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Why do we consider the human brain as a neural network How does the brain work as a neural network?

Why do we consider the human brain as a neural network How does the brain work as a neural network?

The human brain consists of neurons or nerve cells which transmit and process the information received from our senses. Many such nerve cells are arranged together in our brain to form a network of nerves. These nerves pass electrical impulses i.e the excitation from one neuron to the other.

How do you read a neural network?

A neural network is composed of 3 types of layers:

  1. Input layer — It is used to pass in our input(an image, text or any suitable type of data for NN).
  2. Hidden Layer — These are the layers in between the input and output layers.
  3. Output Layer — This layer is responsible for giving us the output of the NN given our inputs.
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What is the role of neural networks in predictive analytics?

Widely used for data classification, neural networks process past and current data to estimate future values — discovering any complex correlations hidden in the data — in a way analogous to that employed by the human brain. Neural networks can be used to make predictions on time series data such as weather data.

What do you understand by neural network?

A neural network is a series of algorithms that endeavors to recognize underlying relationships in a set of data through a process that mimics the way the human brain operates. In this sense, neural networks refer to systems of neurons, either organic or artificial in nature.

How does a neural network learn?

Neural networks generally perform supervised learning tasks, building knowledge from data sets where the right answer is provided in advance. The networks then learn by tuning themselves to find the right answer on their own, increasing the accuracy of their predictions.

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What is neural network training?

Training a neural network involves using an optimization algorithm to find a set of weights to best map inputs to outputs. The problem is hard, not least because the error surface is non-convex and contains local minima, flat spots, and is highly multidimensional.