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ceeded and grew. When others tried to replicate it, Stoneman created a national intermediary organization that could support the spread of the YouthBuild idea. Replication followed in five and then fifteen cities. As of 1997, YouthBuild had become a federal program that awarded more than $100 million to grantees in thirty-four states. In another success story, Schor tells of Robert Slavin, Nancy Madden, and other scholars from Johns Hopkins University, who developed Success for All in Baltimore schools. They reviewed the literature and talked with the staff of the school district in order to design a program based on two essential principles :



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In the light-cone gauge, the fermionic part of the action assumes the form SF = iT d 2 ( + + + + ) In type II string theories, we only consider closed strings. Therefore, we apply periodic boundary conditions. There are actually two possibilities. Periodic boundary conditions are known as Ramond (R) boundary conditions:

A ( ) = A ( + 2 )

First, that major learning problems must be prevented by providing children with the best available classroom programs and by engaging parents to support school success; second, that when learning difficulties do appear, corrective interventions must be immediate and intensive.

(11.1)

Antiperiodic boundary conditions are called Neveu-Schwarz (NS):





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In their literature review, Slavin and his colleagues found what works. They put the elements together and then made sure that they kept checking what works through in-class testing to trigger corrective interventions. After a successful pilot at Abbottston Elementary in Baltimore, Success for All went into five other schools in Baltimore and one in Philadelphia. Four years later, there were fifteen schools in seven states where Success for All achieved higher reading levels throughout the elementary grades. Three years later, in 1996, Success for All was in more than 450 schools in thirtyone states. In YouthBuild, Success for All, and Schor s many other examples, we see the key elements of the art of what works. Yet Schor contends that replicating success is not enough. The failures still outnumber the successes by a wide margin. We need a big push to solve the problem of poverty once and for all:

A ( ) = A ( + 2 )

5 is an example of how to handle the Application s Error event from within the Globalasax file and use it to send an email to an administrator notifying them of the error..

(11.2)

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Virtually all the elements that are part of the solution can be identified and described; they are a reality today, somewhere in this country. Taken to scale, these elements could be combined into a powerful Public Purpose Sector.

Remember that a closed string has independent left-moving and right-moving modes. We can apply either periodic or antiperiodic boundary conditions to the leftand right-moving modes independently, which will give us four possibilities, as discussed in Chap. 7.

+ ( , ) = d n e 2 in( + )

Schor cites seven place-based neighborhood transformation initiatives that make such a combination:

( , ) = d n e 2 in( )

(11.3)

All have created synergy by putting together a wealth of knowledge and experience from many different domains. They show how extraordinary, but still underestimated, neighborhood transformation efforts could combine into a major national strategy to combat poverty, rebuild the inner city, and reverse the growth of an American underclass.

Quantization proceeds using the anticommutation relations:

, d n = d m , d n = m+n ,0

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