Well maybe compression systems just have to be designed so that
transformation functions can be applied without decompressing the
data. Perhaps cross-compression transformations are not necessary. I
am only saying that because standardization and regularization is what
would make the transformation functions on the compressed data more
feasible to develop.
Jim Bromer


On Sat, Nov 29, 2014 at 3:29 PM, Jim Bromer <[email protected]> wrote:
> I may be technically wrong and technically right about this. An
> encryption will often (if not usually) expand the data, so an
> encrypted database would not technically be a compression. However, an
> AGI program would typically need to encode some central subject matter
> so that it could be used in a variety of ways. So this might be seen
> as an expansion of the central subject matter that might be referenced
> for some particular purpose but the expanded data might stand as a
> compression for all the ways the subject matter could be used. So the
> data would not be compressed relative to just the central subject
> under consideration but it would be compressed relative to the variety
> of ways that subject data might be used. If these methods included
> transformational methods which could be used to 'calculate' the
> results based on various ways that interrelated data might be used
> then the system might be able to run these transformational
> 'calculations' without unencrypting or decompressing the data. These
> 'calculations' would not typically be comprised of standard
> contemporary numerical calculations.
>
> I keep thinking of virtual networks of cross-generalizations. Each
> generalization path might represent a compression along some line from
> generalization to particularization. However, if the generalization
> node could also be referenced from other levels which were related to
> the generalization node, then the system might both be seen as an
> expansion of any one node but a compression of the potential of the
> entire system.
>
> Inventing new kinds of mathematical systems along which could be used
> across the systems and across different compressions is going to be
> difficult. Well, it probably isn't that difficult to create simple
> prototypes of such systems but it will probably be difficult to create
> effective systems.
> Jim Bromer
>
>
> On Sat, Nov 29, 2014 at 12:52 PM, Jim Bromer <[email protected]> wrote:
>> A slightly modified statement about Compression Transformation that I
>> made in The role of prediction [was What's preventing me...]
>> http://www.jimbromer.com/TheNeedForTransformationalCompressions.html
>>
>> A simple example from MIT is given about using an encrypted database
>> to make queries without first decrypting it.
>>
>> Processing Queries over Encrypted Databases
>> can be found on page 13 of
>> http://www.eecs.mit.edu/docs/newsletter/connector2014.pdf
>>
>> Jim Bromer


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