Lamination (topology)

In topology, a branch of mathematics, a lamination is a : "topological space partitioned into subsets" decoration (a structure or property at a point) of a manifold in which some subset of the manifold is partitioned into sheets of some lower dimension, and the sheets are locally parallel. A lamination of a surface is a partition of a closed subset of the surface into smooth curves.

Source: Wikipedia — Lamination (topology) (CC BY-SA 4.0)

Lamination (topology)

In topology, a branch of mathematics, a lamination is a : "topological space partitioned into subsets" decoration (a structure or property at a point) of a manifold in which some subset of the manifold is partitioned into sheets of some lower dimension, and the sheets are locally parallel. A lamination of a surface is a partition of a closed subset of the surface into smooth curves.

Source: Wikipedia "Lamination (topology)" · CC BY-SA 4.0

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