ÐÏࡱá>þÿ ‘“þÿÿÿ��ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿì¥Á` ð¿œbjbjËsËs 1p©© Ùÿÿÿÿÿÿ¤F F F F F F F Z ¦D¦D¦D8ÞDúDLZ @_ RFRF4†F†F†FaGaGaG=W?W?W?WB�W ![ Á^$``hÈbÊå^F °HaGaG°H°Hå^F F †F†FÛú^ÜJÜJÜJ°HpF †FF †F=WÜJ°H=WÜJÜJR­NôF F ÝO †FFF  ­r¸ÇǦD IX¡OYQä_0@_¿O’cxIú’c<éO’cF éOpaG0‘G"ÜJ³GÏGáaGaGaGå^å^rJjaGaGaG@_°H°H°H°HZ Z $~ äb(DZ Z ~ b(Z Z Z F F F F F F ÿÿÿÿ DEGREE OF MASTER OF ARTS IN MATHEMATICS (01G10270) DESIGNATED DEGREE OF MASTER OF ARTS IN MATHEMATICS (01G10289) Students must also comply with the University General Regulations and the Supplementary Regulations for the Degree of Master of Arts. The courses listed below are all compulsory for this degree. PROGRAMME YEAR 1 – 120 Credit points First Half-SessionSecond Half-SessionCourse CodeCourse TitleCredit pointsCourse CodeCourse TitleCredit pointsMA 1002Calculus20MA 1502Algebra20Plus 80 Credit points from courses of choice agreed with Adviser of Studies (MA 1505 is strongly recommended) PROGRAMME YEAR 2 – 120 Credit points First Half-SessionSecond Half-SessionCourse CodeCourse TitleCredit pointsCourse CodeCourse TitleCredit pointsMA 2005Introduction to Analysis15MA 2507Advanced Calculus15MA 2004Sets and Algebraic Structures15MA 2504Linear Algebra15Plus 60 Credit points from courses of choice agreed with Adviser of Studies (MA 2505 is strongly recommended) PROGRAMME YEAR 3 – 125 Credit points First Half-SessionSecond Half-SessionCourse CodeCourse TitleCredit pointsCourse CodeCourse TitleCredit pointsMX 3021Further Analysis15*MX 3521Junior Honours Project5MX 3023Mechanics A15MX 3522Complex Analysis15MX 3022Optimisation and Numerical Analysis15MX 3533Methods of Mathematical Physics15MX 3020Group Theory15MX 3532Metric and Topoloigcal Species15MX 3531Rings and Fields15 PROGRAMME YEAR 4 – 120 Credit points First Half-SessionSecond Half-SessionCourse CodeCourse TitleCredit pointsCourse CodeCourse TitleCredit pointsMX 4008Topology15Four courses from the list of available Special OptionsMX 4037Ordinary Differential Equations15MX 4082Galois Theory15EITHER MX 4020 OR MX 4021 Project External Project 15 15 PLEASE SEE OVER ( The available Special Options are chosen from the following list of courses:MX 4505MX 4512MX 4531MX 4535MX 4538MX 4542MX 4545MX 4523MX 4533MX 4536MX 4539MX 4509MX 4529MX 4534MX 4537MX 4540 Notesi.*MX 3521 is not included as part of the Honours Classification. *MX 3521 is not included in the programme of candidates at Level 3 in 2007/08.ii.Options may be restricted by timetable constraintsiii.Designated Degree At least 190 Credit points in the discipline, including 90 at level 3.iv.A graduating curriculum for the Honours degree must include 90 credit points from Level 4 courses This information, whilst correct at the time of going to press, is subject to alteration without notice. Choice of courses may be restricted by degree regulations or timetabling, and are subject to approval by your Advisers of Studies.     PAGE  PAGE 1 The ºÚÁÏÍø operates a flexible modular degree structure and details of all the degree programmes available can be accessed through the University web pages at: http://www.abdn.ac.uk/registry/calendar.hti Descriptions of all courses can be found in the Catalogue of Courses or on the University web pages at: http://www.abdn.ac.uk/registry/courses FILENAME \p S:\Naomi\Calendar\2007\Arts\arts5 TRACK CHANGES.doc rsùú8 ` ˆ × n p ˜ À    - U ¤ « ¬ ¼ À Á ã ê    B F M N m Š ‘ ’ ° Õ × þ &uÁÂHIJZ[]ª«ÛÜ/02üôïôüäÚäÚôäÚäÚôäÚäÐÚÐÚÆÚÐÚÐÚÐÚÐÚÐÚÐÚÐÚ»äÚä°Ú°Úôü©üÚôŸ—Ÿ—Ÿ—ôhsXPOJQJhsXPCJOJQJ j®ðh;h;7�CJOJQJh;7�CJOJQJhþ{ùCJOJQJh8x3CJOJQJh;CJOJQJh;5�CJOJQJ h;5�h;OJQJh;;34rsùú7 8 ] _ úôúáÛÎľ±± $ Æh$Ifa$ ÆØ à  ÆØ à„¼þ]„¼þ Æh„¼þd6ÿ]„¼þ„¼þ]„¼þ$ Æ hØ à„¼þd6ÿ]„¼þa$„¼þ]„¼þgdþ{ù ›þþ_ ` s ‡ ˆ ¢˜˜(okd‡$$If–l4Ö    Ö00ý�‚#mÿÿÿÿÿÿÿÿÿÿÿÿåÿÿÿÿÿÿÿÿÖ0    öÖÿÿÿÿÿÿÿÿÖÿÿÖÿÿÿÿÿÿÿÿÖÿÿÿÿÿ4Ö laöœýf4 Æh$If\kd$$If–l4Ö    Ö0ý‚#R&Ö0    öÖÿÖÿÖÿÖÿ4Ö laöœýf4ˆ ” ¡ ¯ » È Ö × ß è ë ó û þ òòòòòòíààÐààÐ$ Æ hÕ á$Ifa$ Æ hÕ á$IfFfØ $ 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