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Working H, Hotelling H. Applications of the theory of error to the interpretation of trends.
Introduction to the theory of error correcting codes, emphasizing algebraic constructions, and diverse applications throughout computer science and engineering.
In its theory of error, these philosophers maintained an uncompromising realism by holding that the object of error is still real but is only not here and now.
Such codes play an important role in the theory of error correcting codes, since they achieve the best known rate vs. distance trade-off, i.e., the Gilbert-Varshamov lower bound.
According to Shankara's theory of error, the false appearance is a positive, presented entity that is characterized neither as existent (because it is sublated when the illusion is corrected) nor as nonexistent (because it is presented, given as much as the real is).
The first one comes from its theory of error, the most commonly used by the Nyingma philosophers.
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The theory of error-correcting codes has long provided many useful concepts, tools and constructions to theoretical computer science.
The theory of error-cancelling balanced reactions (EBRs) is used to calculate estimates of the standard enthalpy of formation.
Combinatorial designs have long had substantial application in the statistical design of experiments, and in the theory of error-correcting codes.
We discuss the constructions based on MDS-codes (The Theory of Error-correcting Codes, North-Holland, Amsterdam, The Netherlands, 1983) and derive upper and lower bounds on the rate of these codes.
In this paper, we explore the planar near-rings to build BIBDs (Balanced Incomplete Block Designs) which is an important tool in the field of the theory of error-correcting code.
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