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Error-correcting codes and information in biology

机译:纠正纠错码和生物中的信息

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Shannon's channel coding theorem (1948), a major result of information theory, paradoxically states that errorless communication is possible using an unreliable channel. Since then, engineers developed many error-correcting codes and decoding algorithms. A performance close to the predicted one was eventually achieved no earlier than the beginning of the nineties. Many communication facilities would not exist without error-correcting codes, e.g., mobile telephony and terrestrial digital television. This article explains first how they work without mathematical formalism. An error-correcting code is a minority subset among some set of messages. Within this subset, the messages are sufficiently different from each other to be exactly identified even if a number of their symbols, up to a certain limit, are changed. Beyond this limit, another message can be erroneously identified. An error-correcting code is interpreted as a set of messages subjected to constraints which make their symbols mutually dependent. Although mathematical constraints are conveniently used in engineering, constraints of any other kind, possibly of natural origin, can generate error-correcting codes.
机译:Shannon的频道编码定理(1948)是信息理论的主要结果,矛盾地指出,使用不可靠的信道可以实现无误通信。从那时起,工程师开发出许多错误校正的代码和解码算法。靠近预测的表现最终没有比九十年代开始的开始实现。如果没有错误校正的代码,例如移动电话和地面数字电视,则不存在许多通信设施。本文首先解释了他们如何在没有数学形式主义的情况下工作。错误纠正的代码是某些消息中的少数群体子集。在该子集中,即使它们的符号最多限制,消息也完全识别,消息完全识别。超出此限制,可以错误地识别另一个消息。错误校正代码被解释为经过约束的一组消息,该约束使其符号相互依赖。尽管数学约束方便地用于工程中,但是任何其他类型的限制可能是自然来源,都可以产生纠错码。

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