Group: alt.sci.physics.new-theories
From: dedanoe
Date: Sunday, February 24, 2008 7:57 AM
Subject: intelligent levers are nearing reality

intelligent levers are nearing reality

this is one lever:

1==nil
|
11===12============13============nil
| | |
nil 121==122==nil 131==132==133===nil
| | | | |
nil nil nil nil 1331==1332==nil
| |
nil nil

first we must create the open structure of the lever and then the
lever can be initialized form bottom up. the weights that point on nil
as their son-weight should be randomized while the father-weights must
be summing weights of all thier son-weights. every father-weight can
have either none or at least two sons. now since intelligence is
ability of the cyclic levers to process thier imbalance as suggested
by thier survival urge, in my opinion the first necessity is to enable
this lever to enclose cyclic feeds. if only one older weight is
closing cyclic feed then it must take the place of some of the nils at
the end of a wider brotherhood (at least two brothers) from the next
generation. if two or more older weights are closing cyclic feed then
they can create wider brotherhood on the place of son's nils from the
next (next counting from the youngest of the olders) generation. the
cyclic summing will cause increasing or decreasing of the imbalance or
the least possible leave the lever unchanged. the aim of intelligence
is to keep the total imbalance in the lever on a moderate level
because balance is deadly health, oversuficient imbalance pain and
moderate imbalance life. so, if zero is balance and infinity pain then
Imbalance of one is life. when the cyclic lever has Imbalance < 1 it
must look for overloading feeds, when it has Imabalance > 1 it must
look for downloading feeds and when Imbalance = 1 which is highly
unlikely it can rest closing neutral cyclic feed. making a cyclic feed
is not a big deal, i just don't have a clue how to process them cyclic
feeds. it seems to me that cyclic feeds introduce a kind of dynamical
statics and statical dynamics.

this is the same lever with cyclic structure:

1==nil
|
11===12============13====================#1====nil
| | | |
nil 121==122==nil 131==132==133===nil nil
| | | | |
nil nil nil nil 1331==1332==#11==nil
| | |
nil nil #131===#13===nil
| |
nil nil

at first we calculate the lever without cycles then the calculated
values pass on #-ed weights and we re-calculate on and on the entire
thing including the #-ed weights.

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