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Flows of information have changed: Do financial markets remain efficient ?

机译:信息的流动已经改变:金融市场是否保持高效?

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This paper develops a dynamic model of a financial market, using some properties of the formalism of quantum physics. The model aims to take into account several aspects of modern financial markets: Trades take place sequentially and prices change very often in a never ending movement; The state of the market evolves incessantly, the stream of financial information is renewed permanently, and each agent influences the price when he sends an order that is aggregated in a central order book (reciprocally the state of the market influences the decisions of agents). We consider that information is fully and freely available. An essential feature of the model is that information is partitioned in two subsets: Information is effective when it can be processed by an algorithm; If it cannot be processed by an algorithm, it is non-effective. We study the conditions on the nature and the structure of information that make it possible for the market to be efficient or at least powerful. A market is efficient (precisely semi-strong efficient) when the non effective information is negligible compared to effective information. A market is a powerful tool when it integrates information better than any independent agent deciding separately; we call that power the computational strength of the market. We also show that even without semi-strong efficiency, during a bubble, there is a period when the market can keep its computational strength.
机译:本文利用量子物理形式主义的一些性质开发了金融市场的动态模型。该型号旨在考虑现代金融市场的几个方面:交易顺序地举行,价格变化非常常见于永无止境的运动;市场的状态不断发展,财务信息流永久性,每位经纪人都会影响在中央订单簿中汇总的订单时价格会影响价格(相应的市场地影响代理人的决定)。我们认为信息完全可以自由地提供。该模型的基本特征是信息在两个子集中分区:当它可以通过算法处理时的信息是有效的;如果无法通过算法处理,则它是非有效的。我们研究了对性质和信息结构的条件,使市场成为高效或至少强大的信息。与有效信息相比,当非有效信息可以忽略不计时,市场是高效的(精确半效率)。市场是一个强大的工具,当信息优于任何独立的代理商分别决定;我们称之为市场的计算实力。我们还表明,即使没有半强效率,在泡沫期间,市场就有一个时期,市场可以保持其计算力。

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