Standardised Risk under Basel 3events.risk.net/digital_assets/21249/Risk_Indonesia_PPT.pdf ·...
Transcript of Standardised Risk under Basel 3events.risk.net/digital_assets/21249/Risk_Indonesia_PPT.pdf ·...
Standardised Risk under Basel 3
Pardha Viswanadha, Product Management Calypso
Flow
Regulatory risk landscape
– Trading book risk drivers
Overview of SA-MR
– Issues & Challenges
Overview of SA-CCR
– Issues & Challenges
© 2015 Calypso Confidential 2
Risk: New Landscape
© 2016 Calypso Confidential 3
ETD OTC BIM Enterprise Risk Adv. Adv. Std. Cpty Exposure Cpty, Funding Risk
Market Risk Credit Risk xVA IM & OTC Clrg
Regulatory
PRISMA IM
VM SIMM ES VaR Stress IMA SA-MR SA-CCR IMM MC PFE etc. CVA FVA MVA etc.
FRTB Reg. CCR
H M P
Market Risk CVA
CCP Cpty Credit Risk
Capital:
Limits:
- Compliance
- Market Conformity
Head Room
Check & IM
Limits
Market Risk
Limits
Counterparty
Credit Limits SA- CCR
Limits
Regulatory impact on ROE
© 2015 Calypso Confidential 4
– Projected 65% drop in ROE is driven by estimated drop in Profits of 25% and 100% increase in
Tier 1 Capital requirements, drop in profits is due to higher liquidity & funding costs driven by
regulation
– About 75% of the projected ROE impact across all capital markets businesses (10 out of 13%)
is driven by the new capital requirements for market and counterparty risk
Source: McKinsey Report, 2012
Trading Book Risk Drivers
5
Market Risk • SA-MR
• Expected Shortfall/IMA
• Default Risk Charge
Counterparty Credit
• SA-CCR
• Monte Carlo PFE/IMM
• Risk Factor Back Testing
The Standardised approaches provide a level playing field for baseline capital
calculations
The advanced methodologies imply:
₋ Increased operational & computational burden.
₋ Hardware and calculation efficiency pressure.
₋ Multiple new processes challenging legacy systems.
₋ A need for common trade sets, data and performance requirements.
Ideally seek a solution that will deliver all the metrics.
FRTB SA-MR
FRTB Evolution
© 2015 Calypso Confidential 7
8
Components Risks
Sensitivities-based
Method
Delta
Default Risk
Charge
Vega
Curvature
(=shock)
Residual Risk
Add-on
Jump to
Default
Exotic
Credit Valuation
Adjustment Risk
Framework
CVA
1. Sensitivity by
risk factor, and
then weighted
IR FX EQ
. . . . . .
EUR USD JPY
. . . . . .
IR 2. Aggregate
risk position by
risk bucket
3. Aggregate
risk position by
risk class
.25
.50 1.0
2.0
3.0
4.0 5.0
. . .
USD IR
Risk
Charges
FRTB (SA-MR) – Sensitivity based charges
9
Sensitivities-based
Method
Delta
Default Risk
Charge
Vega
Curvature
(=shock)
Residual Risk
Add-on
Jump to
Default
Exotic
Components Risks
Credit Valuation
Adjustment Risk
Framework
CVA
IR FX EQ
. . . . . .
EUR USD JPY
. . . . . .
IR 2. Aggregate
risk position by
risk bucket
3. Aggregate
risk position by
risk class
.25
.50 1.0
2.0
3.0
4.0 5.0
. . .
USD IR
Risk
Charges
4. Aggregate all
risk charges for
all components
Risk
Charges
DRC SBA RRAO
. . .
1. Sensitivity by
risk factor, and
then weighted
FRTB SA-MR : Additional Charges
Case Study – 100 mio AA Rated 5yr Bond of ANZ
Market Risk Charge under old SA-MR
– Specific Risk Charge
• 1.6% of 100 mio = $1.6mio
– General Risk Charge
• 3.25% of 100 mio = $3.25 mio
– Total Risk Charge
• 4.85% of 100 mio = $4.85 mio
– RAROC
• Assuming a PnL of 1.0 mio
• RAROC = 1 / 4.85 = 20.6%
Market Risk Charge under FRTB SA-MR
– Default Risk Charge
• JTD = LGD * notional + P&L = 75% *
$100m + $1mio = $76m
• DRC = $76m * 2% (for AA bond) = $1.52m
– Credit Spread Risk Charge
• Bucket 3, 5% RW
• CS01 = $46,000
• CSR charge = 500X46,000 = $23 mio
– Interest Rate Risk Charge
• RW is 1.5% for 5yr tenor
• PV01 = $45,500
• IR Charge = 150X45,500 = $6.825 mio
– Total Risk Charge
• 31.353% of 100 mio = $31.345 mio
– RAROC
• 1 / 31.345= 3.19%
10 © 2015 Calypso Confidential
Ratio of New to Old Capital Charge for Credit Bonds
6.46 times
Case Study – Portfolio of Swaps
Market Risk Charge under old SA-MR
General Interest Risk Charges
Interest Rate Risk Charges for Swaps
Market Risk Charge under FRTB SA-MR
IR Sensitivities and Risk Weights
Interest Rate Risk Charges for Swaps
11 © 2015 Calypso Confidential
Portfolio Notional Risk Weights Risk Charge
3M Leg 1,000,000 0.20% 2,000
1Yr Swap 1,000,000 0.70% 7,000
2Yr Swap 1,000,000 1.75% 17,500
3yr Swap 1,000,000 2.25% 22,500
4Yr Swap 1,000,000 2.75% 27,500
5Yr Swap 1,000,000 3.25% 32,500
Portfolio Risk Charge
5Yr Swap 30,500
Swap Portfolio 97,000
Swap\Tenor 3M 6M 1Y 2Y 3Y 5Y
1yr Swap -25.068 1.522 90.61 -0.116 0.047 0.006
2yr Swap -25.018 0.874 3.431 194.495 -0.424 -0.051
3yr Swap -25.018 0.99 3.544 0.851 287.933 0.182
4yr Swap -25.018 1.087 4.12 1.629 -0.857 0.205
5yr Swap -25.018 1.157 4.652 2.04 0.676 466.908
Portfolio (Sum) -125.14 5.63 106.357 198.899 287.375 467.25
Risk Weights 3M 6M 1Y 2Y 3Y 5Y
Bps 240 240 225 188 173 150
Portfolio Risk Charge
5Yr Swap 68,101
Swap Portfolio 218,590
Ratio of New to Old Capital Charge for IR Swaps
2.23 times
SA-MR solution flow
© 2016 Calypso Confidential 12
Trade level Greeks
• Delta
• Vega
Trade Supplementary info
• Trade Id
• Product
• CCY
• Tenor
• Attributes: Desk, Trader.
Risk weights by
risk class DRC by Rating Exotic Add-on
by type
Shock PL for Curvature
DRC
• Issuer Position Market
Value
• Ratings
Exotic Trade Notionals
BASIC CVA
• Exposure at Default at CP /
Netting Set
• Effective Maturity at CP /
Netting Set
• CP ratings
• CVA Hedges Notional- CDS
hedges
• CVA Hedge Effective Maturity
FRTB Engine
1. Sensitivity by
risk factor, and
then weighted
2. Aggregate
risk position by
risk bucket
3. Aggregate
risk position by
risk class
4. Aggregate all
risk charges for
all components
5.Scheduled
tasks run
• FTRB Risk Metrics
• Capital Charge Reports
Market Data • FX spot
Standardized Approach: SA -CCR
SA-CCR Introduction
SA-CCR replaces both CEM and SM.
SA-CCR takes effect 1st January 2017 (being revised).
SA-CCR Highlights:
– Differentiates between margined and un-margined trades.
– More meaningful recognition of netting benefits.
– Captures the level of volatilities observed over recent stressed periods.
– Minimizes the discretion used by national authorities and banks.
Calypso Confidential 14
© 2013 Calypso Confidential 15
Current Exposure Method (CEM)
• RC (replacement cost) is the current market value with
offsetting of collaterals
• Calculate PFE(Potential Future Exposure) at trade level
• Addon = Notional x Supervisory Factor
• Recognise hedging at netting set level by net gross ratio:
• PFE = AddOnTrade (0.4+0.6 . NGR)
• Drawbacks:
• No differentiation between margin/unmargined
trades
• Supervisory Factor not suited for stress period
• NGR too simplistic for hedging/netting
Current Standard
EAD = RC+ PFE
Standardised Method (SM) • Has not become popular.
• No differentiation between margined/unmargined trades
• Too complex, with limited upside. Uses IMM concepts to
an extent
Standardised Approach
• Factor =1.4 as in IMM
• RC considers collaterals and margining
• EAD for margined netting sets is capped at the EAD on
an unmargined basis
• Within each of five asset classes, calculate PFE as
Notional x Delta x Maturity Factor x Supervisory Factor
on trade level and aggregate across hedging sets
• PFE is further reduced in case of over collateralisation
• Key objectives:
• Addresses deficiencies of CEM and SM
• Simple and easy to implement
• Aims to be more risk sensitive than CEM/SM
• Minimises discretion of national authorities
New Approach
EAD = (RC+ PFE)
Internal Model Method (IMM) Remains valid (However, the IMM shortcut method will be eliminated from the framework once SA-CCR takes effect from 1
Jan 2017
Source: PPT by Nagler & Company
Current Standard Vs New Approach
16
SA-CCR Overview
Trade 1 Trade 2 Trade 3 Trade Level: . . .
Hedging Set: HSet 1 HSet 2 . . .
IR FX Asset Class: . . .
NSet 1 NSet 2 Netting Set:
Counterparty: Cpty 1 . . .
+ Diversification
+ Primary Risk
Full Netting
+ Collateral
+Margining
= Cpty Exposure
IR
FX EQ
1yr 5yr
1yr 5yr
N1 N2 N3
C3 C2 C1
. . . . . .
. . . . . .
. . . . . .
Calypso Confidential
Case Study – Portfolio of Interest Rate Swaps
EAD under CEM
• Portfolio 1 = Swap1Yr+Swap3Yr+Swap5Yr
• Portfolio 2 = Swap5Yr – Swap3Yr – Swap1Yr
• No difference between Margined and
UnMargined Trades
EAD under SA-CCR
• Two Portfolios – Portfolio1 and Portfolio 2
• Two Cases – Margined and UnMargined
• UnMargined EAD higher than CEM
• Margined EAD lower than CEM for Portfolio1
but not Portfolio 2
17 © 2015 Calypso Confidential
• SA-CCR compares better with CEM for Margined cases because
of the impact of MPOR
Portfolio AddOn % AddOn $
1Yr Swap 0% -
3Yr Swap 0.50% 5,000
5Yr Swap 1.50% 15,000
Portfolio 1 20,000
Portfolio 2 8,000
Portfolio AddOn % AddOn $ UnMargined AddOn $ Margined
1Yr Swap 0.49% 4,877 1,463
3Yr Swap 1.39% 13,929 4,179
5Yr Swap 2.21% 22,120 6,636
Portfolio 1 36,032 10,810
Portfolio 2 31,559 9,468
Case Study – Portfolio of Equity Derivative Swaps
EAD under CEM
• Portfolio 1 = Swap1Yr+Swap3Yr+Swap6Yr +
Swap 10Yr
• Portfolio 2 = Swap10Yr+Swap 6Yr –
Swap3Yr – Swap1Yr
• No difference between Margined and
UnMargined Trades
EAD under SA-CCR
• Two Portfolios – Portfolio1 and Portfolio 2
• Two Cases – Margined and UnMargined
• UnMargined EAD higher than CEM
• Margined EAD lower than CEM for Portfolio1
but not Portfolio 2
18 © 2015 Calypso Confidential
• SA-CCR compares better with CEM for Margined cases because
of the impact of MPOR
Portfolio AddOn % AddOn $
EDS 1Yr 6% 60,000
EDS 3Yr 8.00% 80,000
EDS 6Yr 10.00% 100,000
EDS 10Yr 10.00% 100,000
Portfolio1 340,000
Portfolio2 136,000
Portfolio AddOn % AddOn $ UnMargined AddOn $ Margined
EDS 1Yr 32% 320,000 96,000
EDS 3Yr 32% 320,000 96,000
EDS 6Yr 32% 320,000 96,000
EDS 10Yr 32% 320,000 96,000
Portfolio1 846,640 253,992
Portfolio2 554,256 166,277
SA-CCR solution flow
© 2016 Calypso Confidential 19
Trade level Basic Data
• Notional, Buy/Sell, S,E,M Etc. • NPV
Clearing Information
• OTC Trade
• Bilateral Cleared Trade
• Exchange Traded
Regulatory
Supervisory
Parameters Mapping Tables Exotic Add-on
Margin Agreement Details
• Threshold
• MTA
• NICA
Collateral Information
• Collateral Type
• MTM, Rating, Category
Supplementary Data
• Trade level
• Counterparty level
Market Data • Spot FX, Equity, Commodity
• Swap rates, Credit Spreads
SA CCR Engine
1. Trade level
AddOns
2. Aggregate
at Hedging Set
Level
3. Aggregate
at Asset Class
Level
4. Aggregate at
Netting set level
for each Cpty
5.Scheduled
task run at
Processing
Org Level
• Exposure at Default (EAD)
by Counterparty
• Capital Charge Reports by
Counterparty
Conclusion
Basel I, II, III….
There is more than one directive.
No regulation acts in isolation.
The initiatives represent a wave of risk
transformation.
There will be an explosion in data volumes.
Aligning the regulatory initiatives will
provide economies of scale.
An enterprise solution will reduce the
overall footprint and decrease costs
through system consolidation.
BCBS 239
BCBS d325
BCBS d352
BCBS 279
BCBS 171
BCBS 189
New Architecture
Core data aggregation and automation is required.
Need to reduce complexity and resolve performance issues.
A front-to-back enterprise platform will naturally embed these practices.
Data Improve Data Quality
Harmonise Data
Architecture
Harmonise Data
governance
Share data management
and reporting
Risk Commoditise reporting
Automate report
generation
Embed risk control
standards
Reduce cost and develop
risk utilities
Finance Improve Reporting
Improve Governance
Improve Accountability
Build a reference data
dictionary
What should Banks do?
23
• Understand Risk across all Trading
• Maintain the pace with Regulatory Requirements
• Optimize Balance Sheet
• Reduce Cost
• Meet the required ROI
• Understand Cost of Trading
Thank You!
Additional Slides
Risk factor: Market variables within each
risk class:
equity spot price, vertex on an interest rate
curve, FX spot rate, implied volatility, etc.
26
Definitions
Risk position: The main input to the risk charge
calculation:
aggregate sensitivity (delta and vega) or
aggregate loss amount (due to stress
scenarios), converted to positive numbers
Risk bucket: Subsets within each risk class
that share common
characteristics
currency (rates), sector / credit quality (credit),
sector / economy / market cap (equity), etc.
Definition
Risk class: Asset class risk groupings interest rates, FX, credit spread (3 types),
equity, and commodity
Examples
Risk charge: The amount of capital that a bank should hold as a
consequence of the risks it takes