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Spec Mapping — OCR H420 Module 4.2.2 — Classification and evolution, content statements covering allopatric and sympatric speciation, reproductive isolation, statistical tests used in biological investigations (Student's t-test, Spearman's rank correlation, standard deviation), and the named examples of evolution in action (MRSA / antibiotic resistance, peppered moth, Darwin's finches) (refer to the official OCR H420 specification document for exact wording). This lesson closes Module 4.2.2 and integrates the mechanisms, evidence, and quantitative tools of the whole module.
Natural selection explains how populations adapt to their environments; speciation explains how new species arise. In parallel, biologists need statistical tools to decide whether observed differences between populations are real or due to chance. OCR A-Level Biology A Module 4.2.2 requires you to understand allopatric and sympatric speciation, to use statistical tests (Student's t-test, Spearman's rank correlation, standard deviation), and to recognise named examples of evolution in action.
The conceptual framework for speciation is principally the work of Ernst Mayr (1942 Systematics and the Origin of Species), who articulated the biological species concept and the central role of geographic isolation in allopatric speciation. Charles Darwin had already noted the importance of geographic isolation through his Beagle observations of the Galápagos finches (paraphrased here from his published notes). The statistical machinery comes from a separate twentieth-century lineage: William Sealy Gosset ("Student"), working at the Guinness brewery in Dublin, developed the t-test in 1908 to compare small samples of beer; Charles Spearman developed the rank-correlation coefficient in 1904; the framework of null-hypothesis significance testing was formalised by Ronald Fisher in the 1920s and 1930s.
Key Definitions:
- Speciation — the evolution of new species.
- Reproductive isolation — the inability of two populations to interbreed and produce fertile offspring.
- Allopatric speciation — speciation that occurs when populations are geographically separated.
- Sympatric speciation — speciation that occurs without geographical separation.
- Null hypothesis (H₀) — a statistical hypothesis that there is no significant difference/relationship.
A new species forms when a population splits and the two resulting populations become reproductively isolated: they can no longer interbreed to produce fertile offspring. Speciation is the process by which biodiversity increases.
Reproductive isolation can be:
Once isolation is complete, the two populations evolve independently — mutations occur in one that do not reach the other, selection pressures differ, and eventually genetic differences accumulate to the point that even if the populations rejoin, they cannot interbreed.
flowchart LR
A[Original Population] --> B[Geographical barrier forms]
B --> C[Population 1]
B --> D[Population 2]
C --> E[Different selection pressures]
D --> F[Different selection pressures]
E --> G[Genetic divergence]
F --> G
G --> H[Reproductive isolation]
H --> I[Two species]
Allopatric means "in different homelands". A population is physically divided by a geographical barrier — a mountain range, a river, an island forming, a continent splitting, or simply a great distance. Once separated, the two subpopulations:
Allopatric speciation is the most common mode and is uncontroversial. Any geographical barrier that prevents gene flow can set the process in motion.
Sympatric means "in the same homeland". Speciation occurs without geographical separation. Mechanisms include:
Populations exploit different niches within the same area. For example:
Populations breed at different times. For example, two plant populations might flower a few weeks apart, preventing cross-pollination despite sharing the same meadow.
Mate choice based on different preferences — colour, song, courtship dance — isolates populations. Cichlid fish females prefer males of particular colours; if some females switch their preference, speciation can follow.
Polyploidy — possessing more than two sets of chromosomes — is a very fast form of sympatric speciation in plants. A polyploid individual cannot interbreed with its diploid parents because offspring would be triploid and sterile, so it is instantly reproductively isolated.
Polyploidy is estimated to account for the origin of 15% of flowering plant species. It is rarer in animals but does occur (some frogs, fish and insects).
| Feature | Allopatric | Sympatric |
|---|---|---|
| Geographic separation? | Yes | No |
| Rate | Usually slow | Sometimes fast (polyploidy) |
| Commonness | Most common | Less common |
| Example | Darwin's finches | Apple maggot flies, bread wheat |
When comparing two samples (two habitats, two treatments, two species), we need to know whether differences are real or just due to chance. Statistical tests assign a probability (p value) to the null hypothesis that there is no real difference.
The conventional threshold is p < 0.05, meaning: "if the null hypothesis were true, the observed difference would happen by chance less than 5% of the time." If p < 0.05, we reject the null hypothesis and conclude that the difference is statistically significant.
| Question | Test |
|---|---|
| Is there a difference between the means of two normally distributed samples? | Student's t-test |
| Is there a correlation between two ranked variables? | Spearman's rank |
| Are observed frequencies different from expected? | Chi-squared test (covered elsewhere in the spec) |
| What is the spread of the data? | Standard deviation |
Standard deviation (SD or σ) measures the spread of data around the mean. A small SD means data points are clustered close to the mean; a large SD means they are widely spread.
s=n−1∑(x−xˉ)2
Where:
For normally distributed data:
Heights of five plants (cm): 12, 14, 15, 15, 19. Mean = 15.
Deviations from mean: −3, −1, 0, 0, +4.
Squared deviations: 9, 1, 0, 0, 16. Sum = 26.
Variance = 26 / (5 − 1) = 6.5. SD = √6.5 ≈ 2.55 cm.
Standard deviation is the basis for many other statistics, including error bars on graphs and the t-test itself.
The t-test compares the means of two samples to decide whether the difference is statistically significant. For two independent samples:
t=n1s12+n2s22∣xˉ1−xˉ2∣
Where:
A biologist measures the height of poppies on two sides of a hill: sunny side (n=10, mean=32.0 cm, SD=4.0) and shaded side (n=10, mean=27.5 cm, SD=3.5).
Degrees of freedom = 10 + 10 − 2 = 18. Critical t at p = 0.05 is 2.10.
t=1016+1012.25∣32.0−27.5∣=2.8254.5=1.684.5≈2.68
Because 2.68 > 2.10, we reject H₀. The poppies are significantly taller on the sunny side.
Exam Tip: OCR rarely expects you to calculate t by hand in an exam — but you must be able to interpret the output and state clearly: "calculated t > critical t, so we reject the null hypothesis at p = 0.05."
Spearman's rank tests whether two variables are correlated — whether one tends to increase or decrease as the other changes. It uses the rank order of values rather than raw values, making it robust to outliers and non-normal distributions.
rs=1−n(n2−1)6∑d2
Where:
Values of r_s:
A student investigates the relationship between light intensity and moss cover in eight quadrats. She ranks light intensity (1 = dimmest) and moss cover (1 = least), computes d for each pair, and finds Σd² = 20 with n = 8.
rs=1−8×(64−1)6×20=1−504120=1−0.238=0.762
Critical value at n = 8, p = 0.05 ≈ 0.738. Because 0.762 > 0.738, we reject H₀ and conclude there is a significant positive correlation.
OCR explicitly wants you to know examples of evolution happening in modern times.
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