doc-src/springer.bbl
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tuned theory dependencies;
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\begin{thebibliography}{10}
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\bibitem{andrews86}
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Andrews, P.~B.,
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\newblock {\em An Introduction to Mathematical Logic and Type Theory: To Truth
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  Through Proof},
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\newblock Academic Press, 1986
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\bibitem{basin91}
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Basin, D., Kaufmann, M.,
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\newblock The {Boyer-Moore} prover and {Nuprl}: An experimental comparison,
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\newblock In {\em Logical Frameworks}, G.~Huet, G.~Plotkin, Eds. Cambridge
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  Univ. Press, 1991, pp.~89--119
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\bibitem{boyer86}
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Boyer, R., Lusk, E., McCune, W., Overbeek, R., Stickel, M., Wos, L.,
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\newblock Set theory in first-order logic: Clauses for {G\"odel's} axioms,
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\newblock {\em J. Auto. Reas. {\bf 2}}, 3 (1986), 287--327
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\bibitem{bm88book}
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Boyer, R.~S., Moore, J.~S.,
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\newblock {\em A Computational Logic Handbook},
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\newblock Academic Press, 1988
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\bibitem{camilleri92}
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Camilleri, J., Melham, T.~F.,
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\newblock Reasoning with inductively defined relations in the {HOL} theorem
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  prover,
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\newblock Tech. Rep. 265, Comp. Lab., Univ. Cambridge, Aug. 1992
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\bibitem{charniak80}
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Charniak, E., Riesbeck, C.~K., McDermott, D.~V.,
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\newblock {\em Artificial Intelligence Programming},
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\newblock Lawrence Erlbaum Associates, 1980
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\bibitem{church40}
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Church, A.,
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\newblock A formulation of the simple theory of types,
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\newblock {\em J. Symb. Logic {\bf 5}\/} (1940), 56--68
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\bibitem{coen92}
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Coen, M.~D.,
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\newblock {\em Interactive Program Derivation},
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\newblock PhD thesis, University of Cambridge, 1992,
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\newblock Computer Laboratory Technical Report 272
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\bibitem{constable86}
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{Constable et al.}, R.~L.,
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\newblock {\em Implementing Mathematics with the Nuprl Proof Development
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  System},
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\newblock Prentice-Hall, 1986
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\bibitem{davey&priestley}
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Davey, B.~A., Priestley, H.~A.,
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\newblock {\em Introduction to Lattices and Order},
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\newblock Cambridge Univ. Press, 1990
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\bibitem{dawson90}
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Dawson, W.~M.,
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\newblock {\em A Generic Logic Environment},
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\newblock PhD thesis, Imperial College, London, 1990
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\bibitem{debruijn72}
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de~Bruijn, N.~G.,
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\newblock Lambda calculus notation with nameless dummies, a tool for automatic
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  formula manipulation, with application to the {Church-Rosser Theorem},
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\newblock {\em Indag. Math. {\bf 34}\/} (1972), 381--392
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\bibitem{devlin79}
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Devlin, K.~J.,
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\newblock {\em Fundamentals of Contemporary Set Theory},
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\newblock Springer, 1979
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\bibitem{coq}
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{Dowek et al.}, G.,
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\newblock The {Coq} proof assistant user's guide,
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\newblock Technical Report 134, INRIA-Rocquencourt, 1991
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\bibitem{dummett}
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Dummett, M.,
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\newblock {\em Elements of Intuitionism},
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\newblock Oxford University Press, 1977
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\bibitem{dyckhoff}
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Dyckhoff, R.,
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\newblock Contraction-free sequent calculi for intuitionistic logic,
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\newblock {\em J. Symb. Logic {\bf 57}}, 3 (1992), 795--807
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\bibitem{felty91a}
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Felty, A.,
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\newblock A logic program for transforming sequent proofs to natural deduction
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  proofs,
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\newblock In {\em Extensions of Logic Programming\/} (1991),
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  P.~Schroeder-Heister, Ed., Springer, pp.~157--178,
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\newblock LNAI 475
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\bibitem{felty93}
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Felty, A.,
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\newblock Implementing tactics and tacticals in a higher-order logic
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  programming language,
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\newblock {\em J. Auto. Reas. {\bf 11}}, 1 (1993), 43--82
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\bibitem{frost93}
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Frost, J.,
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\newblock A case study of co-induction in {Isabelle HOL},
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\newblock Tech. Rep. 308, Comp. Lab., Univ. Cambridge, Aug. 1993
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\bibitem{OBJ}
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Futatsugi, K., Goguen, J., Jouannaud, J.-P., Meseguer, J.,
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\newblock Principles of {OBJ2},
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\newblock In {\em Princ. Prog. Lang.\/} (1985), pp.~52--66
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\bibitem{gallier86}
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Gallier, J.~H.,
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\newblock {\em Logic for Computer Science: Foundations of Automatic Theorem
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  Proving},
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\newblock Harper \& Row, 1986
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\bibitem{mgordon-hol}
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Gordon, M. J.~C., Melham, T.~F.,
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\newblock {\em Introduction to {HOL}: A Theorem Proving Environment for Higher
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  Order Logic},
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\newblock Cambridge Univ. Press, 1993
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\bibitem{halmos60}
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Halmos, P.~R.,
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\newblock {\em Naive Set Theory},
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\newblock Van Nostrand, 1960
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\bibitem{harper-jacm}
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Harper, R., Honsell, F., Plotkin, G.,
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\newblock A framework for defining logics,
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\newblock {\em J.~ACM {\bf 40}}, 1 (1993), 143--184
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\bibitem{haskell-tutorial}
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Hudak, P., Fasel, J.~H.,
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\newblock A gentle introduction to {Haskell},
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\newblock {\em {SIGPLAN} {\bf 27}}, 5 (May 1992)
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\bibitem{haskell-report}
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Hudak, P., Jones, S.~P., Wadler, P.,
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\newblock Report on the programming language {Haskell}: A non-strict, purely
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  functional language,
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\newblock {\em {SIGPLAN} {\bf 27}}, 5 (May 1992),
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\newblock Version 1.2
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\bibitem{huet75}
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Huet, G.~P.,
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\newblock A unification algorithm for typed $\lambda$-calculus,
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\newblock {\em Theoretical Comput. Sci. {\bf 1}\/} (1975), 27--57
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\bibitem{huet78}
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Huet, G.~P., Lang, B.,
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\newblock Proving and applying program transformations expressed with
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  second-order patterns,
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\newblock {\em Acta Inf. {\bf 11}\/} (1978), 31--55
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\bibitem{mural}
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Jones, C.~B., Jones, K.~D., Lindsay, P.~A., Moore, R.,
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\newblock {\em Mural: A Formal Development Support System},
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\newblock Springer, 1991
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\bibitem{alf}
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Magnusson, L., {Nordstr\"om}, B.,
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\newblock The {ALF} proof editor and its proof engine,
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\newblock In {\em Types for Proofs and Programs: International Workshop {TYPES
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  '93}\/} (published 1994), Springer, pp.~213--237,
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\newblock LNCS 806
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\bibitem{mw81}
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Manna, Z., Waldinger, R.,
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\newblock Deductive synthesis of the unification algorithm,
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\newblock {\em Sci. Comput. Programming {\bf 1}}, 1 (1981), 5--48
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\bibitem{martin-nipkow}
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Martin, U., Nipkow, T.,
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\newblock Ordered rewriting and confluence,
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\newblock In {\em 10th Conf. Auto. Deduct.\/} (1990), M.~E. Stickel, Ed.,
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  Springer, pp.~366--380,
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\newblock LNCS 449
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\bibitem{martinlof84}
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Martin-L\"of, P.,
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\newblock {\em Intuitionistic type theory},
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\newblock Bibliopolis, 1984
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\bibitem{melham89}
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Melham, T.~F.,
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\newblock Automating recursive type definitions in higher order logic,
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\newblock In {\em Current Trends in Hardware Verification and Automated Theorem
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  Proving}, G.~Birtwistle, P.~A. Subrahmanyam, Eds. Springer, 1989,
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  pp.~341--386
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\bibitem{miller-mixed}
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{No\"el}, P.,
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{Nordstr\"om}, B., Petersson, K., Smith, J.,
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\end{thebibliography}