Savings & Interest
Idle cash in a savings account earns interest every turn. There is no feature flag: savings interest is always on. The rate is tied to the central bank's prime rate, accrues continuously, and credits to your balance on a quarterly schedule.
The rate#
The annual percentage yield (APY) paid on savings is half the real rate: the prime rate minus local inflation, not the prime rate on its own.
realRate = max(0.5, primeRate - inflation)
APY = realRate / 2 + centralBankDepositBonus
So a 4.42% prime rate does not pay 2.21% APY unless inflation is zero. With 2% inflation the real rate is 2.42% and the APY is 1.21%.
| Prime rate | Inflation | Real rate | Savings APY |
|---|---|---|---|
| 4.0% | 0.0% | 4.0% | 2.0% |
| 4.0% | 2.0% | 2.0% | 1.0% |
| 8.0% | 6.0% | 2.0% | 1.0% |
| 14.0% | 13.8% | 0.5% (floor) | 0.25% |
Using the real rate is what closes the carry trade. A currency with a high nominal prime rate normally also has high inflation, so its real spread, and therefore its savings APY, lands near everyone else's. Parking money in a high-nominal-rate currency earns no free real return.
The real rate never falls below a 0.5 percentage point floor, so every currency pays at least 0.25% APY. The floor is the same everywhere, so it gives no currency an edge.
During a central-bank pricing phase-in, central-bank-held deposits receive a temporary bonus in addition to this formula. The current rollout adds up to 0.25 percentage points over 8 turns. Private-bank deposit rates are set by their own charters and do not receive this central-bank bonus.
When the Central Bank Chair raises rates, your savings yield rises with them, but only to the extent the rise beats inflation.
Per-turn accrual#
Interest accrues every turn but is only credited quarterly (every 12 turns, a quarter of the 48-turn game year). The per-turn accrual is:
perTurnAccrual = balance × (APY / 100) / 48
With 48 turns per year and a real rate of 4% (APY 2%):
perTurnAccrual = balance × 0.02 / 48 = balance × 0.0004167
A ¥1,000,000 balance accrues roughly ¥41.67 per turn, credited as a ¥500 lump every 12 turns.
Rounding#
Accruals are rounded to the currency's native precision:
| Currency family | Rounding |
|---|---|
| JPY (and other 0-decimal currencies) | Whole units |
| All other currencies | 2 decimal places |
This keeps credited interest matching the ledger's expected precision: no fractional yen, no floating-point drift on dollar/euro balances.
Crediting schedule#
| Event | Cadence |
|---|---|
| Accrual computed | Every turn |
| Interest credited to balance | Every 12 turns (quarterly) |
Accrued-but-uncredited interest is tracked internally; if you close or move the account mid-quarter, the pending accrual is settled at that point so nothing is lost.
Practical notes#
- Rate-following: Because APY = real rate / 2, savings is sensitive to both policy rates and inflation. In a high-rate environment it is a genuine yield instrument; in a low-rate environment it barely beats stuffing cash under a mattress.
- No lock-up: Unlike bonds, savings can be withdrawn at any time. The cost of that liquidity is the half-real-rate haircut versus buying sovereign bonds directly.
- Compound effect: Credited interest becomes part of the balance for the next quarter's accrual, so savings compounds quarterly, not just per-turn.
- Whale cap: Only the lesser of your balance and 25% of the whole currency's national savings pool earns interest. This closes a carry-trade loophole where a single huge account could farm interest on nearly 100% of a currency's savings; ordinary balances well under a quarter of the pool are unaffected.
See also: Central Banks, Sovereign Bonds, Line of Credit, Currency Exchange
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