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A recent study at Yale University's Infant Cognition Center, published in the journal Nature, investigated whether babies develop social preferences at an early age. As part of the study, 16 sixmonth-old infants were each shown a sequence of videos. One video focused on a figure whose actions toward others were helpful, while the other focused on a figure whose actions were hurtful. After viewing the videos, each infant was presented with the two figures and allowed to choose one to play with. Of the 16 infants in the study, 14 chose to play with the helper object. The researchers concluded that six-month-old infants have both the ability to recognize and the preference to align themselves with the helpful figure. Identify (a) the sample, (b) the population, and (c) the inference being drawn.

Short Answer

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(a) 16 six-month-old infants; (b) all six-month-old infants; (c) six-month-olds recognize and prefer helpful figures.

Step by step solution

01

Identify the Sample

The sample in a study refers to the specific group of subjects from which data is collected. In this case, the sample consists of the 16 six-month-old infants who participated in the study.
02

Define the Population

The population is the broader group to which the researchers want to generalize their findings. Here, the population refers to all six-month-old infants, as the study aims to draw conclusions applicable to this entire age group based on the observed behavior in the sample.
03

Determine the Inference

An inference is a conclusion drawn from the data collected in a study. In this study, the inference is that six-month-old infants have the ability to recognize helpful versus hurtful actions and prefer to associate with the helpful figure, as shown by 14 out of 16 infants choosing the helper figure.

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Key Concepts

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

Sample Identification
Sample identification refers to the process of selecting a specific group or subset from a larger population for observation and analysis. It's the active participants in the study from whom researchers collect data.
To understand this better, think of it as choosing a small, manageable group that represents a broader category.
In the Yale University study, the sample consisted of 16 six-month-old infants. Each of these infants was shown two videos depicting a helpful and a hurtful figure, respectively.
The decision of which infants part of the larger population participate in a study can greatly affect the outcomes and insights that researchers are able to gather about human behavior at this young age.
When identifying a sample, researchers consider various factors like random sampling, diversity, and representation to ensure the study's findings are applicable beyond just the individual participants.
Population Definition
Defining the population is crucial in any statistical analysis as it frames the scope of a study.
In essence, the population encompasses the entire group to which the study's results are intended to apply.
  • The known characteristics of the population help researchers conclude how broadly the study's findings can be generalized.
  • In this case, the population is all six-month-old infants
The aim is to make inferences about this group based on analyzing the chosen sample.
An accurate definition of the population ensures that the findings are both relevant and impactful.
When the population is clearly defined, like here where all six-month-old infants are in focus, it guides the sample selection and sets the stage for reliable inferences.
Statistical Inference
Statistical inference is the bridge between a sample study and broader generalizations.
This involves drawing conclusions about a population based on data collected from the sample.
In practical terms, this means using the outcomes observed in the studied sample to make educated predictions or assumptions about the larger group.
In the infant cognition study, the inference drawn was that six-month-old infants can both recognize helpful actions and demonstrate a preference towards them.
  • Out of 16 infants, 14 preferred the helpful figure. This strong majority supports a broader conclusion about infant social preferences.
  • Such an inference extends potential insights into developmental psychology, suggesting that even at six months, infants are capable of discerning social behaviors.
It’s important to remember that statistical inference incorporates uncertainty, and ongoing studies are necessary to verify the strength of these observations in varied contexts.
Research Study Analysis
Research study analysis involves evaluating the design, data, and conclusions of a study to determine its validity and applicability.
This process incorporates multiple elements including how the sample was selected, defined, and how inferences were made as discussed earlier.
In the Yale University study, the analysis would examine factors such as sample diversity and any controlled conditions. Furthermore, it reviews how the data supports the conclusion that infants prefer socially positive interactions.
  • For instance, was the environment in which the infants watched the videos controlled to ensure unbiased responses?
  • Furthermore, are there alternative explanations for the infants' choices which could challenge the study's conclusion?
Conducting a thorough research study analysis ensures that findings contribute value to the academic field and adhere to rigorous scientific standards.
It helps solidify confidence in the results and supports their application to real-world scenarios.

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Most popular questions from this chapter

The Harvard Medical School study mentioned in Scenario 2 included about 22,000 male physicians. Whether a given individual would be assigned to take aspirin or the placebo was determined by flipping a coin. As a result, about 11,000 physicians were assigned to take aspirin and about 11,000 to take the placebo. The researchers summarized the results of the experiment using percentages. Of the physicians taking aspirin, \(0.9 \%\) had a heart attack, compared to \(1.7 \%\) of those taking the placebo. Based on the observed results, the study authors concluded that taking aspirin reduces the risk of having a heart attack. Specify the aspect of this study that pertains to (a) design, (b) description, and (c) inference.

a. Distinguish between description and inference as reasons for using statistics. Illustrate the distinction using an example. b. You have data for a population, such as obtained in a census. Explain why descriptive statistics are helpful but inferential statistics are not needed.

Inferential statistics are used a. to describe whether a sample has more females or males. b. to reduce a data file to easily understood summaries. c. to make predictions about populations using sample data. d. when we can't use statistical software to analyze data. e. to predict the sample data we will get when we know the population.

Consider the population of all students at your school. A certain proportion support mandatory national service (MNS) following high school. Your friend randomly samples 20 students from the school, and uses the sample proportion who support MNS to predict the population proportion at the school. You take your own, separate random sample of 20 students, and find the sample proportion that supports MNS. a. For the two studies, are the populations the same? b. For the two studies, are the sample proportions necessarily the same? Explain.

A historian wants to estimate the average age at marriage of women in New England in the early 19 th century. Within her state archives she finds marriage records for the years \(1800-\) \(1820,\) which she treats as a sample of all marriage records from the early 19 th century. The average age of the women in the records is 24.1 years. Using the appropriate statistical method, she estimates that the average age of brides in early 19th-century New England was between 23.5 and 24.7 a. Which part of this example gives a descriptive summary of the data? b. Which part of this example draws an inference about a population? c. To what population does the inference in part b refer? d. The average age of the sample was 24.1 years. Is \(24.1 \mathrm{a}\) statistic or a parameter?

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