Suppose I must buy 1000 shares of an illiquid closed-end fund, BlackRock MuniYield New Jersey (MYJ), by the close. The current market at around 2pm is
14.45 x 1000
14.49 x 1400
I can place a limit order for 1000 shares at any price, but if I don't get filled by 3:45pm I will submit a market on close order for the unfilled amount.
Will I on average get a better overall price if submit a limit order to buy at 14.45, 14.47, or 14.49, keeping in mind that the remainder will be filled MOC? I need a model for the expected number of shares filled for a buy limit order at 14.45 and the expected MOC price for the remainder, and a model for the same quantities for a 14.47 limit order.
The general question I am trying to answer is how much of a reward is there on average for trading patiently with less-aggressive limit orders? The maximum possible benefit to placing the limit order at 14.45 rather than 14.49 is 1000*$0.04 = $40, but the actual benefit is smaller, because I may not get filled on 1000 shares at 14.45, requiring an MOC order for the remainder.
14.45 x 1000
14.49 x 1400
I can place a limit order for 1000 shares at any price, but if I don't get filled by 3:45pm I will submit a market on close order for the unfilled amount.
Will I on average get a better overall price if submit a limit order to buy at 14.45, 14.47, or 14.49, keeping in mind that the remainder will be filled MOC? I need a model for the expected number of shares filled for a buy limit order at 14.45 and the expected MOC price for the remainder, and a model for the same quantities for a 14.47 limit order.
The general question I am trying to answer is how much of a reward is there on average for trading patiently with less-aggressive limit orders? The maximum possible benefit to placing the limit order at 14.45 rather than 14.49 is 1000*$0.04 = $40, but the actual benefit is smaller, because I may not get filled on 1000 shares at 14.45, requiring an MOC order for the remainder.