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CIRC

  • Circ
  • Topics referred to by the same term

    Look up circ in Wiktionary, the free dictionary. Circ or CIRC may refer to: Čirč, a village and municipality in northern Slovakia Circ (duo), an American

    Circ

    Circ

  • Čirč
  • Village and municipality in Slovakia

    Čirč (Rusyn: Чірч; Hungarian: Csércs) is a village and municipality in Stará Ľubovňa District in the Prešov Region of northern Slovakia. In historical

    Čirč

    Čirč

    Čirč

  • Circ (duo)
  • American music duo

    Circ was an American music duo consisting of Alexander Perls and Madelin Zero, releasing only one album, Love Electric, in 2004. They are best known for

    Circ (duo)

    Circ_(duo)

  • Idempotence
  • Property of operations

    g {\displaystyle (f\circ g)\circ (f\circ g)=f\circ (g\circ f)\circ g=f\circ (f\circ g)\circ g=(f\circ f)\circ (g\circ g)=f\circ g} , using the associativity

    Idempotence

    Idempotence

    Idempotence

  • Chain rule
  • Formula in calculus

    {\begin{aligned}(f\circ g\circ h)'(a)&=f'((g\circ h)(a))\cdot (g\circ h)'(a)\\&=f'((g\circ h)(a))\cdot g'(h(a))\cdot h'(a)\\&=(f'\circ g\circ h)(a)\cdot (g'\circ h)(a)\cdot

    Chain rule

    Chain_rule

  • Associative property
  • Property of a mathematical operation

    ∘ g ∘ h for all  f , g , h ∈ S . {\displaystyle (f\circ g)\circ h=f\circ (g\circ h)=f\circ g\circ h\qquad {\mbox{for all }}f,g,h\in S.} Slightly more

    Associative property

    Associative property

    Associative_property

  • Sunrise equation
  • Equation to derive time of sunset and sunrise

    Therefore, the expression H 0 / 15 ∘ {\displaystyle H_{0}/\mathrm {15} ^{\circ }} , where H 0 {\displaystyle H_{0}} is in degrees, gives the interval of

    Sunrise equation

    Sunrise equation

    Sunrise_equation

  • Exact trigonometric values
  • Trigonometric values in terms of square roots and fractions

    {\begin{aligned}3^{\circ }&=18^{\circ }-15^{\circ },&24^{\circ }&=60^{\circ }-36^{\circ },&51^{\circ }&=36^{\circ }+15^{\circ },&78^{\circ }&=60^{\circ }+18^{\circ },&\\6^{\circ

    Exact trigonometric values

    Exact trigonometric values

    Exact_trigonometric_values

  • List of trigonometric identities
  • 50^{\circ }\cdot \tan 60^{\circ }\cdot \tan 70^{\circ }&=\tan 80^{\circ },\\\tan 40^{\circ }\cdot \tan 30^{\circ }\cdot \tan 20^{\circ }&=\tan 10^{\circ }

    List of trigonometric identities

    List of trigonometric identities

    List_of_trigonometric_identities

  • Stefan–Boltzmann law
  • Physical law on the emissive power of black body

    body's temperature, T {\displaystyle T} : M ∘ = σ T 4 . {\displaystyle M^{\circ }=\sigma \,T^{4}.} The constant of proportionality, σ {\displaystyle \sigma

    Stefan–Boltzmann law

    Stefan–Boltzmann law

    Stefan–Boltzmann_law

  • Circa
  • Topics referred to by the same term

    Look up circa in Wiktionary, the free dictionary. Circa or CIRCA may refer to: Circa, a common Latin phrase for denoting an approximate date CIRCA (art

    Circa

    Circa

  • IAU Circular
  • Notices issued by the International Astronomical Union

    The International Astronomical Union Circulars (IAUCs) are notices that give information about astronomical phenomena. IAUCs are issued by the International

    IAU Circular

    IAU Circular

    IAU_Circular

  • Church encoding
  • Representation of data of various types in lambda calculus

    ∘ m ( f ∘ n ( x ) ) {\displaystyle f^{\circ (m+n)}(x)=(f^{\circ m}\circ f^{\circ n})(x)=f^{\circ m}(f^{\circ n}(x))} : plus ≡ λ m n . λ f x . m   f  

    Church encoding

    Church_encoding

  • Fabry–Pérot interferometer
  • Optical device with parallel mirrors

    I circ , I b-circ = R 2 I circ , I back = ( 1 − R 1 ) I b-circ , {\displaystyle {\begin{aligned}I_{\text{trans}}&=\left(1-R_{2}\right)I_{\text{circ}}

    Fabry–Pérot interferometer

    Fabry–Pérot interferometer

    Fabry–Pérot_interferometer

  • Absolute magnitude
  • Measure of the luminosity of celestial objects

    {\displaystyle \alpha =90^{\circ }} ) has 1 π {\textstyle {\frac {1}{\pi }}} as much light as full phase ( α = 0 ∘ {\displaystyle \alpha =0^{\circ }} ). By contrast

    Absolute magnitude

    Absolute_magnitude

  • Multiplicative graph
  • Type of partial category

    composition g ∘ f {\displaystyle g\circ f} is defined, and, moreover, dom ( g ∘ f ) = dom ( f ) {\displaystyle {\text{dom}}(g\circ f)={\text{dom}}(f)} and cod

    Multiplicative graph

    Multiplicative_graph

  • Morphism
  • Map (arrow) between two objects of a category

    {id} _{B}\circ f=f=f\circ \mathrm {id} _{A}} . Associativity h ∘ ( g ∘ f ) = ( h ∘ g ) ∘ f {\displaystyle h\circ (g\circ f)=(h\circ g)\circ f} whenever

    Morphism

    Morphism

  • Gibbs free energy
  • Type of thermodynamic potential

    as Δ G ∘ = Δ H ∘ − T Δ S ∘ {\displaystyle \Delta G^{\circ }=\Delta H^{\circ }-T\,\Delta S^{\circ }} , where H {\displaystyle H} is enthalpy, T {\displaystyle

    Gibbs free energy

    Gibbs free energy

    Gibbs_free_energy

  • Function composition
  • Operation on mathematical functions

    {\displaystyle \circ } takes two functions, f {\displaystyle f} and g {\displaystyle g} , and returns a new function f ∘ g {\displaystyle f\circ g} . When the

    Function composition

    Function_composition

  • Golden ratio
  • Number, approximately 1.618

    \approx 222.5^{\circ }} ⁠; the smaller one has size ⁠ 360 ∘ / φ 2 ≈ 137.5 ∘ {\displaystyle 360^{\circ }/\varphi ^{2}\approx 137.5^{\circ }} ⁠ and is called

    Golden ratio

    Golden ratio

    Golden_ratio

  • Function (mathematics)
  • Association of one output to each input

    {\displaystyle (h\circ g)\circ f=h\circ (g\circ f).} Therefore, it is usual to just write h ∘ g ∘ f . {\displaystyle h\circ g\circ f.} The identity functions

    Function (mathematics)

    Function_(mathematics)

  • Nodal decomposition
  • {\displaystyle \varphi =\sigma \circ \beta \circ \pi } and φ = σ ′ ∘ β ′ ∘ π ′ {\displaystyle \varphi =\sigma '\circ \beta '\circ \pi '} there exist isomorphisms

    Nodal decomposition

    Nodal decomposition

    Nodal_decomposition

  • Differentiable manifold
  • Manifold upon which it is possible to perform calculus

    ) ∘ ( ψ ∘ φ − 1 ) , {\displaystyle u\circ \varphi ^{-1}={\big (}u\circ \psi ^{-1}{\big )}\circ {\big (}\psi \circ \varphi ^{-1}{\big )},} the natural domain

    Differentiable manifold

    Differentiable manifold

    Differentiable_manifold

  • Sine and cosine
  • Fundamental trigonometric functions

    therefore, sin ⁡ 45 ∘ = cos ⁡ 45 ∘ = 2 2 {\textstyle \sin 45^{\circ }=\cos 45^{\circ }={\frac {\sqrt {2}}{2}}} . The following table shows the special

    Sine and cosine

    Sine and cosine

    Sine_and_cosine

  • Uc de Saint Circ
  • Quercy troubadour

    Uc de Saint Circ (San Sir) or Hugues (Hugh) de Saint Circq (fl. 1217–1253) was a troubadour from Quercy. Uc is perhaps most significant to modern historians

    Uc de Saint Circ

    Uc de Saint Circ

    Uc_de_Saint_Circ

  • Pentagram
  • Five-pointed star polygon

    36^{\circ }={\tfrac {1}{4}}{\sqrt {2(5-{\sqrt {5}})}}={\tfrac {1}{2}}{\sqrt {\varphi ^{-1}{\sqrt {5}}}}\\[5pt]\cos {\tfrac {1}{5}}\pi &=\cos 36^{\circ }={\tfrac

    Pentagram

    Pentagram

    Pentagram

  • Harvard College Observatory
  • Astronomical observatory in Cambridge, Massachusetts, United States

    The Harvard College Observatory (HCO) is an institution managing a complex of buildings and multiple instruments used for astronomical research by the

    Harvard College Observatory

    Harvard College Observatory

    Harvard_College_Observatory

  • Eutectic system
  • Mixture with a lower melting point than its constituents

    }}{RT_{1}^{\circ }}}}\\{\ln x_{2}+{\frac {H_{2}^{\circ }}{RT}}-{\frac {H_{2}^{\circ }}{RT_{2}^{\circ }}}}\\{\ln x_{3}+{\frac {H_{3}^{\circ }}{RT}}-{\frac

    Eutectic system

    Eutectic system

    Eutectic_system

  • Ellipse
  • Plane curve

    ^{2}\theta &D&=-2Ax_{\circ }-By_{\circ }\\[1ex]E&=-Bx_{\circ }-2Cy_{\circ }&F&=Ax_{\circ }^{2}+Bx_{\circ }y_{\circ }+Cy_{\circ }^{2}-a^{2}b^{2}.\end{aligned}}}

    Ellipse

    Ellipse

    Ellipse

  • Proton-exchange membrane fuel cell
  • Power generation technology

    0 V d E ∘ d T = 0 m V K − 1 {\displaystyle E^{\circ }=0\,\mathrm {V} \,\,\,{\frac {\mathrm {d} E^{\circ }}{\mathrm {d} T}}=0\,\mathrm {mV\,K^{-1}} } (

    Proton-exchange membrane fuel cell

    Proton-exchange membrane fuel cell

    Proton-exchange_membrane_fuel_cell

  • Morrie's law
  • For angles in degrees, cos(20)*cos(40)*cos(80) equals 1/8

    {\displaystyle {\frac {\sin(160^{\circ })}{\sin(20^{\circ })}}={\frac {\sin(180^{\circ }-20^{\circ })}{\sin(20^{\circ })}}=1,} since sin ⁡ ( 180 ∘ − x

    Morrie's law

    Morrie's_law

  • United States Court of Appeals for the Ninth Circuit
  • Federal appellate court for the western U.S.

    The United States Court of Appeals for the Ninth Circuit (in case citations, 9th Cir.) is the U.S. federal court of appeals headquartered in San Francisco

    United States Court of Appeals for the Ninth Circuit

    United States Court of Appeals for the Ninth Circuit

    United_States_Court_of_Appeals_for_the_Ninth_Circuit

  • Circ MedTech
  • Defunct Israel medical device company

    Circ MedTech was an Israeli medical device company headquartered in Herzliya, Israel, that operated from 2009 to 2019. The company was known for developing

    Circ MedTech

    Circ_MedTech

  • Enthalpy of fusion
  • Enthalpy change when a substance melts

    _{\text{solid}}^{\circ }=\mu _{\text{solute}}^{\circ }\,} or μ solid ∘ = μ liquid ∘ + R T ln ⁡ X 2 {\displaystyle \mu _{\text{solid}}^{\circ }=\mu _{\text{liquid}}^{\circ

    Enthalpy of fusion

    Enthalpy of fusion

    Enthalpy_of_fusion

  • Monomorphism
  • Injective homomorphism

    morphisms g1, g2: Z → X, f ∘ g 1 = f ∘ g 2 ⟹ g 1 = g 2 . {\displaystyle f\circ g_{1}=f\circ g_{2}\implies g_{1}=g_{2}.} Monomorphisms are a categorical generalization

    Monomorphism

    Monomorphism

    Monomorphism

  • Morley's trisector theorem
  • 3 intersections of any triangle's adjacent angle trisectors form an equilateral triangle

    {XZY}=360^{\circ }.} Substituting yields ( 60 ∘ + β ) + ( 120 ∘ + γ ) + ( 60 ∘ + α ) + ∠ X Z Y = 360 ∘ {\displaystyle (60^{\circ }+\beta )+(120^{\circ }+\gamma

    Morley's trisector theorem

    Morley's trisector theorem

    Morley's_trisector_theorem

  • Lawvere's fixed-point theorem
  • Theorem in category theory

    \circ F\circ \delta _{A}\circ a=F\circ (a_{0}\sharp a)\circ \delta _{t}} . Then the map c := F ∘ δ ∘ a 0 : t → C {\displaystyle c:=F\circ \delta \circ

    Lawvere's fixed-point theorem

    Lawvere's_fixed-point_theorem

  • Partial groupoid
  • Set endowed with a partial binary operation

    ∈ G {\displaystyle (x\circ y)\circ z\in G} , and x ∘ ( y ∘ z ) = ( x ∘ y ) ∘ z {\displaystyle x\circ (y\circ z)=(x\circ y)\circ z} if x ∘ ( y ∘ z ) ∈

    Partial groupoid

    Partial_groupoid

  • Cross-interleaved Reed–Solomon coding
  • Error-correcting codes used on compact discs

    system, cross-interleaved Reed–Solomon code (CIRC) provides error detection and error correction. CIRC adds to every three data bytes one redundant parity

    Cross-interleaved Reed–Solomon coding

    Cross-interleaved_Reed–Solomon_coding

  • Eckmann–Hilton argument
  • Mathematical theorem

    {\displaystyle 1_{\circ }=1_{\circ }\circ 1_{\circ }=(1_{\otimes }\otimes 1_{\circ })\circ (1_{\circ }\otimes 1_{\otimes })=(1_{\otimes }\circ 1_{\circ })\otimes

    Eckmann–Hilton argument

    Eckmann–Hilton_argument

  • Equirectangular projection
  • Cylindrical equidistant map projection

    ∘ , 43.5 ∘ , 50.5 ∘ ) {\displaystyle \varphi _{1}=(37.5^{\circ },43.5^{\circ },50.5^{\circ })} , the projection can portray particular latitudes of interest

    Equirectangular projection

    Equirectangular projection

    Equirectangular_projection

  • Backpropagation
  • Optimization algorithm for artificial neural networks

    ^{l}:=(f^{l})'\circ (W^{l+1})^{T}\cdot (f^{l+1})'\circ \cdots \circ (W^{L-1})^{T}\cdot (f^{L-1})'\circ (W^{L})^{T}\cdot (f^{L})'\circ \nabla _{a^{L}}C

    Backpropagation

    Backpropagation

  • Three-phase electric power
  • Form of alternating current

    0^{\circ })-(V_{\text{LN}}\angle {-120}^{\circ })\\&={\sqrt {3}}V_{\text{LN}}\angle 30^{\circ }={\sqrt {3}}V_{1}\angle (\phi _{V_{1}}+30^{\circ })

    Three-phase electric power

    Three-phase electric power

    Three-phase_electric_power

  • Circular RNA
  • Type of RNA found in cells

    In molecular biology, circular ribonucleic acid (or circRNA) is a type of single-stranded RNA which, unlike linear RNA, forms a covalently closed continuous

    Circular RNA

    Circular RNA

    Circular_RNA

  • Circulation (journal)
  • Academic journal

    Circulation is a scientific journal published by Lippincott Williams & Wilkins for the American Heart Association. The journal publishes articles related

    Circulation (journal)

    Circulation_(journal)

  • Angular defect
  •     ( 180 ∘ ) {\displaystyle \pi \ \ (180^{\circ })} 4 π     ( 720 ∘ ) {\displaystyle 4\pi \ \ (720^{\circ })} octahedron 6 Four equilateral triangles

    Angular defect

    Angular_defect

  • Topological conjugacy
  • Concept in topology

    {\displaystyle g^{n}=h^{-1}\circ f^{n}\circ h,} and so the iterated systems are topologically conjugate as well. Here, ∘ {\displaystyle \circ } denotes function

    Topological conjugacy

    Topological_conjugacy

  • Greek numerals
  • System of writing numbers using Greek letters

    \circ &\circ &\mu \mathrm {\stigma} &\kappa \varepsilon \\\circ &\circ &\mu \mathrm {\stigma} &\iota \delta \\\circ &\circ &\mu \mathrm {\stigma}

    Greek numerals

    Greek numerals

    Greek_numerals

  • Box plot
  • Data visualization

    circ }F-66^{\circ }F=9^{\circ }F.} Hence, 1.5  IQR = 1.5 ⋅ 9 ∘ F = 13.5 ∘ F . {\displaystyle 1.5{\text{ IQR}}=1.5\cdot 9^{\circ }F=13.5^{\circ }F.}

    Box plot

    Box plot

    Box_plot

  • Color difference
  • Metric for difference between two colors

    T={\begin{cases}0.56+|0.2\cos(h_{1}+168^{\circ })|&164^{\circ }\leq h_{1}\leq 345^{\circ }\\0.36+|0.4\cos(h_{1}+35^{\circ })|&{\mbox{otherwise}}\end{cases}}}

    Color difference

    Color_difference

  • Hue
  • Property of a color

    {\displaystyle 60^{\circ }\cdot {\frac {G-B}{R-B}}} G > R ≥ B {\displaystyle G>R\geq B} Chartreuse 60 ∘ ⋅ ( 2 − R − B G − B ) {\displaystyle 60^{\circ }\cdot \left(2-{\frac

    Hue

    Hue

    Hue

  • Marcus theory
  • Explanation for the rates of electron transfer reactions

    transfer distance and the Gibbs free energy Δ G ∘ {\displaystyle \Delta G^{\circ }} of the redox reaction. The most startling result of Marcus' theory was

    Marcus theory

    Marcus_theory

  • Large deformation diffeomorphic metric mapping
  • Suite of algorithms

    {D_{\varphi ^{-1}}\varphi I\circ \varphi ^{-1}\|I\circ \varphi ^{-1}\|}{\|D_{\varphi ^{-1}}\varphi I\circ \varphi ^{-1}\|}}&I\circ \varphi \neq 0,\\0&{\text{otherwise

    Large deformation diffeomorphic metric mapping

    Large_deformation_diffeomorphic_metric_mapping

  • Surface integral
  • Integration over a non-flat region in 3D space

    {\partial (z\circ \mathbf {r} ,x\circ \mathbf {r} )}{\partial (s,t)}}+(\omega _{3}\circ \mathbf {r} ){\frac {\partial (x\circ \mathbf {r} ,y\circ \mathbf {r}

    Surface integral

    Surface integral

    Surface_integral

  • Medieval music
  • Western music created during the Middle Ages

    Capduoill Raimbaut d'Aurenga Raimbaut de Vaqueiras Raimon Jordan Raimon de Miraval Rigaut de Berbezilh Uc Brunet Uc de Saint Circ William IX of Aquitaine

    Medieval music

    Medieval music

    Medieval_music

  • Ptolemy's table of chords
  • 2nd century AD trigonometric table

    \circ &\circ &\mu \mathrm {\stigma} &\kappa \varepsilon \\\circ &\circ &\mu \mathrm {\stigma} &\iota \delta \\\circ &\circ &\mu \mathrm {\stigma}

    Ptolemy's table of chords

    Ptolemy's_table_of_chords

  • Composition operator
  • Linear operator in mathematics

    rule C ϕ ( f ) = f ∘ ϕ {\displaystyle C_{\phi }(f)=f\circ \phi } where f ∘ ϕ {\displaystyle f\circ \phi } denotes function composition. It is also encountered

    Composition operator

    Composition_operator

  • Homomorphism
  • Structure-preserving map between two algebraic structures of the same type

    = Id B and g ∘ f = Id A . {\displaystyle f\circ g=\operatorname {Id} _{B}\qquad {\text{and}}\qquad g\circ f=\operatorname {Id} _{A}.} If A {\displaystyle

    Homomorphism

    Homomorphism

  • Kleisli category
  • Category theory

    {\begin{aligned}(G\circ F)(f)&=G(F(f))\\&=G((\eta _{Y}\circ f)^{*})\\&=\mu _{Y}\circ T(\eta _{Y}\circ f)\\&=\mu _{Y}\circ T\eta _{Y}\circ Tf\\&={\text{id}}_{TY}\circ Tf\\&=Tf

    Kleisli category

    Kleisli_category

  • Nonlinear tides
  • Hydrodynamic distortions of tides

    _{M4}|>90^{\circ }} , while it causes a net flood directed transport if | 2 ϕ M 2 − ϕ M 4 | < 90 ∘ {\displaystyle |2\phi _{M2}-\phi _{M4}|<90^{\circ }} . In

    Nonlinear tides

    Nonlinear_tides

  • Curry–Howard correspondence
  • Relationship between programs and proofs

    {\text{id}}\circ t=t} t ∘ id = t {\displaystyle t\circ {\text{id}}=t} ( v ∘ u ) ∘ t = v ∘ ( u ∘ t ) {\displaystyle (v\circ u)\circ t=v\circ (u\circ t)} ⋆ =

    Curry–Howard correspondence

    Curry–Howard_correspondence

  • Adjoint functors
  • Relationship between two functors abstracting many common constructions

    {\begin{aligned}\Psi \Phi f&=\varepsilon _{X}\circ FG(f)\circ F(\eta _{Y})\\&=f\circ \varepsilon _{FY}\circ F(\eta _{Y})\\&=f\circ 1_{FY}=f\end{aligned}}} hence ΨΦ

    Adjoint functors

    Adjoint_functors

  • Zinbiel algebra
  • a ∘ ( b ∘ c ) + a ∘ ( c ∘ b ) . {\displaystyle (a\circ b)\circ c=a\circ (b\circ c)+a\circ (c\circ b).} Zinbiel algebras were introduced by Jean-Louis

    Zinbiel algebra

    Zinbiel_algebra

  • Preadditive category
  • Mathematical category whose hom sets form Abelian groups

    {\displaystyle f\circ (g+h)=(f\circ g)+(f\circ h)} and ( f + g ) ∘ h = ( f ∘ h ) + ( g ∘ h ) , {\displaystyle (f+g)\circ h=(f\circ h)+(g\circ h),} where +

    Preadditive category

    Preadditive_category

  • Rotation matrix
  • Matrix representing a Euclidean rotation

    R_{z}(90^{\circ }){\begin{bmatrix}1\\0\\0\\\end{bmatrix}}={\begin{bmatrix}\cos 90^{\circ }&-\sin 90^{\circ }&0\\\sin 90^{\circ }&\quad \cos 90^{\circ

    Rotation matrix

    Rotation_matrix

  • Möbius energy
  • Particular knot energy

    lim ε → 0 E ε ( I ∘ γ ) {\displaystyle E(I\circ \gamma )=\lim _{\varepsilon \to 0}E_{\varepsilon }(I\circ \gamma )} . It is a short calculation (using

    Möbius energy

    Möbius energy

    Möbius_energy

  • Trigonometric functions
  • Functions of an angle

    f 2 ( x ) = ( f ∘ f ) ( x ) = f ( f ( x ) ) . {\displaystyle f^{2}(x)=(f\circ f)(x)=f(f(x)).} In contrast, the superscript − 1 {\displaystyle -1} is commonly

    Trigonometric functions

    Trigonometric functions

    Trigonometric_functions

  • Schur product theorem
  • Theorem in linear algebra

    M} is a symmetric matrix and the Hadamard product M ∘ N {\displaystyle M\circ N} is positive definite for all positive definite matrices N {\displaystyle

    Schur product theorem

    Schur_product_theorem

  • Riesz representation theorem
  • Theorem about the dual of a Hilbert space

    \Phi ^{-1}\circ {}^{t}A\circ \Phi z\mid \Phi ^{-1}\circ {}^{t}A\circ \Phi h\right\rangle _{H}=\left\langle \,{}^{t}A\circ \Phi h\mid {}^{t}A\circ \Phi z\right\rangle

    Riesz representation theorem

    Riesz_representation_theorem

  • Federation of European Microbiological Societies
  • Federation of European Microbiological Societies (FEMS) is an international European scientific organization, formed by the union of a number of national

    Federation of European Microbiological Societies

    Federation_of_European_Microbiological_Societies

  • On Sizes and Distances (Hipparchus)
  • Treatise by Ancient Greek astronomer Hipparchus

    {\displaystyle \operatorname {Crd} (108^{\circ }+2(-3^{\circ }))=\operatorname {Crd} 102^{\circ }\approx 2\cdot 3438\sin 51^{\circ }\approx 5340} and hence D ′ =

    On Sizes and Distances (Hipparchus)

    On_Sizes_and_Distances_(Hipparchus)

  • Composition ring
  • Algebraic structure

    {\displaystyle (f+g)\circ h=(f\circ h)+(g\circ h)} ( f ⋅ g ) ∘ h = ( f ∘ h ) ⋅ ( g ∘ h ) {\displaystyle (f\cdot g)\circ h=(f\circ h)\cdot (g\circ h)} ( f ∘ g )

    Composition ring

    Composition_ring

  • Parallelepiped
  • Hexahedron with parallelogram faces

    =90^{\circ }} a = b {\displaystyle a=b} α = β = 90 ∘ {\displaystyle \alpha =\beta =90^{\circ }}   α = β = 90 ∘ {\displaystyle \alpha =\beta =90^{\circ }}

    Parallelepiped

    Parallelepiped

    Parallelepiped

  • Circulation: Cardiovascular Interventions
  • Academic journal

    abbreviations ISO 4 (alt) · Bluebook (alt) NLM (alt) · MathSciNet (alt ) ISO 4 Circ.: Cardiovasc. Interv. Indexing CODEN (alt · alt2) · JSTOR (alt) · LCCN (alt)

    Circulation: Cardiovascular Interventions

    Circulation:_Cardiovascular_Interventions

  • Kronecker product
  • Mathematical operation on matrices

    {A} \otimes \mathbf {B} )\circ (\mathbf {C} \otimes \mathbf {D} )=(\mathbf {A} \circ \mathbf {C} )\otimes (\mathbf {B} \circ \mathbf {D} ).} The inverse

    Kronecker product

    Kronecker_product

  • High-leg delta
  • Type of electrical connection

    0^{\circ }+240\angle 120^{\circ }\\={}&0+120\angle 0^{\circ }+240(-0.5)\angle 0^{\circ }+240{\frac {\sqrt {3}}{2}}\angle 90^{\circ }\\={}&0+120\angle

    High-leg delta

    High-leg delta

    High-leg_delta

  • Vish (game)
  • In the game of Vish (short for vicious circle), players compete to find circularity in dictionary definitions. Irish mathematician and physicist, John

    Vish (game)

    Vish_(game)

  • Fluent calculus
  • Formalism for expressing dynamical domains in first-order logic

    variant of the situation calculus. A binary function symbol ∘ {\displaystyle \circ } is used to concatenate the terms that represent facts that hold in a situation

    Fluent calculus

    Fluent_calculus

  • China Insurance Regulatory Commission
  • Former Chinese regulatory agency

    The China Insurance Regulatory Commission (CIRC) was an agency of China authorized by the State Council to regulate the Chinese insurance products and

    China Insurance Regulatory Commission

    China_Insurance_Regulatory_Commission

  • Natural transformation
  • Central object of study in category theory

    &=(\epsilon \circ \mathrm {id} _{J})*(\mathrm {id} _{G}\circ \eta )=(\epsilon *\mathrm {id} _{G})\circ (\mathrm {id} _{J}*\eta )=\epsilon G\circ J\eta \\&=(\mathrm

    Natural transformation

    Natural_transformation

  • Karoubi envelope
  • Category theory

    g {\displaystyle g\circ f=e=f\circ g} g ∘ f ∘ g = g {\displaystyle g\circ f\circ g=g} f ∘ g ∘ f = f {\displaystyle f\circ g\circ f=f} If the first equation

    Karoubi envelope

    Karoubi_envelope

  • Zig-zag product
  • Binary operation in graph theory

    regular graphs G , H {\displaystyle G,H} , denoted by G ∘ H {\displaystyle G\circ H} , is a binary operation which takes a large graph ( G {\displaystyle G}

    Zig-zag product

    Zig-zag product

    Zig-zag_product

  • Golden rectangle
  • Rectangle with side lengths in the golden ratio

    {AS}}&=\cot(36^{\circ })\\{\overline {AS}}={\textstyle {\sqrt {1+\varphi ^{-2}}}}&=2\sin(36^{\circ })\\{\overline {UV}}=1{\big /}{\overline {AS}}&=\cot(36^{\circ })\varphi

    Golden rectangle

    Golden rectangle

    Golden_rectangle

  • Minimum deviation
  • Condition when the angle of deviation is minimal in a prism

    {\displaystyle A+\angle OPQ+\angle OQP=180^{\circ }} ⟹ A = 180 ∘ − ( 90 − r ) − ( 90 − r ) {\displaystyle \implies A=180^{\circ }-(90-r)-(90-r)} ⟹ r = A 2 {\displaystyle

    Minimum deviation

    Minimum deviation

    Minimum_deviation

  • Windisch–Kolbach unit
  • Unit of measurement

    {\displaystyle {}^{\circ }{\mbox{Lintner}}={\frac {{}^{\circ }{\mbox{WK}}+16}{3.5}}} ∘ WK = ( 3.5 ⋅ ∘ Lintner ) − 16 {\displaystyle {}^{\circ }{\mbox{WK}}=\left(3

    Windisch–Kolbach unit

    Windisch–Kolbach_unit

  • Riemannian metric and Lie bracket in computational anatomy
  • Application of differential geometry

    v_{t})\circ (\varphi _{t}+\varepsilon w_{t}\circ \varphi _{t})\simeq v_{t}\circ \varphi _{t}+\varepsilon (Dv_{t})\circ \varphi _{t}w_{t}\circ \varphi

    Riemannian metric and Lie bracket in computational anatomy

    Riemannian_metric_and_Lie_bracket_in_computational_anatomy

  • Langley's Adventitious Angles
  • Geometry puzzle

    {\displaystyle \angle {CBA}=\angle {ACB}=80^{\circ }.} C F {\displaystyle CF} at 30 ∘ {\displaystyle 30^{\circ }} to A C {\displaystyle AC} cuts A B {\displaystyle

    Langley's Adventitious Angles

    Langley's Adventitious Angles

    Langley's_Adventitious_Angles

  • The Wordsworth Circle
  • Academic journal

    4 (alt) · Bluebook (alt) NLM (alt) · MathSciNet (alt ) ISO 4 Wordsworth Circ. Indexing CODEN (alt · alt2) · JSTOR (alt) · LCCN (alt) MIAR · NLM (alt) ·

    The Wordsworth Circle

    The Wordsworth Circle

    The_Wordsworth_Circle

  • Walkman E Series
  • Series of portable media players

    had native MP3 support. The NW-E100 series, also marketed as the Walkman Circ, was released in March 2005 which has a circular design. The player comes

    Walkman E Series

    Walkman E Series

    Walkman_E_Series

  • Density altitude
  • Altitude relative to standard atmospheric conditions

    16~{\text{ft}}\left(1-\left[17.326~{\frac {^{\circ }{\text{F}}}{\text{inHg}}}\ {\frac {P}{459.67~{{}^{\circ }{\text{F}}}+T}}\right]^{0.235}\right).} In

    Density altitude

    Density altitude

    Density_altitude

  • Sundial
  • Time-telling device

    {\displaystyle \ D=0^{\circ }\ } or   D = 180 ∘   , {\displaystyle \ D=180^{\circ }\ ,} respectively), the angle   B = 0 ∘   {\displaystyle \ B=0^{\circ }\ } and the

    Sundial

    Sundial

    Sundial

  • Primitive recursive function
  • Function computable with bounded loops

    S\circ S} is a 1-ary function that adds 2 to its input, ( S ∘ S ) ( x ) = x + 2 {\displaystyle (S\circ S)(x)=x+2} . S ∘ C 0 1 {\displaystyle S\circ C_{0}^{1}}

    Primitive recursive function

    Primitive_recursive_function

  • HSL and HSV
  • Alternative representations of the RGB color model

    }}C=0\\60^{\circ }\cdot \left({\frac {G-B}{C}}\mod 6\right),&{\text{if }}V=R\\60^{\circ }\cdot \left({\frac {B-R}{C}}+2\right),&{\text{if }}V=G\\60^{\circ }\cdot

    HSL and HSV

    HSL and HSV

    HSL_and_HSV

  • Commutative diagram
  • Collection of maps which give the same result

    {\displaystyle r\circ h\circ g=H\circ G\circ l} m ∘ g = G ∘ l {\displaystyle m\circ g=G\circ l} r ∘ h = H ∘ m {\displaystyle r\circ h=H\circ m} Here, since

    Commutative diagram

    Commutative diagram

    Commutative_diagram

  • Salah times
  • Timing of Islamic prayers

    Sunset (Maghrib) times are given by T ( − 0.833 ∘ ) {\displaystyle T(-0.833^{\circ })} . (The astronomical sunset/sunrise that occurs at α = 0 {\displaystyle

    Salah times

    Salah times

    Salah_times

  • Planigon
  • Convex polygon which can tile the plane by itself

    60^{\circ },90^{\circ },108^{\circ },120^{\circ },128{\frac {4}{7}}^{\circ },135^{\circ },140^{\circ },144^{\circ },147{\frac {3}{11}}^{\circ },150^{\circ

    Planigon

    Planigon

    Planigon

  • Position of the Sun
  • Calculating the Sun's location in the sky at a given time and place

    44^{\circ }\right)\cdot \cos \left({\frac {360^{\circ }}{365.24}}\left(N+10\right)+{\frac {360^{\circ }}{\pi }}\cdot 0.0167\sin \left({\frac {360^{\circ }}{365

    Position of the Sun

    Position of the Sun

    Position_of_the_Sun

  • Coimage
  • Concept in category theory (in mathematics)

    {\displaystyle f=f_{z}\circ z} , there is a unique map h : Z → C {\displaystyle h:Z\rightarrow C} such that both c = h ∘ z {\displaystyle c=h\circ z} and f z =

    Coimage

    Coimage

  • Injective function
  • Function that preserves distinctness

    g} are both injective then f ∘ g {\displaystyle f\circ g} is injective. If g ∘ f {\displaystyle g\circ f} is injective, then f {\displaystyle f} is injective

    Injective function

    Injective_function

  • Shear mapping
  • Type of geometric transformation

    {\displaystyle \cot(60^{\circ })=\tan(30^{\circ })\approx 0.58} and cot ⁡ ( 45 ∘ ) = tan ⁡ ( 45 ∘ ) = 1 {\displaystyle \cot(45^{\circ })=\tan(45^{\circ })=1}

    Shear mapping

    Shear mapping

    Shear_mapping

Searches for online references containing CIRC

CIRC

Search references containing CIRC

CIRC

  • Turnham
  • Surname or Lastname

    English

    Turnham

    English : habitational name from Turnham in East Yorkshire or Turnham Green in West London, both of which are so named from an Old English trun ‘circular’, probably denoting a U-shaped bend in a river, + hamm ‘water meadow’ or hām ‘homestead’.

    Turnham

  • Lokeshwaran
  • Boy/Male

    Hindu

    Lokeshwaran

    King of world is the single quote for this word. the person with this name would be more enchanting, Goal-oriented and would be able to adapt to any circumstances

    Lokeshwaran

  • Lokeshwaran | லோகேஷ்வரண
  • Boy/Male

    Tamil

    Lokeshwaran | லோகேஷ்வரண

    King of world is the single quote for this word. the person with this name would be more enchanting, Goal-oriented and would be able to adapt to any circumstances

    Lokeshwaran | லோகேஷ்வரண

  • Peck
  • Surname or Lastname

    English (mainly East Anglia)

    Peck

    English (mainly East Anglia) : metonymic occupational name for someone who dealt in weights and measures, for example a grain factor, from Middle English pekke ‘peck’ (an old measure of dry goods equivalent to eight quarts or a quarter of a bushel).English : variant of Peak 1.Irish : variant of Peak 2.South German : variant of Beck.North German and Dutch : metonymic occupational name for someone who prepared or sold pitch, from Middle Low German pek, Middle Dutch pec, pic.Dutch : from Middle Dutch pec, pick ‘desperate straits’, hence a nickname for a person in difficult circumstances or perhaps for someone with a gloomy disposition.

    Peck

  • Vyaan | வ்யாந
  • Boy/Male

    Tamil

    Vyaan | வ்யாந

    Air circulating in the body

    Vyaan | வ்யாந

  • Shakya | ஷக்ய
  • Girl/Female

    Tamil

    Shakya | ஷக்ய

    Lord Buddha, Energy circle or a form of chakra

    Shakya | ஷக்ய

  • Oliphant
  • Surname or Lastname

    English, Scottish, French, and German

    Oliphant

    English, Scottish, French, and German : from Middle English, Old French, Middle High German olifant ‘elephant’ (medieval Latin olifantus, from classical Latin elephantus, Greek elephas, genitive elephantos). The circumstances in which this word was applied as a surname are not clear. It may have been a nickname for a large, lumbering individual, or a metonymic occupational name for a worker in ivory, or a habitational name from a house distinguished by the sign of an elephant.

    Oliphant

  • Clow
  • Surname or Lastname

    English

    Clow

    English : variant of Clough.English : metonymic occupational name for a nailer, from Old French clou ‘nail’. Compare Clower.Possibly an Americanized spelling of German Klau, a habitational name for someone from Klau near Aachen or Clauen in Lower Saxony, or Glau, a nickname for an astute person, from Old High German, Low German glou, glau ‘circumspect’.

    Clow

  • Vyan | வ்யாந
  • Boy/Male

    Tamil

    Vyan | வ்யாந

    Life giving, Air circulating in the body

    Vyan | வ்யாந

  • Trundle
  • Surname or Lastname

    English (Essex, Cambridgeshire)

    Trundle

    English (Essex, Cambridgeshire) : possibly a variant of Trendall, a topographic name for someone who lived by a well, earhwork, stone circle, or other circular feature, from Middle English trendel, trandle ‘circle’ (Old English trendel).Possibly an altered spelling of South German Tröndle, a variant of Trendle, a nickname for a tearful person, from Träne ‘tear’ + the diminutive suffix -l.

    Trundle

  • Quarles
  • Surname or Lastname

    English

    Quarles

    English : habitational name from a place in Norfolk, recorded in Domesday Book as Huerueles, named in Old English as hwerflas ‘circles’.

    Quarles

  • Dasha | தஷா
  • Girl/Female

    Tamil

    Dasha | தஷா

    Circumstance, Period of life, Wick, Condition, Degree

    Dasha | தஷா

  • Gange
  • Surname or Lastname

    English (of Norman origin)

    Gange

    English (of Norman origin) : of uncertain derivation. It may be a habitational name, perhaps from a place called Ganges in southern France. This is recorded in the 12th century as Agange and Aganthicum, perhaps from a derivative of Latin acanthus ‘bear’s-foot’. On the other hand, it may be from the Old Norse personal name Gangi, a cognate of Old English Gegn.German (Gänge) : from Middle High German genge ‘common’, ‘circulating (among the people)’, ‘sprightly’, hence an occupational name for a hawker or peddler; perhaps also a nickname for an energetic person (see Genge 2).German (Gange or Gänge) : from a short form of the personal names Wolfgang or Gangulf, both formed with Old High German gang- ‘gait’, ‘walk’ (+ wolf ‘wolf’).

    Gange

  • Alden
  • Surname or Lastname

    English

    Alden

    English : from a Middle English personal name. This is either Aldan, a variant of Healfdane (see Haldane), or Aldine, Old English Ealdwine, literally ‘old friend’, but probably to be interpreted as ‘friend of the past’.Norwegian : habitational name from a farmstead in western Norway, so named because of its situation below a high mountain.John Alden (c.1599–1687) was one of the Pilgrim Fathers who sailed on the Mayflower in 1620. He moved from Plymouth to Duxbury, MA, about 1627. Many of his descendants were merchant seamen, among them James Alden (1810–77), who twice circumnavigated the globe.

    Alden

  • Ring
  • Surname or Lastname

    English, German, and Dutch

    Ring

    English, German, and Dutch : metonymic occupational name for a maker of rings (from Middle English ring, Middle High German rinc, Middle Dutch ring), either to be worn as jewelry or as component parts of chain-mail, harnesses, and other objects. In part it may also have arisen as a nickname for a wearer of a ring.Scandinavian : from ring ‘ring’, probably an ornamental name but possibly applied in the same sense as 3 or 1.German : topographic name from Middle High German, Middle Low German rink, rinc ‘circle’.Irish (eastern County Cork) : reduced Anglicized form of Gaelic Ó Rinn (see Reen).

    Ring

  • Dasha
  • Girl/Female

    Indian

    Dasha

    Circumstance, Period of life, Wick, Condition, Degree

    Dasha

  • Clower
  • Surname or Lastname

    English

    Clower

    English : occupational name for a nailer, from an agent derivative of Old French clou ‘nail’. Compare Cloutier.Americanized spelling of German Klauer (or the variant Clauer) or of Glauer, a nickname from Middle High German glau, glou ‘intelligent’, ‘circumspect’.

    Clower

  • Wilby
  • Surname or Lastname

    English

    Wilby

    English : habitational name from any of the places called Wilby, in Suffolk, Norfolk, and Northamptonshire. The first is probably named from an Old English wilig ‘willow’ + Old English bēag ‘circle’; the second has the same first element + Old Norse býr ‘farmstead’ or Old English bēag, and the last is named with the Old English or Old Scandinavian personal name Villi + býr.

    Wilby

  • Chakra
  • Boy/Male

    Hindu

    Chakra

    Lord vishnus weapon, Circular

    Chakra

  • Shaakya | ஷாக்யாஂ
  • Girl/Female

    Tamil

    Shaakya | ஷாக்யாஂ

    Lord Buddha, Energy circle or a form of chakra

    Shaakya | ஷாக்யாஂ

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