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"PARI failure!" What does that mean ?

lvl107
20-Turquoise

"PARI failure!" What does that mean ?

Hello Everyone.
From :

PARI failure!.PNG

To : "PARI failure!" What does that mean ? ( MC15 )
Thanks in advance for your time and help.
Best Regards.
Loi

ACCEPTED SOLUTION

Accepted Solutions
LucMeekes
23-Emerald III
(To:lvl107)

It means that you have found a way to trigger the error detection mechanism in the symbolic processor (mupad) of your Mathcad 15.

If you are curious about the answer to your expression (Mathcad 11/Maple):

LucMeekes_0-1721076942318.png

I find the simple answer of factor better:

LucMeekes_1-1721077198284.png

 

Success!
Luc

View solution in original post

3 REPLIES 3
LucMeekes
23-Emerald III
(To:lvl107)

It means that you have found a way to trigger the error detection mechanism in the symbolic processor (mupad) of your Mathcad 15.

If you are curious about the answer to your expression (Mathcad 11/Maple):

LucMeekes_0-1721076942318.png

I find the simple answer of factor better:

LucMeekes_1-1721077198284.png

 

Success!
Luc

lvl107
20-Turquoise
(To:LucMeekes)


@LucMeekes wrote:

It means that you have found a way to trigger the error detection mechanism in the symbolic processor (mupad) of your Mathcad 15.

If you are curious about the answer to your expression (Mathcad 11/Maple):

LucMeekes_0-1721076942318.png

I find the simple answer of factor better:

LucMeekes_1-1721077198284.png

 

Success!
Luc


Many thanks, Luc.

But I'm curious about the answer to my expression of (Mathcad 11/Maple):

PARI failure! ( ' ).PNG

   Best Regards.

        Loi.

Werner_E
25-Diamond I
(To:lvl107)

You sure already found out that its the last modifier ("factor") which throws that error:

Werner_E_0-1721086567134.png

 

Would be interested to see how the current muPad (owned by MathWorks now, makers of MatLab) deals with this expression.

 

However, I am very surprised and wonder where you still get this unbridled confidence that Mathcad could actually be able to simplify your expressions in the desired way. 🙂

 

Here are the result of Prime 10 (symbolic processor is freeCAS/Axiom)

Werner_E_2-1721086961321.png

 

And in case you are interested, here is what "uncle Wolfram" is able to come up with:

simplification by Wolfram|Alpha

 

Werner_E_1-1721086754875.png

 

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