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MultiHeadAttention layer.
tf.keras.layers.MultiHeadAttention(
num_heads, key_dim, value_dim=None, dropout=0.0, use_bias=True,
output_shape=None, attention_axes=None,
kernel_initializer='glorot_uniform',
bias_initializer='zeros', kernel_regularizer=None,
bias_regularizer=None, activity_regularizer=None, kernel_constraint=None,
bias_constraint=None, **kwargs
)
This is an implementation of multi-headed attention based on "Attention
is all you Need". If query
, key,
value
are the same, then
this is self-attention. Each timestep in query
attends to the
corresponding sequence in key
, and returns a fixed-width vector.
This layer first projects query
, key
and value
. These are
(effectively) a list of tensors of length num_attention_heads
, where the
corresponding shapes are [batch_size,
Then, the query and key tensors are dot-producted and scaled. These are softmaxed to obtain attention probabilities. The value tensors are then interpolated by these probabilities, then concatenated back to a single tensor.
Finally, the result tensor with the last dimension as value_dim can take an linear projection and return.
Examples:
Performs 1D cross-attention over two sequence inputs with an attention mask. Returns the additional attention weights over heads.
layer = MultiHeadAttention(num_heads=2, key_dim=2)
target = tf.keras.Input(shape=[8, 16])
source = tf.keras.Input(shape=[4, 16])
output_tensor, weights = layer(target, source,
return_attention_scores=True)
print(output_tensor.shape)
(None, 8, 16)
print(weights.shape)
(None, 2, 8, 4)
Performs 2D self-attention over a 5D input tensor on axes 2 and 3.
layer = MultiHeadAttention(num_heads=2, key_dim=2, attention_axes=(2, 3))
input_tensor = tf.keras.Input(shape=[5, 3, 4, 16])
output_tensor = layer(input_tensor, input_tensor)
print(output_tensor.shape)
(None, 5, 3, 4, 16)
Args | |
---|---|
num_heads
|
Number of attention heads. |
key_dim
|
Size of each attention head for query and key. |
value_dim
|
Size of each attention head for value. |
dropout
|
Dropout probability. |
use_bias
|
Boolean, whether the dense layers use bias vectors/matrices. |
output_shape
|
The expected shape of an output tensor, besides the batch and sequence dims. If not specified, projects back to the key feature dim. |
attention_axes
|
axes over which the attention is applied. None means
attention over all axes, but batch, heads, and features.
|
kernel_initializer
|
Initializer for dense layer kernels. |
bias_initializer
|
Initializer for dense layer biases. |
kernel_regularizer
|
Regularizer for dense layer kernels. |
bias_regularizer
|
Regularizer for dense layer biases. |
activity_regularizer
|
Regularizer for dense layer activity. |
kernel_constraint
|
Constraint for dense layer kernels. |
bias_constraint
|
Constraint for dense layer kernels. |
Call arguments:
query
: QueryTensor
of shape[B, T, dim]
.value
: ValueTensor
of shape[B, S, dim]
.key
: Optional keyTensor
of shape[B, S, dim]
. If not given, will usevalue
for bothkey
andvalue
, which is the most common case.attention_mask
: a boolean mask of shape[B, T, S]
, that prevents attention to certain positions. The boolean mask specifies which query elements can attend to which key elements, 1 indicates attention and 0 indicates no attention. Broadcasting can happen for the missing batch dimensions and the head dimension.return_attention_scores
: A boolean to indicate whether the output should be attention output if True, or (attention_output, attention_scores) if False. Defaults to False.training
: Python boolean indicating whether the layer should behave in training mode (adding dropout) or in inference mode (no dropout). Defaults to either using the training mode of the parent layer/model, or False (inference) if there is no parent layer.
Returns | |
---|---|
attention_output
|
The result of the computation, of shape [B, T, E],
where T is for target sequence shapes and E is the query input last
dimension if output_shape is None . Otherwise, the multi-head outputs
are project to the shape specified by output_shape .
|
attention_scores
|
[Optional] multi-head attention coeffients over attention axes. |