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Sarbanes-Oxley will have significant long-term effects on the storage industry Analysis indicates a significant impact on enterprise storage environments and those who manage them (see Exhibit 62)

N 2

Another aspect of brand ego tripping is extending for tactical reasons that serve the company s short-term needs, not those of the consumer These brand/extension relationships are mostly doomed to fail, like a wedding based on the need to save on taxes or secure immigration status It seems that brand extensions are often not handled with the same strategic rigour and discipline as new brand creation

(1457)

One can form from e i bp Hermitian cosine and sine combinations with the expected relations: cos2 bp + sin2 bp = 1 , n| cos2 bp |n =

[cos bp , sin bp ] = 0 ,

Scalability of storage subsystems will be required for compliance, especially for large enterprises with high volumes of financial transactions Automatic capture and storage of financial data will be required Compliance certification of storage infrastructure will be a critical factor It will be difficult for organizations to extract data stored in unaltered form, because of changes in applications software, operating systems, and storage devices Communications between IT management and senior management will become more vital, be more policy based, and require more system resources Compliance requirements and reporting requirements will force a tighter integration of mainframe and open systems and data stores

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Finally, annihilation and creation operators acting on CN can be de ned through the natural factorization

N 1

n + 1|n n + 1| ,

a =

Code of Conduct Financial Governance Reporting and Disclosure Internal Control Policies Internal Control Procedures

Adding novelty and newness is often put forward as a reason to extend a brand However, this should be viewed as a potential bonus, not the main rationale The risk is that it results in gimmicks that simply steal sales from existing users looking for a change Time will tell if the latest avour variations of Coke, with lemon and vanilla, have anything more than temporary appeal In contrast, Coke Light/Diet Coke tapped into a signi cant consumer need for more healthy products and has gone on to constitute a major proportion of the brand s sales

We then recover the nite-dimensional version of the canonical quantization: [a, a ] = I N N |N 1 N 1| The Pegg Barnett construction, which amounts to an adequate change of orthornormal basis in CN , gives for the ground number state |0 a random phase that avoids some of the drawbacks encountered in previous developments Note that taking the limit N is questionable within a Hilbertian framework; this process must be understood in terms of mean values restricted to some suitable subspace and the limit has to be taken afterwards In [193] the pertinence of the states (1445) was proved by the expected value of the commutator with the number operator The problem appears when the limit is taken since it leads to an approximate result More recently an interesting approach to the construction of a phase operator was used by Busch, Lahti, and their collaborators within the framework of measurement theory [194, 195, 197] (see also [196]) Phase observables are characterized as phase-shift-covariant positive operator measures, with the number operator playing the part of the shift generator

Let us now reformulate the construction of the Pegg Barnett phase operator along the lines of coherent state quantization The observation set X is the set of N equidistant angles on the unit circle: 2 m , m = 0, 1, , N 1 N We equip X with the discrete equally weighted normalized measure: X = m = 0 + f (x) (dx) =

(1458)

N 1

1 2 3 4 5 6 Define business strategies and policies Define business processes Make organizational and personnel assignments Devise management reports Develop methodologies Develop and implement data systems

f ( m )

(1459)

N 1

Masterbrand Trap 1: Borrows more than builds Small extension has limited or no effect Extension Masterbrand provides credibility and name awareness

f ( m )g ( m ) ,

(1460)

Risk Assessment Environmental Control Control Activities Information and Communications Monitoring

is thus isomorphic to CN We now just choose as an orthonormal set the discrete Fourier basis:

N 1

n ( m ) = e in m ,

(1461)

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