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In the next year, Hyers [2] gave a partial solution of Ulam's problem for the case of approximate additive mappings.
Hyers [2] gave a partial solution of Ulam's problem for the case of approximate additive mappings in the context of Banach spaces.
In 1941, Hyers [2] gave an affirmative answer to Ulam's problem for the case of approximate additive mappings on Banach spaces.
In 1941, Hyers [2] gave a partial solution of Ulam's problem for the case of approximate additive mappings under the assumption that G1 and G2 are Banach spaces.
In 1941, Hyers [6] gave a partial solution of Ulams problem for the case of approximate additive mappings under the assumption that G1 and G2 are Banach spaces.
Even though there is no theoretical evidence that a decoupling strategy will perform well for the case of approximate ETFs, we assert that the experimental results presented here are promising.
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Indeed, special cases of approximate inference can be performed in time polynomial in the input size.
Moreover, he published one of the earliest case studies of approximate theory reduction; see Scheibe 2001 (306 323) for the 1973 case study.
The Kepler-Newton case is discussed as an example of approximate reduction.
In the case of LOOCV, approximate confidence bars based on normal approximation intervals [ 131, 132] are shown (see [ 132, 133] for critical assessment of the method).
Theoretic analysis and numerical experiments show that Chebyshev's method is more effective than Newton's one in the case of constructing approximate inverse preconditioners.
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