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premium in which to liquidate the spread and place the order with your brokerage house. Volatility stops. Monitoring implied volatility is critical in long neutral delta trading. Check the current volatility of the underlying asset regularly, and average the implied volatility of the options on both sides of the market to monitor for changes in the implied volatility for the option. Your risk tolerance to decreasing volatility is a personal preference, but we typically recommend no more than 20 percent of the current underlying volatility. So, for example, if current volatility is 40 percent on the underlying asset, then we would be looking at no more than an 8-point drop in implied volatility as a trigger for at least minimal rechecking of the probability calculation. We also recommend placing a hard stop for the spread based on the theoretical value of the option spread at that price, depending on the risk tolerance of the investor. Avoid a volatility trap. This risk control is a pre-trade risk management technique. Before considering a neutral delta strategy ahead of a market event, news, or report, take the time to investigate the history of implied volatility on the underlying and the options prior to making your trade. If you see a signi cant increase in volatility in the days or weeks leading up to the event you are expecting, then others may have already priced any changes into the options market ahead of time. It is not uncommon for expected earnings, dividends, or fundamental news for a market to be priced into the options well ahead of the event. If you are looking at a long straddle as a potential portfolio hedge

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Figure 4.16 Operations on a binary heap. procedure insert(h, x) bubbleup(h, x, |h| + 1) procedure decreasekey(h, x) bubbleup(h, x, h 1(x)) function deletemin(h) if |h| = 0: return null else: x = h(1) siftdown(h, h(|h|), 1) return x function makeheap(S) h = empty array of size |S| for x S: h(|h| + 1) = x for i = |S| downto 1: siftdown(h, h(i), i) return h procedure bubbleup(h, x, i) (place element x in position i of h, and let it bubble up) p = i/2 while i = 1 and key(h(p)) > key(x): h(i) = h(p); i = p; p = i/2 h(i) = x procedure siftdown(h, x, i) (place element x in position i of h, and let it sift down) c = minchild(h, i) while c = 0 and key(h(c)) < key(x): h(i) = h(c); i = c; c = minchild(h, i) h(i) = x function minchild(h, i) (return the index of the smallest child of h(i)) if 2i > |h|: return 0 (no children) else: return arg min{key(h(j)) : 2i j min{|h|, 2i + 1}}

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