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edit approved Jun 16, 2014 at 11:32
Basil
edit approved Jun 16, 2014 at 11:32
Basil
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As an example of (B), I'd mention Connes's classification of injective (type $II_{1}$) factors from the theory of von Neumann algebras. In this case, many apparently disparate constructions turn out to give a single object.

Classification of injective factors. Cases II1$II_1$,$ $II_\infty $II_\infty$,$ $III_\lambda $III_\lambda$,$ $\lambda \not=1$ $\lambda \not=1$. Ann. of Math. (2) 104 (1976), no. 1, 73-115.

As an example of (B), I'd mention Connes's classification of injective (type $II_{1}$) factors from the theory of von Neumann algebras. In this case, many apparently disparate constructions turn out to give a single object.

Classification of injective factors. Cases II1,$ $II_\infty,$ $III_\lambda,$ $\lambda \not=1$. Ann. of Math. (2) 104 (1976), no. 1, 73-115.

As an example of (B), I'd mention Connes's classification of injective (type $II_{1}$) factors from the theory of von Neumann algebras. In this case, many apparently disparate constructions turn out to give a single object.

Classification of injective factors. Cases $II_1$, $II_\infty$, $III_\lambda$, $\lambda \not=1$. Ann. of Math. (2) 104 (1976), no. 1, 73-115.

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Jon Bannon
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As an example of (B), I'd mention Connes's classification of injective (type $II_{1}$) factors from the theory of von Neumann algebras. In this case, many apparently disparate constructions turn out to give a single object.

Classification of injective factors. Cases II1,$ $II_\infty,$ $III_\lambda,$ $\lambda \not=1$. Ann. of Math. (2) 104 (1976), no. 1, 73-115.