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Page "Polarization (waves)" ¶ 39
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Here and D
Here e < sub > a </ sup >< sup > μ </ sup > is the vierbein and D < sub > μ </ sub > is the covariant derivative for fermion fields, defined as follows
Here, under the supervision of Kazimierz Kuratowski, he received his M. A. degree in 1932 and his D. Sc.
Here, in a Dx plant, the flowers will be colorless irrespective of the genotype at the A locus, because of the epistatic effect of the dominant D allele.
Here, the route is known as the Admiral John D. Bulkeley Memorial Highway, named after Vice Admiral John D. Bulkeley, an United States Navy officer who served in World War II.
* Jack Yellen, songwriter, Legendary songs, " Ain't She Sweet " and the Franklin D. Roosevelt campaign tune " Happy Days Are Here Again "
The text on the plaque reads: < center > The D & H The First Underground Anthracite Mine Opened Here June 1831.
The Gang's All Here " w. D. A. Esrom m. Theodore F. Morse & Arthur Sullivan
In more recent decades, politicians often chose theme songs, some of which have become iconic ; the song " Happy Days Are Here Again ", for example, has been associated with the Democratic Party since the 1932 campaign of Franklin D. Roosevelt.
* Pinckney Benton Stewart Pinchback Papers, Manuscript Department, Moorland-Spingarm Research Center, Howard University, Washington, D. C., 3 includes " Here under the protecting care " speech quoted by Nicholas Lemann in Redemption: The Last Battle of the Civil War
For example, suppose A steals from B, what B had previously bought in good faith from C, which C had earlier stolen from D, which had been an heirloom of D's family for generations, but had originally been stolen centuries earlier ( though this fact is now forgotten by all ) from E. Here A has the possession, B has an apparent right of possession ( as evidenced by the purchase ), D has the absolute right of possession ( being the best claim that can be proven ), and the heirs of E, if they knew it, have the right of property, which they cannot prove.
from D to G. Here Af: Ty ( D ) and af: Tm ( D, Af ).
A second type of short octave used the keys B C # D # C D E F # G to play the G major scale G A B C D E F # G. Here, the " exotic " bass notes C # and D # are sacrificed to obtain the more essential A and B.
Here, E played C, the front half of the F # key played D, and the ( less accessible ) rear half played F #.
Here a major difference is evident from the one-variable theory: while for any open connected set D in C we can find a function that will nowhere continue analytically over the boundary, that cannot be said for n > 1.
Here FG: DD and GF: C → C, denote the respective compositions of F and G, and I < sub > C </ sub >: C → C and I < sub > D </ sub >: DD denote the identity functors on C and D, assigning each object and morphism to itself.

Here and is
Here, on the hottest day, it is cool beneath the stone and fresh from the water flowing in the sluices at the bottom of the vaults.
Here in these little rooms -- or stages arched open to the sky and river -- they choose a few lines out of the hundreds they may know and sing them according to one of the modes into which Persian music is divided.
Here, on a desk, is a stack of pamphlets representing the efforts of some of the best men of the day to penetrate these questions.
Here, if anywhere, it is not wholly incontrovertible.
Here we may observe that at least one modern philosophy of history is built on the assumption that ideas are the primary objectives of the historian's research.
Here an important caveat is in order.
Here, then, is what Swift would have called a modest proposal by way of a beginning.
But this we know: Here is a great life that in every area of American politics gives the American people occasion for pride and that has invested the democratic process with the most decent qualities of honor, decency, and self-respect.
Here is a word of advice when you go shopping for your pansy seeds.
Here then is our problem: aircraft are vital to winning a war today because they can perform those missions which a missile is totally incapable of performing ; ;
Here is truly a `` Great Recording of the Century '', and its greatness is by no means diminished by the fact that it is not quite perfect.
Here is an original kedgeree recipe from the Family Club's kitchen:
Here is the promise of a vacation trip they can afford.
Here is where things stand today:
Here the Af distance is 2.44 Aj.
Here the pulmonary vein, as in type 2,, is noted to draw away from the bronchus, and to follow a more direct, independent course to the hilum ( figs. 23, 24 ).
Here the number of trials is a random variable, not a fixed number.
Here there is a specific preventive component which applies in a more generalized sense to any casework situation.
( Here an entry is a form plus the information that pertains to it.
Here again, in the written language it is possible to help the reader get his stresses right by using underlining or italics, but much of the time there is simply reliance on his understanding in the light of context.
Here is the best short explanation of the origins of the Cold War that has been written.

Here and matrix
As explained above, Gaussian elimination writes a given m × n matrix A uniquely as a product of an invertible m × m matrix S and a row-echelon matrix T. Here, S is the product of the matrices corresponding to the row operations performed.
Here a rank 1 tensor ( matrix product of a column vector and a row vector ) is the same thing as a rank 1 matrix of the given size.
Hereis the rank of the covariance matrix.
Here is a-dimensional vector, is the known-dimensional mean vector, is the known covariance matrix and is the quantile function for probability of the chi-squared distribution with degrees of freedom.
Here a < sub > 1 </ sub >, ..., a < sub > m </ sub > denote the rows of the matrix A.
Here the t denotes the matrix transpose.
Here the numerator is a symmetric matrix while the denominator is a number, the squared magnitude of v. This is a reflection in the hyperplane perpendicular to v ( negating any vector component parallel to v ).
Here, || ||< sub > 2 </ sup > is the matrix 2-norm, c < sub > n </ sub > is a small constant depending on n, and ε denotes the unit round-off.
* the algebra of all n-by-n matrices over the field ( or commutative ring ) K. Here the multiplication is ordinary matrix multiplication.
Here M < sup > T </ sup > denotes the transpose of the matrix M. One can easily verify that the set of all such matrices forms a group.
Safeco Field features a manual scoreboard, a light emitting diode ( LED ) video display, a main incandescent monochromatic matrix board, a color LED out-of-town scoreboard, and LED ribbon boards along the First, Third, and Hit It Here Cafe Facade.
( Here and are matrices the same size as ( is the identity matrix ); and is the square root of − 1 ).
Here I < sub > p </ sub > denotes a p × p identity matrix.
Here, is the Hankel matrix of the sequence.
Here ω < sup > α </ sup >< sub > β </ sub > defines a k × k matrix of one-forms on U. In fact, given any such matrix the above expression defines a connection on E restricted to U. This is because ω < sup > α </ sup >< sub > β </ sub > determines a one-form ω with values in End ( E ) and this expression defines ∇ to be the connection d + ω, where d is the trivial connection on E over U defined by differentiating the components of a section using the local frame.
Here dt is the matrix of one-forms obtained by taking the exterior derivative of the components of t.
Here the rank of Q < sub > i </ sub > should be interpreted as meaning the rank of the matrix B < sup >( i )</ sup >, with elements B < sub > j, k </ sub >< sup >( i )</ sup >, in the representation of Q < sub > i </ sub > as a quadratic form:
Here it is assumed that the mixing matrix is square ().
Here π < sub > n </ sub > is a homotopy group, GL ( R ) is the direct limit of the general linear groups over R for the size of the matrix tending to infinity, B is the classifying space construction of homotopy theory, and the < sup >+</ sup > is Quillen's plus construction.
Here, we only describe the method based on the computation of the eigenvectors and eigenvalues of the rotation matrix.

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