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H. Pinkham, ‘Deformations of normal surface singularities with C∗ action’, Math. Ann. 232 (1978) 65–84. 29. A. Stipsicz, ‘On the µ invariant of rational surface singularities’, Proc. Amer. Math. , to appear. ´ , ‘An exotic smooth structure on CP2 #6CP2 ’, Geom. Topol. 9 (2005) 813–832. 30. A. Stipsicz and Z. Szabo 31. M. Symington, ‘Symplectic rational blowdowns’, J. Differential Geom. 50 (1998) 505–518. 32. M. Symington, ‘Generalized symplectic rational blowdowns’, Algebr. Geom. Topol. 1 (2001) 503–518.

1 (2001) 503–518. 33. J. Wahl, ‘Elliptic deformations of minimally elliptic singularities’, Math. Ann. 253 (1980) 241–262. 34. J. Wahl, ‘Smoothings of normal surface singularities’, Topology 20 (1981) 219–246. 35. J. Wolf, Spaces of constant curvature (McGraw-Hill, New York/London/Sydney, 1967). Andr´ as I.

Fp−1 , G1 , . . , Gr , H1 , . . , Hq +1 }. Figure 25. The embedding of the graph ∆0,q ,r ; C = E1 − G1 − H1 , Q = E4 − E1 − E2 − E4 − Hq − . . − H1 , R = E3 − E1 − E2 − E4 − Gr − . . − G1 (the basis in the diagonal lattice is now {E1 , . . , E4 , G1 , . . , Gr , H1 , . . , Hq }). 516 ´ I. STIPSICZ, ZOLT AN ´ SZAB O ´ AND JONATHAN WAHL ANDR AS Figure 26. The embedding of the graph Λp,q ,r for p, r 1 and q 0; here C = E1 − H1 , D1 = Hq +1 − G1 − E3 , D2 = Gr − F1 − E2 , P = E2 − E1 − E4 − Fp−1 − .

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