> I don't want to be to hard on FriCAS since I know this involves 2 variables.
It's not about 2 variables.
p := product((n-i)/n, i=1..(x-1))
limit(p, n=%plusInfinity)
That is equvalent to
p1 := product(1-i*n, i=1..(x-1)) -- eval(p, n = 1/n)
limit(p1, n=0)
FriCAS can handle
It should be solvable:
p1 := eval(p, n = 1/n)
limit(p1, n = 0)
The result is "1^(x-1)"
I think this is a bug. There should be something added for 'exprToGenUPS',
like r1645 for 'exprToUPS'.
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"FriCAS - computer
Thanks for looking. I don't want to be to hard on FriCAS since I know this
involves 2 variables. I know I can do better than numeric eval:
If I eval(p, x=30) :: FRAC POLY INT and then take the limit it works, and I
can map across many x's to check.
But it if course would be nice to check every
FYI, here was the code I was thinking about in my last reply.
map(j +-> limit(eval(p, x=j) :: FRAC(POLY(INT)), n = %plusInfinity), [-5,
0, 1, 15, 20, 23, 30, 50, 100])
On Mon, 8 Jan 2018 at 08:07 Kyle Andrews wrote:
> Thanks for looking. I don't want to be to hard on
I apologize if this is the wrong forum for posting coding requests.
Perhaps Sandbox instead?
I have had this in mind for years but never had a practical example. One
has a set of simultaneous equations that one wants to investigate. The two
logical possibilities are Groebner analysis and