<p>Test functions</p>

e01d0b68-1aab-4895-88af-2a5960fcbcc3 245 4 5 decimal

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

Funktionstest für das Maxima-Plugin

Test Suite for the Maxima Plugin

Maxima

t.0 0 time :

Alle Anzeigen am rechten Rand sollten grün sein

All formatted labels on the right margin should be green (pass).

restart MaximaControl Restart complete.

<p>Test functions</p>

Test(SMath,SMath) Tests for equality of the string representations obtained by num2str() of both expressions expr ref Test expr num2str ref num2str ≡ eval pass white green 13 mat fail white red 13 mat if 11 line :

STest(SMath, String) Tests for equality of num2str(SMath) to String expr ref STest res expr num2str : res ref ≡ pass white green 13 mat fail white red 13 mat if 21 line :

STest(Maxima, Maxima) Tests for equality of both expressions using Maxima expr ref MTest true 1 : false 0 : expr expr Maxima : t expr ref equal is Maxima : t pass white green 13 mat fail white red 13 mat if 51 line :

SameError(msg) Tests if the last error is equal to the given msg msg SameError lastError msg ≡ pass white green 13 mat fail white red 13 mat if 11 line :

Localized error messages for regression test:

n - nicht definiert. n - not defined. n_notDefined 1 :

Maxima version

T $args(build_info())$ Maxima 5.34.1 2014-11-11 09:57:09 i686-pc-mingw32 GNU Common Lisp (GCL) GCL 2.6.11 51 sys Test :

$args(build_info())$ Maxima 5.34.1 2014-11-11 09:57:09 i686-pc-mingw32 GNU Common Lisp (GCL) GCL 2.6.11 51 sys

Voreinstellung und Umschaltung der internen Funktionen

Preset and switch for internal functions

Maxima kann die Funktionen int(), diff(), lim(), det() und sum() übernehmen.

Maxima can directly handle the functions int(), diff(), lim(), det() and sum()

Voreinstellung ist: keine Funktion übernehmen.

Current default is to let SMath handle all functions.

T x sech x diff x sech x tanh * - Test :

T x sin x int int(sin(x),x) STest :

T x 2^x / x ∞ lim lim(x,x,∞) STest :

j j 1 n sum #

T n_notDefined description SameError :

lastError n - not defined.

T a 12 b 322 mat * det det(a*mat(1,2,b,3,2,2)) STest :

a 12 b 322 mat * det num2str det(a*mat(1,2,b,3,2,2))

Voreinstellung und Umschaltung der internen Funktionen

Alternatives for internal functions

Maxima kann die Funktionen int(), diff(), lim(), det() und sum() übernehmen.

Maxima provides alternatives to the functions int(), diff(), lim(), det() and sum()

T x sech Diff x sech x tanh * - Test :

T x sech x Diff x sech x tanh * - Test :

T x sech x 2 Diff x tanh x sech - (x tanh x sech + (* x sech * Test :

T x sin x Int x cos - Test :

T 10 N m / * x 02 m * Int 20 N * Test :

T x 2^x / x ∞ Lim ∞ STest :

T a 12 b 322 mat * Det a 2^32 b * - (* Test :

T j j 1 n Sum n 1 n + (* 2 / Test :

j j 1 n Sum n 1 n + (* 2 /

Voreinstellung und Umschaltung der internen Funktionen

Wrapping of the internal functions (in order to use their operator representation)

x sech diff Maxima x sech x tanh * -

# MaximaLog Request: diff(sech(x),x,1);
Answer: 
(%o39) -sech(x)*tanh(x)
(%i40) 
Received bytes: 32
SMath get:

Maxima

x sech x diff Maxima x sech x tanh * -

# MaximaLog Request: -sech(x)*tanh(x);
Answer: 
(%o41) -sech(x)*tanh(x)
(%i42) 
Received bytes: 32
SMath get:

SMath

x sin x int Maxima x cos -

# MaximaLog Request: integrate(sin(x),x);
Answer: 
(%o43) -cos(x)
(%i44) 
Received bytes: 23
SMath get:

Maxima

10 N m / * x 02 m * int Maxima 20 kg * s 2^/

# MaximaLog Request: 20*%unitkg/(%units^2);
Answer: 
(%o45) 20*%unitkg/%units^2
(%i46) 
Received bytes: 35
SMath get:

SMath, wrong

q x 0 b int Maxima b q *

q x 0 b int Maxima b q *

# MaximaLog Request: integrate(q,x,0,b);
Answer: 
(%o49) b*q
(%i50) 
Received bytes: 19
SMath get:

Maxima

x 2^x / x ∞ lim Maxima ∞

# MaximaLog Request: limit((x^2)/x,x,inf);
Answer: 
(%o51) inf
(%i52) 
Received bytes: 19
SMath get:

Maxima

a 12 b 322 mat * det Maxima a 2^32 b * - (*

# MaximaLog Request: determinant(a*matrix([1,2],[b,3]));
Answer: 
(%o53) 3*a^2-2*a^2*b
(%i54) 
Received bytes: 29
SMath get:

Maxima

# MaximaLog Request: determinant(a*matrix([1,2],[b,3]));
Answer: 
(%o53) 3*a^2-2*a^2*b
(%i54) 
Received bytes: 29
SMath get:

j j 1 n sum Maxima n 1 n + (* 2 /

lastError n - not defined.

T j j 1 n sum Maxima n 1 n + (* 2 / Test :

i can't be used as variable in Maxima expressions

T i i 1 n sum Maxima n 1 n + (* 2 / Test :

# MaximaLog Request: sum(%i,%i,1,n);
Answer: 
(%o59) %i*n
(%i60) 
Received bytes: 20
SMath get:

Test of MaximaTakeover() option "sum()"

sum MaximaTakeover sum() handled by Maxima

x sin x int num2str -cos(x)

x 2^x / x ∞ lim num2str ∞

a 12 b 322 mat * det num2str a^2*(3-2*b)

T x sech x diff x sech x tanh * - Test :

T x sin x int int(sin(x),x) STest :

x sin x int num2str int(sin(x),x)

T x 2^x / x ∞ lim lim(x,x,∞) STest :

x 2^x / x ∞ lim num2str lim(x,x,∞)

j j 1 n sum num2str {n*(1+n)}/2

T j j 1 n sum {n*(1+n)}/2 STest :

T a 12 b 322 mat * det det(a*mat(1,2,b,3,2,2)) STest :

a 12 b 322 mat * det num2str det(a*mat(1,2,b,3,2,2))

Test of MaximaTakeover() option "det()"

det() MaximaTakeover det() handled by Maxima

T x sech x diff x sech x tanh * - Test :

T x sin x int int(sin(x),x) STest :

x sin x int num2str int(sin(x),x)

x 2^x / x ∞ lim num2str lim(x,x,∞)

T x 2^x / x ∞ lim lim(x,x,∞) STest :

T x 2^x / x ∞ lim lim(x,x,∞) STest :

j j 1 n sum #

T n_notDefined description SameError :

lastError n - not defined.

T a 12 b 322 mat * det a^2*(3-2*b) STest :

a 12 b 322 mat * det num2str a^2*(3-2*b)

Test of MaximaTakeover() option "none"

none MaximaTakeover All functions handled by SMath

T x sech x diff x sech x tanh * - Test :

j j 1 n sum num2str {n*(1+n)}/2

T x sin x int int(sin(x),x) STest :

T x 2^x / x ∞ lim lim(x,x,∞) STest :

j j 1 n sum #

T n_notDefined description SameError :

lastError n - not defined.

T a 12 b 322 mat * det det(a*mat(1,2,b,3,2,2)) STest :

a 12 b 322 mat * det num2str det(a*mat(1,2,b,3,2,2))

Test of MaximaTakeover() option "all"

all MaximaTakeover diff(), int(), lim(), sum(), det() handled by Maxima

T x sech x diff x sech x tanh * - Test :

T x sin x int -cos(x) STest :

x sin x int num2str -cos(x)

x 2^x / x ∞ lim num2str ∞

T x 2^x / x ∞ lim ∞ STest :

j j 1 n sum num2str {n*(1+n)}/2

T j j 1 n sum {n*(1+n)}/2 STest :

T a 12 b 322 mat * det a^2*(3-2*b) STest :

a 12 b 322 mat * det num2str a^2*(3-2*b)

Unit handling

T 10 N m / * x 02 m * int 20 N * Test :

T 2 m * 3 km * + Maxima 3002 m * Test :

T a 3 m * + 500 cm * ≡ a Solve a 2 m * ≡ (Test :

x.0 10 mm * :

y.0 50 mm * :

ε.0 0.05 :

x y y.0 x x.0 / (2^* :

x ε ε.0 x x.0 / (* :

T x ε 1 x y x diff (2^+ sqrt * x 0 x.0 int m 1 - 10132 /^+ (* 600000 / Test :

x ε 1 x y x diff (2^+ sqrt * x 0 x.0 int m 1 - 10132 /^+ (* 600000 /

Translation tests

T ΑΓΔΘΛΞ.ΠΣΦΨΩ Maxima ΑΓΔΘΛΞ.ΠΣΦΨΩ Test :

T αβγδεζηθικ.λμνξοπρστυφχψω Maxima αβγδεζηθικ.λμνξοπρστυφχψω Test :

T a b\\c abc 21 sys Maxima a b\\c abc 21 sys Test :

T äöüß° Maxima äöüß° Test :

T a+b Maxima a+b Test :

T a\b \ / strrep Maxima a/b Test :

T a\\b Maxima a\\b Test :

T $"a\\b"$ Maxima a\\b Test :

T a $b_c$ + d + Maxima d b_c + a + Test :

T $[x,y]$ Maxima x y 21 sys Test :

$[x,y]$ Maxima x y 21 sys

T $[[x=1,y=2],[x=2,y=3]]$ Maxima x 1 ≡ y 2 ≡ 21 sys x 2 ≡ y 3 ≡ 21 sys 21 sys Test :

T $2.1e100$ Maxima 2.1 10100 +^* Test :

T $2.1b100$ Maxima 2.1 10100^* Test :

T 2 π * Maxima 2 π * Test :

T i sin Maxima i 1 sinh * Test :

T e i^e i^* Maxima e i^e i^* Test :

T 2.3 π * Maxima 2.3 π * Test :

T a b dummy Maxima a b dummy Test :

T 12 x.y a 22 mat Maxima 12 x.y a 22 mat Test :

T 12 x.y a 22 mat Maxima 12 x.y a 22 mat Test :

T v k el Maxima v k el Test :

Vektorindizes

Vector indices

T M j k el Maxima M j k el Test :

Matrixindizes

Matrix indizes

T a b ≤ Maxima a b ≤ Test :

Logische Operatoren

Boolean and relational operators

T a b ≥ Maxima a b ≥ Test :

T a b ≠ (Maxima a b ≠ (Test :

T a b & Maxima a b & Test :

T a b | Maxima a b | Test :

T x 1 ≡ y 2 ≡ 21 sys x 2 ≡ y 3 ≡ 21 sys 12 mat Maxima x 1 ≡ y 2 ≡ 21 sys x 2 ≡ y 3 ≡ 21 sys 12 mat Test :

matrices of lists

T a b 21 sys c d 21 sys f 11 sys Maxima a b 21 sys c d 21 sys f 11 sys Test :

Lists and functions with multiple arguments

T x y f a 21 sys 2 x.y a 22 mat Maxima x y f a 21 sys 2 x.y a 22 mat Test :

Matrices, lists and functions with multiple arguments

c a b * :

T c 2^Maxima a^2*b^2 STest :

c 2^num2str a^2*b^2

T x y log string Maxima log(x)/log(y) Test :

T a b 21 sys string Maxima [a,b] Test :

Funktion ODE.2 und Abfangen von Vorzeichenfragen

Function ODE.2 and handling of Maxima asking questions about signs

T t w t 2 diff ω 2^t w * + 0 ≡ (t w t ODE.2 ω is assumed to be positive. t w k1 e i ω * t * (^* k2 e i ω * t * (-^* + ≡ 21 sys Test :

t w t 2 diff ω 2^t w * + 0 ≡ (t w t ODE.2 ω is assumed to be positive. t w k1 e 2 i * ω * t *^* k2 + e i ω * t *^/ ≡ 21 sys

T ω 0 > assume Maxima ω 0 > (11 sys Test :

T t w t 2 diff ω 2^t w * + 0 ≡ (t w t ODE.2 Assign k1 ω t * sin * k2 ω t * cos * + Test :

Funktionen Solve(), Algsys(), LinSolve() und Assign()

Functions Solve(), Algsys(), LinSolve() and Assign()

T x 2^3 x * (y * + y 2^+ 0 ≡ 3 x * y + 1 ≡ 21 mat x y 21 mat Solve Assign 1 el 3 - 5 sqrt + 2 / - 7 - 35 sqrt * + 2 / 21 sys Test :

x 2^3 x * (y * + y 2^+ 0 ≡ 3 x * y + 1 ≡ 21 mat x y 21 mat Solve Assign 1 el 3 - 5 sqrt + 2 / - 7 - 35 sqrt * + 2 / 21 sys

x y Clear 1

T a 1 el a 2 el + 0 ≡ a 1 el a 2 el - 1 ≡ 21 sys a 1 el a 2 el 21 sys Solve a 1 el 12 / ≡ a 2 el 12 / - ≡ 21 sys Test :

a 1 el a 2 el + 0 ≡ a 1 el a 2 el - 1 ≡ 21 sys a 1 el a 2 el 21 sys Solve a[1 12 / ≡ a[2 12 mat 1 2]] / - ≡

# MaximaLog Request: solve([el(a,1)+el(a,2)=0,el(a,1)-el(a,2)=1],[el(a,1),el(a,2)]);
Answer: 
(%o167) [[a[1] = 1/2,a[2] = -1/2]]
(%i168) 
Received bytes: 44
SMath get:

http://smath.info/bts/Issues/IssueDetail.aspx?id=216

eq.1 x 2^3 x * (y * + y 2^+ 0 ≡ (:

eq.2 3 x * y + 1 ≡ (:

T eq.1 eq.2 21 mat x y 21 mat Algsys x 3 - 5 sqrt + 2 / - (≡ (y 7 - 35 sqrt * + 2 / ≡ (21 sys x 35 sqrt + 2 / ≡ (y 735 sqrt * + 2 / - (≡ (21 sys 12 mat Test :

eq.1 eq.2 21 mat x y 21 mat Algsys x 3 - 5 sqrt + 2 / - (≡ (y 7 - 35 sqrt * + 2 / ≡ (21 sys x 35 sqrt + 2 / ≡ (y 735 sqrt * + 2 / - (≡ (21 sys 12 mat

eq 2 el 2 a * (x * y - 2 a 2^* ≡ (:

eq 1 el x z + y ≡ (:

eq 3 el y 2 z * (- 2 ≡ (:

T eq Unknowns a x y z 41 mat Test :

eq Unknowns a x y z 41 mat

T eq x y z 31 sys LinSolve x 1 a + (≡ (y 2 a * ≡ (z 1 - a + (≡ (31 sys Test :

eq x y z 31 sys LinSolve x 1 a + (≡ (y 2 a * ≡ (z 1 - a + (≡ (31 sys

Kreuzprodukt mit skalierten Vektoren

Cross product with scaled vectors

a a.1 a.2 a.3 31 mat :

b b.1 b.2 b.3 31 mat :

c c.1 c.2 c.3 31 mat :

T λ a * (b † Maxima λ a.2 b.3 * a.3 b.2 * - (* λ a.3 b.1 * a.1 b.3 * - (* λ a.1 b.2 * a.2 b.1 * - (* 31 mat Test :

λ a * (b † Maxima λ a.2 b.3 * a.3 b.2 * - (* λ a.3 b.1 * a.1 b.3 * - (* λ a.1 b.2 * a.2 b.1 * - (* 31 mat

λ a * (b † #

T a b c † (* a.1 b.2 c.3 * b.3 c.2 * - (* a.2 b.3 c.1 * b.1 c.3 * - (* + a.3 b.1 c.2 * b.2 c.1 * - (* + Test :

a b c † (* a.1 b.2 c.3 * b.3 c.2 * - (* a.2 b.3 c.1 * b.1 c.3 * - (* + a.3 b.1 c.2 * b.2 c.1 * - (* +

a λ b * (c † (* #

T a λ b * (c † (* Maxima λ b.2 c.3 * b.3 c.2 * - (a.1 * b.3 c.1 * b.1 c.3 * - (a.2 * + b.1 c.2 * b.2 c.1 * - (a.3 * + (* Test :

a b c Clear 1

Warnungen und Zusatzinformationen abfangen

Handling of warnings and messages

T x cos 12 sqrt / ≡ x Solve 2 el x π 4 / ≡ (Test :

x cos 12 sqrt / ≡ x Solve solve: using arc-trig functions to get a solution.
Some solutions will be lost. x π 4 / ≡ 21 sys

T x 1 - abs x / x 1 - 1 int Principal Value 2 - 21 sys (Test :

T 2 s a - (* (s a + (* s 3^b s 2^* a 1 a b * (- (* + (* / s t ilt Maxima a*b*(a*b-1) is assumed to be positive. 2 a b * a b * 1 - (* sqrt t b / * cosh a 3^b 2^* 2 a 2^* b * - a + (/ * - a t 2^a b * 1 - (/ * + 2 a 3^b 2^* 2 a 2^* b * - a + (/ + 21 sys Test :

Rückübersetzung von at()

Back-translation of at()

T t delta t 2 diff t s laplace Maxima t delta t diff t 0 ≡ at - s 2^+ 0 delta s * - Test :

Plotting with plot2d

p gnuplot_preamble set key bottom right; set grid 21 sys set_plot_option Maxima gnuplot_term png small size 250, 200 21 sys set_plot_option Maxima x asin x acos x asinh x atanh 41 sys x π - π 31 sys plot2d Maxima maxima_tempdir Maxima / maxplot.png concat 41 line :

# DocumentDirectory CurrentDirectory C:\FHB\Software\SMath\Activebook\activebook\

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 p 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 maxplotref.png

Draw2D() with special characters and automatic temporary filename

p title Grüne Kurve auf Weiß bei 20°C ≡ color green ≡ x sin x π - π explicit grid true ≡ 41 sys 30015021 sys Draw2D :

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 p

p title Grüne Kurve auf Weiß bei 20°C ≡ color green ≡ x sin x π - π explicit grid true ≡ 41 sys grün.png 30015021 sys Draw2D :

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 p

Result format of Eigenvalues and -vectors

T 1005050022 mat eigenvectors Maxima 5025232 / (^* - 25232 / (^* 50 + 1122 mat 12 sqrt - 1 - 12 mat 12 sqrt 1 - 12 mat 21 mat 12 mat Test :

1005050022 mat eigenvectors Maxima 20.7107 - 120.7107 1122 mat 1 2.4142 - 12 mat 1 0.4142 12 mat 21 mat 12 mat

T 1 m * 00030001 m * 33 mat eigenvectors Maxima 1 m * 32122 mat 10000123 mat 01013 mat 21 mat 12 mat Test :

Translation of derivatives improved

diff(3) is used only if exponent is greater than 1

T x y f y diff x diff diff(diff(f(x,y),y),x) STest :

x y f y diff x diff num2str diff(diff(f(x,y),y),x)

T x y f x 2 diff diff(f(x,y),x,2) STest :

x y f x 2 diff num2str diff(diff(f(x,y),x),x)

T x f x 2 Diff diff(f(x,y),x,2) STest :

T x y z f z diff y diff x diff diff(diff(diff(f(x,y,z),z),y),x) STest :

x y z f z diff y diff x diff num2str diff(diff(diff(f(x,y,z),z),y),x)

T r φ f r φ g 21 sys r φ 21 sys jacobian Maxima r φ f r diff r φ f φ diff r φ g r diff r φ g φ diff 22 mat Test :

Test of diff(1)

T x f x g * (diff x f x g x diff * x g x f x diff * + Test :

T x sin x ln * (diff x sin x / x cos x ln * + Test :

T x g f (diff x g f x diff Test :

T x 2^sin (diff 2 x * x 2^cos * Test :

Funktionsaufrufe

Function calls

a f a 2^:

T b mm * f Maxima m 2^b 2^1000000 / * Test :

T b mm * (f Maxima m 2^b 2^1000000 / * Test :

T a_b_c_d Maxima a_b_c_d Test :

T a_b_c_d string Maxima a_b_c_d Test :

T a.b.c.d Maxima a.b.c.d Test :

T a.b.c.d string Maxima a_%_b_%_c_%_d Test :

T a.b.c Maxima a.b.c Test :

T a.b.c string Maxima a_%_b_%_c Test :

T 1.2 2.3 21 sys Maxima 1.2 2.3 21 sys Test :

Loading of abs_integrate

x f x 3^6 x 2^* (- 8 x * + :

T x f abs x 03 int 234 / Test :

Definition in SMath and Maxima

T A 3 MaximaDefine 3 Test :

T http://smath.info/bts/Issues/IssueDetail.aspx?id=183

symbolic 111 sys 111 sys

numeric 111 sys 1

T A A Test :

Variable A wird in SMath nicht definiert.

fixed in MaximaPlugin SVN 957

T $A$ Maxima 3 Test :

Transfer of an existing SMath-Definition to Maxima

C 2321 sys :

D 4 :

E 12 :

Definition in SMath

T C D MaximaDefine 2321 sys 421 sys Test :

T E MaximaDefine 12 Test :

E MaximaDefine 12

T E 12 Test :

D C Clear 1

Clear the definition in SMath

T D C * D*C STest :

T D C * Maxima 81221 sys Test :

Still available in Maxima

T D C kill Maxima done Test :

Clear the definitions in Maxima

T D C * Maxima C D * Test :

T fpprec 40 MaximaDefine 40 Test :

T http://smath.info/bts/Issues/IssueDetail.aspx?id=183

fixed in MaximaPlugin SVN 957

T π bfloat Maxima 3.141592653589793238462643383279502884197 100^* Test :

T fpprec 16 MaximaDefine 16 Test :

T http://smath.info/bts/Issues/IssueDetail.aspx?id=183

fixed in MaximaPlugin SVN 957

T π bfloat Maxima 3.141592653589793 100^* Test :

T a,b, split Maxima a b 21 sys Test :

T http://smath.info/bts/Issues/IssueDetail.aspx?id=166

fixed in MaximaPlugin SVN 922

T $at(diff(delta(y),y),y=0)$ Maxima y delta y diff y 0 ≡ at Test :

T http://smath.info/bts/Issues/IssueDetail.aspx?id=152

fixed in MaximaPlugin SVN 922

T y delta y diff y 0 ≡ at Maxima y delta y diff y 0 ≡ at Test :

T http://smath.info/bts/Issues/IssueDetail.aspx?id=152

fixed in MaximaPlugin SVN 922

T x 0.5^Maxima x 0.5^Test :

T http://smath.info/bts/Issues/IssueDetail.aspx?id=184

fixed in MaximaPlugin SVN 960

T $%$ Maxima x 0.5^Test :

T http://smath.info/bts/Issues/IssueDetail.aspx?id=191

Zugriff auf Lapack-Funktionen

Access to Lapack functions

msg lapack load Maxima :

M 123 3.5 0.5 81 - 23 - 49743 mat :

T M true true dgesvd Maxima 1 el 14.47444340493696 6.386367492469741 0.452546537278426 31 sys Test :

T 1 - (n^t n π * - unit_step * t sin * (n 0 ∞ sum t s laplace Maxima e π s *^1 - e π s *^+ (s i - (* s i + (* / Test :

0 time t.0 - 127.481 s *