ࡱ > bjbjVV > < < v
v
8 $ ) < z . )< +< +< +< +< +< +< ? A +< y y y +< @< '% '% '% y ^ )< '% y )< '% '% 5 0 7 oX R 6 $ < V< 0 < 6 VB )! VB H 7 VB 7 l p h '% T , M +< +< 7# < y y y y VB v
: DEGREE OF MASTER OF ARTS IN NATURAL PHILOSOPHY (01F30170)
Students must also comply with the University General Regulations and the Supplementary Regulations for the Degree of Master of Arts.
This programme was revalidated for Academic Year 2010/2011. Students admitted to the programme from 2010 onwards will follow the revised curriculum for Programme Years 1 and 2 as outlined below. Information regarding the curriculum for Programme Years 3 and above will be available in subsequent years Calendars.
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 pointsPX 1015The Physical Universe A 15PX 1513The Physical Universe B 15PH 1017Reason and Argument15PH 1516Knowledge and Mind15Plus either option A or B and further courses agreed with Adviser of Studies to total 120 creditsOption AMA 1005Calculus 115MX 1508Calculus II15MA 1006Algebra15Option BMA 1007Introductory Mathematics 115MA 1507Introductory Mathematics 215Plus 30 Credit points from courses of choice agreed with Adviser of Studies
PROGRAMME YEAR 2 120 Credit points
(SEE NOTE (i))First Half-SessionSecond Half-SessionCourse CodeCourse TitleCredit pointsCourse CodeCourse TitleCredit pointsPX 2013Light Science15HS 2503History and Philosophy of Science 2**15PX 2015Dynamical Phenomena15*MA 2507Advanced Calculus15PX 2505Practical Optics and Electronics15PX 2510Relativity and Quantum Mechanics15Plus 15 credit points from level 2 philosophy courses agreed with Adviser of Studies, plus 15 further credit points from courses of choice agreed with Adviser of Studies.
**Instead of HS 2502, students are permitted to take a relevant 15 credit level 2 philosophy course (if available) agreed with Adviser of Studies. (PH20xx/PH25xx: Philosophy of Science is recommended, if available).
For Academic Year 2011/2012, students in Programme Years 3 and above will continue to follow the existing curriculum for their year/level, as outlined below. Information regarding the curriculum for future years will be available in subsequent years Calendars.
PROGRAMME YEAR 3 120 Credit points
First Half-SessionSecond Half-SessionCourse CodeCourse TitleCredit pointsCourse CodeCourse TitleCredit pointsPX 3008Electricity and Magnetism15PX 3509Quantum, Atomic and Molecular Physics15PX 3012 The Solid State15PX 3508Energy and Matter15Plus one of the following courses listed below:Plus one of the following courses listed below:PX 3011Research Skills in Physics15PX 3506Advanced Practical Physics15PX3013Space Science and Remote Sensing15**PX 4512Nuclear Physics & Medical Applications15Plus further level 3 Philosophy course worth 30 credit points
(PH3xxx/PH4xxx: Philosophy of Time or PH3xxx/PH4xxxx: Philosophy of Physics are recommended, if available)
PLEASE SEE OVER (
PROGRAMME YEAR 4 120 Credit points
First Half-SessionSecond Half-SessionCourse CodeCourse TitleCredit pointsCourse CodeCourse TitleCredit pointsPX 4006Project A30PX 4007Case Studies in Physics15**PX 4510Structure of Matter and the Universe15PX 4009Solid State Physics15EITHER
PX 4513Advanced Modern Physics15OR
PX 4514Modelling Theory15Plus further level 4 Philosophy choices worth 30 credit points (see notes I and ii)
Notesi.Students at Level 2, who as a result of undertaking up to 30 credits of Sustained Study may not obtain the necessary pre-requisites for Honours entry, must seek approval for this choice through their Adviser of Studies at the start of Level 2. Such curriculum choice will normally be approved as meeting the requirements for entry to Honours, subject to the discretion of the Head of School or nominated deputy.ii.+ This course may be chosen in philosophy of science or in a relevant area or any other course judged by the Undergraduate Programme Coordinator for Philosophy as suitable to this major-minor programme.
(PH3xxx/PH4xxx: Philosophy of Time or PH3xxx/PH4xxxx: Philosophy of Physics are recommended, if available)iii* A Philosophy dissertation may be chosen provided the subject chosen is in the Philosophy of Science or a cognate area.iv.** These courses alternate on a 2-year cycle.v.Dual-coded courses will be taught in one or other (but not both) of the half-sessions.vi.* MA2507 is recommended but not compulsory.
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 Adviser(s) of Studies.
PAGE
PAGE
The 51cg 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
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:\Academic Services\Calendar 2011-2012\Volume 2 - Arts\2011-12 prescriptions\COPS\MA in Natural Philosophy (01F30170).doc
: ; i j m s <
=
c
' e ! " B D G H h j Ծ}ssii ha) CJ OJ QJ hCL CJ OJ QJ hX CJ OJ QJ hv$ hv$ 5CJ OJ QJ hPK CJ OJ QJ h!k CJ OJ QJ hv$ CJ OJ QJ hv$ 5CJ OJ QJ hA OJ QJ hA CJ OJ QJ ^J aJ $h hA CJ OJ PJ QJ ^J aJ hX OJ QJ h= 5h= OJ QJ h= ) : ; <
=
a
b
$
h $If a$gd)r
h d6
d8 $]^a$gdA $
h d8 a$ d8 $
h d8 a$ d8
b
c
v
h $If gd)r h kd $$If T l 4 & {& 0 {& 4
l a f4yt)r T
s s s s s s n ^ ^
h $If gd)r Ff $
h $If a$gd)r { kd $$If T l 4 0 & 0 {& 4
l a f4ytv$ T
# &
h $If gd)r $
h $If a$gd)r & ' / C : * *
h $If gd)r kd $$If T l ֈ 1K#&o . 1
0 {& 4
l a yt)r T C F N a d
h $If gd)r $
h $If a$gd)r d e : ' $
h $If a$gd)r kd $$If T l ֈ 1K#&o . 1
0 {& 4
l a yt_ T
h $If gdv$ j kdX $$If T l 4 & {& 0 {& 4
l a f4yt)r T q q $
h $If a$gda)
h $If gdv$ j kd $$If T l 4 & {& 0 {& 4
l a f4yt)r T 5 % %
h $If gdv$ kd $$If T l 4 ֈ &U(#& / n 0 {& 4
l a f4ytv$ T 8 kd $$If T l 4 \ &U& / 0 {& 4
l a f4yt T
h $If gdv$ $
h $If a$gda) ' B E M h k s s $
h $If a$gda)
h $If gdv$ h kdd
$$If T l 4 & {& 0 {& 4
l a f4yt)r T k l 7 $ $
h $If a$gd)r kd
$$If T l 4 ֈ &U(#& / n 0 {& 4
l a f4ytv$ T } }
$
h $If a$
h d6 h kd $$If T l 4 & {& 0 {& 4
l a f4yt)r T j
f
K ) x > A i κΉ~~Ήses j hs 5OJ QJ ^J hs 5OJ QJ ^J h`O 5CJ OJ QJ h`O CJ OJ QJ hPK OJ QJ hA CJ OJ QJ ^J aJ h hA CJ OJ QJ ^J aJ h C CJ OJ QJ hPK CJ OJ QJ h= CJ OJ QJ h\
5CJ OJ QJ h= 5CJ OJ QJ h= OJ QJ hv$ CJ OJ QJ %
h $If e kdv $$If T l 4 & {& 0 {& 4
l a f4T
#
0
>
J
W
e
f
n
|
y y y y y y t g g
h $If Ff=
$
h $If a$ x kd $$If T l 4 0 & 0 {& 4
l a f4T
|
h $If $
h $If a$
= 0 0
h $If kdL $$If T l ֈ 1K#& o . S
0 {& 4
l a T
h $If $
h $If a$
= -
h $If $
h $If a$ kdr $$If T l ֈ 1K#& o . S
0 {& 4
l a T
& C 1 $
h $If a$ kd $$If T l 4 \ K#&`
0 {& 4
l a f4T $
h $If a$
h $If & G J K C 0 0 $
h $If a$gdq kd $$If T l 4 \ K#&
0 {& 4
l a f4T $
h $If a$
h $If z j z ] M $
h d6 $If a$
$
h $If a$ $]^a$gdA
h d6 e kd\ $$If T l 4 & {& 0 {& 4
l a f4T $
h $If a$gdq (
h d6 $If e kd $$If T l 4 & {& 0 {& 4
l a f4T ( ) 5 B P \ i w x l \ \ \ \ \ \ W Ff $
h d6 $If a$ kdh $$If T l 4 0 & 0 {& 4
l a f4p T x $
h d6 $If a$
h d6 $If = - -
h d6 $If kd $$If T l ֈ d#& o
0 {& 4
l a T
h d6 $If $
h d6 $If a$ 9 i = * * $
h d6 $If a$ kd/ $$If T l ֈ d#& o
0 {& 4
l a T i j r v v c v v c $
h d6 $If a$
h d6 $If x kdc $$If T l 4 0 & 0 {& 4
l a f4T : * *
h d6 $If kd) $$If T l 4 ֈ d#& a
0 {& 4
l a f4T $
h d6 $If a$gd`O
h d6 $If gd`O $
h d6 $If a$ U 8 " " $
h d6 $If a$gd`O kd $$If T l 4 ֈ d#& a
0 {& 4
l a f4T o b R $
h d6 $If a$
$
h $If a$ $
h d6 a$ $
h d8 ]a$gds h kd $$If T l 4 & {& 0 {& 4
l a f4yt`O T & u 1 4 R T U Q R S
? @ ˻˻˱~r~j~j~j~j~j~j h # OJ QJ h # CJ OJ QJ aJ h # CJ OJ QJ h= 5OJ QJ h= OJ QJ h`O 7CJ OJ QJ h`O h`O CJ OJ QJ h`O CJ OJ QJ h`O h= 67CJ OJ QJ h= 7CJ OJ QJ h= CJ OJ QJ h= 5CJ OJ QJ h= 7OJ QJ h= 7CJ OJ QJ & %
h d6 $If h kdI! $$If T l 4
$ % 0 % 4
l ayf4yt]Y T % & 2 ? M Y f t u } s s s s s s n \
h d6 $If Ff1$ $
h d6 $If a$ { kd! $$If T l 4 0
X$ K a 0 % 4
l ayf4yt]Y T } \ J
h d6 $If kdF& $$If T l F
!$ 0 % 4
l ayyt]Y T $
h d6 $If a$ q _ _ J _ 5 $
h d6 $If a$ $
h d6 $If a$
h d6 $If kd' $$If T l F
!$ 0 % 4
l ayyt]Y T # kd' $$If T l ֈ
X!$ n . 0 % 4
l ayyt]Y T $
h d6 $If a$ , / $
h d6 $If a$ $
h d6 $If a$
h d6 $If / 0 1 5 $
h d6 $If a$ kd( $$If T l 4 ֈ
X!$ n . 0 % 4
l ayf4yt]Y T 1 4 < M P Q 4 kd,* $$If T l 4 \
X!$ K n . 0 % 4
l ayf4yt]Y T $
h d6 $If a$
h d6 $If Q R S T U S G $$If a$gd kd+ $$If T l 4 F
!$ 0 % 4
l ayf4yt]Y T $$If a$
h d6 $If n $
h d6 $If a$
h d6 ^ j kd+ $$If T l 4
$ % 0 % 4
l ayf4yt`O T R x $If gd`O $
h d6 $If a$gdnQ e kdY, $$If T l 4 ^! ^! 0 4
l al f4T R S W " # q h h h $If gdnQ $
h d6 $If a$gdnQ u kd, $$If T l 0 n^! n 0 4
l al T q Y $
h d6 $If a$gdnQ $
h d6 $If a$gdnQ u kd- $$If T l 0 n^! n 0 4
l al T
? o W $
h d6 $If a$gdnQ $
h d6 $If a$gdnQ w kd. $$If T l 0 n^! n 0 4
l al T ? @ C q Y $
h d6 $If a$gdnQ $
h d6 $If a$gdnQ u kd. $$If T l 0 n^! n 0 4
l al T q Y $
h d6 $If a$gdnQ $
h d6 $If a$gdnQ u kdT/ $$If T l 0 n^! n 0 4
l al T x e c c c c c c c c $
h d8 a$gdX
h d6 ^ u kd/ $$If T l 0 n^! n 0 4
l al T C E F S T Կԟof\ h= CJ OJ QJ h`O <CJ aJ h!3 <CJ aJ mH nH sH u h`O <CJ aJ mH sH "j h`O <CJ UaJ mH sH h`O 57CJ OJ QJ %h`O 57B*CJ OJ QJ ^J ph )h`O 0J 7>* B*CJ OJ QJ ^J ph h`O 7CJ OJ QJ h`O
h`O 0J j h`O 0J UhE j hE U D $
hp dh $If ] a$ h]h &`#$ &`#$
D E v $
h d8 a$gdX r kd0 $$If T l w" "
0 4
l a p
T < . . . ) ( ) ( ) ( ) ( ) ( ) 00
P 8$ :pA / =!"#$% Dp $$If !v h5 {&#v {&:V l 40 {& 5 {&4 f4yt)r T $$If !v h5 5#v #v:V l 40 {& 5 5/
/ 4 f4ytv$ T $$If !v h5 o5. 5515 5
#v o#v. #v#v1#v #v
:V l < 0 {& 5 o5. 5515 5
/ 4 p< ytv$ T kdJ $$If T l ֈ 1K#& o . 1
< 0 {& 4
l a p< ytv$ T 0$$If !v h5 o5. 5515 5
#v o#v. #v#v1#v #v
:V l 0 {& , 5 o5. 5515 5
/ / / / 4 yt)r T 6$$If !v h5 o5. 5515 5
#v o#v. #v#v1#v #v
:V l 0 {& , ,5 o5. 5515 5
/ / / / 4 yt_ T $$If !v h5 {&#v {&:V l 4 0 {& 5 {&/ 4 f4yt)r T $$If !v h5 {&#v {&:V l 4 0 {& 5 {&/ 4 f4yt)r T $$If !v h5 5/ 55n5 5#v #v/ #v#vn#v #v:V l 4 0 {& 5 5/ 55n5 54 f4ytv$ T $$If !v h5 5/ 55#v #v/ #v#v:V l 4 0 {& 5 5/ 554 f4yt T $$If !v h5 {&#v {&:V l 40 {& 5 {&4 f4yt)r T $$If !v h5 5/ 55n5 5#v #v/ #v#vn#v #v:V l 40 {& 5 5/ 55n5 54 f4ytv$ T $$If !v h5 {&#v {&:V l 40 {& 5 {&4 f4yt)r T $$If !v h5 {&#v {&:V l 40 {& 5 {&4 f4T $$If !v h5 5#v #v:V l 40 {& 5 5/
/ 4 f4T $$If !v h5 o5. 5S55 5
#v o#v. #vS#v#v #v
:V l < 0 {& 5 o5. 5S55 5
/ 4 p< T
kd
$$If T l ֈ 1K#& o . S
< 0 {& 4
l a p< T $$$If !v h5 o5. 5S55 5
#v o#v. #vS#v#v #v
:V l 0 {& 5 o5. 5S55 5
/ / / / 4 T $$$If !v h5 o5. 5S55 5
#v o#v. #vS#v#v #v
:V l 0 {& 5 o5. 5S55 5
/ / / / 4 T $$If !v h5 55 5
#v #v#v #v
:V l 40 {& + 5 55 5
/ / 4 f4T $$If !v h5 55 5
#v #v#v #v
:V l 40 {& + 5 55 5
/ 4 f4T $$If !v h5 {&#v {&:V l 40 {& 5 {&4 f4T $$If !v h5 {&#v {&:V l 40 {& 5 {&4 f4T $$If !v h5 5#v #v:V l 4 0 {& 5 5/ 4 f4p T $$If !v h5 o5 555 5
#v o#v #v#v#v #v
:V l < 0 {& 5 o5 555 5
/ / / 4 p< T
kdG $$If T l ֈ d#& o
< 0 {& 4
l a p< T 2$$If !v h5 o5 555 5
#v o#v #v#v#v #v
:V l 0 {& 5 o5 555 5
/ / / / / 4 T 2$$If !v h5 o5 555 5
#v o#v #v#v#v #v
:V l 0 {& 5 o5 555 5
/ / / / / 4 T $$If !v h5 5#v #v:V l 40 {& 5 5/ / / 4 f4T b$$If !v h5 a5 555 5
#v a#v #v#v#v #v
:V l 40 {& 5 a5 555 5
/ / / / / / / / 4 f4T .$$If !v h5 a5 555 5
#v a#v #v#v#v #v
:V l 40 {& 5 a5 555 5
/
/ / / 4 f4T $$If !v h5 {&#v {&:V l 40 {& 5 {&4 f4yt`O T $$If y!v h5 %#v %:V l 40 % 5 %4 ayf4yt]Y T $$If y!v h5 K5a#v K#va:V l 40 % 5 K5a/
/ 4 ayf4yt]Y T $$If y!v h5 5 55n5. 5#v #v #v#vn#v. #v:V l < 0 % 5 5 55n5. 5/ 4 ayp< yt]Y T kd" $$If T l ֈ
X!$ n . < 0 % 4
l ayp< yt]Y T $$If y!v h5 5 5#v #v #v:V l 0 % 5 5 5/ 4 ayyt]Y T $$If y!v h5 5 5#v #v #v:V l 0 % 5 5 5/ 4 ayyt]Y T %$$If y!v h5 5 55n5. 5#v #v #v#vn#v. #v:V l 0 % 5 5 55n5. 5/ / / 4 ayyt]Y T +$$If y!v h5 5 55n5. 5#v #v #v#vn#v. #v:V l 4 0 % 5 5 55n5. 5/ / / 4 ayf4yt]Y T $$If y!v h5 K5n5. 5#v K#vn#v. #v:V l 4 0 % 5 K5n5. 54 ayf4yt]Y T $$If y!v h5 5 5#v #v #v:V l 4 0 % 5 5 54 ayf4yt]Y T $$If y!v h5 %#v %:V l 4 0 % 5 %4 ayf4yt`O T $$If l !v h5 ^!#v ^!:V l 40 5 ^!4 al f4T $$If l !v h5 n5 #v n#v :V l 0 5 n5 4 al T $$If l !v h5 n5 #v n#v :V l 0 5 n5 4 al T $$If l !v h5 n5 #v n#v :V l 0 5 n5 4 al T $$If l !v h5 n5 #v n#v :V l 0 5 n5 4 al T $$If l !v h5 n5 #v n#v :V l 0 5 n5 4 al T $$If l !v h5 n5 #v n#v :V l 0 5 n5 4 al T $$If !v h5 "#v ":V l
0 5 "4 p
T ^ 2 0 @ P ` p 2 ( 0 @ P ` p 0 @ P ` p 0 @ P ` p 0 @ P ` p 0 @ P ` p 0 @ P ` p 8 X V ~ _HmH nH sH tH 8 ` 8 N o r m a l _HmH sH tH \ @ \ H e a d i n g 1 $$
h d6 a$ 5OJ QJ kH ` ` H e a d i n g 2 $$
h d6 a$ 5CJ OJ QJ kH ^ ^ H e a d i n g 3 " $$
h d6 a$ 5OJ QJ kH f f H e a d i n g 4 * $$
h d6 ]a$ 5OJ QJ kH Z Z H e a d i n g 5 $$
h a$ 6CJ OJ QJ kH n n H e a d i n g 6 2 $$
h d6 ]^ a$ 5OJ QJ kH T T H e a d i n g 7 $
h 6CJ OJ QJ kH ` ` H e a d i n g 8 $ $
h d6 ^ 5OJ QJ kH Z Z H e a d i n g 9 $d6
h 5CJ OJ QJ kH D A` D D e f a u l t P a r a g r a p h F o n t V i@ V T a b l e N o r m a l :V 4 4
l a ( k ( N o L i s t X B@ X B o d y T e x t $
h d6 a$ 5OJ QJ kH R Q@ R B o d y T e x t 3 $d1 a$ 7CJ OJ QJ kH 4 @ 4 H e a d e r
9r 4 @ "4 F o o t e r
9r 0 U@ 10 H y p e r l i n k >*B*` P B` B o d y T e x t 2 $
h d6 a$ 5CJ OJ QJ kH n R Rn B o d y T e x t I n d e n t 2 $
p ^`a$ CJ OJ QJ kH. )@ a. P a g e N u m b e r l S rl B o d y T e x t I n d e n t 3
8 ^` CJ OJ QJ kH\ " \ C a p t i o n $ $
h d6 ]a$ 5OJ QJ kH n T n
B l o c k T e x t / $
h 0d6 ]0^a$ CJ OJ QJ kHD Y D D o c u m e n t M a p -D OJ QJ kHD D B a l l o o n T e x t CJ OJ QJ kHF V F F o l l o w e d H y p e r l i n k >*B* ph H C H B o d y T e x t I n d e n t x ^ PK ! [Content_Types].xmlj0Eжr(Iw},-j4 wP-t#bΙ{UTU^hd}㨫)*1P' ^W0)T9<l#$yi} ;~@(Hu* Dנz/0ǰ $ X3aZ,D0j~3߶b~i>3\`?/[G\!-Rk.sԻ..a濭? PK ! ֧ 6 _rels/.relsj0 }Q%v/C/} (h"O
= C?hv=Ʌ%[xp{۵_Pѣ<1H0ORBdJE4b$q_ 6LR7`0̞O,En7Lib/Se е PK ! ky theme/theme/themeManager.xml M
@}w7c(Ebˮ CAǠҟ7՛K
Y,
e.|,H ,lxɴIsQ}#Ր ֵ+!,^$j=GW)E+&
8 PK ! P theme/theme/theme1.xmlYOo6w toc'vuر-Mn iP@I}úama[إ4:l ЯGRX^6؊>$ !)O^rC$y@ /yH*)UDb`}"qۋJחX^)I`nEp)liV[]1M<OP6r=zgbIguSe bORD۫qu gZo~ٺlAplxpT0+[}`j zA V2Fi@qv֬5\|ʜ̭NleXd sjcs7f
W+Ն7` g ȘJj|h(KD-
dXiJ؇(x$( :;˹! I_TS 1?E ??ZBΪmU/ ?~xY'y5g&/ɋ>GMGeD3Vq%'#q$8K )fw 9:ĵ
x}rxwr:\TZaG*y8IjbRc|XŻǿI
u3KGnD 1NIBs
RuK>V.E L+M2#'fi ~V vl{u8z H
* :( W ☕
~JTe\O*tHGHY }KNP*ݾ˦ TѼ9/#A7qZ $*c?qUnwN%Oi4 =3ڗP
1Pm \\9Mؓ2aD];Yt\[x]}Wr|]g-
eW
)6-rC Sj
id DЇAΜIqbJ#x꺃 6k#ASh&ʌt(Q% p%m&]caS l=X\P1Mh9MVdDAaVB[݈fJíP|8 քAV^f
Hn- "d>znNJ ة>b&2vKyϼD:,AGm\nziÙ .uχYC6OMf3or$5N HT[XF64T,ќM0E)`#5XY`פ ;%1U٥m;R>QD DcpU'&LE/pm%]8firS4d 7y\`JnίI R 3U~7+#m qBiDi*L69mY&iHE=(K&N!V.KeLDĕ{D vEꦚdeNƟe(MN9ߜR6&3(a/DUz<{ˊYȳV)9Z[4^n5!J?Q3eBoCM m<.vp IYfZY_p[=al-Y}Nc͙ŋ4vfavl'SA8|*u{-ߟ0%M07% < ҍ PK !
ѐ ' theme/theme/_rels/themeManager.xml.relsM
0wooӺ&݈Э5
6?$Q
,.aic21h:qm@RN;d`o7gK(M&$R(.1r'JЊT8V"AȻHu}|$b{ P8g/ ]QAsم(#L[ PK- ! [Content_Types].xmlPK- ! ֧ 6 + _rels/.relsPK- ! ky theme/theme/themeManager.xmlPK- ! P theme/theme/theme1.xmlPK- !
ѐ ' theme/theme/_rels/themeManager.xml.relsPK ]
" j 3 E b
& C d k
|
& ( x i % } / 1 Q R ? D ! " # $ % & ' ( ) * + , - . / 0 1 2 4 5 6 7 8 9 : ; < = > ? @ A B C D F G ! ! 8 @ 0 (
B
S ?
= T $ d D > *urn:schemas-microsoft-com:office:smarttags
PersonName = *urn:schemas-microsoft-com:office:smarttags PlaceType =
*urn:schemas-microsoft-com:office:smarttags PlaceName 9 *urn:schemas-microsoft-com:office:smarttagsplace P
< < = K
>
A
Q
Q
R
R
S
S
U
Q S
? @ E ' e B D H H h j K
>
A
Q
Q
R
R
S
S
U
Q S
? @ :\ nMi N Mfa m N a4"r 17 Lr4 w9vyz H uE@ 9B C _[E *`E MF bF H s}H I PK *M \N kRN 2UN P &P +FP I[P %Q Q'Q KR hQR 3S 4V *CW nX ]Y $Z \ .\ Q] L^ _ '_
[_ <` m` 2@d [d cf hj k |k !k #!m %m 5 o U:o TVo bp q )r S/r $s u v Iv w _w x Ey z VF{ XM{ O3} `B} BU s N f Y a) ~ B * ^ 0X `\
W )- \\ CL d q } c[ p r 6 Ca 3@ tZ T
V" + ( w T. ; gT -E 0 g [
[ M N / !3 hH 1 H * 1L N% ^ <9 B t4 VE Gb b c u * V Gu . E C UT \
B M m < T J 0T z %g 9i :# & b so s: Zn = T ! %= E j > 6 ۳ : $ 7 , 3 " O + * 1 @ ] ʳ 1 1 [ s &< V 5 `p E& G A `O E' / gr b nQ Ls 0 d5 ( @ h @ U n k n o w n
G * T i m e s N e w R o m a n 5 S y m b o l 3. * A r i a l 7. { @ C a l i b r i 3 * T i m e s c C G T i m e s ( W 1 ) T i m e s N e w R o m a n 5. * a T a h o m a ?= * C o u r i e r N e w ; W i n g d i n g s A B C a m b r i a M a t h " A h ),|F - " " ! r4 d 3q XZ ? *M 2 ! x x 2 D E G R E E O F M A S T E R O F A R T S I N A C C O U N T A N C Y ( 0 1 N 4 0 0 7 0 ) S h o n a P o t t s E m m a H a y H
Oh +'0 ( < H
h t
4 DEGREE OF MASTER OF ARTS IN ACCOUNTANCY (01N40070) Shona Potts Normal.dotm Emma Hay 15 Microsoft Office Word @ NSI @ )'@ ]
@ ՜. +,D ՜. +,` h p |
" 3 DEGREE OF MASTER OF ARTS IN ACCOUNTANCY (01N40070) Title P < D _NewReviewCycle
! " # $ % & ' ( ) * + , - . / 0 1 2 3 4 5 6 7 8 9 : ; < = > ? @ A B C D E F G H J K L M N O P Q R S T U V W X Y Z [ \ ] ^ _ ` a c d e f g h i j k l m n o p q r s t u v w x y z { | } ~ R o o t E n t r y F }[ D a t a
I )1 1 T a b l e b B W o r d D o c u m e n t > S u m m a r y I n f o r m a t i o n ( D o c u m e n t S u m m a r y I n f o r m a t i o n 8 C o m p O b j y
F' Microsoft Office Word 97-2003 Document
MSWordDoc Word.Document.8 9q