changes in basel operational risk framework
TRANSCRIPT
Changes in Basel Operational Risk Framework
March 26, 2016
Arpit Mehta
https://www.linkedin.com/in/arpitpmehta
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Table of Contents
Background ............................................................................................................................................. 3
Reasons for changes in the existing framework ...................................................................................... 4
1. Weakness of Gross Income (GI) and loans and advances (L&A) as a proxy indicator for
operational risk exposure .................................................................................................................... 4
2. Review of Operational Risk Framework (ORF) was due ........................................................... 4
3. Reducing Model Complexity ...................................................................................................... 4
4. Promoting comparability of risk-based capital measures ........................................................... 4
Key Changes in the existing framework ................................................................................................. 5
1. New proxy indicator for operational risk exposure ..................................................................... 5
2. Different calibration for regulatory coefficients ......................................................................... 7
3. Internal Loss Multiplier .............................................................................................................. 8
4. Computing Minimum Capital Requirements for Operational Risk ............................................ 9
5. Adopting Risk Management Principles Entry level capital methodology .................................. 9
Key Impacts of SMA .............................................................................................................................. 9
1. Computation made simpler ......................................................................................................... 9
2. More Focus on Data .................................................................................................................... 9
3. Reduced Subjectivity ................................................................................................................ 10
4. Resource Optimization .............................................................................................................. 10
5. Validation Requirements........................................................................................................... 10
6. Implementation Timeline .......................................................................................................... 10
7. Road Ahead ............................................................................................................................... 10
Background
In March 2016, Basel Committee on Banking Supervision (BCBS)
that propose an alternate approach to the existing
Approach (BIA), The Standardized Approach (TSA), Alternate Standardized Approach
(ASA) and advanced approach
risk capital computation. BCBS has named the alternate approach as Standardized
Measurement Approach (SMA).
version** and recommends replacing the existing approaches for operational risk capital
computation by a simpler SMA approach.
The existing Basel framework provides four approaches for computation of operational risk
capital. The simplest is BIA where capital is calculated as percentage (alpha
coefficient) of Gross Income (a proxy indicator of operational risk expos
most advanced methodology is AMA, which allows banks to use internal models to compute
capital charge. An intermediate approach between BIA and AMA is TSA, where Gross
Income (GI) is divided into 8 business lines and capital is comput
of GI for each business line and a regulatory coefficient (beta) for that business line. Another
intermediate approach between BIA and AMA is ASA which is a variant for TSA. Banks
with high interest margins are allowed to compute
GI for two business lines (retail banking and commercial banking) with a fixed percentage of
their loans and advances. BIA being the most basic approach does not require prior
supervisory approval. TSA, ASA and
June 2004
Set out the framework for approaches to compute operational risk capital charge (BIA, TSA, ASA and AMA)
June 2011
Provided supervisory guildenines on data and modelling for AMA
In March 2016, Basel Committee on Banking Supervision (BCBS) issued consultative paper*
an alternate approach to the existing simpler approaches
), The Standardized Approach (TSA), Alternate Standardized Approach
approach - Advanced Measurement Approach (AMA
BCBS has named the alternate approach as Standardized
Measurement Approach (SMA). This consultative paper is build upon its October 2014
version** and recommends replacing the existing approaches for operational risk capital
er SMA approach.
The existing Basel framework provides four approaches for computation of operational risk
capital. The simplest is BIA where capital is calculated as percentage (alpha
coefficient) of Gross Income (a proxy indicator of operational risk exposure of the bank).
most advanced methodology is AMA, which allows banks to use internal models to compute
capital charge. An intermediate approach between BIA and AMA is TSA, where Gross
Income (GI) is divided into 8 business lines and capital is computed as a sum of the product
of GI for each business line and a regulatory coefficient (beta) for that business line. Another
intermediate approach between BIA and AMA is ASA which is a variant for TSA. Banks
with high interest margins are allowed to compute their operational risk capital by replacing
GI for two business lines (retail banking and commercial banking) with a fixed percentage of
their loans and advances. BIA being the most basic approach does not require prior
supervisory approval. TSA, ASA and AMA require prior supervisory approval for adoption.
Set out the framework for approaches to compute operational risk capital charge (BIA, TSA, ASA and AMA)
Provided supervisory
Oct 2014
Introduced Revised Standardized Approach which aimed to simplify BIA, TSA and ASA
March 2016
Issued a consultative paper on SMA approach which replaces BIA, TSA, ASA and AMA. Built on Oct 2014 consultative paper.
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consultative paper*
simpler approaches – Basic Indicator
), The Standardized Approach (TSA), Alternate Standardized Approach
AMA) for operational
BCBS has named the alternate approach as Standardized
This consultative paper is build upon its October 2014
version** and recommends replacing the existing approaches for operational risk capital
The existing Basel framework provides four approaches for computation of operational risk
capital. The simplest is BIA where capital is calculated as percentage (alpha – a regulatory
ure of the bank). The
most advanced methodology is AMA, which allows banks to use internal models to compute
capital charge. An intermediate approach between BIA and AMA is TSA, where Gross
ed as a sum of the product
of GI for each business line and a regulatory coefficient (beta) for that business line. Another
intermediate approach between BIA and AMA is ASA which is a variant for TSA. Banks
their operational risk capital by replacing
GI for two business lines (retail banking and commercial banking) with a fixed percentage of
their loans and advances. BIA being the most basic approach does not require prior
prior supervisory approval for adoption.
Issued a consultative paper on SMA approach which replaces BIA, TSA, ASA and AMA. Built on Oct 2014 consultative
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Reasons for changes in the existing framework
1. Weakness of Gross Income (GI) and loans and advances (L&A) as a proxy indicator
for operational risk exposure
Existing simpler approaches assumes that bank’s operational risk exposure increases linearly
in proportion to gross income/loans and advances/size. It was observed in the wake of
financial crisis starting 2008-09 that when a bank experiences decline in GI/size due to a
systemic or bank-specific events, its required capital for operational risk falls at a time when
it should be increasing. Also it is observed that operational risk exposure of a bank increases
non-linearly with size.
2. Review of Operational Risk Framework (ORF) was due
When BCBS recommended simpler approaches in 2004 and higher approach in 2006, it had
limited data on operational loss. Review of the framework was due with almost a decade long
experience of the BCBS in supervising ORF and availability of data.
3. Reducing Model Complexity
SMA is a single non-model based method for estimation of operational risk capital. This,
BCBS believes, reduces model complexities and assumptions of distributions fit for
frequency and severity of operational loss data used in AMA approach. Building loss
distribution approach (LDA) based internal models was a cumbersome exercise for the bank
and it was proven to be resource intensive.
4. Promoting comparability of risk-based capital measures
Introduced in 2006, AMA approach estimates regulatory capital required for operational risk
based on a diverse range of internal modelling practices subject to supervisory approval.
Wide range of internal modelling practice and failure of BCBS to narrow done flexibility in
AMA approach has led to lack of comparability and increased variability in risk-weighted
assets (RWA) calculations.
* https://www.bis.org/bcbs/publ/d355.pdf dated March 2016
** http://www.bis.org/publ/bcbs291.pdf dated October 2014
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Key Changes in the existing framework
1. New proxy indicator for operational risk exposure
Existing simpler approaches uses financial statement based proxies for operational risk such
as gross income, loans and advances. These indicators are either cyclical in nature or are
affected by accounting practices of the bank. Moreover, it is observed that operational risk
exposure of a bank does not increase linearly with indicators based on financial statements.
After analyzing 20 different indicators, BCBS has proposed Business Indicator (BI) as a
superior proxy to capture a bank’s exposure to operational risk. BI comprises of three
components 1) Interest, Lease and Dividend (IL&D) Component 2) Services Component and
3) Financial Component. To compute the BI for year t, a bank must determine the three-year
average of the BI, as the sum of the three-year average of its components. ����� = ��& �� ��������� + �������� �� ��������� + ��������� �� ��������� Where ��& �� ��������� = ����������� ��������� ���� ���� − �������� !"��������#,0.035 ∗ �������� !�����* +��������, + �������� ������ ���� ���� − ����� !"��������# + ���-��- ���� ���� �������� �� ��������� = �"�.�ℎ�� .�������* ���� ���� , .�ℎ�� .�������* !"��������,+ �" 0 ��������1��� ���� ���� − ��� !"��������2,
�� 3 �"���� ���� ����, ��� !"��������# ,�0.45 ∗ ��567895:;<8,���# + �0.1 × �"���� ���� ����, ��� !"��������# # ?@ Where ��567895:;<8,���= ��& �� ���������+ �"�.�ℎ�� .�������* ���� ���� , .�ℎ�� .�������* !"��������, + �"���� ���� ���� , ��� !"��������# + ��������� �� ��������� ��������� �� ��������� =�������� �A�� B&� �� ���-��* ���C���# + �������� �A�� B&� �� ���C��* ���C���#
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The following are major differences between BI and GI: -
• BI includes items that are sensitive to operational risk which are ignored or netted from GI
(e.g. P&L from the banking book, other operating expenses, fee and commission
expenses)
• BI uses absolute value of its components in order to avoid counterintuitive results based
on negative contributions of components to capital charges in the existing framework (e.g.
negative contributions to the capital charge from net trading losses)
• BI introduces weights to the components of capital charge based on its sensitivity to
operational risk (e.g. gains and losses on traded or sold portfolios, commissions from
services payments, fees received from securitisation of loans and origination and
negotiation of asset-backed securities, penalties from mis-selling and inadequate market
practice)
BI
Component
Gross Income Business Indictor
(2014 consultative paper)
Business Indictor
(2016 consultative paper)
Interest,
Lease and
Dividend
(IL&D)
Component
�������� ���� �− �������� !"�����)
absolute EInterest Income - Interest Expense
F min Gabsolute EInterest Income -
Interest ExpenseF ,
0.035*Interest Earning Assets
H
+ absolute ELease Income - Lease Expense
F
+ Dividend Income
Services
Component
��� ���� �− ��� !"�����+ .�ℎ�� .�������* ���� �
Fee Income + Fee Expense
+ Other Operating Income
+ Other Operating Expense
Max(Fee Income, Fee Expense)
+ Max (Other Operating Income,
Other Operating Expense)
*Adjusted for high-fee banks
Financial
Component
Net P&L on
trading book
absolute E Net PL on
trading bookF
+absolute E Net PL on
banking bookF
absolute E Net PL on
trading bookF
+absolute E Net PL on
banking bookF
Other Dividend Income Not included Dividend income included in interest
amount.
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There were a few concerns raised as a response to the BCBS October 2014 consultative paper
on revised standardized approach. These concerns were addressed in March 2016
consultative paper. Few of those changes are as below: -
BI Component Concerns raised as a
response of October 2015
paper
Proposed changes made in
March 2016 paper
Interest, Lease and Dividend
(IL&D) Component
Treatment of dividend
income is inconsistent across
jurisdictions. Some banks
include dividend income
within the interest component
Dividend income included in
interest amount.
Interest, Lease and Dividend
(IL&D) Component
Credit finance, financial
leases or operating leases
face similar operational risks,
therefore should be treated
similarly
To ensure consistency across
banks and jurisdictions, all
financial and operating lease
income and expenses are
netted and then included in
absolute value into the
interest component
Services Component Asymmetric impact on the
‘distribute only’ and the
‘originate to distribute’
business models
Formula changed from sum
to maximum
Services Component Banks with a high fee
component has very high BI
values, resulting in high
regulatory capital
Formula changed – Banks
with high fee component is
accounted for only 10% fees
in excess of 50% of
unadjusted BI
2. Different calibration for regulatory coefficients
Under BIA, regulatory coefficient (alpha) is stipulated to be 15% which is multiplied with GI
to arrive at required capital charge. Under TSA, GI is distributed business line wise which is
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then multiplied by regulatory coefficient (beta) of each business line. Values of beta range
vary between 12%, 15% and 18% depending on the business line.
Since it was observed that operational risk varies non-linearly in proportion to the size, BCBS
has recommended five-bucket structure with values for coefficients increasing from 10% to
30% with rise in the value for BI. The proposed coefficients per bucket under SMA are as
below. A layered approach is to be adopted where the coefficient for a given bucket will be
applied on a marginal basis to the incremental BI falling under that bucket.
Bucket BI Range BI Coefficient (in %) BI Component
1 €0 to €1 billion 11 0.11 * BI
2 €1 to €3 billion 15 €110 million
+ 0.15 * (BI – €1 billion)
3 €3 to €10 billion 19 €410 million
+ 0.19 * (BI – €3 billion)
4 €10 to €30 billion 23 €1.74 billion
+ 0.23 * (BI – €10 billion)
5 €30 billion to +∞ 29 €6.34 billion
+ 0.29 * (BI – €30 billion)
3. Internal Loss Multiplier
SMA is based on the assumption that operational risk should be same for two banks with
same business indicators (BI). However, since volumes may not be the only parameter
influencing operational risk exposure, banks with same levels of BI may face different
operational risk due to other factors such as different business models. In order to improve
the sensitivity of SMA to operational risk, BCBS recommends adjustment by internal loss.
�������� ���� I��������� = ln E�L − 1 + ���� �� �������� �� ������ F
Where
Loss Component = (7 * Average Total Annual Loss)
+ (7 * Average Total Annual Loss only including loss events above €10 million)
+ (5 * Average Total Annual Loss only including loss events above €100 million)
Banks is suggested to use minimum 5 years and upto 10 years of good-quality loss data to
calculate average total annual loss in loss component.
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4. Computing Minimum Capital Requirements for Operational Risk
BCBS recommends the following supervisory formula to compute minimum capital required
for operational risk under SMA approach MNO� = =
PQRQS �� �� ������; �U ���C �� U���� �� ���C�� 1��
€ 110 ������ + V�� �� ������ − € 110 ������) × ln E�L − 1 + ���� �� �������� �� ������ F ; �U ���C U���� �� ���C�� 2 �� 5X
Where,
BI Component and Loss Component is calculated as per formulae mentioned before
5. Adopting Risk Management Principles Entry level capital methodology
Unlike TSA/ASA/AMA which has explicit qualifying criteria to be met, SMA is to be an
‘entry level’ capital methodology; no prior supervisory approval is required to adopt SMA.
Supervisor is ought to be more rigorous in its Pillar-II supervisory review to ensure the
effectiveness of Pillar-I capital computed under SMA approach for operational risk.
Key Impacts of SMA
1. Computation made simpler
Under SMA, Banks are not required to spend its resources in cumbersome LDA modelling of
AMA. Computation is made fairly simpler to carry out.
2. More Focus on Data
While capital charge computation is made formula-based and much simpler, banks shall be
required to demonstrate ongoing identification of high-quality internal loss data to a much
detailed granularity.
SMA introduces Internal Loss Data as an additional component along with BI to calculate
capital charge. Focus of BCBS has been on industry average loss. A bank with higher or
lower loss than the industry average will have capital charge higher or lower than the BI
component respectively. Bank shall carry larger capital for historical high losses.
Operational risk capital charge will thus depend on size and internal loss experiences of the
banks. Two banks with same size with one bank having higher historical loss will be required
to keep aside more capital.
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3. Reduced Subjectivity
Opportunities for adjusting the capital charge amount by modelling choices are removed.
This will lead to reduction in subjectivity in tweaking models and/or data inputs which is
possible under AMA.
4. Resource Optimization
The reduction in investments in technology to model loss data distributions shall bring cost
savings. However, it is expected to use this savings to focus on identification, capturing and
management of high-quality internal loss.
5. Validation Requirements
As the focus shall be shifted to internal loss data and its high quality and integrity, there could
be certain validation requirements stipulated by the supervisors in the future
6. Implementation Timeline
As SMA approach is simpler to implement and there is no prior approval required from
supervisors to adopt SMA, once finalized, implementation timeline is expected to be
aggressive.
7. Road Ahead
BCBS has currently issues consultative paper on SMA approach which is available in public
domain for soliciting comments. The approach is likely to get modified based on the results
of the ongoing Quantitative Impact Studies and the three month comment period.