﻿<?xml version="1.0" encoding="UTF-8"?>
<ArticleSet>
  <Article>
    <Journal>
      <PublisherName>Academy of Medical Sciences of I.R. Iran</PublisherName>
      <JournalTitle>Archives of Iranian Medicine</JournalTitle>
      <Issn>1029-2977</Issn>
      <Volume>21</Volume>
      <Issue>4</Issue>
      <PubDate PubStatus="ppublish">
        <Year>2018</Year>
        <Month>04</Month>
        <DAY>01</DAY>
      </PubDate>
    </Journal>
    <ArticleTitle>Causal Methods for Observational Research: A Primer</ArticleTitle>
    <FirstPage>164</FirstPage>
    <LastPage>169</LastPage>
    <Language>EN</Language>
    <AuthorList>
      <Author>
        <FirstName>Amir</FirstName>
        <LastName>Almasi-Hashiani</LastName>
      </Author>
      <Author>
        <FirstName>Saharnaz</FirstName>
        <LastName>Nedjat</LastName>
      </Author>
      <Author>
        <FirstName>Mohammad Ali</FirstName>
        <LastName>Mansournia</LastName>
      </Author>
    </AuthorList>
    <PublicationType>Journal Article</PublicationType>
    <ArticleIdList>
      <ArticleId IdType="doi">
      </ArticleId>
    </ArticleIdList>
    <History>
      <PubDate PubStatus="received">
        <Year>2018</Year>
        <Month>01</Month>
        <Day>12</Day>
      </PubDate>
      <PubDate PubStatus="accepted">
        <Year>2018</Year>
        <Month>03</Month>
        <Day>04</Day>
      </PubDate>
    </History>
    <Abstract>The goal of many observational studies is to estimate the causal effect of an exposure on an outcome after adjustment for confounders, but there are still some serious errors in adjusting confounders in clinical journals. Standard regression modeling (e.g., ordinary logistic regression) fails to estimate the average effect of exposure in total population in the presence of interaction between exposure and covariates, and also cannot adjust for time-varying confounding appropriately. Moreover, stepwise algorithms of the selection of confounders based on P values may miss important confounders and lead to bias in effect estimates. Causal methods overcome these limitations. We illustrate three causal methods including inverse-probability-of-treatment-weighting (IPTW) and parametric g-formula, with an emphasis on a clever combination of these 2 methods: targeted maximum likelihood estimation (TMLE) which enjoys a double-robust property against bias.</Abstract>
    <ObjectList>
      <Object Type="keyword">
        <Param Name="value">Causal methods</Param>
      </Object>
      <Object Type="keyword">
        <Param Name="value">Inverse-probability-of-treatment-weighting</Param>
      </Object>
      <Object Type="keyword">
        <Param Name="value">Observational studies</Param>
      </Object>
      <Object Type="keyword">
        <Param Name="value">Parametric g-formula</Param>
      </Object>
      <Object Type="keyword">
        <Param Name="value">Targeted maximum likelihood estimation</Param>
      </Object>
    </ObjectList>
  </Article>
</ArticleSet>