Comments (4)
The 'groups' are not like the groups for group convolutions. In this case, each of the multi-attention heads takes in the full input dimension (not 1/n_groups of it). Computationally, this is done as one convolution and then reshaped to separate the heads.
from stand-alone-self-attention.
However, it seems like not to separate k_out
, v_out
and q_out
into groups gives the same out
results in the above codes. So what does the group parameter exactly do?
from stand-alone-self-attention.
Seems like q_out
and k_out
should be 'matrix-multiplied' at dim=2
(the one with the size self.out_channels // self.groups
).
from stand-alone-self-attention.
According to the listed code lines, it seems that self.groups has no effect on the result. I beleive no matter how to set self.groups, the code can only realize the case "group=1".
from stand-alone-self-attention.
Related Issues (20)
- The wrong imp of the inner-product operation HOT 3
- problem with unfold HOT 1
- Does not work when out_channels is not even
- Question about einsum.
- how about replacing einsum with normal multiplication
- Train with IMAGENET HOT 3
- matrix multiplication instead of scalar dot product HOT 4
- Error loading pretrained model HOT 1
- Excessive Memory Usage HOT 14
- Can anyone train resnet50 successfully without NaN HOT 3
- Has anyone tried changing the batch size HOT 1
- Add `sum(dim=2)` for dot-product HOT 1
- A question about relative position embeddings HOT 1
- Stand alone self attention combine with CycleGAN
- Loss is NaN HOT 2
- Large memory consumption HOT 2
- v_out = torch.cat((v_out_h + self.rel_h, v_out_w + self.rel_w), dim=1) HOT 2
- How to calculate the relative positional embeddings from a row offset and column offset? HOT 3
- Is the 89% acc reported in the readme consisitent with the paper? HOT 1
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from stand-alone-self-attention.