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let dD = Sci . aitken_seki_1024 aA bB cC ; ; |
let d = Sci . complex_of_sci dD ; ; |
let aa = Sci . sci_of_complex [ [ || 1 . 00093397534851669 ; 1 . 88849435087711631e - 21 ] | ; [ |- 1 . 88849435087711631e - 21 ; 1 . 00093397534851669 ] ] || ; ; |
let bb = Sci . sci_of_complex [ [ || 1 . 0003103531 ; 6 . 25561639667e - 22 ] | ; [ |- 6 . 25561639667e - 22 ; 1 . 0003103531 ] ] || ; ; |
let cc = Sci . sci_of_complex [ [ || 1 . 00010334391 ; 2 . 08088496508e - 22 ] | ; [ |- 2 . 08088496508e - 22 ; 1 . 00010334391 ] ] || ; ; |
let dd = Sci . sci_of_complex [ [ || 1 . 0000344361 ; 6 . 93150212666e - 23 ] | ; [ |- 6 . 93150212666e - 23 ; 1 . 0000344361 ] ] || ; ; |
let ee = Sci . sci_of_complex [ [ || 1 . 00001147738 ; 2 . 30997019396e - 23 ] | ; [ |- 2 . 30997019396e - 23 ; 1 . 00001147738 ] ] || ; ; |
let ff = Sci . shanks2_1024 aa bb cc dd ee ; ; |
let f = Sci . complex_of_sci ff ; ; |
let s0 = [ | aA ; bB ; cC ] | ; ; |
let s1 = [ | aa ; bb ; cc ; dd ; ee ] | ; ; |
let ddd = Sci . wynn_1024 2 0 s0 ; ; |
let d_d = Sci . complex_of_sci ddd ; ; |
let d0 = Sci . wynn_rho_1024 2 0 s0 ; ; |
let d1 = Sci . complex_of_sci ddd ; ; |
let fff = Sci . wynn_1024 4 0 s1 ; ; |
let f_f = Sci . complex_of_sci fff ; ; |
let f0 = Sci . wynn_rho_1024 4 0 s1 ; ; |
let f1 = Sci . complex_of_sci f0 ; ; |
let f2 = Sci . aitken_seki_rec_1024 2 0 s1 ; ; |
let f3 = Sci . complex_of_sci f2 ; ; |
let ffff = Sci . mult_1024 Sci . sci_1024 fff ; ; |
let fF = Sci . brezinski_1024 2 0 s1 ; ; |
let rc2 = Sci . real_cubic_root_1024 Sci . sci_2 ; ; |
let vrc2 = Sci . mult_1024 ( Sci . mult_1024 rc2 rc2 ) rc2 ; ; |
let rc3 = Sci . real_cubic_root_1024 Sci . sci_3 ; ; |
let vrc3 = Sci . mult_1024 ( Sci . mult_1024 rc3 rc3 ) rc3 ; ; |
let rcm3000 = Sci . real_cubic_root_1024 ( Sci . sci_of_float ( - 3000 . ) ) ; ; |
let vrcm3000 = Sci . mult_1024 ( Sci . mult_1024 rcm3000 rcm3000 ) rcm3000 ; ; |
let c2 = Sci . cubic_root_1024 Sci . sci_2 ; ; |
let vc2 = Sci . mult_1024 ( Sci . mult_1024 c2 c2 ) c2 ; ; |
let c3 = Sci . cubic_root_1024 Sci . sci_3 ; ; |
let vc3 = Sci . mult_1024 ( Sci . mult_1024 c3 c3 ) c3 ; ; |
let m3000 = Sci . sci_of_float ( - 3000 . ) ; ; |
let cm3000 = Sci . cubic_root_1024 m3000 ; ; |
let vcm3000 = Sci . mult_1024 ( Sci . mult_1024 cm3000 cm3000 ) cm3000 ; ; |
let c3i = Sci . cubic_root_1024 Sci . sci_3i ; ; |
let vc3i = Sci . mult_1024 ( Sci . mult_1024 c3i c3i ) c3i ; ; |
let m3000i = Sci . mult m3000 Sci . sci_i ; ; |
let cm3000i = Sci . cubic_root_1024 m3000i ; ; |
let vcm3000i = Sci . mult_1024 ( Sci . mult_1024 cm3000i cm3000i ) cm3000i ; ; |
let vj = Sci . mult_1024 ( Sci . mult_1024 Sci . sci_1024_j Sci . sci_1024_j ) Sci . sci_1024_j ; ; |
let fr2 = Sci . nth_root_1024 5 Sci . sci_2 ; ; |
let vfr2 = Sci . int_pow 5 fr2 ; ; |
let k = Sci . sci_1024_primitive_root_of_unity 5 ; ; |
let vk = Sci . int_pow_1024 5 k ; ; |
let s0 = Sci . solve_degree_3_1024 Sci . sci_1 Sci . sci_0 Sci . sci_0 Sci . sci_minus_1 ; ; |
let s1 = Array . map ( Sci . int_pow_1024 3 ) s0 ; ; |
let s2 = Sci . solve_degree_3_1024 Sci . sci_1 Sci . sci_0 Sci . sci_0 m3000i ; ; |
let s3 = Array . map ( Sci . int_pow_1024 3 ) s2 ; ; |
let s4 = Sci . solve_degree_3_1024 Sci . sci_1 Sci . sci_1 Sci . sci_1 Sci . sci_1 ; ; |
let s5 = Array . map ( Sci . int_pow_1024 4 ) s4 ; ; |
let s6 = Sci . solve_degree_4_1024 Sci . sci_1 Sci . sci_0 Sci . sci_0 Sci . sci_0 Sci . sci_minus_1 ; ; |
let s7 = Array . map ( Sci . int_pow_1024 4 ) s6 ; ; |
let s8 = Sci . solve_degree_4_1024 Sci . sci_1 Sci . sci_1 Sci . sci_1 Sci . sci_1 Sci . sci_1 ; ; |
let s9 = Array . map ( Sci . int_pow_1024 5 ) s8 ; ; |
let p4 = Sci . quarter_pi_1024 ; ; |
let ta = Sci . direct_tan_1024 0 . 01 p4 ; ; |
let tb = Sci . tan_1024 p4 ; ; |
let ta0 = Sci . minus_1024 ta Sci . sci_1 ; ; |
let tb0 = Sci . minus_1024 tb Sci . sci_1 ; ; |
let c10 = Sci . cos_1024 Sci . quarter_pi_1024 ; ; |
let c11 = Sci . mult_1024 c10 c10 ; ; |
let e12 = Sci . plus_1024 Sci . sci_1 ( Sci . expm1_1024 Sci . sci_1 ) ; ; |
let e13 = Sci . minus_1024 e12 [ | Data . Classical . num_e_1024 ; Sci . num_0 ; Sci . num_0 ] | ; ; |
let ml2 = Sci . agm_log_1024 Sci . sci_05 ; ; |
let ml2a = Sci . plus ml2 Sci . log_2_1024 ; ; |
let z0 = Sci . mult_1024 c10 ( Sci . plus Sci . sci_1 Sci . sci_i ) ; ; |
let l0 = Sci . agm_log_1024 z0 ; ; |
let l00 = Sci . complex_of_sci l0 ; ; |
let t2 = Sci . exp_1024 Sci . sci_1 ; ; |
let t20 = Sci . minus_1024 t2 Sci . e_1024 ; ; |
let t3 = Sci . exp_1024 Sci . log_10_1024 ; ; |
let t30 = Sci . minus_1024 t3 Sci . sci_10 ; ; |
let t4 = Sci . exp_1024 Sci . log_2_1024 ; ; |
let t40 = Sci . minus_1024 t4 Sci . sci_2 ; ; |
let l20 = Sci . direct_log_1024 ( - 100 . ) Sci . sci_2 ; ; |
let l20a = Sci . log_1024 Sci . sci_2 ; ; |
let l20b = Sci . minus_1024 l20 Sci . log_2_1024 ; ; |
let l20c = Sci . minus_1024 l20a Sci . log_2_1024 ; ; |
let l10 = Sci . log_1024 Sci . sci_10 ; ; |
let t1 = Sci . exp_1024 l10 ; ; |
let l100 = Sci . direct_log_1024 ( - 100 . ) Sci . sci_10 ; ; |
let l100a = Sci . minus_1024 l100 Sci . log_10_1024 ; ; |
let l10a = Sci . minus_1024 l10 Sci . log_10_1024 ; ; |
let le = Sci . direct_log_1024 ( - 100 . ) Sci . e_1024 ; ; |
let lea = Sci . log_1024 Sci . e_1024 ; ; |
let leb = Sci . minus_1024 le Sci . sci_1 ; ; |
let lec = Sci . minus_1024 lea Sci . sci_1 ; ; |
let a00 = Sci . arccos_1024 Sci . sci_05 ; ; |
let c12 = Sci . cos_1024 a00 ; ; |
let a01 = Sci . argch_1024 Sci . sci_1 ; ; |
let a01a = Sci . ch_1024 ( Sci . argch_1024 Sci . sci_2 ) ; ; |
let a01a0 = Sci . minus_1024 a01a Sci . sci_2 ; ; |
let a02 = Sci . arccos_1024 Sci . sci_1 ; ; |
let a03 = Sci . arccos_1024 c10 ; ; |
let c13 = Sci . cos_1024 a03 ; ; |
let a04 = Sci . arcsin_1024 Sci . sci_05 ; ; |
let s10 = Sci . sin_1024 a04 ; ; |
let s10a = Sci . minus_1024 s10 Sci . sci_05 ; ; |
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