To decorate with fringe.
To serve as a fringe.
The area around the green
A marginal or peripheral part.
The peristome or fringe-like appendage of the capsules of most mosses.
A light or dark band formed by the diffraction of light.
Used attributively with reference to Aboriginal people living on the edge of towns etc.
Those members of a political party, or any social group, holding unorthodox views.
The periphery of a town or city (or other area).
Synonym of bangs: hair hanging over the forehead, especially a hairstyle where it is cut straight across.
A daypart that precedes or follows prime time.
A decorative border.
Non-mainstream theatre.
Outside the mainstream.
To draw a graph.
To draw a graph of a function.
A topological space which represents some graph (ordered pair of sets) and which is constructed by representing the vertices as points and the edges as copies of the real interval [0,1] (where, for any given edge, 0 and 1 are identified with the points representing the two vertices) and equipping the result with a particular topology called the graph topology.
A set of vertices (or nodes) connected together by edges; (formally) an ordered pair of sets (V,E), where the elements of V are called vertices or nodes and E is a set of pairs (called edges) of elements of V. See also Graph (discrete mathematics) on Wikipedia.Wikipedia
A graphical unit on the token-level, the abstracted fundamental shape of a character or letter as distinct from its ductus (realization in a particular typeface or handwriting on the instance-level) and as distinct by a grapheme on the type-level by not fundamentally distinguishing meaning.
A data chart (graphical representation of data) intended to illustrate the relationship between a set (or sets) of numbers (quantities, measurements or indicative numbers) and a reference set, whose elements are indexed to those of the former set(s) and may or may not be numbers.
A set of points constituting a graphical representation of a real function; (formally) a set of tuples (x_1,x_2,…,x_m,y)∈ R ᵐ⁺¹, where y=f(x_1,x_2,…,x_m) for a given function f: R ᵐ→ R . See also Graph of a function on Wikipedia.Wikipedia
A morphism 𝛤_f from the domain of f to the product of the domain and codomain of f, such that the first projection applied to 𝛤_f equals the identity of the domain, and the second projection applied to 𝛤_f is equal to f.