Analysing Your Results: Does the Data Support the Hypothesis?
Part of Physical Geography Fieldwork — GCSE Geography
This deep dive covers Analysing Your Results: Does the Data Support the Hypothesis? within Physical Geography Fieldwork for GCSE Geography. Revise Physical Geography Fieldwork in Fieldwork for GCSE Geography with 0 exam-style questions and 20 flashcards. This topic shows up very often in GCSE exams, so students should be able to explain it clearly, not just recognise the term. It is section 9 of 16 in this topic. Use this deep dive to connect the idea to the wider topic before moving on to questions and flashcards.
Topic position
Section 9 of 16
Practice
0 questions
Recall
20 flashcards
📈 Analysing Your Results: Does the Data Support the Hypothesis?
Once your data is plotted, you need to analyse it critically. This means more than just saying "the results support the Bradshaw Model." You need to describe the pattern, reference specific data values, identify anomalies, and offer geographical explanations.
Use the TACT Framework to describe patterns
Spearman's Rank Correlation Coefficient
Spearman's rank is a statistical test that measures the strength of the relationship between two variables. It is used in fieldwork to test whether the pattern you see in a scatter graph is statistically significant — i.e., whether it is likely to reflect a real relationship rather than just random variation.
The result is a correlation coefficient, written as rs, with values ranging from:
- +1.0: perfect positive correlation (as one variable increases, so does the other, exactly)
- 0: no correlation
- -1.0: perfect negative correlation (as one increases, the other decreases, exactly)
To determine whether your result is statistically significant (i.e., real rather than due to chance), compare it to a critical value table. At the 95% confidence level with 14 pairs of data, the critical value is ±0.536. If your rs exceeds this threshold (in either direction), you can be 95% confident that the correlation is real.
For example: if rs = +0.71 for velocity vs distance downstream, this exceeds the critical value of 0.536, so you can conclude that there is a statistically significant positive correlation between distance downstream and velocity — supporting the Bradshaw Model.
Explaining Anomalies
An anomaly is a data point that does not fit the overall pattern. You must never simply ignore an anomaly — you must explain it using geographical reasoning. Common causes in river fieldwork include:
- A tributary joining just upstream of your site, which spikes discharge and velocity unexpectedly
- A waterfall or rapid immediately upstream, which pools water and reduces velocity above it
- A large boulder or obstruction mid-channel creating local turbulence
- A narrowing of the channel (such as a gorge or rock band) that speeds up the flow at one site
- Human interference: a weir, a culvert, or an abstraction point for water supply
- Human error on the day: the orange got caught on vegetation; the tape measure was not held taut; depth readings were taken in an unrepresentative part of the channel
Always consider both geographical causes and human error. In the exam, saying "the anomaly at Site 4 may have been caused by a tributary joining 30 m upstream, adding discharge and temporarily increasing velocity before it equalised" scores far more than "there was an anomaly that did not fit the trend."