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We're glad to see that we're not the only people who hold this view: As John Myers has noted, these estimates imply that the introduction of the 1947 Town and Country Planning Act has done more damage to the British economy than any single event since the Black Death.Since we don't like being poor, much prefer to be rich, then we should stop damaging ourselves. Get rid of the Town and Country Planning Act 1947 and successors. Proper get rid of, proper blow up - Kablooie.As to the background, we all know that planned economies don't work. Well, the sentient among us do at least. Anyone who looked East from the Brandenberg Gate in 1989 was able to work this out very quickly indeed. The TCPA nationalised land more than it did anything else. Who can do what on a piece of land is now determined by the government. This is indeed planning and is doing to the British economy what GOSPLAN did to the Soviet.So, let us stop doing this to ourselves. Blow up the TCPA. Proper blow up, no messing around, get rid of - Kablooie. Why, we might even be able to start housing Britons in houses Britons wish to live in where Britons wish to live. Wouldn't that be a fun idea?

During the decades following World War II, efforts were made to connect the rhetoric of the human scale with that of a superhuman, geographic or territorial scale. Aerial photography has opened up an all-encompassing view of the universe, presented in scalar sequences as the visual foundation for a new humanity. In the US, the large-scale regional project of the Tennessee Valley Authority (TVA). Attempts at integrating ecological, engineering, landscaping, architectural, and aesthetic concerns to realize a socio-economical vision were followed with enormous interest in Europe – before and after the war, in both West and East – and applauded by different political systems. Images popularizing the success of five-year plans and the heroism of nature transformation in the Soviet Union were also omnipresent themes in Western Europe. Ideas of transnational planning emerged in Europe shortly before the postwar continent was divided between the world powers. After the political partitioning of Europe into blocs, however, such plans had to be buried. ; During the decades following World War II, efforts were made to connect the rhetoric of the human scale with that of a superhuman, geographic or territorial scale. Aerial photography has opened up an all-encompassing view of the universe, presented in scalar sequences as the visual foundation for a new humanity. In the US, the large-scale regional project of the Tennessee Valley Authority (TVA). Attempts at integrating ecological, engineering, landscaping, architectural, and aesthetic concerns to realize a socio-economical vision were followed with enormous interest in Europe – before and after the war, in both West and East – and applauded by different political systems. Images popularizing the success of five-year plans and the heroism of nature transformation in the Soviet Union were also omnipresent themes in Western Europe. Ideas of transnational planning emerged in Europe shortly before the postwar continent was divided between the world powers. After the political partitioning of Europe into blocs, however, such plans had to be buried.

This paper deals with the blow-up properties of positive solutions to a parabolic system of two heat equations, defined on a ball in associated with coupled Neumann boundary conditions of exponential type. The upper bounds of blow-up rate estimates are derived. Moreover, it is proved that the blow-up in this problem can only occur on the boundary.

We establish the uniqueness of the positive solution for equations of the form −∆u = au − b(x)f(u) in Ω, u|∂Ω = ∞. The special feature is to consider nonlinearities f whose variation at infinity is not regular (e.g., exp(u) − 1, sinh(u), cosh(u) − 1, exp(u) log(u + 1), uᵝ exp(uᵞ), β ∈ R, γ > 0 or exp(exp(u)) − e) and functions b ≥ 0 in Ω vanishing on ∂Ω. The main innovation consists of using Karamata's theory not only in the statement/proof of the main result but also to link the nonregular variation of f at infinity with the blow-up rate of the solution near ∂Ω. ; The research of the first author was carried out at Victoria University (Melbourne) with the support of the Australian Government through DETYA. The second author has been supported by Grant 2-CEX06-11-18/2006.