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Efficiency and Stability of Efficiency and Stability of

Efficiency and Stability of - PowerPoint Presentation

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Efficiency and Stability of - PPT Presentation

a Financial Architecture with TooInterconnectedtoFail Institutions MICHAEL GOFMAN UWMADISON August 28 2014 Study efficiencystability tradeoff for different financial architectures Implication for the desired structure of the financial system ID: 596106

banks model trading network model banks network trading efficiency financial contagion bank interconnected trades exposure fail relationships stability failure

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Slide1

Efficiency and Stability of a Financial Architecture withToo-Interconnected-to-Fail Institutions

MICHAEL GOFMAN, UW-MADISON

August 28, 2014Slide2

Study efficiency-stability trade-off for different financial architectures.

Implication for the desired structure of the financial system

Implications for the costs and benefits of too-interconnected-to-fail banks and whether they are systemically importantImplications for understanding the relationship between contagion and diversification of banksComparative statics on a calibrated network by holding the density constant and decreasing heterogeneity across banks in the number of counterpartiesUse a model with endogenous exposures between banks to compute market efficiency before and after contagion

ObjectivesSlide3

Trading Model:

Mapping from endowments to equilibrium allocations for any possible network of trading relationships

The Proposed Framework

Financial Architecture

Unobservable:

Network of trades:

Density

Max in-degree

Max out-degree

Diameter

Size

Prices, profits, volume

Efficiency

Unobservable:

Observable:

Financial Architecture

Price-setting mechanism: bargaining, auctions.

Financial Architecture – Network of Trading Relationships

Distribution of endowment and valuations shocks

StabilitySlide4

Illustration of the Model

1

Initial allocation:E(1)=1

V(1)=0.3

V(2)=0

Private

value: V(5

)=

0.6

V(4)=1

Feasible

first-best

allocation

V(3)=0

2

3

4

5

Valuation: P(5

)=

0.6

P(1)=

0.525

P(2)=

0.5625

P(3)=

0.75

P(4)=1

Welfare loss =

1-0.6=0.4

Surplus loss =welfare loss/first-best surplus = 0.4/(1-0.3)=0.57

 Slide5

Model Fit: Visualization

Equilibrium daily network of trades in the model. Only one third of all trading relationships are equilibrium trades.

Network of trades in the Fed funds market on September 29, 2006 Source: Bech

and

Atalay

(2010)

Model

DataSlide6

Equilibrium Network of Trades: Model vs. Data

* Data Source: “The

Topology of the Federal Funds Market” Bech and Atalay , Physica A, 20103 parameters to match 5 moments using SMM, 5 std. dev. (not targeted) also match well. Slide7

Efficiency Before and After Contagion

Failure of the most interconnected bank triggers failure of counterparties with exposure above 15%.

Exposure of bank A to bank B = loans from A to B / all loans by A.Slide8

Average Cascade Size from Failure of the Most Interconnected Banks

Between 30% to 55% of banks fail due to endogenous contagion.

The number of bank failures is non-monotonic.Slide9

Comparative Statics with Six BanksSlide10

Contagion Scenario with Cumulative Losses (Preliminary)

Cascade

is triggered by failure of the most interconnected bankA bank fails if exposure to all banks failed in the past is above 15%. Maximum Number of Counterparties

Number of failed banksSlide11

Efficiency is as important as stability but it is frequently omitted in policy discussions and is rarely quantified.

Bridging the gap between theory and empirics is important for financial regulation. To compute efficiency we need to use some trading model, the calculation is more reliable if the model can also match the data.

Using a trading model to compute endogenous exposures between banks is important for studying contagion risk.To understand the costs and benefits if too-interconnected-to-fail banks the comparative statics should be with respect to the variance of the degree distribution, holding the mean of the distribution constant.

Final RemarksSlide12

Cumulative contagion: a bank fails if exposure to all banks failed in the past is above a threshold.

Add counterparty risk to the trading model.

In addition to the dynamical allocation in the network of trading relationships, allow for non-iid shocks and study trading when traders anticipate they will receive position/negative shocks in the future. Might improve the fit of the model even further.Strategic network formation to narrow down what counterfactual network would form under regulation that puts constrains on banks.

Model Limitations and Future Work