How many dimensions will a derivative of a 3-d tensor by a 4-d tensor

1.	How many dimensions will a derivative of a 3-d tensor by a 4-d tensor have?
Answer» A TENSOR is generally known as a generalization of vectors and matrices to POTENTIALLY higher DIMENSIONS and tensor flow represents tensors as n-dimensional ARRAYS of base datatypes. a 3-d tensor can generally have six dimensions while a 4-d tensor can have 16 dimensions. while derivative of 3-d by 4-d tensor can have 12 dimensions

How many dimensions will a derivative of a 3-d tensor by a 4-d tensor have?

Answer»

A TENSOR is generally known as a generalization of vectors and matrices to POTENTIALLY higher DIMENSIONS and tensor flow represents tensors as n-dimensional ARRAYS of base datatypes.

a 3-d tensor can generally have six dimensions

while a 4-d tensor can have 16 dimensions.

while derivative of 3-d by 4-d tensor can have 12 dimensions

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How many dimensions will a derivative of a 3-d tensor by a 4-d tensor have?

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