Survey Research and Causation: Exploring Brady’s Approaches

Survey Research and Causation

Alignment with Brady’s Approaches

Survey research aligns best with the Quantitative/Probability approach to causation described by Brady. This approach emphasizes probability sampling, where random samples are drawn from a population to make inferences about the larger group. The goal is to establish external validity, ensuring the findings can be generalized beyond the sample.

Key characteristics of the Quantitative/Probability approach include:

  • Deductive reasoning
  • Emphasis
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Statistics Terminology and Concepts

Basic Terminology

Data Types

Sample: A portion of the population units sampled to gather information.

Target Population: The entire group of individuals or objects that the researcher is interested in studying.

Continuous Data: Data that can take on any possible value within a range.

Discrete Data: Data that have built-in restrictions on decimal places, such as whole numbers.

Categorical Measurements

Measurements where a unit is placed into a category based on an observed attribute or quality.

Nominal Labels:

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Queueing Theory and Operations Management Problems

Section A: Multiple Choice

Instructions:

Please write your answer in the underlined space in front of each problem.

Question 1:

Which of the following will increase the waiting time in a call center in which the incoming call gets assigned to the first available server?

  • A) Add more servers
  • B) Increase the service time coefficient of variation
  • C) Increase the average service time
  • D) Decrease the average inter-arrival time
  • E) Both (a) and (c)
  • F) Both (b) and (c)
  • G) All (b), (c), and (d)

Answer: (G). Recall the

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Statistics Cheat Sheet: Formulas, Definitions & Excel Functions

Statistics Cheat Sheet

Key Concepts and Definitions

Data Types

  • Categorical Data: Data that can be grouped into categories.
    • Numeric: Represented by numbers (e.g., zip codes).
    • Non-numeric: Represented by words (e.g., colors).
  • Quantitative Data: Numerical data that represents measurements or counts.
    • Interval: Differences between values are meaningful (e.g., temperature).
    • Ratio: Has a true zero point (e.g., height).

Descriptive Statistics

  • Mean (x̄): The average of a data set. Excel: =AVERAGE(data)
  • Median: The
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Parameter Estimation and Model Analysis in Mathematical Modeling

Parameter Estimation and Model Analysis

Testing Estimation Algorithms

It is crucial to test estimation algorithms with both “noise-free” and noisy data. Noise-free data, often obtained through model simulation, provides a baseline for accurate parameter estimation. Testing with noisy data, which mimics real-world experimental data, reveals the algorithm’s robustness and ability to handle uncertainties.

Evaluating Optimal Estimates

Due to the complexity of parameter spaces, local minima can lead to different

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Understanding Future Values, Compound Interest, and Bond Valuation

CH5 Future Values and Compound Interest

Key Concepts:

  • Future Value: The amount an investment will grow to after earning interest.
  • Compound Interest: Interest earned on both the initial investment and accumulated interest.
  • Simple Interest: Interest earned only on the original investment.

Examples:

  • Simple Interest: $100 at 6% for 5 years earns $6 per year, resulting in a final balance of $130.
  • Compound Interest: $100 at 6% compounded annually for 5 years grows to $133.82.

Future Value Formula:

FV = PV(1+r)

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