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Guf3f___PPT10.FӨ+W;D~'  = @B D9' = @BA?%,( < +O%,( < +D4' =%(D' =%(D' =4@BBBB%(D' =1:Bvisible*o3>+B#style.visibility<*4 %(D4' =%(D' =%(D' =4@BBBB%(D' =1:Bvisible*o3>+B#style.visibility<* 4 %(+( 0 ^N0 ''D ?'(  D  D  0 ??id |2THINKCELLSHAPEDONOTDELETE:thinkcellActiveDocDoNotDeleten2THINKCELLSTATEDONOTDELETE,Mwea8rj3_ECy4msypzqcUQ , D T  "`p[u~vn2THINKCELLSHAPEDONOTDELETE,_59kc8HJl0Kz5cJqKXoYjg s#Financial Instrument Categories  $  $  D  f IIII??"6?@`NNN?N[N~vn2THINKCELLSHAPEDONOTDELETE,NPLxNC7SDkG8aV8CYnT4Ww vCategory" n<   q5cA D  f IIII??"6?@`NNN?NiN~vn2THINKCELLSHAPEDONOTDELETE,.RUMedlKSUmb15BlnU51aQ y Measurement" n<   q5cA D  fT IIII??"6?@`NNN?NiN~vn2THINKCELLSHAPEDONOTDELETE,kjkK6cd2sUubCtECghWiqQ Changes in carrying amount"n<  q5cAGL >:  D # :[   D   fP IIII??"6?@`NNN?N>:v~vn2THINKCELLSHAPEDONOTDELETE,T_LBzHvvIkCLPeB4iR4LSg zTrading $ n<   y5cA  D   f IIII??"6?@`NNN?Nv:~vn2THINKCELLSHAPEDONOTDELETE,A9UnQvxGa0Kp.z7aZRHOYA | Fair value$ n<   y5cA  D   f IIII??"6?@`NNN?N:~vn2THINKCELLSHAPEDONOTDELETE,PHl2C6s6wkmbxrB0O7kFWg Income statement$n<  y5cA  D   f$ IIII??"6?@`NNN?N>v ~vn2THINKCELLSHAPEDONOTDELETE,venMrJDgdE.GcYHo7s7v2w Available-for-sale :n<n<  y5cA  D   fD IIII??"6?@`NNN?Nv ~vn2THINKCELLSHAPEDONOTDELETE,BcQxDcKWuUGkDfIedrNiaQ | Fair value$ n<   y5cA D   f IIII??"6?@`NNN?N ~vn2THINKCELLSHAPEDONOTDELETE,NqGPxvTzEk2AsgxnisWN1g 'Amortized cost-income Fair value-equity$(n<( ( 5'2> D   f,( IIII??"6?@`NNN?N> v ~vn2THINKCELLSHAPEDONOTDELETE,CgqVN98r40SyZ.M5gGkJgw Held to maturity$n<  y5cA D   f7 IIII??"6?@`NNN?Nv  ~vn2THINKCELLSHAPEDONOTDELETE,agZOZ5HfjUi2leKOSyowfg Amortized cost$n<  y5cA D   fA IIII??"6?@`NNN?N  ~vn2THINKCELLSHAPEDONOTDELETE,Pv41o_7IyU6QIqpCphSYzw Income statement$n<  y5cA D   fL IIII??"6?@`NNN?N> vX ~vn2THINKCELLSHAPEDONOTDELETE,uo2cDX1vgk._G44nyFlwhQ Loans and receivables$n<  y5cA D   f: IIII??"6?@`NNN?Nv X ~vn2THINKCELLSHAPEDONOTDELETE,uI9PAozlIUCFJQcibaL8zg Amortized cost$n<  y5cA D   fda IIII??"6?@`NNN?N X ~vn2THINKCELLSHAPEDONOTDELETE,9O7t3zZNb0KiGd.R5O_pIA Income statement$n<  y5cA D   fc IIII??"6?@`NNN?N>X v ~vn2THINKCELLSHAPEDONOTDELETE,M4RtdmR9wUKnF5c5KpRw5g Designated at fair value$n<  y5cA D   fu IIII??"6?@`NNN?NvX  ~vn2THINKCELLSHAPEDONOTDELETE,IKO_m1ztokuOz5AdWyxQvA | Fair value$ n<   y5cA D   f IIII??"6?@`NNN?NX  ~vn2THINKCELLSHAPEDONOTDELETE,tXrGLPhl60aH8wkotySfvA Income statement$n<  y5cA D Tz  "`j L$IFRS  Investments  H D 0~޽h ? Guf3f___PPT10i.p0Y+D='  = @B +l 0 ^N0 L F(  L ~ L s *K D j    L # lh  ?7P  NIFRS 4   d L # l,$D 0 L  # l̈  ?H L2005   L  # l@  ?y  [Phase I (interim)  N ,|v  L  ,| B L   `Do?,vB  L   `Do?,|, B  L   `Do?o|o   L   `  ?d , Non-fair value accounting No equalization reserve Unbundling of embedded derivatives, deposit elements,M-i i B  L  fDԔ? ~w D   L #  D ,$D 0 L  # lЗ  ?R \   M2010?   L  # l؜  ? [  RPhase II     L  # l  ? D  x. fair value accounting   B L   fDԔ?^ t B L   fDo?t t B L   `Do?+  H L 0~޽h ? Guf3fF > ___PPT10 .FӨ+ND ' = @B D ' = @BA?%,( < +O%,( < +Dn' =%(D' =%(D' =4@BBBB%(D' =1:Bvisible*o3>+B#style.visibility<*L %(D' =+4 8?\CB#ppt_xBCB#ppt_xB*Y3>B ppt_x<*L D' =+4 8?dCB1+#ppt_h/2BCB#ppt_yB*Y3>B ppt_y<*L Dn' =%(D' =%(D' =4@BBBB%(D' =1:Bvisible*o3>+B#style.visibility<* L %(D' =+4 8?\CB#ppt_xBCB#ppt_xB*Y3>B ppt_x<* L D' =+4 8?dCB1+#ppt_h/2BCB#ppt_yB*Y3>B ppt_y<* L +I 0 ^N0   \  (  \ ~ \ s * D j    { \ C  ?G~??_s1032"B?@`  NNN?N+  {%Investments (partially) at fair value&&% & B \  f_ж_жDV? h  \ # l,  ?  y NAssets   \  `  ?U  \Equity & Liabilities  s \ C  ?G~??_s1032"B?@`  NNN?N   s%Insurance Reserves not at fair value && & B \  f_ж_жDV?B  \ # lD>?R R hZ v  \ # Z v,$D 0   \  # lH  ?Z $  iAccounting mismatch&  b  \  c y@ ??h U .  \  3 r  ?g v fVolatile net income + equity   \  f ?@  \  `  ? 5 ZEquity H \ 0~޽h ? Guf3f___PPT10.FӨ+wD|' = @B D7' = @BA?%,( < +O%,( < +Dn' =%(D' =%(D' =4@BBBB%(D' =1:Bvisible*o3>+B#style.visibility<* \ %(D' =+4 8?\CB#ppt_xBCB#ppt_xB*Y3>B ppt_x<* \ D' =+4 8?dCB1+#ppt_h/2BCB#ppt_yB*Y3>B ppt_y<* \ +2 0 ^N0    (     # Lt      ? @  5% 8c8c     ?D A)BCD|E||c " ?@  `    @ABC DEFGHIJK5%LMNOPQRSTUWYZ[ \]^_ `abN 5%  N 5%  N    5%    !"?N@ABC DEFGHIJK5%LMNOPQRSTUWYZ[ \]^_ `abt      s * D  <$D 0   H  0~޽h ? Guf3f___PPT10.8 iw+qZDh' = @B D#' = @BA?%,( < +O%,( < +Dn' =%(D' =%(D' =4@BBBB%(D' =1:Bvisible*o3>+B#style.visibility<* H%(D' =+4 8?\CB#ppt_xBCB#ppt_xB*Y3>B ppt_x<* HD' =+4 8?dCB1+#ppt_h/2BCB#ppt_yB*Y3>B ppt_y<* HDn' =%(D' =%(D' =4@BBBB%(D' =1:Bvisible*o3>+B#style.visibility<* H%(D' =+4 8?\CB#ppt_xBCB#ppt_xB*Y3>B ppt_x<* HD' =+4 8?dCB1+#ppt_h/2BCB#ppt_yB*Y3>B ppt_y<* HDn' =%(D' =%(D' =4@BBBB%(D' =1:Bvisible*o3>+B#style.visibility<* :%(D' =+4 8?\CB#ppt_xBCB#ppt_xB*Y3>B ppt_x<* :D' =+4 8?dCB1+#ppt_h/2BCB#ppt_yB*Y3>B ppt_y<* :+n 0 ^N0 0  \(     s * D  <$D 0   r  S  D j    H  0~޽h ? Guf3f2*___PPT10 .=A>+qZD' = @B D' = @BA?%,( < +O%,( < +Dn' =%(D' =%(D' =4@BBBB%(D' =1:Bvisible*o3>+B#style.visibility<* C%(D' =+4 8?\CB#ppt_xBCB#ppt_xB*Y3>B ppt_x<* CD' =+4 8?dCB1+#ppt_h/2BCB#ppt_yB*Y3>B ppt_y<* CDn' =%(D' =%(D' =4@BBBB%(D' =1:Bvisible*o3>+B#style.visibility<* %(D' =+4 8?\CB#ppt_xBCB#ppt_xB*Y3>B ppt_x<* D' =+4 8?dCB1+#ppt_h/2BCB#ppt_yB*Y3>B ppt_y<* Dn' =%(D' =%(D' =4@BBBB%(D' =1:Bvisible*o3>+B#style.visibility<* %(D' =+4 8?\CB#ppt_xBCB#ppt_xB*Y3>B ppt_x<* D' =+4 8?dCB1+#ppt_h/2BCB#ppt_yB*Y3>B ppt_y<* Dn' =%(D' =%(D' =4@BBBB%(D' =1:Bvisible*o3>+B#style.visibility<* O%(D' =+4 8?\CB#ppt_xBCB#ppt_xB*Y3>B ppt_x<* OD' =+4 8?dCB1+#ppt_h/2BCB#ppt_yB*Y3>B ppt_y<* O+t0 ^N0 kc (     C . ? .SectionDividerOutliner#" ` 2 MMCOA_SMARTSHAPEY4 MMCOA_FONTSIZE_L124 MMCOA_FONTSIZE_M124 MMCOA_FONTSIZE_S12X MMCOA_POSITION_L(0;158.625;222.75;756X MMCOA_POSITION_M(0;158.625;222.75;756X MMCOA_POSITION_S(0;158.625;222.75;7566$MMCOA_HIDEONCOLOURN4"MMCOA_HIDEONWHITEY .(2   Z< pb8pb8WS"` 2 MMCOA_SMARTSHAPEY4 MMCOA_FONTSIZE_L204 MMCOA_FONTSIZE_M204 MMCOA_FONTSIZE_S20h MMCOA_POSITION_L8219.25;161.75;215.875;536.75h MMCOA_POSITION_M8219.25;161.75;215.875;536.75h MMCOA_POSITION_S8219.25;161.75;215.875;536.756$MMCOA_HIDEONCOLOURN4"MMCOA_HIDEONWHITEN J<<<YYww  Z0   f4W i ?#"  jp [EU flagH  0~޽h ? ѲGff3z___PPT10Z.+cD'  = @B D' = @BA?%,( < +O%,( < +D' =%(D' =%(D8' =A@BB BB0B%(D' =1:Bvisible*o3>+B#style.visibility<* [%(D' =-g6B fade*<3<* [+8+0+ 0 + 0 ^N0   {(     s *j D V    N  Z ?"6@ NNN?NW 3(=   `0n  ?"6@ NNN?NU K  o} Harmonisation among European supervisors. Pillar I: Quantitative method for determining solvency capital requirement. Pillar II: Supervisors intervention powers. Possible solvency capital add-on in addition to the quantitative requirement. Pillar III: Harmonised reporting requirements. Increases transparency and makes comparison of companies in different regions easier. ~ + 0 R - B ~ez  ,    ,,$D0   S ~_fF!AAi ?#"   ,    f i ?#"   _ SOLVENCY II   Qz  w     w ,$D0    fAi ?#"   w    # l i ?#"  Z 6g   ] Pillar I   Rz x    x ,$D0    fAi ?#"  x    # lx i ?#"  Ub  ^ Pillar II   Sz 3*    3* ,$D0    fAi ?#"  3*    # l؏ i ?#"  %$  _ Pillar III   '   `$  ? ,$0 c3-Pillar Approach000HH``H  0~޽h ? fѲ3fG?___PPT10.c+R_$D '  = @B Dv ' = @BA?%,( < +O%,( < +D ' =%(%(D' =%(D3' =4@BB BB%(D' =1:Bvisible*o3>+B#style.visibility<* %(D' =-o6Bdissolve*<3<* D' =%(D3' =4@BB BB%(D' =1:Bvisible*o3>+B#style.visibility<* %(D' =-o6Bdissolve*<3<* D' =%(D3' =4@BB BB%(D' =1:Bvisible*o3>+B#style.visibility<* %(D' =-o6Bdissolve*<3<* D' =%( D3' =4@BB BB%(D' =1:Bvisible*o3>+B#style.visibility<* %(D' =-o6Bdissolve*<3<* D' =%(D' =A@BBBB0B%(D' =1:Bvisible*o3>+B#style.visibility<* %(+8+0+ 0 + 0 ^N0 '  (   H  # A#" `1s ~  s * D s       fi 8c?#" `j    f ?#" `U@c U?,H  0~޽h ? ѲGff3___PPT10`.U p+D'  = @B D' = @BA?%,( < +O%,( < +D' =%(D' =%(D>' =A@BB BB0B%(D' =-o6Bdissolve*<3<* D' =1:Bhidden*o3>+B#style.visibility<* %(+8+0+ 0 +% 0 ^N0  $$ (R P#(     # l ?f   # l?"`f   # l?"`V*   3 r  ?%F, tASSETS%!!  3 r  ?HS, y LIABILITIES   %!!  3 r|  ? <  yMVA%!!5  3 rp  ?"6@ NNN?N  USCR  3 r ?"`*V4  3 rT  ?"6@ NNN?N,= TAC8  a P  2    f8c?#" ` a2   # l!?#" ` I 2   # lH)\v?#" `/ _ 2    f?#" ` HB  # lD?",:  3 r  ? M[  yMVL%!!"   fL?#" ` }~  s *H D i       ` i ?#"  nU    Market values Full balance sheet Recognition of risk mitigation Two solvency levels, solvency capital requirement (SCR) and minimum capital requirement (MCR) * # l ?"`e  + # l?"`e  , # l?"`2)e $ - 3 rL  ?"`$E+ tASSETS%!!) . 3 r  ?"`GR+ y LIABILITIES   %!!) / 3 r-  ?"` ;  yMVA%!!5 1 3 r/  ?"6@`NNN?N  USCRB 8 # lD?"+9) : 3 r4  ?"` LZ  yMVL%!! < # l ?"`He  = # l?"`Hdj  > # l?"`2)e $ ? 3 rp?  ?"`$E+ tASSETS%!!) @ 3 rQ  ?"`GR+ y LIABILITIES   %!!) 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M[  yMVL%!!"   fL?#" ` }~  s *h D i       ` i ?#"  nU    Market values Full balance sheet Recognition of risk mitigation Two solvency levels, solvency capital requirement (SCR) and minimum capital requirement (MCR)   f ?"`e    f?"`e    f?"`2)e   # l@  ?"`$E+ tASSETS%!!#  # l  ?"`GR+ y LIABILITIES   %!!#  # l  ?"` ;  yMVA%!!/  # l  ?"6@`NNN?N  USCR  # l ?"`)U.  # l  ?"6@`NNN?N7 TACB !  fD?"+9# " # l  ?"` LZ  yMVL%!! #  f ?"`He  $  f?"`Hez  %  f?"`2)e  & # l  ?"`$E+ tASSETS%!!# ' # l  ?"`GR+ y LIABILITIES   %!!# ( # l  ?"` ;  yMVA%!!/ ) # l  ?"6@`NNN?N  USCRB 0  fD?"+9# 1 # l  ?"` LZ  yMVL%!!/ 2 # l|   ?"6@`NNN?NB  UMCRB 3  fD?"BPP(2 5  f8c?#" `  2 6 # l!?#" ` 2 7  fH?#" `  2 8 # l.?#" ` H  0~޽h ? ѲGff3___PPT10i. p +D='  = @B +! 0 ^N0    #8 (      f?"`V*   # l  ?%F, tASSETS%!!  # l  ?HS, y LIABILITIES   %!!  # l!  ? <  yMVA%!!/  # l+  ?"6@ NNN?N  USCRB   fD?",:  # l0  ? M[  yMVL%!!"   fL?#" ` }~  s *: D i       `0? i ?#"  nU    Market values Full balance sheet Recognition of risk mitigation Two solvency levels, solvency capital requirement (SCR) and minimum capital requirement (MCR)   f?"`2)e   # l`J  ?"`$E+ tASSETS%!!#  # lO  ?"`GR+ y LIABILITIES   %!!#  # l^  ?"` ;  yMVA%!!/  # l_  ?"6@`NNN?N  USCR.  # ld  ?"6@`NNN?N}7 TACB !  fD?"+9# " # lp  ?"` LZ  yMVL%!! $  f?"`ok  %  f?"`2)e  & # l,s  ?"`$E+ tASSETS%!!# ' # l  ?"`GR+ y LIABILITIES   %!!# ( # lX  ?"` ;  yMVA%!!/ ) # lp  ?"6@`NNN?N  USCR * # l ?"`)UB 0  fD?"+9# 1 # l  ?"` LZ  yMVL%!!/ 2 # lx  ?"6@`NNN?NB  UMCRB 3  fD?"BPP( F g 4   f 2 5   `8c?#" `g2 6   `!?#" ` O 2 7   fH)\H?#" `5 e 2 8   f33?#" ` NH  0~޽h ? ѲGff3___PPT10i. p +D='  = @B + 0 ^N0 * " 0   (   ~  s *` D j    K  # l  ? 4  AMarket Value of Liabilities = Best Estimate + Market Value MarginBBA%!!   f?"`_4   # l  ? y LIABILITIES   %!!   # l  ?8Q' qMVL %!!  # l jJ?"`_c )z 4    4 ,$D0B   fDjJ?"4D _B    fDjJ?"4    # l jJ?"` _E    # l jJ?"` DE _   # l`  ?( =  pBE %!!   # l  ?( P  qMVM %!!"    fL?#" `  H  0~޽h ? ???އW.O]U___PPT105.WG?+ŻOD '  = @B D' = @BA?%,( < +O%,( < +D' =%(%(D' =%(D+' =4@BB BB%(D' =1:Bvisible*o3>+B#style.visibility<* %(D' =-g6B fade*<3<* +)\ 0 ^N0 440 ;;$ H4(  $ ~ $ s *d D j     $ 3 r ?"``J,$@0 2 $  `?" ,  $  f ?b $ 3 r  ?"`b 2 $  f?"`+#  $ # l@  ?6 qA%!!   $ # l  ?61 qL%!!  $ # l 1?"`A? /  $ # l  ?"6@ NNN?NN USCR  $ # l ?"`#+  $  fP i ?#"  a ^ Company A:    $ Z8  i ?#"  r{ [Solvent $  f ?X b4 $ 3 r  ?"`Y b4 2 $  f?"` #4  $ # l,  ?>   qA%!!  $ # l"  ?> 1  qL%!! $ # l 1?"` ? / $ # l%  ?"6@ NNN?N h  USCR $ # l ?"`Y #  $  f* i ?#"  y   ^ Company B:    $ Z. i ?#"  ar [Solvent $  f?"`3 ,$@0A $ # ld2  ?>~,$0 qA%!!A $ # l0C  ?> ,$0 qL%!! $  fLF i ?#"  i  ^ Company A:   : $ ZK i ?#"   ,$0 hTechnical insolvency $  f ? B4 $ 3 rlP ?"` B4 2  $  f?"`4  !$ # lR  ?> v  qA%!!  "$ # ldc  ?>   qL%!! #$ # l 1?"`1  / $$ # lf  ?"6@ NNN?N>  USCR %$ # l ?"`  &$  fdk i ?#"  y    ^ Company B:    '$ Zpo i ?#"  aR  [Solvent ($ # l ?"` y ,$@0 )$ # l 1?"`  ,$@0c *$ # lt  ?"6@ NNN?N = ,$0 USCRB +$  fDԔ?"b ,$  fy i ?#"  b2  Wt=0 -$  f~ i ?#"  2  Wt=1n z x N . .$  N x .,$D0" /$   fL?#" ` ^B 0$   fDjJ?"( ) B 1$  fDjJ?"(   2$  Zt i ?#"  X x  x&t = 1 2 3 ... n ''& 3$   f?"` o  4$   f?"`a8   5$   f?"`p   6$   f?"` A  7$   f?"`  p 8$  Zl i ?#"  X m x  vAdditional SCR required by B for run-off of A s liabilities<<; 9$   fi 8c?#" `x N .. :$   fh i ?#"   Z@ |(MVM = Cost of capital for this extra SCR))( ;$  f i ?#"  R2  Wt=nH $ 0~޽h ? ???f'&___PPT10&+o7D$'  = @B D$' = @BA?%,( < +O%,( < +Dc ' =%(D' =%(Dk' =4@BBBB@ A%(D' =1:B#b01c2e [5]*z3>!Bstyle.color= `B<*-$ )?D' =1:B#b01c2e [5]*a3>Bfillcolor<*-$ )?D' =1:B solid*a3>Bfill.type<*-$ )?D@' =%(D' =A@BBBB0B%(D' =1:Bvisible*o3>+B#style.visibility<*$ %(D' =4@BBBB%(D' =1:Bvisible*o3>+B#style.visibility<*$ %(D' =A@BBBB0B%(D' =1:Bvisible*o3>+B#style.visibility<*$ %(D' =A@BBBB0B%(D' =1:Bvisible*o3>+B#style.visibility<*$ %(D' =A@BBBB0B%(D' =1:Bvisible*o3>+B#style.visibility<*$ %(Da' =%(D)' =%(D' =4@BBBB%(D' =1:Bhidden*o3>+B#style.visibility<*%$ %(D' =4@BBBB%(D' =1:Bhidden*o3>+B#style.visibility<*#$ %(D' =A@BBBB0B%(D' =1:Bhidden*o3>+B#style.visibility<*$$ %(D' =A@BBBB0B%(D' =1:Bhidden*o3>+B#style.visibility<*$ %(D' =A@BBBB0B%(D' =1:Bhidden*o3>+B#style.visibility<*$ %(D,' =%(D' =A@BBBB0B%()?)?D' =.7 BBBBBM 0.0005 0.05787 C -0.01405 0.09328 -0.02827 0.12893 -0.0286 0.17916 C -0.0286 0.2294 -0.00628 0.32893 -0.00198 0.35879 *3>*B ppt_xB ppt_y=B0BB aaApBB<*$ D' =%(DC' =4@BBBB%()?)?D' =._7 BBBBBmM -3.80952E-6 -2.22222E-6 C -0.01008 0.04051 -0.02 0.08125 -0.02381 0.11273 C -0.02744 0.14398 -0.02645 0.13264 -0.02281 0.18704 C -0.01901 0.24097 -0.00512 0.39607 -0.00165 0.4382 *3>*B ppt_xB ppt_y=D0BB aaaApBB`B<`><*$ D' =%(D' =4@BBBB%(D' =1:Bvisible*o3>+B#style.visibility<*($ %(D' =4@BBBB%(D' =1:Bvisible*o3>+B#style.visibility<*)$ %(D' =A@BBBB0B%(D' =1:Bvisible*o3>+B#style.visibility<**$ %(D' =%(D' =%(D3' =4@BB BB%(D' =1:Bvisible*o3>+B#style.visibility<*.$ %(D' =-o6Bdissolve*<3<*.$ ++0+$ 0 ++0+$ 0 ++0+$ 0 ++0+$ 0 ++0+$ 0 ++0+$ 0 ++0+$ 0 ++0+$$ 0 ++0+*$ 0 +) 0 ^N0 <<P @@, ,<(  , ~ , s * D 3     ,  `  ?"6@ NNN?N M   Methodology for standard formula Bottom up approach [1] Risk categories identified [2] Capital allocated to each subcategory VaR, 99.5%, 1 year solvency and risk assessment period [3] Total company SCR calculated Aggregate Consider diversification 9!%5 '7$x ,  f ?#" ` Risk silos combined into overall company risk  bottom up approachCCC.F G4M  ,  4GM  ,  TA ?"6@ NNN?NG4M N #B  ,  #B B ,  fD1?"##}B  ,  fD1?"}B  ,  fD1?"B  ,  fD1?"  B  ,  fD1?"6B  ,  fD1?"BB ,  fD1?"w nw B ,  fD1?"| | 4B ,  fD1?"  5B ,  fD1?"88 ,  f i?#" ` ,$@0 ZUW< ,  fT i?#" `d,$@0 ^Market< ,  f4 i?#" `,$@0 ^Health< ,  f i?#" `Ay ,$@0 ^Credit: ,  f0 i?#" ` ,$@0 \Life? ,  f i?#" `G ,$@0 a Operation   > ,  f i?#" `,$@ 0 `Prem/Res  9 ,  f4 i?#" ` ,$@ 0 [CAT9 ,  fP i?#" `,$@ 0 [F/X> ,  f i?#" ` ,$@ 0 `Property  ? ,  f i?#" `  ,$@ 0 a Interests   < ,  f\ i?#" `; ) ,$@0 ^Equity< ,  fh i?#" `] K ,$@0 ^SpreadE ,  fH  i?#" ` oK ,$@0 gConcen- trationF  ,  f  i?#" `C3 ,$@0 hHealth sub risksD !,  fl i?#" `i ) ,$@0 fLife sub risks: ",  f i?#" `,$@0 \BSCR9 #,  f ?#" ``N,$@0 [SCRB $,  fDjJ?" ,$@0B %,  fDjJ?"w w ,$@0B &,  fDjJ?" ,$@0B ',  fDjJ?"  y,$@0B (,  fDjJ?"z,$@0B ),  fD1?"..,$@0B *,  fDjJ?"H,$@0B +,  fDjJ?"eu w ,$@0B ,,  `DjJ?"K ,$@0B -,  `DjJ?"#,$@0B .,  `DjJ?"z{,$@0B /,  `DjJ?"y y,$@ 0B 0,  `DjJ?"jw j,$@!0B 1,  `DjJ?"* ,$@"0B 2,  `DjJ?"}e ,$@#0B 3,  `DjJ?"e Ce ,$@$0B 4,  `DjJ?"::,$@%0B 5,  `DjJ?"c c ,$@&0B 6,  `DjJ?"  ,$@'0B 7,  `DjJ?"  ,$@(0B 8,  `DjJ?"  ,$@)0B 9,  `DjJ?"z ,$@*0B :,  fDjJ?",$@+0B ;,  fDjJ?",$@,0B <,  fDjJ?",$@-0B =,  fDjJ?"..,$@.0B >,  `DjJ?"(,$@/0B ?,  `DjJ?"K K ,$@00B @,  `DjJ?" g ,$D10H , 0~޽h ? ѲGff3___PPT10y.^  R+ŎXD]' B = @B D' = @BA?%,( < +O%,( < +Du' =%(D' =%(D1' =4@BB BB%(D' =-o6Bdissolve*<3<*, D' =1:Bhidden*o3>+B#style.visibility<*, %(Dr' =%(Dp' =A@BB BB0B%()))D' =1:Bvisible*o3>+B#style.visibility<*, %(D' =-o6Bdissolve*<3<*, Dp' =A@BB BB0B%()))D' =1:Bvisible*o3>+B#style.visibility<*, %(D' =-o6Bdissolve*<3<*, Dp' =A@BB BB0B%()))D' =1:Bvisible*o3>+B#style.visibility<*, %(D' =-o6Bdissolve*<3<*, Dp' =A@BB BB0B%()))D' =1:Bvisible*o3>+B#style.visibility<*, %(D' =-o6Bdissolve*<3<*, Dp' =A@BB BB0B%()))D' =1:Bvisible*o3>+B#style.visibility<*, %(D' =-o6Bdissolve*<3<*, Dp' =A@BB BB0B%()))D' =1:Bvisible*o3>+B#style.visibility<*, %(D' =-o6Bdissolve*<3<*, Dp' =A@BB BB0B%()))D' =1:Bvisible*o3>+B#style.visibility<*, %(D' =-o6Bdissolve*<3<*, Dp' =A@BB BB0B%()))D' =1:Bvisible*o3>+B#style.visibility<*, %(D' =-o6Bdissolve*<3<*, Dp' =A@BB BB0B%()))D' =1:Bvisible*o3>+B#style.visibility<*, %(D' =-o6Bdissolve*<3<*, Dp' =A@BB BB0B%()))D' =1:Bvisible*o3>+B#style.visibility<*, %(D' =-o6Bdissolve*<3<*, Dp' =A@BB BB0B%()))D' =1:Bvisible*o3>+B#style.visibility<*, %(D' =-o6Bdissolve*<3<*, Dp' =A@BB BB0B%()))D' =1:Bvisible*o3>+B#style.visibility<*, %(D' =-o6Bdissolve*<3<*, Dp' =A@BB BB0B%()))D' =1:Bvisible*o3>+B#style.visibility<*, %(D' =-o6Bdissolve*<3<*, Dp' =A@BB BB0B%()))D' =1:Bvisible*o3>+B#style.visibility<*, %(D' =-o6Bdissolve*<3<*, Dp' =A@BB BB0B%()))D' =1:Bvisible*o3>+B#style.visibility<* , %(D' =-o6Bdissolve*<3<* , Dp' =A@BB BB0B%()))D' =1:Bvisible*o3>+B#style.visibility<*!, %(D' =-o6Bdissolve*<3<*!, Dp' =A@BB BB0B%()))D' =1:Bvisible*o3>+B#style.visibility<*", %(D' =-o6Bdissolve*<3<*", Dp' =A@BB BB0B%()))D' =1:Bvisible*o3>+B#style.visibility<*#, %(D' =-o6Bdissolve*<3<*#, Dc' =4@BB BB%()))D' =1:Bvisible*o3>+B#style.visibility<*$, %(D' =-o6Bdissolve*<3<*$, Dc' =4@BB BB%()))D' =1:Bvisible*o3>+B#style.visibility<*%, %(D' =-o6Bdissolve*<3<*%, Dc' =4@BB BB%()))D' =1:Bvisible*o3>+B#style.visibility<*&, %(D' =-o6Bdissolve*<3<*&, Dc' =4@BB BB%()))D' =1:Bvisible*o3>+B#style.visibility<*', %(D' =-o6Bdissolve*<3<*', Dc' =4@BB BB%()))D' =1:Bvisible*o3>+B#style.visibility<*(, %(D' =-o6Bdissolve*<3<*(, Dc' =4@BB BB%()))D' =1:Bvisible*o3>+B#style.visibility<*), %(D' =-o6Bdissolve*<3<*), Dc' =4@BB BB%()))D' =1:Bvisible*o3>+B#style.visibility<**, %(D' =-o6Bdissolve*<3<**, Dc' =4@BB BB%()))D' =1:Bvisible*o3>+B#style.visibility<*+, %(D' =-o6Bdissolve*<3<*+, Dc' =4@BB BB%()))D' =1:Bvisible*o3>+B#style.visibility<*,, %(D' =-o6Bdissolve*<3<*,, Dc' =4@BB BB%()))D' =1:Bvisible*o3>+B#style.visibility<*-, %(D' =-o6Bdissolve*<3<*-, Dc' =4@BB BB%()))D' =1:Bvisible*o3>+B#style.visibility<*., %(D' =-o6Bdissolve*<3<*., Dc' =4@BB BB%()))D' =1:Bvisible*o3>+B#style.visibility<*/, %(D' =-o6Bdissolve*<3<*/, Dc' =4@BB BB%()))D' =1:Bvisible*o3>+B#style.visibility<*0, %(D' =-o6Bdissolve*<3<*0, Dc' =4@BB BB%()))D' =1:Bvisible*o3>+B#style.visibility<*1, %(D' =-o6Bdissolve*<3<*1, Dc' =4@BB BB%()))D' =1:Bvisible*o3>+B#style.visibility<*2, %(D' =-o6Bdissolve*<3<*2, Dc' =4@BB BB%()))D' =1:Bvisible*o3>+B#style.visibility<*3, %(D' =-o6Bdissolve*<3<*3, Dc' =4@BB BB%()))D' =1:Bvisible*o3>+B#style.visibility<*4, %(D' =-o6Bdissolve*<3<*4, Dc' =4@BB BB%()))D' =1:Bvisible*o3>+B#style.visibility<*5, %(D' =-o6Bdissolve*<3<*5, Dc' =4@BB BB%()))D' =1:Bvisible*o3>+B#style.visibility<*6, %(D' =-o6Bdissolve*<3<*6, Dc' =4@BB BB%()))D' =1:Bvisible*o3>+B#style.visibility<*7, %(D' =-o6Bdissolve*<3<*7, Dc' =4@BB BB%()))D' =1:Bvisible*o3>+B#style.visibility<*8, %(D' =-o6Bdissolve*<3<*8, Dc' =4@BB BB%()))D' =1:Bvisible*o3>+B#style.visibility<*9, %(D' =-o6Bdissolve*<3<*9, Dc' =4@BB BB%()))D' =1:Bvisible*o3>+B#style.visibility<*:, %(D' =-o6Bdissolve*<3<*:, Dc' =4@BB BB%()))D' =1:Bvisible*o3>+B#style.visibility<*;, %(D' =-o6Bdissolve*<3<*;, Dc' =4@BB BB%()))D' =1:Bvisible*o3>+B#style.visibility<*<, %(D' =-o6Bdissolve*<3<*<, Dc' =4@BB BB%()))D' =1:Bvisible*o3>+B#style.visibility<*=, %(D' =-o6Bdissolve*<3<*=, Dc' =4@BB BB%()))D' =1:Bvisible*o3>+B#style.visibility<*>, %(D' =-o6Bdissolve*<3<*>, Dc' =4@BB BB%()))D' =1:Bvisible*o3>+B#style.visibility<*?, %(D' =-o6Bdissolve*<3<*?, Dc' =4@BB BB%()))D' =1:Bvisible*o3>+B#style.visibility<*@, %(D' =-o6Bdissolve*<3<*@, Dq' =%(D' =%(Dy' =4@BBBB%(D ' =,54*3>!Bstyle.color='`B@BPB<*, )?D' =,54*3>Bfillcolor=@BPB<*, )?D' =1:B solid*a3>Bfill.type<*, )?D' =1:B true*]3>Bfill.on<*, )?D' =%(Dy' =4@BBBB%(D ' =,54*3>!Bstyle.color='`B@BPB<*, )?D' =,54*3>Bfillcolor=@BPB<*, )?D' =1:B solid*a3>Bfill.type<*, )?D' =1:B true*]3>Bfill.on<*, )?D' =%(Dy' =4@BBBB%(D ' =,54*3>!Bstyle.color='`B@BPB<*, )?D' =,54*3>Bfillcolor=@BPB<*, )?D' =1:B solid*a3>Bfill.type<*, )?D' =1:B true*]3>Bfill.on<*, )?D' =%(lDy' =4@BBBB%(D ' =,54*3>!Bstyle.color='`B@BPB<*, )?D' =,54*3>Bfillcolor=@BPB<*, )?D' =1:B solid*a3>Bfill.type<*, )?D' =1:B true*]3>Bfill.on<*, )?D' =%(( Dy' =4@BBBB%(D ' =,54*3>!Bstyle.color='`B@BPB<*, )?D' =,54*3>Bfillcolor=@BPB<*, )?D' =1:B solid*a3>Bfill.type<*, )?D' =1:B true*]3>Bfill.on<*, )?D ' =%( Dy' =4@BBBB%(D ' =,54*3>!Bstyle.color='`B@BPB<*, )?D' =,54*3>Bfillcolor=@BPB<*, )?D' =1:B solid*a3>Bfill.type<*, )?D' =1:B true*]3>Bfill.on<*, )?D' =4@BBBB%()))D' =,54L*3>!Bstyle.color='`B@BPB<*, D' =,54L*3>Bfillcolor=@BPB<*, D' =,54L*3>#Bstroke.color=@BPB<*, D' =1:B solid*a3>Bfill.type<*, D' =%(D' =4@BBBB%()))D' =,54L*3>!Bstyle.color='`B@BPB<*, D' =,54L*3>Bfillcolor=@BPB<*, D' =,54L*3>#Bstroke.color=@BPB<*, D' =1:B solid*a3>Bfill.type<*, D' =%(D' =4@BBBB%()))D' =,54L*3>!Bstyle.color='`B@BPB<*, D' =,54L*3>Bfillcolor=@BPB<*, D' =,54L*3>#Bstroke.color=@BPB<*, D' =1:B solid*a3>Bfill.type<*, D' =%(D' =4@BBBB%()))D' =,54L*3>!Bstyle.color='`B@BPB<*, D' =,54L*3>Bfillcolor=@BPB<*, D' =,54L*3>#Bstroke.color=@BPB<*, D' =1:B solid*a3>Bfill.type<*, D' =%(|D' =4@BBBB%()))D' =,54L*3>!Bstyle.color='`B@BPB<*, D' =,54L*3>Bfillcolor=@BPB<*, D' =,54L*3>#Bstroke.color=@BPB<*, D' =1:B solid*a3>Bfill.type<*, D' =%(pD' =4@BBBB%()))D' =,54L*3>!Bstyle.color='`B@BPB<*, D' =,54L*3>Bfillcolor=@BPB<*, D' =,54L*3>#Bstroke.color=@BPB<*, D' =1:B solid*a3>Bfill.type<*, D' =%(dD' =4@BBBB%()))D' =,54L*3>!Bstyle.color='`B@BPB<*, D' =,54L*3>Bfillcolor=@BPB<*, D' =,54L*3>#Bstroke.color=@BPB<*, D' =1:B solid*a3>Bfill.type<*, D' =%(XD' =4@BBBB%()))D' =,54L*3>!Bstyle.color='`B@BPB<*, D' =,54L*3>Bfillcolor=@BPB<*, D' =,54L*3>#Bstroke.color=@BPB<*, D' =1:B solid*a3>Bfill.type<*, D' =%(LD' =4@BBBB%()))D' =,54L*3>!Bstyle.color='`B@BPB<* , D' =,54L*3>Bfillcolor=@BPB<* , D' =,54L*3>#Bstroke.color=@BPB<* , D' =1:B solid*a3>Bfill.type<* , D' =%(@D' =4@BBBB%()))D' =,54L*3>!Bstyle.color='`B@BPB<*!, D' =,54L*3>Bfillcolor=@BPB<*!, D' =,54L*3>#Bstroke.color=@BPB<*!, D' =1:B solid*a3>Bfill.type<*!, DD' =%(4!D' =4@BB#BB%())))@D)' =+4 8?^CBhiddenBCBvisibleB*o3>+B#style.visibility<*), D' =4@BB#BB%())))@D)' =+4 8?^CBhiddenBCBvisibleB*o3>+B#style.visibility<*(, D' =4@BB#BB%())))@D)' =+4 8?^CBhiddenBCBvisibleB*o3>+B#style.visibility<*', D' =4@BB#BB%())))@D)' =+4 8?^CBhiddenBCBvisibleB*o3>+B#style.visibility<*&, D> ' =%(0D' =4@BB#BB%())))@D)' =+4 8?^CBhiddenBCBvisibleB*o3>+B#style.visibility<*=, D' =4@BB#BB%())))@D)' =+4 8?^CBhiddenBCBvisibleB*o3>+B#style.visibility<*<, D' =4@BB#BB%())))@D)' =+4 8?^CBhiddenBCBvisibleB*o3>+B#style.visibility<*%, D' =4@BB#BB%())))@D)' =+4 8?^CBhiddenBCBvisibleB*o3>+B#style.visibility<*$, D' =4@BB#BB%())))@D)' =+4 8?^CBhiddenBCBvisibleB*o3>+B#style.visibility<*:, D' =4@BB#BB%())))@D)' =+4 8?^CBhiddenBCBvisibleB*o3>+B#style.visibility<*;, DG' =%(t@D' =4@BB#BB%())))@D)' =+4 8?^CBhiddenBCBvisibleB*o3>+B#style.visibility<**, D' =4@BB#BB%())))@D)' =+4 8?^CBhiddenBCBvisibleB*o3>+B#style.visibility<*0, D' =4@BB#BB%())))@D)' =+4 8?^CBhiddenBCBvisibleB*o3>+B#style.visibility<*+, D' =%(PD' =4@BB!BB%()))D' =5B-0, 0; .33333, 1; 1, 1,54*3>!Bstyle.color='`B@BPB<*#, %()?))?D' =5B-0, 0; .33333, 1; 1, 1,54*3>Bfillcolor=@BPB<*#, %()?))?D'  =1:B solid*a3>Bfill.type<*#, D'  =1:B true*]3>Bfill.on<*#, D)' =5B-0, 0; .33333, 1; 1, 10l9 BBBBB C*<3<*#, %()?))?++0+, 0 ++0+, 0 ++0+, 0 ++0+, 0 ++0+, 0 ++0+, 0 ++0+, 0 ++0+, 0 ++0+, 0 ++0+, 0 ++0+, 0 ++0+, 0 ++0+, 0 ++0+, 0 ++0+ , 0 ++0+!, 0 ++0+", 0 ++0+#, 0 +$ 0 ^N0 # < (  < " <  fL?#" `3~ < s * D j    L    < # >v < "  :A     @  5% 8c8c     ?D A)BCD|E||# "0e@       @ABC DEFGHIJK5%LMNOPQRSTUWYZ[ \]^_ `abN 5%  N 5%  N    5%    !"?N@ABC DEFGHIJK5%LMNOPQRSTUWYZ[ \]^_ `ab ^    <  TA  ?"6@`NNN?NP   <  `  ?"6@ NNN?Ne Purpose of SCRmkt Measure impact of movements in the level of financial variables, such as stock prices, interest rates, real estate prices and exchange rates. J   <  `  ?"6@ NNN?Ner9 xModules in SCRmkt Mktint  Interest Rate risk. Upward and downward shocks to yield curve. Mkteq  Equity risk. Downward shock.Taking account of the offsetting effect on the value of derivaties and short positions. Mktprop  Property risk. Downward shock to the market value of property exposures. Mktsp  Spread risk. Widening of credit spreads. Mktconc  Risk Concentrations. Mktfx  Currency Risk. Shock to exchange rates. <  B  y  M  ,    + H < 0~޽h ? ѲGff3___PPT10i. `;I+D='  = @B + 0 ^N0    L W (  L  L  f  D j    CF + L  ff  L  ZA i ?#"  +  L  Zt i ?#"   /  gCurrent yield curveB L B  fDjJ?"$3 3  L  ZX i ?#"  I  lUpward shocked curve!B L B  fDjJ?"$M  L  Z i ?#"     nDownward shocked curveB  L  fDjJ?" |  :  L  f ?#" ` FEvaluate effect of interest rate changes on both assets and liabiltiesGGGB  L  fDV?"XX3,$D 0H L 0~޽h ? WO___PPT10/.9Y%,+KٓD'  = @B D' = @BA?%,( < +O%,( < +D' =%(D' =%(DE' =4@BB BB%(D' =1:Bvisible*o3>+B#style.visibility<* L %(D' =-6B%slide(fromBottom)*<3<* L + 0 ^N0  $%T "(  T " T  fL?#" `3 ~ T s *h D j     T  `  ?"6@ NNN?NY<  !SCRdef The risk of default of a counterparty to risk mitigating contracts like reinsurance and financial derivatives. Data requirements Replacement cost - Difference between gross and net technical provisions plus the extra premium minus recoveries Probability of defaulttr  p f | T TA  ?9 T  f ?#" ` EDefault risk in standard formula requires replacement cost estimationFFF B  T # #"2& EB  T  B 1 ?iS m0.24% !!>>  T  B  1 ?Si kBBB !!>>  T  B8 1 ?iS m0.05% !!>>  T  B 8 1 ?iS iA !!>>  T  B8 1 ?i m0.01% !!>>  T  B8 1 ?i jAA !!>> T  Bx$8 1 ?i m1.20% !!>> T  B-8 1 ?i jBB !!>> T  B68 1 ?i n0.002% !!>> T  B?8 1 ?i kAAA !!>> T  B(8 1 ?i  m6.04% !!>> T  BQ8 1 ?i  iB !!>>) T  B[8 1 ? i  CCC or lower and NR@!!>> T  B8f8 1 ?Bi Ratingi(  !!>> T  Bo8 1 ?i   n30.41% !!>> T  Bz8 1 ?iB PDi4 !!>>fB T  6o ?BB`B T  01 ?fB T  6o ?  fB T  6o ?B fB T  6o ?B `B T  01 ?iBi `B T  01 ?  `B T  01 ?`B  T  01 ?`B !T  01 ?`B "T  01 ?SS`B #T  01 ? $T  fD8 i ?#"  @   jProbability of default H T 0~޽h ? ѲGff3___PPT10i. `;I+D='  = @B +|  0 ^N0 { s   \  (  \ | \ TA  ?+ \  f 8 ?#" ` 7Demand for high securitized reinsurance might increase 888 \ C xR=;,A ?"6@ NNN?Nz B \  `D8c?"" z" j \ Z:8 i ?#"  Z   `Low rating increased counterparty default risk21 %0B \  `D8c?" r \ Z8 i ?#"  A  hFew reinsurers increased counterparty default risk25%4  \  fi 8c?#" `@    \  fi 8c?#" `U   \  f8  D j  8  H \ 0~޽h ? ѲGff3___PPT10i. `;I+D='  = @B +  0 ^N0   0 d = (  d " d  fL?#" `Kw~ d s *8 D j  8   d TA ?"6@ NNN?N d  `8  ?"6@ NNN?N#Uu Purpose of SCRnl Cover excess losses that might occur due to existing insurance provisions and new business. Both for CAT and Non-CAT losses. \ } d  `8  ?"6@ NNN?Nm#  &NLpr Capital charge for the premium and reserve risk. NLcat Capital charge for the losses arising from Catastrophes Scenarios defined by local supervisors (local). Scenarios defined by CEIOPS (trans-regional). Individual CAT scenarios (if more severe than prescribed above). 29 2   9  d 0 C x0e0eA ? ?D ] Ck  8 U d  `(8  ?"6@ NNN?N zA independence assumed @ H d 0~޽h ? ѲGff3___PPT10i. `;I+D='  = @B + 0 ^N0  P l (  l ~ l s *8 D j  8  ~ l s *8 D  8  | l TA ?_)}) l  f`8 ?#" ` 5Operational risk model in QIS 3 - simplistic approach666 l # lC!Ai ?#"    H l 0~޽h ? ѲGff3___PPT10i. `;I+D='  = @B +| 0 ^N0 zr  |  (  | O |  `8  ?"6@ NNN?N"   SCR calculation < ~ | s *8 D nH  8   | 0 C x0e0eA ? ?D S w Z   8  |  `8  ?"6@ NNN?Nz Aggregation to SCR  Bottom up approach Step 1: Combine risks from sub-categories to major category (SCRmkt, SCRdef, SCRlife, SCRnl) Step 2: Combine major risk categories using prescribed correlation matrix (BSCR) Step 3: Add operational risk capital charge)(B       | 0 C x0e0eA ? ?D 0    8  |  `8  ?"6@ NNN?Ns 6O  PSCR = BSCR + SCRop 8Q = Qb |  `DA  ?"6@ NNN?N [  &Correlation between risk categories <&# '  | # l V?"6@`NNN?NG #  |  fA ?#" `v y/Undiversified companies are generally penalised000J  |  `8 A  ?"6@ NNN?N)   |Diversification is a key issue,"  |  fL?#" `w "  |  fL?#" `> O H | 0~޽h ? ѲGff3___PPT10j. `;I+D'  = @B D' = @BA?%,( < +O%,( < +D' =%(D' =%(DH' =A@BBBB0B@@%(D' =1:B#b01c2e [5]*z3>!Bstyle.color= `B<* | D' =1:B#b01c2e [5]*a3>Bfillcolor<* | D' =1:B solid*a3>Bfill.type<* | +8+0+ | 0 + 0 ^N0   l(   x  c $A D j  A  |  T4A  8  Full Internal Model (long term goal) Model and simulate all important aspects of the business Take correlation between risks into account (cause-effect) Derive Net Operating Income distribution SCR = 1 in 200 year negative result Partial Internal Model (valuable starting point) Model and measure risk using Partial Internal Models Clearly identify what are the main capital drivers of the SCR standard formula and focus on these risks first Aggregate capital requirements to total capital requirement Correlation needs to be considered P%PP1PP$P $$0   f8'A ?#" ` <Metarisk XMR suitable for partial and full internal modeling===H  0~޽h ? ???އW.O___PPT10i.ˡ +D='  = @B + 0 ^N0 h `   (   x  c $/A D ^.  A  \F <@ > i    @ <> i 2   3 r$0A i?#" `y@ > i  EActuarial Model   Z4A i ?#"  << W  UTest 1: Statistical Quality (2Hz x1 e    x1 e ,$D0 2   3 r8A i?#" `l1  OInternal Risk ManagementB  B # lDp?"EMe    Z4=A i ?#"  x9 Q Test 2: Use ((2 Cz ^ E    E ^ ,$D02   3 r\BA ?#" ` E R  URegulatory Capital Requirement  B    fDp?"^    ZCA i ?#"  I  LTest 3: Calibration(2A   fJA ?#" ` MPreapproval required to use internal model for regulatory solvency assessmentNNNH  0~޽h ? ???އW.O___PPT10. Gk"+xD'  = @B D_' = @BA?%,( < +O%,( < +D' =%(%(D' =%(D3' =4@BB BB%(D' =1:Bvisible*o3>+B#style.visibility<* %(D' =-o6Bdissolve*<3<* D' =%(D3' =4@BB BB%(D' =1:Bvisible*o3>+B#style.visibility<* %(D' =-o6Bdissolve*<3<* + 0 ^N0    { (     ZXA pb8pb8WS"` 2 MMCOA_SMARTSHAPEY4 MMCOA_FONTSIZE_L204 MMCOA_FONTSIZE_M204 MMCOA_FONTSIZE_S20j MMCOA_POSITION_L:-0.125;161.75;215.875;756.125j MMCOA_POSITION_M:-0.125;161.75;215.875;756.125j MMCOA_POSITION_S:-0.125;161.75;215.875;756.1256$MMCOA_HIDEONCOLOURN4"MMCOA_HIDEONWHITEN J<<<YYww   v,eA  MMCRegStmt"D! 2 MMCOA_SMARTSHAPEY4 MMCOA_FONTSIZE_L104 MMCOA_FONTSIZE_M104 MMCOA_FONTSIZE_S10^ MMCOA_POSITION_L.292.125;488.5;19;435.25^ MMCOA_POSITION_M.292.125;488.5;19;435.25^ MMCOA_POSITION_S.292.125;488.5;19;435.256$MMCOA_HIDEONCOLOURN4"MMCOA_HIDEONWHITEN awww.guycarp.com   3 0e0eA ??GUY_BC_wLogoFinalW"6@ NNN?N@ 2 MMCOA_SMARTSHAPEY4"MMCOA_HIDEONWHITEN6$MMCOA_HIDEONCOLOURNP  s *~޽h ?"` ???WdD2MMCOA_DISPLAYMASTERSHAPESNJ8MMCOA_FOLLOWMASTERBACKGROUNDY4"MMCOA_FORCESCHEMEN6.MMCOA_SLIDECOLOURSCHEME___PPT10i.0}.+D='  = @B +0 (( 07 A ^ S :D    c $_  O'    H  03nkQ ? ̙33 0  (   X  C p:D   S   S |]S p O'  S   H  03nkQ ? ̙3380___PPT10.R ;*. 0  (   X  C p:D   S   S $^S p O'  S   H  03nkQ ? ̙3380___PPT10.S`k30  ((   ^  S p:D   S   c $`iS p O'  S   H  03nkQ ? ̙3380___PPT10.R ;*.$0 8 4(  8 d 8 c $p:C   S  8 s *(oS p (  S   H 8 03nkQ ? 3380___PPT10.@:$0 H 4(  H d H c $p:C   S  H s *PyS p (  S   H H 03nkQ ? 3380___PPT10.͆$0 P 4(  P d P c $p:C   S  P s *S p (  S   H P 03nkQ ? 3380___PPT10.@:$ 0  ` 4(  ` d ` c $p:C   S  ` s *xS p (  S   H ` 03nkQ ? 3380___PPT10.@:$0   4(   d  c $p:C   S   s *̔S p (  S   H  03nkQ ? 3380___PPT10.S$0 @  4(   d  c $p:C   S   s *S p (  S   H  03nkQ ? 3380___PPT10.S0   .(   d  c $p:D   S   c $S p O'  S   H  03nkQ ? ̙3380___PPT10.+30 N 0 * "  (   d  c $p@   S   s *S pm O'  S  NSlide 3: Solvency II  Overall objective Today, European insurance companies are using solvency regulations called Solvency I that are not adapted to modern insurance business. Only the underwriting risk is considered in a factor based model that does take proper consideration of each companies unique risk profile, and hence does not give proper incentives for good risk management and risk mitigation. The overall objective of Solvency II on the other hand is a solvency system where the required solvency capital is directly matched to the true net risks an insurance company is facing Solvency II intends to properly acknowledge the real level of risk mitigation provided by different risk mitigation procedures, both on the asset and the liability side, which is then ofcourse opening up for Enterprise Risk Management, and also requires more sophistication of the risk mitigation advisors the insurance companies are using. )H  03nkQ ? ̙3380___PPT10.0l 0 4 ,  (   d  c $pHbR   S    s *S p &  S  XSlide 4: Solvency II  Structural Approach We will return to the risk based concept shortly, but first a few words about the fact that Solvency II has a wider scope than just harmonising the quantitative model for assessing solvency capital requirement Based on a so called three pillar approach, Solvency II aims to harmonise both the modeling approach used to quantitatively calculate solvency capital requirement and The intervention powers and review process each supervisor should have the mandate to carry out when they assess the risk management capabilities of the insurance company, as well as Finally strive to increase and harmonise the transparency for risk reporting, making a comparison of insurance companies accross Europe easier So far, most work has been focused on the quantitative part and the third quantitative impact study (QIS 3) which we will discuss deals with the quantitative requirements under Pillar I *H  03nkQ ? 3380___PPT10.B 6   (   d  c $pO   S *   s *S p'  S  L Slide 5: Solvency II  Time Table The Solvency II process has been going on for a couple of years, and the work has been requested by the European Commission who has given the mandate of the development to the mother organisation of European supervisors, CEIOPS, that are carrying out the work in close cooperation with representative organisations from the industry and European Insurance companies. The target was to have the regulations finished by 2010, allowing the separate member countries to implement the framework into their local supervisory legislation thereafter, but recent news from the European Commission now makes a delay until 2012 seem like a more realistic goal. At the moment, the third quantitative impact study (QIS 3) is performed in the industry, where European companies are invited to assess the impact on their balance sheet, should a proposed quantitative model be used. QIS 3 started in April this year and continued until June: Solvency declation according to QIS 3 to local supervisors; Country report to CEIOPS; CEIOPS Europe Wide QIS 3 report fall 2007; Further QIS:es, focusing on various parts of the solvency framework is expected. QIS 4, 5, 6?...2!H  03nkQ ? 3380___PPT10.s0 ld  (   d  c $p@   S X  s *W pm O  S  bSlide 8: Solvency II  Economic Balance Sheet So, what is this whole solvency discussion really about? Well, let s start with the basics! Insurance companies have Assets and Liabilities and what the Solvency II model is striving for is measuring how much more Assets than Liabilities an insurance company is required to have, with its specific risk profile and risk mitigation considered, in order for the 1 year insolvency probability to be less than 0.5%, i.e. less than 1 in 200 years. When this comparison between assets and liabilitites is carried out in the future solvency framework, its important to point out that the comparision will be done on an economic basis and hence carried out between market values, both on the asset and liability side. This is in contrast to Solvency I where the liability side, which is evaluated according to local GAAP, is often done on a prudent basis, and where assets could be valued according to market values or according to the price of the assets when they were bought. Market values of the assets are often easily read of stock exchanges or by checking the bank account, but Market values of liabilities are a more tricky to  read off since it is quite rare to find an existing liquid market where insurance liabilities can be traded. To overcome this problem, approximate methods must be used to come up with a suggestion for a market value, by adding a so called risk margin that creates a proxy for a market value of a liability. How to calculate this risk margin is an issue that is discussed a lot. Given that the MVM and MVL have been calculated, the first requirement is of course that the Available Capital, being the difference betweem the MVA and MVL is positive, but given the volatile nature of insurance business and the volatility of the financial markets where assets are invested, a margin is required such that the targetted 1 in 200 years insolvency ratio can be achieved. In Solvency II, companies will actually be measured against two standards, the risk sensitive 1 in 200 years taregetted SCR and a lower MCR, where the Solvency Capital Requirement (SCR) is a level of capital that enables them to absorb significant unforeseen losses and gives reasonable assurance to policyholders that payments will be made as they fall due and where the Minimal Capital Requirement (MCR) is an absolute floor and a level of capital below which ultimate supervisory action would be triggered. So the solvency capital ration calculation is all about estimating the capital needed to support the enterprise given the possibility of decreasing assets, increasing liabilities or unforeseen net losses resulting from the risks undertaken or inherent in the business (PP_PPPPkPPPPP0" P P0" PP."{8  H  03nkQ ? ̙3380___PPT10.8p3j0 @  z(   d  c $p9E   W   s *@W p O&  W  dSlide 9: Solvency II  Non-hedgeable liabilities  Market Value Margin (MVM)] The first obstacle is then to evaluate even un-hedgeable liabilities on a market basis, and the market values of liabilities, that is technical provisions, will be set equal to a discounted, realistic expected value of future liabilities, estimated on a Best Estimate basis, plus a risk margin, which is the so called Market Value Margin  the MVM. The actual method to use when determining this risk risk margin has been heavily debated. NH  03nkQ ? ̙3380___PPT10.Mtq;0 ld  (   d  c $p@   W X  s *LW pm O  W  bSlide 8: Solvency II  Economic Balance Sheet So, what is this whole solvency discussion really about? Well, let s start with the basics! Insurance companies have Assets and Liabilities and what the Solvency II model is striving for is measuring how much more Assets than Liabilities an insurance company is required to have, with its specific risk profile and risk mitigation considered, in order for the 1 year insolvency probability to be less than 0.5%, i.e. less than 1 in 200 years. When this comparison between assets and liabilitites is carried out in the future solvency framework, its important to point out that the comparision will be done on an economic basis and hence carried out between market values, both on the asset and liability side. This is in contrast to Solvency I where the liability side, which is evaluated according to local GAAP, is often done on a prudent basis, and where assets could be valued according to market values or according to the price of the assets when they were bought. Market values of the assets are often easily read of stock exchanges or by checking the bank account, but Market values of liabilities are a more tricky to  read off since it is quite rare to find an existing liquid market where insurance liabilities can be traded. To overcome this problem, approximate methods must be used to come up with a suggestion for a market value, by adding a so called risk margin that creates a proxy for a market value of a liability. How to calculate this risk margin is an issue that is discussed a lot. Given that the MVM and MVL have been calculated, the first requirement is of course that the Available Capital, being the difference betweem the MVA and MVL is positive, but given the volatile nature of insurance business and the volatility of the financial markets where assets are invested, a margin is required such that the targetted 1 in 200 years insolvency ratio can be achieved. In Solvency II, companies will actually be measured against two standards, the risk sensitive 1 in 200 years taregetted SCR and a lower MCR, where the Solvency Capital Requirement (SCR) is a level of capital that enables them to absorb significant unforeseen losses and gives reasonable assurance to policyholders that payments will be made as they fall due and where the Minimal Capital Requirement (MCR) is an absolute floor and a level of capital below which ultimate supervisory action would be triggered. So the solvency capital ration calculation is all about estimating the capital needed to support the enterprise given the possibility of decreasing assets, increasing liabilities or unforeseen net losses resulting from the risks undertaken or inherent in the business (PP_PPPPkPPPPP0" P P0" PP."{8  H  03nkQ ? ̙3380___PPT10.8p30 ld  (   d  c $p@   W X  s *hW pm O  W  bSlide 8: Solvency II  Economic Balance Sheet So, what is this whole solvency discussion really about? Well, let s start with the basics! Insurance companies have Assets and Liabilities and what the Solvency II model is striving for is measuring how much more Assets than Liabilities an insurance company is required to have, with its specific risk profile and risk mitigation considered, in order for the 1 year insolvency probability to be less than 0.5%, i.e. less than 1 in 200 years. When this comparison between assets and liabilitites is carried out in the future solvency framework, its important to point out that the comparision will be done on an economic basis and hence carried out between market values, both on the asset and liability side. This is in contrast to Solvency I where the liability side, which is evaluated according to local GAAP, is often done on a prudent basis, and where assets could be valued according to market values or according to the price of the assets when they were bought. Market values of the assets are often easily read of stock exchanges or by checking the bank account, but Market values of liabilities are a more tricky to  read off since it is quite rare to find an existing liquid market where insurance liabilities can be traded. To overcome this problem, approximate methods must be used to come up with a suggestion for a market value, by adding a so called risk margin that creates a proxy for a market value of a liability. How to calculate this risk margin is an issue that is discussed a lot. Given that the MVM and MVL have been calculated, the first requirement is of course that the Available Capital, being the difference betweem the MVA and MVL is positive, but given the volatile nature of insurance business and the volatility of the financial markets where assets are invested, a margin is required such that the targetted 1 in 200 years insolvency ratio can be achieved. In Solvency II, companies will actually be measured against two standards, the risk sensitive 1 in 200 years taregetted SCR and a lower MCR, where the Solvency Capital Requirement (SCR) is a level of capital that enables them to absorb significant unforeseen losses and gives reasonable assurance to policyholders that payments will be made as they fall due and where the Minimal Capital Requirement (MCR) is an absolute floor and a level of capital below which ultimate supervisory action would be triggered. So the solvency capital ration calculation is all about estimating the capital needed to support the enterprise given the possibility of decreasing assets, increasing liabilities or unforeseen net losses resulting from the risks undertaken or inherent in the business (PP_PPPPkPPPPP0" P P0" PP."{8  H  03nkQ ? ̙3380___PPT10.8p3 0   @ ( " (  ( d ( c $p:E   W ~  ( 3 r X X~X~p#" 0e O&  W  T Slide 10: Solvency II  Market Value Margin (MVM) So, how should a Market Value Margin be calculated? Well, it depends on its purpose and interpretation. The Market Value Margin is required for liabilities when there does not exist a liquid market, and when it is hence not possible to create a market hedge that would take away the risk, because if such a hedge was available, then the price of the hedge would simply be the market value. When determining the MVM, it has been assumed that the undertaking becomes insolvent at the end of the current year and has no available capital left and hence at time t=1 the portfolio of assets and liabilities is taken over by another undertaking, and by taking over these assets and liabilities, the aquiring undertaking will be required to set up extra solvency capital, backing these liabilities during run-off. According to the proposed cost-of-capital method, the risk margin is set equal to the cost of holding the SCR capital that is deemed necessary, from a regulatory standpoint, during the run-off of the asset and liability portfolio that was taken over. It is likely that reserve run-off risk will be the largest contributor to this but assuming that reinsurance will be used during the run-off there is also credit risk and operational risk during the run-off. +22H ( 03nkQ ? ̙330 80` 0 (  0 d 0 c $pO   W $ 0 s *X p'  W  &Slide 12: QIS 3 Standard Model  Solvency Capital Requirement Framework So, Solvency II recognizes that the major risks an insurance operation is facing is Underwriting risk; Market risk; Credit default risk; Operational risk In the final Solvency II regulations, companies will be allowed to measure their risk exposure, either using a so called  standard model , which I will focus on first, or using an approved Internal Model, which is more along the lines of ALM or DFA modeling, where our Metarisk XMR platform could be useful and which I will return to later. So in the framework, the target is to identify each company s unique exposure to these risk categories, taking the insurance company s chosen risk mitigation into account, and also taking the correlation between different risks into account and then calculate how much capital is required, for this specific company, to be capable of absorbing adverse financial developments on the combined asset and liability side up to a 1 in 200 year level So, the idea is really about identifying, and aggregating all major risks facing the insurance company, taking their unique risk profile as well as their unique risk mitigation into account, and then calculate the required margin the company must have between assets and liabilities to pass the solvency declaration [ANIMATION] In our language then, Solvency II is defined by the risk measure Value at Risk, the confidence level 99.5%, over a 1 year solvency and risk assessment period. So what is being done is that the balance sheet is projected forward one year, without consideration of potential run-off risks beyond the one-year horizon. Run-off risks after one year would be taken into account to the extent that the risk margin specified for technical provisions reflects these risks. Z:IH 0 03nkQ ? 3380___PPT10. 0 jb @ (  @ d @ c $pO   X V @ s *<9X p'  X  xSlide 14: QIS 3 Standard Model  Market risk module Going back to the QIS 3 model, and the different risk categories, we see that the purpose of the Market risk module is to measure the Net effect on the balance sheets, which means that we are considering both what happens on the asset and on the liability side, given some adverse developments to assets or to interest sensitive liabilities The standard model will have some prescribed scenarios for each subrisk module where the result on the company s own book of business given these scenarios should be investigated24 <H @ 03nkQ ? 3380___PPT10.@t !0  P (  P d P c $p2i   X  P s *?X pp 1  X  nSlide 16: QIS 3 Standard Model  Market risk module  Mkt_int  Market interest rate risk stress test The interest rate shocks are applied to the yield curve, and we could then look at the proposed upward stress test supposed to be representative of a 1 in 200 year development over one year, and defined in the technical specifications describing QIS 3. Here, inside the blue rectangle, we see that the proposed stress for the 5 year maturity interest rate sensitive Assets and Liabilities is an increase by 56%, moving the 5-year rate from 4% to 6.24% during the coming 12 months. So, the stress level is prescribed in the standard model but the insurance company must itself, even in this so called standard model, calculate the resulting effect on their assets and liabilities, i.e. a computer system where parameters like the yield curve can be changed and the effect measured is needed. .e3e H P 03nkQ ? a(80___PPT10.YYNr "0   X  (  X d X c $pO   X   X s *T^X p'  X  l  Slide 17: QIS 3 Standard Model  Counterparty Credit Default risk module Solvency II is about measuring the true net risk of the companies, and reinsurance is recognized as a risk mitigant. The immediate effect of using reinsurance or financial derivatives is that the the company is relieved of some Underwriting or Market risk, and hence will result in a solvency capital relief. However, while relieving itself of some risk, the insurance company also takes on the new risk that the counterparty does not fulfill its obligations, and this is something that in this risk based solvency regulative system will result in a new capital charge, but this additional credit default risk is hopefully much lower than the underwriting and market risk capital relief. So, the Counterparty Credit Default risk module acknowledges the fact that when you use reinsurance or various forms of financial derivatives, you basically remove risk from your own balance sheet and puts it on the book of a counterparty The actual credit risk, and credit risk capital charge, depends on the rating of the counterparty, and in the QIS 3 standard model the companies were asked to provide, for each reinsurer, both the rating and the replacement cost, should a counterparty default, and from what I have heard of the participating companies determining the replacement cost is somethig that they find hard to do. HmH.uH X 03nkQ ? 3380___PPT10.P^##0 NF ` (  ` d ` c $pO   X : ` s *wX p'  X  FSlide 18: QIS 3 Standard Model  Counterparty Credit Default risk module The structure of the somewhat involved model for Credit Default Risk basically boils down to the fact that it is more valuable, from a risk relief point of view, if the insurance company diversifies and use many high rated reinsurers, in comparison to using a few low rated reinsurers If the insurance company is well diversified among a set of highly rated reinsurers, they will be allowed to take credit for most of the underwriting capital relief they get when reinsuring, which is not the case when using low rated reinsurers The model is, in my opinion, far from finished yet and needs a lot of calibrations but it could result in a demand from insurance companies to use a larger panel of reinsurers than they use today(?)HfH#H ` 03nkQ ? 3380___PPT10.P^# $0   @ h  (  h d h c $pO   X   h s *,X p'  X   Slide 19: QIS 3 Standard Model  Non-life underwriting risk module The non-life underwriting risk category deals with Instrat s classic area of expertise, and recognizes that the insurance company is facing both a risk for adverse premium and CAT results on new business that could affect the financial position of the company during the coming year, and that they could experience adverse run-off result on old business, meaning that the insurance company might have to strengthen their old existing technical provisions In the QIS 3 standard model, the non-life underwriting risk capital charge calculations for  normal premium risk and for reserve risk are based both on market experience of volatility and to some extent on the company s own experience The scope of the CAT risk subcomponent is to capture extreme or irregular events not sufficiently captured by the charges for premium and reserve risk and companies need to estimate the effect on net assets and liabilities of prescribed CAT scenarios both by Local supervisor who specifies local scenarios and by CEIOPS who in QIS 3 specifies trans-regional scenarios. Participants are also asked to supply individual CAT scenarios if they are expected to have a more severe impact for the participant than the prescribed scenarios B B H h 03nkQ ? 3380___PPT10.`o%0 `X` p (  p d p c $pO   X L p s *X p'  X  vSlide 20: QIS 3 Standard Model  Operational risk module Finally, operational risk is recognized in the QIS 3 standard model, but so far using a very simplistic approach whereby company size, as measured by premium and technical provisions volume is used as a proxy of operational risk exposure and where operational risk is calculated as a factor multiplied by such a volume measure. So, the operational risk modelling at this stage is very simple and crude, and as defined does not provide any incentive for risk management or operational risk mitigation, since this would have no effect on the capital charges anyway. This will however probably be changed before Solvency II comes into effect. 299H p 03nkQ ? 3380___PPT10.@+ '0 , $   (   d  c $pO   X    s *X p'  X  $Slide 22: QIS 3 Standard Model  Total SCR Formula Aggregation Finally, once the individual risk categories have been investigated and capital properly assessed, the dependence structure between different risk categories is taken into account when an overall capital for the insurance company is calculated, supposed to represent the available capital this unique insurance company needs such that the 1 year insolvency probability is 1 in 200. In this assessment it makes a huge difference if the assessed risk categories typically interact, creating even worse adverse outcomes, or if they are uncorrelated or even negatively correlated, meaning that negative outcomes in one risk category would correspond to positive outcomes in another category. Finally, using the standard model and the prescribed  between risk correlation matrix , the company s required overall SCR is calculated. When studied it is apparent that the QIS 3 model favours diversification, both between lines of business, asset classes and between risk mitigants. H3 ?H  03nkQ ? 3380___PPT10. j/0   (   d  c $p9E   X   s * X p O&  X  ~(Slide 30: Internal Models  How to Use So, even though a Full Internal Economic Capital model should be the long term goal where correlations are properly accounted for, a valuable starting point for our clients might be to study the results of the QIS 3 standard model, and start by modelling internally the risk categories that have the most significant costs associated with them, and also make sure to do this analysis on the same level of aggregation that is used in CEIOPS QIS 3 model so that capital charges can be aggregated with the standard model capital charges for other non-modelled risk categories using the standard model correlation structure. 'nH  03nkQ ? ̙3380___PPT10.M,(Lp 00     (   d  c $p9E   X    s *X p O&  X  j  Slide 31: Internal Models  Regulatory Approval In order to be allowed to replace the SCR assessment from the standard model with the results of an Internal Model, the insurance company will need prior approval from the Supervising authority, and in a recent work in progress publication, CEIOPS recommends that approval of an internal model for an undertaking s SCR calculation should be subject to a Statistical Quality , Use, and Calibration test Test 1: Statistical quality test  are the data and methodology underlying both internal and regulatory applications sound and sufficiently reliable to support both satisfactorily? Test 2: Use test  is the actuarial model used genuinely relevant for and used within risk management?, that is an Internal Model for Solvency calculation purpose must also be used in the company s regular risk management operations Test 3: Calibration test  is the SCR computed by the undertaking a fair, unbiased estimate of the risk as measured by the common SCR target criterion? The actual procedures the insurance companies will have to go through to get their model approved is yet not described in any official documentation, but for companies that intend to have an approved internal model ready to be used when Solvency II comes into place it would be very good if they already now could start initiating their discussions with the supervisors. 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