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from Cyprus- or Kuroko-type. They are associated with intermediate to basic volcanic rocks with carbonaceous mudstones, clastic limestones, or quartzites, all of which suggest a deep water environment unlike ocean ridges, ocean basins, or island arcs. They have been termed Besshi-type deposits. They may have formed in a trench or a tensional environment, but their origin remains, as yet, obscure. There are several types of deposit that are speci c to Andean-type subduction. These include stratabound copper sul de deposits, such as are found in Chile, which are closely related to episodic calcalkaline volcanism and occur within porphyritic andesite lavas. The principal minerals are chalcosite, bornite, and chalcopyrite, and they contain signi cant amounts of silver. The intercalation of these deposits with shallow marine and terrestrial deposits suggests their formation in small lagoons. Tin and tungsten mineralization occurs in the eastern Andes of Peru and Bolivia on the landward side of the porphyry copper belt. It appears to be derived from the same Benioff zone region as the magmas, and may owe its existence to the anomalously shallow dip of the subduction zone in this region (Section 10.2.2). In the backarc environment of Andean-type subduction zones in the Paci c there are granite belts that contain deposits of tin and tungsten with lesser molybdenum, bismuth, and uorite. The origin of the tin, in particular, is controversial. Tin is present in only minute

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QED is a renormalizable theory This is not true of the weak interaction phenomenology, even with the addition of the intermediate vector bosons The crucial difference is local gauge invariance: QED has it, the Fermi theory does not In Exercise 65b the divergences of the current-current theory based on (611) are analyzed as for QED, and one finds that the degree of divergence is proportional t o the order of the diagram for high orders In each order of perturbation theory there are new divergences, and no finite number of counterterms can remove them: as we had already surmised, the Lagrangian (643) is an improvement over the original Fermi theory, but still is not renormalizable We must search elsewhere for a renormalizable theory of the weak interactions.

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