CS 100 - Week 11 Lecture 1 - 10-30-12
still in Chapter 7 --
but now moving on to summarizing longer arguments
by writing them in standard logical form
* a good thing about learning to write an
argument in standard logical form as well
as learning to diagram it:
...it involves two additional useful argument
analysis skills,
* paraphrasing
* finding MISSING premises and conclusions
paraphrasing
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* paraphrase: a detailed restatement of a passage
using different words and phrases
* a GOOD paraphrase is:
* accurate
* clear
* concise
* charitable
* accurate? ...an accurate paraphrase should be
faithful to an author's intended meaning,
reproducing that meaning fairly, and without
bias or distortion
* clear? ...it can be a good thing to translate
needlessly wordy or confusing language
into language that is easier to understand
(without sacrificing accuracy)
* concise? ...you can remove irrelevant or unimportant
details, unnecessary phrases, etc.,
to put the key points clearly and in a nutshell;
(but still accurate!)
(but don't let a drive for conciseness trump
the need for clarity and accuracy...)
* charitable? ...when a passage might be interpreted
in more than one way,
the principle of charity requires that we interpret
the passage as charitably as the evidence
reasonably permits
...in paraphrasing, try to express the author's
intent in a way that makes the argument stronger
or less easy to attack;
finding missing premises and conclusions
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* in real arguments, from real people,
parts of arguments may be left unstated --
these may be premises OR conclusions
* sometimes the missing statement is
so obvious/familiar that it isn't
considered necessary to state
* sometimes the missing statement is
left deliberately unstated because
the arguer wishes to conceal a weak
or questionable step in his/her argument;
FUN NEW WORD of the DAY:
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an argument with a missing premise or conclusion
is called an enthymeme
2 basic rules for filling in missing steps in
an enthymeme:
1. faithfully interpret the arguer's intentions
2. be charitable
summarizing longer arguments
by writing them in standard logical form:
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what do we mean by standard logical form?
An argument is said to be in this form when:
* each step/statement in the paraphrased argument
is numbered consecutively.
1. Blah
2. Blah
...
* premises are stated above the conclusions
they are claimed to support -- for example,
1. Premise
2. Conclusion
* justifications are provided for each conclusion
in the argument, and at least conclusion is
included
* for each conclusion or subconclusion, indicate in
parentheses which previous parts of the argument
the conclusion or subconclusion is claimed to
follow from
3. Blah, blah (1, 2)
* in summarizing an argument in standard logical
form, you can and should paraphrase, omit
nonstatements and irrelevant statements, and
provide missing premises and conclusions;