BIOL 1106 General Biology Laboratory Notes

BIOL 1106 General Biology Laboratory Notes

Scientific Method: The Process of Science

What is Science?
  • Science is defined as a process, emphasizing it as an activity rather than a static body of knowledge.

  • It represents a way of learning and knowing about the natural world.

  • Involves posing and answering questions relevant to the observable universe.

  • Based on facts that are gathered through repeated observations and/or experimentation.

  • Empirical data, which primarily consists of numbers, plays a crucial role in scientific methodology.

  • The process allows for objectivity; personal judgments and biases are not accommodated in scientific practice.

6 Steps of the Scientific Method
  1. Observation

  2. Hypothesis

  3. Experiment

  4. Data Analysis

  5. Conclusion

    • Decide to support, reject, or revise the hypothesis.

  6. Scientific Theory

Step 1: Observation
  • Involves firsthand noticing and experiencing phenomena through the five senses:

    • Seeing

    • Hearing

    • Smelling

    • Touching

    • Tasting (Note: generally not applicable in laboratory settings)

  • Creates curiosity or wonder about potential cause and effect relationships.

  • Important to discern between systematic causes versus random patterns.

Step 2: Hypothesis
  • Formulate a reasonable, testable hypothesis based on existing knowledge.

    • A hypothesis is characterized as an untested explanation that seeks to clarify initial observations.

    • States a possible cause-and-effect relationship.

  • Must be empirically testable, meaning the results can be measured and expressed numerically.

  • Empirical Definition: Observable facts aiding in quantifiable analysis.

  • The hypothesis should exclude supernatural elements.

Example of Hypothesis:
  • Hypothesis: "Ulcers are caused by bacteria."

    • This allows for the design of an experiment to test this relationship.

  • Predictions can be framed as an if/then statement.

    • Example: "If I give ulcer patients an antibiotic, then the ulcers should disappear."

  • There are two types of hypotheses:

    1. Alternate Hypothesis: Presumes the treatment has an effect (e.g., antibiotic leads to ulcer disappearance).

    2. Null Hypothesis: Presumes no effect (e.g., antibiotic does not lead to ulcer disappearance).

Step 3: Experiment
  • The goal is to test the hypothesis by observing potential cause and effect relationships.

  • Key variables include:

    • Independent Variable: The potential cause; manipulated by the experimenter.

    • Common independent variables: time, pH, temperature, drug treatment regimens.

    • This variable is presented on the X-axis of graphs.

    • Dependent Variable: The potential effect; its value responds to the independent variable’s change.

    • Measured by the experimenter after adjusting the independent variable; displayed on the Y-axis.

  • It is crucial to assess the impact of only the one testing variable; control for others that could confound results.

Example Scenario in an Experiment:
  • Experimental Group: Receives treatment (e.g., antibiotics).

  • Control Group: Receives standard or no treatment, acting as a baseline for comparison.

  • Both groups must be identical in composition except for the treatment received.

Step 4: Running the Experiment
  • Execute the main experiment along with any necessary control experiments in parallel.

  • Collect actual raw data during this phase.

Step 5: Data Analysis
  • Summarize raw data using tables or graphs to visualize results.

  • Statistical calculations to determine:

    • Mean (average)

    • Variance

    • Standard deviation of the data set.

  • Statistical methods are applied to compare experimental and control group data to ascertain if the independent variable had a significant effect.

  • For null hypotheses, the intent is to find no difference between datasets.

Step 6: Conclusion
  • Assess whether actual data supports the original hypothesis by comparing it with predicted outcomes.

  • If predicted matches actual data, conclude that the hypothesis is supported (or "fail to reject").

    • Important to note that hypotheses cannot be conclusively proven.

  • If the predicted data does not align with actual results, the hypothesis is rejected, leading to necessary revisions and re-testing.

  • Preference exists for testing null hypotheses within drug trials, as rejection determines definitive findings against a hypothesis.

Step 7: Scientific Theory
  • Broad hypotheses that endure rigorous testing and are repeatedly supported by evidence become scientific theories, widely accepted in the scientific community.

  • Scientific Theory Definition:

    • Represents hypotheses thoroughly tested through a multitude of related experiments.

  • Examples of Scientific Theories:

    • Theory of Gravity

    • Theory of Relativity

    • Cell Theory

    • Theory of Evolution

Importance of Measurements
  • Always include units when reporting measurements (e.g., 2 cm, 23 °C, not merely 2, 23).

Statistical Concepts
Calculating the Mean
  • The Mean is calculated as:
    extMean=racextSumofallmeasurementsextNumberofmeasurementsext{Mean} = rac{ ext{Sum of all measurements}}{ ext{Number of measurements}}

  • Example Calculations:

    • Data set 1: 2 mm, 3 mm, 4 mm → Mean = rac(2+3+4)3=3extmmrac{(2 + 3 + 4)}{3} = 3 ext{ mm}

    • Data set 2: 1 mm, 3 mm, and 5 mm → Mean = rac(1+3+5)3=3extmmrac{(1 + 3 + 5)}{3} = 3 ext{ mm}

Calculating Variance
  • The variance measures the spread of individual data points from the mean:

  • Variance Formula:
    extVariance=racextSumofsquareddeviationsN1ext{Variance} = rac{ ext{Sum of squared deviations}}{N-1}

  • Each deviation is computed as:

    • x<em>iextMeanx<em>i - ext{Mean} where $xi$ is each individual data point.

    • Greater spread equals higher variance.

Example Calculations of Variance


  • Data Set 1:

    Data Point

    Mean

    Deviation

    Deviation²


    2 mm

    3 mm

    -1 mm

    1 mm²


    3 mm

    3 mm

    0 mm

    0 mm²


    4 mm

    3 mm

    1 mm

    1 mm²

    Variance = rac2extmm231=1extmm2rac{2 ext{ mm}^2}{3 - 1} = 1 ext{ mm}^2


    • Data Set 2:

      Data Point

      Mean

      Deviation

      Deviation²


      1 mm

      3 mm

      -2 mm

      4 mm²


      3 mm

      3 mm

      0 mm

      0 mm²


      5 mm

      3 mm

      2 mm

      4 mm²

      Variance = rac8extmm231=4extmm2rac{8 ext{ mm}^2}{3 - 1} = 4 ext{ mm}^2

      Standard Deviation (SD)
      • The standard deviation (SD) is calculated as:
        extSD=extsqrt(Variance)ext{SD} = ext{sqrt(Variance)}

      • It is crucial to report the SD alongside the mean:

        • Data Set 1: Mean = 3 mm, SD = 1 mm

        • Data Set 2: Mean = 3 mm, SD = 2 mm

      Significance Testing with Standard Deviation
      • Means are compared with significance determined by the overlap of means ± ½ SD.

      • Two means are statistically significantly different if they do not overlap when calculating the ranges:

        • Example:

        • Data Set 3: Mean = 23 ± 5 g (Range: 20.5 g to 25.5 g)

        • Data Set 4: Mean = 20 ± 4 g (Range: 18 g to 22 g)

      • Since ranges overlap, they are not significantly different.

      Proper Rounding of Numbers
      • To round numbers in this context, round up if the next digit is 5 or higher:

        • Example: 89.49 → 89; 89.50 → 90

      Identifying Non-Scientific Evidence
      • Many forms of non-scientific evidence are present in commonsense thinking:

        • Mere opinions and beliefs

        • Consensus views and authority figures

        • Flawed reasoning such as cherry-picking and informal logic

      Spotting Bad Science

      12 points essential for evaluating and spotting bad science include:

      1. Sensationalized Headlines - Overly simplified or misrepresentative headlines.

      2. Misinterpreted Results - Distorted research results for captivating narratives.

      3. Unrepresentative Samples - Samples that do not reflect the general population may lead to biased conclusions.

      4. No Control Group - Essential in clinical trials to compare test subjects accurately.

      5. Correlation vs. Causation - Not all correlations imply that one variable causes another.

      6. Unsupported Conclusions - Speculative statements requiring further evidence.

      7. Problems with Sample Size - Smaller samples yield lower confidence in results.

      8. No Blind Testing - Bias prevention through blinding test and control groups.

      9. Selective Reporting of Data - Also known as cherry-picking, where supporting data is favored.

      10. Unreplicable Results - Results should be reproducible by outside researchers.

      11. Non-Peer Reviewed Material - Peer review is crucial for validating research quality.


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