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Enter two words to compare and contrast their definitions, origins, and synonyms to better understand how those words are related.

spectrahedron

Terms vs Spectrahedron - What's the difference?

terms | spectrahedron |


As nouns the difference between terms and spectrahedron

is that terms is while spectrahedron is (mathematics) the intersection of the cone of positive semidefinite matrices with an affine-linear space.

Space vs Spectrahedron - What's the difference?

space | spectrahedron |


As nouns the difference between space and spectrahedron

is that space is (lb) of time while spectrahedron is (mathematics) the intersection of the cone of positive semidefinite matrices with an affine-linear space.

As a verb space

is (obsolete|intransitive) to roam, walk, wander.

Linear vs Spectrahedron - What's the difference?

linear | spectrahedron |


As an adjective linear

is linear (in mathematics, of first-degree polynomial).

As a noun spectrahedron is

(mathematics) the intersection of the cone of positive semidefinite matrices with an affine-linear space.

Affine vs Spectrahedron - What's the difference?

affine | spectrahedron |


As a verb affine

is .

As an adjective affine

is purifying, refining.

As a noun spectrahedron is

(mathematics) the intersection of the cone of positive semidefinite matrices with an affine-linear space.

Semidefinite vs Spectrahedron - What's the difference?

semidefinite | spectrahedron |


In mathematics|lang=en terms the difference between semidefinite and spectrahedron

is that semidefinite is (mathematics) describing a bilinear form, over a vector space, that is either always positive or always negative while spectrahedron is (mathematics) the intersection of the cone of positive semidefinite matrices with an affine-linear space.

As an adjective semidefinite

is (mathematics) describing a bilinear form, over a vector space, that is either always positive or always negative.

As a noun spectrahedron is

(mathematics) the intersection of the cone of positive semidefinite matrices with an affine-linear space.

Positive vs Spectrahedron - What's the difference?

positive | spectrahedron |


As nouns the difference between positive and spectrahedron

is that positive is while spectrahedron is (mathematics) the intersection of the cone of positive semidefinite matrices with an affine-linear space.

Cone vs Spectrahedron - What's the difference?

cone | spectrahedron |


As nouns the difference between cone and spectrahedron

is that cone is cone while spectrahedron is (mathematics) the intersection of the cone of positive semidefinite matrices with an affine-linear space.

Intersection vs Spectrahedron - What's the difference?

intersection | spectrahedron |


As nouns the difference between intersection and spectrahedron

is that intersection is the junction of two (or more) paths, streets, highways, or other thoroughfares while spectrahedron is (mathematics) the intersection of the cone of positive semidefinite matrices with an affine-linear space.