De novo 2q+ masquerading as Smith-Lemli-Opitz syndrome.

A E Donnenfeld; E H Zackai; D M McDonald; R Aquino; B S Emanuel

doi:10.1136/jmg.24.7.436

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Research Article

De novo 2q+ masquerading as Smith-Lemli-Opitz syndrome.

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	Abstract	Full	Pdf
Jul 2000	3	0	0
Aug 2001	1	0	0
Jul 2003	3	0	0
Aug 2003	10	0	0
Sep 2003	6	0	0
Oct 2003	3	0	0
Nov 2003	5	0	0
Dec 2003	9	0	0
Jan 2004	9	0	0
Feb 2004	5	0	0
Mar 2004	7	0	0
Apr 2004	8	0	0
May 2004	7	0	0
Jun 2004	6	0	0
Jul 2004	13	0	0
Aug 2004	3	0	0
Sep 2004	2	0	0
Oct 2004	2	0	0
Nov 2004	5	0	0
Dec 2004	2	0	0
Jan 2005	2	0	0
Feb 2005	2	0	0
Mar 2005	5	0	0
May 2005	5	0	0
Nov 2005	2	0	0
Apr 2006	2	0	0
Jun 2006	2	0	0
Sep 2006	4	0	0
Dec 2006	1	0	0
Jan 2007	1	0	0
Apr 2007	4	0	0
Oct 2007	1	0	0
Jan 2008	3	0	0
Apr 2008	3	0	0
Jul 2008	2	0	0
Aug 2008	3	0	0
Sep 2008	11	0	0
Nov 2008	2	0	0
Jan 2009	2	0	1
Feb 2009	2	0	1
Mar 2009	2	0	0
Apr 2009	5	0	0
May 2009	4	0	0
Jun 2009	2	0	0
Jul 2009	6	0	0
Aug 2009	1	0	0
Sep 2009	6	0	1
Oct 2009	2	0	1
Nov 2009	1	0	0
Dec 2009	5	0	3
Jan 2010	3	0	2
Feb 2010	1	0	0
Mar 2010	3	0	0
Apr 2010	1	0	0
May 2010	1	0	0
Jun 2010	2	0	2
Jul 2010	3	0	2
Sep 2010	1	0	0
Oct 2010	1	0	0
Nov 2010	1	0	0
Dec 2010	2	0	0
Jan 2011	2	0	0
Feb 2011	2	0	0
Mar 2011	1	0	1
Apr 2011	3	0	0
May 2011	2	0	0
Jun 2011	2	0	0
Jul 2011	5	0	1
Aug 2011	3	0	0
Sep 2011	2	0	0
Oct 2011	1	0	0
Nov 2011	4	0	4
Dec 2011	3	0	5
Jan 2012	4	0	2
Feb 2012	0	0	1
Mar 2012	0	0	1
Apr 2012	1	0	0
May 2012	3	0	3
Jun 2012	7	0	4
Jul 2012	4	0	4
Aug 2012	3	0	0
Sep 2012	2	0	3
Oct 2012	5	0	5
Nov 2012	14	0	2
Dec 2012	10	0	3
Jan 2013	28	0	4
Feb 2013	13	0	4
Mar 2013	6	0	3
Apr 2013	13	0	3
May 2013	12	0	1
Jun 2013	1	0	4
Jul 2013	0	0	1
Aug 2013	4	0	0
Oct 2013	2	0	0
Nov 2013	5	0	0
Dec 2013	4	0	7
Jan 2014	1	0	6
Mar 2014	6	0	10
Apr 2014	3	0	27
May 2014	3	0	1
Jun 2014	55	0	0
Jul 2014	1	0	0
Aug 2014	1	0	0
Sep 2014	4	0	0
Oct 2014	3	0	1
Nov 2014	0	0	3
Dec 2014	0	0	4
Feb 2015	0	0	4
Mar 2015	8	0	2
Apr 2015	1	0	1
Jun 2015	1	0	0
Sep 2015	8	0	2
Oct 2015	3	0	1
Nov 2015	2	0	1
Dec 2015	3	0	2
Jan 2016	0	0	5
Feb 2016	0	0	4
Mar 2016	4	0	10
Apr 2016	3	0	0
Jun 2016	1	0	2
Jul 2016	0	0	1
Aug 2016	2	0	0
Sep 2016	3	0	7
Oct 2016	1	0	1
Nov 2016	2	0	2
Dec 2016	0	1	5
Jan 2017	1	0	1
Feb 2017	6	0	1
Mar 2017	4	0	0
Apr 2017	1	0	2
May 2017	2	0	0
Jun 2017	5	0	1
Jul 2017	4	0	1
Aug 2017	4	0	2
Sep 2017	4	0	0
Oct 2017	10	0	5
Nov 2017	8	0	1
Dec 2017	8	0	0
Jan 2018	8	0	0
Feb 2018	10	0	1
Mar 2018	14	0	2
Apr 2018	6	0	0
May 2018	12	0	0
Jun 2018	24	0	0
Jul 2018	6	0	0
Aug 2018	8	0	2
Sep 2018	4	0	2
Oct 2018	4	0	2
Nov 2018	0	0	1
Dec 2018	8	0	3
Jan 2019	4	0	1
Feb 2019	6	0	2
Mar 2019	6	0	7
Apr 2019	4	0	4
May 2019	6	0	4
Jun 2019	2	0	1
Jul 2019	4	0	4
Aug 2019	8	0	3
Sep 2019	2	0	3
Oct 2019	12	0	6
Nov 2019	6	0	4
Dec 2019	4	0	2
Jan 2020	14	0	1
Feb 2020	4	0	3
Mar 2020	4	0	2
Apr 2020	2	0	0
May 2020	12	0	1
Jun 2020	2	0	3
Jul 2020	10	0	2
Aug 2020	8	0	6
Sep 2020	16	0	0
Oct 2020	16	0	4
Nov 2020	14	0	0
Dec 2020	22	0	2
Jan 2021	14	0	1
Feb 2021	10	0	6
Mar 2021	17	0	0
Apr 2021	4	0	2
May 2021	1	0	1
Jun 2021	0	0	3
Jul 2021	0	0	2
Sep 2021	0	0	2
Oct 2021	8	0	14
Nov 2021	12	0	13
Dec 2021	8	0	4
Jan 2022	16	0	5
Feb 2022	18	0	2
Mar 2022	12	0	2
Apr 2022	14	0	4
May 2022	36	0	9
Jun 2022	46	0	2
Jul 2022	10	0	1
Aug 2022	36	0	3
Sep 2022	32	0	3
Oct 2022	48	0	10
Nov 2022	16	0	2
Dec 2022	6	0	3
Jan 2023	2	0	4
Feb 2023	54	0	0
Mar 2023	0	0	1
Apr 2023	2	0	2
May 2023	4	0	4
Jun 2023	4	0	1
Jul 2023	8	0	5
Aug 2023	2	0	3
Sep 2023	0	0	1
Oct 2023	4	0	0
Nov 2023	8	0	1
Dec 2023	10	0	1
Jan 2024	6	0	0
Feb 2024	14	0	0
Mar 2024	124	0	1
Total	1466	1	391

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