graph

As a noun graph

is graph or graph can be a symbol as the smallest unit in a text which has not yet been classified as a grapheme.

As an adjective bichromatic is

(mathematics) describing a graph with edges of two possible (colours).

As nouns the difference between graph and sparsifier

is that graph is graph or graph can be a symbol as the smallest unit in a text which has not yet been classified as a grapheme while sparsifier is (mathematics) a graph that is a sparse version of another.

As a noun graph

is graph or graph can be a symbol as the smallest unit in a text which has not yet been classified as a grapheme.

As an adjective multipeak is

of or pertaining to more than one peak (as in a graph).

As a noun graph

is graph or graph can be a symbol as the smallest unit in a text which has not yet been classified as a grapheme.

As an adjective bicritical is

(mathematics) describing a graph, the removal of two of whose vertices leaves a subgraph the edges of which can be coloured with only three colours.

In mathematics terms the difference between graph and disassortative

is that graph is a diagram displaying data, in particular one showing the relationship between two or more variables; specifically, for a function $f(x\_1,\; x\_2,\; \backslash ldots,\; x\_n)$, the set of all tuples $(x\_1,\; x\_2,\; \backslash ldots,\; x\_n,\; f(x\_1,\; x\_2,\; \backslash ldots,\; x\_n))$ while disassortative is describing a graph (or network) in which nodes of low degree are more likely to connect with nodes high degree.

As a noun graph

is a diagram displaying data; in particular one showing the relationship between two or more quantities, measurements or indicative numbers that may or may not have a specific mathematical formula relating them to each other.

As a verb graph

is to draw a graph.

As an adjective disassortative is

describing a graph (or network) in which nodes of low degree are more likely to connect with nodes high degree.

In mathematics terms the difference between graph and periodogram

is that graph is a diagram displaying data, in particular one showing the relationship between two or more variables; specifically, for a function $f(x\_1,\; x\_2,\; \backslash ldots,\; x\_n)$, the set of all tuples $(x\_1,\; x\_2,\; \backslash ldots,\; x\_n,\; f(x\_1,\; x\_2,\; \backslash ldots,\; x\_n))$ while periodogram is a graph used in the harmonic analysis of spectra, time series etc.

As nouns the difference between graph and periodogram

is that graph is a diagram displaying data; in particular one showing the relationship between two or more quantities, measurements or indicative numbers that may or may not have a specific mathematical formula relating them to each other while periodogram is a graph used in the harmonic analysis of spectra, time series etc.

As a verb graph

is to draw a graph.

As a noun graph

is graph or graph can be a symbol as the smallest unit in a text which has not yet been classified as a grapheme.

As an adjective outerplanar is

(mathematics) describing a graph having a planar embedding such that the vertices lie on a circle and the edges lie inside that circle.

As nouns the difference between graph and reachability

is that graph is a diagram displaying data; in particular one showing the relationship between two or more quantities, measurements or indicative numbers that may or may not have a specific mathematical formula relating them to each other while reachability is the condition of being reachable.

As a verb graph

is to draw a graph.

As a noun graph

is graph or graph can be a symbol as the smallest unit in a text which has not yet been classified as a grapheme.

As an adjective graphlike is

resembling or characteristic of a graph.

As nouns the difference between graph and nestohedron

is that graph is a diagram displaying data; in particular one showing the relationship between two or more quantities, measurements or indicative numbers that may or may not have a specific mathematical formula relating them to each other while nestohedron is the simple polytope characteristic of a connected graph.

As a verb graph

is to draw a graph.