Gap Analysis in Banks: CAIIB BFM Guide to Interest Rate Risk

CAIIB By Ashish Jain · IIBF STORE Editorial · 21 August 2026 · Updated 03 Oct 2026 · 12 min read · 80 views हिन्दी में पढ़ें
Gap Analysis in Banks: CAIIB BFM Guide to Interest Rate Risk

Every treasury and ALM desk in an Indian bank runs one report before almost anything else: the rate-sensitivity gap statement. If you are preparing for CAIIB BFM, gap analysis in banks is one of those topics that looks simple on paper but trips candidates in the exam because the questions test interpretation, not just the formula. This article walks through what the gap statement measures, how RSA and RSL are bucketed, how a positive or negative gap changes net interest income when rates move, and where the technique falls short — with a worked example and practice MCQs.

📊 What Is Gap Analysis in Banks?

Gap analysis is the classic tool banks use to measure and manage interest rate risk in the banking book. It compares, for each future time period, the volume of assets that will re-price (Rate Sensitive Assets, or RSA) against the volume of liabilities that will re-price (Rate Sensitive Liabilities, or RSL) in that same period. The difference between the two — RSA minus RSL — is the "gap" for that bucket.

The core idea is straightforward: if a bank's assets and liabilities re-price at different times, a change in market interest rates will affect interest income and interest expense unevenly, which changes Net Interest Income (NII). Gap analysis makes that mismatch visible, bucket by bucket, so treasury can decide whether to hedge it, live with it, or actively position for a rate view.

Every scheduled commercial bank builds a Statement of Structural Liquidity and an Interest Rate Sensitivity Statement as part of its ALM returns. The rate-sensitivity statement is exactly the gap report described here, split into standard time buckets — typically 1-28 days, 29 days-3 months, over 3-6 months, over 6 months-1 year, over 1-3 years, over 3-5 years, and over 5 years, plus a non-sensitive bucket for items like capital and fixed assets.

💡 Exam Tip: If a question asks which risk gap analysis primarily measures, the answer is interest rate risk (earnings perspective), not liquidity risk — liquidity gap uses a similar bucket structure but tracks cash inflows/outflows, not re-pricing.

📅 Building the Rate-Sensitivity Gap Statement

To build the statement, every asset and liability on the balance sheet is slotted into a time bucket based on its next re-pricing date, not its original maturity. A 5-year floating-rate loan linked to repo and reset every quarter goes into the "over 3-6 months" bucket if its next reset is 4 months away — its residual maturity is irrelevant for this purpose. A fixed-rate term deposit, by contrast, is bucketed by its actual maturity date, because that is when it will next re-price (renew or run off).

This distinction is where a lot of exam candidates lose marks: they bucket by maturity for everything instead of by re-pricing date. Floating-rate assets and liabilities are bucketed by the interval to their next reset; fixed-rate instruments are bucketed by their residual maturity.

Some items need behavioural assumptions rather than contractual ones. Savings and current account balances have no contractual maturity, so banks split them into a "core" portion (treated as long-term, non-sensitive) and a "volatile" portion (treated as short-term and sensitive), based on historical account behaviour. Prepayments on loans and premature withdrawal of deposits also require behavioural adjustment rather than pure contractual bucketing.

⚠️ Common Mistake: Bucketing a floating-rate asset by its final maturity instead of its next reset date. This is the single most tested error in gap-analysis questions — re-pricing date, not maturity date, drives the bucket for floating instruments.
Rate-sensitivity gap statement time buckets used in bank ALM reporting
Rate-sensitivity gap statement time buckets used in bank ALM reporting

💰 RSA, RSL and the Gap Ratio

Once every item is bucketed, each period's gap is calculated as:

Gap = RSA − RSL

A positive number means more assets than liabilities re-price in that bucket; a negative number means the opposite. Banks also track the cumulative gap — the running total of gaps across buckets up to a given point — because it shows the net position over a longer rate-change horizon, and the gap ratio (RSA ÷ RSL for a bucket, or cumulative RSA ÷ cumulative RSL) which normalises the gap relative to balance-sheet size and is easier to compare across periods.

A simplified illustrative gap statement for a mid-size bank might look like this:

Time BucketRSA (Rs cr)RSL (Rs cr)Gap (Rs cr)Rate-Sensitive?
1–28 days4,2005,100−900✅ Yes
29 days–3 months3,6002,900+700✅ Yes
Over 3–6 months2,8002,200+600✅ Yes
Over 6 months–1 year2,1002,400−300✅ Yes
Over 1–3 years3,0001,800+1,200✅ Yes
Over 5 years / non-sensitive1,5002,800−1,300❌ No

Reading this table bucket by bucket (rather than only looking at the total) is exactly what exam case-study questions expect — a bank can be liability-sensitive in the near term and asset-sensitive further out, and the earnings impact depends on which bucket the rate change hits first.

RSA and RSL comparison across maturity buckets in a sample gap statement
RSA and RSL comparison across maturity buckets in a sample gap statement

⚖️ Positive Gap vs Negative Gap: Impact on NII

The whole point of the exercise is to translate a gap number into an earnings impact. The rules are consistent and worth memorising cold for the exam:

  • Positive gap (RSA > RSL): the bank is asset-sensitive. If interest rates rise, NII improves because more assets re-price upward than liabilities. If rates fall, NII deteriorates.
  • Negative gap (RSA < RSL): the bank is liability-sensitive. If interest rates rise, NII deteriorates because more liabilities re-price upward (costing more) than assets. If rates fall, NII improves.
  • Zero gap: RSA equals RSL for that bucket — in theory, NII is insulated from rate moves in that period, though basis risk (assets and liabilities linked to different benchmarks) can still cause slippage.

The approximate change in NII for a bucket can be estimated as: Gap × Expected change in interest rate × Time remaining in the period (as a fraction of a year). This is a simplification — it ignores basis risk and the fact that re-pricing does not happen instantaneously on day one of the bucket — but it is the standard exam formula for estimating earnings sensitivity from a gap report.

This earnings-at-risk view is what banks report to the asset liability committee every month, alongside the liquidity gap and, for banks running larger derivative books, the mark-to-market impact on hedges booked against specific buckets.

📌 Remember: Positive gap benefits from rising rates; negative gap benefits from falling rates. If you remember only one line for the exam, remember this one.
Impact of rising and falling interest rates on net interest income
Impact of rising and falling interest rates on net interest income

🧮 Worked Example: Calculating the Gap Impact

Suppose a bank's 29 days–3 months bucket shows RSA of Rs 3,600 crore and RSL of Rs 2,900 crore — a positive gap of Rs 700 crore, as in the table above. If the RBI's policy repo rate rises by 50 basis points and the bank's re-pricing broadly tracks that move, with roughly two months of the quarter remaining after the rate change:

Change in NII ≈ Rs 700 crore × 0.50% × (2/12) ≈ Rs 0.58 crore additional NII for that bucket, over that residual period.

Now flip the assumption: if the same bank had a negative gap of Rs 900 crore in its 1–28 day bucket (as shown in the table) and rates rise by the same 50 bps, that bucket alone would drag NII down by roughly Rs 900 crore × 0.50% × (fraction of period remaining) — a loss, because liabilities are re-pricing faster than assets in that window.

This is precisely why banks look at the cumulative gap rather than any single bucket in isolation: a negative near-term gap can be partly offset by a positive medium-term gap, and the net earnings impact over, say, a one-year horizon is what actually matters for planning. Case-study questions in the exam typically give you two or three buckets and ask you to compute the cumulative position before asking about the NII impact — read the bucket structure carefully before calculating.

🔗 Limitations of Gap Analysis and Its Place in the ALM Toolkit

Gap analysis is popular because it is simple, uses balance-sheet data banks already track, and gives an intuitive earnings-based read on interest rate risk. But it has real limitations candidates should know:

  • It ignores the time value of money — a gap in month 1 and an identical gap in month 11 of the same bucket are treated as equal, which duration-based measures correct for.
  • It is a static, point-in-time snapshot; it does not capture how the balance sheet itself will change as new business is written or existing positions run off.
  • It captures earnings risk (impact on NII) but not economic value risk — the impact of rate changes on the present value of the entire balance sheet, which is what duration gap and IRRBB's economic-value-of-equity measure are built to capture.
  • It assumes parallel shifts in rates for assets and liabilities in the same bucket, which understates basis risk when assets and liabilities are linked to different benchmarks (repo-linked loans against MCLR-linked deposits, for instance).

Because of these gaps (no pun intended), banks use gap analysis alongside duration-based measures — a related sibling article on bond pricing and yield to maturity is useful background here, since duration is derived from the same present-value mathematics. On the hedging side, once a problematic gap is identified, treasury can close it with instruments such as a forward rate agreement or an interest rate swap rather than restructuring the underlying book.

The framework also extends beyond the rupee book. Banks running foreign-currency assets and liabilities — funded partly through External Commercial Borrowings and Foreign Investments in India — run a parallel currency-wise gap statement, since a rupee gap report alone will not capture a mismatch sitting in the Exchange rates and Forex Business book. Good ALM governance around all of this — clear escalation, documented limits, and board oversight — follows the same discipline as corporate governance for listed companies: risk owned at the desk, reviewed at committee, and reported to the board.

🧠 Practice MCQs: Gap Analysis in Banks

Q1. In a rate-sensitivity gap statement, a floating-rate loan due to reset in 4 months but maturing in 5 years should be bucketed under: (a) Over 5 years (b) Over 3–6 months (c) Non-sensitive (d) 1–28 days

Answer: (b) — Floating-rate instruments are bucketed by their next re-pricing date, not their final maturity, so a reset in 4 months places it in the over 3–6 months bucket.

Q2. A bank has RSA of Rs 2,900 crore and RSL of Rs 3,600 crore in a given bucket. This bank is: (a) Asset-sensitive with a positive gap (b) Liability-sensitive with a negative gap (c) Perfectly matched (d) Not exposed to interest rate risk

Answer: (b) — RSA minus RSL is negative (2,900 − 3,600 = −700), which makes the bank liability-sensitive in that bucket.

Q3. If a bank is liability-sensitive (negative gap) and interest rates rise, its Net Interest Income will: (a) Improve (b) Deteriorate (c) Stay unchanged (d) Depend only on capital adequacy

Answer: (b) — With a negative gap, liabilities re-price upward faster than assets, raising interest expense faster than interest income, so NII falls.

Q4. Savings bank balances are typically split into "core" and "volatile" portions for gap analysis because: (a) RBI mandates a fixed ratio for all banks (b) They have no contractual maturity and need behavioural bucketing (c) They are always rate-insensitive (d) They cannot be included in the gap statement

Answer: (b) — Savings and current accounts lack a contractual re-pricing date, so banks use historical behaviour to estimate what portion is stable (core) versus likely to move (volatile).

Q5. Gap analysis primarily fails to capture which of the following, unlike duration-based measures? (a) Volume of rate-sensitive assets (b) Time value of money / economic value impact (c) The bucket structure of the balance sheet (d) Cumulative gap across buckets

Answer: (b) — Gap analysis measures earnings (NII) impact but ignores the time value of money and the present-value/economic-value impact of rate changes, which duration and IRRBB measures address.

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❓ Frequently Asked Questions

What is the difference between gap analysis and duration analysis?

Gap analysis measures the impact of interest rate changes on near-term earnings (Net Interest Income) using a bucketed RSA-RSL comparison. Duration analysis measures the impact of rate changes on the present value (economic value) of the entire balance sheet, capturing the time value of money that gap analysis ignores.

What does a positive gap mean for a bank?

A positive gap means Rate Sensitive Assets exceed Rate Sensitive Liabilities in a given time bucket. The bank is asset-sensitive: rising interest rates improve Net Interest Income, while falling rates reduce it.

Why are floating-rate instruments bucketed by re-pricing date instead of maturity?

Because the gap statement measures when an item's interest rate will next change, not when the underlying contract ends. A floating-rate loan re-prices on its reset date regardless of how many years remain until final maturity, so that reset date determines the bucket.

Is gap analysis still relevant given the IRRBB framework?

Yes. Gap analysis remains the simplest earnings-perspective tool and is still used for internal MIS and ALCO reporting. IRRBB adds economic-value-of-equity measures and standardised outlier tests on top of it, but does not replace the basic gap statement as an earnings-risk indicator.

Gap analysis is one of the most frequently tested calculation topics in CAIIB BFM, precisely because it rewards careful reading of the bucket structure rather than rote formula recall. Practise a few full-length gap statements until bucketing by re-pricing date becomes automatic, then move on to how duration and IRRBB build on the same foundation. For more structured practice, browse the CAIIB course or explore other Bank Financial Management articles on this site. Reference: RBI's guidelines on the Asset-Liability Management (ALM) system for banks.

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Q2. USD 10,000 is received as an inward remittance for a customer. Interbank spot USD/INR is 86.30/86.45 and the bank loads a 0.10% exchange margin. The amount payable to the customer is:
Q3. The Liquidity Coverage Ratio (LCR) is computed as:
Q4. As per RBI's Basel III leverage ratio framework, the minimum leverage ratio applicable to a Domestic Systemically Important Bank (D-SIB) and to other banks is respectively:
Q5. A bond has Macaulay duration 4.34 years and YTM 6% (annual). If the yield rises 25 bps, the price changes by about:
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