method and other cool stuff
search for Numerical analysis ull gonna find very intresteing algorithms for approximation functions
Nice to know, I only know the Fourier series because of exploring stuff, I'm only inCalc BC I haven't gotten to the power series and the taylor series I always keep hearing about and seeing, but not understanding! -_-
ic , well check Numerical analysis , the algorithms there are soo easy u dnt even need to know calcules to solve :)
When I was in pre-calc, I wanted to understand where they got \[\Large e^{i \theta}={\cos(\theta)+isin(\theta)}\] from, but I always got a calculus proof with the taylor series and all that and I'm like woah, until I found a page that broke it down, w/o calculus
haha , yeah this is in complex analysis =")
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