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MIMEDefang 2.78 on 81.169.212.23 Status: R X-Status: X-Keywords: X-UID: 8226 --Apple-Mail=_7A45CCD6-AC52-4AE3-A9A5-E792AF658478 Content-Transfer-Encoding: quoted-printable Content-Type: text/plain; charset=utf-8 While looking into this question = https://tex.stackexchange.com/questions/565031/slightly-bigger-integral-in= -exponent = I found that the formatting of \int differs slightly when = using the amsmath package vs the base LaTeX with the former using a = scriptstyle integral while the base uses a textstyle integral. Given the following equation: \[ e^{i \int \!dt\,\frac{1}{2}m\dot x^2} \] I get=20 with amsmath loaded and without it loaded. In both cases, the definition of \intop is the same and there doesn=E2=80=99= t appear to be any functional difference between the redefined \int in = amsmath and the definition of \int in fontmath.ltx So the questions are: (1) what=E2=80=99s happening differently in = amsmath to change the appearance of the integral and (b) which is the = correct behavior? -dh= --Apple-Mail=_7A45CCD6-AC52-4AE3-A9A5-E792AF658478 Content-Type: multipart/related; type="text/html"; boundary="Apple-Mail=_FB628601-23A0-46D0-8CC8-6FA1BD4482B1" --Apple-Mail=_FB628601-23A0-46D0-8CC8-6FA1BD4482B1 Content-Transfer-Encoding: quoted-printable Content-Type: text/html; charset=utf-8
While looking into this = question https://tex.stackexchange.com/questions/565031/slightly-bigger-= integral-in-exponent I found that the formatting of \int = differs slightly when using the amsmath package vs the base LaTeX with = the former using a scriptstyle integral while the base uses a textstyle = integral.

Given the = following equation:

\[
e^{i \int = \!dt\,\frac{1}{2}m\dot x^2}
\]

I get 
with amsmath loaded and
without it loaded.

In both cases, the definition of \intop = is the same and there doesn=E2=80=99t appear to be any functional = difference between the redefined \int in amsmath and the definition of = \int in fontmath.ltx

So the questions are: (1) what=E2=80=99s happening = differently in amsmath to change the appearance of the integral and (b) = which is the correct behavior?

-dh
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