Relations between machine learning problems – an approach to unify the field

This workshop focuses on relations between machine learning problems. The idea is that by better understanding how different machine learning problems relate to each other, we will be able to better understand the field as a whole.

The idea of a relation is quite general. In includes such notions as reductions between learning problems, but is not restricted to that. Our goal can be explained by an analogy with functional analysis - rather than studying individual functions, functional analysis focusses on the transformations between different functions. This high level of abstraction led to enormous advances in mathematics.

The motivation for the workshop is several-fold:

* End users typically only care about solving their problem, not the technique used. Many machine learning techniques still require a detaile dunderstanding of their operation in order to use them
* ML as a service Much modern software is evolving to being delivered via the web as a service. What does it mean  for Machine Learning to be delivered as a service? One question that needs resolving is how to describe what the service does (ideally in a declarative manner). Understanding relations between machine learning problems can be thus seen as analogous to the composition of (Machine Learning) web services
* Reinvention Many machine learning solutions are reinvented / rediscovered. This is hardly surprising since the focus is often on techniques and not problems. If you can not describe your problem in a manner that others can easily understand and search, then it is hard to figure whether solutions to seemingly new problems already exist.
* Modularity A feature of mature engineering disciplines is modularity, which has enormous design and economic advantages. Understanding relations between problems seems important to achieve greater modularity.
* Conceptual simplicity Finally, if one can understand the field using a smaller number of primitives and combination operations, then this has an intrinsic appeal (apply Occam's razor at the meta-level!)

Workshop homepage: http://rml.anu.edu.au/