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After randomization, it is discovered that one group in a study has almost twice as many women as the other. Which of the following is an appropriate response? (A) \(\quad\) Move men and women between groups manually so that they have the same gender profile. (B) \(\quad\) Check the randomization algorithm; if it is fair, continue with the research. (C) Eliminate all of these subjects because of potential bias and randomize a new cohort. (D) \(\quad\) Keep the current cohort and continue randomizing subjects until the gender profiles are equal.

Short Answer

Expert verified
Option B is the best response.

Step by step solution

01

Understand the Problem

A study group has been randomly divided, but one group has almost twice as many women as the other. The task is to determine the most appropriate action to address this imbalance.
02

Evaluate Option A

Option A suggests manually moving participants between groups to balance gender profiles. However, manually adjusting groups post-randomization can introduce bias and is generally not recommended.
03

Evaluate Option B

Option B involves checking the randomization algorithm to ensure it is fair and continuing with the study if it is. This maintains the integrity of the randomization process.
04

Evaluate Option C

Option C suggests eliminating the current subjects and randomizing a new cohort. This could be resource-intensive and is not necessary if the randomization algorithm is fair.
05

Evaluate Option D

Option D suggests continuing to randomize additional subjects until the gender profiles are equal. This could be impractical and does not necessarily correct the random imbalance.
06

Choose the Best Option

Based on the evaluation, Option B is the most appropriate response because it maintains the integrity of the randomization process and allows the study to continue if the algorithm is fair.

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Key Concepts

These are the key concepts you need to understand to accurately answer the question.

randomization algorithms
When conducting a study, ensuring fairness in group assignments is crucial. This is where randomization algorithms come into play. These algorithms help in assigning participants randomly to different study groups, minimizing selection bias.

Randomization algorithms work by using mathematical techniques to generate random numbers. These numbers determine the assignment of participants to groups.
  • Simple Randomization: Each participant has an equal chance of being assigned to any group.
  • Block Randomization: Participants are divided into blocks to ensure equal group sizes.
  • Stratified Randomization: This ensures that specific characteristics (like gender) are equally distributed across groups.
In our exercise, checking the randomization algorithm ensures its fairness and helps maintain the integrity of the study.
study group balance
A balanced study group is essential for credible results. If one group has significantly more participants than another, it might skew the outcomes.

There are several reasons why balance is important:
  • Accuracy: Balanced groups ensure that the results reflect true differences rather than biases.
  • Comparability: It becomes easier to compare outcomes between groups if they are similar in composition.
  • Statistical Power: Having balanced groups increases the statistical power of the study, leading to more reliable conclusions.
Manual adjustments to balance groups, however, can introduce biases. Instead, researchers should rely on designed techniques like stratified randomization to achieve balance from the outset.
research integrity
Maintaining research integrity is paramount in scientific studies. Integrity ensures the trustworthiness of results and the credibility of the research.

Important aspects of research integrity include:
  • Transparency: Being open about methods and processes used.
  • Accuracy: Ensuring data and results are correct and truthful.
  • Honesty: Reporting findings without fabrication, falsification, or manipulation.
In the context of the exercise, ensuring that the randomization algorithm is fair and not tampered with maintains the study's integrity. Option B is ideal as it preserves the original randomization process, ensuring that the study outcomes remain unbiased and reliable.

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Most popular questions from this chapter

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