I don't know how the brain performs abstraction, but it's pretty easy to come 
up with ways to do it in a program.

You can't see how a pattern is a patterned concept because you don't understand 
classes, subclasses, and instances. I make patterns every day when I write 
code. The code then uses these patterns (called "classes" in my profession) to 
generalize over many different types of objects. It's called a class 
inheritance, and the broader subject area is called object oriented programming 
(OOP). It's not even new technology -- it's a tool we already have. And it was 
specifically designed out of even older tools we had, for one purpose: 
generalization of a pattern over many different types of objects. No "fluid 
form transformations" (whatever that means) necessary.

And since you are judging others for their lack of creativity, I thought it 
might be appropriate to ask for examples of your own creativity, which give you 
the right to judge. Are you working on an AGI project? Has any part of it been 
tested? Does any part of it work at all? What are the radically new ideas and 
tools you're using to build it?



On Aug 26, 2012 6:32 AM, Mike Tintner <[email protected]> wrote: 





You’re not focussing on the issue – which is HOW does the brain 
conceptualise – and in this case how does the brain see sets of  EXTREMELY 
DIFFERENT shapes – sets of “e”/”g”/”h” – or sets of natural objects like 
poplars, rocks, mountains etc -  as all ALIKE/SIMILAR sets of shapes.
 
In order to liken these diverse shapes, the brain -  in 
conceptualising/ visual-object-recognizing – has to perform an extraordinary 
act 
of transformation.
 
It has transform all these different shapes into  some universally 
applicable base shape like 1’s   or the circles of abacus beads.
 
A “g” into a “1”. A mountain into a “1”. A snake into a “1”.
 
And even the base “1” is not a typographical constant form.  The brain 
can work with notches on a wooden surface or clay – each of those notches being 
different in shape – and then transform them again into idealised straight 
lines..
 
To see the diverse shapes of the world as “1”s, therefore, involves *fluid 
form transformations* – they are obviously not patterned (set-form)
transformations. There is no patterned way of turning vastly irregular objects 
into perfect regular forms.
 
So recognizing a pattern is not a patterned operation.
 
And a whole class of  “patterns” –incl. the groups you instance below, 
as well as poplars, mountains rocks etc  – do not, taken as a whole, form 
a 
pattern.
 
“Pattern” is not a patterned concept. No concept is. And recognizing a 
pattern is not a patterned operation.
 
You, like others, are always – always – bent here in everything you do on 
one purpose: “how do I make the tools I already have work to solve AGI” -  
“at all costs, I must use the tools I have – because I am simply not creative 
enough to think of anything else”.
 
Creative problems don’t get solved by using the tools you already have. You 
have to come up with radically new ideas and tools.
 
You cannot “scale up” narrow AI to AGI – that is the attitude of a 
logicomathematical clerk, not a true creative.
 




From: Jim Bromer 
Sent: Sunday, August 26, 2012 11:27 AM
To: AGI 

Subject: Re: [agi] Pattern: definition & incremental syntax.. 
P.S.
 

To counter this, instead of an abstract “9”, try thinking in terms of a 
graphic representation of the concept, such as “ l l l l l l l l l” - (all 
concepts can and should be depicted graphically).



Now it’s easier to see that while a concept may appear patterned 
intrinsically, its REFERENTS are not. “Nine” or “seven” real poplar trees will 
come in diverse, unpatterned forms, like those of Monet, not in identically
patterned lines like those of maths. Ditto nine or seven rocks, snakes, apples 
etc.

-----------------------------------------------------------------

 
9 repeated typographical characters (like "l l l l l l l l l" is the 
most primitive form of patterns and the referent of the cardinal number does 
-of 
course- refer to the pattern).  However, it is so useful to think of 
something that is a type that can be drawn from a pattern (like any 
typographical character) that we may start thinking of collections of patterns 
as patterns.  Name everything that is repeated in this 
collection:


l l l l l


e e e e e


g g g g g


h h h h h


a a a a a


Not only is "l", "e", "g", "h" and "a" repeated 5 times but there are 
also 5 groups of the 5 typographical characters.  Problems like this are 
useful to help people who are capable of dealing with unconventional insights 
to 
do so. Being able to work with ideas like this is a sign of intelligence and 
child-level maturity.  So the dull conventionalist (who is aware of one of 
the narrowest definition of the idea of pattern) might only see 5 separate
patterns but the more intelligent person will be able to deal with the less
conventional insight that there are also 5 different examples.  If you can 
see that different typographical characters might be taken as being -of a type- 
then you should be able to understand what we are talking about.  Being 
able to understand stuff like this is very important in computer programming 
since you may want to treat a type as a pure variable representation.  If 
you can't accept that then you are not talking about the same thing the rest of 
us are talking about.
Jim Bromer


On Fri, Aug 24, 2012 at 4:23 PM, Mike Tintner <[email protected]> 
wrote:


  
  
  
  Look at the elements referred to by the concepts I listed – they are 
  *not* “common elements”.   They can all be “diverse*/uncommon 
  elements.
  
   
  
  Here, for example,  are “7” poplars:
  
   
  
  
http://www.ibiblio.org/wm/paint/auth/monet/poplars-epte/monet.poplars-epte.jpg 
  
   
  
  They do not classify as common elements. Each poplar is a different 
  and individual form.  They do not form a pattern.
  
   
  
  Concepts create the “illusion” of referring to common 
  elements/objects (and therefore patterns) because of their apparent, 
  *intrinsic* form - the way they are spelled or numbered.
  
   
  
  C-H-A-I-R is always spelled the same way therefore surely there 
  must be an essential chair or chair pattern as Plato 
  thought.
  
   
  
  “9” is always spelled/numbered the same way, therefore surely there 
  must be an essential number or pattern.
  
   
  
  (In fact, even that is an untrue illusion because all concepts can 
  be spelled and/or numbered with many diverse fonts!).
  
   
  
  To counter this, instead of an abstract “9”, try thinking in terms 
  of  a graphic representation of the concept,  such 
  as    “ l l l l l l l l l”  - (all concepts can and 
should 
  be depicted graphically).
  
   
  
  Now it’s easier to see that while a concept may appear patterned
  intrinsically,  its REFERENTS are not.   “Nine” or “seven” 
real 
  poplar trees will come in diverse, unpatterned forms, like those of Monet, 
not 
  in identically patterned lines like those of maths. Ditto nine or seven 
rocks, 
  snakes, apples etc.
  
   
  
  The real world referents of concepts and numbers don’t come in 
  neatly patterned forms let alone patterned groups.  
  
   
  
  And each concept can refer to “all kinds of things” -   
  all kinds of poplars/trees, all kinds of chairs, rocks, streams, clouds etc. 
– 
  which can come in “all shapes, sizes and forms” not in uniform patterns.. 
  
  
   
  
  Ben and Boris and you probably, don’t realise that concepts don’t 
  refer to a patterned real world, because you all live and breathe this 
  artificial logicomathematical world of perfectly patterned numbers and 
letters 
  cut off from the real world -   at a metacognitive level, you never 
  really apply your concepts to the real world 
  
   
  
   
   
  
  
  
  
  From: Aaron Hosford 
  Sent: Friday, August 24, 2012 8:02 PM
  
  
  To: AGI 
  Subject: Re: [agi] Pattern: definition & incremental syntax.. 
  P.S.
   
  
  "9" *is* the pattern. The rest of the details are parameters to that 
  pattern. I don't know if you program or not, but if you do, "9" would be a 
  class, and all the examples would be instances. You state the name of a 
  pattern, and then look at the context surrounding it and ask where it is.
  You're subtracting out what you're looking for before you look for it, so 
it's 
  no wonder you can't see it.
   
   
  On Fri, Aug 24, 2012 at 1:55 PM, Mike Tintner 
<[email protected]> wrote:

  Those are really conceptual complexes.

But it 
    doesn't matter.

Let's start with the obvious, "simple" concept 
    of  "9"  .

Which can refer to nine *abstract entities*, 
    *trees*, *snakes*,  *boxes*  -

or a "broken nine",  or 
    a "an inflated nine"  or *nine diverse objects* or *a mixed-up 
    nine*

or * ......... *  or  " ^ /. h k < X ,@ 
    "

or

Where's the pattern?

[The same reasoning/examples 
    applies to all the equations taken as wholes].

All the equations you 
    cite, like the whole of maths and logic, are patterned, specific 
    *applications*/examples of given concepts.

But maths does not and 
    cannot use concepts wholly/ properly with their open-ended realms of 
    reference.

Concepts like "Line" and "number" in ordinary language can 
    embrace infinite examples, which are non-mathematical and which mathematics 
    wouldn't go near.



-----Original Message----- From: Matt 
    Mahoney
Sent: Friday, August 24, 2012 7:29 PM
To: AGI
Subject: Re: 
    [agi] Pattern: definition & incremental syntax.. P.S. 
    

On Fri, Aug 24, 2012 at 2:19 PM, Mike Tintner <[email protected]> 
wrote:

    show one single concept in the whole of *MATHEMATICS* or 
      *LOGIC* that is
patterned.

9 x 9 + 7 = 88
98 x 9 + 
    6 = 888
987 x 9 + 5 = 8888
9876 x 9 + 4 = 88888
98765 x 9 + 3 = 
    888888
987654 x 9 + 2 = 8888888
9876543 x 9 + 1 = 
    88888888


-- Matt Mahoney, [email protected]


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