because it is interpreted as one word (if you do not need to prevent line
breaks, write Prof.\ Arrow). Be careful when you spell U.S., U.K., Dr.,
etc.
2 Writing
Once you master how to write professional documents using L
A
T
E
X, the next
thing you need to learn is how to write well. Writing well is very important,
because referees get annoyed when the paper is poorly written, and even if the
paper is published, readers will be frustrated and you will not get as many
citations as you deserve. To learn how to write well, start from reading Strunk
and White’s “The Element of Style”,
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Halmos (1970), and John Cochrane’s
“Writing Tips for Ph. D. Students”.
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A paper consists of the title, abstract, introduction, and the rest. The title
is the shortest summary of the paper, the abstract is a short summary of the
paper, and the introduction should contain the longest summary of the paper
as well as a literature review.
2.1 Body
Start writing the paper from the body.
1. Think hard about what the main contributions are. You can have many
small results in the paper, but they should be connected by one big theme.
2. Since readers are impatient, you should get to the main results as soon
as possible. Write the paper in a logically linear order (i.e., stuff A must
precede stuff B if and only if A is necessary to understand B) as much as
possible. If this is not possible (say A is too long or technical), you can
either relegate A to the appendix or make the model less general to say
the same thing under stronger assumptions.
3. Whenever you have a proposition, try to explain the intuition.
4. Don’t call a model “general equilibrium” unless all endogenous variables
are endogenously pinned down. (Once a researcher from Minnesota pre-
sented a “general equilibrium” model with an exogenously fixed interest
rate, and Michael McGill politely pointed out that such a model is called
partial equilibrium.)
5. A proposition is a statement that can be proved to be true. A theorem is
an important proposition. A lemma is a small proposition that is used to
prove a theorem. A corollary is a proposition that is easily derived from a
theorem. (There are some exceptions: Zorn’s lemma and Ito’s lemma are
important theorems.) Some people claim “propositions” without actually
stating the precise assumptions or rigorously proving them (such things
are called “observations”, “claims”, “conjectures”, etc.): never do this.
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The book is no longer copyrighted: you can find a free copy by Googling.
7
The link is here: https://faculty.chicagobooth.edu/john.cochrane/research/papers/
phd_paper_writing.pdf. Note that “Ph. D.” should be either “Ph.D.” or “Ph. D.”, right?
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