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1. https://www.economics.ox.ac.uk/materials/working_papers/paper455.pdf

ISSN 1471-0498. DEPARTMENT OF ECONOMICS. DISCUSSION PAPER SERIES. EXPLAINING LONDON’ S DOMINANCE IN INTERNATIONAL FINANCIAL SERVICES, 1870-1913. Sarah Cochrane. Number 455 October 2009. Manor Road Building, Oxford OX1 3UQ. Explaining London’ s

www.economics.ox.ac.uk/materials/working_papers/paper455.pdf- 379k - 17 Nov 2009 - Cached

2. www-thphys.physics.ox.ac.uk/people/JohnCardy/seminars/logs.pdf

n. NpH HJA q GBj DBN R[. m. GPq YiN y Ł N HJVOA9YWGORsTWA D G DBI R] CBN [LT, D f G D o.

www-thphys.physics.ox.ac.uk/people/JohnCardy/seminars/logs.pdf- 233k - 29 Jul 2002 - Cached

3. people.maths.ox.ac.uk/fowler/courses/nls/nlsprob.pdf

GBj; 9D; i:0H} 5 H4:0FM7 5z;} Ú.

people.maths.ox.ac.uk/fowler/courses/nls/nlsprob.pdf- 108k - 19 Nov 2001 - Cached

4. https://www.cs.ox.ac.uk/msctheses/265/1/1989_Harte_J.pdf

If. Verification of Second Order Identities by First Order Reduction! J. J. Harte. Wolfson College. Isubmitted in partial fulfilment of the requirements for the degree of Master of Science in Computation in the University of Oxford, September 1989.

www.cs.ox.ac.uk/msctheses/265/1/1989_Harte_J.pdf- 2623k - 3 Mar 2009 - Cached

5. Response Models for Mixed Binary and Quantitative Variables

v ABIX = I{ 1 (Ai GBj eABi j eAXi (X /> x) eBXj (X 11x) eABXi j(X - AM5.

www.nuffield.ox.ac.uk/users/cox/cox213.pdf- 2508k - 22 Nov 2017 - Cached

6. sysos.eng.ox.ac.uk/wiki/images/0/09/DecompCDC.pdf

Observation 2 If Li G˜j is positive semidefinite, then Σj is (Gbj , I, 0)-dissipative.

sysos.eng.ox.ac.uk/wiki/images/0/09/DecompCDC.pdf- 246k - 6 Sep 2011 - Cached

7. https://git.fmrib.ox.ac.uk/fsl/installer/commit/2e3af43a9c655f530902b74b27312597a4215fa2.patch

From 2e3af43a9c655f530902b74b27312597a4215fa2 Mon Sep 17 00:00:00 2001 From: Duncan Mortimer. Date: Fri, 11 Jan 2019 16:58:09 0000 Subject: [PATCH] Document VM setup --- VM/README.md | 64 VM/VMBackground.png | Bin 0 -> 493208 bytes

git.fmrib.ox.ac.uk/fsl/installer/commit/2e3af43a9c655f530902b74b27312597a4215fa2.patch- 1230k - Cached

8. main.dvi

THÈSE Pour obtenir le grade de. DOCTEUR DE L’ UNIVERSITÉ DE GRENOBLE Spécialité : Informatique. Arrêté ministériel : 7 août 2006. Présentée par. Peter Schrammel. Thèse dirigée par Alain Girault et codirigée par Bertrand Jeannet.

www.cs.ox.ac.uk/people/peter.schrammel/phd_thesis.pdf- 2783k - 13 Feb 2013 - Cached

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