APA
Response 2 LPW MAY 27 148pm
Respond to two or more of your peer’s initial discussion posts. also respond to those who responded to your posts in the discussion board. One of the biggest problems in quantitative research is that people often treat correlation...
Order #SA-314628CompletedCompleted on May 28, 2026
Assignment details
- Academic level
- PhD
- Subject
- Mathematics
- Length
- 1 page
- Deadline
- May 29, 2026 12:00 AM
- Citation style
- APA
- Bids received
- 0
Project description
Respond to two or more of your peer’s initial discussion posts. also respond to those who responded to your posts in the discussion board.
One of the biggest problems in quantitative research is that people often treat correlation as proof of causation even when the evidence does not support that conclusion. This issue is especially noticeable in forensic psychology and criminal justice research, where many studies examine variables that cannot be ethically manipulated in experimental settings. Researchers cannot assign individuals to experience childhood trauma, substance abuse, or parental criminality simply to observe later behavioral outcomes. Because of this, correlational research designs are commonly used to examine relationships between naturally occurring variables. Irving et al. (2022) argued that both researchers and media sources sometimes misrepresent correlational findings as causal, leading to public misunderstanding and misinformation about scientific results (pp. 1–2). That concern is particularly important in behavioral science, where human behavior is influenced by multiple social, psychological, and environmental factors simultaneously.
Correlational research is most appropriate when researchers want to identify patterns or predictive relationships between variables without directly controlling or manipulating them. In forensic psychology, these designs are often used to study topics such as recidivism, substance abuse, trauma exposure, and criminal behavior. Wojciechowski (2025) examined whether parent criminal history predicted recidivism among justice-involved youth and found that participants with parents who had criminal histories showed increased reoffending rates over time (pp. 1–3). Studies like this demonstrate how correlational designs can identify meaningful relationships that may help researchers better understand criminal behavior and long-term offending patterns. At the same time, correlational research relies on several assumptions. Variables must be measurable, clearly operationalized, and statistically appropriate for analysis. Warner (2021) explained that correlational and regression analyses also depend on assumptions, such as independence of observations, linearity, and accurate model specification, for interpretations to remain valid (pp. 133–145).
One strength of correlational research is that it allows researchers to examine complex real-world issues that cannot realistically be studied through experimentation. These designs are often more practical and ethical than true experimental approaches, especially when studying violence, addiction, or trauma. Mayer et al. (2023) explored alcohol use disorder as a risk factor for violent offending and reoffending among women with substance use disorders. They found that women with alcohol use disorder were significantly more likely to commit violent crimes and violently reoffend after release (pp. 331–333). Findings like these are valuable because they help identify risk factors that may contribute to future criminal behavior. Correlational research is also useful for developing prevention strategies, improving risk assessments, and guiding future studies. Even so, the design has important weaknesses. The largest limitation is that correlation alone cannot establish direct causation. Other factors, such as childhood abuse, mental illness, poverty, peer influences, or environmental instability, may explain the observed relationship rather than the variable being studied.
Requirements
- 1 page
- Formatted and referenced in APA
- Academic level: PhD
- Subject: Mathematics
- Deadline: May 29, 2026, 12:00 AM
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