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Thu Jan 19 12:13:51 PST 2006

Contents


    Copyright(2006)

    Please make links and references to this material. As a rule each section heading, declaration, definition, axiom and labelled formula is an anchor that you are invited to link to.

    These files can copied in part or whole and distributed freely for any non-profit purpose as long as a copy of this notice, in its entirety, is included.

    Up to date copies can be got free from [ http://www.csci.csusb.edu/dick/maths/ ] or via EMail from rbotting at csusb.edu, or at cost (reproduction+SAE) by mailing the author, Dr. Richard J. Botting, California State University, San Bernardino, 5500 State University Parkway, CA 92407.

    Notes on MATHS Notation

    Special characters are defined in [ intro_characters.html ] that also outlines the syntax of expressions and a document.

    Proofs follow a natural deduction style that start with assumptions ("Let") and continue to a consequence ("Close Let") and then discard the assumptions and deduce a conclusion. Look here [ Block Structure in logic_2_Proofs ] for more on the structure and rules.

    The notation also allows you to create a new network of variables and constraints, and give them a name. The schema, formal system, or an elementary piece of documentation starts with "Net" and finishes "End of Net". For more, see [ notn_13_Docn_Syntax.html ] for these ways of defining and reusing pieces of logic and algebra in your documents.

    Notes on the Underlying Logic of MATHS

    The notation used here is a formal language with syntax and a semantics described using traditional formal logic [ logic_0_Intro.html ] plus sets, functions, relations, and other mathematical extensions.

    For a complete listing of pages by topic see [ home.html ]

End