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To see this, note a simple illustration. Let pj = 0.2. Then at t1 = 5, we have t = 2p 50.2 = 1.38. At a later time t2 = 15, we have t j = 150.2 = 1.72 , so the dimension has increased by a factor of 1.72/1.38 1.25. Now suppose that instead pj = 0.2. At t1 = 5, 2p 2p we have t j = 5 0.2 = 0.72 . At a later time t2 = 15, we have t j = 15 0.2 = 0.58, so clearly the dimension is shrinking when the Kasner exponent is negative. When the Kasner metric is studied in string theory, it must be supplemented by equations for the dilaton eld f. The dilaton eld is related to the metric through the Kasner exponents pj. In particular, it is possible to take



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new char[] { ':' }, StringSplitOptions.RemoveEmptyEntries ); Type t = BuildManager.GetType( argParts[argParts.Length - 1], true, true ); WebPart wp1 = (WebPart)Activator.CreateInstance(t); wpm.AddWebPart(wp1, this, this.WebParts.Count); } catch (Exception ex) { Console.WriteLine(ex.Message); } } else { base.RaisePostBackEvent(eventArgument); } }

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So investment is not the answer, even when you include a hefty investment in education:

Interestingly, the dilaton eld introduces a type of duality into the model. In fact, this duality is related to T-duality, because it relates large and small distances. Given a set of Kasner exponents pj and a dilaton eld f, there exists a dual solution with p = p j j

j =1

What has been the response of economic growth to the educational explosion Alas, the answer is: little or none.

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Notice that since p = p j, expanding dimensions in the theory are the contracting j dimensions in the dual theory and vice versa Pre-big-bang cosmology can be described in terms of this duality It allows for the universe to go through the following stages of evolution: It starts out in a large, at, and cold state It contracts to a self-dual point The universe enters a state where it is small, highly curved, and very hot This is the big bang It enters an expansion phase which is the universe we live in This was the rst attempt at a cosmological model using string theory However, it has since been discarded in favor of brane-based cosmological models.

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Education is of little value without economic opportunities that put that education to use. That means that education can accelerate growth, but it can t start it. So what is the answer Policy. It s not how much you invest, but how you invest. With the wrong policies, the investment is wasted. With the right policies, the investment pays off. But even here, the World Bank and other agencies have erred: To try to create the right incentives, international institutions started making loans conditional on policy reforms. So what happened The countries promised to introduce reforms and took the loans. Then either they failed to implement the reforms or the reforms themselves failed. Easterly has a solution: to tie aid to past country performance, not promises, giving the country s government an incentive to pursue growth-creating policies. On the one hand, this has a what works appeal: If a country s policies have worked, we lend it the money to keep going. On the other hand, what policies should a country try in the first

This is because several problems with the model could not be resolved, and brane models of the universe are compelling because of how the elds of the standard model and gravity are described Before going on to brane-world cosmology though, let s see how the Kasner metric can describe an accelerating universe An interesting effect that can arise when considering some spatial dimensions contracting and others expanding is that the contracting dimensions actually cause the expanding dimensions to accelerate1 Suppose that we have n > 1 contracting dimensions with three expanding spatial dimensions It can be shown that they cause the three spatial dimensions not only to expand, but to do so in an in ationary manner without a cosmological constant.

We write the number of space-time dimensions as D = n + 4, where we understand that the n dimensions which contract are all spatial and the remaining dimensions are 3 + 1 dimensional space-time The metric can be written in a general form which is split between time, the expanding dimensions, and the contracting dimensions as D 1 2 3 ds 2 = dt 2 + a 2 (t ) dxi2 + b 2 (t ) dx m m=4 i =1 (1610).

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