Functions§
- _acb_
poly_ ⚠acb_ invpow_ cpx - _acb_
poly_ ⚠acb_ pow_ cpx - _acb_
poly_ ⚠add - _acb_
poly_ ⚠agm1_ series - _acb_
poly_ ⚠atan_ series - _acb_
poly_ ⚠binomial_ pow_ acb_ series - _acb_
poly_ ⚠binomial_ transform - _acb_
poly_ ⚠binomial_ transform_ basecase - _acb_
poly_ ⚠binomial_ transform_ convolution - _acb_
poly_ ⚠borel_ transform - _acb_
poly_ ⚠compose - _acb_
poly_ ⚠compose_ series - _acb_
poly_ ⚠cos_ pi_ series - _acb_
poly_ ⚠cos_ series - _acb_
poly_ ⚠cosh_ series - _acb_
poly_ ⚠cot_ pi_ series - _acb_
poly_ ⚠derivative - _acb_
poly_ ⚠digamma_ series - _acb_
poly_ ⚠div - _acb_
poly_ ⚠div_ root - _acb_
poly_ ⚠div_ series - _acb_
poly_ ⚠divrem - _acb_
poly_ ⚠elliptic_ k_ series - _acb_
poly_ ⚠elliptic_ p_ series - _acb_
poly_ ⚠erf_ series - _acb_
poly_ ⚠evaluate - _acb_
poly_ ⚠evaluate2 - _acb_
poly_ ⚠evaluate2_ horner - _acb_
poly_ ⚠evaluate2_ rectangular - _acb_
poly_ ⚠evaluate_ horner - _acb_
poly_ ⚠evaluate_ rectangular - _acb_
poly_ ⚠evaluate_ vec_ fast - _acb_
poly_ ⚠evaluate_ vec_ fast_ precomp - _acb_
poly_ ⚠evaluate_ vec_ iter - _acb_
poly_ ⚠exp_ pi_ i_ series - _acb_
poly_ ⚠exp_ series - _acb_
poly_ ⚠exp_ series_ basecase - _acb_
poly_ ⚠find_ roots - _acb_
poly_ ⚠find_ roots_ double - _acb_
poly_ ⚠gamma_ series - _acb_
poly_ ⚠graeffe_ transform - _acb_
poly_ ⚠integral - _acb_
poly_ ⚠interpolate_ barycentric - _acb_
poly_ ⚠interpolate_ fast - _acb_
poly_ ⚠interpolate_ fast_ precomp - _acb_
poly_ ⚠interpolate_ newton - _acb_
poly_ ⚠interpolation_ weights - _acb_
poly_ ⚠inv_ borel_ transform - _acb_
poly_ ⚠inv_ series - _acb_
poly_ ⚠lambertw_ series - _acb_
poly_ ⚠lgamma_ series - _acb_
poly_ ⚠log1p_ series - _acb_
poly_ ⚠log_ series - _acb_
poly_ ⚠majorant - _acb_
poly_ ⚠mul - _acb_
poly_ ⚠mul_ monic - _acb_
poly_ ⚠mullow - _acb_
poly_ ⚠mullow_ classical - _acb_
poly_ ⚠mullow_ cpx - _acb_
poly_ ⚠mullow_ transpose - _acb_
poly_ ⚠mullow_ transpose_ gauss - _acb_
poly_ ⚠mulmid - _acb_
poly_ ⚠mulmid_ classical - _acb_
poly_ ⚠mulmid_ transpose - _acb_
poly_ ⚠normalise - _acb_
poly_ ⚠nth_ derivative - _acb_
poly_ ⚠overlaps - _acb_
poly_ ⚠polylog_ cpx - _acb_
poly_ ⚠polylog_ cpx_ small - _acb_
poly_ ⚠polylog_ cpx_ zeta - _acb_
poly_ ⚠polylog_ series - _acb_
poly_ ⚠pow_ acb_ series - _acb_
poly_ ⚠pow_ series - _acb_
poly_ ⚠pow_ ui - _acb_
poly_ ⚠pow_ ui_ trunc_ binexp - _acb_
poly_ ⚠powsum_ one_ series_ sieved - _acb_
poly_ ⚠powsum_ series_ naive - _acb_
poly_ ⚠powsum_ series_ naive_ threaded - _acb_
poly_ ⚠product_ roots - _acb_
poly_ ⚠rem - _acb_
poly_ ⚠reverse - _acb_
poly_ ⚠revert_ series - _acb_
poly_ ⚠rgamma_ series - _acb_
poly_ ⚠rising_ ui_ series - _acb_
poly_ ⚠root_ bound_ fujiwara - _acb_
poly_ ⚠root_ inclusion - _acb_
poly_ ⚠rsqrt_ series - _acb_
poly_ ⚠set_ length - _acb_
poly_ ⚠shift_ left - _acb_
poly_ ⚠shift_ right - _acb_
poly_ ⚠sin_ cos_ pi_ series - _acb_
poly_ ⚠sin_ cos_ series - _acb_
poly_ ⚠sin_ pi_ series - _acb_
poly_ ⚠sin_ series - _acb_
poly_ ⚠sinc_ pi_ series - _acb_
poly_ ⚠sinc_ series - _acb_
poly_ ⚠sinh_ cosh_ series - _acb_
poly_ ⚠sinh_ cosh_ series_ basecase - _acb_
poly_ ⚠sinh_ cosh_ series_ exponential - _acb_
poly_ ⚠sinh_ series - _acb_
poly_ ⚠sqrt_ series - _acb_
poly_ ⚠sub - _acb_
poly_ ⚠tan_ series - _acb_
poly_ ⚠taylor_ shift - _acb_
poly_ ⚠tree_ alloc - _acb_
poly_ ⚠tree_ build - _acb_
poly_ ⚠tree_ free - _acb_
poly_ ⚠validate_ real_ roots - _acb_
poly_ ⚠validate_ roots - _acb_
poly_ ⚠zeta_ cpx_ series - _acb_
poly_ ⚠zeta_ em_ bound - _acb_
poly_ ⚠zeta_ em_ bound1 - _acb_
poly_ ⚠zeta_ em_ choose_ param - _acb_
poly_ ⚠zeta_ em_ sum - _acb_
poly_ ⚠zeta_ em_ tail_ bsplit - _acb_
poly_ ⚠zeta_ em_ tail_ naive - _acb_
poly_ ⚠zeta_ series - acb_
poly_ ⚠add - acb_
poly_ ⚠add_ series - acb_
poly_ ⚠add_ si - acb_
poly_ ⚠agm1_ series - acb_
poly_ ⚠allocated_ bytes - acb_
poly_ ⚠atan_ series - acb_
poly_ ⚠binomial_ transform - acb_
poly_ ⚠binomial_ transform_ basecase - acb_
poly_ ⚠binomial_ transform_ convolution - acb_
poly_ ⚠borel_ transform - acb_
poly_ ⚠clear - acb_
poly_ ⚠compose - acb_
poly_ ⚠compose_ series - acb_
poly_ ⚠contains - acb_
poly_ ⚠contains_ fmpq_ poly - acb_
poly_ ⚠contains_ fmpz_ poly - acb_
poly_ ⚠cos_ pi_ series - acb_
poly_ ⚠cos_ series - acb_
poly_ ⚠cosh_ series - acb_
poly_ ⚠cot_ pi_ series - acb_
poly_ ⚠degree - acb_
poly_ ⚠derivative - acb_
poly_ ⚠digamma_ series - acb_
poly_ ⚠div_ series - acb_
poly_ ⚠divrem - acb_
poly_ ⚠elliptic_ k_ series - acb_
poly_ ⚠elliptic_ p_ series - acb_
poly_ ⚠equal - acb_
poly_ ⚠erf_ series - acb_
poly_ ⚠evaluate - acb_
poly_ ⚠evaluate2 - acb_
poly_ ⚠evaluate2_ horner - acb_
poly_ ⚠evaluate2_ rectangular - acb_
poly_ ⚠evaluate_ horner - acb_
poly_ ⚠evaluate_ rectangular - acb_
poly_ ⚠evaluate_ vec_ fast - acb_
poly_ ⚠evaluate_ vec_ iter - acb_
poly_ ⚠exp_ pi_ i_ series - acb_
poly_ ⚠exp_ series - acb_
poly_ ⚠exp_ series_ basecase - acb_
poly_ ⚠find_ roots - acb_
poly_ ⚠fit_ length - acb_
poly_ ⚠fprintd - acb_
poly_ ⚠gamma_ series - acb_
poly_ ⚠get_ coeff_ acb - acb_
poly_ ⚠get_ unique_ fmpz_ poly - acb_
poly_ ⚠graeffe_ transform - acb_
poly_ ⚠init - acb_
poly_ ⚠init2 - acb_
poly_ ⚠integral - acb_
poly_ ⚠interpolate_ barycentric - acb_
poly_ ⚠interpolate_ fast - acb_
poly_ ⚠interpolate_ newton - acb_
poly_ ⚠inv_ borel_ transform - acb_
poly_ ⚠inv_ series - acb_
poly_ ⚠is_ one - acb_
poly_ ⚠is_ real - acb_
poly_ ⚠is_ x - acb_
poly_ ⚠is_ zero - acb_
poly_ ⚠lambertw_ series - acb_
poly_ ⚠length - acb_
poly_ ⚠lgamma_ series - acb_
poly_ ⚠log1p_ series - acb_
poly_ ⚠log_ series - acb_
poly_ ⚠majorant - acb_
poly_ ⚠mul - acb_
poly_ ⚠mullow - acb_
poly_ ⚠mullow_ classical - acb_
poly_ ⚠mullow_ transpose - acb_
poly_ ⚠mullow_ transpose_ gauss - acb_
poly_ ⚠mulmid - acb_
poly_ ⚠mulmid_ classical - acb_
poly_ ⚠mulmid_ transpose - acb_
poly_ ⚠neg - acb_
poly_ ⚠nth_ derivative - acb_
poly_ ⚠one - acb_
poly_ ⚠overlaps - acb_
poly_ ⚠polylog_ series - acb_
poly_ ⚠pow_ acb_ series - acb_
poly_ ⚠pow_ series - acb_
poly_ ⚠pow_ ui - acb_
poly_ ⚠pow_ ui_ trunc_ binexp - acb_
poly_ ⚠printd - acb_
poly_ ⚠product_ roots - acb_
poly_ ⚠randtest - acb_
poly_ ⚠revert_ series - acb_
poly_ ⚠rgamma_ series - acb_
poly_ ⚠rising_ ui_ series - acb_
poly_ ⚠root_ bound_ fujiwara - acb_
poly_ ⚠rsqrt_ series - acb_
poly_ ⚠scalar_ div - acb_
poly_ ⚠scalar_ mul - acb_
poly_ ⚠scalar_ mul_ 2exp_ si - acb_
poly_ ⚠set - acb_
poly_ ⚠set2_ arb_ poly - acb_
poly_ ⚠set2_ fmpq_ poly - acb_
poly_ ⚠set2_ fmpz_ poly - acb_
poly_ ⚠set_ acb - acb_
poly_ ⚠set_ arb_ poly - acb_
poly_ ⚠set_ coeff_ acb - acb_
poly_ ⚠set_ coeff_ si - acb_
poly_ ⚠set_ fmpq_ poly - acb_
poly_ ⚠set_ fmpz_ poly - acb_
poly_ ⚠set_ round - acb_
poly_ ⚠set_ si - acb_
poly_ ⚠set_ trunc - acb_
poly_ ⚠set_ trunc_ round - acb_
poly_ ⚠shift_ left - acb_
poly_ ⚠shift_ right - acb_
poly_ ⚠sin_ cos_ pi_ series - acb_
poly_ ⚠sin_ cos_ series - acb_
poly_ ⚠sin_ pi_ series - acb_
poly_ ⚠sin_ series - acb_
poly_ ⚠sinc_ pi_ series - acb_
poly_ ⚠sinc_ series - acb_
poly_ ⚠sinh_ cosh_ series - acb_
poly_ ⚠sinh_ cosh_ series_ basecase - acb_
poly_ ⚠sinh_ cosh_ series_ exponential - acb_
poly_ ⚠sinh_ series - acb_
poly_ ⚠sqrt_ series - acb_
poly_ ⚠sub - acb_
poly_ ⚠sub_ series - acb_
poly_ ⚠swap - acb_
poly_ ⚠tan_ series - acb_
poly_ ⚠taylor_ shift - acb_
poly_ ⚠truncate - acb_
poly_ ⚠validate_ real_ roots - acb_
poly_ ⚠valuation - acb_
poly_ ⚠zero - acb_
poly_ ⚠zeta_ series - cd_
poly_ ⚠find_ roots - cd_
poly_ ⚠horner - cd_
poly_ ⚠refine_ roots - cd_
poly_ ⚠refine_ roots_ with_ pivot - cd_
poly_ ⚠roots_ initial_ values - cd_
poly_ ⚠wdk_ update - cd_
poly_ ⚠weierstrass - cd_
poly_ ⚠weierstrass_ distinct_ orders