Here the weight is $\Lambda= \lambda_1 \omega_1 + \lambda_2 \omega_2 + 
\lambda_3 \omega_3$, where $\omega_1, \omega_2, \omega_3$ are fundamental 
weights, $\lambda_1, \lambda_2, \lambda_3$ are arbitrary integers. I would 
like to have the formula for $\chi(\Lambda)$ in terms of $\lambda_1, 
\lambda_2, \lambda_3$.

On Wednesday, July 25, 2012 11:55:21 AM UTC-4, jianrong wrote:
>
> Consider type $B_3$ Lie algebra.
>
> Given a weight Λ=λ1ω1+λ2ω2+λ3ω3, I want to compute the character χ(Λ)using 
> Weyl character formula. How 
> to do this using Sage? How to do this for general $B_n$ or other types? 
> Thank you very much.B3

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