Universal intellectual
standards are standards which must be applied to thinking
whenever one is interested in checking the quality of
reasoning about a problem, issue, or situation. To think
critically entails having command of these standards. To
help students learn them, teachers should pose questions
which probe student thinking, questions which hold
students accountable for their thinking, questions which,
through consistent use by the teacher in the classroom,
become internalized by students as questions they need to
ask themselves. The ultimate goal, then, is for these
questions to become infused in the thinking of students,
forming part of their inner voice, which then guides them
to better and better reasoning. While there are a number
of universal standards, the following are the most
significant:
1.CLARITY: Could you
elaborate further on that point? Could you express that
point in another way? Could you give me an illustration?
Could you give me an example? Clarity is the gateway
standard. If a statement is unclear, we cannot determine
whether it is accurate or relevant. In fact, we cannot
tell anything about it because we don't yet know what it
is saying. For example, the question, "What can be done
about the education system in America?" is unclear. In
order to address the question adequately, we would need
to have a clearer understanding of what the person asking
the question is considering the "problem" to be. A
clearer question might be "What can educators do to
ensure that students learn the skills and abilities which
help them function successfully on the job and in their
daily decision-making?"
2.ACCURACY: Is that really
true? How could we check that? How could we find out if
that is true? A statement can be clear but not accurate,
as in "Most dogs are over 300 pounds in
weight."
3.PRECISION: Could you give
more details? Could you be more specific? A statement can
be both clear and accurate, but not precise, as in "Jack
is overweight." (We don't know how overweight Jack is,
one pound or 500 pounds.)
4.RELEVANCE: How is that
connected to the question? How does that bear on the
issue? A statement can be clear, accurate, and precise,
but not relevant to the question at issue. For example,
students often think that the amount of effort they put
into a course should be used in raising their grade in a
course. Often, however, the "effort" does not measure the
quality of student learning, and when this is so, effort
is irrelevant to their appropriate grade.
5.DEPTH: How does your
answer address the complexities in the question? How are
you taking into account the problems in the question? Is
that dealing with the most significant factors? A
statement can be clear, accurate, precise, and relevant,
but superficial (that is, lack depth). For example, the
statement "Just say No" which is often used to discourage
children and teens from using drugs, is clear, accurate,
precise, and relevant. Nevertheless, it lacks depth
because it treats an extremely complex issue, the
pervasive problem of drug use among young people,
superficially. It fails to deal with the complexities of
the issue.
6.BREADTH: Do we need to
consider another point of view? Is there another way to
look at this question? What would this look like from a
conservative standpoint? What would this look like from
the point of view of...? A line of reasoning may be clear
accurate, precise, relevant, and deep, but lack breadth
(as in an argument from either the conservative or
liberal standpoint which gets deeply into an issue, but
only recognizes the insights of one side of the
question.)
7.LOGIC: Does this really
make sense? Does that follow from what you said? How does
that follow? But before you implied this and now you are
saying that; how can both be true? When we think, we
bring a variety of thoughts together into some order.
When the combination of thoughts are mutually supporting
and make sense in combination, the thinking is "logical."
When the combination is not mutually supporting, is
contradictory in some sense, or does not "make sense,"
the combination is not logical.
[Based on the
work of Linda Elder and Richard Paul, and modified by
Thomas Nolan]
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