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• Title: The Computer and the Incarnation of Ahriman: 2. Methodology
Matching lines:
• realize the arbitrary character of axiomatic systems since the
• century, we have not yet seen that our notion of axiomatic
• called axioms or postulates. Axioms are the basis of any
• Axioms are extremely simple statements, so simple that their
• truth is self-evident. At one time axioms were held to be
• A famous axiom
• In symbolic logic, a typical axiom is “a or not-a,”
• axioms, the transformation rules allow one to produce an
• compound statements which have been spun out of the axioms by
• Just as axioms are the basis of
• be as true as the axioms. In the appropriate circumstances,
• set of axioms, in this case the single axiom “1”.
• “x” is understood to stand for any statement (axiom
• application of the production rule to the axiom results in the
• axioms,
• axioms via the production rules. In spiritual logic, it is
• the statements, both axioms and theorems, indicate sources of
• is more trivial in its axioms and more sophisticated in its
• Its axioms are so obvious that beginning students are often
• reversed — the axioms are full, necessary, and the
• Maximum number of matches per file exceeded.
• Title: The Computer and the Incarnation of Ahriman: 3. Premises of History/Demonstration
Matching lines:
• I will describe the premises or axioms on which the more
• some of the direct consequences and correlates of the axioms by
• axiom.
• of the created world is formed or permeated by an axiom of high
• order which we may call “twoness.” This axiom
• the axiom “zeroness,” or “nothingness,”
• understanding this axiom within the context of the created
• is an axiom that exists independently of twoness, even though
• the previous two axioms. Oneness rules when the world has been
• axioms already presented shine down into it from various points
• axioms.
• Title: The Computer and the Incarnation of Ahriman: 4. History of the Incarnation of Ahriman in its Macrocosmic Aspect
Matching lines:
• from the fundamental axioms which have been presented in the
• irreducible items in the world (a collection of axioms), and a
• all of mathematics in a fully axiomized system of logic,

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