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The complexity of elementary algebra and geometry

Publication ,  Journal Article
Ben-Or, M; Kozen, D; Reif, J
Published in: Journal of Computer and System Sciences
January 1, 1986

The theory of real closed fields can be decided in exponential space or parallel exponential time. In fixed dimension, the theory can be decided in NC. © 1986.

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Published In

Journal of Computer and System Sciences

DOI

EISSN

1090-2724

ISSN

0022-0000

Publication Date

January 1, 1986

Volume

32

Issue

2

Start / End Page

251 / 264

Related Subject Headings

  • Computation Theory & Mathematics
  • 49 Mathematical sciences
  • 46 Information and computing sciences
  • 0806 Information Systems
  • 0805 Distributed Computing
  • 0802 Computation Theory and Mathematics
 

Citation

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Ben-Or, M., Kozen, D., & Reif, J. (1986). The complexity of elementary algebra and geometry. Journal of Computer and System Sciences, 32(2), 251–264. https://doi.org/10.1016/0022-0000(86)90029-2
Ben-Or, M., D. Kozen, and J. Reif. “The complexity of elementary algebra and geometry.” Journal of Computer and System Sciences 32, no. 2 (January 1, 1986): 251–64. https://doi.org/10.1016/0022-0000(86)90029-2.
Ben-Or M, Kozen D, Reif J. The complexity of elementary algebra and geometry. Journal of Computer and System Sciences. 1986 Jan 1;32(2):251–64.
Ben-Or, M., et al. “The complexity of elementary algebra and geometry.” Journal of Computer and System Sciences, vol. 32, no. 2, Jan. 1986, pp. 251–64. Scopus, doi:10.1016/0022-0000(86)90029-2.
Ben-Or M, Kozen D, Reif J. The complexity of elementary algebra and geometry. Journal of Computer and System Sciences. 1986 Jan 1;32(2):251–264.
Journal cover image

Published In

Journal of Computer and System Sciences

DOI

EISSN

1090-2724

ISSN

0022-0000

Publication Date

January 1, 1986

Volume

32

Issue

2

Start / End Page

251 / 264

Related Subject Headings

  • Computation Theory & Mathematics
  • 49 Mathematical sciences
  • 46 Information and computing sciences
  • 0806 Information Systems
  • 0805 Distributed Computing
  • 0802 Computation Theory and Mathematics