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Statistical measure of association for two binary variables
In statistics, the phi coefficient, also known as the mean square contingency coefficient or Yule coefficient of correlation and commonly denoted by φ
Phi_coefficient
Table that displays the frequency of variables
the case of 2 × 2 contingency tables, is the phi coefficient (φ) defined by ϕ = ± χ 2 N , {\displaystyle \phi =\pm {\sqrt {\frac {\chi ^{2}}{N}}},} where
Contingency_table
Light or sound absorption in a substance
The linear attenuation coefficient, attenuation coefficient, or narrow-beam attenuation coefficient characterizes how easily a volume of material can be
Attenuation_coefficient
Measure of linear correlation
statistics, the Pearson correlation coefficient (PCC), also known as Pearson's r, the Pearson product-moment correlation coefficient (PPMCC), or simply the unqualified
Pearson correlation coefficient
Pearson_correlation_coefficient
Statistical measure of association
2 × 2 contingency table Cramér's V is equal to the absolute value of Phi coefficient. Let a sample of size n of the simultaneously distributed variables
Cramér's_V
Topics referred to by the same term
Golden ratio (φ) Phi coefficient, a measure of association for two binary variables introduced by Karl Pearson Euler's totient function or phi function Cyclotomic
Phi_(disambiguation)
Quantity characterizing the deviation of a solvent from ideal behavior
An osmotic coefficient ϕ {\displaystyle \phi } is a quantity which characterises the deviation of a solvent from ideal behaviour, referenced to Raoult's
Osmotic_coefficient
Quantitative measurement of accuracy
negatives are innumerable. Instead, measures such as the phi coefficient, Matthews correlation coefficient, informedness or Cohen's kappa may be preferable to
Evaluation of binary classifiers
Evaluation_of_binary_classifiers
Statistical dispersion in nominal distributions
used elsewhere - range, standard deviation, variance, mean deviation, coefficient of variation, median absolute deviation, interquartile range and quartile
Qualitative_variation
Twenty-first letter in the Greek alphabet
organic chemistry. The fugacity coefficient in thermodynamics. The ratio of free energy destabilizations of protein mutants in phi value analysis. In combustion
Phi
Measure of wave reflectivity
dependent on the electrical distance ϕ {\displaystyle \phi } from the load. If the coefficient is measured at a point L {\displaystyle L} meters from
Reflection_coefficient
Measure of inequality of a statistical distribution
In economics, the Gini coefficient (/ˈdʒiːni/ JEE-nee), also known as the Gini index or Gini ratio, is a measure of statistical dispersion intended to
Gini_coefficient
Dimensionless number describing relative pressures in a fluid flow field
the pressure coefficient is a dimensionless number which describes the relative pressures throughout a flow field. The pressure coefficient is used in aerodynamics
Pressure_coefficient
Scientific law describing absorption of light
{\displaystyle \mathrm {d\Phi _{e}} (z)=-\mu (z)\Phi _{\mathrm {e} }(z)\mathrm {d} z,} where μ is the (Napierian) attenuation coefficient, which yields the following
Beer–Lambert_law
Correlation coefficient used when one variable is dichotomous
variance and Φ − 1 {\displaystyle \Phi ^{-1}} is its inverse CDF. This is not easy to calculate, and the biserial coefficient is not widely used in practice
Point-biserial correlation coefficient
Point-biserial_correlation_coefficient
Statistical measure of the magnitude of a phenomenon
the chi-squared test are the Phi coefficient and Cramér's V (sometimes referred to as Cramér's phi and denoted as φc). Phi is related to the point-biserial
Effect_size
Logarithm of ratio of incident to transmitted radiant power through a sample
{\displaystyle A=\log _{10}{\frac {\Phi _{\text{e}}^{\text{i}}}{\Phi _{\text{e}}^{\text{t}}}}=-\log _{10}T,} where Φ e t {\textstyle \Phi _{\text{e}}^{\text{t}}}
Absorbance
Notation in general relativity
definitions of the spin coefficients, Weyl-NP scalars Ψ i {\displaystyle \Psi _{i}} and Ricci-NP scalars Φ i j {\displaystyle \Phi _{ij}} need to change
Newman–Penrose_formalism
Pressure of soil in horizontal direction
K 0 ( N C ) = 1 − sin ϕ ′ {\displaystyle K_{0(NC)}=1-\sin \phi '} Jaky's coefficient has been proved later to be also valid for normally consolidated
Lateral_earth_pressure
Irreducible polynomial whose roots are nth roots of unity
\Phi _{105}(x);} it has a coefficient −2 (see above). The converse is not true: Φ 231 ( x ) = Φ 3 × 7 × 11 ( x ) {\displaystyle \Phi _{231}(x)=\Phi _{3\times
Cyclotomic_polynomial
Dividing things between two categories
Other metrics include Youden's J statistic, the uncertainty coefficient, the phi coefficient, and Cohen's kappa. Statistical classification is a problem
Binary_classification
Metric for the performance of a binary classifier
classifiers. One of the most popular is the Phi coefficient (also known as the Matthews Correlation Coefficient). Phi measures how better (or worse) is a classification
Partial Area Under the ROC Curve
Partial_Area_Under_the_ROC_Curve
Network protection device or software
R (December 2021). "Network Intrusion Detection with StackNet: A phi coefficient Based Weak Learner Selection Approach". 2021 22nd International Arab
Intrusion_detection_system
measures of correlation for nominal data: Cramér's V Phi coefficient Uncertainty coefficient Lambda coefficient Other related articles: Effect size Tschuprow
Tschuprow's_T
suction specific speed Nss and its flow coefficient Φ (analogous to, but not the same as, the discharge coefficient in pipe flow). ω s s = ω ⋅ Q ( g ⋅ N
Inducer_(pump_component)
Thermodynamic extension of Debye–Hückel theory
f(I)=-(4IA_{\phi }/b)\ln(1+bI^{1/2})} which is consistent with the f ϕ {\displaystyle f^{\phi }} above. Expressions for the interaction coefficients B c a {\displaystyle
Pitzer_equations
Physics concept
\left({\frac {\Phi _{\mathrm {e} }^{\mathrm {i} }}{\Phi _{\mathrm {e} }^{\mathrm {t} }}}\right)=-\ln T} where Φ e i {\textstyle \Phi _{\mathrm {e} }^{\mathrm
Optical_depth
English eugenicist and polymath (1857–1936)
today. Examples of his contributions are: Correlation coefficient. The correlation coefficient (first developed by Auguste Bravais and Francis Galton)
Karl_Pearson
Science of air vehicle orientation and control in three dimensions
an exponential growth or decay, depending on whether the coefficient of ϕ {\displaystyle \phi } is positive or negative. The denominator is usually negative
Aircraft_flight_dynamics
Pharmaceutical statistics Phase dispersion minimization Phase-type distribution Phi coefficient Phillips–Perron test Philosophy of probability Philosophy of statistics
List_of_statistics_articles
Property of electrical conductors
coined by Oliver Heaviside in May 1884, as a convenient way to refer to "coefficient of self-induction". It is customary to use the symbol L {\displaystyle
Inductance
Optical device which splits a beam of light in two
a c = ϕ 0 + ϕ R {\displaystyle \phi _{ad}=\phi _{0}+\phi _{T},\phi _{bc}=\phi _{0}-\phi _{T},\phi _{ac}=\phi _{0}+\phi _{R}} (and from the constraint ϕ
Beam_splitter
Quantities describing probability of absorption or emission of light
Einstein coefficients are quantities describing the probability of absorption or emission of a photon by an atom or molecule. The Einstein A coefficients are
Einstein_coefficients
Effectiveness of a material in transmitting radiant energy
transmission coefficient. Hemispherical transmittance of a surface, denoted T, is defined as T = Φ e t Φ e i , {\displaystyle T={\frac {\Phi _{\mathrm {e}
Transmittance
Krippendorff's Alpha Kuipers performance index Matthews correlation coefficient Phi coefficient Press' Q Renkonen similarity index Prevalence adjusted bias adjusted
List of analyses of categorical data
List_of_analyses_of_categorical_data
Number, approximately 1.618
{a}{b}}=\varphi ,} where the Greek letter phi ( φ {\displaystyle \varphi } or ϕ {\displaystyle \phi } , or Φ {\displaystyle \Phi } ) denotes the golden ratio
Golden_ratio
Equation that describes density changes of a material that is diffusing in a medium
collective diffusion coefficient for density ϕ at location r; and ∇ represents the vector differential operator del. If the diffusion coefficient depends on the
Diffusion_equation
_{j=1}^{n}c_{ij}\phi _{j}{\mbox{ (i = 1,2,...n)}}} where the cij with i = j are called the coefficients of capacity and the cij with i ≠ j are called the coefficients
Coefficients_of_potential
Family of computer vision models
channels), or resolution (input image size), uses a compound coefficient ϕ {\displaystyle \phi } to scale all three dimensions simultaneously. Specifically
EfficientNet
coefficient is μ a {\displaystyle \mu _{a}} can be obtained as: Φ ( r → , t , μ a ) = Φ ( r → , t , μ a = 0 ) exp ( − μ a v t ) {\displaystyle \Phi
Radiative transfer equation and diffusion theory for photon transport in biological tissue
Radiative_transfer_equation_and_diffusion_theory_for_photon_transport_in_biological_tissue
Study of the deformation of bodies in the presence of frictional effects
loads and the friction coefficient. Here the tensions T {\displaystyle T} are in Newtons and the angles ϕ {\displaystyle \phi } in radians. The tension
Frictional_contact_mechanics
Model describing the departures from ideality in solutions of electrolytes and plasmas
_{i}c_{i}} . The osmotic coefficient is then given by ϕ = P id + P ex P id = 1 + P ex P id . {\displaystyle \phi ={\frac {P^{\text{id}}+P^{\tex
Debye–Hückel_theory
Array of numbers describing a metric connection
the connection coefficients ωabc are called the Ricci rotation coefficients. Equivalently, one can define Ricci rotation coefficients as follows: ω k
Christoffel_symbols
{\displaystyle \psi \ =f_{4}(\phi ,\beta ),\,} η = f 5 ( ϕ , β ) , {\displaystyle \eta \ =f_{5}(\phi ,\beta ),\,} Where, flow coefficient, ϕ = ( Q N D 3 )
Variable geometry turbomachine
Variable_geometry_turbomachine
Optical device with parallel mirrors
preferred because it has greater heat conduction and still has a low coefficient of expansion. In 2005, some telecommunications equipment companies began
Fabry–Pérot_interferometer
{\begin{aligned}P_{2,0}&={\frac {3}{2}}\sin ^{2}\!\phi -{\frac {1}{2}}\\[1ex]P_{2,1}&=3\sin \phi \cos \phi \\[1ex]P_{2,2}&=3\cos ^{2}\phi \end{aligned}}} Note that of the
Gravitation_of_the_Moon
Scientific Technique
density and ϕ {\displaystyle \phi } is the conserved quantity, Γ {\displaystyle \Gamma } is the Diffusion coefficient and S {\displaystyle S} is the
Finite volume method for one-dimensional steady state diffusion
Finite_volume_method_for_one-dimensional_steady_state_diffusion
Flow coefficient ϕ ∝ Q N D 3 {\displaystyle {\phi }~{\propto }~{\frac {Q}{{N}{D^{3}}}}\ } So assuming a function to relate Loading coefficient and
Compressor_characteristic
Pattern-recognition performance metrics
the Matthews correlation coefficient, which is a geometric mean of the chance-corrected variants: the regression coefficients Informedness (DeltaP') and
Precision_and_recall
Capacity of an object to reflect light
defined as R = Φ e r Φ e i , {\displaystyle R={\frac {\Phi _{\mathrm {e} }^{\mathrm {r} }}{\Phi _{\mathrm {e} }^{\mathrm {i} }}},} where Φer is the radiant
Reflectance
Resistance of a fluid to shear deformation
{\displaystyle \mu _{\text{eff}}=\mu _{0}\left(1+B\phi +B_{1}\phi ^{2}\right),} and the coefficient B 1 {\displaystyle B_{1}} is fit from experimental
Viscosity
Recurring assemblage of lichen species and its classification in vegetation science
vegetation science often estimates fidelity with statistics such as the phi coefficient (a correlation measure ranging from −1 to +1) and uses the broader
Lichen_community
Screw used as a linkage in a mechanism
{\displaystyle \mu \,} = coefficient of friction (common values are found in the adjacent table) l {\displaystyle l} = lead ϕ {\displaystyle \phi \,} = angle of
Leadscrew
Discrete wavelets designed to have scaling functions with vanishing moments
system { ϕ , ϕ ~ , ψ , ψ ~ , h , h ~ , g , g ~ } {\displaystyle \{\phi ,{\tilde {\phi }},\psi ,{\tilde {\psi }},h,{\tilde {h}},g,{\tilde {g}}\}} , the following
Coiflet
Theory in soil mechanics
^{2}\beta -\cos ^{2}\phi \right)^{1/2}}{\cos \beta +\left(\cos ^{2}\beta -\cos ^{2}\phi \right)^{1/2}}}*\cos \beta } and: Ka = Coefficient of active pressure
Rankine's_theory
{\displaystyle \Phi _{i}^{j}} is the fugacity coefficient of species i {\displaystyle i} in phase j {\displaystyle j} . The fugacity coefficient, being defined
Residual_property_(physics)
Branch of ordinary differential equations
( T ) . {\displaystyle \phi (t+T)=\phi (t)\phi ^{-1}(0)\phi (T).} Here ϕ − 1 ( 0 ) ϕ ( T ) {\displaystyle \phi ^{-1}(0)\phi (T)} is known as the monodromy
Floquet_theory
Method of data interpolation and smoothing
K\times (D+1)} warping coefficient matrix representing the non-affine deformation. The kernel function ϕ ( z ) {\displaystyle \phi (z)} is a 1 × K {\displaystyle
Thin_plate_spline
Conjecture on the coefficients of cyclotomic polynomials
\mathbb {N} _{>0}} the maximal coefficient (in absolute value) of the cyclotomic polynomial Φ n ( x ) {\displaystyle \Phi _{n}(x)} is denoted by A ( n )
Sister_Beiter_conjecture
Mathematical technique in aerodynamics
coefficient is then obtained by the inverse transformation C p = − 2 ϕ x V ∞ = − 2 β 2 ϕ ¯ x ¯ V ∞ = 1 β 2 C ¯ p {\displaystyle C_{p}=-2{\frac {\phi _{x}}{V_{\infty
Prandtl–Glauert transformation
Prandtl–Glauert_transformation
Family of polynomials
Gaussian binomial coefficients (also called Gaussian coefficients, Gaussian numbers, Gaussian polynomials, or q-binomial coefficients) are q-analogs of
Gaussian_binomial_coefficient
Matrix representing the effect of scattering on a physical system
{\displaystyle H_{0}\Phi _{\alpha }=E_{\alpha }\Phi _{\alpha },} ( Φ α ′ , Φ α ) = δ ( α ′ − α ) . {\displaystyle (\Phi _{\alpha }',\Phi _{\alpha })=\delta
S-matrix
{\displaystyle \Gamma } is the diffusion coefficient, u {\displaystyle \mathbf {u} } is the velocity vector, ϕ {\displaystyle \phi } is the property to be computed
Upwind differencing scheme for convection
Upwind_differencing_scheme_for_convection
Type of spring
units of newton-meters / radian, variously called the spring's torsion coefficient, torsion elastic modulus, rate, or just spring constant, equal to the
Torsion_spring
Concept in computational fluid dynamics
x}}(\rho u\phi )\,={\frac {\partial }{\partial x}}\Gamma {\frac {\partial \phi }{\partial x}}} In the above equation Diffusion Coefficient, Γ {\displaystyle
Power_law_scheme
Concept in probability theory and statistics
relationship between two variables of interest, using their correlation coefficient will give misleading results if there is another confounding variable
Partial_correlation
\nabla ^{2}\phi =0} From Small Disturbances ( 1 − M ∞ 2 ) ϕ x x + ϕ y y + ϕ z z = 0 {\displaystyle (1-M_{\infty }^{2})\phi _{xx}+\phi _{yy}+\phi _{zz}=0}
Aerodynamic potential-flow code
Aerodynamic_potential-flow_code
Representation of angular momentum tensor product states important to physics
In mathematical physics, Clebsch–Gordan coefficients are the expansion coefficients of total angular momentum eigenstates in an uncoupled tensor product
Clebsch–Gordan coefficients for SU(3)
Clebsch–Gordan_coefficients_for_SU(3)
Notation for quantum states
phi _{1}\psi _{1}^{*}&\phi _{1}\psi _{2}^{*}&\cdots &\phi _{1}\psi _{N}^{*}\\\phi _{2}\psi _{1}^{*}&\phi _{2}\psi _{2}^{*}&\cdots &\phi _{2}\psi
Bra–ket_notation
Analytic number theory conjecture
polynomial f ( x ) {\displaystyle f(x)} in one variable with integer coefficients to give infinitely many prime values in the sequence f ( 1 ) , f ( 2
Bunyakovsky_conjecture
Relativistic wave equation in quantum mechanics
this solution are described by a reflection coefficient R {\displaystyle R} and a transmission coefficient T {\displaystyle T} , which satisfy R + T =
Klein–Gordon_equation
Geographic coordinate specifying north-south position
{\displaystyle m(\phi )=\int _{0}^{\phi }M(\phi ')\,d\phi '=a\left(1-e^{2}\right)\int _{0}^{\phi }\left(1-e^{2}\sin ^{2}\phi '\right)^{-{\frac {3}{2}}}\,d\phi '} where
Latitude
The biserial correlation coefficient is a measure of association between a continuous variable and a binary (dichotomous) variable. It is used when the
Biserial_correlation
Theoretical framework in physics
0|T\{\phi (x_{1})\phi (x_{2})\phi (x_{3})\phi (x_{4})\}|0\rangle &=\langle 0|T\{\phi (x_{1})\phi (x_{2})\}|0\rangle \langle 0|T\{\phi (x_{3})\phi (x_{4})\}|0\rangle
Quantum_field_theory
Relation used in the field of fluid dynamics
ε 3 V 0 {\displaystyle {\frac {\Delta P}{L}}={\frac {150\mu }{{\mathit {\Phi }}_{\mathrm {s} }^{2}d_{\mathrm {p} }^{2}}}{\frac {(1-\varepsilon )^{2}}{\varepsilon
Kozeny–Carman_equation
Result of differential geometry proved by Gauss
{\displaystyle \phi \circ \mathbf {x} (u,v)} is a parametrisation of V ~ ⊂ S ~ {\displaystyle {\tilde {V}}\subset {\tilde {S}}} then the coefficients of the first
Theorema_Egregium
Number theory theorem
Lucas's theorem expresses the remainder of division of the binomial coefficient ( m n ) {\displaystyle {\tbinom {m}{n}}} by a prime number p in terms
Lucas's_theorem
Statistical measure of a test's accuracy
negatives into account, hence measures such as the Matthews correlation coefficient, Informedness or Cohen's kappa may be preferred to assess the performance
F-score
Result due to Kummer on cyclic extensions of fields that leads to Kummer theory
elements to the multiplicative coefficient group, C i ( G , L × ) = { ϕ : G i → L × } {\displaystyle C^{i}(G,L^{\times })=\{\phi :G^{i}\to L^{\times }\}}
Hilbert's_Theorem_90
Theoretical description of Earth's gravimetric shape
potential as The dominating term (after the term −μ/r) in (9) is the J2 coefficient, the second dynamic form factor representing the oblateness of Earth:
Geopotential spherical harmonic model
Geopotential_spherical_harmonic_model
Precession of satellite orbits due to a celestial body's presence affecting spacetime
{(u^{t})}^{2}\,S^{r}\,+\,\Gamma _{\phi \,\phi }^{r}\,\Gamma _{\phi r}^{\phi }\,{(u^{\phi })}^{2}\,S^{r}} These connection coefficients are Γ t r t = M r 2 1 1 −
Geodetic_effect
Machine for continuous flow gas compression
by plotting stage loading coefficient ( ψ {\displaystyle \psi \,} ) as a function of flow coefficient ( ϕ {\displaystyle \phi \,} ) Stage pressure ratio
Axial_compressor
Mechanism of spontaneous phase separation
\phi }}=A\phi +B\phi ^{3}-\kappa \nabla ^{2}\phi \;.} We see that if A < 0 {\displaystyle A<0} , small fluctuations around ϕ = 0 {\displaystyle \phi =0}
Spinodal_decomposition
Describe the partitioning of seismic wave energy at an interface
\theta _{1}&-\cos \phi _{1}&\sin \theta _{2}&\cos \phi _{2}\\\cos \theta _{1}&-\sin \phi _{1}&\cos \theta _{2}&-\sin \phi _{2}\\\sin 2\theta _{1}&{\frac
Zoeppritz_equations
Probability distribution
x − μ σ ) {\displaystyle F_{X}(x)=\Phi {\left({\frac {\ln x-\mu }{\sigma }}\right)}} where Φ {\displaystyle \Phi } is the cumulative distribution function
Log-normal_distribution
Measure of electrostatic effect and how far it persists
don't only affect Φ ( r ) {\displaystyle \Phi (\mathbf {r} )} , but are also affected by Φ ( r ) {\displaystyle \Phi (\mathbf {r} )} due to the corresponding
Debye_length
Linear function of explanatory variables used to predict a dependent variable
function usually comes in linear regression, where the coefficients are called regression coefficients. However, they also occur in various types of linear
Linear_predictor_function
Principle relating to fluid dynamics
{\displaystyle {\frac {\partial \nabla \phi }{\partial t}}+\nabla \left({\frac {\nabla \phi \cdot \nabla \phi }{2}}\right)=-\nabla \Psi -\nabla \int _{p_{1}}^{p}{\frac
Bernoulli's_principle
Tilted flat supporting surface
friction without sliding down. This angle is equal to the arctangent of the coefficient of static friction μs between the surfaces. Two other simple machines
Inclined_plane
Process of "purifying" entangled quantum states
sufficiently large m, and therefore the Schmidt coefficients of the renormalized Bell state | ϕ m ′ ⟩ {\displaystyle |\phi _{m}'\rangle } will be at most a factor
Entanglement_distillation
Components of Ricci tensors
alternatively, one could compute the spin coefficients and then derive the Ricci-NP scalars Φ i j {\displaystyle \Phi _{ij}} via relevant NP field equations
Ricci scalars (Newman–Penrose formalism)
Ricci_scalars_(Newman–Penrose_formalism)
Probability distribution with more than one mode
{\phi _{84}+\phi _{16}-2\phi _{50}}{2(\phi _{84}-\phi _{16})}}+{\frac {\phi _{95}+\phi _{5}-2\phi _{50}}{2(\phi _{95}-\phi
Multimodal_distribution
Physical property
{\displaystyle \phi } is the local inflow angle. C n {\displaystyle C_{n}} and C t {\displaystyle C_{t}} are the coefficient of normal force and the coefficient of
Wind-turbine_aerodynamics
Partial differential equation describing the evolution of temperature in a region
2 exp ( − x ⋅ x 4 k t ) . {\displaystyle \Phi (\mathbf {x} ,t)=\Phi (x_{1},t)\Phi (x_{2},t)\cdots \Phi (x_{n},t)={\frac {1}{(4\pi kt)^{n/2}}}\exp \left(-{\frac
Heat_equation
Pair of equations describing black holes
− σ . {\displaystyle i{\frac {d\phi }{dr_{*}}}+\sigma ^{2}-\phi ^{2}-V^{-}=0,\quad \phi (-\infty )=+\sigma ,\quad \phi (+\infty )=-\sigma .} The solution
Regge–Wheeler–Zerilli equations
Regge–Wheeler–Zerilli_equations
Symbols for constants, special functions
standardized regression coefficient for predictor or independent variables in linear regression (unstandardized regression coefficients are represented with
Greek letters used in mathematics, science, and engineering
Greek_letters_used_in_mathematics,_science,_and_engineering
Seventeenth letter of the Greek alphabet
position and nature of the substituents of the benzene ring. Correlation coefficient in meteorology (ρhv) In mathematics to represent: A length coordinate
Rho
Standard model of the structure of Earth's magnetic field
}}{\dfrac {\partial V}{\partial \phi }}\right)} The magnetic scalar potential model consists of the Gauss coefficients which define a spherical harmonic
International Geomagnetic Reference Field
International_Geomagnetic_Reference_Field
Modular form
a cusp form is a particular kind of modular form with zero constant coefficient in its Fourier series expansion. A cusp form is distinguished in the
Cusp_form
Class of statistical survival models
have a single covariate, x {\displaystyle x} , and therefore a single coefficient, β 1 {\displaystyle \beta _{1}} . Our model looks like: λ ( t | x ) =
Proportional_hazards_model
PHI COEFFICIENT
PHI COEFFICIENT
Biblical
Pau, howling; sighing,blessing,
Girl/Female
Hindu, Indian
Heaven and Earth Conjoined
Female
Vietnamese
Vietnamese name CHI means "tree branch."
Boy/Male
Biblical
My brother; my brethren.
Boy/Male
Hindu
(Celebrity Name: Amar Upadhyay (Mihir Virani of Kyunki Saas Bhi Kabhi Bahu Thi))
Female
Vietnamese
Vietnamese name THI means "poem."
Boy/Male
Biblical, French, Hebrew, Indian, Irish, Parsi, Sanskrit
Fawn; Serpent; Cloud; Water; Sun
Boy/Male
American, Australian, British, Christian, English, French, German, Greek
Lover of Horses; Form of Phillip
Girl/Female
Australian, Swedish
Beloved
Boy/Male
Tamil
Aryaman | ஆரà¯à®¯à®®à®¨Â
(Celebrity Name: Amar Upadhyay (Mihir Virani of Kyunki Saas Bhi Kabhi Bahu Thi))
Aryaman | ஆரà¯à®¯à®®à®¨Â
Boy/Male
African
God'.
Girl/Female
Hindu, Indian
Petal of a Flower
Boy/Male
Chinese, Indian, Japanese, Kannada, Tamil
King; Lord Shiva
Male
English
Short form of English Philip, PHIL means "lover of horses."
Male
Chinese
mankind.
Girl/Female
Biblical
Howling, sighing.
Girl/Female
Arabic
Message
Boy/Male
English American Greek
Fond of horses. Form of Phillip.
Girl/Female
Australian, Chinese, Japanese
Persimmon; Time; Real; Honest
Boy/Male
Gujarati, Hindu, Indian
Beautiful
PHI COEFFICIENT
PHI COEFFICIENT
Surname or Lastname
English and German
English and German : variant of Ring 1.Perhaps a Rhenish short form of the Latin personal name Quirinus.
Biblical
a basket
Boy/Male
Gujarati, Hindu, Indian, Kannada, Malayalam, Marathi, Telugu
One who Embodies Grace and Charm; Handsome
Girl/Female
Tamil
Prashanti | பà¯à®°à®·à®¾à®‚தி
Highest peace
Female
Russian
(ЕкатериÌна) Variant spelling of Russian Yekaterina, JEKATERINA means "pure."
Boy/Male
Indian, Sanskrit
Brilliant Jewel; Beautiful; Precious
Boy/Male
Indian, Modern, Tamil
Third Eye of Lord Shiva
Girl/Female
Hindu
Boy/Male
Biblical
Idols; masters; false gods.
Boy/Male
Hindu
PHI COEFFICIENT
PHI COEFFICIENT
PHI COEFFICIENT
PHI COEFFICIENT
PHI COEFFICIENT
n.
The house sparrow. Called also phip.
n.
Same as Poi.
n.
One whi sips.
n.
Type confusedly mixed. See Pi.
n.
See Phiz.
n.
A large war canoe of the Society Islands.
p. pr. & vb. n.
of Pi
n.
The hypothetical radical PH4, analogous to ammonium, and regarded as the nucleus of certain derivatives of phosphine.
v. t.
To put into a mixed and disordered condition, as type; to mix and disarrange the type of; as, to pi a form.
imp. & p. p.
of Pi
n.
Any plant which produces true seeds; -- a term recently proposed to replace ph/nogam.
v. t.
See Pi.
n.
A mass of type confusedly mixed or unsorted.
n.
One whi gives evidence.
a.
Capable of producing seeds; ph/nogamic.
n.
A national food of the Hawaiians, made by baking and pounding the kalo (or taro) root, and reducing it to a thin paste, which is allowed to ferment.
n.
The face or visage.
pl.
of Phiz
n.
A colorless gas, PH3, analogous to ammonia, and having a disagreeable odor resembling that of garlic. Called also hydrogen phosphide, and formerly, phosphureted hydrogen.