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  1. The foundations of intuitionistic mathematics.Stephen Cole Kleene - 1965 - Amsterdam,: North-Holland Pub. Co.. Edited by Richard Eugene Vesley.
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  • The Continuum Hypothesis in Intuitionism.W. Gielen, H. De Swart & W. Veldman - 1981 - Journal of Symbolic Logic 46 (1):121 - 136.
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  • Choice sequences: a chapter of intuitionistic mathematics.Anne Sjerp Troelstra - 1977 - Oxford [Eng.]: Clarendon Press.
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  • Constructivism in Mathematics: An Introduction.A. S. Troelstra & Dirk Van Dalen - 1988 - Amsterdam: North Holland. Edited by D. van Dalen.
    The present volume is intended as an all-round introduction to constructivism. Here constructivism is to be understood in the wide sense, and covers in particular Brouwer's intuitionism, Bishop's constructivism and A.A. Markov's constructive recursive mathematics. The ending "-ism" has ideological overtones: "constructive mathematics is the (only) right mathematics"; we hasten, however, to declare that we do not subscribe to this ideology, and that we do not intend to present our material on such a basis.
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  • Elements of Intuitionistic Analysis. Rolle's Theorem and Complete, Totally bounded, Metric Spaces.H. de Swart - 1976 - Mathematical Logic Quarterly 22 (1):289-298.
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  • Analysing choice sequences.A. S. Troelstra - 1983 - Journal of Philosophical Logic 12 (2):197 - 260.
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  • Historical Background, Principles and Methods of Intuitionism.L. E. J. Brouwer - 1954 - Journal of Symbolic Logic 19 (2):125-125.
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  • The continuum hypothesis in intuitionism.W. Gielen, H. de Swart & W. Veldman - 1981 - Journal of Symbolic Logic 46 (1):121-136.
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  • Elements of Intuitionistic Analysis II the Stone‐Weierstrass Theorem and Ascoli's Theorem.H. de Swart - 1976 - Mathematical Logic Quarterly 22 (1):501-508.
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