References
[B1] Bröcker L.: Minimal generation of basic semialgebraic sets. Rocky Mt. J. Math.14 (No. 4), 935–938 (1984)
[B2] Bröcker, L.: Minimale Erzeugung von Positivbereichen. Geom. Dedicata16 (no. 3), 335–350 (1984)
[BE] Bochnak, J., Efroymson, G.: Real algebraic geometry and the 17th Hilbert problem. Math. Ann.251, 213–241 (1980)
[C] Coote, M.: Ensembles Semi-algebrique et fonctions de Nash. Seminaire de geometrie reelle de Paris 7, Fascicole no. 18, Ferrier (1981)
[H] Halmos, P.: Measure theory. New York: Van Nostrand 1950
[M] Mostowski, T.: Some properties of the ring of Nash functions. Ann. Sc. Norm. Super., Pisa, Cl. Sci., IV. Ser. Sci.24, 597–632 (1970)
[S] Stengle, G.: A lower bound for the complexity of separating functions Rocky Mt. J. Math.14 (no. 4), 927–929 (1984)
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Stengle, G. A measure for semialgebraic sets related to Boolean complexity. Math. Ann. 283, 203–209 (1989). https://doi.org/10.1007/BF01446431
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DOI: https://doi.org/10.1007/BF01446431