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Capital Requirements

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(1)

Capital Requirements

and

Earnings Management

in Banks

Paris, 2009

Capital Requirements

and

Earnings Management

in Banks

Paris, 2009

(2)

Bank’s capital is defined in accounting terms

Book value of equity can deviate significantly from its market value

Risky assets are usually measured by book values (derivatives being the exception)

Accounting numbers can hide (positive

Should Risk Management be Based on Accounting Numbers and Principles ?

(3)

Why Should Banks Manage Earnings ?

Why Should Banks Manage Earnings ?

Capital Requirement Analysts’ Expectations

- Return on Assets / Investments - Growth Rate

(4)

Methods for Managing Earnings

Methods for Managing Earnings

Big Bath Charges

Creative Acquisition Accounting Cookie– Jar Reserves

Materiality

(5)

Accounting Principles

Accounting Principles

Conservative Accounting vs. Transparency Book Value vs. Fair Value

(6)

Degeorge, Patel and Zeckhauser (1999)

Degeorge, Patel and Zeckhauser (1999)

Report positive earnings

Sustain recent performance Meet analysts’ expectations

Introduce 3 behavioral thresholds for earnings management:

(7)

Return on equity of 15-20%

Sustained earnings, growth of earnings of 5-10% Minimum equity of 8-12% of risky assets.

Maintain credit rating

Over the last decade, leading banks were

(8)

Why Should Banks Own Real Assets ?

Why Should Banks Own Real Assets ?

Special Skills

Special Information Economies of Scale Risk Diversification Earnings Management

(9)

Hard to sustain excellent performance Hard to achieve growth of earnings Increased equity base requires larger future profits (Unless paid out as

dividends).

A Bank faces the dilemma:

(10)

The Model

The Model

Objective Function

- Capital Requirements

- Minimal Return on Equity (e.g. 10%) - Minimize Penalty on Missing Objectives

(11)

Constraints

Constraints

RET = PROF/EQT ≥ 10%

Capital Adequacy requirement is 8%

(12)

The Model – A Numerical Example

The Model – A Numerical Example

Explicit Asset , A , is binomially distributed with U = 1.1 , D = 1.02 (rf=5%)

Hidden asset , B , has a certain return of 5% (or less) Initial value of A is VIS = 100

Initial value of B is 15 in market value terms, INV = 15

(13)

No Action

No Action

25 . 2 = RP % 1 . 9 10 100 115 110 10 15 100 = = = = = = = = MRC EQT DEB EV BV BVL INV VIS 5 . 2 5 . 7 100 5 . 10 75 . 15 97 % 4 . 13 % 55 5 . 5 5 . 15 100 5 . 10 75 . 15 105 − = = = = = = = = = = = = = = PROF EQT DEB BVL INV VIS MRC RET PROF EQT DEB BVL INV VIS 5 . 2 5 . 7 100 5 . 10 75 . 15 97 % 4 . 13 % 55 5 . 5 5 . 15 100 5 . 10 75 . 15 105 − = = = = = = = = = = = = = = PROF EQT DEB BVL INV VIS MRC RET PROF EQT DEB BVL INV VIS 48 . 110 % 4 . 15 % 2 . 143 74 . 10 24 . 18 24 . 118 % 7 . 15 % 2 . 20 14 . 3 64 . 18 64 . 118 % 3 . 21 % 4 . 74 54 . 11 04 . 27 04 . 127 = = = = = = = = = = = = = = = = VIS MRC RET PROF EQT VIS MRC RET PROF EQT VIS MRC RET PROF EQT VIS 5 . 3 − = RP 22 . 3 = RP 66 . 6 = RP 51 . 0 = RP

(14)

Simple strategy

Simple strategy

25 . 2 = RP % 1 . 9 10 100 115 110 10 15 100 = = = = = = = = MRC EQT DEB EV BV BVL INV VIS 5 . 7 100 5 . 10 75 . 15 97 % 4 . 13 % 55 5 . 5 5 . 15 100 5 . 10 75 . 15 105 = = = = = = = = = = = = = EQT DEB BVL INV VIS MRC RET PROF EQT DEB BVL INV VIS 7 . 8 100 11 . 8 16 . 12 59 . 100 % 4 . 13 % 55 5 . 5 5 . 15 100 5 . 10 75 . 15 105 = = = = = = = = = = = = = EQT DEB BVL INV VIS MRC RET PROF EQT DEB BVL INV VIS % 6 . 15 % 8 . 111 72 . 9 42 . 18 42 . 118 % 7 . 15 % 2 . 20 14 . 3 64 . 18 64 . 118 % 3 . 21 % 4 . 74 54 . 11 04 . 27 04 . 127 = = = = = = = = = = = = = = = MRC RET PROF EQT VIS MRC RET PROF EQT VIS MRC RET PROF EQT VIS 5 . 3 − = RP 22 . 3 = RP 09 . 5 = RP 51 . 0 = RP 3 . 2 − = RP

(15)

Smart strategy

Smart strategy

25 . 2 = RP % 1 . 9 10 100 115 110 10 15 100 = = = = = = = = MRC EQT DEB EV BV BVL INV VIS 5 . 2 5 . 7 100 5 . 10 75 . 15 97 % 4 . 13 % 55 5 . 5 5 . 15 100 5 . 10 75 . 15 105 − = = = = = = = = = = = = = = PROF EQT DEB BVL INV VIS MRC RET PROF EQT DEB BVL INV VIS 0 . 1 0 . 11 100 5 . 3 25 . 5 5 . 107 % 4 . 13 % 55 5 . 5 5 . 15 100 5 . 10 75 . 15 105 = = = = = = = = = = = = = = PROF EQT DEB BVL INV VIS MRC RET PROF EQT DEB BVL INV VIS 16 . 110 % 8 . 15 % 6 . 70 76 . 7 76 . 18 76 . 118 % 7 . 15 % 2 . 20 14 . 3 64 . 18 64 . 118 % 3 . 21 % 4 . 74 54 . 11 04 . 27 04 . 127 = = = = = = = = = = = = = = = = VIS MRC RET PROF EQT VIS MRC RET PROF EQT VIS MRC RET PROF EQT VIS 5 . 3 − = RP 22 . 3 = RP 03 . 3 = RP 51 . 0 = RP 0 = RP

(16)

Reward/Penalty

Reward/Penalty

2 4 6 8 10 12 1.74 1.76 1.78 1.82

(17)
(18)

Reward/Penalty

Reward/Penalty

2 4 6 8 10 12 1.58 1.62 1.64 1.66 1.68

(19)

1.55 1.6 1.65 1.7 1.75 1.8 1.85

Reward/Penalty comparison

Reward/Penalty comparison

No cost to keep a hidden asset

(20)
(21)

Is $1 of penalty at time 1 equivalent to potential penalty at time 2 ? No.

PV(Penalty)= 0.595 0 0 0 1

Time 0

1

2

(22)

Asset management and liquidation policy can be very effective tools for earnings management.

Analytical solutions for the multi-period case can be quite messy.

Optimal policy depends on the structure of penalties

Missing the target today can be much

Conclusions

References

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