Results 81 to 90 of about 90,888 (192)

First Army area [cartographic material] : [Arras region, France] .

, 1916
"Printing Section, Depot F.S.C., R.E., G.H.Q. (344y)".; In lower right margin: Ordnance Survey, 1916.; Ms. geological map of Arras region on GSGS 3303 base map showing suitability of areas for boring for water by Edgeworth David.; Also available in an ...
David, T. W. Edgeworth (Tannatt William Edgeworth), Sir, 1858-1934.
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Multivariate Hermite Polynomials, Gram-Charlier Expansions And Edgeworth Expansions [PDF]

, 1963
1 online resource (PDF, 20 pages)Sobel, Milton. (1963). Multivariate Hermite Polynomials, Gram-Charlier Expansions And Edgeworth Expansions.
Sobel, Milton
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Analytical Expressions for Ising Models on High Dimensional Lattices. [PDF]

Entropy (Basel), 2021
Kryzhanovsky B, Litinskii L, Egorov V.
europepmc   +1 more source

Edition 2, geological. 20 S.W. 2, Zwartegat [cartographic material] .

, 1918
In lower right margin: Ordnance Survey, May, 1918.; Includes legend "General classification of ground according to its suitability for dug-outs, &c.".; Ms. geological map of Zwartegat region, overprinted on Ed.
David, T. W. Edgeworth (Tannatt William Edgeworth), Sir, 1858-1934.
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Edgeworth Expansions for Integrals of Smooth Functions

The Annals of Probability, 1977
Let $X_1, X_2,\cdots$ be a sequence of independent, identically distributed random variables with $E(X_1) = 0, E(X_1^2) = 1$, and $E(X_1^4) < \infty$, and for $n = 1,2,\cdots$ let $P_n$ be the distribution of $n^-\frac{1}{2} \sum^n_{i=1} X_i$. If $f$ is a function with bounded uniformly continuous derivative of order 4, then $\int f dP_n$ has an ...
openaire   +3 more sources

[Geological section from Colvin to Canal d'Aires] [cartographic material] .

, 1916
Includes legend showing soil types and soil profile of six bores with notes.; Ms. cross-section from Colvin to Canal d'Aires by Edgeworth David showing soil type, position and depth of bores.; Title devised by cataloguer.; Also available in an electronic
David, T. W. Edgeworth (Tannatt William Edgeworth), Sir, 1858-1934.
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EDGEWORTH EXPANSIONS IN FUNCTIONAL LIMIT-THEOREMS

, 1989
Götze F. EDGEWORTH EXPANSIONS IN FUNCTIONAL LIMIT-THEOREMS. ANNALS OF PROBABILITY.
Götze, Friedrich
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Section from Givenchy lez la Bassee to Vimy Ridge showing seasonal variation of underground water in the chalk [cartographic material] .

, 1917
In upper right corner: Fig. 4.; At foot of cross-section: Printing Coy., R.E., W.O.B., 2759.; Includes legend showing soil types and two sketches.; Ms.
David, T. W. Edgeworth (Tannatt William Edgeworth), Sir, 1858-1934.
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Edition 2, geological. 28 N.E. 1, Zonnebeke [cartographic material] .

, 1918
In lower right margin: Ordnance Survey, May, 1918.; Includes legend "General classification of ground according to its suitability for dug-outs, &c.".; Ms. geological map of Zonnebeke region, overprinted on Ed.
David, T. W. Edgeworth (Tannatt William Edgeworth), Sir, 1858-1934.
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Edgeworth Expansions and Jackknife Methods [PDF]

, 1982
1 online resource (PDF, 22 pages)Hinkley, David; Bo-Cheng, Wei. (1982). Edgeworth Expansions and Jackknife Methods.
Hinkley, David, Bo-Cheng, Wei
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