Jamie Dimon's fortress balance sheet model
Model Dimon's fortress balance sheet: hold a high equity ratio on a bank's assets, compare the return on equity against a thinner balance sheet, and see what the buffer costs and buys.
Jamie Dimon Reviewed Aug 6, 2026 Rule located in JPMorganChase, 2026 Portrait: Lauren Hurley / No 10 Downing Street, Open Government Licence v3.0, via Wikimedia Commons. Self-hosted by JMM.
Put your numbers through the rule
The source establishes the rule. The values below belong to you, and the output is JMM's deterministic calculation.
Every field recalculates immediately. Changed values can be copied into a shareable URL.
- Fortress ROE
- 21.7%
- ROE at 8% equity
- 33.8%
- Extra buffer dollars
- $50,000,000
- Fortress leverage
- 7.7×
ROE is modeled earnings divided by equity at your entered asset return and funding cost. It is not a forecast of any bank’s actual return.
Fortress balance sheet
- Equity ratio
- 13.0%
- ROE
- 21.7%
- Earnings
- $28,250,000
Comparison balance sheet
- Equity ratio
- 8.0%
- ROE
- 33.8%
- Earnings
- $27,000,000
What the source says, and what the calculator adds
What changes the answer
The buffer is priced in ROE terms
A thinner balance sheet produces a higher modeled ROE at the same asset return. The calculator shows the exact cost of the fortress, which is the trade Dimon accepts.
The fortress pays off in the downturn
The value of surplus capital appears when losses arrive, which this steady-state model cannot show; that is why the limitation is stated beside the ROE.
Carrying surplus capital costs return every year and pays for itself once a decade. That trade has been settled by events.
This calculator shows the cost side plainly: at the same asset return, a thinner balance sheet produces a higher return on equity, so the fortress is expensive in every ordinary year. The reason to accept that bill is not modellable here, because it arrives as an option — the ability to buy a failing competitor at the bottom rather than become one. JPMorgan has exercised that option repeatedly, most recently in the 2023 regional bank failures, and the banks that optimised the other way are the ones it bought. JMM’s read: the argument is finished, and the honest caveat is that it is much easier to hold surplus capital when you are the largest bank in the country and cheap deposits arrive during every crisis.
Not the calculator’s limits. The rule’s.
Capital ratios describe quantity, not quality
A high ratio against assets that reprice badly is not safety. 2023 made the point precisely: the failures were institutions whose reported capital looked adequate right up until the securities behind it were marked.
Fortress capital is partly a competitive weapon
A buffer that lets the largest bank absorb rivals in a crisis produces private returns and concentration at the same time. The shareholder case and the systemic case are not the same case.
What this model does not know
- The equity ratio here is equity over total assets. CET1 — the 14.6% in the cited exhibit — is measured against risk-weighted assets and is a different, larger-looking number. Do not read one as the other.
- The model uses flat entered returns and funding costs with no credit losses, rate paths, or regulatory detail.
- ROE here is modeled leverage arithmetic, not a forecast of any bank’s actual return.
- Capital quality, resolution, and stress-testing regimes are outside the model.
Before you use the result
Does JPMorgan run at exactly 13% equity over assets?
No. The 13% and 8% here are editable illustration inputs. The letter reports a 14.6% CET1 ratio for 2025, which is measured against risk-weighted assets, not total assets.
Is higher ROE always better?
Not under the fortress philosophy. The model shows the arithmetic; the source argues the buffer is worth the cost, and reports 20% ROTCE in 2025 while carrying it.
The next question this page cannot answer
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