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Re: linear algebra and others
From: |
manor |
Subject: |
Re: linear algebra and others |
Date: |
Wed, 21 May 1997 15:03:48 -0700 |
Chris Landauer writes:
> using a notion of message passing as the basis for formalization
> is interesting and important, because there is no adequate model
> for object-and-message-based systems at all since some messages
> cause new objects to be created or destroyed, this has remained
> a difficult problem - so far, the only formal models i have seen
> do no more than operationalize the definition of the message passing
> process - this is not very useful because there is no analytical power
> to it (which is the main point of formalization) - that means you can't
> learn anything about the system without "running" it.
By formal models are you refering to any of these:
CCS (Calculus of Communicating Systems)
CSP (Communicating Sequential Processes)
The Pi-Calculus
How would you demonstrate the 'sterility' of a formalism which attempts to
capture properties of message-passing systems?
Is there a simple question/problem which you could define, such that it has
some non-trivial property which should be derivable formally (i.e. without
"running" it) that would serve as a good benchmark?
Manor.
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