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Amrita
School
of
Engineering,
Bangalore
19ECE354 - Deep Learning
Ms. HARIKA PUDUGOSULA
Lecturer
Department of Electronics & Communication Engineering
Artificial Neural Networks
HARIKA
2
fig: Image from MNIST handwritten digit dataset
A zero that’s
algorithmically
difficult to distinguish
from a six
HARIKA
3
Text book defination of Deep Learning -
• Deep learning is a subset of a more general field of AI called machine
learning, which is predicated on this idea of learning from example.
• In machine learning, instead of teaching a computer a massive list of
rules to solve the problem, we give it a model with which it can
evaluate examples, and a small set of instructions to modify the model
when it makes a mistake.
4
HARIKA
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HARIKA
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HARIKA
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HARIKA
8
HARIKA
HARIKA
9
The Neuron
HARIKA
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11
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HARIKA
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HARIKA
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HARIKA
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HARIKA
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HARIKA
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25
HARIKA
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HARIKA
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HARIKA
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HARIKA
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HARIKA
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HARIKA
31
HARIKA
• Deep learning-driven wireless communication for edge-cloud
computing: opportunities and challenges
https://journalofcloudcomputing.springeropen.com/articles/10.1186/s
13677-020-00168-9
• Deep Reinforcement Learning for Multiagent Systems: A Review of
Challenges, Solutions, and Applications
https://ieeexplore.ieee.org/document/9043893
HARIKA
32
33
HARIKA
HARIKA
34
Expressing Linear Perceptons
as Neurons
HARIKA
35
HARIKA
36
HARIKA
37
• A bias acts exactly as a weight on a connection from a unit whose
activation function is always 1
• Increasing the bias increases the net input to unit
• Fixed threshold can also be used for the activation function instead of
bias weights
AAA
HARIKA
38
To determine how to predict exam performance based on the number of
hours of sleep we get and the number of hours we study the previous day
• Collect a lot of data, and for each data point
x = [x1 x2]T
• Record the number of hours of sleep (x1), the number of hours spent studying (x2)
and whether performed above or below the class average
• Our goal, then, might be to learn a model h(x, θ) with parameter vector
• θ = [θ0 θ1 θ2 ]T such that
HARIKA
39
• Guess that the blueprint for our model
h(x, θ) is as described as a linear
classifier that divides the Cartesian
coordinate plane into two halves.
• Then, need to learn a parameter vector
θ such that our model makes the right
predictions (−1 if performance below
average, and 1 otherwise) given an
input example x
• This model is called a linear perceptron
• Then it turns out that by selecting
θ =[ −24 3 4 ]T
• The learning model makes the correct
prediction on every data point
HARIKA
40
• An optimal parameter vector θ positions the classifier so that we make as many
correct predictions as possible.
• Most of the time these alternatives are so close to one another that the difference
is negligible.
• If not the case , what needs to be done?
• How do we even come up with an optimal value for the parameter vector θ in the
first place?
• Solving this problem requires a technique commonly known as optimization
• An optimizer aims to maximize the performance of a learning model by iteratively
tweaking its parameters until the error is minimized.
• What happens when they is an uneven distribution of positions ?
HARIKA
41
HARIKA
42
**singular neurons are strictly more expressive than linear perceptrons**
HARIKA
43
Every linear perceptron can be expressed as a single neuron,
but single neurons can also express models that cannot be expressed
by any linear perceptron

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Introduction.pptx

  • 1. Amrita School of Engineering, Bangalore 19ECE354 - Deep Learning Ms. HARIKA PUDUGOSULA Lecturer Department of Electronics & Communication Engineering Artificial Neural Networks
  • 2. HARIKA 2 fig: Image from MNIST handwritten digit dataset A zero that’s algorithmically difficult to distinguish from a six
  • 3. HARIKA 3 Text book defination of Deep Learning - • Deep learning is a subset of a more general field of AI called machine learning, which is predicated on this idea of learning from example. • In machine learning, instead of teaching a computer a massive list of rules to solve the problem, we give it a model with which it can evaluate examples, and a small set of instructions to modify the model when it makes a mistake.
  • 32. • Deep learning-driven wireless communication for edge-cloud computing: opportunities and challenges https://journalofcloudcomputing.springeropen.com/articles/10.1186/s 13677-020-00168-9 • Deep Reinforcement Learning for Multiagent Systems: A Review of Challenges, Solutions, and Applications https://ieeexplore.ieee.org/document/9043893 HARIKA 32
  • 37. HARIKA 37 • A bias acts exactly as a weight on a connection from a unit whose activation function is always 1 • Increasing the bias increases the net input to unit • Fixed threshold can also be used for the activation function instead of bias weights
  • 38. AAA HARIKA 38 To determine how to predict exam performance based on the number of hours of sleep we get and the number of hours we study the previous day • Collect a lot of data, and for each data point x = [x1 x2]T • Record the number of hours of sleep (x1), the number of hours spent studying (x2) and whether performed above or below the class average • Our goal, then, might be to learn a model h(x, θ) with parameter vector • θ = [θ0 θ1 θ2 ]T such that
  • 39. HARIKA 39 • Guess that the blueprint for our model h(x, θ) is as described as a linear classifier that divides the Cartesian coordinate plane into two halves. • Then, need to learn a parameter vector θ such that our model makes the right predictions (−1 if performance below average, and 1 otherwise) given an input example x • This model is called a linear perceptron • Then it turns out that by selecting θ =[ −24 3 4 ]T • The learning model makes the correct prediction on every data point
  • 40. HARIKA 40 • An optimal parameter vector θ positions the classifier so that we make as many correct predictions as possible. • Most of the time these alternatives are so close to one another that the difference is negligible. • If not the case , what needs to be done? • How do we even come up with an optimal value for the parameter vector θ in the first place? • Solving this problem requires a technique commonly known as optimization • An optimizer aims to maximize the performance of a learning model by iteratively tweaking its parameters until the error is minimized. • What happens when they is an uneven distribution of positions ?
  • 42. HARIKA 42 **singular neurons are strictly more expressive than linear perceptrons**
  • 43. HARIKA 43 Every linear perceptron can be expressed as a single neuron, but single neurons can also express models that cannot be expressed by any linear perceptron