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Entries Tagged as 'It’s all Greek to me'

Options Spreads Reduce Cost, Define Risk/Reward

February 16th, 2009 · No Comments · It's all Greek to me, Options 101

Back in July 2008, I first noted that institutions were pulling back on options trading volume. Recently, Bloomberg has picked up on the story because the reduced supply has led to higher hedging costs – a simple application of Econ 101. The combo of less capital available to make markets in options and higher volatility [...]

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Fat Tails and Options Selling, Part II

February 13th, 2009 · 2 Comments · It's all Greek to me, Options 101

Previously, we discussed how market returns are distributed by focusing on a single stock. This time, we are going to look at a focused but sector diversified ETF – the Financial SPDR (ticker: XLF). Remember, the tentative conclusions drawn before implied that historical volatility measures lose their value beyond a short time frame, and that [...]

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Time Value and Out-of-the-Money Options

February 11th, 2009 · 1 Comment · Hot Stocks, It's all Greek to me, Options 101, The Markets

Returning readers will be familiar with our continued negative outlooks for many of the market’s problem children – financials, REITs, and certain commodities. A short while ago, we posted about an aggressive series of trades on that thesis, and promised to track the progress of both the underlying positions as well as a specific options [...]

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Profiting from Volatility by Selling Options

February 6th, 2009 · 1 Comment · It's all Greek to me, Options 101

A while back, we demonstrated how high volatility relates to options premiums using a Geometric Brownian Motion (GBM) model. That might sound complicated, but the charts included in that article give a good visual depiction of volatility’s impact, so check it out. For a more simple explanation of why options are currently so valuable, consider [...]

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Absolute Returns for Individual Investors: Volatility, Part II

January 8th, 2009 · No Comments · It's all Greek to me, Options 101

Last time, we examined how options on index volatility (such as the VIX) could possibly function as an attractive asset class because of its unique nature and diversification benefits. This is supported by a 2007 Goldman Sachs research note, although their particular strategy relied on institutional tools like variance swaps and volatility forwards – individual [...]

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Absolute Returns for Individual Investors: Volatility, Part I

January 7th, 2009 · 1 Comment · It's all Greek to me, Options 101

In late 2007, Goldman Sachs released a research note entitled “Volatility as an Asset Class,” where they argued that the diversified returns from strategies involving equity index volatility made it worthy of an allocation from investors. While I disagreed with their particular approach because of risk management concerns, the underlying point – that strategies involving [...]

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Notes on the Interesting Times in the Options Markets

July 11th, 2008 · 3 Comments · It's all Greek to me, The Markets

May you live in interesting times. -Ancient Chinese Curse Stress in the financial markets has been spilling over into other areas, affecting equities, derivatives, and a wide array fixed income products. Because of their multiple uses and leveraged nature, the equity derivatives market is an especially interesting point of study, because the behavior of numerous [...]

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For Newbie Option Traders, Grasping Volatility Is A Must

July 9th, 2008 · No Comments · It's all Greek to me, Options 101

As an options trader, implied volatility and time decay are two critical components to keep an eye on. This article will focus on volatility for those just beginning to dabble in options. At the end of the article a short explanation of time decay is included. Markets determine option buy points by using forward-looking pricing [...]

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Understanding The Greeks

December 12th, 2007 · No Comments · It's all Greek to me

Volatility Volatility can be a very important factor in deciding what kind of options to buy or sell. Volatility shows the investor the range that a stocks price has fluctuated in a certain period. The official mathematical value of volatility is denoted as “the annualized standard deviation of a stocks daily price changes.” There are [...]

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