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Update transformer_tutorial.py | Resolving issue #1778 #2402

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18 changes: 17 additions & 1 deletion beginner_source/transformer_tutorial.py
Original file line number Diff line number Diff line change
Expand Up @@ -103,7 +103,23 @@ def generate_square_subsequent_mask(sz: int) -> Tensor:
# positional encodings have the same dimension as the embeddings so that
# the two can be summed. Here, we use ``sine`` and ``cosine`` functions of
# different frequencies.
#
# The ``div_term`` in the code is calculated as
# ``torch.exp(torch.arange(0, d_model, 2) * (-math.log(10000.0) / d_model))``.
# This calculation is based on the original Transformer paper’s formulation
# for positional encoding. The purpose of this calculation is to create
# a range of values that decrease exponentially.
# This allows the model to learn to attend to positions based on their relative distances.
# The ``math.log(10000.0)`` term in the exponent represents the maximum effective
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I'm not sure this is correct, the maximum input length is max_len, not 10000. Am I missing something?

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The purpose of this value is to make the frequencies of the sine and cosine functions very large. This is important because it helps to ensure that the positional encodings are unique for each position in the sequence. Right?

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I think, I need to update this, too.

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Also, can you please make the description less lengthy and in a simpler language. Thank you!

# input length (in this case, ``10000``). Dividing this term by ``d_model`` scales
# the values to be within a reasonable range for the exponential function.
# The negative sign in front of the logarithm ensures that the values decrease exponentially.
# The reason for writing ``math.log(10000.0)`` instead of ``4`` in the code is to make it clear
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I don't understand this comment. math.log(10000.0) is 9.2, not 4.

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Sorry, I removed the redundant description.

# that this value represents the logarithm of the maximum effective input length
# (in this case, ``10000``). This makes the code more readable and easier to understand.
# Using ``math.log(10000.0)`` instead of ``4`` also makes it easier to change the maximum effective
# input length if needed. If you want to use a different value for the maximum effective
# input length, you can simply change the argument of the ``math.log``
# function instead of recalculating the logarithm manually.

class PositionalEncoding(nn.Module):

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