Search results for 'F. W. Zimmermann' (try it on Scholar)

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  1. F. W. Zimmermann (1984). W. F. Ryan, C. B. Schmitt (Edd.): Pseudo-Aristotle, The Secret of Secrets. Sources and Influences. (Warburg Institute Surveys, 9.) Pp. Vi+148. London: The Warburg Institute, 1983 (1982 on Title Page). Paper, £18. [REVIEW] The Classical Review 34 (01):139-.score: 650.0
  2. F. W. Zimmermann (1981). Felix Klein-Franke: Die klassische Antike in der Tradition des Islam. (Erträge der Forschung, 136.) Pp. 181. Darmstadt: Wissenschaftliche Buchgesellschaft, 1980. Paper, DM. 24.50. [REVIEW] The Classical Review 31 (02):329-330.score: 290.0
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  3. James E. Montgomery (1989). F. W. Zimmermann: Al-Farabi's Commentary and Short Treatise on Aristotle's De Interpretatione. (Classical and Medieval Logic Texts, 3.) Pp. Clii + 287. Oxford: O.U.P. For the British Academy, 1981 (Paperback 1987). [REVIEW] The Classical Review 39 (01):143-144.score: 90.0
  4. E. W. Madison & B. Zimmermann-Huisgen (1986). Combinatorial and Recursive Aspects of the Automorphism Group of the Countable Atomless Boolean Algebra. Journal of Symbolic Logic 51 (2):292-301.score: 17.0
    Given an admissible indexing φ of the countable atomless Boolean algebra B, an automorphism F of B is said to be recursively presented (relative to φ) if there exists a recursive function $p \in \operatorname{Sym}(\omega)$ such that F ⚬ φ = φ ⚬ p. Our key result on recursiveness: Both the subset of $\operatorname{Aut}(\mathscr{B})$ consisting of all those automorphisms which are recursively presented relative to some indexing, and its complement, the set of all "totally nonrecursive" automorphisms, are uncountable. This arises (...)
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