We construct a panel of S&P 500 Index call and put option portfolios, daily adjusted to maintain targeted maturity, moneyness, and unit market beta, and test multi factor pricing models. The standard linear factor methodology is applicable because the monthly port folio returns have low skewness and are close to normal. We hypothesize that any one of crisis related factors incorporating price jumps, volatility jumps, and liquidity (along with the market) explains the cross sectional variation in returns. Our hypothesis is not rejected, even when the factor premia are constrained to equal the corresponding premia in the cross section of equities. The alphas of short maturity out of the money puts become economically and statistically insignificant. (JEL G11, G13, G14)The returns of index options are highly volatile, skewed, and non-linear in the index return, thereby rendering tests of linear factor pricing models hard to interpret. For example, over the period 1986-2012, a test of a linear factor model with the S&P 500 Index as the sole factor on the cross-section of dailyrebalanced index option portfolio returns consisting of calls and puts of various maturities and moneyness yields an incredible monthly root mean squared (rms) error of 12%. Yet the p-value is 32%-34% and the model is not rejected.An important methodological contribution of this paper is the construction of a panel of leverage-adjusted (that is, with a targeted market beta of one) monthly returns of 54 option portfolios split across type (27 call and 27 put portfolios), each with targeted time to maturity (30, 60, or 90 days), and targeted moneyness (0.90, 0.925, 0.95, 0.975, 1.00, 1.025, 1.05, 1.075, or