By David Maislish

By no means advised prior to, Assassination is the revelation of a 1000-year curse that has shaken the monarchy from Canute to Elizabeth II. After years of painstaking examine, David Maislish uncovers the homicide or tried homicide of each unmarried King and Queen. here's English historical past with no the issues that despatched us to sleep in class; as a substitute delivered to existence with a chain of royal murders and close to murders. learn how 1 / 4, possibly as many as part, of our Kings and Queens have been killed - even one within the 20th century. it's all in Assassination - the Royal Family's 1000-year curse.

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Additional resources for Assassination: The Royal Family's 1000-Year Curse

Sample text

Case (a) above, with A = 0, corresponds to |C| = |D|, and in this case N is a subset of an afﬁne special Lagrangian 3-plane R3 in C3 . If |C| = |D| then N is an embedded submanifold diffeomorphic to R3 , with coordinates (x1 , x2 , t). The two cases C = 0 and D = 0 are constructed by [7, Prop. 3] with n = 2, m = 3 and G = R, as in [7, Ex. 6] and case (c) above, with the symmetry group G of N acting by (x1 , x2 , t) → (x1 , x2 , t + c). Constructing special Lagrangian m-folds in Cm 797 Acknowledgements.

R. B. Lawson, Calibrated geometries, Acta Math. 148 (1982), 47–157 6. D. Joyce, On counting special Lagrangian homology 3-spheres, hep-th/9907013, 1999 7. D. DG/0008021, 2000 8. D. DG/0010036, 2000 9. D. DG/0011179, 2000 10. D. DG/0012060, 2000 11. D. DG/0101249, 2001 12. G. Lawlor, The angle criterion, Inventiones math. 95 (1989), 437–446 13. A. -T. Yau, E. Zaslow, Mirror symmetry is T-duality, Nucl. Phys. B479 (1996), 243–259.

Let us parametrize the circle C+ with a parameter s, so that C+ = x1 (s), x2 (s), x3 (s) : s ∈ R . This gives a parametrization Φ : R2 → Σ+ of Σ+ , by Φ : (s, t) → w1 (t)x1 (s), w2 (t)x2 (s), w3 (t)x3 (s) . 4) We shall calculate the conditions upon xj (s) for Φ to be conformal, and solve them. Since the xj (s) satisfy α1 x12 + α2 x22 + α3 x32 = 1 and x12 − x22 − x32 = 0, differentiating with respect to s gives α1 x1 x˙1 + α2 x2 x˙2 + α3 x3 x˙3 = 0 and x1 x˙1 − x2 x˙2 − x3 x˙3 = 0, where ‘ ˙ ’is dsd .