involution | CVPR 2021 ] Involution : Inverting the Inherence | Machine Learning library
kandi X-RAY | involution Summary
kandi X-RAY | involution Summary
Official implementation of a neural operator as described in Involution: Inverting the Inherence of Convolution for Visual Recognition (CVPR'21). By Duo Li, Jie Hu, Changhu Wang, Xiangtai Li, Qi She, Lei Zhu, Tong Zhang, and Qifeng Chen. TL; DR. involution is a general-purpose neural primitive that is versatile for a spectrum of deep learning models on different vision tasks. involution bridges convolution and self-attention in design, while being more efficient and effective than convolution, simpler than self-attention in form.
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Top functions reviewed by kandi - BETA
- Paste masks together .
- Initialize the block .
- Replace image to TensorFlow .
- Backward computation .
- Returns a list of loading pipeline definitions .
- Get the expansion number of a block .
- Initialize weights .
- Inverse of the inverse function .
- Return the dtype of tensor .
- Load a CUDA kernel .
involution Key Features
involution Examples and Code Snippets
channel_filter = torch.ones(filter_size)
output = ddf(input, channel_filter, spatial_filter,
kernel_size, dilation, stride, head, 'mul')
channel_filter = torch.zeros(filter_size)
output = ddf(input, channel_filter, spatial_filter,
import torch
from involution_pytorch import Inv2d
inv = Inv2d(
channels=16,
kernel_size=3,
stride=1
)
x = torch.rand(1, 16, 32, 32)
y = inv(x) # [1, 16, 32, 32]
import torch
from involution import Involution2d
involution = Involution2d(in_channels=32, out_channels=64)
output = involution(torch.rand(1, 32, 128, 128))
import torch
from involution import Involution3d
involution = Involution3d(in_channels=8,
def InvolutionChanges(n):
"""Generate change sequence for involutions on n items.
Uses a variation of the Steinhaus-Johnson-Trotter idea,
in which we first recurse for n-1, generating involutions
in which the last item is fixed, and t
def Involutions(n):
"""Generate involutions on n items.
The first involution is always the one in which all items
are mapped to themselves, and the last involution is the one
in which only the final two items are swapped.
Each two
Community Discussions
Trending Discussions on involution
QUESTION
I'm trying to understand how to define an assertion in such a way that it proves certain mathematical qualities of an already defined function. As discussed in this post SMT solvers are not well-suited for induction, which is often needed to prove a mathematical quality.
In my case, I have a recursive function definition for the identity function f(x) = x
(just as a simple example):
ANSWER
Answered 2021-Jan-29 at 20:04There isn't really much you can do here. Ideally, the strategy would be to define and prove the base case and the inductive-step separately, and then argue (at the meta-level) that the property is true for all strings.
For the base-case things are easy enough. I'd define:
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