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  • Welcome To Carnap!
    Carnap is a free and open software framework written in Haskell for teaching and studying formal logic Carnap powers logic courses at dozens of colleges and universities around the world
  • The Carnap Book
    The Carnap Book Table of Contents: Chapters: Chapter 1 Chapter 2 Chapter 3 Chapter 4 Chapter 5 Chapter 6 Chapter 7 Chapter 8 Chapter 9 Chapter 10 Chapter 11 Chapter 12 Appendicies: Appendix Practice Problems Special Sections: Index of Rules Graham Leach-Krouse The Carnap Book is licensed under a Creative Commons Attribution 4 0 International
  • Derivations - Carnap
    The Playground class indicates that a code block will generate a "playground" in which instead of checking whether the proof establishes something set in advance, Carnap will figure out what the proof establishes and display it at the top of the proof-box
  • Natural Deduction in Logic Book Systems - Carnap
    This document gives a short description of how Carnap presents the systems of natural deduction from Bergmann Moore and Nelson's Logic Book Propositional Systems
  • Log In - Carnap
    Copyright 2015-2024 G Leach-Krouse <gleachkr@gmail com> and J Ehrlich
  • Index of All Documents - Carnap
    Title Proofs_SL_Basic txt Description All 34 proofs from the handout "Practice Proofs No 1" You don't have to do them on Carnap It's up to you If you find it useful to have instant feedback, Carnap may be helpful for you Creator Gary Bartlett Created on
  • Carnap - About
    Carnap is a free and open-source Haskell framework for creating and exploring formal languages, logics, and semantics It lets you quickly and straightforwardly define languages, construct logics for those languages, and stipulate their semantics
  • Carnap Documentation
    Describes the format of problem sets that can be uploaded to and displayed by Carnap, and assigned to courses This includes the MarkDown syntax, how to include problems in a problem set, how to display formulas, and how to include custom CSS or JavaScript on your problem sets
  • Chapter 3: Derivations - Carnap
    Chapter 3: Derivations Suppose we wish to know whether the argument P → Q, Q → R, R → S, S → T ⊢ P → T is valid The notation here is very easy---the premises to the argument are to the left of the turnstile "therefore" symbol (namely "⊢") and are separated from one another by commas The conclusion is to the right of the "therefore" symbol We might reason like this We do know
  • Chapter 1: The Subject Matter of Logic - Carnap
    Chapter 1: The Subject Matter of Logic Arguments and Reasoning In this class, we are going to learn about reasoning What is reasoning? Reasoning is giving reasons for beliefs When a lawyer approaches a jury and says You must find my client innocent, and here's why that lawyer is giving reasons for beliefs When an engineer says If we follow these construction plans, the bridge we build





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