DHQ: Digital Humanities Quarterly
Editorial
Sample Field Report
Revision Note
change made to this location The previous version of the article will remain available.
Abstract
Sample MathJax encoding
Testing how formula and figures interact
This is a link to an unlabeled figure (should be the first figure).
This is a link to an labeled figure (should be the second figure).
This is a link to a the bibl (should be the second figure).
This is a link to a formula (should be math05).
This is a link to a formula (should be math06).
MathML
Sample 1 of MathML encoding:
V
=
4
3
π
r
3
Sample 2 of MathML encoding:
E
=
m
c
2
When
a
≠
0
,
there are two solutions to
a
x
2
+
b
x
+
c
=
0
and they are
x
=
−
b
±
b
2
−
4
a
c
2
a
.
ASCIIMath
Samples of ASCIIMath encoding. When `a != 0`, there are two solutions to `ax^2 + bx
+ c = 0` and
they are
`x = (-b +- sqrt(b^2-4ac))/(2a) .`
TeX
Sample of TeX encoding:
When \(a \ne 0\), there are two solutions to \(ax^2 + bx + c = 0\), and they are $$x
= {-b \pm \sqrt{b^2-4ac} \over 2a}.$$. Furthermore, Einstein proved decisively that
the relationship between energy and mass involves the speed of light, following the
formula
\(E=mc^2\). I have no idea what these next examples prove, but I'm sure it's important:
$$ {1 \over 10} + {1 \over 100} + {1 \over 1000} + {1 \over 10,\!000} + \dots $$ I
also think we should not have periods following block-level formulae. This one seems
especially interesting:
$$\matrix{0 & 1\cr<0&>1}$$
Sample of TeX encoding with extra delimiters:
When \(\(a \ne 0\)\), there are two solutions to \(ax^2 + bx + c = 0\), and they are
$$x = {-b \pm \sqrt{b^2-4ac} \over 2a}.$$. Furthermore, Einstein proved decisively
that the relationship between energy and mass involves the speed of light, following
the formula
\(\(E=mc^2\)\). I have no idea what these next examples prove, but I'm sure it's important:
$$$$ {1 \over 10} + {1 \over 100} + {1 \over 1000} + {1 \over 10,\!000} + \dots $$$$
I also think we should not have periods following block-level formulae. This one seems
especially interesting:
$$$$\matrix{0 & 1\cr<0&>1}$$$$
$$this\ is\ xml:id\ math05$$
$$this\ is\ xml:id\ math06\ in\ its\ own\ paragraph$$
Sample of TeX encoding with no delimiters:
When a \ne 0, there are two solutions to ax^2 + bx + c = 0, and they are $$x = {-b
\pm \sqrt{b^2-4ac} \over 2a}.$$. Furthermore, Einstein proved decisively that the
relationship between energy and mass involves the speed of light, following the formula
E=mc^2. I have no idea what these next examples prove, but I'm sure it's important:
{1 \over 10} + {1 \over 100} + {1 \over 1000} + {1 \over 10,\!000} + \dots I also
think we should not have periods following block-level formulae. This one seems especially
interesting:
\matrix{0 & 1\cr<0&>1}
Works Cited
Flanders 1999 Flanders, Julia. “Scholarly Habits and Digital Resources: Observations from a User Survey”. Women Writers Project, 1999. http://www.wwp.brown.edu/about/rwo/rwo_initial_report.html.




