ORIA (Orthogonal Risk Integrated Alpha) Explanation Part 2 - Joshua Kyan Aalampour — Transcript
Full transcript
- 0:00Hello everybody, this is part two of
- 0:01explaining Oria, which is my original
- 0:03quantitative architecture. It stands for
- 0:05orthogonal risk integrated alpha. In
- 0:07part one, we last left off with the
- 0:09orthogonalization step. So okay, now
- 0:11we're done with that, the allocator
- 0:13takes over. So we start from a
- 0:14post-close market state vector. So I'll
- 0:17go ahead and list some example
- 0:18conditions here. We might have some
- 0:19things like volatility, dispersion,
- 0:21correlation, breadth, trend, slippage,
- 0:23etc. You know, stuff like that. And then
- 0:25for each strategy, we want to form a net
- 0:27utility like quantity. So how are we
- 0:29going to do this? We're going to
- 0:30penalize uncertainty and expected
- 0:32implementation cost.
- 0:34>> [music]
- 0:34>> So it's going to look something like
- 0:35this. And so what does this mean? So
- 0:37this over here would be like our
- 0:39estimated edge. And then this over here,
- 0:42this is
- 0:43like our uncertainty
- 0:45>> [music]
- 0:45>> penalty. And then this over here would
- 0:47be like our expected trading cost.
- 0:50[music] So we have the estimated edge
- 0:52minus the uncertainty penalty minus
- 0:54expected friction. That's basically what
- 0:56we're dealing with here. And then we
- 0:58have the allocator do its thing. So over
- 1:00here we have the sleeve utility. This is
- 1:02the overlap penalty. And then this is
- 1:04the turnover penalty. So the goal of
- 1:06this is that if one strategy looks
- 1:08attractive, but it overlaps in some way
- 1:10with the others or for example, if
- 1:12reallocating into it might cause too
- 1:14much churn, then that strategy gets
- 1:16penalized. Okay, there's another
- 1:18scenario we have to take into account,
- 1:19which is, you know, what if there isn't
- 1:21enough clean opportunity for any of the
- 1:24strategies right at a given time. You
- 1:26know, that is possible.
- 1:27And the answer is pretty simple. It is
- 1:29just [music]
- 1:30cold hard cash. Now the allocator also
- 1:32sets the total portfolio risk. So this
- 1:35right here is the predicted risk of the
- 1:37sleeve blend.
- 1:38>> [music]
- 1:38>> And then this part accounts for
- 1:39volatility targeting. And this is our
- 1:41stress penalty. So essentially what we
- 1:43have so far is a stack that has properly
- 1:45calculated sleeve budgets, cash, and a
- 1:48total risk scalar. Okay, I think that's
- 1:51where I'm going to end part two. Cuz
- 1:53again, I don't want to make these too
- 1:54long. But just to recap, we talked about
- 1:57the allocator in this part.
- 1:59The next part I want to talk about the
- 2:00risk box and execution governor. So
- 2:03I hope to see you there.
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