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Topics referred to by the same term
2Z or 2-Z may refer to: Play 2Z; see Nickelodeon Games and Sports for Kids 2Z, the IATA code of Voepass Linhas Aéreas 2-Z (album), by Matthew Shipp Z2
2Z
Index of enzymes associated with the same name
(2Z,6Z)-farnesyl diphosphate lyase may refer to: (+)-alpha-santalene synthase ((2Z,6Z)-farnesyl diphosphate cyclizing), an enzyme (+)-endo-beta-bergamotene
(2Z,6Z)-farnesyl diphosphate lyase
(2Z,6Z)-farnesyl_diphosphate_lyase
Class of enzymes
synthase (EC 4.2.3.62, (2Z,6E)-farnesyl diphosphate cyclizing) ((−)-γ-cadinene cyclase) is an enzyme with the systematic name (2Z,6E)-farnesyl-diphosphate
(−)-gamma-cadinene synthase ((2Z,6E)-farnesyl diphosphate cyclizing)
(−)-gamma-cadinene_synthase_((2Z,6E)-farnesyl_diphosphate_cyclizing)
Class of enzymes
(+)-endo-α-Bergamotene synthase (EC 4.2.3.54, (2Z,6Z)-farnesyl diphosphate cyclizing) (SBS) is an enzyme with systematic name (2Z,6Z)-farnesyl diphosphate lyase (cyclizing;
(−)-endo-alpha-bergamotene synthase ((2Z,6Z)-farnesyl diphosphate cyclizing)
(−)-endo-alpha-bergamotene_synthase_((2Z,6Z)-farnesyl_diphosphate_cyclizing)
Class of enzymes
(+)-endo-β-Bergamotene synthase (EC 4.2.3.53, (2Z,6Z)-farnesyl diphosphate cyclizing) (SBS) is an enzyme with systematic name (2Z,6Z)-farnesyl diphosphate lyase (cyclizing;
(+)-endo-beta-bergamotene synthase ((2Z,6Z)-farnesyl diphosphate cyclizing)
(+)-endo-beta-bergamotene_synthase_((2Z,6Z)-farnesyl_diphosphate_cyclizing)
Finite field of two elements
GF(2) (also denoted F 2 {\displaystyle \mathbb {F} _{2}} , Z/2Z or Z / 2 Z {\displaystyle \mathbb {Z} /2\mathbb {Z} } ) is the finite field with two elements
GF(2)
Class of enzymes
(+)-α-Santalene synthase ((2Z,6Z)-farnesyl diphosphate cyclizing) (EC 4.2.3.50, SBS) is an enzyme with systematic name (2Z,6Z)-farnesyl diphosphate lyase
(+)-alpha-santalene synthase ((2Z,6Z)-farnesyl diphosphate cyclizing)
(+)-alpha-santalene_synthase_((2Z,6Z)-farnesyl_diphosphate_cyclizing)
Index of enzymes associated with the same name
(2Z,6E)-farnesyl-diphosphate diphosphate-lyase may refer to: (−)-gamma-cadinene synthase ((2Z,6E)-farnesyl diphosphate cyclizing), an enzyme Alpha-guaiene
(2Z,6E)-farnesyl-diphosphate diphosphate-lyase
(2Z,6E)-farnesyl-diphosphate_diphosphate-lyase
Dipolar relaxation process of a system
_{12}(I_{2z}-I_{2z}^{0})} d I 2 z d t = − R z 2 ( I 2 z − I 2 z 0 ) − σ 12 ( I 1 z − I 1 z 0 ) {\displaystyle {d{I_{2z}} \over dt}=-R_{z}^{2}(I_{2z}-I_{2z}^{0})-\sigma
Solomon_equations
Class of enzymes
(+)-β-Caryophyllene synthase (EC 4.2.3.89, GcoA) is an enzyme with systematic name (2Z,6E)-farnesyl-diphosphate diphosphate-lyase (cyclizing, (+)-β-caryophyllene-forming)
(+)-beta-caryophyllene synthase
(+)-beta-caryophyllene_synthase
Defunct American television channel
Nickelodeon Games and Sports for Kids (stylized as either Nick GaS or Nickelodeon GaS and commonly known as Nick GAS) was an American cable television
Nickelodeon Games and Sports for Kids
Nickelodeon_Games_and_Sports_for_Kids
Mathematical group
extra Z/2Z × Z/2Z, so the Schur multiplier of the simple group has order 12 instead of 3. 2E6(4) The Schur multiplier has an extra Z/2Z × Z/2Z, so the
Group_of_Lie_type
Enzyme
(2Z,6Z)-farnesyl diphosphate synthase (EC 2.5.1.92, cis,cis-farnesyl diphosphate synthase, Z,Z-FPP synthase, zFPS, Z,Z-farnesyl pyrophosphate synthase)
(2Z,6Z)-farnesyl diphosphate synthase
(2Z,6Z)-farnesyl_diphosphate_synthase
Second order recursive digital linear filter
{\displaystyle 1} ( 1 + 2 z − 1 + z − 2 ) ( 1 − c o s ( w 0 ) ) {\displaystyle (1+2z^{-1}+z^{-2})(1-cos(w_{0}))} s {\displaystyle s} ( 1 − z − 2 ) s i n ( w 0
Digital_biquad_filter
Branch of mathematics
{\displaystyle {\begin{alignedat}{7}2x&&\;+\;&&y&&\;-\;&&z&&\;=\;&&8\\-3x&&\;-\;&&y&&\;+\;&&2z&&\;=\;&&-11\\-2x&&\;+\;&&y&&\;+\;&&2z&&\;=\;&&-3\end{alignedat}}} S
Linear_algebra
Chemical compound
Farnesyl pyrophosphate (FPP), also known as farnesyl diphosphate (FDP), is the precursor to all sesquiterpenes, which comprises thousands of compounds
Farnesyl_pyrophosphate
Revolver cannon
2930 bar Muzzle velocity: 795 m/s (2,610 ft/s) Target practice (Practice Mk.2Z, UK ) Projectile type: Inert solid metal plug in place of fuze and explosive
ADEN_cannon
Wave phenomenon
{-ikx^{2}}{2z}}|e^{\frac {-ikx^{2}}{2z}}\right\rangle =e^{\frac {-ikx^{2}}{2z}}\left(e^{\frac {-ikx^{2}}{2z}}\right)^{*}=e^{\frac {-ikx^{2}}{2z}}e^{\frac
Diffraction_from_slits
Chemical compound
(2Z,4Z,6Z,8Z)-Thionine or Thionine is an unsaturated heterocycle of nine atoms, with a sulfur replacing a carbon at one position. Thionine is a partially
(2Z,4Z,6Z,8Z)-Thionine
Mathematical function
{\begin{aligned}\mathrm {B} (z_{1},z_{2})&=2\int _{0}^{\pi /2}(\sin \theta )^{2z_{1}-1}(\cos \theta )^{2z_{2}-1}\,d\theta ,\\[6pt]&=\int _{0}^{\infty }{\frac
Beta_function
78-dimensional exceptional simple Lie group
cyclic group Z/3Z, and its outer automorphism group is the cyclic group Z/2Z. For the simply-connected form, its fundamental representation is 27-dimensional
E6_(mathematics)
order of K Λ G Action of G on E 2 Any Z/2Z e → −e 2 Any Z/2Z ⊕ Z/2Z e → −e, e → e+c, −c=c 3 Z ⊕ Zω Z/3Z e → ωe 3 Z ⊕ Zω Z/3Z ⊕ Z/3Z e → ωe, e → e+c, ωc=c
Hyperelliptic_surface
Near-field diffraction
{\rho ^{2}}{2z^{2}}}-{\frac {1}{8}}\left({\frac {\rho ^{2}}{z^{2}}}\right)^{2}+\cdots \right]\\&=z+{\frac {\rho ^{2}}{2z}}-{\frac {\rho ^{4}}{8z^{3}}}+\cdots
Fresnel_diffraction
Extension of the factorial function
{\displaystyle \Gamma (z)\Gamma \left(z+{\frac {1}{2}}\right)=2^{1-2z}\,{\sqrt {\pi }}\,\Gamma (2z).} The duplication formula is a special case of the multiplication
Gamma_function
Mathematical knot with crossing number 6
its Conway polynomial is ∇ ( z ) = 1 − 2 z 2 , {\displaystyle \nabla (z)=1-2z^{2},\,} and its Jones polynomial is V ( q ) = q 2 − q + 2 − 2 q − 1 + q −
Stevedore_knot_(mathematics)
Algorithm for solving systems of linear equations
{}-{}&z&{}={}&8&\qquad (L_{1})\\-3x&{}-{}&y&{}+{}&2z&{}={}&-11&\qquad (L_{2})\\-2x&{}+{}&y&{}+{}&2z&{}={}&-3&\qquad (L_{3})\end{alignedat}}} The table
Gaussian_elimination
polycis-polyprenyl diphosphate synthase ((2Z,6E)-farnesyl diphosphate specific) (EC 2.5.1.88) is an enzyme with systematic name (2Z,6E)-farnesyl-diphosphate:isopentenyl-diphosphate
Trans,polycis-polyprenyl diphosphate synthase ((2Z,6E)-farnesyl diphosphate specific)
Trans,polycis-polyprenyl_diphosphate_synthase_((2Z,6E)-farnesyl_diphosphate_specific)
Topics referred to by the same term
(+)-alpha-santalene synthase ((2Z,6Z)-farnesyl diphosphate cyclizing), an enzyme (+)-endo-beta-bergamotene synthase ((2Z,6Z)-farnesyl diphosphate cyclizing)
SBS
invariant over a field k of characteristic not 2, taking values in H3(k,Z/2Z). It was introduced by Jón Arason in 1975. The Rost invariant is a generalization
Arason_invariant
Type of topological order in condensed matter physics
{\displaystyle Z_{2}} Z 2 {\displaystyle Z_{2}} 2 Z 2 + Z 2 {\displaystyle 2Z_{2}+Z_{2}} Z ⊕ Z 2 + Z {\displaystyle Z\oplus Z_{2}+Z} bosonic topological
Symmetry-protected topological order
Symmetry-protected_topological_order
Class of enzymes
isopentenyl diphosphate ⇌ {\displaystyle \rightleftharpoons } diphosphate + (2Z,6E)-farnesyl diphosphate Thus, the two substrates of this enzyme are geranyl
Z-farnesyl diphosphate synthase
Z-farnesyl_diphosphate_synthase
α-Guaiene synthase (EC 4.2.3.87, PatTps177 (gene)) is an enzyme with systematic name (2E,6E)-farnesyl-diphosphate diphosphate-lyase (cyclizing, α-guaiene-forming)
Alpha-guaiene_synthase
Theorem in physics
)}{z}}e^{ikz}e^{ik(x^{2}+y^{2})/2z}\right|^{2}\\&=1+{\frac {f(\theta )}{z}}e^{ik(x^{2}+y^{2})/2z}+{\frac {f^{*}(\theta )}{z}}e^{-ik(x^{2}+y^{2})/2z}+{\frac {|f(\theta
Optical_theorem
Knot invariant named after Cahit Arf
surface. If F is a Seifert surface of a knot, then the homology group H1(F, Z/2Z) has a quadratic form whose value is the number of full twists mod 2 in a
Arf_invariant_of_a_knot
Unique knot with a crossing number of four
t)=\ &(z(x^{2}+y^{2}+z^{2}+t^{2})+x(6x^{2}-2y^{2}-2z^{2}-2t^{2}),\\&\ tx{\sqrt {2}}+y(6x^{2}-2y^{2}-2z^{2}-2t^{2})).\end{aligned}}} The figure-eight knot
Figure-eight knot (mathematics)
Figure-eight_knot_(mathematics)
Theorem describing the Milnor K-theory (mod 2) by means of the Galois cohomology
the Galois (or equivalently étale) cohomology of F with coefficients in Z/2Z. It was proved by Vladimir Voevodsky (1996, 2003a, 2003b). Let F be a field
Milnor_conjecture_(K-theory)
133-dimensional exceptional simple Lie group
compact real form, or any algebraic version of E7 is the cyclic group Z/2Z, and its outer automorphism group is the trivial group. The dimension of its
E7_(mathematics)
Book by Carl E. Linderholm
number on division by 2 is either 0 or 1. Hence the quotient ring Z/2Z, where 2Z is the ideal in Z generated by 2, has only the elements [0] and [1],
Mathematics_Made_Difficult
automorphism group of the Horton graph is of order 96 and is isomorphic to Z/2Z×Z/2Z×S4, the direct product of the Klein four-group and the symmetric group
Horton_graph
Chemical compound
Ethyl cyanohydroxyiminoacetate Names Preferred IUPAC name Ethyl (2Z)-2-cyano-2-(hydroxyimino)acetate Other names Oxyma Identifiers CAS Number 3849-21-6
Ethyl cyanohydroxyiminoacetate
Ethyl_cyanohydroxyiminoacetate
Statistic used in signal detection theory
best accuracy rate a b ) {\displaystyle d'_{b}=-2Z\left({\text{Bayes error rate }}e_{b}\right)=2Z\left({\text{best accuracy rate }}a_{b}\right)} , where
Sensitivity_index
American rapper (born 2001)
Lil 2z) - Single by Quin NFN, 2020-07-10, archived from the original on 2023-03-23, retrieved 2023-03-23 "2's & 4's - Album by Quin NFN & Lil 2z on Apple
Quin_NFN
Algorithms and methods of plotting the Mandelbrot set on a computing device
n ) δ 3 + … {\displaystyle \epsilon _{n+1}=(2z_{n}A_{n}+1)\delta +(2z_{n}B_{n}+{A_{n}}^{2})\delta ^{2}+(2z_{n}C_{n}+2A_{n}B_{n})\delta ^{3}+\dotsc } Therefore
Plotting algorithms for the Mandelbrot set
Plotting_algorithms_for_the_Mandelbrot_set
Chemical compound
lidene-1, 8a-dimethy l-6-oxo- 1,2, 3, 4,6,7,8, 8a-octahydro-2-naphthalenyl (2Z)-2-methyl-2-butenoate Systematic IUPAC name 2-BUTENOIC ACID, 2-METHYL-, (1R
Isopetasin
Chemical compound
Plaunotol Names IUPAC name (2Z,6E)-2-[(3E)-4,8-Dimethylnona-3,7-dienyl]-6-methylocta-2,6-diene-1,8-diol Other names 18-Hydroxygeranylgeraniol; Kelnac Identifiers
Plaunotol
Algebraic surface with special triviality properties
Classical: dim(H1(O)) = 0. This implies 2K = 0 but K is nonzero, and Picτ is Z/2Z. The surface is a quotient of a reduced singular Gorenstein surface by the
Enriques_surface
Number of solutions of linear systems in terms of matrix ranks
+ z = 1 2 x + 2 y + 2 z = 2 {\displaystyle {\begin{matrix}x+y+2z&=3\\x+y+z&=1\\2x+2y+2z&=2\end{matrix}}} The coefficient matrix is A = [ 1 1 2 1 1 1 2
Rouché–Capelli_theorem
Benzodiazepine research chemical
a chlorine atom instead of a nitro group on the benzene ring; IUPAC name (2Z)-6-phenyl-2-[(4-methylpiperazin-1-yl)methylidene]-8-chloro-4H-imidazo[1,2-a][1
Fluloprazolam
Several equations of degree 1 to be solved simultaneously
+ 5 y + 6 z = 7 {\displaystyle {\begin{alignedat}{7}x&&\;+\;&&3y&&\;-\;&&2z&&\;=\;&&5&\\3x&&\;+\;&&5y&&\;+\;&&6z&&\;=\;&&7&\end{alignedat}}} The solution
System_of_linear_equations
Triply periodic minimal surface
z)\\+&\sin(2y)\cos(z)\sin(x)\\+&\sin(2z)\cos(x)\sin(y)]\\-&(1/2)[\cos(2x)\cos(2y)\\+&\cos(2y)\cos(2z)\\+&\cos(2z)\cos(2x)]+0.15=0\end{aligned}}} Gyroid
Lidinoid
Chemical compound
Undecylprodigiosin Names IUPAC name (2Z,5Z)-3-Methoxy-5-pyrrol-2-ylidene-2-[(5-undecyl-1H-pyrrol-2-yl)methylidene]pyrrole Identifiers CAS Number 52340-48-4 Y
Undecylprodigiosin
Positional system with signed digits; the representation may not be unique
1Z1 2Z 12 11 10 1Z 1Y 1X 8 1000 10Z 20 2Y 12 11 10 1Z 1Y 9 1001 100 21 2Z 2X 12 11 10 1Z 10 1010 101 22 20 2Y 13 12 11 10 11 10Z0Z 11Z 1ZZ 21 2Z 2X 13
Signed-digit_representation
Cable or other structure for carrying radio waves
l)}}&{\frac {2Z_{0}Z_{p}}{j(Z_{0}^{2}+Z_{p}^{2})\sin(\beta l)+2Z_{0}Z_{p}\cos(\beta l)}}\\{\frac {2Z_{0}Z_{p}}{j(Z_{0}^{2}+Z_{p}^{2})\sin(\beta l)+2Z_{0}Z_{p}\cos(\beta
Transmission_line
Graph often embedded in the Klein bottle
Franklin graph is of order 48 and is isomorphic to Z/2Z×S4, the direct product of the cyclic group Z/2Z and the symmetric group S4. It acts transitively on
Franklin_graph
Chemical compound
Furylfuramide Names Preferred IUPAC name (2Z)-2-(Furan-2-yl)-3-(5-nitrofuran-2-yl)prop-2-enamide Other names (Z)-2-(2-Furyl)-3-(5-nitro-2-furyl)prop-2-enamide
Furylfuramide
Right inverse of a morphism
the epimorphism Z → Z/2Z which sends every integer to its remainder modulo 2 does not split; in fact the only morphism Z/2Z → Z is the zero map. Similarly
Section_(category_theory)
Class of enzymes
(EC 2.5.1.86, Rv2361c, (2Z,6Z,10Z,14Z,18Z,22Z,26Z,30Z,34E)-decaprenyl diphosphate synthase) is an enzyme with systematic name (2Z,6E)-farnesyl-diphosph
Trans,polycis-decaprenyl diphosphate synthase
Trans,polycis-decaprenyl_diphosphate_synthase
Chemical compound
Diaminomaleonitrile Names Preferred IUPAC name (2Z)-2,3-Diaminobut-2-enedinitrile Other names 2,3-Diaminomaleonitrile; Hydrogen cyanide tetramer Identifiers
Diaminomaleonitrile
Class of enzymes
systematic name (2Z,4E)-2-hydroxy-6-oxona-2,4-dienedioate succinylhydrolase. This enzyme catalyses the following chemical reaction: (2Z,4E)-2-hydroxy-6-oxonona-2
2-hydroxy-6-oxonona-2,4-dienedioate hydrolase
2-hydroxy-6-oxonona-2,4-dienedioate_hydrolase
Tool in multivariate statistical analysis
{\displaystyle {\sqrt {\frac {\pi }{2z}}}K_{p+1/2}(z)={\frac {\pi }{2z}}e^{-z}\sum _{k=0}^{n}{\frac {(n+k)!}{k!\Gamma (n-k+1)}}\left(2z\right)^{-k}.} This allows
Matérn_covariance_function
T)\right)}{z^{2}-2z\cos(\omega T)+1}}-\sin(\omega m){\frac {z\sin(\omega T)}{z^{2}-2z\cos(\omega T)+1}}\\&={\frac {z^{2}\cos(\omega m)-z\cos(\omega (T-m))}{z^{2}-2z\cos(\omega
Advanced_z-transform
Three dimensional analogue of uniformization conjecture
geometry expand. The point stabilizer is O(2, R) × Z/2Z, and the group G is O(3, R) × R × Z/2Z, with 4 components. The four finite volume manifolds with
Geometrization_conjecture
Area of applied mathematics
A 2 + 2 Z ↽ − − ⇀ 2 AZ {\displaystyle {\ce {{A2}+2Z <=> 2AZ}}} reaction 2
Chemical reaction network theory
Chemical_reaction_network_theory
bull graph Vertices 5 Edges 5 Radius 2 Diameter 3 Girth 3 Automorphisms 2 (Z/2Z) Chromatic number 3 Chromatic index 3 Properties Planar Unit distance Table
Bull_graph
isomorphic to the direct product of the symmetric group S4 and the cyclic group Z/2Z. Despite not being vertex- or edge-transitive, the Hoffmann graph is still
Hoffman_graph
Set of topological invariants
→ H1(X; Z/2Z), is an isomorphism. That is, w1(λ ⊗ μ) = w1(λ) + w1(μ) for all line bundles λ, μ → X. For example, since H1(S1; Z/2Z) = Z/2Z, there are
Stiefel–Whitney_class
Measurement of variations in Earth's gravitational field
(r^{2}+z^{2})^{3/2}}} G M ( r 2 − 2 z 2 ) ( r 2 + z 2 ) 5 / 2 {\displaystyle {GM(r^{2}-2z^{2}) \over (r^{2}+z^{2})^{5/2}}} Peak signal (r = 0) G M z 2 {\displaystyle
Gravity_gradiometry
1986 – Z – OHV [ja] 1986–?? – 3.0 L (2,953 cc) 1Z 19?? – 3.5 L (3,469 cc) 2Z 19?? – 3.5 L (3,469 cc) 3Z 1989 – DZ – OHV 1989 – 2.5 L (2,486 cc) 1DZ 19
List_of_Toyota_engines
Mathematical knot with crossing number 6
3 + a 2 + a − 2 + 3. {\displaystyle L(a,z)=az^{5}+z^{5}a^{-1}+2a^{2}z^{4}+2z^{4}a^{-2}+4z^{4}+a^{3}z^{3}+az^{3}+z^{3}a^{-1}+z^{3}a^{-3}-3a^{2}z^{2}-3z
63_knot
Construction in group theory
subgroup maps isomorphically to PGL(2, Z / 2Z) = PSL(2, Z / 2Z) ≅ S3, and thus provides a splitting PGL(2, Z / 2Z) ↪ {\displaystyle \hookrightarrow } PGL(2
Projective_linear_group
2 z ) ) w = 0. {\displaystyle w^{\prime \prime }+\xi \sin(2z)w^{\prime }+(\eta -p\xi \cos(2z))w=0.\,} When p is a non-negative integer, it has polynomial
Ince_equation
Class of enzymes
systematic name (2Z,4E)-2-hydroxyhexa-2,4-dienedioate keto-enol isomerase. This enzyme catalyses the following chemical reaction (2Z,4E)-2-hydroxyhexa-2
2-hydroxymuconate_tautomerase
Bistable permanent magnet
(D_{2}-D_{1})}}\cdot \left[(L+2z)\cdot ln\left({\frac {D_{2}+{\sqrt {{D_{2}}^{2}+(L+2z)^{2}}}}{D_{1}+{\sqrt {{D_{1}}^{2}+(L+2z)^{2}}}}}\right)+(L-2z)\cdot ln\left({\frac
Electropermanent_magnet
Chemical compound
Jasmone Names Preferred IUPAC name 3-methyl-2-[(2Z)-pent-2-en-1-yl]cyclopent-2-en-1-one Other names cis-Jasmone Identifiers CAS Number 488-10-8 Y 3D model
Jasmone
Class of enzymes
2-diene-4-oate hydrolase ( (2Z,4Z)-2-hydroxyhexa-2,4-dienoate-forming). This enzyme catalyses the following chemical reaction (1E,2Z)-3-hydroxy-5,9,17-trioxo-4
4,5:9,10-diseco-3-hydroxy-5,9,17-trioxoandrosta-1(10),2-diene-4-oate hydrolase
4,5:9,10-diseco-3-hydroxy-5,9,17-trioxoandrosta-1(10),2-diene-4-oate_hydrolase
Chemical compound
C10H18O. It exists as a pair of cis and trans isomers, (2E)-2-decenal and (2Z)-2-decenal. It is an oily, clear liquid under normal conditions, that may
2-Decenal
Type of additive noise gate
5 9 ZZ 91.5 10 ZA 94.8 11 ZB 97.4 12 1Z 100.0 13 1A 103.5 14 1B 107.2 15 2Z 110.9 16 2A 114.8 17 2B 118.8 18 3Z 123.0 19 3A 127.3 20 3B 131.8 21 4Z 136
Continuous Tone-Coded Squelch System
Continuous_Tone-Coded_Squelch_System
Molecule
U0126 Identifiers IUPAC name (2Z,3Z)-2,3-bis[amino-(2-aminophenyl)sulfanylmethylidene]butanedinitrile CAS Number 218601-62-8 N PubChem CID 3006531 ChemSpider
U0126
Chemical compound
Number 24740-88-3 (2Z) 3D model (JSmol) Interactive image Beilstein Reference 8404489 ChEBI CHEBI:19672 ChemSpider 4575314 (2E) 4444140 (2Z) 406 () KEGG C02222
Maleylacetic_acid
Method of evaluating certain integrals along paths in the complex plane
\sin(2y)}{\partial y}}+{\frac {\partial \sin(2z)}{\partial z}}\right)dV\\[6pt]&=\iiint _{V}2\left(\cos(2x)+\cos(2y)+\cos(2z)\right)dV\\[6pt]&=\int _{0}^{1}\int
Contour_integration
Chemical compound
2-Hydroxymuconate semialdehyde Names Preferred IUPAC name (2Z,4E)-2-Hydroxy-6-oxohexa-2,4-dienoic acid Other names hydroxymuconic semialdehyde; 2-hydroxymuconate
2-Hydroxymuconate semialdehyde
2-Hydroxymuconate_semialdehyde
Mathematical function
ψ ( z ) ∼ ln z − 1 2 z , {\displaystyle \psi (z)\sim \ln {z}-{\frac {1}{2z}},} for complex numbers with large modulus ( | z | → ∞ {\displaystyle |z|\rightarrow
Digamma_function
Chemical compound
Identifiers CAS Number 101-86-0 Y 165184-98-5 (2E) Y 364364-06-7 (2Z) Y 3D model (JSmol) Interactive image ChEBI CHEBI:55365 Y ChemSpider 1267362 Y
Α-Hexylcinnamaldehyde
Chemical compound
{(1R,2R)-3-Oxo-2-[(2Z)-pent-2-en-1-yl]cyclopentyl}acetic acid Other names Jasmonic acid (−)-Jasmonic acid JA (1R,2R)-3-Oxo-2-(2Z)-2-pentenylcyclopentylethanoic
Jasmonic_acid
Annual competition climbing event
z3 - z3 T2 z1 2T 3z 5 7 4 Kento Yamaguchi - z8 T3 z1 T4 z2 2T 3z 7 11 5 Yuji Fujiwaki z2 - z5 T2 z2 1T 3z 2 9 6 Rei Kawamata - z10 - T2 z2 1T 2z 2 12
Boulder_Japan_Cup_2022
Angle of complex number about real axis
− i 2 z {\displaystyle {\frac {\partial }{\partial z}}\arg z={\frac {-i}{2z}}} . Now apply ∂ ∂ z ¯ {\displaystyle {\frac {\partial }{\partial {\bar {z}}}}}
Argument_(complex_analysis)
Chemical compound
Gambogic acid Names Preferred IUPAC name (2Z)-4-[(1R,3aS,5S,11R,14aS)-8-Hydroxy-3,3,11-trimethyl-13-(3-methylbut-2-en-1-yl)-11-(4-methylpent-3-en-1-yl)-7
Gambogic_acid
Polyhedron with parallel bases connected by triangles
π n ] . {\displaystyle R(z)^{2}={\frac {R(0)^{2}}{h^{2}}}[h^{2}-2hz+2z^{2}+2z(h-z)\cos {\frac {\pi }{n}}].} The horizontal section at altitude 0 ≤ z
Antiprism
Fractal-generating computer program
Sterling2 sin(z) log(z) − tan(z))/(z2 cos(z) − 2z) · c Stable release v1.7 / September 2008; 17 years ago (2008-09) Written in C Operating system Microsoft
Sterling_(program)
Chemical compound
Maleic acid dibutyl ester Names Preferred IUPAC name Dibutyl (2Z)-but-2-enedioate Other names Maleic acid dibutyl ester DBM Identifiers CAS Number 105-76-0
Dibutyl_maleate
Function defined by a hypergeometric series
) {\displaystyle {\frac {d}{dz}}\log v(z)=-{\frac {c-z(a+b+1)}{2z(1-z)}}=-{\frac {c}{2z}}-{\frac {1+a+b-c}{2(z-1)}}} which is v ( z ) = z − c / 2 ( 1 −
Hypergeometric_function
Weed control herbicide
Preferred IUPAC name N-{[(2Z)-But-2-en-1-yloxy]methyl}-2-chloro-N-(2,6-diethylphenyl)acetamide Other names KH-218, KH 218, KH218 N-{[(2Z)-But-2-enyloxy]methyl}-2-chloro-2'
Butenachlor
Highway in Missouri
Street Continuation of Loop 2W 12th Street 2X I-70 west / US 40 west / US 169 south 2Y US 169 north 2Z Broadway 1.000 mi = 1.609 km; 1.000 km = 0.621 mi
Downtown_Loop_(Kansas_City)
Chemical compound
acid 3,4-dibromo-5-hydroxy-2,5-dihydrofuran-2-one Systematic IUPAC name (2Z)-2,3-Dibromo-4-oxo-2-butenoic acid/(±)-3,4-dibromo-5-hydroxy-2(5H)-furanone
Mucobromic_acid
Chemical compound
Carthamin Names IUPAC name (2Z,6S)-6-β-D-Glucopyranosyl-2-[ [(3S)-3-β-D-glucopyranosyl-2,3,4-trihydroxy-5-[(2E)-3-(4-hydroxyphenyl)-1-oxo-2-propenyl]-6-oxo-1
Carthamin
Mathematical formula involving Bessel functions
_{0}^{\infty }J_{z}(at)J_{z}(bt)J_{z}(ct)t^{1-z}\,dt={\frac {2^{z-1}\Delta (a,b,c)^{2z-1}}{\pi ^{1/2}\Gamma (z+{\tfrac {1}{2}})(abc)^{z}}}} where Δ is the area of
Sonine_formula
Chemical compound responsible for jasmine's scent
Jasminaldehyde Names IUPAC name (2Z)-2-benzylideneheptanal Other names alpha-Amyl cinnamaldehyde; alpha-Pentylcinnamaldehyde; Jasmonal Identifiers CAS
Jasminaldehyde
Annual competition climbing event
- z1 T1 z1 - 1T 2z 1 2 11 Saki Kikuchi - T2 z2 z1 - 1T 2z 2 3 12 Aya Sugawara z4 - T2 z2 - 1T 2z 2 6 13 Hana Koike - T2 z2 z7 - 1T 2z 2 9 14 Saari Watanabe
Boulder_Japan_Cup_2019
Quality of zero being an even number
2Z (blue) as subgroup of Z
Parity_of_zero
Triangular array of natural numbers
_{k=1}^{n}\operatorname {N} (n,k)z^{n}t^{k-1}={\frac {1-z(t+1)-{\sqrt {1-2z(t+1)+z^{2}(t-1)^{2}}}}{2tz}}\;.} Catalan number Delannoy number Motzkin number
Narayana_number
2Z
2Z
2Z
2Z
Boy/Male
Hindu
Name of a sage
Boy/Male
Arabic
Pleasure; High Spirits
Boy/Male
Indian, Sanskrit
Not Light; Heavy; Serious; Solemn
Boy/Male
Gujarati, Hindu, Indian, Kannada, Marathi, Sanskrit
Karna
Boy/Male
Hindu
Embodiment of existence, Awareness and bliss
Boy/Male
British, English
From the Creek Meadow
Girl/Female
Hindu
Surname or Lastname
English (Cornish)
English (Cornish) : unexplained.
Boy/Male
Arabic
Title of Respect; Presence
Surname or Lastname
English
English : regional name for someone who lived in Tynedale, the valley of the river Tyne, or a habitational name from a place in Cumbria called Tindale, which is situated on a tributary of the South Tyne. The name derives from a British river name Tina (apparently from a Celtic root meaning ‘to flow’) + Old English dæl or Old Norse dalr ‘valley’.
2Z
2Z
2Z
2Z
2Z