Single stock futures values are priced by the market in accordance with the standard theoretical pricing model for forward and futures contracts, which is: :F = [S - PV(Div)] \cdot (1 + r)^{(T-t)} \ where F is the current (time t) cost of establishing a futures contract, S is the current price (spot price) of the underlying stock, r is the annualized
risk-free interest rate, t is the present time, T is the time when the contract expires and PV(Div) is the
Present value of any dividends generated by the underlying stock between t and T. When the risk-free rate is expressed as a continuous return, the contract price is: :F = [S - PV(Div)] \cdot e^{r \cdot (T-t)} \ where r is the risk free rate expressed as a continuous return, and e is the base of the natural log. Note the value of r will be slightly different in the two equations. The relationship between continuous returns and annualized returns is rc = ln(1 + r). The value of a futures contract is zero at the moment it is established, but changes thereafter until time T, at which point its value equals ST - Ft, i.e., the current cost of the stock minus the originally established cost of the futures contract. == See also ==