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Z , the connected nilpotent subgroups generated by {E | } The interest in these subgroups is that almost all elements of G c admit a Gauss decomposition: g = z + hz = b + z = z + b , z Z , h Hc , b B (B21)



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After the destruction, chaos, and economic stagnation of the two world wars, a new era of stability dawned The United States emerged as a superpower, leading unprecedented multilateral efforts across the realms of trade, security, and nance In the years following World War II, the United States engineered multilateral hallmarks, including the Bretton Woods Agreement on monetary and nancial coordination, the United Nations, the World Bank group, the International Court of Justice, the General Agreement on Tariffs and Trade/World Trade Organization (GATT/WTO), the predecessor to the Organization for Economic Cooperation and Development (OECD), and the North Atlantic Treaty Organization (NATO) Whereas the late nineteenthcentury trade boom had been largely unregulated, these neoliberal, free-market-oriented institutions shined as beacons of hope to counter the postwar socialist, centrally planned approaches of the Soviet Union and much of Asia (including China), Latin America, and Africa By setting protocols for the orderly exchange of goods apart from the authority of any single ruling country, they insured mutual prosperity and security A quantum leap in living standards resulted, creating a massive socio-economic gap between the Western camp and the rest of the world Between 1945 and 2000, not only did the per capita gross domestic product (GDP) of the United States and Western European





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It follows that the quotients X + = G c /B and X = B + \G c are compact complex homogeneous manifolds, on which G c acts by holomorphic transformations

140 120 100 80 60 40 20

It is useful to have a method for constructing a group G from two smaller ones, one of them at least becoming a closed subgroup of G Several possibilities are available Here, we describe the two simplest ones

This is the most trivial solution, which consists in glueing the two groups together, without interaction Given two (topological or Lie) groups G 1 , G 2 , their direct product G = G 1 ~ G 2 is simply their Cartesian product, endowed with the group law: ( g 1 , g 2 )( g 1 , g 2 ) = ( g 1 g 1 , g 2 g 2 ) , g 1 , g 1 G 1 , g 2, g 2 G 2 (B22)

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With the obvious identi cations g 1 ~ ( g 1 , e 2 ), g 2 ~ (e 1 , g 2 ), where e j denotes the neutral element of G j , j = 1, 2, it is clear that both G 1 and G 2 are invariant subgroups of G 1 ~ G 2 In the case of Lie groups, the notion of direct product corresponds to that of direct sum of the corresponding Lie algebras, g = g1 g2 , and again both g1 and g2 are ideals of g

A more interesting construction arises when one of the groups, say, G 2 , acts on the other one, G 1 , by automorphisms More precisely, there is given a homomorphism from G 2 into the group Aut G 1 of automorphisms of G 1 Although the general de nition may be given as in the rst case, we consider only the case where G 1 = V is Abelian, in fact a vector space (hence group operations are noted additively), and G 2 = S is a subgroup of Aut V Then we de ne the semidirect product G = V S as the Cartesian product, endowed with the group law: (v , s)(v , s ) = (v + s (v ), ss ) , v , v V , s, s S (B23)

The law (B23) entails that the neutral element of G is (0, e S ) and the inverse of (v , s) is (v , s) 1 = ( 1 (v ), s 1 ) = ( s 1 (v ), s 1 ) It is easy to check that V is an invariant s subgroup of G, while S is not in general As a matter of fact, S is invariant if and

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