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[82.248.26.24]) by smtp.gmail.com with ESMTPSA id p76sm3995137wmd.10.2016.07.04.02.11.56 for (version=TLS1 cipher=ECDHE-RSA-AES128-SHA bits=128/128); Mon, 04 Jul 2016 02:11:58 -0700 (PDT) X-Mailer: Apple Mail (2.3124) X-BeenThere: ntg-context@ntg.nl X-Mailman-Version: 2.1.16 Precedence: list List-Id: mailing list for ConTeXt users List-Unsubscribe: , List-Archive: List-Post: List-Help: List-Subscribe: , Errors-To: ntg-context-bounces@ntg.nl Original-Sender: "ntg-context" Xref: news.gmane.org gmane.comp.tex.context:95329 Archived-At: --Apple-Mail=_ECA64B45-AFEC-4BEE-88B4-59A6B494EEDC Content-Transfer-Encoding: quoted-printable Content-Type: text/plain; charset=us-ascii Hi Hans, It seems that there is a bug in the latest beta (ConTeXt vesion: = 2016.07.01 16:28) when using \placeformula with a framed text = environment. The numbers for the formulas are placed incorrectly, on the = left as well as on the right. Also, as one may see in the example below the numbering of the formulas = begins at 2 instead of 1 at the first instance, and at it continues at 6 = instead of 4 in the second instance. Below is an example (sorry if it is not absolutely minimal: I ran into = this bug when updating a lecture notes which uses a left frame around = \proclaim stuff). I attach the PDF showing the problem. I wonder whether = this is related to the new features introduced recently for math frames. The code gives correct result with ConTeXt version 2015.05.18 12:26 from = TeXLive 2015). Best regards: OK %%% begin bug-framed.tex \defineframedtext[ProclaimFramed] [width=3D\textwidth, frame=3Doff, leftframe=3Don, framecolor=3Ddarkred, rulethickness=3D2pt, offset=3D0pt, loffset=3D4pt, roffset=3D4pt, ] \defineenumeration[proclaim] [text=3D, before=3D{\startProclaimFramed}, after=3D{\stopProclaimFramed}, style=3Dslanted, title=3Dyes, titleleft=3D, titleright=3D{.}, alternative=3Dhanging, number=3Dno, width=3Dfit, right=3D{~}, ] \definemathalignment[Lgather][n=3D1,align=3Dleft] \starttext \setupformulas[location=3Dleft]=20 \startproclaim{Some elementary properties of Landau notations} Let = $(a_{n})_{n}$ and $(b_{n})_{n}$, as well as $(u_{n})_{n}$ and = $(v_{n})_{n}$, be sequences of complex numbers. Then: \placeformula \startformula \startLgather \NC a_{n} =3D O(1)\; \mbox{ and }\; u_{n} =3D O(1) \imply a_{n} + = \lambda u_{n} =3D O(1) \NR[eq:O-ev-1] \NC a_{n} =3D O(1)\; \mbox{ and }\; u_{n} =3D O(1) \imply a_{n}u_{n} =3D = O(1) \NR[eq:O-ev-2] \NC a_{n} =3D o(u_{n})\; \mbox{ et }\; b_{n} =3D O(v_{n}) \imply = a_{n}b_{n} =3D o(u_{n}v_{n}) \NR[+] \stopLgather \stopformula \stopproclaim \blank \hairline \blank \setupformulas[location=3Dright]=20 \startproclaim{Some elementary properties of Landau notations} Let = $(a_{n})_{n}$ and $(b_{n})_{n}$, as well as $(u_{n})_{n}$ and = $(v_{n})_{n}$, be sequences of complex numbers. Then: \placeformula \startformula \startLgather \NC a_{n} =3D O(1)\; \mbox{ and }\; u_{n} =3D O(1) \imply a_{n} + = \lambda u_{n} =3D O(1) \NR[eq:O-ev-1] \NC a_{n} =3D O(1)\; \mbox{ and }\; u_{n} =3D O(1) \imply a_{n}u_{n} =3D = O(1) \NR[eq:O-ev-2] \NC a_{n} =3D o(u_{n})\; \mbox{ et }\; b_{n} =3D O(v_{n}) \imply = a_{n}b_{n} =3D o(u_{n}v_{n}) \NR[+] \stopLgather \stopformula \stopproclaim \stoptext %%% end bug-framed.tex --Apple-Mail=_ECA64B45-AFEC-4BEE-88B4-59A6B494EEDC Content-Disposition: inline; filename=bug-framed.pdf Content-Type: application/pdf; x-unix-mode=0644; name="bug-framed.pdf" Content-Transfer-Encoding: base64 JVBERi0xLjcKJdDUxdgKOSAwIG9iago8PC9MZW5ndGggMTU0MyAgICAgIC9GaWx0ZXIvRmxhdGVE ZWNvZGU+PgpzdHJlYW0KeF7lWsty3EYMvOsr+AOaDDDAPKpcqrIty1W+JdHN5ZMT5xIf4kt+Pz0k l9zi8IWVcvJB1orLAcDGNIBp2nd/db77eOfH3++e7355oo7IFVWKuXv+1hHu8PiXs3caRLRL0bso zNw9f+8+v/Fe+eHL8ycs1fWlmV1mptQlXy2XIJeVkbAaP/LO+8AP9yEp7AXGlTz+7r/B348PgfBd 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