8db8920d-f925-428c-8b76-706aa815f7ea 8 4 5 decimal

&[DATE] &[TIME] - &[FILENAME]

x f 53484170883690000000000000000025000 nthroot (36063^* x 5000 nthroot (31063^* 3676470588235346169305938521200398922589869281 x * + (* 3605262905943620000000025000 nthroot (26063^* x 5000 nthroot (36063^* + (2^* 177895372800253676470588235346169305938521200398922589869281 x * + (* 3605262905943620000000025000 nthroot (26063^* x 5000 nthroot (36063^* + (* 3606348397393165147700000000000000000000000000000000000000000000000000156253676470588235346169305938521200398922589869281 x * + (* 3605262905943620000000025000 nthroot (26063^* x 5000 nthroot (36063^* + (2^* - (* 24051816857600000047638915691129900008446386097540925000 nthroot (26063^* x 5000 nthroot (31063^* + (* 3676470588235346169305938521200398922589869281 x * + (* 3605262905943620000000025000 nthroot (26063^* x 5000 nthroot (36063^* + (* x * - (* 613150411765566000000000000048397393165147700000000000000000000000000000000000000000000000000156253676470588235346169305938521200398922589869281 x * + (* 3605262905943620000000025000 nthroot (26063^* x 5000 nthroot (36063^* + (2^* - (* 212758714596950000188610742187525000 nthroot (31063^* x 5000 nthroot (31063^* + (* x * - (* 30767652694179515686274509803946169305938521200398922589869281 x * + (* 3845613766339880000000025000 nthroot (36063^* x 5000 nthroot (36063^* + (4^* 48397393165147700000000000000000000000000000000000000000000000000156253676470588235346169305938521200398922589869281 x * + (* 3605262905943620000000025000 nthroot (26063^* x 5000 nthroot (36063^* + (2^* - sqrt * 48397393165147900000000000000000000000000000000000000000000000000 sqrt * / :

The full expansion above looks in 64 bits. The function takes it in 32 bit Smath, but NOT the derivative. CONCLUSIVELY: it looks like a derivative insuffisance ... that explains why incremental works, because it takes 'f'

can't explain refusal  [see above] x D x f x diff :

above max is Smath error message 2 D #

2 f 3858.0593

h 0.001 :

Infinitesimal Derivative x h f deriv 0.5 x h - f x f - x h - (x - / x f x h - f - x x h - (- / + (* (:

x D x h f deriv :

x f x D 2 1 sys

Tis is the function from which you are extracting the derivative in NOK
The derivative operator survives because it does not span over the imaginary part of F(x) x F 7953 m * 25000 nthroot (36063^* x 5000 nthroot (36063^* 48397393165147700000000000000000000000000000000000000000000000000156253676470588235346169305938521200398922589869281 x * + (* 3605262905943620000000025000 nthroot (26063^* x 5000 nthroot (36063^* + (2^* - 48397393165147900000000000000000000000000000000000000000000000000 / sqrt * 2500003 m * 25 / 7 m * 2000 / - 50000000000 kg * m * s 2^* 65359477124183 s 2^* kg * / - x 103 -^* m * + 564843752 x * 103 -^* m * 103 -^m * / 5000 nthroot (36063^* kg * m * s 2^* 91911764705882300 s 2^* kg * / + (* / :

h 0.0001 :

x f x F :

Infinitesimal Derivative x h f deriv 0.5 x h - f x f - x h - (x - / x f x h - f - x x h - (- / + (* (:

x D x h f deriv :

x F Re x F x diff x D 2 1 sys 2 1 sys

x.root x F x diff x 34 solve : 3.2934

x.root x D x 34 solve : 3.2935