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 black monday


jp-evalb: Robust Alignment-based PARSEVAL Measures

arXiv.org Artificial Intelligence

We introduce an evaluation system designed to compute PARSEVAL measures, offering a viable alternative to \texttt{evalb} commonly used for constituency parsing evaluation. The widely used \texttt{evalb} script has traditionally been employed for evaluating the accuracy of constituency parsing results, albeit with the requirement for consistent tokenization and sentence boundaries. In contrast, our approach, named \texttt{jp-evalb}, is founded on an alignment method. This method aligns sentences and words when discrepancies arise. It aims to overcome several known issues associated with \texttt{evalb} by utilizing the `jointly preprocessed (JP)' alignment-based method. We introduce a more flexible and adaptive framework, ultimately contributing to a more accurate assessment of constituency parsing performance.


Entropic Dynamic Time Warping Kernels for Co-evolving Financial Time Series Analysis

arXiv.org Artificial Intelligence

In this work, we develop a novel framework to measure the similarity between dynamic financial networks, i.e., time-varying financial networks. Particularly, we explore whether the proposed similarity measure can be employed to understand the structural evolution of the financial networks with time. For a set of time-varying financial networks with each vertex representing the individual time series of a different stock and each edge between a pair of time series representing the absolute value of their Pearson correlation, our start point is to compute the commute time matrix associated with the weighted adjacency matrix of the network structures, where each element of the matrix can be seen as the enhanced correlation value between pairwise stocks. For each network, we show how the commute time matrix allows us to identify a reliable set of dominant correlated time series as well as an associated dominant probability distribution of the stock belonging to this set. Furthermore, we represent each original network as a discrete dominant Shannon entropy time series computed from the dominant probability distribution. With the dominant entropy time series for each pair of financial networks to hand, we develop a similarity measure based on the classical dynamic time warping framework, for analyzing the financial time-varying networks. We show that the proposed similarity measure is positive definite and thus corresponds to a kernel measure on graphs. The proposed kernel bridges the gap between graph kernels and the classical dynamic time warping framework for multiple financial time series analysis. Experiments on time-varying networks extracted through New York Stock Exchange (NYSE) database demonstrate the effectiveness of the proposed approach.


Excuse Me, Why Don't You Watch em Black Monday /em ?

Slate

I get that there's too much TV, I really do. Even so, I can't understand why no one's been talking about Black Monday, the Showtime comedy about Wall Street in the '80s that stars Don Cheadle and Regina Hall. On some level I want to punish those of you who haven't given the show a chance, but instead I'm going to politely ask that, seeing as the first season ended Sunday, you watch the whole thing: Now that it's waiting for you in one bingeable chunk, you really have no excuse. Its co-creator David Caspe (of the fan favorite Happy Endings) suggested as much in an interview with the Hollywood Reporter that doubled as a pitch for viewers to consider a bender: "A lot of times if you don't break out right away in a crazy way, it's between seasons one and two that people find stuff. The show is obviously written as incredibly serialized, and I think in some ways getting to watch a few in a row might be helpful for a viewer."