Matches in DBpedia 2016-04 for { <http://books.google.com/books?vid=ISBN9781852332471> ?p ?o }
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- books?vid=ISBN9781852332471 first1 "Jean François".
- books?vid=ISBN9781852332471 first1 "Jean-Francois".
- books?vid=ISBN9781852332471 first2 "M. G.".
- books?vid=ISBN9781852332471 first2 "Michael Gerard".
- books?vid=ISBN9781852332471 isCitedBy Ackermann_function.
- books?vid=ISBN9781852332471 isCitedBy Disjoint_sets.
- books?vid=ISBN9781852332471 isbn "9781852332471".
- books?vid=ISBN9781852332471 last1 "Monin".
- books?vid=ISBN9781852332471 last2 "Hinchey".
- books?vid=ISBN9781852332471 page "21".
- books?vid=ISBN9781852332471 page "61".
- books?vid=ISBN9781852332471 publisher "Springer".
- books?vid=ISBN9781852332471 quote "There are total functions that cannot be defined by a primitive recursive presentation, but they are not that easy to find. One of the simplest is the Ackermann function.".
- books?vid=ISBN9781852332471 title "Understanding Formal Methods".
- books?vid=ISBN9781852332471 url "http://books.google.com/books?id=rUudIPZD-B0C&pg=PA61".
- books?vid=ISBN9781852332471 url books?id=rUudIPZD-B0C&pg=PA21.
- books?vid=ISBN9781852332471 year "2003".