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Dynamic Provisioning: results of an initial feasibility study for
CroatiaEvan Kraft
Director, Research DepartmentCroatian National Bank*
*The views expressed in this presentation are the author’s and not necessarily those of the Croatian National Bank.
Why dynamic provisioning?
• Bank lending is procyclical
• Provisioning is believed to be a cause of lending procyclicality
• Provisioning that looked at the borrower “over-the-cycle” would decrease fluctuations in bank profits and lending, and help stabilize the economy
What determines provisions?
• Research suggests that provisions– Increase as bank profits increase (“income-
smoothing”)– Decrease as GDP falls– Decrease as loan growth increases (over-
optimism)
Economists vs. Accountants: probable vs. expected losses
• Current provisioning practice is backward-looking, based on recognition of events that have already occurred
• Accounting standards support this partly because it decreases discretion and gives a good picture of the bank at a moment of time
• Economists feel that this approach fails to recognize future losses that are sure to happen but we don’t know exactly when (i.e. during the next recession)
Provisioning during a recession is not fun
• Harder to raise capital during a recession
• Lower profits or even losses make it painful to create provisions
• Increased provisions are usually seen by markets as a sign of problems and lead to further share price declines
Dynamic provisioning in Spain
• New element: the statistical provision
• A new type of general provision
• Statistical provision based on expected losses for 6 categories of assets
• Provision rates range from 0.1% (loans to firms with grade “A” long-term debt ratings) to 1.5% (current account overdrafts and credit overdrafts)
The Spanish system
• The basis for the statistical provision is the sum of the provisions on each of the six asset categories
• The statistical provision itself is the difference between the bank’s provisions and the standard basis
• Tp = Sp + Gp + St where – Tp is total provisions– Sp is specific provisions– Gp is general provisions– St is the statistical provision
The statistical provision
• The statistical provision is thus calculated as:
• St = (w1*a1 + w2*a2 +….w6*a6)- (Sp + Gp) – Where w1 is the risk weight of asset class 1 and a1 is the
amount of asset class one in the balance sheet.
• Note that, in good times, Sp and Gp will be below their long-term averages, and St will then be positive. That is, banks have to form general provisions in good times
• Similarly, in bad times, banks get to decrease their statistical provisions—money is released.
Some things to note
• The loss probabilities for different asset classes are based on 16 years worth of data (two business cycles).
• The Spanish system assumes that losses in the next business cycle will be the same on average as in the last business cycle.
• The Spanish system seems to be incompatible with IAS 39.
Can Dynamic provisioning work in Croatia?
• Provisioning does seem to be cyclical…
0
5
10
15
20
25
pro
.96
tra.9
7
kol.97
pro
.97
tra.9
8
kol.98
pro
.98
tra.9
9
kol.99
pro
.99
tra.0
0
kol.00
pro
.00
tra.0
1
kol.01
pro
.01
tra.0
2
kol.02
pro
.02
tra.0
3
(%) max
median
min
Dynamic provisioning in Croatia
• But some banks do have irregular provisioning time profiles
0,00
2,00
4,00
6,00
8,00
10,00
12,00
14,00
16,00
Bank 1
Bank 2
Bank 3
Bank 4
Bank 5
A first try
• simulation 1: total provision = actual + 0.75 x (4.78 - actual)
– (4.78 is the average for the whole banking system over the whole time period studied)
• simulation 2: total provision = actual + 0.75 x (bank's average Q4 96 to Q2 03 – actual)
A look at the first try
• Actual and simulated provisions for average of 35 banks
3,000
3,500
4,000
4,500
5,000
5,500
6,000
6,500
7,000
7,500
8,000
pro
.96
ožu.9
7
lip.9
7
ruj.97
pro
.97
ožu.9
8
lip.9
8
ruj.98
pro
.98
ožu.9
9
lip.9
9
ruj.99
pro
.99
ožu.0
0
lip.0
0
ruj.00
pro
.00
ožu.0
1
lip.0
1
ruj.01
pro
.01
ožu.0
2
lip.0
2
ruj.02
pro
.02
ožu.0
3
actual average
simulation 1
simulation 2
Large Bank 1
2,000
3,000
4,000
5,000
6,000
7,000
8,000
9,000
pro.
96
ožu.
97
lip.9
7
ruj.9
7
pro.
97
ožu.
98
lip.9
8
ruj.9
8
pro.
98
ožu.
99
lip.9
9
ruj.9
9
pro.
99
ožu.
00
lip.0
0
ruj.0
0
pro.
00
ožu.
01
lip.0
1
ruj.0
1
pro.
01
ožu.
02
lip.0
2
ruj.0
2
pro.
02
ožu.
03
lip.0
3
actual
simulation 1
simulation 2
Z
Large Bank 2
3,000
4,000
5,000
6,000
7,000
8,000
9,000
10,000
11,000
12,000
pro.
96
ožu.
97
lip.9
7
ruj.9
7
pro.
97
ožu.
98
lip.9
8
ruj.9
8
pro.
98
ožu.
99
lip.9
9
ruj.9
9
pro.
99
ožu.
00
lip.0
0
ruj.0
0
pro.
00
ožu.
01
lip.0
1
ruj.0
1
pro.
01
ožu.
02
lip.0
2
ruj.0
2
pro.
02
ožu.
03
actual
simulation 1
simulation 2
Large Bank 3
0,000
0,500
1,000
1,500
2,000
2,500
3,000
3,500
4,000
4,500
5,000
pro
.96
ožu.9
7
lip.9
7
ruj.97
pro
.97
ožu.9
8
lip.9
8
ruj.98
pro
.98
ožu.9
9
lip.9
9
ruj.99
pro
.99
ožu.0
0
lip.0
0
ruj.00
pro
.00
ožu.0
1
lip.0
1
ruj.01
pro
.01
ožu.0
2
lip.0
2
ruj.02
pro
.02
ožu.0
3
lip.0
3
actual
simulation 1
simulation 2
Effect on profits
• Large Bank 2
-2,00
-1,00
0,00
1,00
2,00
3,00
4,00
5,00
pro
.96
ožu.9
7
lip.9
7
ruj.97
pro
.97
ožu.9
8
lip.9
8
ruj.98
pro
.98
ožu.9
9
lip.9
9
ruj.99
pro
.99
ožu.0
0
lip.0
0
ruj.00
pro
.00
ožu.0
1
lip.0
1
ruj.01
pro
.01
ožu.0
2
lip.0
2
ruj.02
pro
.02
ožu.0
3
actual ROA
ROA with stat prov
A new approach
• Idea: try to estimate how rapidly the average provision is falling over time, controlling for the business cycle
• Result: provisioning falling 0,06 percentage points per year
Another try
• simulation 3: total provisions= bank fixed effect - 0,061 time
• simulation 4: total provisions= actual - 0,061 time - 2
What it looks like
• Average for all banks
0,000
1,000
2,000
3,000
4,000
5,000
6,000
7,000
8,000
simulation 3
actual
stimulation 4
Is it adequate?
• Requires confidence that future decreases in provisioning will follow at the same pace as past decreases
• Produces negative overall provisions for some banks in some quarters
• Not very simple and probably not too robust
Concluding thoughts
• Dynamic provisioning seems attractive as a way to decrease financial instability
• But it is easiest to implement in stable markets with long data series and stable provisioning levels
• One can either be patient and wait for more data or look at other ways to achieve the same goals.