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Johnson-Lindenstrauss Lemma

Fundamental mathematical theorem guaranteeing that points in a high-dimensional space can be projected into a considerably lower-dimensional space while preserving Euclidean distances.

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Gaussian Random Projection

Variant of Random Projection using a projection matrix with entries drawn from a normal distribution, offering optimal theoretical guarantees of distance preservation.

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Sparse Random Projection

Random Projection method using a sparse matrix with mostly zeros and a few non-zero entries, significantly reducing computation time and memory requirements.

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Distance Preservation

Principle according to which distances between pairs of points in the original space are approximately maintained after projection into a lower-dimensional space.

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Random Embedding

Linear mapping that probabilistically maps a high-dimensional space to a lower-dimensional space, used to accelerate machine learning algorithms.

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Projection Matrix

Matrix used in Random Projection to transform high-dimensional data into a lower-dimensional space, generated randomly according to specific statistical properties.

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Pairwise Distances

Distance measures calculated between all pairs of points in a dataset, used as a metric to evaluate the quality of structural preservation in Random Projection.

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Random Subspace

Randomly generated lower-dimensional vector subspace into which data are projected when applying the Random Projection technique.

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Random Orthogonal Projection

Variant of Random Projection where the projection matrix is orthogonal, better preserving the geometric properties of the original data.

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Reduced Feature Space

New feature space of lower dimension obtained after applying Random Projection, where data are represented in a more compact manner.

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Norm Preservation

Property of Random Projection ensuring that vector norms are approximately preserved between the original space and the projected space, guaranteeing conservation of data energy.

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Target Dimension

Dimension of the destination space after Random Projection, typically much smaller than the original dimension while being sufficient to preserve structural properties.

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Random Linear Transformation

Fundamental mathematical operation in Random Projection, where data are linearly transformed using a randomly generated matrix.

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