5aa24ae8-e5bf-4452-97e6-1d849885d77b 25 6 12 decimal

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

n 3 :

δ 0.1 :

n κ b ω H B b 1 n range el vectorize 11 line : κ 2^ω n^1 - (n 1 - 2 / k -^B 2 k * el * ω 2 k * 1 -^* (k 1 n 1 - 2 / sum - (2^1 - (n 1 - 2 / k -^B 2 k * 1 + el * ω 2 k *^* (k 0 n 1 - 2 / sum (2^+ / 21 line :

Limits must be integer [SS 6179] n κ b ω H (ω diff 2 ω ω 2^b 2 el - (* ω 3 ω * b 2 el - ω diff + (* b 2 el - (* ω b 3 el ω diff ω * 2 b 3 el * + (* b 1 el - ω diff + (b 3 el ω 2^* b 1 el - (* + (* κ 2^* ω 2^ω 2^b 2 el - (2^* b 3 el ω 2^* b 1 el - (2^+ (2^/ -

n κ b ω H.1 tmp n κ b ω H (ω diff : tmp numden 1 el 21 line :

Smath failed to calculate correct derivative here ... n κ b ω H.1 2 ω ω 2^b 2 el - (* ω 3 ω * b 2 el - ω diff + (* b 2 el - (* ω b 3 el ω diff ω * 2 b 3 el * + (* b 1 el - ω diff + (b 3 el ω 2^* b 1 el - (* + (* κ 2^* -

Limits must be integer [SS 6179] n κ b ω H.1 2 ω ω 2^b 2 el - (* ω 3 ω * b 2 el - ω diff + (* b 2 el - (* ω b 3 el ω diff ω * 2 b 3 el * + (* b 1 el - ω diff + (b 3 el ω 2^* b 1 el - (* + (* κ 2^* -

Trying maple() n κ b ω H.1 tmp n κ b ω H (ω diff : tmp numden 1 el simplify maple 21 line :

(1) The maple's result is correct, but useless for further symbolic expressions ... n κ b ω H.1 [1] 121 mat

size matrix on the length you fill

s 41 matrix : s 1 el 10 0.05 δ *^eval κ 2 b 1 el * κ - / - numden 1 el : s 2 el n κ b d H 2 κ b 1 el / - (2^- numden 1 el : s 3 el n κ b 1 H 12 / - numden 1 el : s 4 el n κ b r H κ b 1 el / 1 - (2^- numden 1 el : 51 line

s 10115794542599 κ - 2 b 1 el * + (* 10000000000000 κ * - κ 2^b 1 el (2^* κ - 2 b 1 el * + (2^d 2^d 2^b 2 el - (2^* b 1 el - b 3 el d 2^* + (2^+ (* - 1 b 2 el - (2^b 1 el - b 3 el + (2^+ 2 κ 2^* - (- κ 2^b 1 el (2^* κ b 1 el - (2^r 2^r 2^b 2 el - (2^* b 1 el - b 3 el r 2^* + (2^+ (* - 41 mat ≡

n=3

eq s 41 matrix : s 1 el 10 0.05 δ *^eval κ 2 b 1 el * κ - / - numden 1 el : s 2 el n κ b d H 2 κ b 1 el / - (2^- numden 1 el : s 3 el n κ b 1 H 12 / - numden 1 el : s 4 el n κ b r H κ b 1 el / 1 - (2^- numden 1 el : m 2 n * 1 - : j 1 n 1 - 2 / (range s m el n κ b Ω 2 j * 1 - el H 2 κ b 1 el / - (2^- numden 1 el : m m 1 + : 21 line for j 1 n 1 - 2 / (range s m el n κ b Ω 2 j * el H κ b 1 el / (2^- numden 1 el : m m 1 + : 21 line for j 1 n 1 - (range s m el n κ b Ω j el H.1 : m m 1 + : 21 line for s 101 line :

eq 10115794542599 κ - 2 b 1 el * + (* 10000000000000 κ * - κ 2^b 1 el 2^* κ - 2 b 1 el * + (2^d 2^d 2^b 2 el - (2^* b 1 el - b 3 el d 2^* + (2^+ (* - 1 b 2 el - (2^b 1 el - b 3 el + (2^+ 2 κ 2^* - (- κ 2^b 1 el 2^* κ b 1 el - (2^r 2^r 2^b 2 el - (2^* b 1 el - b 3 el r 2^* + (2^+ (* - κ 2^b 1 el 2^* κ - 2 b 1 el * + (2^Ω 1 el 2^Ω 1 el 2^b 2 el - (2^* b 1 el - b 3 el Ω 1 el 2^* + (2^+ (* - κ 2^Ω 2 el 2^Ω 2 el 2^b 2 el - (2^* b 3 el Ω 2 el 2^* b 1 el - (2^+ b 1 el 2^- (* - on line 21, syntax error, control character unexpected:|simplify(smath_el(numden on line 21, syntax error, control character unexpected:|simplify(smath_el(numden 81 mat

somewhere eq is oversized

Symbolic engine of Smath puts "empty" instead of correct formula from maple(), see (1) eq 10115794542599 κ - 2 b 1 el * + (* 10000000000000 κ * - κ 2^b 1 el 2^* κ - 2 b 1 el * + (2^d 2^d 2^b 2 el - (2^* b 1 el - b 3 el d 2^* + (2^+ (* - 1 b 2 el - (2^b 1 el - b 3 el + (2^+ 2 κ 2^* - (- κ 2^b 1 el 2^* κ b 1 el - (2^r 2^r 2^b 2 el - (2^* b 1 el - b 3 el r 2^* + (2^+ (* - κ 2^b 1 el 2^* κ - 2 b 1 el * + (2^Ω 1 el 2^Ω 1 el 2^b 2 el - (2^* b 1 el - b 3 el Ω 1 el 2^* + (2^+ (* - κ 2^Ω 2 el 2^Ω 2 el 2^b 2 el - (2^* b 3 el Ω 2 el 2^* b 1 el - (2^+ b 1 el 2^- (* - on line 21, syntax error, control character unexpected:|simplify(smath_el(numden on line 21, syntax error, control character unexpected:|simplify(smath_el(numden 81 mat