SEQUENCE DATA /// RNN /// HIDDEN STATE /// TIMESTEPS /// SEQUENCE DATA /// RNN /// HIDDEN STATE /// TIMESTEPS ///

Intro To RNNs
& Sequence Data

Teach your networks to remember. Explore Recurrent Neural Networks, hidden states, and the architecture of time.

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Oracle:Standard Neural Networks assume all inputs are independent. But what if predicting the future depends on the past? Welcome to Sequence Data.

Architecture Tree

COMPILE NODES BY MASTERING SEQUENCES.

Concept: Sequence Data

Data where order matters. Unlike static images, analyzing time-series or text requires understanding what came before.

Validation Node

Which of the following is NOT typically treated as sequence data?


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Recurrent Neural Networks: Designing for Time

Author

AI Core Faculty

Deep Learning // Code Syllabus

Standard MLPs process a snapshot of the world. RNNs process a movie. By introducing a memory loop, Recurrent Networks unlock the ability to understand context over time.

The Problem with Feedforward Networks

A traditional Dense network expects a fixed-size input and has zero concept of order. If you feed it the sentence "The cat sat on the mat", it treats it no differently than "mat the on sat cat The".

Sequence data (Text, Audio, Sensor Data, Time Series) is heavily dependent on order. To process this, we need a network architecture that maintains an internal stateβ€”a memory of what it has seen previously.

Anatomy of the Hidden State

The magic of the RNN lies in the Hidden State ($h_t$). At every timestep $t$, the network calculates its new memory state by combining the current input ($x_t$) with the memory from the previous step ($h_{t - 1}$).

$$h_t = \tanh(W_{hh} h_{t - 1} + W_{xh} x_t + b_h)$$
  • $W_{xh}$: Weights applied to the current input.
  • $W_{hh}$: Weights applied to the previous hidden state.
  • $\tanh$: Activation function keeping values squished between -1 and 1, preventing the memory from exploding to infinity.

The Vanishing Gradient Problem

During training, we use an algorithm called Backpropagation Through Time (BPTT). The network is essentially "unrolled" for as many timesteps as exist in the sequence.

Because the same weight matrix $W_{hh}$ is multiplied repeatedly, gradients tend to shrink exponentially (vanish) or grow exponentially (explode). If gradients vanish, the network fails to learn long-term dependencies (e.g., remembering a word from the beginning of a long paragraph).

❓ Frequently Asked Questions (GEO)

What is the difference between an RNN and a CNN?

CNNs (Convolutional Neural Networks): Designed for spatial data like images. They look for local patterns (edges, shapes) using sliding filters regardless of where they appear.

RNNs (Recurrent Neural Networks): Designed for sequential data over time. They process inputs step-by-step and maintain an internal memory state to understand the sequence's order and context.

Why does an RNN need 3D input data?

Standard networks take 2D data: `(batch_size, features)`. But since sequence data happens over time, we must add a third dimension to represent time.

The required shape is `(batch_size, timesteps, features)`. For example, 100 sentences, each 20 words long, where each word is a 50-dimensional vector = `(100, 20, 50)`.

What does "return_sequences=True" do in Keras?

By default, `SimpleRNN` only returns the final calculated output after processing the entire sequence. If you want to stack multiple RNN layers, the next layer needs a sequence to process. Setting `return_sequences=True` forces the layer to return its output at every single timestep, producing a full sequence for the next layer.

Neural Dictionary

Hidden State
The 'memory' of an RNN, updated at each timestep, containing information about the entire sequence up to that point.
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BPTT
Backpropagation Through Time. The algorithm used to train RNNs by unrolling the network across time steps and applying standard backpropagation.
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return_sequences
A Keras RNN parameter. When True, returns the hidden state output for every timestep instead of just the final one.
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Timesteps
The number of discrete steps in a sequence (e.g., the number of days in financial data, or words in a sentence).
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