Random walk
A random walk is a stochastic process that repeatedly transitions from its current state through randomly selected increments or neighboring states.
Graph Neural Networks in Action
A random walk is a stochastic traversal of a graph that repeatedly moves from a node to one of its connected neighbors according to transition probabilities.
- How it is used
- Uses walks to sample graph neighborhoods for Node2Vec embeddings that capture node context and similarity.
- How deep it goes
- Explains encounter probability and DeepWalk versus Node2Vec walk choices without deriving transition probabilities.
- Examples
- Illustrates walks with a two-hop encounter calculation and embeddings of frequently co-purchased political books.
- What you can do after
- Apply it via the Node2Vec Python library to generate embeddings for visualization or machine-learning features.
Read how Graph Neural Networks in Action explains random walk →
Investing for Programmers
A random walk is a stochastic process whose successive movements are determined by random variation rather than a predictable directional pattern.
- How it is used
- Frames stock-price prediction as uncertain analysis rather than a dependable search for deterministic patterns.
- How deep it goes
- Explains randomness through market psychology and interconnected markets, but stops short of formal stochastic-process mathematics.
- Examples
- Uses Mr. Market, tulip mania, global market spillovers, and historical stock performance as concrete illustrations.
- What you can do after
- Evaluate/understand why historical price patterns may provide limited assistance for predicting chaotic markets.
Graph Algorithms for Data Science
A random walk is a stochastic graph traversal that repeatedly moves from the current node to a neighboring node according to transition probabilities.
- How it is used
- Generates graph-based training sentences for node2vec and downstream node embedding models.
- How deep it goes
- Explains walk length, first- and second-order transitions, and weighted probabilities without developing advanced probability or implementation details.
- Examples
- Uses a traversal from A through C, B, and F to H, plus unweighted and weighted neighbor transitions.
- What you can do after
- Apply it via node2vec to generate sentence-like walks for training node embeddings.
Read how Graph Algorithms for Data Science explains random walk →
Related concepts
- Node2Vecused by · Node2Vec is a graph representation-learning algorithm that learns node embeddings from biased random walks and their context relationships.
- corpusproduces · A corpus is an organized collection of documents, texts, or other language data assembled for processing, retrieval, analysis, training, or evaluation.
- encoder-decoder architectureimplements · An encoder-decoder architecture is a model design in which an encoder transforms input into an intermediate representation and a decoder uses that representation to produce output.
- second-order biased random walkincludes · A second-order biased random walk chooses its next node using both the current node and the node visited immediately before it.
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