English words for '(chemistry) rectified'
Closest matches for "(chemistry) rectified" are ranked by semantic fit across dictionary definitions.
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noun
- (chemistry) The reverse of dissociation.
- (astrophysics) The process by which the plasma of electrons and protons produced after the Big Bang condensed into hydrogen, or the epoch in which this process occurred.
- (genetics) The formation of genetic combinations in offspring that are not present in the parents.
- Combination a second or subsequent time.
- (physics) a combining of charges or transfer of electrons in a gas that results in the neutralization of ions; important for ions arising from the passage of high-energy particles
- (genetics) a combining of genes or characters different from what they were in the parents
adj
noun
- (civil engineering) An elevation of a pipe at a certain point along the pipe.
- (civil engineering) The lowest point inside a pipe at a certain point.
- (Internet slang, conspiracy theories) Of a person, assumed to be transgender, in terms of transvestigation.
- (architecture) An inverted arch (as in a sewer).
- (zoology, informal) An invertebrate.
- A skateboarding and snowboarding trick where the skater grabs the board and plants a hand on the coping so as to balance upside-down on the lip of a ramp.
- The base of a tunnel on which the road or railway may be laid and used when construction is through unstable ground. It may be flat or form a continuous curve with the tunnel arch.
verb
- (anatomy) To turn (the foot) inwards.
- (transitive) To turn (something) upside down or inside out; to place in a contrary order or direction.
- (transitive, music) To move (the root note of a chord) up or down an octave, resulting in a change in pitch.
- To divert; to convert to a wrong use.
- (chemistry, intransitive) To undergo inversion, as sugar.
- turn inside out or upside down
- reverse the position, order, relation, or condition of
- make an inversion (in a musical composition)
adj
verb
noun
adj
noun
noun
- (analytical chemistry) Initialism of reverse-phase.
- (physics) Initialism of radiation pressure.
- (linguistics) Initialism of Received Pronunciation.
- (roleplaying games) Initialism of roleplay.
- (pathology) Initialism of retinitis pigmentosa.
- Initialism of red pill.
- (video games, ESRB) Initialism of rating pending.
- (computing) Initialism of relying party.
- (medicine) Initialism of rotationplasty.
name
verb
adj
- (chemistry) In the same state of matter.
- (ring theory, of an element of a graded ring) Belonging to one of the summands of the grading (if the ring is graded over the natural numbers and the element is in the kth summand, it is said to be homogeneous of degree k; if the ring is graded over a commutative monoid I, and the element is an element of the ith summand, it is said to be of grade i)
- (of a linear differential equation) Having its degree-zero term equal to zero; admitting the trivial solution.
- (algebra, of a polynomial) Such that all its nonzero terms have the same degree.
- Having the same composition throughout; of uniform make-up.
- (probability theory, Fourier analysis, of a distribution S on Euclidean n-space (or on ℝⁿmathbf 0)) Informally: Determined by its restriction to the unit sphere. Formally: Such that, for all real t>0 and test functions ϕ( mathbf x), the equality S[t⁻ⁿϕ( mathbf x/t)]=t^(mS)[ϕ( mathbf x)] holds for some fixed real or complex m.
- Of the same kind; alike, similar.
- (of a linear map f between vector spaces graded by a commutative monoid I) Which respects the grading of its domain and codomain. Formally: Satisfying f(V_j)⊆W_i+j for fixed i (called the degree or grade of f), V_j the jth component of the grading of f 's domain, W_k the kth component of the grading of f 's codomain, and + representing the monoid operation in I.
- (geometry, of a space equipped with a group action) Informally: Everywhere the same, uniform, in the sense that any point can be moved to any other (via the group action) while respecting the structure of the space. Formally: Such that the group action is transitively and acts by automorphisms on the space (some authors also require that the action be faithful).
- (set theory, order theory, of a relation) Holding between a set and itself; being an endorelation.
- (of a first-order differential equation) Capable of being written in the form f(x,y) mathop dy=g(x,y) mathop dx where f and g are homogeneous functions of the same degree as each other.
- (linear algebra, by specialization, of a system of linear equations) Such that all the constant terms are zero.
- (mathematics) In any of several technical senses uniform; scalable; having its behavior or form determined by, or the same as, its behavior on or form at a smaller component (of its domain of definition, of itself, etc.).
- (geometry) Of or relating to homogeneous coordinates.
- The function f(x,y)#61;x²#43;x²ʸ#43;y² is not homogeneous on all of #92;mathbb#123;R#125;² because f(2,2)#61;16#92;neq 2ᵏ#42;3#61;2ᵏf(1,1) for any k, but f is homogeneous on the subspace of #92;mathbb#123;R#125;² spanned by (1,0) because f(#92;alphax,#92;alphay)#61;#92;alphax²#61;#92;alpha²f(x,y) for all (x,y)#92;in#92;operatorname#123;Span#125;#92;#123;(1,0)#92;#125;.
- (mathematical analysis, generalizing the case of polynomial functions, of a function f) Such that if each of f 's inputs are multiplied by the same scalar, f 's output is multiplied by the same scalar to some fixed power (called the degree of homogeneity or degree of f). (Formally and more generally, of a partial function f between vector spaces whose domain is a linear cone) Satisfying the equality f(s mathbf x)=sᵏᶠ(
- (of a general differential equation) Homogeneous as a function of the dependent variable and its derivatives.
- all of the same or similar kind or nature
noun
- (chemistry) The reverse of dissociation.
- (astrophysics) The process by which the plasma of electrons and protons produced after the Big Bang condensed into hydrogen, or the epoch in which this process occurred.
- (genetics) The formation of genetic combinations in offspring that are not present in the parents.
- Combination a second or subsequent time.
- (physics) a combining of charges or transfer of electrons in a gas that results in the neutralization of ions; important for ions arising from the passage of high-energy particles
- (genetics) a combining of genes or characters different from what they were in the parents
noun
- (analytical chemistry) Initialism of reverse-phase.
- (physics) Initialism of radiation pressure.
- (linguistics) Initialism of Received Pronunciation.
- (roleplaying games) Initialism of roleplay.
- (pathology) Initialism of retinitis pigmentosa.
- Initialism of red pill.
- (video games, ESRB) Initialism of rating pending.
- (computing) Initialism of relying party.
- (medicine) Initialism of rotationplasty.
name
verb
adj
noun
- (civil engineering) An elevation of a pipe at a certain point along the pipe.
- (civil engineering) The lowest point inside a pipe at a certain point.
- (Internet slang, conspiracy theories) Of a person, assumed to be transgender, in terms of transvestigation.
- (architecture) An inverted arch (as in a sewer).
- (zoology, informal) An invertebrate.
- A skateboarding and snowboarding trick where the skater grabs the board and plants a hand on the coping so as to balance upside-down on the lip of a ramp.
- The base of a tunnel on which the road or railway may be laid and used when construction is through unstable ground. It may be flat or form a continuous curve with the tunnel arch.
verb
- (anatomy) To turn (the foot) inwards.
- (transitive) To turn (something) upside down or inside out; to place in a contrary order or direction.
- (transitive, music) To move (the root note of a chord) up or down an octave, resulting in a change in pitch.
- To divert; to convert to a wrong use.
- (chemistry, intransitive) To undergo inversion, as sugar.
- turn inside out or upside down
- reverse the position, order, relation, or condition of
- make an inversion (in a musical composition)
adj
verb
noun
adj
noun
adj
- (chemistry) In the same state of matter.
- (ring theory, of an element of a graded ring) Belonging to one of the summands of the grading (if the ring is graded over the natural numbers and the element is in the kth summand, it is said to be homogeneous of degree k; if the ring is graded over a commutative monoid I, and the element is an element of the ith summand, it is said to be of grade i)
- (of a linear differential equation) Having its degree-zero term equal to zero; admitting the trivial solution.
- (algebra, of a polynomial) Such that all its nonzero terms have the same degree.
- Having the same composition throughout; of uniform make-up.
- (probability theory, Fourier analysis, of a distribution S on Euclidean n-space (or on ℝⁿmathbf 0)) Informally: Determined by its restriction to the unit sphere. Formally: Such that, for all real t>0 and test functions ϕ( mathbf x), the equality S[t⁻ⁿϕ( mathbf x/t)]=t^(mS)[ϕ( mathbf x)] holds for some fixed real or complex m.
- Of the same kind; alike, similar.
- (of a linear map f between vector spaces graded by a commutative monoid I) Which respects the grading of its domain and codomain. Formally: Satisfying f(V_j)⊆W_i+j for fixed i (called the degree or grade of f), V_j the jth component of the grading of f 's domain, W_k the kth component of the grading of f 's codomain, and + representing the monoid operation in I.
- (geometry, of a space equipped with a group action) Informally: Everywhere the same, uniform, in the sense that any point can be moved to any other (via the group action) while respecting the structure of the space. Formally: Such that the group action is transitively and acts by automorphisms on the space (some authors also require that the action be faithful).
- (set theory, order theory, of a relation) Holding between a set and itself; being an endorelation.
- (of a first-order differential equation) Capable of being written in the form f(x,y) mathop dy=g(x,y) mathop dx where f and g are homogeneous functions of the same degree as each other.
- (linear algebra, by specialization, of a system of linear equations) Such that all the constant terms are zero.
- (mathematics) In any of several technical senses uniform; scalable; having its behavior or form determined by, or the same as, its behavior on or form at a smaller component (of its domain of definition, of itself, etc.).
- (geometry) Of or relating to homogeneous coordinates.
- The function f(x,y)#61;x²#43;x²ʸ#43;y² is not homogeneous on all of #92;mathbb#123;R#125;² because f(2,2)#61;16#92;neq 2ᵏ#42;3#61;2ᵏf(1,1) for any k, but f is homogeneous on the subspace of #92;mathbb#123;R#125;² spanned by (1,0) because f(#92;alphax,#92;alphay)#61;#92;alphax²#61;#92;alpha²f(x,y) for all (x,y)#92;in#92;operatorname#123;Span#125;#92;#123;(1,0)#92;#125;.
- (mathematical analysis, generalizing the case of polynomial functions, of a function f) Such that if each of f 's inputs are multiplied by the same scalar, f 's output is multiplied by the same scalar to some fixed power (called the degree of homogeneity or degree of f). (Formally and more generally, of a partial function f between vector spaces whose domain is a linear cone) Satisfying the equality f(s mathbf x)=sᵏᶠ(
- (of a general differential equation) Homogeneous as a function of the dependent variable and its derivatives.
- all of the same or similar kind or nature