Classifier Instance:

Anchor text: Richard Boyd
Target Entity: Richard_Boyd
Preceding Context: In computability theory, Putnam investigated the structure of the ramified analytical hierarchy, its connection with the constructible hierarchy and its Turing degrees. He showed that there exist many levels of the constructible hierarchy which do not add any subsets of the integers and later, with his student George Boolos, that the first such "non-index" is the ordinal \beta_0 of ramified analysis (this is the smallest \beta such that L_\beta is a model of full second-order comprehension), and also, together with a separate paper with
Succeeding Context: (another of Putnam's students) and Gustav Hensel, how the Davis–Mostowski–Kleene hyperarithmetical hierarchy of arithmetical degrees can be naturally extended up to \beta_0 .
Paragraph Title: Mathematics and computer science
Source Page: Hilary Putnam

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