From hicks@cs.titech.ac.jp Sun Dec 10 20:33:55 1995
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Date: Sun, 10 Dec 1995 23:24:29 +0900
From: hicks@cs.titech.ac.jp
Message-Id: <199512101424.XAA13664@euclid.cs.titech.ac.jp>
To: mpp@watson.ibm.com, connectionists@cs.cmu.edu
Cc: hicks@cs.titech.ac.jp
In-Reply-To: Michael Perrone's message of Fri, 8 Dec 1995 19:27:29 -0500 (EST) <9512090027.AA26165@austen.watson.ibm.com>
Subject: NFL Summary


Micheal Perrone writes:
>   I think that the NFL results point towards what I feel are extremely
>   interesting research topics:
> ...
>      Can we identify a set of assumptions that are equivalent to the
>      assumption that CV model selection improves generalization?

CV is nothing more than the random sampling of prediction ability.  If the
average over the ensemble of samplings of this ability on 2 different models A
and B come out showing that A is better than B, then by definition A is better
than B.  This assumes only that the true domain and the ensemble of all
samplings coincide.  Therefore CV will not, on average, cause a LOSS in
prediction ability.  That is, when it fails, it fails gracefully,
on average.  It cannot be consistently deceptive.

(A quick note:  Sometimes it is advocated that a complexity 
parameter be set by splitting the data set into training and testing,
and using CV.  Then with the complexity parameter fixed the
whole data set can be used to train the other parameters.
Behind this is an ASSUMPTION about the independence of the 
complexity from the other parameters.  Of course it often works
in practice, but it violates the principle in the above paragraph,
so I do not count this as real CV here.)

Two prerequisites exist to obtain a GAIN with CV

	1) The objective function must be "compressible".  I.e., it cannot 
	   be noise.
        2) We must have a model which can recognize the structure in 
           the data.  This structure might be quite hard to see, as in chaotic
	   signals.  

I think NFL says that on average CV will not obtain GAINful results, because
the chance that a randomly selected problem and a randomly selected algorithm
will hit it off is vanishingly small.  (Or even any fixed problem and a
randomly selected algorithm.)

But I think it tells us something more important as well.  It tells us that
not using CV means we are always implicitly trusting our a priori knowledge.
Any reasonable learning algorithm can always predict the training data, or a
"smoothed" version of it.  But because of the NFL theorem, this, over the
ensemble of all algorithms and problems, means nothing.  On average there will
be no improvement in the off training set error.  Fortunately, CV will report
this fact by showing a zero correlation between prediction and true value on
the off training set data. (Of course this is only the performance of CV on
average over the ensemble of off training set datas; CV may be deceptive for a
single off training set data.)  Thus, we shouldn't think we can do away with
CV unless we admit to having great faith in our prior.

Going back to NFL, I think it poses another very interesting problem:
Supposing we have "a foot in the door".  That is, an algorithm which makes
some sense of the data by showing some degree of prediction capability.  Can
we always use this prediction ability to gain better prediction ability?  Is
there some kind of ability to perform something like steepest descent over the
space of algorithms, ONCE we are started on a slope?  Is there a provable 
snowball effect?

I think NFL reminds us that we are already rolling down the hill,
and we shouldn't think otherwise.

Craig Hicks
Tokyo Institute of Technology
From goldfarb@unb.ca Sun Dec 10 20:33:56 1995
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From: Lev Goldfarb <goldfarb@unb.ca>
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To: Michael Perrone <mpp@watson.ibm.com>
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Subject: Re: NFL Summary
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On Fri, 8 Dec 1995, Michael Perrone wrote:

> NFL in a Nutshell:
> ------------------
>    If you make no assumptions about the target function 

     [specifically, about the axiomatic structure of the sample space 
      and the inductive generalization, i.e. which ones are the most 
                                               general for the purpose]
                                         

Strangely as it may sound at first, try to inductively learn the subgroup
of some large group with the group structure completely hidden. No
statistics will reveal the underlying group structure. 

Objects in the universe do have structure, especially when they have to 
be represented, as we have learned from the data types in computer science:
TO REPRESENT AN OBJECT IS TO MAKE SOME ASSUMPTIONS ABOUT THE OPERATIONS 
RELATED TO ITS MANIPULATION.

Cheers,
         Lev Goldfarb
From XIAODONG@rivendell.otago.ac.nz Mon Dec 11 18:53:23 1995
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Date: Mon, 11 Dec 1995 14:46:21 +1300
From: "Xiaodong Li, Otago University, New Zealand" <XIAODONG@rivendell.otago.ac.nz>
Subject: Paper available
 "Connectionist Model Based on an Optical Thin-Film Model"
To: connectionists@cs.cmu.edu
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FTP-host: archive.cis.ohio-state.edu
FTP-filename:/pub/neuroprose/xli.thinfilm.ps.Z

The file xli.thinfilm.ps.Z is now available for ftp from Neuroprose repository.


	Connectionist Learning Using an Optical Thin-Film Model (4 pages)

			Martin Purvis and Xiaodong Li
			Computer and Information Science 
			University of Otago
			Dunedin, New Zealand

ABSTRACT:

An alternative connectionist architecture to the one based on the neuroanatomy 
of biological organisms is described.  The proposed architecture is based on 
an optical thin-film multilayer model, with the thicknesses of thin-film layers
serving as adjustable 'weights' for the computation.  Inputs are encoded into 
the corresponding refractive indices of individual thin-film layers, while the 
outputs are typically measured by the overall reflection coefficients off the 
thin-film layers, at different wavelengths.  The nature of the model and some 
example calculations (a pattern recognition and the classification on the iris 
data set) that exhibit behaviour typical of conventional connectionist 
architectures are described.  This model has also been used in solving the XOR 
and 16 four-bit parity problems, and it has demonstrated comparable performance
to that of a conventional feed-forward neural netwrok model using 
Back-propagation learning. 

This paper is also available at the proceeding of the Second New Zealand 
International Two-Stream Conference on Artificial Neural Nteworks and Expert 
Systems (ANNES'95), IEEE Computer Society Press, Los Almamitos, California, 
1995, pp. 63-66.

Comments are greatly appreciated.


-- Xiaodong Li 
Email: Xiaodong@otago.ac.nz
Http: http://divcom.otago.ac.nz:800/COM/INFOSCI/SECML/xdli/xiao.htm
(Postscript file of this paper is also available here at my hoempage)
From prechelt@ira.uka.de Mon Dec 11 18:53:27 1995
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To: connectionists@cs.cmu.edu
Subject: NN Benchmarking WWW homepage
Date: Mon, 11 Dec 1995 13:11:32 +0100
From: Lutz Prechelt <prechelt@ira.uka.de>
Message-Id: <"iraun1.ira.487:11.12.95.12.12.22"@ira.uka.de>


The homepage of the very successful NIPS*95 workshop on benchmarking
has now been converted into a repository for information about
benchmarking issues: Status quo, methodology, facilities, and
related info.

I kindly ask everybody who has additional information that should
be on the page (in particular sources or potential sources of
learning data of all kinds) to submit that information to me.
Other comments are also welcome.

The URL is

http://wwwipd.ira.uka.de/~prechelt/NIPS_bench.html

The page is also still reachable over the benchmarking workshop
link on the NIPS*95 homepage.

Below is a textual version of the page.

  Lutz

Lutz Prechelt (http://wwwipd.ira.uka.de/~prechelt/)  | Whenever you 
Institut f. Programmstrukturen und Datenorganisation | complicate things,
Universitaet Karlsruhe;  D-76128 Karlsruhe;  Germany | they get
(Phone: +49/721/608-4068, FAX: +49/721/694092)       | less simple.


===============================================

Benchmarking of learning algorithms

information repository page 


Abstract: Proper benchmarking of (neural network and other)
learning architectures is a prerequisite for orderly progress in
this field. In many published papers deficiencies can be observed
in the benchmarking that is performed.
A workshop about NN benchmarking at NIPS*95 addressed the
status quo of benchmarking, common errors and how to avoid
them, currently existing benchmark collections, and, most
prominently, a new benchmarking facility including a results
database.
This page contains pointers to written versions or slides of most
of the talks given at the workshop plus some related material.
The page is intended to be a repository for such information to
be used as a reference by researchers in the field. Note that most
links lead to Postscript documents. Please send any additions or
corrections you might have to Lutz Prechelt
(prechelt@ira.uka.de). 


Workshop Chairs: 

   Thomas G. Dietterich <tgd@chert.cs.orst.edu>, 
   Geoffrey Hinton <hinton@cs.toronto.edu>, 
   Wolfgang Maass <maass@igi.tu-graz.ac.at>, 
   Lutz Prechelt <prechelt@ira.uka.de> [communicating
   chair] 
   Terry Sejnowski <terry@salk.edu> 



Assessment of the status quo:

 *  Lutz Prechelt. A quantitative study of current
   benchmarking practices.
   A quantitative survey of 400 journal articles of 1993 and
   1994 on NN algorithms. Most articles used far too few
   problems during benchmarking. 
 *  Arthur Flexer. Statistical Evaluation of Neural
   Network Experiments: Minimum Requirements and
   Current Practice. Says that it is insufficient what is
   reported about the benchmarks and how. 

Methodology:

 *  Tom Dietterich. Experimental Methodology
   Benchmarking types, correct statistical testing, synthetic
   versus real-world data, understanding via algorithm
   mutation or data mutation, data generators. 
 *  Lutz Prechelt. Some notes on neural learning
   algorithm benchmarking.
   A few general remarks about volume, validity,
   reproducibility, and comparability of benchmarking;
   DOs and DON'Ts. 
 *  Brian Ripley. What can we learn from the study of
   the design of experiments?
   (Only two slides, though). 
 *  Brian Ripley. Statistical Ideas for Selecting Network
   Architectures.
   (Also somewhat related to benchmarking.) 

Benchmarking facilities:

 *  Previously available NN benchmarking data
   collections
      CMU nnbench, 
      UCI machine learning databases archive, 
      Proben1, 
      StatLog data, 
      ELENA data. 
   Advantages of these: UCI is large and growing and
   popular, Statlog has largest and most orderly collection
   of results available (in a book, though), and Proben1 is
   most easy to use and best supports reproducible
   experiments. Elena and nnbench have no particular
   advantages.
   Disadvantages: UCI and Probem1 have too few and too
   unstructured results available, Proben1 is also inflexible
   and small, Statlog is partially confidential and neither
   data nor results collection are growing. 
 *  Carl Rasmussen and Geoffrey Hinton. DELVE: A
   thoroughly designed benchmark collection
   A proposal of data, terminology, and procedures and a
   facility for the collection of benchmarking results.
   This is the newly proposed standard for benchmarking
   NN (and other) learning algorithms. DELVE is currently
   still under construction at the University of Toronto. 

Other sources of data:

   (Thanks to Nici Schraudolph <schraudo@salk.edu>)
   There is a large amount of game data about the board
   game Go available on the net. One starting point is here.
   Others are the Go game database project, and the Go
   game server. The database holds several hundred
   thousand games of Go and could for instance be used for
   advanced reinforcement learning projects. 


Last correction: 1995/12/11
Please send additions and corrections to Lutz Prechelt,
prechelt@ira.uka.de. 

To NIPS homepage.
To original homepage of this workshop. 
From mpp@watson.ibm.com Mon Dec 11 18:53:30 1995
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Subject: Re: compressibility and generalization
To: hicks@cs.titech.ac.jp
Date: Mon, 11 Dec 1995 08:42:59 -0500 (EST)
From: Michael Perrone <mpp@watson.ibm.com>
Cc: connectionists@cs.cmu.edu
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[hicks@cs.titech.ac.jp wrote:]
> PSS. What is anti-cross validation?

Suppose we are given a set of functions and a crossvalidation data set.
The CV and Anti-CV algorithms are as follows:

     CV: Choose the function with the best  performance on the CV set.
Anti-CV: Choose the function with the worst performance on the CV set.

(And for this year's NIPS motif: Anti-EM:  Dorothy? Dorothy? :-)

Regards,
Michael
-------------------------------------------------------------------------
   Michael P. Perrone                          914-945-1779 (office)
   IBM - Thomas J. Watson Research Center      914-945-4010 (fax)
   P.O. Box 704 / Rm 36-207                    914-245-9746 (home)
   Yorktown Heights, NY 10598                  mpp@watson.ibm.com
-------------------------------------------------------------------------
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Date: Tue, 12 Dec 1995 10:01:05 +0900
From: hicks@cs.titech.ac.jp
Message-Id: <199512120101.KAA16136@euclid.cs.titech.ac.jp>
To: mpp@watson.ibm.com, connectionists@cs.cmu.edu
Cc: hicks@cs.titech.ac.jp
In-Reply-To: "Michael Perrone"'s message of Mon, 11 Dec 1995 08:42:59 -0500 (EST) <9512111342.AA25646@austen.watson.ibm.com>
Subject: compressibility and generalization


"Michael Perrone" <mpp@watson.ibm.com> wrote:
>[hicks@cs.titech.ac.jp wrote:]
>> PSS. What is anti-cross validation?
>Suppose we are given a set of functions and a crossvalidation data set.
>The CV and Anti-CV algorithms are as follows:
>     CV: Choose the function with the best  performance on the CV set.
>Anti-CV: Choose the function with the worst performance on the CV set.

case 1: 
*	Either the target function is (noise/uncompressible/has no structure),
or none of the candidate functions have any correlation with the target
function.*
	In this case both Anti-CV and CV provide (ON AVERAGE) equal
improvement in prediction ability: none.  For that matter so will ANY method
of selection.
	Moreover, if we plot a graph of the number of data used for training
vs. the estimated error (using the residual data), we will (ON AVERAGE) see no
decrease in estimated error.  Since CV provides an estimated prediction error,
it can also tell us "you might as well be using anti-cross validation, or
random selection for that matter, because it will be equally useless".

case 2: 
*	The target (is compressible/has structure), and some the candidate
functions are positively correlated with the target function.*
	In this case CV will outperform anti-CV (ON AVERAGE).


By ON AVERAGE I mean the expectation across the ensemble of samples for
a FIXED target function.  This is different from the ensemble and distribution
of target functions, which is a much bigger question.  We known much already
about about the ensemble of samples from a fixed target function.  I am not
avoiding the issue of the ensemble or distribution of target functions, but
merely showing that we have 2 general cases, and that in both of them CV is
never WORSE than anti-CV.  It follows that whatever the distribution of
targets is, CV is never worse (ON AVERAGE) than anti-CV.

I don't believe this contradicts NFL in any way.  It just clarifies the
role that CV can play.  

Learning and monitoring prediction error go hand in hand.
This is even more true for cases when the underlying function 
may be changing and the data has the form of an infinite stream.


Craig Hicks
Tokyo Institute of Technology

From GIOIELLO@cres.it Wed Dec 13 17:21:15 1995
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 12 Dec 1995 01:13:43 +0100
Date: Tue, 12 Dec 1995 01:13:43 +0100
From: GIOIELLO <GIOIELLO@cres.it>
Subject: A neural net based OCR demo for both Windows/DOS and Mac OS is
 available
To: Connectionists@cs.cmu.edu
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Dear Netters,

	An OCR demo for Mac OS is available at the following URL:

	 ftp://ftpcsai.diepa.unipa.it/pub/demos/OCR-demo.cpt.hqx

	A Windows and DOS version is also available at the following URL:

         ftp://ftpcsai.diepa.unipa.it/pub/demos/OCR-Win.zip

this latter version offers a more rich set of capabilities too. The OCR
is based on a three-layer MLP. The conjugate gradient descent techniques
were used while training the net. Training and test set were those of NIST.

	The related papers will be found at the following URL:

		ftp://ftpcsai.diepa.unipa.it/pub/papers/handwritten

	Several VLSI architectures to implement the OCR device using
a digital implementation of the proposed MLP are also described in the
papers.

	An overwiev of the activities we carry on can be found at the following
URL:

 http://wwwcsai.diepa.unipa.it/research/projects/vlsinn/handcare/handcare.html

					Best Regards,
			
					Giuseppe A. M. Gioiello

E-Mail:   gioiello@diepa.unipa.it

   URL:   http://wwwcsai.diepa.unipa.it/people/doctors/gioiello/gioiello.html
From ernst@kuk.klab.caltech.edu Wed Dec 13 17:21:19 1995
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Path: nntp-server.caltech.edu!ernst
From: Ernst Niebur <ernst@kuk.klab.caltech.edu>
Newsgroups: mlist.connectionists,sci.psychology.announce
Subject: Training opportunities in Computational Neuroscience at Johns Hopkins University
Date: 12 Dec 1995 17:02:22 GMT
Organization: California Institute of Technology
Lines: 95
Distribution: world
Message-Id: <ERNST.95Dec12090222@kuk.klab.caltech.edu>
Reply-To: niebur@jhu.edu
Nntp-Posting-Host: kuk.klab.caltech.edu

 

The Zanvyl Krieger Mind/Brain Institute at Johns Hopkins University is
an interdisciplinary research center devoted to the investigation of
the neural mechanisms of mental function and particularly to the
mechanisms of perception: How is complex information represented and
processed in the brain, how is it stored and retrieved, and which
brain centers are critical for these operations?

The Institute intends to significantly enhance its research program in
Computational Neuroscience and encourages students with interest in
this domain to apply for the graduate program in the Neuroscience
department. Research opportunities exist in all of the laboratories of
the Institute. Interdisciplinary projects, involving the student in
more than one laboratory, are particularly encouraged.

At present, MBI faculty include (listed with primary field of interest
and methodology used):


C. Ed Connor, PhD: Visual selective attention (electrophysiology in
the awake behaving monkey).

Stewart Hendry, PhD: Organization and plasticity of mammalian cerebral
cortex (primate neuroanatomy).

Steve S. Hsiao, PhD: Neurophysiology of tactile perception
(electrophysiology in the awake behaving monkey).

Kenneth O. Johnson, PhD: Neurophysiology of the somatosensory system
(electrophysiology in the awake behaving monkey).

Guy McKhann, MD (Director of MBI): Cognitive and neurologic outcomes
after cardiac surgery; immunologic attack on peripheral motor axonal
membranes in the human and experimental animal (neurology).

Ernst Niebur, PhD: Theoretical Neuroscience (computational and
mathematical modeling).

Gian F Poggio, PhD: Analysis of Stereopsis and Texture
(electrophysiology in the awake behaving monkey).

Michael A. Steinmetz, PhD: Neurophysiological mechanisms in
visual-spatial perception (electrophysiology in the awake behaving
monkey).

Ruediger von der Heydt, PhD: Neural mechanisms of visual perception
(electrophysiology in the awake behaving monkey).


Additional research opportunities exist in collaborative work with
faculty in the Psychology Department (located next door to the
Mind/Brain Institute), in particular with Drs. Howard Egeth
(attention, perception, cognition), Michael Rudd (computational
vision, psychophysics), Trisha Van Zandt (mathematical modelling,
neural networks and memory), and Steven Yantis (visual perception,
attention, mathematical modeling).

All students accepted to the PhD program of the Neuroscience
department receive full tuition remission plus a stipend at or above
the National Institutes of Health predoctoral level. The Mind/Brain
Institute is located on the very attractive Homewood campus in
Northern Baltimore.

Applicants should have a B.S. or B.A. with a major in any of the
biological or physical sciences. Applicants are required to take the
Graduate Record Examination (GRE), both the aptitude tests and an
advanced test, or the Medical College Admission Test. Further
information on the admission procedure can be obtained from the
Department of Neuroscience:

Director of Graduate Studies
Neuroscience Training Program
Department of Neuroscience
The Johns Hopkins University School of Medicine
725 Wolfe Street 
Baltimore, MD 21205

Completed applications (including three letters of recommendation and
either GRE scores or Medical College Admission Test scores) must be
_received_ by January 1, 1996 at the above address. Candidates for
whom this is impossible, or those who need additional information,
should immediately contact

Prof. Ernst Niebur 
The Zanvyl Krieger Mind/Brain Institute
Johns Hopkins University 
3400 N. Charles Street 
Baltimore, MD 21218
niebur@jhu.edu
--
Ernst Niebur					Krieger Mind/Brain Institute
Asst. Prof. of Neuroscience			Johns Hopkins University
niebur@jhu.edu					3400 N. Charles Street
(410)516-8643, -8640 (secr), -8648 (fax)	Baltimore, MD 21218
From dhw@santafe.edu Wed Dec 13 17:21:24 1995
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Date: Tue, 12 Dec 95 15:25:06 MST
From: David Wolpert <dhw@santafe.edu>
Message-Id: <9512122225.AA00709@sfi.santafe.edu>
To: Connectionists@cs.cmu.edu
Subject: The last of a dying thread


Some comments on the NFL thread.


Huaiyu Zhu writes

>>>
2. The *mere existence* of structure guarantees a (not uniformly-random)
algorithm as likely to lose you a million as to win you a million, 
even in the long run.  It is the *right kind* of structure that makes 
a good algorithm good.
>>>

This is a crucial point. It also seems to be one lost on many of the
contributors to this thread, even those subsequent to Zhu's
posting. Please note in particular that the knowledge that "the
universe is highly compressible" can NOT, by itself, be used to
circumvent NFL.

I can only plead again: Those who are interested in this issue should
look at the papers directly, so they have at least passing familiarity
with the subject before disussing it. :-)

ftp.santafe.edu, pub/dhw_ftp, nfl.1.ps.Z and nfl.2.ps.Z.



Craig Hicks then writes:

>>>
However, I interpret the assertion that anti-cross validation can be expected
to work as well as cross-validation to mean that we can equally well expect
cross-validation to lie.  That is, if cross-validation is telling us that the
generalization error is decreasing, we can expect, on average, that the true
generalization error is not decreasing.

Isn't this a contradiction, if we assume that the samples are really randomly
chosen?  Of course, we can a posteriori always choose a worst case function
which fits the samples taken so far, but contradicts the learned model
elsewhere.  But if we turn things around and randomly sample that deceptive
function anew, the learned model will probably be different, and
cross-validation will behave as it should.
>>>

That's part of the power of the NFL theorems - they prove that Hicks'
intuition, an intuition many people share, is in fact wrong.



>>>
I think this follows from the principle that the empirical distribution over
an ever larger number of samples converges to the the true distribution of a
single sample (assuming the true distribution is stationary).
>>>

Nope. The central limit theorem is not directly germane. See all the
previous discussion on NFL and Vapnik.




>>>>
CV is nothing more than the random sampling of prediction ability.  If the
average over the ensemble of samplings of this ability on 2 different models A
and B come out showing that A is better than B, then by definition A is better
than B.  This assumes only that the true domain and the ensemble of all
samplings coincide.  Therefore CV will not, on average, cause a LOSS in
prediction ability.  That is, when it fails, it fails gracefully,
on average.  It cannot be consistently deceptive.
	Fortunately, CV will report this (failure to generalize) by
showing a zero correlation between prediction and true value on the
off training set data. (Of course this is only the performance of CV
on average over the ensemble of off training set datas; CV may be
deceptive for a single off training set data.)
>>>

This is wrong (or at best misleading). Please read the NFL papers. In
fact, if the head-to-head minimax hypothesis concerning xvalidation
presented in those papers is correct, xvalidation is wrong more often
than it is right. In which case CV is "deceptive" more often (!!!)
than not.



Lev Goldfarb wrote

>>>
Strangely as it may sound at first, try to inductively learn the subgroup
of some large group with the group structure completely hidden. No
statistics will reveal the underlying group structure. 
>>>

It may help if people read some of the many papers (Cox, deFinnetti,
Erickson and Smith, etc., etc.) that prove that the only consistent
way of dealing with uncertainty is via probability theory. In other
words, there is nothing *but* statistics, in the real world. (Perhaps
occuring in prior knowledge that you're looking for a group, but
statistics nonetheless.)




David Wolpert
From wahba@stat.wisc.edu Wed Dec 13 18:38:52 1995
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From: wahba@stat.wisc.edu (Grace Wahba)
Message-Id: <9512140038.AA19603@hera.stat.wisc.edu>
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To: dhw@santafe.edu, ml@lucy.cs.wisc.edu
Subject: Re: The last of a dying thread
Cc: wahba@stat.wisc.edu

**right, nothing *but* statistics!!!
(g wahba, prof of statistics :->)
From wray@ptolemy-ethernet.arc.nasa.gov Thu Dec 14 17:13:00 1995
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Date: Wed, 13 Dec 95 14:06:42 PST
From: Wray Buntine <wray@ptolemy-ethernet.arc.nasa.gov>
Message-Id: <9512132206.AA08307@ptolemy.arc.nasa.gov>
To: connectionists@cs.cmu.edu
Subject:   one revised paper and NIPS slides by Buntine



Dear Connectionists

Please note the following two WWW resources.   One, a forthcoming journal
paper, and the other, slides from a NIPS'95 Workshop presentation.
Also, please note my new address, email, and company.  I am no longer at
Heuristicrats.

Wray Buntine                                   
Thinkbank, Inc.                                +1 (510) 540-6080 [voice]
1678 Shattuck Avenue, Suite 320                +1 (510) 540-6627   [fax]
Berkeley, CA 94709                                    wray@Thinkbank.COM


============  Article

URL:	http://www.thinkbank.com/wray/graphbib.ps.Z
        (about 240Kb compressed)

TITLE:   A guide to the literature on learning probabilistic
         networks from data
AUTHOR:         Wray Buntine, Thinkbank
JOURNAL:    Accepted for IEEE Trans. on Knowledge and Data Eng.,
	Final draft submitted.

ABSTRACT: This literature review discusses different methods under the
general rubric of learning Bayesian networks from data, and includes some
overlapping work on more general probabilistic networks.  Connections are
drawn between the statistical, neural network, and uncertainty communities,
and between the different methodological communities, such as Bayesian,
description length, and classical statistics.  Basic concepts for learning
and Bayesian networks are introduced and methods are then reviewed.  Methods
are discussed for learning parameters of a probabilistic network, for
learning the structure, and for learning hidden variables.  The presentation
avoids formal definitions and theorems, as these are plentiful in the
literature, and instead illustrates key concepts with simplified examples.

KEYWORDS:  Bayesian networks, graphical models, hidden variables,
learning, learning structure, probabilistic networks, knowledge discovery

===========  Talk

URL:    http://www.thinkbank.com/wray/refs.html
   	(and look under Talks for NIPS) 

TITLE:  Compiling Probabilistic Networks and Some Questions this Poses.
AUTHOR:  Wray Buntine 
WORKSHOP:    NIPS'95 Workshop on Learning Graphical Models

ABSTRACT:
Probabilistic networks (or similar) provide a high-level language that 
can be used as the input to a compiler for generating a learning or 
inference algorithm.  Example compilers are BUGS (inputs a Bayes 
net with plates) by Gilks, Spiegelhalter, et al., and MultiClass (inputs 
a dataflow graph) by Roy.  This talk will cover three parts:  (1) an 
outline of the arguments for such compilers for probabilistic 
networks, (2) an introduction to some compilation techniques, and 
(3) the presentation of some theoretical challenges that compilation 
poses.

High-level language compilers are usually justified as a rapid 
prototyping tool.  In learning, rapid prototyping arises for the 
following reasons:  good priors for complex networks are not obvious 
and experimentation can be required to understand them;  several 
algorithms may suggest themselves and experimentation is required 
for comparative evaluation.  These and other justifications will be 
described in the context of some current research on learning 
probabilistic networks, and past research on learning classification 
trees and feed-forward neural networks.  Techniques for compilation 
include the data flow graph, automatic differentiation, Monte Carlo 
Markov Chain samplers of various kinds, and the generation of C 
code for certain exact inference tasks.  With this background, I will 
then pose a number of research questions to the audience. 

===========
From bernabe@cnm.us.es Thu Dec 14 17:13:02 1995
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	id AA17985; Tue, 12 Dec 95 13:39:42 +0100
Date: Tue, 12 Dec 95 13:39:41 +0100
From: "Bernabe Linares B." <bernabe@cnm.us.es>
Message-Id: <9512121239.AA17985@cnm1.cnm.us.es>
To: Connectionists-Request@cs.cmu.edu
Subject: two papers in neuroprose

FTP-host:  archive.cis.ohio-state.edu
FTP-file:  pub/neuroprose/bernabe.art1-nn.ps.Z (30 pages, 257846 bytes)
           pub/neuroprose/bernabe.art1-vlsi.ps.Z (26 pages, 311686 bytes)

The files "bernabe.art1-nn.ps.Z" and "bernabe.art1-vlsi.ps.Z" are now
available for copying from the Neuroprose repository. They contain two
papers which have been accepted for publication in the following journals:

PAPER1:  Journal: IEEE Transactions on VLSI Systems
         Title: "A Real-Time Clustering Microchip Neural Engine"
         File: bernabe.art1-vlsi.ps.Z

PAPER2:  Journal: Neural Networks
         Title: "A Modified ART1 Algorithm more suitable for VLSI
                 Implementations"
         File: bernabe.art1-nn.ps.Z

Authors: Teresa Serrano-Gotarredona and Bernabe Linares-Barranco
Filiation: National Microelectronics Center (CNM), Sevilla, SPAIN.

Sorry, no hardcopies available.


Brief description of papers follows:

--------------------------------------------------------------------
PAPER1:
-------

File: bernabe.art1-vlsi.ps.Z, 26 pages, 311686 bytes.

Title: "A Real-Time Clustering Microchip Neural Engine"

                            Abstract
This paper presents an analog current-mode VLSI implementation of an
unsupervised clustering algorithm. The clustering algorithm is based on the
popular ART1 algorithm [1], but has been modified resulting in a more
VLSI-friendly algorithm [2], [3] that allows a more efficient hardware 
implementation with simple circuit operators, little memory requirements,
modular chip assembly capability, and higher speed figures. The chip described
in this paper implements a network that can cluster 100 binary pixels input
patterns into up to 18 different categories. Modular expansibility of the 
system is directly possible by assembling an NxM array of chips without any
extra interfacing circuitry, so that the maximum number of clusters is 18xM
and the maximum number of bits of the input pattern is Nx100. Pattern
classification and learning is performed in 1.8us, which is an equivalent
computing power of 4.4x10^9 connections per second plus connection-updates
per second. The chip has been fabricated in a standard low cost 1.6um
double-metal single-poly CMOS process, has a die area of 1cm^2, and is mounted
in a 120-pin PGA package. Although internally the chip is analog in nature,
it interfaces to the outside world through digital signals, and thus has a true
asynchronous digital behavior. Experimental chip test results are available,
obtained through digital chip test equipment. Fault tolerance at the system
level operation is demonstrated through the experimental testing of faulty
chips.

--------------------------------------------------------------------
PAPER2:
-------

File: bernabe.art1-nn.ps.Z, 30 pages, 257846 bytes.

Title: "A Modified ART1 Algorithm more suitable for VLSI Implementations"

                          Abstract
This paper presents a modification to the original ART1 algorithm
[Carpenter, 1987a] that is conceptually similar, can be implemented in hardware
with less sophisticated building blocks, and maintains the computational
capabilities of the originally proposed algorithm. This modified ART1 
algorithm (which we will call here ART1m) is the result of hardware motivated
simplifications investigated during the design of an actual ART1 chip
[Serrano, 1994, 1996]. The purpose of this paper is simply to justify
theoretically that the modified algorithm preserves the computational
properties of the original one and to study the difference in behavior
between the two approaches.

--------------------------------------------------------------------
ftp instructions are:

% ftp archive.cis.ohio-state.edu
Name : anonymous
Password: <your e-mail address>
ftp> cd pub/neuroprose
ftp> binary
ftp> get bernabe.art1-nn.ps.Z  
ftp> get bernabe.art1-vlsi.ps.Z
ftp> quit
% uncompress bernabe.art1-nn.ps.Z
% uncompress bernabe.art1-vlsi.ps.Z
% lpr -P<your_printer> bernabe.art1-nn.ps
% lpr -P<your_printer> bernabe.art1-vlsi.ps

These files are also available from the node "ftp.cnm.us.es", user
"anonymous", directory /pub/bernabe/publications,
files: "NN_art1theory_96.ps.Z" and "TVLSI_art1chip_96.ps.Z".

Any feedback will be appreciated. Thanks,

Dr. Bernabe Linares-Barranco
National Microelectronics Center (CNM)
Dept. of Analog Design
Ed. CICA, Av. Reina Mercedes s/n, 
41012 Sevilla, SPAIN.
Phone: 34-5-4239923, Fax: 34-5-4624506, 
E-mail: bernabe@cnm.us.es

From bishopc@helios.aston.ac.uk Thu Dec 14 17:13:03 1995
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X-Mailer: exmh version 1.6.2 7/18/95
To: Connectionists@cs.cmu.edu
Cc: bishopc@helios.aston.ac.uk
Subject: New Book: Neural Networks for Pattern Recognition
Mime-Version: 1.0
Content-Type: text/plain; charset=us-ascii
Date: Wed, 13 Dec 1995 19:52:48 +0000
From: "Prof. Chris Bishop" <bishopc@helios.aston.ac.uk>
Content-Length: 2781


--------------------------------------------------------------------
NEW BOOK -- NEW BOOK -- NEW BOOK -- NEW BOOK -- NEW BOOK -- NEW BOOK
--------------------------------------------------------------------


              "Neural Networks for Pattern Recognition"
              -----------------------------------------

                       Christopher M. Bishop

                     (Oxford University Press)


        Full details at:  http://neural-server.aston.ac.uk/NNPR/


This book provides the first comprehensive treatment of neural
networks from the perspective of statistical pattern recognition.

 * 504 pages
 * 160 figures
 * 129 graded exercises
 * a self-contained introduction to statistical pattern recogniton
 * an extensive treatment of Bayesian methods
 * paperback and hardback editions
 * 300 references


Contents:
---------

1.  Statistical Pattern Recognition
2.  Probability Density Estimation
3.  Single-layer Networks
4.  The Multi-layer Perceptron
5.  Radial Basis Functions
6.  Error Functions
7.  Parameter Optimization Algorithms
8.  Pre-processing and Feature Extraction
9.  Learning and Generalization
10. Bayesian Techniques

                              *****

   Instructors wishing to use this text as the basis for a course may 
   request a complimentary examination copy from the publishers. 
   (USA: fax request to 212-726-6442 with brief description of the course)

                              *****

Ordering information:
---------------------

ISBN 
0-19-853864-2 paperback
0-19-853849-9 hardback

USA:   45 dollars paperback
----   98 dollars hardback
       Credit card orders:
       Tel: 1-800-451-7556 (toll free)

  By post, send payment to:
       Order Dept.
       Oxford University Press
       2001 Evans Road
       Cary, NC 27513
       USA
       (3 dollars shipping for first copy, 1 dollar each thereafter)

Canada: Tel: 1-800-387-8020 (toll free)
-------

UK:    25 pounds paperback
---    55 pounds hardback
       Tel: 01536 454 534 (from the UK)
       Tel: +44 1536 454 534 (from abroad)

  By post, send payment to: 
       CWO Department
       Oxford University Press
       Saxon Way West, Corby
       Northants NN18 9ES, UK
       (3.53 pounds postage)

  By fax:
     01536 746 337 (from the UK)
     +44 1536 746 337 (from abroad)

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

  Prof. Christopher M. Bishop        Tel. +44 (0)121 333 4631
  Neural Computing Research Group    Fax. +44 (0)121 333 4586
  Dept. of Computer Science          c.m.bishop@aston.ac.uk
    & Applied Mathematics            http://neural-server.aston.ac.uk/
  Aston University                   
  Birmingham B4 7ET, UK

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


From lemm@LORENTZ.UNI-MUENSTER.DE Thu Dec 14 17:13:04 1995
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From: Joerg_Lemm <lemm@LORENTZ.UNI-MUENSTER.DE>
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To: Connectionists@cs.cmu.edu
Subject: NFL and practice

Some remarks to Craig Hicks arguments on crossvalidation and NFL in general
from my point of view:

One may discuss NFL for theoretical reasons, but
the conditions under which NFL-Theorems hold
are not those which are normally met in practice.

1.) In short, NFL assumes that data, i.e. information of the form y_i=f(x_i),
do not contain information about function values on a non-overlapping test set.
This is done by postulating "unrestricted uniform" priors, 
or uniform hyperpriors over nonumiform priors... (with respect to Craig's 
two cases this average would include a third case: target and model are 
anticorrelated so anticrossvalidation works better) and "vertical" likelihoods.
So, in a NFL setting data never say something about function values 
for new arguments.
This seems rather trivial under this assumption and one has to ask
how natural is such a NFL situation.

2.) Information of the form y_i=f(x_i) is rather special and not what
we normally have. There is much information which is not of this 
"single sharp data" type. (Examples see below.)

There is absolutly no reason why information which depends on more than
one f(x_i) should not be incorporated. (This can be done using nonuniform 
priors or in a way more symmetrical to "sharp data".)
NFL just describes the situation in which we don't have
any such information but much of the (then quite useless)
"sharp data". But these sharp data are not less (maybe more) obscure
as other forms of information.

Information which is not of this "single sharp data" form but includes
many or all f(x_i) to produce one answer normally induces correlations 
between target and generalizer if included into the generalizer. 
At the same time there is no real off training set anymore!

Examples:

3) Informations like symmetries (even if only approximate), maxima,
Fouriercomponents (and much, much more ...) involve more than one f(x_i).
Fouriercomponents, for example, can be seen as sharp data but for different 
basisvectors, i.e. asking for momentum instead of location.
This shows again, that the definition of "sharp data" corresponds to choosing 
a "basis of questions" and is no natural entity!!!


4) Real measurements (especially of continuous variables)
normally do also NOT have the form y_i=f(x_i) !
They mostly perform some averaging over f(x_i) or
at least they have some noise on the x_i (as small as you like, but present).
In the latter case of "sharp" noise posing the same question several times 
gives you also an average of several (nearby) y 
with different x_i of the underlying true function.
In both cases the averaging is equivalent to regularization
for the "effective" function which we can observe!!!
This shows that smoothness of the expectation (in contrast to uniform priors) 
is the result of the measurement process and therefore
is a real phenomena for "effective" functions.
There is no need to see it just as a subjective prior!
(The same could be said on a quantummechanical level, but that's another story.)
It follows that NFL results do NOT hold 
for the "effective" functions in such situations,
even if assuming NFL for the underlying true functions. 

5.) NFL again:
Averaging or noise in the input space of the x_i requires a
probability distribution in that space
which can be defined independently from a specific function.
Noise means that x_i is a random variable dependend from 
an actual question z_i, i.e. p(actual argument = x_i | question=z_i)
and it is f(z_i) which we can observe.

If you don't accept a given p(x_i|z_i), I am sure you can average over 
"all possible" of such relations with unrestricted "uniform" priors to 
find that it is impossible to obtain any information about any function 
without assuming a priori that you know something about what you are asking.
This could be seen as another NFL-Theorem for questions: You do not even get 
informations about a single function value if you don't know (assume,define) 
a priori what you are asking!

6.) With respect to the underlying "true" function
off-training set error itself, an important concept for NFL, is in general 
no longer a measurable quantity if input noise or averaging is present!! 
(For simplicity let's assume that noise or averaging includes all 
questions x_i. Then in the case of noise you only have a probability 
for the x_i to belong to the "true" training set 
and averaging includes all questions x_i.)
So for the "true" functions there remains nothing NFL can say something about
and for the "effective" functions NFL is not valid!

To conclude: 

In many interesting cases "effective" function values contain information 
about other function values and NFL does not hold!

The very special handling of "sharp data" in comparison to other 
information must be discussed for much more learning theories.

Joerg Lemm 
(Institute for Theoretical Physics I, University of Muenster, Germany)


From zhuh@helios.aston.ac.uk Fri Dec 15 12:33:01 1995
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Subject: No free lunch for Cross Validation!
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Dear Colleagues,

A little while ago someone claimed that 
    Cross validation will benefit from the presence of any structure,
    and if there is no structure it does no harm; 
yet
    NFL explicitly states that a structure can be equally good or
    bad for any given method, depending on how they match each other;
yet
    It was further claimed that they do not conflict with each other.
 
I was quite curious and did the following five-minute experiment to
find out which is correct.
 
Suppose we have a Gaussian variable x, with mean mu and unit variance.
We have the following three estimators for estimating mu from a
sample of size n.
  A: The sample mean.  It is optimal both in the sense of Maximum
Likelihood and Least Mean Squares.
  B: The maximum of sample.  It is a bad estimator in any reasonable sense.
  C: Cross validation to choose between A and B, with one extra data point.
 
The numerical result with n=16 and averaged over 10000 samples, gives
mean squared error:
        A: 0.0627    B: 3.4418    C: 0.5646
This clearly shows that cross validation IS harmful in this case,
despite the fact it is based on a larger sample.  NFL still wins!
 
Many of you might jump on me at this point: But this is a very
artificial example, which is not what normally occurs in practice.
To this I have two answers, short and long.
 
The short answer is from principle.  Any counter-example, however 
artificial it is, clearly demolishes the hope that cross validation
is a "universally beneficial method".
 
The longer answer is divided in several parts, which hopefully will
answer any potential criticism from any aspect:
 
1. The cross validation is performed on extra data points.  We are not
requiring it to perform as good as the mean on 17 data points.  If it 
cannot extract more information from the one extra data point, a minimum
requirement is that it keeps the information in the original 16 points. 
But it can't even do this.
 
2. The maximum of a sample is the 100 percentile. The median is the 50
percentile, which is in fact a quite reasonable estimator.  Let us use
a larger cross validation set (of size k), and replace B with a
different percentile.  The result is that, for the median, CV needs k>2
to work. For 70 percentile CV needs k>16.  The required k increases 
dramatically with the percentile.
 
3. It is not true that we have set up a case in which cross validation 
can't win.  There is indeed a small probability that a sample can be so 
bad that the sample maximum is even a better estimate than the sample 
mean.  However to utilise such rare chances to good effect k must be at 
least several hundred (maybe exponential) while n=16.  We know such k 
exists since k=infinity certainly helps.  Yet to adopt such a method 
is clearly absurd.
 
4. Although we have chosen estimator A to be the known optimal
estimator in this case, it can be replaced by something else. For
example, both A and B can be some reasonable averages over
percentiles, so that without detailed analysis it may appear doing
cross validation might give a C which is better than both A and B.  
Such believes can be defeated by similar counter-examples.
 
5. The above scheme of cross validation may appear different from what
is familiar, but here is a "practical example" which shows that it is
indeed what people normally do.  Suppose we have a random variable
which is either Gaussian or Cauchy.  Consider the following three
estimators:
    A: Sample mean: It has 100% efficiency for Gaussian, and 0%
efficiency for Cauchy.
    B: Sample median: It is 2/pi=63.66% efficient for Gaussian and
8/pi^2=81.06% efficient for Cauchy.
    C: Cross validation on an additional sample of size k, to choose
between A and B.
Intuitively it appears quite reasonable to expect cross validation to
pick out the correct one, for most of the time, so that, if averaged
over all samples, C ought to be superior to both A and B.  But no!!
This will depend on the PRIOR mixing probability of these two sub-models.  
If the variable is in fact always Gaussian, then we have just seen that 
if n=16, CV will be worse unless k>2.  The same is even more true in 
the reversed order, since the mean is an essentially useless estimator 
for Cauchy. 

6. In any of the above cases, "anti cross validation" would be even
more disastrous.

If you are not convinced by these arguments, or if you want to know 
more about efficiency, then maybe the following reference can help:
Fisher, R.A.: Theory of statistical estimation, Proc. Camb. Phil. Soc.,
Vol. 122, pp. 700-725, 1925.
 
If you are more or less convinced, I have the following speculation:
 
Several centuries ago, the French Academy of Science (or is it the
Royal Society?) made a decision that they would no longer examine 
inventions of "perpetual motion machines", on the ground that the Law
of Energy Conservation was so reliable that it would defeat any such
attempt.  History proved that this was a wise decision, which assisted
the effort of designing machines which utilise energy in fuel.
 
Should we expect the same fate for "the universally beneficial
methods" in the face of NFL?  Should we put more effort in designing
methods which use prior information? 

   posterior information <= prior information + data information.

--
Huaiyu Zhu, PhD                   email: H.Zhu@aston.ac.uk
Neural Computing Research Group   http://neural-server.aston.ac.uk/People/zhuh
Dept of Computer Science          ftp://cs.aston.ac.uk/neural/zhuh
    and Applied Mathematics       tel: +44 121 359 3611 x 5427
Aston University,                 fax: +44 121 333 6215
Birmingham B4 7ET, UK              

From robert@fit.qut.edu.au Fri Dec 15 12:33:10 1995
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From C.Campbell@bristol.ac.uk Fri Dec 15 23:29:25 1995
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The Neural Computing Research Group at Bristol University, UK
has recently set up a WWW page describing their interests at:

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Our interests cover three main areas: theory of neural 
computation, modelling simple neurobiological systems and
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we have produced in excess of 100 publications related to
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Merry Xmas

Colin Campbell
University of Bristol

From l.s.smith@cs.stir.ac.uk Fri Dec 15 23:29:26 1995
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Subject: TR on generalization available
Cc: lss@cs.stir.ac.uk

Dear all:

We have a new TR available by ftp from here:

CCCN Technical report CCCN-21, December 1995.

A Theoretical Study of the Generalization Ability of Feed-Forward Neural  
Networks.

M J Roberts.

By making assumptions on the probability distribution of the potentials  
in a
feed-forward neural network we have derived lower bounds for the  
generalization ability of the network in terms of the number of training  
patterns.  The
results are consistent with simulations carried out on a simple  
geometrical function.

The URL is ftp://ftp.cs.stir.ac.uk/pub/tr/cccn/TR21.ps.Z

If you really can't access this hard copies are available, but only as a  
last resort.

Dr Leslie S. Smith
Dept of Computing and Mathematics, Univ of Stirling
Stirling FK9 4LA Scotland

lss@cs.stir.ac.uk   (NeXTmail welcome)
Tel (44) 1786 467435 Fax (44) 1786 464551
www http://www.cs.stir.ac.uk/~lss/

From lemm@LORENTZ.UNI-MUENSTER.DE Fri Dec 15 23:29:31 1995
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From: Joerg_Lemm <lemm@LORENTZ.UNI-MUENSTER.DE>
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To: Connectionists@cs.cmu.edu
Subject: Re: NFL and practice

Huaiyu Zhu responsed to
>> One may discuss NFL for theoretical reasons, but
>> the conditions under which NFL-Theorems hold
>> are not those which are normally met in practice.
and wrote
>Exactly the opposite.  The theory behind NFL is trivial (in some sense).
>The power of NFL is that it deals directly with what is rountinely
>practiced in the neural network community today.

That depends on how you understand practice.
E.g. in nearly all cases functions are somewhat smooth.
This is a prior which exists in reality (for example because
of input noise in the measuring process). 
And the situation would we hopeless
if we would not use this fact in practice.
(That is just what also NFL says.)
But, if Huaiyu means that it is necessary to think about
the priors in "practice" explicitly, then I fully aggree!

But what I wanted to say is: 
WE DO HAVE "PRIORS" (BETTER SAY CORRELATIONS BETWEEN
ANSWERS TO DIFFERENT QUESTIONS) IN MOST CASES 
and they are NOT obscure, but very often 
at least as well MEASUREABLE
as "normal" sharp data y_i=f(x_i).
Even more: situations without "priors" are VERY artificial.
So if we specify the "priors" (and the lesson from NFL is
that we should if we want to make a good theory) 
then we cannot use NFL anymore.(What should it be used for then?)
 
>Joerg continued with examples of various priors of practical concern,
>including smoothness, symmetry, positive correlation, iid samples, etc.
>These are indeed very important priors which match the real world,
>and they are the implicit assumptions behind most algorithms.
>
>What NFL tells us is: If your algorithm is designed for such a prior,
>then say so explicitly so that a user can decide whether to use it.
>You can't expect it to be also good for any other prior which you have
>not considered.  In fact, in a sense, you should expect it to perform
>worse than a purely random algorithm on those other priors.

Maybe the problem is that Huaiyu Zhu uses the word "PRIOR" for every
information which is not of the sharp data form y_i=f(x_i).
It suggests that we know something before starting our generalizer.
NO, that is not the normal case!!! I mentioned many examples 
(like measurement with input noise) where "priors" are just normal
information which should be used DURING learning like sharp data!
(Sharp data might be even not available at all!) And of course using
wrong "priors" is similar to using wrong sharp data.
But I fully aggree that most algorithm uses "prior" information
only implicitly and that there is a lot of theoretical work to do.

In response to
>> In many interesting cases "effective" function values contain information
>> about other function values and NFL does not hold!
Huaiyu Zhu continues 
>This is like saying "In many interesting cases we do have energy sources,
>and we can make a machine running forever, so the natural laws against
>`perpetual motion machines' do not hold."
                     
Indeed, it is a little bit like that, but a system without energy sources
is a much better approximation for some real world systems
compared to a world without "priors"
(i.e. without correlated answers over different questions)!
So the energy law is useful,
but models for worlds without correlated information are NOT,
except maybe that they tell us to include the correlation
properly! 

Joerg Lemm
(Institute for Theoretical Physics I, University of Muenster, Germany)

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Subject: Technical report --- negated knowledge and inconsistency 
Date: Fri, 15 Dec 1995 13:34:24 PST
From: Lokendra Shastri <shastri@ICSI.Berkeley.EDU>


        Dealing with negated knowledge and inconsistency in a neurally
	motivated model of memory and reflexive reasoning.

        Lokendra Shastri and Dean J. Grannes
        TR-95-041
	ICSI
        August 1995

	Recently, SHRUTI has been proposed as a connectionist model of
	rapid reasoning. It demonstrates how a network of simple neuron-
	like elements can encode a large number of specific facts as well
	as systematic knowledge (rules) involving n-ary relations, quanti-
	fication and concept hierarchies, and perform a class of reasoning
	with extreme efficiency. The model, however, does not deal with
	negated facts and rules involving negated antecedents and 
	consequents. We describe an extension of SHRUTI that can encode
	positive as well as negated knowledge and use such knowledge
	during reflexive reasoning. The extended model explains how an
	agent can hold inconsistent knowledge in its long-term memory
	without being ``aware'' that its beliefs are inconsistent, but
	detect a contradiction whenever inconsistent beliefs that are 
	within a certain inferential distance of each other become 
	co-active during an episode of reasoning. Thus the model is not
	logically omniscient, but detects contradictions whenever it tries 
	to use inconsistent knowledge. The extended model also explains how
	limited attentional focus or action under time pressure can lead an
	agent to produce an erroneous response.  A biologically signficant
	feature of the model is that it uses  only local inhibition to
	encode negated knowledge. Like the basic model, the extended model
	encodes and propagates dynamic bindings using temporal synchrony.

	Key Words: long-term memory; rapid reasoning; dynamic bindings;
		   synchrony; knowledge representation; neural oscillations;
		   short-term memory; negation; inconsistent knowledge.


ftp-server:	ftp.icsi.berkeley.edu (128.32.201.55)
ftp-file:	/pub/techreports/1995/tr-95-041.ps.Z


Lokendra Shastri
International Computer Science Institute
1947 Center Street, Suite 600
Berkeley, CA 94704
http://www.icsi.berkeley.edu/~shastri

==========================

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From cherkaue@lucy.cs.wisc.edu Fri Dec 15 23:29:34 1995
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Date: Fri, 15 Dec 1995 18:03:15 -0600
Message-Id: <199512160003.SAA03324@mozzarella.cs.wisc.edu>
From: cherkaue@lucy.cs.wisc.edu
To: connectionists@cs.cmu.edu
Subject: Re: No free lunch for Cross Validation!
Cc: cherkauer@mozzarella.cs.wisc.edu
Content-Length: 1632

In reply to Huaiyu Zhu's message <zhuh@helios.aston.ac.uk>

> ...
>
>A little while ago someone claimed that 
>    Cross validation will benefit from the presence of any structure,
>    and if there is no structure it does no harm; 
>
> ...
>
>Suppose we have a Gaussian variable x, with mean mu and unit variance.
>We have the following three estimators for estimating mu from a
>sample of size n.
>  A: The sample mean.  It is optimal both in the sense of Maximum
>Likelihood and Least Mean Squares.
>  B: The maximum of sample.  It is a bad estimator in any reasonable sense.
>  C: Cross validation to choose between A and B, with one extra data point.
>
>The numerical result with n=16 and averaged over 10000 samples, gives
>mean squared error:
>        A: 0.0627    B: 3.4418    C: 0.5646
>This clearly shows that cross validation IS harmful in this case,
>despite the fact it is based on a larger sample.  NFL still wins!
 

You forgot

   D: Anti-cross validation to choose between A and B, with one extra data
      point.


I don't understand your claim that "cross validation IS harmful in this case."
You seem to equate "harmful" with "suboptimal." Cross validation is a technique
we use to guess the answer when we don't already know the answer. You give
technique A the benefit of your prior knowledge of the true answer, but C must
operate without this knowledge. A fair comparison would pit C against D, not C
against A. As you say:

>6. In any of the above cases, "anti cross validation" would be even
>more disastrous.

Kevin Cherkauer
Computer Sciences Dept.
University of Wisconsin-Madison
cherkauer@cs.wisc.edu
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From: bastiane@irit.fr
Subject: Call for papers for DYNN'96
Cc: doyon@cict.fr, Manuel.Samuelides@supaero.fr


                        CALL FOR PAPERS FOR DYNN'96


                        International workshop on

            NEURAL NETWORKS DYNAMICS AND PATTERN RECOGNITION.

                           Toulouse - France   =20

                        12 and 13 of March 1996



Organized by ONERA-CERT

Sponsored by DRET of French MOD, US Air Force Scientific Research=
 and Pole
Universitaire Europeen de Toulouse.

Organizers:  Manuel SAMUELIDES (ONERA-CERT), Bernard DOYON (INSERM),
Gregory TARR (US AF), Simon THORPE (CNRS).

Practical Information: Emmanuel DAUCE (dauce@cert.fr)
                       ***********************

OBJECTIVES OF THE WORKSHOP.
***************************

This workshop is designed to allow information exchange and discussion
between theoretical scientists working on models of neuronal dynamics=
 and
engineersnners who are looking for efficient devices to process sensor
information.

Continuous activation state units as well as Integrate and Fire neurons=
=20
or oscillators are elementary components of Dynamical Neural Networks.
Attractor neural networks as well as transitory data-driven dynamics=
 will
be considered. The common features between these models is the conversion
of spatial information into spatio-temporal data flow which allows=
 specific
processing.

Mathematical models involved use dynamical systems and stochastic=
 processes.
They will be compared to the results of numerical simulations and=
 the latest
neuro-physiological data concerning the dynamics of biological neural=
 nets.

The main aim of the workshop is to encourage significant advances=
 concerning
the dynamics of biologically plausible neural networks and their=
 applications
to pattern recognition.
                       ***********************


ORGANIZATION OF THE WORKSHOP.
*****************************

Scheduled talks will take place on the 12th and the 13 th of March.=
 There will
be invited talks as well as submitted contributions. About 24 talks=
 of 30
minutes will be scheduled with time for discussion and panels.

Informal discussion and collective work may be scheduled on the 14=
 th.

Extended abstract (one or two pages) of submitted contribution have=
 to be
send for acceptation by e-mail to dauce@cert.fr or by  post to Manuel
Samuelides,=20
DERI ONERA-CERT, BP 4025, 31055 Toulouse CEDEX, FRANCE. =20


Provisional list of invited lecturers: J.P.AUBIN, M.COTTRELL, J.DEMONGEOT,
J.DAYHOFF,G.DREYFUS, M.HIRSCH, J.TAYLOR.

(This list will be  completed)


The number of attendants to the workshop is limited
to 40 in order to allow living exchange and real discussion.
Copies of abstracts and slides will be provided to participants.

The registration fees amount to FF 1,200 including 2 nights with=
 american
breakfast(11th and 12 th) at a first class hotel in downtown Toulouse
(Holyday Inn, Crown Plaza), two lunches on the site of the
workshop, the workshop banquet, transportation to and from CERT,=
 coffee
beaks, the general costs of the workshop facilities and equipment.

Payment should be made either by check payable to
" AGENT COMPTABLE DU CERT ONERA " in French francs only
or by Bank transfer to
"AGENT COMPTABLE DU CERT ONERA"
Bank: Societe Generale Ramonville Saint Agne
Account N=B0 30003 /02117/ 00037291008/93
Please state the workshop reference: DYNN'96
 on all transactions.


                       ***********************

IMPORTANT DATES:
****************

15th of January: Dead-line for contributions and declarations of=
 interest.

31 th of January: Date for signification of accepted contribution
and expedition of final programming of the workshop

15 th of February: Dead-Line for Inscriptions to the workshop.

To avoid postage delay, e-mail will be accepted as a usual communication

If you want to attend DYNN'96 please use your computer to reply at=
 once

----------------------------------------------------------------------------=
----
Name
Organization
Adress
e mail
(  ) wishes the information about the final program
(  ) wishes to attend DYNN'96
(  ) will submit a contribution entitled:





----------------------------------------------------------------------------=
-

Please send your reply to the following e-mail       dauce@cert.fr

or to
        xxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxx
        x  Professor Manuel SAMUELIDES x
        x   DERI ONERA-CERT            x
        x   BP 4025                    x
        x   31055 Toulouse CEDEX       x
        x   FRANCE                     x
        xxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxx


Manuel SAMUELIDES
-----------------------------------------------------------------
for research:
Chercheur a l'ONERA-CERT        samuelid@cert.fr

for Teaching
Professeur a l'ENSAE              Manuel.Samuelides@supaero.fr
                                Tel: (33) 62 17 81 06
                                Fax: (33) 62 17 83 30



From pkso@castle.ed.ac.uk Sat Dec 16 19:19:43 1995
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From: P Sollich <pkso@castle.ed.ac.uk>
Subject: Thesis on Query Learning available
To: Connectionists@cs.cmu.edu
Date: Sat, 16 Dec 95 15:06:41 GMT
Message-Id:  <9512161506.aa29855@uk.ac.ed.castle>

FTP-host: archive.cis.ohio-state.edu
FTP-filename: /pub/neuroprose/Thesis/sollich.thesis.tar.Z


Dear fellow connectionists,

the following Ph.D. thesis is now available for copying from the
neuroprose archive:


                      ASKING INTELLIGENT QUESTIONS ---
                THE STATISTICAL MECHANICS OF QUERY LEARNING
 
                              Peter Sollich
                          Department of Physics
                       University of Edinburgh, U.K.

                                 Abstract:		

  This thesis analyses the capabilities and limitations of query learning
  by using the tools of statistical mechanics to study learning in
  feed-forward neural networks.
  
  In supervised learning, one of the central questions is the issue of
  generalization: Given a set of training examples in the form of
  input-output pairs produced by an unknown {\em teacher} rule, how can
  one generate a {\em student} which {\em generalizes}, i.e., which
  correctly predicts the outputs corresponding to inputs not contained in
  the training set? The traditional paradigm has been to study learning
  from {\em random examples}, where training inputs are sampled randomly
  from some given distribution.  However, random examples contain
  redundant information, and generalization performance can thus be
  improved by {\em query learning}, where training inputs are chosen such
  that each new training example will be maximally `useful' as measured by
  a given {\em objective function}. 
  
  We examine two common kinds of queries, chosen to optimize the objective
  functions, generalization error and entropy (or information),
  respectively.  Within an extended Bayesian framework, we use the
  techniques of statistical mechanics to analyse the average case
  generalization performance achieved by such queries in a range of
  learning scenarios, in which the functional forms of student and teacher
  are inspired by models of neural networks.  In particular, we study how
  the efficacy of query learning depends on the form of teacher and
  student, on the training algorithm used to generate students, and on the
  objective function used to select queries.  The learning scenarios
  considered are simple but sufficiently generic to allow general
  conclusions to be drawn. 
  
  We first study perfectly learnable problems, where the student can
  reproduce the teacher exactly.  From an analysis of two simple model
  systems, the high-low game and the linear perceptron, we conclude that
  query learning is much less effective for rules with continuous outputs
  -- provided they are `invertible' in the sense that they can essentially
  be learned from a finite number of training examples -- than for rules
  with discrete outputs.  Queries chosen to minimize the entropy generally
  achieve generalization performance close to the theoretical optimum
  afforded by minimum generalization error queries, but can perform worse
  than random examples in scenarios where the training algorithm is
  under-regularized, i.e., has too much `confidence' in corrupted training
  data. 
  
  For imperfectly learnable problems, we first consider linear students
  learning from nonlinear perceptron teachers and show that in this case
  the structure of the student space determines the efficacy of queries
  chosen to minimize the entropy in {\em student} space.  Minimum {\em
  teacher} space queries, on the other hand, perform worse than random
  examples due to lack of feedback about the progress of the student.  For
  students with discrete outputs, we find that in the absence of
  information about the teacher space, query learning can lead to
  self-confirming hypotheses far from the truth, misleading the student to
  such an extent that it will not approximate the teacher optimally even
  for an infinite number of training examples.  We investigate how this
  problem depends on the nature of the noise process corrupting the
  training data, and demonstrate that it can be alleviated by combining
  query learning with Bayesian techniques of model selection.  Finally, we
  assess which of our conclusions carry over to more realistic neural
  networks, by calculating finite size corrections to the thermodynamic
  limit results and by analysing query learning in a simple two-layer
  neural network.  The results suggest that the statistical mechanics
  analysis is often relevant to real-world learning problems, and that the
  potentially significant improvements in generalization performance
  achieved by query learning can be made available, in a computationally
  cheap manner, for realistic multi-layer neural networks. 
  

Criticism, comments and suggestions are welcome.
Merry Christmas everyone!

Peter Sollich

--------------------------------------------------------------------------
 Peter Sollich                           Department of Physics
                                         University of Edinburgh
 e-mail: P.Sollich@ed.ac.uk              Kings Buildings
 phone: +44 - (0)131 - 650 5236          Mayfield Road
                                         Edinburgh EH9 3JZ, U.K.
--------------------------------------------------------------------------

RETRIEVAL INSTRUCTIONS: Get `sollich.thesis.tar.Z' from the `Thesis'
subdirectory of the neuroprose archive.  Uncompress, and unpack the
resulting tar file (on UNIX: uncompress sollich.thesis.tar.Z; tar xf - <
sollich.thesis.tar).  This will yield the postscript files listed below. 
Contact me if there are any problems with retrieval and or printing. 

QUICK GUIDE for busy readers: For a first look, see sollich_title.ps (has
abstract and table of contents).  File sollich_chapter1.ps contains a
general introduction to query learning and an overview of the
literature.  Finally, for a summary of the main results and open
questions, see sollich_chapter9.ps.

LIST OF FILES:
------------------------------------------------------------------------------
Filename             No of  Size in KB   Contents
                     pages  (compressed/
                            uncompressed)
------------------------------------------------------------------------------
sollich_title.ps     8       37/  75     Title, Declaration, 
                                              Acknowledgements, Publications, 
                                              Abstract, Table of contents
------------------------------------------------------------------------------
sollich_chapter1.ps  8       48/  98     Introduction
------------------------------------------------------------------------------
sollich_chapter2.ps  10      48/ 101     A probabilistic framework for 
                                              query selection
------------------------------------------------------------------------------
sollich_chapter3.ps  21     128/ 376     Perfectly learnable problems: 
                                              Two simple examples
------------------------------------------------------------------------------
sollich_chapter4.ps  19     135/ 337     Imperfectly learnable problems: 
                                              Linear students
------------------------------------------------------------------------------
sollich_chapter5.ps  40     228/ 565     Query learning assuming the 
                                              inference model is correct
------------------------------------------------------------------------------
sollich_chapter6.ps  12     244/1050     Combining query learning and 
                                              model selection
------------------------------------------------------------------------------
sollich_chapter7.ps  20     217/ 558     Towards realistic neural networks I:
                                              Finite size effects
------------------------------------------------------------------------------
sollich_chapter8.ps  24     136/ 299     Towards realistic neural networks II:
                                              Multi-layer networks
------------------------------------------------------------------------------
sollich_chapter9.ps  5       31/  59     Summary and Outlook
------------------------------------------------------------------------------
sollich_bib.ps       8       37/  68     Bibliography
------------------------------------------------------------------------------
