Can you please specify what purpose you are using it for. I do not know its 
use yet but would like to get back to you after researching on its usage .

_ _ _ _ _ _ _  
Shishir

On Tuesday 19 March 2024 at 22:54:42 UTC+5:30 giovanni...@gmail.com wrote:

> Can anyone help me with this, please?
>
> On Mon, Mar 11, 2024, 06:06 Giovanni Sutanto <giovanni...@gmail.com> 
> wrote:
>
>> Hi SymPy Community,
>>
>> I am now trying to understand what happens when I perform WedgeProduct 
>> operations on SymPy.
>>
>> So, I understand how to use the SymPy's Wedge Product to some extent, 
>> i.e. I was the one who responded to the question on Stack Overflow: 
>> https://stackoverflow.com/questions/76981303/computing-the-wedge-product
>>
>> However, when I have:
>> '''
>> my_matrix = Matrix([[2, 0, 5], [0, 7, 0]])
>> r2_r_oneforms = R2_r.base_oneforms()
>> r2_r_vectors = R2_r.base_vectors()
>>
>> cols = [None] * 3
>> for j in range(3):
>>   cols[j] = 0
>>   for i in range(2):
>>     cols[j] += my_matrix[i, j] * r2_r_vectors[i]
>>
>> cols_wedge_product = WedgeProduct(*r2_r_oneforms)(*cols)
>> print('cols_wedge_product = ', cols_wedge_product)
>> '''
>> What I get is:
>> cols_wedge_product = -42
>>
>> Where does the number -42 come from?
>>
>> On the other hand, if:
>> my_matrix = Matrix([[1, 0, 1], [0, 1, 0]])
>> I get:
>> cols_wedge_product = 0
>> What computation leads to 0 here?
>>
>> Can any of you please explain it, e.g. in the terms of the example in the 
>> video lecture https://youtu.be/xRf9-hdxB0w?feature=shared&t=2961 ?
>>
>> Thanks so much in advance for your time!
>>
>>
>> Best Regards,
>>
>> Giovanni
>>
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