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I would like to clarify the following code that was used to implement geometric difference from the paper: "The power of data in quantum machine learning".
def calculate_geometric_difference(k_1, k_2, normalization_lambda=0.001):
"""
Calculate the geometric difference g(K_1 || K_2), which is equation F9 in
"The power of data in quantum machine learning" (https://arxiv.org/abs/2011.01938)
and characterize the separation between classical and quantum kernels.
Args:
k_1: Quantum kernel Gram matrix
k_2: Classical kernel Gram matrix
normalization_lambda: normalization factor, must be close to zero
Returns:
geometric difference between the two kernel functions (float).
"""
In the paper, geometric difference between classical and quantum (gcq ) is defined with k1 = classical kernel and k2 = quantum kernel. However, in your code implementation, k1 is quantum and k2 is classical. As the equation is asymmetric to the order of the matrices k1 and k2, could there be an error in the code implementation?
Thanks for taking the time to read this!
The text was updated successfully, but these errors were encountered:
Hi,
I would like to clarify the following code that was used to implement geometric difference from the paper: "The power of data in quantum machine learning".
def calculate_geometric_difference(k_1, k_2, normalization_lambda=0.001):
"""
Calculate the geometric difference g(K_1 || K_2), which is equation F9 in
"The power of data in quantum machine learning" (https://arxiv.org/abs/2011.01938)
and characterize the separation between classical and quantum kernels.
Args:
k_1: Quantum kernel Gram matrix
k_2: Classical kernel Gram matrix
normalization_lambda: normalization factor, must be close to zero
Returns:
geometric difference between the two kernel functions (float).
"""
In the paper, geometric difference between classical and quantum (gcq ) is defined with k1 = classical kernel and k2 = quantum kernel. However, in your code implementation, k1 is quantum and k2 is classical. As the equation is asymmetric to the order of the matrices k1 and k2, could there be an error in the code implementation?
Thanks for taking the time to read this!
The text was updated successfully, but these errors were encountered: