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2017-03-10 18:22:19 +0200 | commented answer | Symbolic sum with q_binomial I had the impression the code would run and show the output... |
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2017-03-10 18:19:40 +0200 | answered a question | Symbolic sum with q_binomial Update: I defined the expressions I was looking for by using the lambda function: I also stopped using the iput sum(funcion,variable,lower limit,upper limit), and I am using sum([list]), where the list is defined by [expression(k) for k in (1..n)]. Although the first one works for simple stuff, It is not so good for symbolic. Now I can call, as an example, S(4). A second way I defined the sum above is by defining a list in a specific range, And I can call S(4) by calling the S[3] (lists start in 0, and use square brackets ) I can also call all elements in a range of the list by This calls all elements up to S[3], which I find a bit confusing... I'm still new to all of this... perhaps I can use "def" to do the same, maybe it is better, but I'm satisfied for now. Any comments are welcome. |
2017-03-03 15:53:06 +0200 | commented answer | Symbolic sum with q_binomial Thanks, good to know about these differences, I am new to all of this. But how should I proceed then? I need to use the full definition on the q_binomial explicitly? I also had some difficulty with this. I can define a sum with a arbitrary upper value 'k', but I can't do the same with a product (to use the q-factorial). |
2017-03-02 19:13:26 +0200 | asked a question | Sum of q_binomial Hi, I'm new to sagemath. I'm trying to define a function that depends on a sum of a q-binomial, but I get "unable to convert n to an integer". So, this works: sum(binomial(n,k),k,1,n) (output gives $2^n-1$) but this doesn't: sum(q_binomial(n,k),k,1,n) All I did was add the "q_", which is the proper way to define a q-binomial in sage, as I already tested (try q_binomial(5,3) and the output is correct). Anyone can help? |
2017-03-02 19:13:25 +0200 | asked a question | Symbolic sum with q_binomial Hi, I'm new to sagemath. I'm trying to define a function that depends on a sum of a q-binomial, but I get "unable to convert n to an integer". So, this works: sum(binomial(n,k),k,1,n) (output gives $2^n-1$) but this doesn't: sum(q_binomial(n,k),k,1,n) All I did was add the "q_", which is the proper way to define a q-binomial in sage, as I already tested (try q_binomial(5,3) and the output is correct). Anyone can help? |