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ought to play in related subjects such as algebra, geometry, probability<br />
theory, statistics and calculus. A superb example of an internet site designed<br />
along these lines is the following<br />
http://www.aaamath.com/<br />
The question to be addressed now is this: How does one set up a<br />
corresponding progression in the field of language teaching? This is one of the<br />
major problems that I believe WWG resolves – or, at the very least,<br />
contributes significant solutions to. I have concluded that there are three<br />
natural and logical ways to progress from primary school to university within<br />
this area:<br />
• a subdivision according to topic e.g.:<br />
o<br />
o<br />
o<br />
the determination of word class<br />
the determination of function<br />
constituent analysis<br />
• progression from the simple to the more complex solutions within each<br />
of the above subdivisions e.g.:<br />
o<br />
o<br />
the determination of word class (e.g. from noun to adverb)<br />
the determination of function (e.g. from subject to object<br />
complement)<br />
o constituent analysis (e.g. from one-word constituents to multiword<br />
units – starting with groups, moving through paratagms,<br />
into clauses – first finite and then non-finite)<br />
• a division of subject matter according to the expectations and<br />
requirements at each level of education: primary school, secondary<br />
school (stx, hf, hhx, htx) teacher training college, and university<br />
page 16<br />
John M. Dienhart