Contract value
Also written Notional contract value · Value of a contract
Price or rate multiplied by the lot size or contract multiplier — the number margins, brokerage, transaction charges and regulatory fees are all computed from, and different for every contract.
In plain language
Contract value is the money a futures position represents. The rule is simple — multiply the price or rate by the contract multiplier — but the multiplier is not the same in any two interest rate contracts, and that is where candidates lose marks.
It matters beyond arithmetic. The workbook says plainly that contract value is what determines the margin amount, transaction charges and regulatory charges. A trader who mis-states it mis-states his entire cost base, and a clearing member who mis-states it has under-collected margin.
How it works
Three live contracts, three formulas.
Cash settled GOI bond futures. The quotation is a clean price per Rs 100 of face value and the multiplier is the 2,000 units in a lot:
Contract value = Trade price × 2,000
91-day T-Bill futures. The quotation is 100 minus the discount yield, but the contract covers only 91 days — about a quarter of a year — so only a quarter of the yield is applied:
Contract value = 2,000 × (100 − 0.25 × y)
Overnight MIBOR futures. There is no price and no face value, only an interest amount on a notional principal of Rs 5 crore for a month. One basis point on that is Rs 5 crore × 0.01% × 30/365 = Rs 411, so a quoted rate of y per cent is worth 100 basis points times Rs 411 for each whole percentage point:
Contract value = Quoted rate × 100 × 411
The same logic decides what a tick is worth, and no two answers agree: Rs 5 on a bond futures lot, Rs 1.25 on a T-Bill futures lot, Rs 102.75 on a MIBOR contract — all from an identical Rs 0.0025 minimum move.
The formula
GOI bond futures Contract value = Trade price × 2,000
Tick value = 2,000 × 0.0025 = Rs 5.00
91-day T-Bill Contract value = 2,000 × (100 − 0.25 × y)
Tick value = 2,000 × 0.0025 × 0.25 = Rs 1.25
Overnight MIBOR Contract value = Quoted rate × 100 × 411
Tick value = 0.25 bp × Rs 411 = Rs 102.75
Rs 411 = Rs 5,00,00,000 × 0.01% × 30/365
Corporate bond index futures: contract value not less than Rs 2 lakh at introduction,
reviewed half-yearly by the exchanges.
A worked example
All three, from the workbook.
A participant buys 5 lots of single bond futures at Rs 101:
Contract value = 5 × 2,000 × 101 = Rs 10,10,000
A participant buys 10 lots of 91-day T-Bill futures at Rs 95, a discount yield of 5%:
Contract value = 2,000 × (100 − 0.25 × 5) × 10
= 2,000 × 98.75 × 10
= Rs 19,75,000
Note that the price is Rs 95 but the contract value per lot is Rs 1,97,500, not Rs 1,90,000 — the 0.25 factor is worth Rs 7,500 a lot and is the single most common error on this contract.
A participant buys 10 lots of Overnight MIBOR futures at 4.50%:
Contract value = 4.50 × 100 × 411 × 10 = Rs 18,49,500
Why it is not just bookkeeping. Take the bond futures position above and put charges on it. SEBI turnover fees, exchange transaction charges, stamp duty and GST are all levied on turnover, which is contract value:
5 lots at Rs 101 → turnover Rs 10,10,000
Same 5 lots at Rs 99 → turnover Rs 9,90,000
A two-rupee move in price changes the charged turnover by Rs 20,000. Scale that to a desk running 2,000 lots a day at Rs 101 — a turnover of Rs 40.4 crore — and a one-paisa error in the price used propagates into every fee line and every margin call.
And a size comparison. One MIBOR contract carries a notional principal of Rs 5 crore, but its contract value at 4.50% is only Rs 18.5 lakh, because the contract is on a month's interest, not on the principal. One bond futures lot has a face value of Rs 2 lakh and a contract value near Rs 2 lakh. Comparing the two on contract value alone compares nothing.
Why NISM asks about it
Chapter 3, section 3.1.1 (Futures Terminologies), defines contract value as price or rate multiplied by the contract multiplier, lot size or contract size. Section 3.4 then works it contract by contract — 3.4.1 for cash settled GOI bond futures, 3.4.2 for 91-day T-Bill futures, 3.4.3 for Overnight MIBOR futures — with the tick-value arithmetic for each, and states that contract value is important for determining margin amount, transaction charges and regulatory charges. Chapter 4, section 4.9, gives Trade Price × 2,000 for interest rate options.
Questions are computational and use the workbook's own figures: given lots and a price or rate, compute the contract value; given a tick size, compute the change in contract value per tick.
Common exam traps
- Do not drop the 0.25 on T-Bill futures.
2,000 × (100 − y)is not the contract value; the 91-day tenor is a quarter of a year and the formula carries it. - MIBOR futures use the rate, not a price.
Quoted rate × 100 × 411— there is no Rs 100 face value anywhere in it. - Multiply by the number of lots. The formulas give value per lot; the workbook's examples all scale up and a single-lot answer is incomplete.
- Contract value is not face value. Rs 2 lakh of face value has a contract value of
price × 2,000, above or below Rs 2 lakh as the price is above or below 100. - Each contract has its own tick value. Rs 5, Rs 1.25 and Rs 102.75 from the same Rs 0.0025 tick — check which contract the question is on before answering.
- Contract value drives the charges. Margin, brokerage, SEBI turnover fee and stamp duty are all computed off it, so an error here is an error everywhere downstream.
Check yourself
1.A participant buys 10 lots of cash settled single bond GOI futures at Rs 99. What is the contract value?
- a)Rs 19,80,000
- b)Rs 20,00,000
- c)Rs 19,99,000
- d)Rs 1,98,000
Show the answer
Answer: (a) Rs 19,80,000
One lot equals notional bonds of face value INR 2 lakh, i.e. 2,000 bonds, and contract value = trade price × 2000 per lot.
$$\text{Contract Value} = 10 \times 2000 \times 99 = \mathbf{Rs\ 19{,}80{,}000}$$
Option (b), Rs 20,00,000, is the face value (10 lots × Rs 2 lakh) — the answer you get if you forget that the bond is trading below par at Rs 99. The distinction matters beyond the exam: contract value is what determines the margin amount, transaction charges and regulatory charges.
2.A participant buys 10 lots of 91-day T-Bill futures at Rs 95. What is the contract value, and what is the value of one tick per lot?
- a)Contract value Rs 19,75,000; tick value Rs 1.25 per lot
- b)Contract value Rs 19,00,000; tick value Rs 5.00 per lot
- c)Contract value Rs 19,75,000; tick value Rs 5.00 per lot
- d)Contract value Rs 20,00,000; tick value Rs 1.25 per lot
Show the answer
Answer: (a) Contract value Rs 19,75,000; tick value Rs 1.25 per lot
The quotation is 100 minus the futures discount yield, so at Rs 95 the discount yield is 5%. Contract value = 2000 × (100 − 0.25 × y) per lot:
$$2000 \times (100 - 0.25 \times 5) \times 10 = 2000 \times 98.75 \times 10 = \mathbf{Rs\ 19{,}75{,}000}$$
Tick value carries the same 0.25 factor:
$$1 \times 2000 \times 0.0025 \times 0.25 = \mathbf{Rs\ 1.25\ per\ lot}$$
⚠️ The Rs 5.00 in options (b) and (c) is the tick value for a GOI BOND future, where there is no 0.25 factor. A T-Bill futures tick is worth exactly one quarter of a bond futures tick, because the 91-day period is roughly a quarter of a year and that fraction is embedded in the quotation.
3.A client buys 5 lots of an interest rate option at a premium of Rs 0.15 per unit (lot size 2,000). What is the maximum brokerage the trading member may charge?
- a)Rs 500, being Rs 100 per lot, since that exceeds 2.5% of the premium
- b)Rs 37.50, being 2.5% of the premium amount
- c)Rs 100, being Rs 100 for the whole order
- d)Rs 3,750, being 2.5% of the notional contract value
Show the answer
Answer: (a) Rs 500, being Rs 100 per lot, since that exceeds 2.5% of the premium
"Brokerage on options contracts shall not exceed 2.5% OF THE PREMIUM AMOUNT OR Rs 100 PER LOT, WHICHEVER IS HIGHER." So compute both and take the larger.
Premium amount = 5 lots × 2,000 units × Rs 0.15 = Rs 1,500 2.5% of premium = 1,500 × 2.5% = Rs 37.50 Rs 100 per lot = 5 × 100 = Rs 500
Rs 500 is higher, so the maximum chargeable brokerage is Rs 500.
Option (b) is the trap for anyone who stops at the percentage and misses "whichever is higher". Option (d) applies the futures rule — 2.5% of the contract value — which does not apply to options. And note: there is NO minimum brokerage requirement specified.
Where this is taught
Free preparation for NISM Series IVRelated terms
- Tick sizeThe smallest price change a contract may be quoted in — prices move only in whole multiples of it, and it differs from one commodity to another.
- Discount yieldThe return on a discount instrument expressed against its face value on a 30-day month and 360-day year — the convention the 91-day T-Bill futures contract is quoted and settled on.
- Interest Rate FuturesA standardised exchange-traded contract to buy or sell a notional government security, or an interest rate itself, at a price agreed today for settlement on a future date.
- Mark to MarketThe daily settlement of a futures position at that day's closing price, so gains and losses are paid in cash every evening instead of accumulating until expiry.
- Overnight MIBORThe benchmark overnight rupee interbank rate administered by FBIL, and the underlying of India's money market interest rate futures contract, which is quoted as a rate rather than a price.
- Price bandThe highest and lowest price at which a contract may trade on a given day, set as a percentage of its base price to block erroneous and manipulative orders.
- Unit of tradingThe quantity in one contract — for Indian bond and T-Bill futures, notional bonds of Rs 2 lakh face value, which is 2,000 units of Rs 100 — and the reason exposures round rather than match.
- Initial marginThe deposit both the buyer and the seller of a futures contract must place before the position is accepted, sized to cover a 99% worst-case one-day loss on that position.
- Notional bondA theoretical bond with a fixed coupon and maturity that no one has issued — used as a futures underlying so the contract does not depend on the liquidity of any single security.
- Notional principalThe reference amount interest is computed on in a swap, FRA or money market futures contract — it sizes the exposure and the settlement, but it is never exchanged.