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Showing results for "approach".

  1. hcup-us.ahrq.gov/reports/methods/2005_05.pdf
    January 01, 2005 - We take this approach because we view the outcomes as a result of myriad processes that go into treatment
  2. hcup-us.ahrq.gov/db/nation/nis/NISIntroduction2022.pdf
    November 01, 2024 - • Under the finite-population model, the variances of estimates approach zero as the sampling
  3. hcup-us.ahrq.gov/reports/methods/2010_04.pdf
    January 01, 2010 - compare and combine information from the ICD-9-CM and CPT procedure codes proved to be a fruitful approach … This approach is used because it is not possible to directly compare, or even unambiguously map codes
  4. hcup-us.ahrq.gov/reports/methods/2009_03.pdf
    January 01, 2009 - compare and combine information from the ICD-9-CM and CPT procedure codes proved to be a fruitful approach … This approach is used because it is not possible to directly compare, or even unambiguously map codes
  5. hcup-us.ahrq.gov/reports/methods/2005_02.pdf
    January 01, 2005 - • Compared with the NHAMCS data, the HCUP state-level all-encounter ED visit rates approach their … This approach is limited because modules may work well in independent environments, but not in concert
  6. hcup-us.ahrq.gov/db/nation/nrd/NRDIntroduction2022.pdf
    December 01, 2024 - This approach was consistent with the NIS and took advantage of the fact that the SID included over … the procedures reported on the latter record at the beginning of the procedure array to mirror the approach
  7. hcup-us.ahrq.gov/reports/statbriefs/sb237-Patient-Safety-Adverse-Events-2011-2014.pdf
    January 01, 2014 - The evidence-based AHRQ QIs provide a standard, trusted approach to quality measurement to guide improvements
  8. hcup-us.ahrq.gov/reports/methods/2004_07.pdf
    January 01, 2004 - We take this approach because we view the outcomes as a result of myriad processes that go into treatment
  9. hcup-us.ahrq.gov/db/nation/nis/NIS_Introduction_2020.jsp
    January 01, 2020 - Under the finite-population model, the variances of estimates approach zero as the sampling fraction
  10. hcup-us.ahrq.gov/db/nation/nis/NIS_Introduction_2021.jsp
    January 01, 2021 - Under the finite-population model, the variances of estimates approach zero as the sampling fraction
  11. hcup-us.ahrq.gov/db/nation/neds/NEDS2020Introduction.pdf
    September 01, 2022 - Under the finite-population model, the variances of estimates approach zero as the sampling fraction
  12. hcup-us.ahrq.gov/db/ccr/ip-ccr/IPCCR-UserGuide-2012-2019.pdf
    January 01, 2019 - A second, more sophisticated approach is to use techniques for imputing missing data, as detailed in
  13. hcup-us.ahrq.gov/db/nation/neds/NEDS_Introduction_2009.pdf
    January 01, 2009 - Under the finite-population model, the variances of estimates approach zero as the sampling fraction
  14. hcup-us.ahrq.gov/db/nation/neds/NEDS2011Introduction01142014.pdf
    November 01, 2015 - Under the finite-population model, the variances of estimates approach zero as the sampling fraction
  15. hcup-us.ahrq.gov/db/nation/neds/NEDS2010Introductionv3.pdf
    November 01, 2015 - Under the finite-population model, the variances of estimates approach zero as the sampling fraction
  16. hcup-us.ahrq.gov/db/nation/neds/NEDS2009Introductionv3.pdf
    September 01, 2011 - Under the finite-population model, the variances of estimates approach zero as the sampling fraction
  17. hcup-us.ahrq.gov/db/nation/kid/kid_2019_introduction.jsp
    January 01, 2012 - Under the finite-population model, the variances of estimates approach zero as the sampling fraction
  18. hcup-us.ahrq.gov/db/nation/kid/kid_2016_introduction.jsp
    January 01, 2016 - Under the finite-population model, the variances of estimates approach zero as the sampling fraction
  19. hcup-us.ahrq.gov/db/nation/nass/NASS_Introduction_2018.jsp
    January 01, 2018 - Under the finite-population model, the variances of estimates approach zero as the sampling fraction
  20. hcup-us.ahrq.gov/db/nation/kid/kid_2012_introduction.jsp
    January 01, 1998 - Under the finite-population model, the variances of estimates approach zero as the sampling fraction

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