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where Z denotes J, Y, H < sup >( 1 )</ sup >, or H < sup >( 2 )</ sup >.
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where and Z
Set-theoretically, one may represent a binary function as a subset of the Cartesian product X × Y × Z, where ( x, y, z ) belongs to the subset if and only if f ( x, y ) = z.
For example, the division example above may also be interpreted as a partial binary function from Z and N to Q, where N is the set of all natural numbers, including zero.
A binary operation is a binary function where the sets X, Y, and Z are all equal ; binary operations are often used to define algebraic structures.
In linear algebra, a bilinear transformation is a binary function where the sets X, Y, and Z are all vector spaces and the derived functions f < sup > x </ sup > and f < sub > y </ sub > are all linear transformations.
where is the Boltzmann constant, T is temperature ( assumed to be a well-defined quantity ), is the degeneracy ( meaning, the number of levels having energy ; sometimes, the more general ' states ' are used instead of levels, to avoid using degeneracy in the equation ), N is the total number of particles and Z ( T ) is the partition function.
The following is a typical reaction scheme, where C represents the catalyst, X and Y are reactants, and Z is the product of the reaction of X and Y:
For example, intervals, where takes all integer values in Z, cover R but there is no finite subcover.
* In stem-based definition, A refers to the most inclusive clade containing X, Y, etc., and their common ancestor, down to where Z branches off below A. Taxa are included between the node of A and down to ( but not including ) the branching point to Z ; that is, the stem of A.
Two isomorphic constructions of the field with 4 elements are ( Z / 2Z )/( T < sup > 2 </ sup >+ T + 1 ) and Z /( 2Z ), where φ =.
This phenomenon, where molecule Y affects the binding of molecule X to a transport molecule Z, is called a heterotropic allosteric effect.
Some drummers even use completely mismatched hi-hats from different cymbal ranges ( Zildjian's K / Z hats ), of different manufacturers, and even of different sizes ( similar to the K Custom Session Hats where the top hat is a sixteenth of an inch smaller than the bottom ).
Also consider the group ( Z < sub > 2 </ sub > × Z < sub > 3 </ sub >, +), the ordered pairs where the x coordinates can be 0 or 1, and the y coordinates can be 0, 1, or 2, where addition in the x-coordinate is modulo 2 and addition in the y-coordinate is modulo 3.
HBC Rewards / Club Z is a large program first started by Zellers in 1986 as Club Z. Loblaws offers the President's Choice Financial program where cardholders earn PC Points towards free groceries.
An example of a ternary relation ( i. e., between three individuals ) is: " X < tt > was-introduced-to </ tt > Y < tt > by </ tt > Z ", where ( X, Y, Z ) is a 3-tuple of persons ; for example, " Beatrice Wood was introduced to Henri-Pierre Roché by Marcel Duchamp " is true, while " Karl Marx was introduced to Friedrich Engels by Queen Victoria " is false.
One prominent example is the anime Maziger Z, where the term " Super Robot ", features in the Japanese theme song According to Go Nagai:
where and denotes
where we use the symbol k to denote the quantum numbers p and σ of the previous section and the sign of the energy, E ( k ), and a < sub > k </ sub > denotes the corresponding annihilation operators.
where r is the position vector of the particle relative to the origin, p is the linear momentum of the particle, and × denotes the cross product.
respectively, where e < sub > x </ sub >, e < sub > y </ sub >, e < sub > z </ sub > denotes the cartesian basis vectors ( all are orthogonal unit vectors ) and A < sub > x </ sub >, A < sub > y </ sub >, A < sub > z </ sub > are the corresponding coordinates, in the x, y, z directions.
denotes the rank-one operator that maps the ket to the ket ( where is a scalar multiplying the vector ).
Just as kets and bras can be transformed into each other ( making into ) the element from the dual space corresponding with is where A < sup >†</ sup > denotes the Hermitian conjugate ( or adjoint ) of the operator A.
where C < sub > α </ sub > denotes I < sub > α </ sub > or e < sup > απi </ sup > K < sub > α </ sub >.
where ε denotes the Levi-Civita symbol, the metric tensor is used to lower the index on F, and the Einstein summation convention implies that repeated indices are summed over.
where J denotes the Jacobian matrix of partial derivatives of ƒ and is the induced norm on the matrix.
where denotes the vector cross product and square brackets denote evaluation in the rotating frame of reference.
The common notation for the divergence ∇· F is a convenient mnemonic, where the dot denotes an operation reminiscent of the dot product: take the components of ∇ ( see del ), apply them to the components of F, and sum the results.
A *( B *( C * D )) where A, B, C, D are partially transparent image layers and "*" denotes a compositing operator ( with the left layer on top of the right layer ).
With this view it turns out that the extractor property is equivalent to: for any source of randomness that gives bits with min-entropy, the distribution is-close to, where denotes the uniform distribution on.
In mathematics and abstract algebra, a group is the algebraic structure, where is a non-empty set and denotes a binary operation called the group operation.
where ζ denotes the Riemann zeta function ( see Lehmer ; one approach to prove the inequality is to obtain the Fourier series for the polynomials B < sub > n </ sub >).
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