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083

Case 083Forwards, futures and arbitrageCore

The index is at 22,000, the one-month future at 22,120, the rate 6.8%, the dividend yield 1.2% and round-trip costs 0.08%. Is a new cash-futures arbitrage worth putting on, and what return does the basis lock in?

1The situation

Sarvaka Arbitrage Fund buys the basket of Satpura 50 stocks and sells the index future against it, holding to expiry to earn the basis. Today the index is at 22,000 and the one-month future at 22,120. The fund's financing rate is 6.8%, the index's dividend yield over the month is 1.2% annualised, and buying the basket and selling the future then unwinding at expiry costs 0.08% of notional in brokerage, impact and taxes. Cash not deployed in arbitrage earns 6.3% in a liquid fund.

The fund manager asks whether to add a new position at these levels.

2Your task

Compute the fair future, the return the basis locks in before and after costs, and give a view on the trade.

Quick check

Before computing: a 120 point premium on a 22,000 index for one month. Is that mostly mispricing or mostly carry?

Worked solution

Try it on paper, then open one step at a time.

30-second answerThe answer to give first

The basis locks in 0.55% for the month, 7.75% annualised with dividends, which after 0.08% of costs is 6.79%: fair value, not an arbitrage. The fair future is 22,103, so only 17.3 of the 120 points exceed carry, and the round trip costs 17.6 points. Against the fund's 6.3% liquid-fund alternative the trade adds about 0.5% a year, which is thin for a position that ties up margin and capital for a month. Put it on only if nothing better is on offer.

Step 1What should the future cost, before you look at the quote?

Buying a flat today and renting it out for a month costs you the interest on the price less the rent. An index basket is the same: holding it costs the financing rate and earns the dividends. The fair future is spot plus net carry: 22,000 times (1 plus (6.8% less 1.2%) over 12), which is 22,103. The quoted 22,120 is 17.3 points above that. Everything the arbitrage can earn beyond the financing rate lives in those 17.3 points, and the basisThe difference between the futures price and the spot price of the index. Positive basis means the future trades above spot. of 120 is not the prize, most of it is the cost of carrying the basket.

The 120 point basis is almost all carry; costs eat what is leftGross basis, 22,120 less 22,000120 ptsFair carry: (6.8% - 1.2%) / 12-102.7Excess over fair value+17.3 ptsRound-trip cost, 0.08%-17.6Left after costs-0.3 ptsbasis 0.55% for the month; implied financing 7.75% gross, 6.79% after costs, against a 6.8% rate
Of the 120 point basis, 102.7 points are fair carry at 6.8% less 1.2% for a month, leaving 17.3 points of excess, and a 17.6 point round-trip cost takes that to -0.3, so after costs the future is priced at fair value.
Step 2What return does the trade actually lock in?

Count every rupee the position earns from entry to expiry. The basis converges to zero, paying 120 points; the basket pays about 22 points of dividends; the round trip costs 17.6 points. Net, the trade earns 124.4 points on 22,000, which is 0.565% for the month and 6.79% a year, almost exactly the 6.8% financing rate. That is the implied repo rate of the future after costs: a lender's return, with a lender's upside.

ComponentIndex points% of notional, monthAnnualised
Basis earned at expiry1200.545%6.55%
Dividends on the basket220.100%1.20%
Round-trip costs-17.6-0.080%-0.96%
Net to the fund124.40.565%6.79%
Liquid fund alternative0.525%6.30%
The arbitrage earns 124.4 points net, 6.79% annualised, against 6.3% in the liquid fund, a pickup of about 0.49% a year for a month of locked capital.
Step 3So is it worth doing?

Only marginally, and the honest answer says so. The trade beats the fund's cash alternative by about 0.5% a year, which on Rs 100 crore is about Rs 0.04 lakh for the month, before the margin it ties up and the risk that a stock in the basket cannot be bought at the close. An arbitrage fund lives on these pickups, so a manager would not refuse it, but the sizing would be modest and the better use of the capital is to wait for a day when the basis blows out to 160 or 180 points on heavy futures buying. Two things sharpen the view: dividends are an estimate until the companies declare them, and a 0.08% cost assumes orderly execution. Both move the net return by more than the pickup.

Where candidates lose it

The common loss is reading the 120 point basis as the profit. Roughly 103 of those points are the cost of financing the basket net of dividends, and that cost must be paid before anything is earned.

The second is forgetting the round trip. A 0.08% cost sounds trivial; on a one-month trade it is nearly 1% annualised, and here it is the whole excess.

What the interviewer asks next

  • The future trades at 22,180 instead. What return does the basis lock in now?
  • How does the trade change if the fund can roll the short future at expiry rather than unwinding the basket?
  • Why might the basis go negative before a large dividend season, and is that a free trade?
  • What happens to the position if one basket stock hits a circuit limit at expiry?
← Case 082A six-month range accrual on USD/INR pays 8% a year for each day the fix is between 82.00 and 85.00. Ninety of 125 fixing days fall inside. What is the coupon, and what is the client short?Case 084 →A pension trust holds Rs 1,000 crore of government bonds with modified duration 7.2 and wants duration 4.0 for three months. A bond future has a DV01 of Rs 1,850. How many contracts, which side, and what risk remains?

Company names and figures are illustrative.

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