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THIRD DERIVATIVE

  • Third derivative
  • Rate of change of the second derivative

    calculus, a branch of mathematics, the third derivative or third-order derivative is the rate at which the second derivative, or the rate of change of the rate

    Third derivative

    Third_derivative

  • Derivative
  • Instantaneous rate of change (mathematics)

    the derivative is a fundamental tool that quantifies the sensitivity to change of a function's output with respect to its input. The derivative of a

    Derivative

    Derivative

    Derivative

  • Fourth, fifth, and sixth derivatives of position
  • Higher derivatives of the position vector with respect to time

    the first, second, and third derivatives being velocity, acceleration, and jerk, respectively. These higher-order derivatives are less common than the

    Fourth, fifth, and sixth derivatives of position

    Fourth, fifth, and sixth derivatives of position

    Fourth,_fifth,_and_sixth_derivatives_of_position

  • Jerk (physics)
  • Rate of change of acceleration with time

    be expressed as the first time derivative of acceleration, second time derivative of velocity, and third time derivative of position: j = d a d t = d 2

    Jerk (physics)

    Jerk (physics)

    Jerk_(physics)

  • Derivative test
  • Method for finding the extrema of a function

    In calculus, a derivative test uses the derivatives of a function to locate the critical points of a function and determine whether each point is a local

    Derivative test

    Derivative_test

  • Notation for differentiation
  • Notation of differential calculus

    PRIME (derivative) U+2033 ◌″ DOUBLE PRIME (double derivative) U+2034 ◌‴ TRIPLE PRIME (third derivative) U+2057 ◌⁗ QUADRUPLE PRIME (fourth derivative) When

    Notation for differentiation

    Notation_for_differentiation

  • Time derivative
  • Derivative of a function with respect to time

    A time derivative is a derivative of a function with respect to time, usually interpreted as the rate of change of the value of the function. The variable

    Time derivative

    Time_derivative

  • Derivative (finance)
  • Type of financial contract

    a derivative is a contract between a buyer and a seller. The derivative can take various forms, depending on the transaction, but every derivative has

    Derivative (finance)

    Derivative_(finance)

  • Inflection point
  • Point where the curvature of a curve changes sign

    if derivatives of any order exist. In this case, one also needs the lowest-order (above the second) non-zero derivative to be of odd order (third, fifth

    Inflection point

    Inflection point

    Inflection_point

  • Derivative suit
  • Lawsuit brought by a company shareholder

    A shareholder derivative suit is a lawsuit brought by a shareholder on behalf of a corporation against a third party. Often, the third party is an insider

    Derivative suit

    Derivative_suit

  • Vector calculus identities
  • Mathematical identities

    The following are important identities involving derivatives and integrals in vector calculus. For a function f ( x , y , z ) {\displaystyle f(x,y,z)}

    Vector calculus identities

    Vector_calculus_identities

  • Derivative work
  • Concept in copyright law

    In copyright law, a derivative work is an expressive creation that includes major copyrightable elements of a first, previously created original work (the

    Derivative work

    Derivative work

    Derivative_work

  • Negative thermal expansion
  • Process in physical chemistry

    } where Π ‴ ( a ) {\displaystyle \Pi '''(a)} is shorthand for the third derivative of the interatomic potential at the equilibrium point: Π ‴ ( a ) =

    Negative thermal expansion

    Negative_thermal_expansion

  • Lie derivative
  • Type of derivative in differential geometry

    In differential geometry, the Lie derivative (/liː/ LEE), named after Sophus Lie by Władysław Ślebodziński, evaluates the change of a tensor field (including

    Lie derivative

    Lie_derivative

  • Linear motion
  • Type of motion in which the path of the moving object is a straight line

    used for the third derivative of position?". "Equations of motion" (PDF). "Description of Motion in One Dimension". "What is derivatives of displacement

    Linear motion

    Linear_motion

  • Greeks (finance)
  • Model parameters in mathematical finance

    (known in calculus as partial derivatives; first-order or higher) representing the sensitivity of the price of a derivative instrument such as an option

    Greeks (finance)

    Greeks_(finance)

  • Parametric derivative
  • In calculus, a parametric derivative is a derivative of a dependent variable with respect to another dependent variable that is taken when both variables

    Parametric derivative

    Parametric_derivative

  • Qoros 3
  • Motor vehicle

    hatchback version made its debut at the Geneva Motor Show in March 2014. A third derivative, the 3 City SUV, was launched in November 2014. The 3 was designed

    Qoros 3

    Qoros 3

    Qoros_3

  • Fréchet derivative
  • Derivative defined on normed spaces

    the Fréchet derivative is a derivative defined on normed spaces. Named after Maurice Fréchet, it is commonly used to generalize the derivative of a real-valued

    Fréchet derivative

    Fréchet_derivative

  • Leibniz's notation
  • Mathematical notation used for calculus

    would today use operators, namely he would write a second derivative as ddy and a third derivative as dddy. In 1695 Leibniz started to write d2⋅x and d3⋅x

    Leibniz's notation

    Leibniz's notation

    Leibniz's_notation

  • Tracy–Widom distribution
  • Probability distribution

    continuous first and second derivatives at the critical point w = 2 {\displaystyle w={\sqrt {2}}} , but a discontinuous third derivative. The − ln ⁡ P ∝ N 2 {\displaystyle

    Tracy–Widom distribution

    Tracy–Widom distribution

    Tracy–Widom_distribution

  • Quadratic growth
  • Mathematical proportionality to a square

    variable, quadratic growth is equivalent to the second derivative being constant (i.e., the third derivative being zero), and thus functions with quadratic growth

    Quadratic growth

    Quadratic_growth

  • Numerical differentiation
  • Use of numerical analysis to estimate derivatives of functions

    numerical analysis, numerical differentiation algorithms estimate the derivative of a mathematical function or subroutine using values of the function

    Numerical differentiation

    Numerical differentiation

    Numerical_differentiation

  • Exterior derivative
  • Operation on differential forms

    the exterior derivative extends the concept of the differential of a function to differential forms of higher degree. The exterior derivative was first described

    Exterior derivative

    Exterior_derivative

  • Pitchfork bifurcation
  • Bifurcation from a system having one fixed point to three fixed points

    r)=(0,r_{0})} . The form of the pitchfork is given by the sign of the third derivative: ∂ 3 f ∂ x 3 ( 0 , r 0 ) { < 0 , supercritical > 0 , subcritical {\displaystyle

    Pitchfork bifurcation

    Pitchfork_bifurcation

  • Weather derivative
  • Financial instrument

    Weather derivatives are financial instruments that can be used by organizations or individuals as part of a risk management strategy to reduce risk associated

    Weather derivative

    Weather_derivative

  • Position (geometry)
  • Vector representing the position of a point with respect to a fixed origin

    the first, second and third derivative of position are commonly used in basic kinematics. By extension, the higher-order derivatives can be computed in a

    Position (geometry)

    Position (geometry)

    Position_(geometry)

  • Euler method
  • Approach to finding numerical solutions of ordinary differential equations

    {O}}{\left(h^{3}\right)}.} This result is valid if y {\displaystyle y} has a bounded third derivative. This shows that for small h {\displaystyle h} , the local truncation

    Euler method

    Euler method

    Euler_method

  • Finite difference coefficient
  • Coefficient used in numerical approximation

    orders of accuracy and with uniform grid spacing: For example, the third derivative with a second-order accuracy is f ‴ ( x 0 ) ≈ − 1 2 f ( x − 2 ) + f

    Finite difference coefficient

    Finite_difference_coefficient

  • Functional derivative
  • Concept in calculus of variations

    variations, a field of mathematical analysis, the functional derivative (or variational derivative) relates a change in a functional (a functional in this

    Functional derivative

    Functional_derivative

  • Lagrange polynomial
  • Polynomials used for interpolation

    =j\end{smallmatrix}}^{k}{\frac {1}{(x-x_{i})^{2}}}{\Biggr ]}.\end{aligned}}} The third derivative is ℓ j ‴ ( x ) = ℓ j ( x ) ∑ 0 ≤ i < m < n ≤ k 3 ! ( x − x i ) ( x

    Lagrange polynomial

    Lagrange polynomial

    Lagrange_polynomial

  • Covariant derivative
  • Specification of a derivative along a tangent vector of a manifold

    the covariant derivative is a way of specifying a derivative along tangent vectors of a manifold. Alternatively, the covariant derivative is a way of introducing

    Covariant derivative

    Covariant_derivative

  • Newton's method
  • Algorithm for finding zeros of functions

    function. The most basic version starts with a real-valued function f, its derivative f′, and an initial guess x0 for a root of f. If f satisfies certain assumptions

    Newton's method

    Newton's method

    Newton's_method

  • Self-concordant function
  • Linear and convex quadratic functions are self-concordant, since their third derivative is zero. Any function f ( x ) = − log ⁡ ( − g ( x ) ) − log ⁡ x {\displaystyle

    Self-concordant function

    Self-concordant_function

  • Spectral line shape
  • Feature observed in spectroscopy

    is also true of the third derivative; odd derivatives can be used to locate the position of a peak maximum. The second derivatives, d 2 y d x 2 {\displaystyle

    Spectral line shape

    Spectral line shape

    Spectral_line_shape

  • Schwarzian derivative
  • Nonlinear differential operator used to study conformal mappings

    In mathematics, the Schwarzian derivative is an operator similar to the derivative which is invariant under Möbius transformations. Thus, it occurs in

    Schwarzian derivative

    Schwarzian_derivative

  • Snap, Crackle and Pop
  • Kellogg's cereal advertising mascots

    sixth time derivatives of position. The first derivative of position with respect to time is velocity, the second is acceleration, and the third is jerk

    Snap, Crackle and Pop

    Snap,_Crackle_and_Pop

  • Jolt
  • Topics referred to by the same term

    starring Kate Beckinsale Jolt (physics), jerk, or surge, in physics, the third derivative of position with regard to time Jolt (Transformers), several fictional

    Jolt

    Jolt

  • Bernstein's theorem (polynomials)
  • Mathematical inequality

    polynomial function on the unit disk with the maximum modulus of its derivative on the unit disk. It was proven by Sergei Bernstein while he was working

    Bernstein's theorem (polynomials)

    Bernstein's_theorem_(polynomials)

  • Geomagnetic jerk
  • Sudden change in the Earth's magnetic field

    of a body, that is, the third derivative of its position with respect to time (the acceleration being the second derivative); or, more specifically,

    Geomagnetic jerk

    Geomagnetic_jerk

  • Prudence
  • Ability of a person to regulate themselves with the use of reason

    u(x)} is differentiable, then the consumer is not prudent unless the third derivative of utility is positive, that is, u ‴ ( x ) > 0 {\displaystyle u'''\left(x\right)>0}

    Prudence

    Prudence

    Prudence

  • Differential pulse-code modulation
  • Signal encoder

    the signal using a double-integral) and a method that encodes the third-derivative of the signal (which reconstructs the signal using a triple-integral)

    Differential pulse-code modulation

    Differential_pulse-code_modulation

  • Matrix calculus
  • Specialized notation for multivariable calculus

    especially over spaces of matrices. It collects the various partial derivatives of a single function with respect to many variables, and/or of a multivariate

    Matrix calculus

    Matrix_calculus

  • Formal derivative
  • Mathematical operation

    the formal derivative is an operation on elements of a polynomial ring or a ring of formal power series that mimics the form of the derivative from calculus

    Formal derivative

    Formal_derivative

  • Critical point (thermodynamics)
  • Temperature and pressure point where phase boundaries disappear

    (the second derivative of the free energy with respect to concentration must equal zero), and the extremum condition (the third derivative of the free

    Critical point (thermodynamics)

    Critical point (thermodynamics)

    Critical_point_(thermodynamics)

  • Fox derivative
  • Concept in mathematics

    the Fox derivative is an algebraic construction in the theory of free groups which bears many similarities to the conventional derivative of calculus

    Fox derivative

    Fox_derivative

  • Inverse function rule
  • Formula for the derivative of an inverse function

    formula that expresses the derivative of the inverse of a bijective and differentiable function f in terms of the derivative of f. More precisely, if the

    Inverse function rule

    Inverse function rule

    Inverse_function_rule

  • Cubic function
  • Polynomial function of degree 3

    occurs when the second derivative f ″ ( x ) = 6 a x + 2 b , {\displaystyle f''(x)=6ax+2b,} is zero, and the third derivative is nonzero. Thus a cubic

    Cubic function

    Cubic function

    Cubic_function

  • Verlet integration
  • Numerical integration algorithm

    ={\dot {\mathbf {a} }}={\overset {\dots }{\mathbf {x} }}} the jerk (third derivative of the position with respect to the time). Adding these two expansions

    Verlet integration

    Verlet_integration

  • Differentiable curve
  • Study of curves from a differential point of view

    {\gamma }}'(t)\right\|}}} and is called the torsion of γ at point t. The third derivative may be used to define aberrancy, a metric of non-circularity of a curve

    Differentiable curve

    Differentiable_curve

  • List of estrogens
  • This is a list of steroidal estrogens or derivatives of estradiol, estrone, and estriol. Most esters of these estrogens are not included in this list;

    List of estrogens

    List of estrogens

    List_of_estrogens

  • Electroreflectance
  • Electro reflectance

    interacting with the bulk underneath. Third order spectroscopy, sometimes revered to as Aspnes's third-derivative, is a technique used to enhance the resolution

    Electroreflectance

    Electroreflectance

  • Glossary of calculus
  • second derivative of f. Similarly, the derivative of the second derivative, if it exists, is written f ′′′ and is called the third derivative of f. Continuing

    Glossary of calculus

    Glossary_of_calculus

  • McDonnell Douglas MD-80
  • Jet airliner model, series based on the DC-9

    applied for models DC-9-87 and DC-9-87F on February 14, 1985. The third derivative was similarly officially designated DC-9-87 (MD-87), although no nameplates

    McDonnell Douglas MD-80

    McDonnell Douglas MD-80

    McDonnell_Douglas_MD-80

  • Stochastic dominance
  • Partial order between random variables

    functions that are positively skewed (that is, have a nonnegative third derivative throughout). the set of nondecreasing, concave utility functions, such

    Stochastic dominance

    Stochastic_dominance

  • Helmholtz coil
  • Two circular coil device which creates a homogeneous magnetic field

    {\displaystyle \partial ^{2}B/\partial x^{2}=0} (meaning that the first nonzero derivative is ∂ 4 B / ∂ x 4 {\displaystyle \partial ^{4}B/\partial x^{4}} as explained

    Helmholtz coil

    Helmholtz coil

    Helmholtz_coil

  • Desmodromic valve
  • Reciprocating engine valve actuation mechanism

    the second derivative (acceleration) was uselessly inaccurate. Computers permitted integration from the jerk curve, the third derivative of lift, that

    Desmodromic valve

    Desmodromic valve

    Desmodromic_valve

  • Photo-reflectance
  • signal. Rather, a fit to the overall signal is performed using the third derivative functional form given by Aspnes. This fit procedure yields the interband

    Photo-reflectance

    Photo-reflectance

  • Wirtinger derivatives
  • Concept in complex analysis

    In complex analysis of one and several complex variables, Wirtinger derivatives (sometimes also called Wirtinger operators), named after Wilhelm Wirtinger

    Wirtinger derivatives

    Wirtinger derivatives

    Wirtinger_derivatives

  • Spline interpolation
  • Mathematical method

    spline, and the popular "not-a-knot spline", which requires that the third derivative is also continuous at the x1 and xn−1 points. For the "not-a-knot"

    Spline interpolation

    Spline_interpolation

  • Flory–Huggins solution theory
  • Lattice model of polymer solutions

    }}-2\chi } and the solution first becomes unstable when this and the third derivative f ‴ = − 1 N ϕ 2 + 1 ( 1 − ϕ ) 2 {\displaystyle f'''=-{\frac {1}{N\phi

    Flory–Huggins solution theory

    Flory–Huggins solution theory

    Flory–Huggins_solution_theory

  • Third Way
  • Centrist political position

    this the "third way". The nomenclature is unimportant. What is important is that it is a repudiation of Thatcherism and its Australian derivatives represented

    Third Way

    Third Way

    Third_Way

  • Halley's method
  • Root-finding algorithm

    methods. Suppose a is a root of f but not of its derivative. And suppose that the third derivative of f exists and is continuous in a neighborhood of

    Halley's method

    Halley's_method

  • Software documentation
  • Explains the functionality of software

    In a way, architecture documents are third derivative from the code (design document being second derivative, and code documents being first). Very

    Software documentation

    Software_documentation

  • Euler–Bernoulli beam theory
  • Method for load calculation in construction

    |}_{x=L}=0\,\end{aligned}}} Note that shear force boundary condition (third derivative) is removed, otherwise there would be a contradiction. These are equivalent

    Euler–Bernoulli beam theory

    Euler–Bernoulli beam theory

    Euler–Bernoulli_beam_theory

  • Derivative (multivariable calculus)
  • Type of derivative in mathematics

    In mathematics, the derivative of a function at a point is the linear part of the best affine approximation to the function near the point. In one-variable

    Derivative (multivariable calculus)

    Derivative_(multivariable_calculus)

  • Chain rule
  • Formula in calculus

    formula that expresses the derivative of the composition of two differentiable functions z and y in terms of the derivatives of z and y. More precisely

    Chain rule

    Chain_rule

  • Jacobian matrix and determinant
  • Matrix of partial derivatives of a vector-valued function

    function of several variables is the matrix of all its first-order partial derivatives. If this matrix is square, that is, if the number of variables equals

    Jacobian matrix and determinant

    Jacobian_matrix_and_determinant

  • Ska
  • Music genre

    with the faster tempos and harder edge of punk rock forming ska-punk; and third-wave ska, which involved bands from a wide range of countries around the

    Ska

    Ska

    Ska

  • Tape correction (surveying)
  • Again, when evaluated at L=0 it vanishes. When evaluated at L=0, the third derivative survives, however. d 3 δ d L 3 = − ( 8 a 3 − 4 aL 2 ) ( 4 a 2 + L 2

    Tape correction (surveying)

    Tape_correction_(surveying)

  • Abraham–Lorentz force
  • Recoil force on accelerating charged particle

    a ˙ {\displaystyle \mathbf {\dot {a}} } is the derivative of acceleration, or the third derivative of displacement, also called jerk, μ0 is the magnetic

    Abraham–Lorentz force

    Abraham–Lorentz_force

  • Newton's laws of motion
  • Laws in physics about force and motion

    simultaneous positions (and possibly their derivatives) of the particles, and that they are related by Newton's third law. No such assumption is possible in

    Newton's laws of motion

    Newton's_laws_of_motion

  • Simultaneous perturbation stochastic approximation
  • Optimization algorithm

    thrice continuously differentiable and the individual elements of the third derivative must be bounded: | J ( 3 ) ( u ) | < a 3 < ∞ {\displaystyle |J^{(3)}(u)|<a_{3}<\infty

    Simultaneous perturbation stochastic approximation

    Simultaneous_perturbation_stochastic_approximation

  • Radon–Nikodym theorem
  • Expressing a measure as an integral of another

    Radon–Nikodym derivative. The choice of notation and the name of the function reflects the fact that the function is analogous to a derivative in calculus

    Radon–Nikodym theorem

    Radon–Nikodym_theorem

  • Differentiation of trigonometric functions
  • Mathematical process of finding the derivative of a trigonometric function

    of finding the derivative of a trigonometric function, or its rate of change with respect to a variable. For example, the derivative of the sine function

    Differentiation of trigonometric functions

    Differentiation of trigonometric functions

    Differentiation_of_trigonometric_functions

  • Theorema Egregium
  • Result of differential geometry proved by Gauss

    a_{21}={\frac {LF-ME}{EG-F^{2}}},\quad a_{22}={\frac {MF-NE}{EG-F^{2}}},} The third derivatives of our parameterisation r u u v {\displaystyle \mathbf {r} _{uuv}}

    Theorema Egregium

    Theorema Egregium

    Theorema_Egregium

  • Azeotrope
  • Mixture of liquids whose proportions do not change when distilled

    (2017). "Chapter II - Solution Thermodynamics—Use of the Second and Third Derivatives of G". Solution Thermodynamics and its Application to Aqueous Solutions

    Azeotrope

    Azeotrope

    Azeotrope

  • The Twilight of the Grey Gods
  • Short story by Robert E. Howard

    rejected by editor Farnsworth Wright in December, 1931. He then wrote a third, derivative horror story called The Cairn on the Headland, and that version was

    The Twilight of the Grey Gods

    The_Twilight_of_the_Grey_Gods

  • Nome (mathematics)
  • Special mathematical function

    ^{2}K(x)E(x)}{4x^{2}(1-x^{2})^{2}K(x)^{4}}}\,q(x)} And that is the third derivative: d 3 d x 3 q ( x ) = π 6 + 6 π 4 ( 1 + x 2 ) K ( x ) 2 − 12 π 4 K (

    Nome (mathematics)

    Nome_(mathematics)

  • Lithium
  • Chemical element with atomic number 3 (Li)

    give [Li(NH3)4]+ and the solvated electron. Lithium forms salt-like derivatives with all halides and pseudohalides. Some examples include the halides

    Lithium

    Lithium

    Lithium

  • Louis Nirenberg
  • Canadian-American mathematician (1925–2020)

    which they were able to establish as sufficient by using Calabi's third-derivative estimates in the interior. With Joseph Kohn, they found analogous results

    Louis Nirenberg

    Louis Nirenberg

    Louis_Nirenberg

  • Levinson's inequality
  • Mathematical formula

    {\displaystyle a>0} and let f {\displaystyle f} be a given function having a third derivative on the range ( 0 , 2 a ) {\displaystyle (0,2a)} , and such that f ‴

    Levinson's inequality

    Levinson's_inequality

  • Magnetic radiation reaction force
  • Force on an electromagnet when its magnetic moment changes

    {a}}}{\mathrm {d} t^{3}}}} is the crackle (the third derivative of acceleration, or the fifth derivative of displacement), μ0 is the permeability of free

    Magnetic radiation reaction force

    Magnetic_radiation_reaction_force

  • Glossary of physics
  • International System of Units. jerk The rate of change of acceleration, or the third derivative of displacement. Kelvin A scale and unit of measurement of temperature

    Glossary of physics

    Glossary_of_physics

  • Real estate derivative
  • Financial instrument

    real estate derivative is a financial instrument whose value is based on the price of real estate. The core uses for real estate derivatives are: hedging

    Real estate derivative

    Real_estate_derivative

  • Arsenal F.C.
  • Association football club in England

    they are traded relatively infrequently on the ICAP Securities and Derivatives Exchange, a specialist market. On 29 May 2017, a single share in Arsenal

    Arsenal F.C.

    Arsenal_F.C.

  • Tesla, Inc.
  • American electric vehicle and clean energy company

    civil class-action shareholder lawsuit over Musk's statements and other derivative lawsuits were also filed against Musk and the members of Tesla's board

    Tesla, Inc.

    Tesla, Inc.

    Tesla,_Inc.

  • Birthright citizenship in the United States
  • Acquisition of citizenship by virtue of the circumstances of one's birth

    1934 had difficulty in proving claims to derivative citizenship from their mother. The maternal derivative citizenship for children born abroad before

    Birthright citizenship in the United States

    Birthright_citizenship_in_the_United_States

  • Compliance constants
  • Elements of an inverted Hessian matrix

    well becomes zero. By assuming harmonic potential and regarding the third derivative term and forth as negligible, the potential energy formula then simply

    Compliance constants

    Compliance_constants

  • Hessian matrix
  • Matrix of second derivatives

    (less commonly) Hesse matrix is a square matrix of second-order partial derivatives of a scalar-valued function, or scalar field. It describes the local

    Hessian matrix

    Hessian_matrix

  • Peter Thiel
  • American entrepreneur and venture capitalist (born 1967)

    Thiel worked as a clerk, a securities lawyer, a speechwriter, and a derivatives trader at Credit Suisse. He founded Thiel Capital Management in 1996

    Peter Thiel

    Peter Thiel

    Peter_Thiel

  • Robin boundary condition
  • Type of boundary condition in mathematics

    a linear combination of the value of a function and the value of its derivative at the boundary of a given domain. It is a generalization of the Dirichlet

    Robin boundary condition

    Robin_boundary_condition

  • Marden's theorem
  • On zeros of derivatives of cubic polynomials

    relationship between the zeroes of a third-degree polynomial with complex coefficients and the zeroes of its derivative. See also geometrical properties of

    Marden's theorem

    Marden's theorem

    Marden's_theorem

  • Creative Commons license
  • Copyright license for free use of a work

    Mention if the work is a derivative work or adaptation. In addition to the above, one needs to identify that their work is a derivative work, e.g., "This is

    Creative Commons license

    Creative Commons license

    Creative_Commons_license

  • ChromeOS
  • Linux-based operating system developed by Google

    ChromeOS device. ChromeOS devices were designed, manufactured, and marketed by third-party manufacturers, with Google controlling the software side. This changed

    ChromeOS

    ChromeOS

  • Danbooru
  • Anime-focused imageboard website

    content ratings. Danbooru has served as the basis for a large ecosystem of derivative software, related imageboards and machine learning datasets. Danbooru

    Danbooru

    Danbooru

    Danbooru

  • Quake engine
  • Video game engine developed by id Software

    Quakespasm (Derivative of FitzQuake) – Commonly used source port. Quakespasm-Spiked (Derivative of Quakespasm) - Limit-removing fork. vkQuake – (Derivative of

    Quake engine

    Quake engine

    Quake_engine

  • ADMB
  • Non-linear statistical modeling software suite

    ADMB. This development included automatic computation of second and third derivatives and the use of forward mode automatic differentiation followed by

    ADMB

    ADMB

  • Jane Street Capital
  • American quantitative trading firm

    500 orders and third most S&P 500 for Robinhood Markets. Jane Street paid $61.3 million for stock flow and $15.2 million for derivatives to Robinhood Markets

    Jane Street Capital

    Jane Street Capital

    Jane_Street_Capital

  • Cat
  • Small domesticated carnivorous mammal

    et al. (2004) that names based on domestic forms be used for domestic derivatives of wild species, regarded the domestic cat as a distinct species, Felis

    Cat

    Cat

    Cat

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Online names & meanings

  • Kolette
  • Girl/Female

    Greek

    Kolette

    People's victory.

  • Eldrige
  • Boy/Male

    German

    Eldrige

    Sage Ruler

  • Tully
  • Boy/Male

    Gaelic Irish

    Tully

    Peaceful.

  • Firuza
  • Girl/Female

    Indian

    Firuza

    Successful, Turquoise, Gem stone

  • Shahnaz
  • Girl/Female

    Indian

    Shahnaz

    Bride

  • Humayun
  • Boy/Male

    Indian

    Humayun

    Blessed

  • Daakshi
  • Boy/Male

    Hindu

    Daakshi

    Golden

  • Namanshi
  • Girl/Female

    Hindu

    Namanshi

  • Juyal
  • Boy/Male

    Arabic, Muslim

    Juyal

    Quarrelsome; A Companion of the Prophet PBUH; Ibn Suraqah Al-dumari had this Name

  • NEBOJSA
  • Male

    Serbian

    NEBOJSA

    (Небојша) Serbian name NEBOJSA means "fearless."

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THIRD DERIVATIVE

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THIRD DERIVATIVE

  • Third
  • a.

    Constituting or being one of three equal parts into which anything is divided; as, the third part of a day.

  • Third
  • n.

    The sixtieth part of a second of time.

  • Thrid
  • a.

    Third.

  • Hemuse
  • n.

    The roebuck in its third year.

  • Tertiary
  • n.

    A member of the Third Order in any monastic system; as, the Franciscan tertiaries; the Dominican tertiaries; the Carmelite tertiaries. See Third Order, under Third.

  • Mort
  • n.

    A salmon in its third year.

  • Medius
  • n.

    The third or middle finger; the third digit, or that which corresponds to it.

  • Mediant
  • n.

    The third above the keynote; -- so called because it divides the interval between the tonic and dominant into two thirds.

  • Thirdly
  • adv.

    In the third place.

  • Third
  • n.

    The third part of the estate of a deceased husband, which, by some local laws, the widow is entitled to enjoy during her life.

  • Thrid
  • v. t.

    To make or effect (a way or course) through something; as, to thrid one's way through a wood.

  • Third
  • n.

    The third tone of the scale; the mediant.

  • Triple
  • a.

    One of three; third.

  • Third-penny
  • n.

    A third part of the profits of fines and penalties imposed at the country court, which was among the perquisites enjoyed by the earl.

  • Third
  • a.

    Next after the second; coming after two others; -- the ordinal of three; as, the third hour in the day.

  • Tertiary
  • a.

    Being of the third formation, order, or rank; third; as, a tertiary use of a word.

  • Hemiditone
  • n.

    The lesser third.

  • Third
  • n.

    The quotient of a unit divided by three; one of three equal parts into which anything is divided.

  • Triarian
  • a.

    Occupying the third post or rank.

  • Cubic
  • n.

    A curve of the third degree.