Source: http://tellfredericksburg.com/lib/3-fold-log-models
Timestamp: 2019-04-26 14:52:41+00:00

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From the alternate Paperback version.
Child Bop has collected all of her musical tools and is prepared for playtime by means of herself. As Barney understands, it may be much more enjoyable should you proportion.
After Franklin Pig wins first prize in an paintings contest, his very messy kin ultimately starts to place their soiled, messy domestic so as.
131-180. 20. M. Reid, "Young person's guide to canonical singularities," Proc. Syrup. , 46:1,345-414 (1987). 21. M. Reid, Birational Geometry of 3-Fotds According to Sarkiso~, preprint (1991). 22. V. G. Sarkisov, Birational Maps of Standard Q-Fano Fiberings, I. V. Kurchatov Institute Atomic Energy preprint (1989). 23. V. V. Shokurov, "A nonvanishing theorem," Izv. Akad. Nauk SSSR. Set. , 49,635-651 (1985). 2698 24. V. V. Shokurov, "Problems about Fano varieties," In: Birational Geomet~ of Algebraic Varieties: Open problema.
Math. (2), 127, 93-163 (1988). 7. Y. Kawamata, "On the length of an extremal rational curve," Invent. , 105, No. 3, 609-611 (1991). 8. Y. Kawamata, "The minimal discrepancy coefficients of terminal singularities of dimension 3," Appendix to , Izv. Akad. Nauk SSSR. Set. , 56, No. 1,201-203 (1992). Y. Kawamata, "Abundance theorem for minimal threefolds," Inv. , 108, 229-246 (1992). 10. Y. Kawamata, "Termination of log flips for algebraic 3-folds," Int. J. , 3, No. 5, 653-659 (1992). 11. Y. Kawamata, K.
V. V. Shokurov, "A nonvanishing theorem," Izv. Akad. Nauk SSSR. Set. , 49,635-651 (1985). 2698 24. V. V. Shokurov, "Problems about Fano varieties," In: Birational Geomet~ of Algebraic Varieties: Open problema. The XXIIIrd International Symposium, Division of Mathematica, The Taniguehi Foundation. Aug. ~-27, 1988, pp. 30-32. 25. V. V. Shokurov, Special 3-Dimensional Flips, preprint, MPI/89-22. 26. V. V. Shokurov, "3-Fold log flips," Izv. Akad. IVauk SSSR. Ser. , 56, No. 1,105-201 (1992). 27. V.

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