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1. 
British Association for the Advancement of Science Mathematical Tables Volume One: Circular ahd Hyperbolic Functions Exponential Sine and Cosine Integrals Factorial (Gamma) and Derived Functions Integrals of Probability Integral: 1931 Edition
British Association for the Advancement of Science Mathematical Tables Volume One: Circular ahd Hyperbolic Functions Exponential Sine and Cosine Integrals Factorial (Gamma) and Derived Functions Integrals of Probability Integral: 1931 Edition by Committee for the Caclulation of Math Tables (Hardcover - 1931)
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Tables of Bessel functions of the true argument and of integrals derived from them
Tables of Bessel functions of the true argument and of integrals derived from them by ȇmilii¸ a¸¡ Aleksandrovna Chistova (Unknown Binding - 1959)
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EXEMPLAR TRAINING AND A DERIVED TRANSFORMATION OF FUNCTION IN ACCORDANCE WITH SYMMETRY: II.(Statistical Data Included): An article from: The Psychological Record
EXEMPLAR TRAINING AND A DERIVED TRANSFORMATION OF FUNCTION IN ACCORDANCE WITH SYMMETRY: II.(Statistical Data Included): An article from: The Psychological Record by Yvonne Barnes-holmes, Dermot Barnes-holmes, Bryan Roche, and Paul M. Smeets (Digital - Jul 28, 2005) - HTML
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Exemplar training and a derived transformation of functions in accordance with symmetry and equivalence.(Author abstract): An article from: The Psychological Record
Exemplar training and a derived transformation of functions in accordance with symmetry and equivalence.(Author abstract): An article from: The Psychological Record by Serafin Gomez, Francisca Lopez, Carmen Banos Martin, and Yvonne Barnes-Holmes (Digital - April 20, 2007) - HTML
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Robust optimization of experimentally derived objective functions.: An article from: IIE Transactions
Robust optimization of experimentally derived objective functions.: An article from: IIE Transactions by Di Xu and Susan L. Albin (Digital - Jul 31, 2005) - HTML
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Riemann's Zeta Function
Riemann's Zeta Function by Harold M. Edwards (Paperback - Jun 13, 2001)
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Excerpt - page 62: "... Formula place-to show an explicit analytic connection between the arithmetic function n(x) and the empirically derived approximation Li(x)-was rendered superfluous by Chebyshev's observation that the prim