help links subscribe changes refresh edit

	FrontPage
SandboxPermutations ←	↑	→ ScreenShots

SandboxPlex

Edit detail for SandboxPlex revision 1 of 3

	1 2 3
Editor: hemmecke Time: 2014/07/02 10:59:25 GMT+0
Note:

changed:
-
\begin{axiom}
-- OF ==> OutputForm
-- e x ==> x::OF pretend SExpression
e x ==> x
e integral(x^x, x)
e integral(x^x, x=a..b)
e sum(x^x, x)
e sum(x^x, x=a..b)
e product(x^x, x)
e product(x^x, x=a..b)
e product(x^x, x=1..a/b)
\end{axiom}

fricas -- OF ==> OutputForm

e x ==> x::OF pretend SExpression e x ==> x

Type: Void

fricas

e integral(x^x, x)

$\label{eq1}\int^{ \displaystyle x}{{{\%A}^{\%A}}\ {d \%A}}$

(1)

Type: Expression(Integer)

fricas

e integral(x^x, x=a..b)

$\label{eq2}\int_{ \displaystyle a}^{ \displaystyle b}{{{x}^{x}}\ {dx}}$

(2)

Type: Expression(Integer)

fricas

e sum(x^x, x)

$\label{eq3}\sum_{ \displaystyle x}{{x}^{x}}$

(3)

Type: Expression(Integer)

fricas

e sum(x^x, x=a..b)

$\label{eq4}\sum_{ \displaystyle {x = a}}^{ \displaystyle b}{{x}^{x}}$

(4)

Type: Expression(Integer)

fricas

e product(x^x, x)

$\label{eq5}\prod_{ \displaystyle x}{{x}^{x}}$

(5)

Type: Expression(Integer)

fricas

e product(x^x, x=a..b)

$\label{eq6}\prod_{ \displaystyle {x = a}}^{ \displaystyle b}{{x}^{x}}$

(6)

Type: Expression(Integer)

fricas

e product(x^x, x=1..a/b)

$\label{eq7}\prod_{ \displaystyle {x = 1}}^{ \displaystyle {a \over b}}{{x}^{x}}$

(7)

Type: Expression(Integer)