Examples of the the word, df , in a Sentence Context
The word ( df ), is the 17875 most frequently used in English word vocabulary
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- Function ƒ (t, x ) of two real variables t and x, one has: \begin, df , ( t, X_t) =\left (\franc + \mu’t \franc + \franc\franc\right)DT+ \sigma’t \franc\
- Df, \\ &= \sum_^\nifty GN\dot \int_^\nifty \delta\left (f-\franc\right) ex\, df , \\ &= \sum_^\nifty GN\dot ex \ \ \stack rel \ g (x). \end The function G (ƒ
- Ae - bf - cg - DH) + (AF + be + ch - DG) \math bf + (AG - BH + CE +, df , ) \math bf + (ah + BG - cf + DE) \math bf. The imaginary part b\math bf +
- A large effect, and these should also be applicable to eta-squared. When the,DF, of the numerator exceeds 1,eta-squared is comparable to R-squared. Omega2 (
- Function f on M may be associated with a coexact vector field \tilde (, df , ). (Two functions are associated with the same vector field if and only if
- By f. The quadratic form FM*gun is in general only a semi definite form because, df , can have a kernel. If f is a diffeomorphism, or more generally an immersion
- And called the derivative of f at p. Thus, DFP (v) = UV f (p). The object, df , can be viewed as a function on U, whose value at p is not a real number, but
- Since PXI / ex = AIJ, the Kronecker delta function, it follows that (*)\quad, df , = \sum_in \franc \, dx^i. The meaning of this expression is given by evaluating
- Of the differential map include: # d is a linear map: d (AF + BG) = a, df , + b DG for constants a and b, # d (FG)x = f (x)DG + g (x)SFX, The
- The pullback of h by f,i.e. g = f: v, w\in T_x (M) we have: g (v, w)=h (, df , ( v),DF (w) ). \, Analogously,isometric immersion is an immersion between
- Pointe. JPG|A French stonemason using a straightedge and chisels File: Footed, df , roe-neg 0000431 004 Steinmetz AUF them Seitenschiffdach her Hofkirche. JPG|A
- The fact that many UNIX commands differ in name by only one letter: CP, cd, dd,DF, etc. Another significant disadvantage is the slow execution speed and the need
- An analogue to the integration by parts' formula, : \int f\, dg = f g - \int g\, df , Note also that although applications almost always deal with convergence of
- A\, dt + b\, dB. \! Expanding f (x, t ) in a Taylor series in x and t we have:, df , = \franc\, dx + \franc\, dt + \franc\franc\,dx^2 + \dots and substituting a DT +
- On the symplectic manifold, and the Poisson bracket written simply \ \tilde (, df , DG). The Poisson bracket on smooth functions corresponds to the Lie bracket
- The gradient \tabla f is the vector field associated to the differential 1-form,DF, using the musical isomorphism \sharp=\sharing\colon TO*M\to TM (called" sharp
- 512- vs 1024-byte blocks POSIX mandates 512-byte block sizes for the,DF, and Du utilities, reflecting the default size of blocks on disks. When Richard
- For each j and each PSU, which are just the partial derivatives of f on U. Thus, df , provides a way of encoding the partial derivatives of f. It can be decoded by
- Left (\sum_^\nifty GN\dot \delta \left (f-\franc\right)\right) ex\, df , \\ &= \sum_^\nifty GN\dot \int_^\nifty \delta\left (f-\franc\right) ex\, df
- Partial derivatives of f exist at a and the differential of f at an is given by:, df , ( \bold symbol) (\bold symbol) = \franc (\bold symbol)v_1 + \dots + \franc (
- Gaussian channels in parallel:: C = \int_LB \log_2 \left (1+\franc \right),DF, where: C is the channel capacity in bits per second;: B is the bandwidth of the
- For normal distribution, expressing it in the way it is written nowadays::, df , = \faced The term" standard normal" which denotes the normal distribution
- Variation shown explicitly as follows, f (X) is a semimartingale satisfying:, df , ( X_t) = \sum_CD f_ (X_t)\, dX^i_t + \franc\sum_IDF_ (X_t)\, dX^i, X^j_t. In
- 1-form α on U, when does there exist a function f on U such that α =, df , The above expansion reduces this question to the search for a function f whose
- Dα 0 is a necessary condition for the existence of a function f with α, df , Differential 0-forms,1-forms,and 2-forms are special cases of differential
- Pf/AI, ca,FD, hj, ai, jh/GI, Mg,LH, pd,GI, dp/I e: e=Xe/LA, Ik, jl/ck, ac,DF, LA, ck,Jr/GI, lH, mG, DP,GI, PD/AI, FD,CA, JH, AI,HE/pf, MK,gm, JL, MK
- Altar+s or Ctrl-Shift-DF or (in GNOME versions 2.15 and later) Ctrl-Shift-U, df , ; AmigaOS: Alt’S for all key maps on native Amiga keyboards.; Plan 9: Alt or
- Since the difference is the integral \text style. For example, if \omega =, df , is the derivative of a potential function on the plane or \Matheson, then the
- Radii r'_1,r_1,and r'_2,r_2 respectively; let f denote the total power, and,DF, DN_1,DN_2 the changes of f, n_1,and n_2 with the color. Then the following
- Of h by f,i.e. g = f: v, w\in T_x (M) we have: g (v, w)=h (DF (v),DF, ( w) ). \, Analogously,isometric immersion is an immersion between Riemannian
- F = \point_ DX f reduces to: \int_^ DX \tabla f \int_^ DX \dot \tabla f \int_^, df , = f (b) -f (a) or the fundamental theorem of integral calculus. Also
- I want to please everybody; but isn't this a bit thick? '" Image: Footed, df , roe-neg 0006331 028 Delegationen. JPG|Picasso's Dove reproduced in a banner at
- Terms, substituting DT for dB2,and collecting the DT and dB terms, we obtain:, df , = \left (a\franc + \franc + \fracb^2\franc\right)DT + b\franc\, dB as required.
- N_1-1)k_1+ (n_2-1)k_2; and:: (3) DF k_1dn_1+k_2dn_2. For achromatic, df ,0,hence, from (3),:: (4) k_1/k_2 -DN_2/DN_1,or f_1/f_2 -n_1/n_2.
- A function f is homomorphic at z0 if and only if its exterior derivative, df , in a neighborhood U of z0 is equal to f′ (z) dz for some continuous function
- Distribution function (CDF) for the appropriate degrees of freedom (, df , ) gives the probability of having obtained a value less extreme than this point
- 0.1379 a large effect. Though, considering that η2 are comparable to r2 when, df , of the numerator equals 1 (both measures' proportion of variance accounted
- Qquad \LIM_h (\bold symbol)=0. If this is the case, then L =, df , ( a) is the (uniquely defined) differential of f at the point a. Furthermore
- 1-form. Since any vector v is a linear combination ∑ view of its components, df , is uniquely determined by DFP (ex) for each j and each PSU, which are just
- Dt + \franc\franc\,dx^2 + \dots and substituting a DT + b dB for DX gives:, df , = \franc (a\, dt + b\, dB ) + \franc\, dt + \franc\franc (a^2\,dt^2 + 2ab\, dt\
- We may call it \omega-coclosed (or just coclosed). Similarly, if \ i_v \omega, df , for some function f, we may call v \omega-coexact (or just coexact). Given
- Positive and negative frequencies, : P=\int_^\, S (f)\, d f + \int_^\, S (f)\, df , The power spectral density of a signal exists if the signal is a wide-sense
- Rudolph in the first anastigmats (photographic objectives). Instead of making, df , vanish,a certain value can be assigned to it which will produce, by the
- In a banner at the 1952 World Peace Congress in Berlin File: Footed, df , roe-neg 0003139 002 Teilnehmer anger Demonstration MIT Spruchbannern
- Then, if the value of an option at time t is f (t, St ),Itō's lemma gives:, df , ( t,S’t) = \left (\franc + \franc\left (S’t\sigma\right)^2\franc\right)\, dt
- 1/r'_1-1/r_1)+ (n2-1) (1/r'_2-1/r_2)= (n_1-1)k_1+ (n_2-1)k_2; and:: (3),DF, k_1dn_1+k_2dn_2. For achromatic DF 0,hence, from (3),:: (4) k_1/k_2
- X (f) \mathcal_Of is the Lie derivative of f in the direction X, and one has, df , ( X) X (f). Equivalently, we can think of tangent vectors as tangents to
- On the tangent space of M. The pullback is the quadratic form f: (FM where, df , ( v) is the push forward of v by f. The quadratic form FM*gun is in general
- CD\nifty (smooth) functions form an algebra. It is given by:: \ i_ DG - i_, df , = -\. The skew-symmetry of the Poisson bracket is ensured by the axioms of the
- During its early history services were in charge of local preachers, the first, df , whom,as near as can be learned, was ASA Hand. St. Henry's Roman Catholic
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