To: Jon Normile who wrote (7490 ) 3/29/1998 12:03:00 PM From: eWhartHog Respond to of 16892
A customer has the a portfolio with the following equity: Real Cash = $10,000 Available Cash = $10,000 Buying Power = $20,000 Long Stock Value = $0 Short Stock Value = $0 After the customer shorts $20,000 his portfolio looks like this: Real Cash = $30,000 Available Cash = $0 Buying Power = $0 Long Stock Value = $0 Short Stock Value = -$20,000 Adjusted Real Cash = -10,000 However for interest purposes, his adjusted real cash is -$10,000. This is because we deduct two times the value of the short position from the real cash amount. $30,000 less $20,000 less $20,000 equals negative $10,000. This customer would be paying %7 APR on $10,000 for each day that he held this short. Also, This short stock value is marked to market so as the stock goes down in price, less money will be deducted from the real cash and the customer will pay less interest. ______ I have reviewed your above example of interest calculations on short positions and cannot agree that this method accords with either standard industry practice or your own disclosure statement. In this example the customer pays interest on $10,000, even though at other brokers he would earn interest on at least $10,000. Now consider a decline in the stock value to $1,000, when the mark to market increases adjusted real cash on a dollar-for-dollar basis to $9,000: Real cash = $30,000 Short stock value = -$1,000 Adjusted real cash = $9,000 The customer earns interest on $9,000, even though standard practice is to earn interest on at least $29,000. And the short position is only $1,000! If however, you say adjusted real cash is increased $2 for every $1 decline in the stock price (a novel method of marking to market), I would fear that adjusted real cash would be reduced $2 for every $1 increase in the stock value. Under this method, if the stock value rose to $22,000: Real cash = $30,000 Short stock value = -$22,000 Adjusted real cash = -$14,000 The customer pays interest on $14,000, even though standard practice would see him receive interest on $8,000. Every $1 increase in stock value increases the "loan" size by $2. In other words, the customer is overcharged at Datek, and the overcharge increases when the stock price rises! I think everyone will be better served if Datek conforms to its disclosure statement and standard industry practice.