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 Title: The Computer and the Incarnation of Ahriman: 2. Methodology
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 significant of which are termed theorems. Theorems are simply
 a logical system, the theorems are in a sense the goal of it.
 Theorems are often complicated enough so that their truth is
 disproving a conjectured theorem) can be challenging and
 or theorem). The rule states that any true statement remains
 theorems “111”, “11111”,
 delight is the way that theorems of such power, beauty, and
 theorems, however clever, are mechanically derivable from the
 the statements, both axioms and theorems, indicate sources of
 theorems, some of which take a stroke of genius to discover.
 understand, while the theorems are (relatively speaking) easier
 discover and elucidate theorems; in spiritual logic, one
 stumbles across theorems more easily, and the point is to
 of the reversal of the relation between axioms and theorems
 are simple statements, while theorems are almost always
 theorems, the complexity is at least greatly reduced. The
 theorems most distant from the axioms are simple irreducibles,
 passive theorems. Although such dualities pervade material
 proving theorems about the boundaries and powers of logical
 Title: The Computer and the Incarnation of Ahriman: 4. History of the Incarnation of Ahriman in its Macrocosmic Aspect
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 theorems in the form of simple historical facts that results
 Gödel's incompleteness theorem,
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