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  1.  44
    That positive instances are no help.Hughes Leblanc - 1963 - Journal of Philosophy 60 (16):453-462.
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  2.  6
    Acknowledgments.Peter Roeper & Hughes Leblanc - 1999 - In Peter Roeper & Hugues Leblanc (eds.), Probability Theory and Probability Semantics. University of Toronto Press.
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  3.  5
    Appendix I.Peter Roeper & Hughes Leblanc - 1999 - In Peter Roeper & Hugues Leblanc (eds.), Probability Theory and Probability Semantics. University of Toronto Press. pp. 191-222.
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  4.  6
    Appendix II.Peter Roeper & Hughes Leblanc - 1999 - In Peter Roeper & Hugues Leblanc (eds.), Probability Theory and Probability Semantics. University of Toronto Press. pp. 223-224.
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  5.  4
    Bibliography.Peter Roeper & Hughes Leblanc - 1999 - In Peter Roeper & Hugues Leblanc (eds.), Probability Theory and Probability Semantics. University of Toronto Press. pp. 231-234.
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  6.  4
    Contents.Peter Roeper & Hughes Leblanc - 1999 - In Peter Roeper & Hugues Leblanc (eds.), Probability Theory and Probability Semantics. University of Toronto Press.
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  7.  8
    Chapter 9. Absolute Probability Functions for Intuitionistic Logic.Peter Roeper & Hughes Leblanc - 1999 - In Peter Roeper & Hugues Leblanc (eds.), Probability Theory and Probability Semantics. University of Toronto Press. pp. 167-181.
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  8.  19
    Chapter 7. Absolute Probability Functions Construed as Representing Degrees of Logical Truth.Peter Roeper & Hughes Leblanc - 1999 - In Peter Roeper & Hugues Leblanc (eds.), Probability Theory and Probability Semantics. University of Toronto Press. pp. 114-141.
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  9.  7
    Chapter 6. Families of Probability Functions Characterised by Equivalence Relations.Peter Roeper & Hughes Leblanc - 1999 - In Peter Roeper & Hugues Leblanc (eds.), Probability Theory and Probability Semantics. University of Toronto Press. pp. 99-108.
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  10.  9
    Chapter 1. Probability Functions for Prepositional Logic.Peter Roeper & Hughes Leblanc - 1999 - In Peter Roeper & Hugues Leblanc (eds.), Probability Theory and Probability Semantics. University of Toronto Press. pp. 5-25.
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  11.  19
    Chapter 3. Relative Probability Functions and Their T-Restrictions.Peter Roeper & Hughes Leblanc - 1999 - In Peter Roeper & Hugues Leblanc (eds.), Probability Theory and Probability Semantics. University of Toronto Press. pp. 45-58.
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  12.  10
    Chapter 4. Representing Relative Probability Functions by Means of Classes of Measure Functions.Peter Roeper & Hughes Leblanc - 1999 - In Peter Roeper & Hugues Leblanc (eds.), Probability Theory and Probability Semantics. University of Toronto Press. pp. 59-77.
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  13.  21
    Chapter 8. Relative Probability Functions Construed as Representing Degrees of Logical Consequence.Peter Roeper & Hughes Leblanc - 1999 - In Peter Roeper & Hugues Leblanc (eds.), Probability Theory and Probability Semantics. University of Toronto Press. pp. 142-166.
  14.  7
    Chapter 10. Relative Probability Functions for Intuitionistic Logic.Peter Roeper & Hughes Leblanc - 1999 - In Peter Roeper & Hugues Leblanc (eds.), Probability Theory and Probability Semantics. University of Toronto Press. pp. 182-190.
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  15.  6
    Chapter 2. The Probabilities of Infinitary Statements and of Quantifications.Peter Roeper & Hughes Leblanc - 1999 - In Peter Roeper & Hugues Leblanc (eds.), Probability Theory and Probability Semantics. University of Toronto Press. pp. 26-44.
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  16.  10
    Chapter 5. The Recursive Definability of Probability Functions.Peter Roeper & Hughes Leblanc - 1999 - In Peter Roeper & Hugues Leblanc (eds.), Probability Theory and Probability Semantics. University of Toronto Press. pp. 78-98.
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  17.  6
    Frontmatter.Peter Roeper & Hughes Leblanc - 1999 - In Peter Roeper & Hugues Leblanc (eds.), Probability Theory and Probability Semantics. University of Toronto Press.
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  18.  6
    Introduction.Peter Roeper & Hughes Leblanc - 1999 - In Peter Roeper & Hugues Leblanc (eds.), Probability Theory and Probability Semantics. University of Toronto Press. pp. 3-4.
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  19.  3
    Introduction.Peter Roeper & Hughes Leblanc - 1999 - In Peter Roeper & Hugues Leblanc (eds.), Probability Theory and Probability Semantics. University of Toronto Press. pp. 111-113.
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  20.  4
    Index.Peter Roeper & Hughes Leblanc - 1999 - In Peter Roeper & Hugues Leblanc (eds.), Probability Theory and Probability Semantics. University of Toronto Press. pp. 235-238.
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  21.  7
    Notes.Peter Roeper & Hughes Leblanc - 1999 - In Peter Roeper & Hugues Leblanc (eds.), Probability Theory and Probability Semantics. University of Toronto Press. pp. 225-230.
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