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PREFACE To
the
instructor: I have
taught a freshman logic course for almost 25 years at
both a major
university
and a community college. I have watched as most students
who started
this
course severely intimidated, gradually became confident
as their
natural
critical thinking and formal reasoning abilities
emerged. Over the
years,
several students have indicated that this course was a
turning point in
their
lives; they said that they were able to build on the
skills and
attitudes
learned in basic logic to tackle any course or problem
that seemed at
first too
difficult. These students learned the essence of
critical analysis: how
not to
be intimidated by a complex whole, how to break things
into simpler
pieces, how
to remain disciplined and follow a reasoning trail, and
how to stay
focused so
that the brain can do its natural pattern-recognition
work. In the past
40 years, thousands of new community colleges have drawn
legions of
nontraditional students, while universities have become
increasingly
multicultural. In general, I have found this
nontraditional student
pool, with
its endless diversity, a joy. What they sometimes lack
in academic
preparation
of the traditional sort, they make up for with rich
experiential
backgrounds
and a seriousness of purpose. We
teachers
sometimes forget that students today are facing quite
different
challenges and opportunities than we faced as students.
This of course,
is no
reason for lack of rigor or a lowering of standards. But
it should call
us to
rethink our approaches. Here are
the unique features this book provides.
Concerning
(1), I try to talk directly to students in a narrative
style. I explain
some
key terms at greater length than is customary (for
instance, the
treatment of
validity in Chapter 1) , attempt to add more texture to
sequencing (the
fallacy
and propositional logic chapters), and then turn up the
intellectual
heat in
places with either controversial digressions or advanced
philosophical
topics
(value clarification, the nature of value disagreements,
the nature of
truth
and issues in the philosophy of science, the role of
reason in life,
artificial
intelligence, and the frontiers of logic.) Concerning (2) and (5),
I have tried
to make this textbook interesting and intriguing by
having a theme.
Some
instructors may be surprised by the digressions where I
adopt
controversial
philosophical perspectives. But so-called more objective
texts are not
value-
or position-neutral anyway, and I don't think I have
hidden the
controversial
nature of my positions from student readers behind a
cloak of
authoritarianism.
Furthermore, I have given students the format
(exercises) to critique
my
positions. Those instructors who desire student
exercises involving
extended
arguments should find this approach valuable. Concerning
(3), many logic books present fallacies as if their
identification is
purely a
process of labeling and description; as if fallacies are
simply
anti-commandments rolled down from above, as absolute
prohibitions in
which no
argument is needed. I assume that the interpretation and
charge of
fallacy
require argumentation, With the
formalization schema introduced in Chapters 4 and 5,
students are able
to see
the relevance of formalizing our thinking, of
abstracting the essence
of a
thinking process so we only have to think about it once,
so to speak,
regardless of novel content. From here a smooth
transition can be made
to
symbolic logic and mathematics. Students are also
encouraged to see the
positive nature of criticism: proper
categorization and localization of the bad reasoning
enables us to know
what
will make an argument better by identifying the type of
evidence or
support
that will make a conclusion more reliable. Concerning
( 4) , in my experience with sympathetic teaching and
sequencing, the
average
student with no more prerequisite than an ability to
read at a college
level
can work on the more difficult problems presented in the
text, such as
those in
Chapter 10. They may not solve each problem but they
should be able to
create
significant, valid symbolic trails. And in the process
they will gain a
deep
appreciation for an important aspect of our
technological culture. Hence,
Chapters 9 and 10 present propositional logic without
indirect or
conditional
proof. Because there is only so much that can be covered
in a semester
or
quarter, and because there is a natural affinity between
syllogistic
and
quantification logic, Chapter 11 provides students with
an introduction
to the
first stages of quantification via a very brief exposure
to Venn
diagrams and
syllogisms. This is a difficult chapter, but by this
stage in the
semester
students should be able to master the basic concepts. Given the
amount of time in a semester or quarter, I have decided
that although
propositional logic should be covered thoroughly, just
enough classical
logic
should be introduced to understand the debate in Chapter
12: As we
enter the
21st century, Western bivalent logic has significant
competition.
Students
should know that the crisp lines of a Venn diagram and
the pleasing
symmetry of
a truth table represent a major philosophical
assumption, and that
different
assumptions may literally be worth billions of dollars
in new product
development. Thus, I conclude the book with a balanced
presentation of
Fuzzy
Logic consistent with my theme that these debates are
not just
irrelevant
ivory' tower discussions but can literally be "cashed
in" to new
technology. A few
final notes. I have kept the exercise sets shorter than
is customary.
It keeps
the cost of the book down and acts as a confidence
building measure for
students.
I have sought to provide quality in terms of conceptual
understanding
rather
than mechanical mastery via quantity. For instance, I
see no reason for
students
to construct a large number of truth tables, and
especially any with
more than
four variables. In the propositional logic chapters I
have used Copi's
19
rules, both for ease of student learning (it still is
the best system I
have
tried) and for instructor convenience. There are only a
few
modifications. What
Copi has called the rule of Tautology, I call
Repetition, and I have
replaced
Copi’s version of Implication, (p É q) º (~p v q), with (~p É q) º (p v q).
The latter is
easier for
students to understand given English equivalents. I would
be happy to discuss any matter relevant to the material
presented here
via
electronic mail. You can reach me via Internet at either
pine@hawaii.edu or
pine@hcc.hawaii.edu. Please
feel free to
have your students also correspond via e-mail. ACKNOWLEDGEMENTS
Closer to
home, much gratitude is owed to my colleagues: Terry
Haney, Cynthia
Smith,
Harvey Lacey, and Dan Petersen of Honolulu Community
College; Ron
Bontekoe and Larry
Laudan of the University of Hawaii. Terry, Cynthia, and
Harvey provided
encouragement in many ways related to our instructional
mission. Dan's
passion
in promoting the value of critical thinking and the
relevance of a well
sequenced
symbolic logic component for introductory logic
constantly kept me
focused.
Ron's many conceptual and editing suggestions were of
significant help
in the
last two chapters. Larry's assistance has been indirect,
but monumental. Anyone who
knows of his work will see its
influence in my development of the concept of a reliable
belief and the
nonfoundational approach to rationality and evidence. Most
important, however, is the gratitude that I owe some
very special
students. In many ways, the
following
helped me remember who the book is really for: Brian
Gonzaga, Kapiolani
Iseke,
Aloha Kekoolani, Tana-Lee Rebhan-King, Maureen
Liu-Brower, Mary Martz,
Karl H.
Klaassen, Susan O’Neal, Al Tuvera, Sharon Rasos,
Jennifer Schiereck,
and
Gregory Tom. For the 2011 online edition, a
special thanks to the careful attention to detail of
Heather Hamilton-Oppennee, Hope Paishon, Kathleen
Richardson, Ramunas Savickas, and Ray Shiramizu.
Finally, a super mahalo to my instructional colleague
Judy Sokei and our star tutor Jason Chen for their many
dedicated years of service in using the book on the
front line and conceptual advice in making the book
better for students. Ronald C. Pine |