ࡱ> gifM bjbj== .WWl"BZ"\"\"\"\"\"\"$5$ U&P"-""Z"Z"~~:6,v :0.b v"0"l &&v04G1R270 / 89 DEGREE OF BACHELOR OF SCIENCE IN MATHEMATICS WITH GERMAN DESIGNATED DEGREE OF BACHELOR OF SCIENCE IN MATHEMATICS WITH GERMAN* Students must also comply with the University General Regulations and the Supplementary Regulations for the Degree of Bachelor of Science. The table below lists the compulsory courses for this degree together with the overall number of credit points required in each programme year. PROGRAMME YEAR 1 120 Credit PointsFirst Half-SessionSecond Half-SessionCourse CodeCourse TitleCredit pointsCourse CodeCourse TitleCredit pointsMA1002 Calculus 20 MA 1502 Algebra 20GERMAN FOR AB INITIO CANDIDATESGM 1030German for Beginners 120GM 1530German for Beginners 220GERMAN FOR STUDENTS WITH A HIGHER OR A-LEVEL PASS IN GERMANAT LEAST TWO OF:GM 1033German Literary Studies 115GM 1533German Literary Studies 215GM 1032German Language and Society 115GM 1532German Language and Society 215Further courses to be chosen with the agreement of your Adviser to give an overall total of 120 credit points (MA 1505 is strongly recommended) PROGRAMME YEAR 2 120 Credit PointsFirst Half-SessionSecond Half-SessionCourse CodeCourse TitleCredit pointsCourse CodeCourse TitleCredit pointsMA 2005Introduction to Analysis15MA 2507Advanced Calculus15MA 2004Sets and Algebraic Structures15MA 2506Linear Algebra15GERMAN FOR AB INITIO CANDIDATESGM 2030Advanced Introductory German 115GM 2530Advanced Introductory German 215GERMAN FOR STUDENTS WITH A HIGHER OR A-LEVEL PASS IN GERMANEITHER GM 2032 German Language and Society 3 15AND GM 2532 German Language and Society 4 15OR GM 2033 German Literary Studies 3 15AND GM 2533 German Literary Studies 4 15Further courses to be chosen with the agreement of your Adviser to give an overall total of 120 credit points (MA 2505 is strongly recommended) JUNIOR HONOURS PROGRAMME YEAR 3 125 Credit pointsFirst Half-SessionSecond Half-SessionCourse CodeCourse TitleCredit pointsCourse CodeCourse TitleCredit pointsGM3050German Language Study 530MX 3531Rings and Fields15MX 3001Real Analysis15MX 3521Junior Honours Project5MX 3020Group Theory15MX 3522Complex Analysis15One of the two courses lists below:One of the two courses listed below:MX 3012Mechanics A15MX 3528Optimisation Theory15MX 3017Set Theory15MX 3526Mathematical Methods15 Please see over ! SENIOR HONOURS PROGRAMME YEAR 4 - 120 Credit PointsThree courses from those listed below:Four courses from the list of available Special Options or, with the permission of the Head of Mathematical Sciences, three courses from the list of available Special Options and one of MX 3526 or MX 3528.MX 3012Mechanics A (See Note (iv))15MX 3017Set Theory (See Note (iv))15MX 4008 Topology15MX 4082Galois Theory15MX 4037Ordinary Differential Equations15One of the two courses listed below:MX 4020Project15MX4021External Project15 Notesi.Where alternatives are offered, choice may be restricted by timetable constraintsiiMX 3521 is not included as part of Honours classification. MX 3521 is not included in the programme for candidates at level 3 in 2004/05.Iii* Designated Programme: See Supplementary Regulation 4.1 (b) A minimum curriculum at level 3 must include at least 90 credit points from the courses listed in the Honours programme of which 30 credit points must be from a level 3 German language course (currently GM 3050).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. Courses of choice agreed with Adviser may be restricted by degree regulations or timetabling, and are subject to approval by your Advisers of Studies. II`  - |  " z  6 ^ 8:XZ\^vprxy^_uϼ7CJOJQJ7CJOJPJQJ^Jo(7CJOJQJ^J57CJOJQJ^J57CJOJQJCJOJQJ^J CJOJQJ5CJOJQJ\^J5CJOJQJOJQJ5 5OJQJ5CJOJQJ8HIqX$$Ifl4    $'  0    '4 laB $ h$Ifa$   hd6$ h d6a$$a$ !-:H<}}}}}} $ h$Ifa$k$$Ifl4    0$  0    '4 laB h$If HI" h $If$$Ifl    ֈ  X $F nM 8 <&&&&&&0    '4 laB#:;.. h $IfZ$$Ifl4    $'0    '4 laB$ h $Ifa$Z$$Ifl4    $'0    '4 laB:=E\_ h $If$ h $Ifa$_`H8$ h $Ifa$$$Ifl4    ֈ  X $F nM 80    '4 laBH=,00 h $IfX$$Ifl4    $'0    '4 laB$ h $Ifa$Z$$Ifl4    $'0    '4 laB h $If$ h $Ifa$ #IL<<,$ h $Ifa$ h $If$$Ifl    ֈ  X $F nM 80    '4 laB#+ILM,D$$Ifl    ֈ  X $F nM 80    '4 laB$ h $Ifa$ h $IfM ~ $ h$Ifa$ h d6X$$Ifl4    $'0    '4 laB$ h $Ifa$   , - 2<k$$Ifl4    0$  0    4 laB h$IfX$$Ifl4    $'  0    4 laB- 9 F T ` m { $ h$Ifa${ | " h$If$$Ifl    ֈ  X $F nM 8 <&&&&&&0    4 laB $ h$Ifa$ h$If I??2? $ h$Ifa$ h$If$$Ifl    ֈ  X $F nM 80    4 laB   2$$Ifl    ֈ  X $F nM 80    4 laB $ h$Ifa$ h$If " # + J M U t w T h $IfZ$$Ifl4    $'0    4 laB$ h $Ifa$w x y I9$ h $Ifa$$$Ifl    ֈ  X $F nM 80    4 laBy z =00 h $IfZ$$Ifl4    $'0    4 laB$ h $Ifa$X$$Ifl4    $'0    4 laB    $ h $Ifa$ h $If    $ % ? IX<<<< h $If$$Ifl    ֈ  X $F nM 80    4 laB? @ C G O P j k n h $If$ h $Ifa$n o ID9$ h $Ifa$$$Ifl    ֈ  X $F nM 80    4 laB   5 6 6X$$Ifl4    $'  0    '4 laB $ h$Ifa$ h d6X$$Ifl4    $'0    4 laB6 I ] ^ j w <}}}}}} $ h$Ifa$k$$Ifl4    0$  0    '4 laB h$If " h $If$$Ifl    ֈ  X $ nM 8 <&&&&&&0    '4 laB $ h $Ifa$ h $If   H;;($ h d6$Ifa$ h $If$$Ifl4    ֈ  X $  nM 8 0    '4 laB  % ' ( +$$Ifl4    ֈ  X $  nM 8 0    '4 laB$ h $Ifa$ h $If( 0 = @ H Y \ $ h $Ifa$ h $If\ ] H(88$ h $Ifa$$$Ifl4    ֈ  X $  nM 8 0    '4 laB ww$ h $Ifa$ h $Ifk$$Ifl4    0$  0    '4 laB H;;+$ h $Ifa$ h $If$$Ifl4    ֈ  X $  nM 8 0    '4 laB "(*+$$Ifl4    ֈ  X $  nM 8 0    '4 laB$ h $Ifa$ h $If*,.0246$ h $Ifa$ h $If68:^`bdH88888$ h d6a$$$Ifl4    ֈ  X $     n M  8  0    '4 laBdfhjlnprtv0fz p$IfZ$$Ifl4    $'  0    4 laB$ p$Ifa$$ h d6a$fgow$ p$Ifa$ p$Ifm$$Ifl4    0x$  `  0    4 laBl``Q`$ p$Ifa$ p$If$$Ifl4    G\h x$~    0    4 laBl\``QQ$ p$Ifa$ p$If$$Ifl4    \h x$~    0    4 laBll``Q`$ p$Ifa$ p$If$$Ifl4    \h x$~  ` 0    4 laB<=l``Q`lQ`$ p$Ifa$ p$If$$Ifl4    \h x$~    0    4 laB=>FNQRTw$ p$Ifa$ p$Ifm$$Ifl4    H0x$   0    4 laBRSZknolt``Q`$ p$Ifa$ p$If$$Ifl4    \h x$~    0    4 laBopqrxl[[F$ h d6$Ifa$ h  d6^ $$Ifl4    \h x$ ~       0    4 laBxy|X$If$ h d6$Ifa$X$$Ifl4 04 la^_c{uvz@z\zzzz$If$ h d6$Ifa$i$$Ifl0n R>04 la uv CJOJQJOJQJ$a$ h  d6^ ,1h. A!"#$%  i8@8 NormalCJ_HaJmH sH tH ^`^ Heading 1"$$ h d6@&a$5CJOJQJaJtH <A@< Default Paragraph FontXB`X Body Text$ h d6a$5CJOJQJaJtH NQ`N Body Text 3$d1a$7CJOJQJaJtH HI!-:HI#:=E\_` #+ILM,-9FT`m{|"#+JMUtwxyz$%?@CGOPjkno56I]^jw   % ' ( 0 = @ H Y \ ]            / 0 1 2 3 4 5 6 7 8 9 : ; J p q f g o     < = > F N Q R S Z k n o p q r x y | ^ _ c { uvz000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000u ?H:_#M - {  w y  ? n 6  ( \ *6df=Rox !"#$%&'()*+,-./0123456789:;<=>@y z  G_333GHxp27S:\Naomi\Calander\Web Uploads\Requirements\04G1R270.docSDw~V~`hh^h`o(()hh^h`o(()Sw~!-:HI#:=E\_` #+ILM,-9FT`m{|"#+JMUtwxyz$?COjno56I]^jw   % ' ( 0 = @ H Y \ ]           ; p q f g o     < = > F N Q R S Z k n o p q r x y | ^ _ c uvz@I<`II( P@PP @UnknownGz Times New Roman5Symbol3& z ArialW& ??Arial Unicode MSTahoma3Times"qh%&%&K !202Q 04G1R270 / 89xp2xp2Oh+'0l   ( 4 @LT\d04G1R270 / 89o4G1xp2p2p2 Normal.dot8xp212Microsoft Word 9.0@@)@)K ՜.+,0 hp  51cg1 04G1R270 / 89 Title  !"#$%&'()*+,-./0123456789:;<=>?@ACDEFGHIJKLMNOPQRSTUWXYZ[\]_`abcdehRoot Entry F :j1TableB&WordDocument.SummaryInformation(VDocumentSummaryInformation8^CompObjjObjectPool : :  FMicrosoft Word Document MSWordDocWord.Document.89q