
J
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Posted: Sep 8, 2017 09:14 PM

Msg. 1 of 11
For historical and/or real-time options data, is there any computation of greeks available from iqfeed?
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DTN_Steve_S
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Posted: Sep 12, 2017 06:12 AM

Msg. 2 of 11
Hello, sorry for the late response. We do not provide the greeks themselves within the API but there should be sufficient underlying data within the API that you can do these calculations within your application.
We also provide an option chains display within our DTN.IQ product (your account might already be authorized to use this) that shows greeks but they aren't available programatically.
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stargrazer
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Posted: Sep 12, 2017 06:18 AM

Msg. 3 of 11
Part of a 'greeks' calculation is the risk free interest rate. What symbol or set of symbols could be used for obtaining these values?
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DTN_Steve_S
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Posted: Sep 12, 2017 06:34 AM

Msg. 4 of 11
Good catch. We do not provide the interest rate within the feed. Our chains display leaves this field up to the user to populate.
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J
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Posted: Sep 12, 2017 07:03 AM

Msg. 5 of 11
The short story is, use IRX.XO. The long story is longer, of course. Theoretically, if you want to be precise, that depends on two things. A call is a delayed purchase, so you are holding cash and earning the risk-free rate on that cash prior to purchase. The benefit of delaying the purchase with the call goes up as the interest rate on your cash goes up, so the price of the call goes up. So length of time and location in the world where you are holding your cash would both be factors. In the US, you might typically use T-bill rates that correspond to the time-to-expiry of the option. In Europe, you might typically use German Bund rates. However the LIBOR interbank over-night interest rates is also widely used for shorter terms. https://quant.stackexchange.com/questions/15916/which-risk-free-rate-is-assumed-by-market-when-pricing-american-optionshttps://quant.stackexchange.com/questions/24414/how-to-use-the-black-scholes-formula-with-libor-rateshttps://quant.stackexchange.com/questions/28287/risk-free-rate-vs-liborHull and White (authors of the canonical textbook on derivatives pricing) http://www-2.rotman.utoronto.ca/~hull/DownloadablePublications/LIBORvsOIS.pdf write in their abstract: "Traditionally practitioners have used LIBOR and LIBOR-swap rates as proxies for risk-free rates when valuing derivatives. This practice has been called into question by the credit crisis that started in 2007. Many banks now consider that overnight indexed swap (OIS) rates should be used as the risk-free rate when collateralized portfolios are valued and that LIBOR should be used for this purpose when portfolios are not collateralized. This paper examines this practice and concludes that OIS rates should be used in all situations." Beyond theory, in practice, the risk-free rate is both (nowadays) small and changes very slowly. Since you usually want to match your markets pricing, you would typically either (1) just use a 30-day t-bill price; or (2) just calibrate against what an average of what current prices are saying they are using for the risk free rate by backsolving for it. In even simpler practice, and for computing with IQFeed data, I would simply use the IRX.XO symbol: IRX.XO is the 13-week T-bill (Treasury bill) yield index, published by the CBOE. Currently it is about 1% so its not going to make a huge impact on your greeks anyway, but you've got to use something, so use IRX.XO. It is readily available in the IQFeed.
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stargrazer
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Posted: Sep 12, 2017 07:33 AM

Msg. 6 of 11
Thanx for that. I guess for what I found so far is not so far off the mark. One of those links suggested using an interest rate near the expiry. There is an IQFeed LIBOR symbol set. The following seem to be active, based upon http://www.global-rates.com/interest-rates/libor/american-dollar/american-dollar.aspx An extract from some of my code for using the symbols. Quote: structSymbol( time_duration( hours( 0 * 24 ) ), "ONLIB.X" ), // overnight structSymbol( time_duration( hours( 7 * 24 ) ), "1WLIB.X" ), // 1 week structSymbol( time_duration( hours( 30 * 24 ) ), "1MLIB.X" ), // 1 month structSymbol( time_duration( hours( 60 * 24 ) ), "2MLIB.X" ), // 2 month structSymbol( time_duration( hours( 90 * 24 ) ), "3MLIB.X" ), // 3 month structSymbol( time_duration( hours( 180 * 24 ) ), "6MLIB.X" ), // 6 month structSymbol( time_duration( hours( 365 * 24 ) ), "1YLIB.X" ); // 1 year For treasury, I found these symbols: Quote: structSymbol( time_duration( hours( 0 * 24 ) ), "TB30.X" ), // overnight, base at 0 days needed for algorithm structSymbol( time_duration( hours( 30 * 24 ) ), "TB30.X" ), // 30 day structSymbol( time_duration( hours( 90 * 24 ) ), "TB90.X" ), // 90 day structSymbol( time_duration( hours( 180 * 24 ) ), "TB180.X" ), // 180 day structSymbol( time_duration( hours( 365 * 24 ) ), "1YCMY.X" ); // 1 year
Can't say this is the right way, but at least it gets me in to the right ball park.
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J
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Posted: Sep 12, 2017 12:59 PM

Msg. 7 of 11
Nice. Great finds.
For those using IRX.XO (e.g. for the ~13week timeframe), remember to divide by 1000 to get a percentage (annualized percentage rate). Example: the current value of 10.18 represents a 1.018% interest rate. Edited by J on Sep 12, 2017 at 03:16 PM
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J
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Posted: Sep 12, 2017 10:24 PM

Msg. 8 of 11
@stargazer: The data look reasonable for those symbols. My only concern would be interest rate used for 0-2 week expiring options. TB30.X may be reasonable, but then again it may not be. I would spot check and compare against broker or other software's computed greeks.
Also as a sanity check for the 90 day/IRX.XO suggestion, here is the IRX.XO in context. It doesn't interpolate perfectly, but its not bad.
## showing current values after market close 2017Sept12. ## for same day/same week options, TB30.X is probably a little too high. ## structSymbol( time_duration( hours( 0 * 24 ) ), "ONLIB.X" ), // overnight # 1.18% structSymbol( time_duration( hours( 7 * 24 ) ), "1WLIB.X" ), // 1 week # 1.20% structSymbol( time_duration( hours( 30 * 24 ) ), "1MLIB.X" ), // 1 month # 1.24% structSymbol( time_duration( hours( 60 * 24 ) ), "2MLIB.X" ), // 2 month # 1.27% structSymbol( time_duration( hours( 90 * 24 ) ), "3MLIB.X" ), // 3 month # 1.32% structSymbol( time_duration( hours( 180 * 24 ) ), "6MLIB.X" ), // 6 month # 1.45% structSymbol( time_duration( hours( 365 * 24 ) ), "1YLIB.X" ); // 1 year # 1.70%
structSymbol( time_duration( hours( 0 * 24 ) ), "TB30.X" ), // ??? structSymbol( time_duration( hours( 30 * 24 ) ), "TB30.X" ), // 30 day # 0.96% >>>>>>>>>>>>>>>>>>>>>>>>>>>>>>>> "IRX.XO" // 91 day # 1.018 structSymbol( time_duration( hours( 90 * 24 ) ), "TB90.X" ), // 90 day # 1.03% structSymbol( time_duration( hours( 180 * 24 ) ), "TB180.X" ), // 180 day # 1.14% structSymbol( time_duration( hours( 365 * 24 ) ), "1YCMY.X" ); // 1 year # 1.27% structSymbol( time_duration( hours( 2*365*24 ) ), "2YCMY.X" ); // 2 year # 1.33%
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stargrazer
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Posted: Sep 13, 2017 07:49 AM

Msg. 9 of 11
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J
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Posted: Sep 15, 2017 12:51 AM

Msg. 10 of 11
> Any thoughts?
I'm not certain. I was reading that libor USD overnight rate is the usual thing, as "its more independent of New York". LOL. For all that suspicion of the US market, it turns out LIBOR is more likely to have been manipulated. Anyway, the short term LIBOR rates denominated in USD should be reasonable.
> Whether they use mid-bid...
The midpoint is probably your best bet. Model computations typically put the theoretical price between the inside bid and inside ask of my broker's quotes.
> code is at:
This is quite a nice collection of code!
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J
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Posted: Sep 27, 2017 08:17 AM

Msg. 11 of 11
> Any thoughts?
@stargazer: I confirmed with a popular vendor of historical options data and derived data that they use the 30 day interest rate even for expirations of less than 30 days.
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