当前位置:网站首页>[LDA] basic knowledge notes - mainly AE and VAE
[LDA] basic knowledge notes - mainly AE and VAE
2022-06-12 14:56:00 【Ice cream and Mousse Cake】
Catalog
Bayes correlation
Likelihood function
Likelihood function (likelihood):p(data| θ \theta θ)
Under the condition that the parameter value is determined , Probability of occurrence of current experimental data .
Posterior distribution
Posterior distribution :p( θ \theta θ|data)
Prior distribution
Prior distribution p( θ \theta θ)
Like flipping a coin , The prior distribution should be a parabola , stay theta by 0.5 It's the biggest when I'm young .( signify theta by 0.5 Is the most likely distribution of hidden variables )
Bayes' formula :
p( θ \theta θ | data)= [p(data| θ \theta θ)*p( θ \theta θ)] / p(data)
AE Self encoder
Reference link csdn_ Self encoder (Auto-Encoder)

So understand :
encoder: x->z
decoder:z->x’
loss=d(x,x’) d Represents the distance ( European style, etc )
AE=encoder+decoder
VAE Variational self encoder
Auto-Encoding Variational Bayes(VAE)
Reference link csdn
“ and VAE Just one more move , That is to say, at the input of the encoder, we get latent space when , By doing Add noise , Enables the decoder to “ Accept ” A little unused latent space, Thus, more reasonable generated samples can be generated .”
Reference resources csdn_ Self encoder (Auto-Encoder)
Variational self encoder (Variational AutoEncoders,VAE):
Given a hidden variable ( transcendental ) Distribution P(𝒛) , If you can learn the conditional probability distribution P(𝒙|𝒛), Then through the right Joint probability distribution P(𝒙, 𝒛) = P(𝒙|𝒛)P(𝒛) sampling , Generate different samples .
VAE Model for implicit variables 𝒛 The distribution of has explicit constraints , I hope the implicit variable 𝒛 Conform to the preset a priori distribution P(𝒛). In the design of loss function , In addition to the original reconstruction error term , Implicit variables are also added 𝒛 Distributed constraints
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