· 468 hambleton, taylor, and williams l 3, (41.1) theorem, p. 379)) and hence is a product of...

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Page 1:  · 468 HAMBLETON, TAYLOR, AND WILLIAMS L 3, (41.1) Theorem, p. 379)) and hence is a product of maximal Z[l/p]- orders in the factors. But each of these is Morita equivalent to a
Page 2:  · 468 HAMBLETON, TAYLOR, AND WILLIAMS L 3, (41.1) Theorem, p. 379)) and hence is a product of maximal Z[l/p]- orders in the factors. But each of these is Morita equivalent to a
Page 3:  · 468 HAMBLETON, TAYLOR, AND WILLIAMS L 3, (41.1) Theorem, p. 379)) and hence is a product of maximal Z[l/p]- orders in the factors. But each of these is Morita equivalent to a
Page 4:  · 468 HAMBLETON, TAYLOR, AND WILLIAMS L 3, (41.1) Theorem, p. 379)) and hence is a product of maximal Z[l/p]- orders in the factors. But each of these is Morita equivalent to a
Page 5:  · 468 HAMBLETON, TAYLOR, AND WILLIAMS L 3, (41.1) Theorem, p. 379)) and hence is a product of maximal Z[l/p]- orders in the factors. But each of these is Morita equivalent to a