Study Notes in Machine Learning
Contents:
1. Preliminaries
2. Basic Neural Networks
Study Notes in Machine Learning
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Index
Index
A
|
B
|
C
|
D
|
E
|
F
|
G
|
H
|
I
|
L
|
M
|
N
|
O
|
P
|
R
|
S
|
T
|
U
|
V
|
Σ
|
ℱ
|
𝜎
A
absolutely consitnuous
,
[1]
absolutely continuous measure
,
[1]
almost surely
,
[1]
,
[2]
,
[3]
autoencoder
,
[1]
B
back propagation
,
[1]
base probability measure
,
[1]
Bayes' rule for events
,
[1]
Borel σ-algebra
,
[1]
,
[2]
,
[3]
C
concentration parameter
,
[1]
conditional distribution of a RV
,
[1]
conditional expectation by
,
[1]
conditional expectation by a random variable
,
[1]
conditional expectation by an event
,
[1]
conditional expectation given partition
,
[1]
conditional probability density
,
[1]
conditional probability given partition
,
[1]
conditional probability given RV
,
[1]
conditional probability given σ-algebra
,
[1]
conditional probability measure
,
[1]
contraction loss
,
[1]
contractive autoencoder
,
[1]
correlation matrix
,
[1]
covariance function
,
[1]
covariance matrix
,
[1]
,
[2]
,
[3]
cross-correlation matrix
,
[1]
Cross-covariance matrix
,
[1]
D
damping factor function
,
[1]
data denoising
,
[1]
data entries
,
[1]
decoder
,
[1]
definition
denoising autoencoder
,
[1]
density
,
[1]
density function
,
[1]
dimension reduction
,
[1]
Dirichlet process
,
[1]
discrete distribution
,
[1]
discrete random variable
,
[1]
distribution
,
[1]
E
elementary functions
,
[1]
encoder
,
[1]
event
,
[1]
expectation
,
[1]
experiment
,
[1]
F
feature vectors
,
[1]
forget gate
,
[1]
forget gate function
,
[1]
forget rate function
,
[1]
G
Gaussian kernel
,
[1]
Gaussian process
,
[1]
H
hidden layer
,
[1]
,
[2]
,
[3]
hidden state transition
,
[1]
hidden states
,
[1]
I
identity function
,
[1]
image measure
,
[1]
index set
,
[1]
integration
,
[1]
integration exists
,
[1]
integration not defined
,
[1]
L
law of total probability
,
[1]
law of total probability for events
,
[1]
Lebesgue integration
,
[1]
Lebesgue measure
,
[1]
long short-term memory
,
[1]
loss function
,
[1]
Lp space
,
[1]
Lp-integrable
,
[1]
LSTM with single forget gate
,
[1]
M
Mahalanobis distance
,
[1]
,
[2]
,
[3]
marginal density functions
,
[1]
marginal random variable
,
[1]
,
[2]
,
[3]
marginalization
,
[1]
Markov chain
,
[1]
mean function
,
[1]
measurable function
,
[1]
measurable set
,
[1]
measurable space
,
[1]
measure
,
[1]
measure space
,
[1]
measure theory
,
[1]
N
neural network
,
[1]
normalized RV
,
[1]
normalized sample
,
[1]
O
open sets
,
[1]
,
[2]
,
[3]
orthogonal matrices
,
[1]
orthonormal matrix
,
[1]
output layer
,
[1]
overcomplete
,
[1]
overcomplete representations
,
[1]
P
Pearson's correlation
,
[1]
Poisson process
,
[1]
precision matrix
,
[1]
Principal Component Analysis
,
[1]
principal components
,
[1]
probability law
,
[1]
probability mass
,
[1]
probability measure
,
[1]
probability normalization axiom
,
[1]
probability space
,
[1]
probability theory
,
[1]
product measure
,
[1]
R
Radon-Nikodym derivative
,
[1]
Radon-Nikodym theorem
,
[1]
random process
,
[1]
random variable
,
[1]
random vector
,
[1]
Randon-Nikodym derivative
,
[1]
real analysis
,
[1]
realization
,
[1]
reconstruction
,
[1]
recurrent network
,
[1]
recurrent networks
,
[1]
reduced SVD
,
[1]
regressed target values
,
[1]
regular conditional probability
,
[1]
representation
,
[1]
Riemann integration
,
[1]
S
sample covariance
,
[1]
sample covariance matrix
,
[1]
sample matrix
,
[1]
sample space
,
[1]
sample variances
,
[1]
samples
,
[1]
separable metric space
,
[1]
sequential data
,
[1]
,
[2]
,
[3]
singular value decomposition
,
[1]
standardize RV vector
,
[1]
standardized RV
,
[1]
standardized sample
,
[1]
standardized sample matrix
,
[1]
state space
,
[1]
stochastic process
,
[1]
support
,
[1]
T
time-homogenous parameters
,
[1]
Tonelli's theorem
,
[1]
total variance
,
[1]
,
[2]
,
[3]
U
uncountable set
,
[1]
undercomplete
,
[1]
undercomplete representations
,
[1]
V
variances
,
[1]
Vitali set
,
[1]
Σ
σ-algebra generated by a random variable
,
[1]
σ-algebra generated by event sets
,
[1]
σ-closure
,
[1]
ℱ
ℱ-measurable function
,
[1]
𝜎
𝜎-algebra
,
[1]
𝜎-finite measure
,
[1]