Scott Condie

// economist · byu

Scott Condie

I am an economist at Brigham Young University. My research studies information, price, and wealth dynamics in modern markets — I build mathematical models of information in asset markets and software that extracts signal from large, complex data like order-book feeds, spoken-word audio, satellite images, and machine code.


Working papers & work in progress

Market panics, bank leverage, and risk capital

Panics on the asset side of banks’ balance sheets like those that occurred in the 2007–2009 financial crisis can lead to banks exiting some markets, which transfers risk to the leveraged banks that remain. This paper studies the phenomenon by modeling some banks as ambiguity averse. In the model, banks face a risk-based capital requirement capping leverage at a multiple of a downside risk measure. Slack in normal times, this requirement binds in the panic. In equilibrium, scarce equity deepens crashes. If the crash is deep enough, banks that would otherwise exit do not, building a floor for the crash. The prospect of a panic leaves the interim bank asset price distribution left-skewed and leptokurtic even with normal fundamentals. Expected shortfall loads on the possibility of a panic continuously and ahead of the event, whereas value-at-risk-based capital is flat and then jumps. For financial stability this procyclicality points to a countercyclical capital buffer indexed to ambiguity rather than to volatility or credit growth. In U.S. Call Reports, bank asset returns are shown to be left-skewed and leptokurtic. A new ambiguity measure, built from banks’ provisioning disagreement, forecasts changes in the tail distribution of bank assets.

Penalties for hedging and synchronized inaction under the Fundamental Review of the Trading Book

Under the Fundamental Review of the Trading Book, most trading banks compute market risk capital using the standardized approach. This sensitivities-based method requires the entire charge to be computed three times—under a high, a medium, and a low prescribed correlation scenario—with the largest of the three binding. Taking the worst of a set of correlation models echoes the maxmin criterion of Gilboa and Schmeidler (1989). This paper studies what that design does to the banks that face it. The first result is that the rule penalizes hedging: a hedged book is always charged at the regulator’s lowest correlation, so hedging is credited only up to that correlation and charged beyond it, and a fully matched hedge carries strictly more capital than an open position whenever the prescribed correlation is below two thirds—a threshold that covers the equity buckets, the base-metals bucket, and most cross-bucket aggregations. The second result is that a bank optimizing against the constraint has an inaction region, an interval of news over which its capital holdings against risk do not adjust to information and, where it is the marginal investor, its quotes do not move. The same freezing occurs when the traded factor’s volatility changes and its correlation does not, because the charge is computed from the regulator’s risk weights rather than the asset’s true current volatility. The region’s width is the shadow cost of regulatory capital times the regulator’s scenario spread, so it widens in stress, and because every bank faces the same three correlation matrices these regions lie at the same portfolio configurations for all banks. What is synchronized across the system is not how much risk banks perceive but where they stop responding to news. Calibrated at the prescribed Basel correlations, the scenario spread reaches 40 percentage points and the mechanism is shown to be quantitatively meaningful at current policy correlations. Policy suggestions are given to help reduce the negative consequences of this design without undermining its prudential intent.

Unawareness premia — with Lars Stentoft and Marie-Louise Vierø

This paper considers the effect on asset prices of investors contemplating the possible occurrence of unexpected and unprecedented events that they have no basis to evaluate. We build a Capital Asset Pricing Model (CAPM) where, in addition to regular risk, investors are aware that they are potentially unaware of some events. We show that when investors feel that there exist states about which they are unaware, asset prices contain an unawareness premium. A driving force is that the “risk free” asset is no longer considered to be truly risk free. We develop a methodology that enables us to estimate the systematic portion of the unawareness premium, and we estimate it using daily data from 1980 to 2021. This unawareness premium implies a theoretical motivation behind the correlation between estimated asset alphas and betas in the cross section. We find evidence in support of the hypothesis that unawareness, in addition to risk, is a determinant of expected equity returns. This additional factor adds insights into asset market behavior around market run ups like those during the dot com boom and the pre-financial crisis market outperformance.

Limit order book spreads, depth, and market efficiency in a general equilibrium model — with Brennan Platt

This paper studies equilibrium order book formation in a limit-order market by building a search-theoretic model where the shape of the order book and its spread are determined jointly in equilibrium. The model characterizes liquidity as a function of differences in valuation between sellers and buyers, beliefs about the probability distribution of the arrival of buyers and sellers, exchange fees, and preference parameters like patience and beliefs about the expected lifespan of information. The efficiency of the market is characterized as a function of these parameters. We demonstrate how to extract the model’s parameters from order book data and, using a sample of data from Coinbase’s Bitcoin/U.S. Dollar exchange, characterize market liquidity as a function of these factors. We derive the optimal timing of frequent batch auctions in our model and show how this timing can be calculated for all limit-order markets.

Publications