Friday 30 March 2018

Reversionary Group Theory Supposition

Reversionary Group Theory

Supposition



1 Language has set Q. Element of set Q is expressed by /  /.
2 Set Q is finite.
3 Set Q has defined operator.
4 Language is algebra. Algebra is expressed by <  >.
5 + is a defined operator in set Q.
6 + satisfies associative law.
7 + has identify 0.
8 Elements of set Q have inverse. Inverse is expressed by -.
9 < Q, +, 0> is group.
10 / world / is in set Q.
11 / world / has -/ world /.
12 -/ world / is an our real world.
13 / world / + -/ world / is identify 0. 0 means a boundary between language and our real world.
14 / love / is in set Q.
15 / love / has -/ love /.
16 -/ love / is love in our real world.
17 / love / + -/ love / is identify 0. 0 means a boundary between language and our real world.
18 The existence of inverse in set Q guarantees language.


Tokyo November 23, 2005


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