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Biology · Phylogeny, Classification & the Tree of Life

Reading trees, common ancestors, clades and sister groups

Two diagrams put the same four organisms in different orders. Has their evolutionary relationship changed? Trace the branches before answering. Moving a label can change the picture without changing the history it represents.

Heredity, Variation & Evolution introduces inherited differences and common ancestry; Evolutionary Processes & Adaptation distinguishes observations from evolutionary mechanisms. Species, Speciation & Macroevolution provides useful context for species concepts and reticulate histories, though its detailed cases are optional here. You need to read small tables, add branch values and compare fractions. Each tree and probability rule is explained before it is used; no programming or previous taxonomic vocabulary is assumed.

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By the end, you can

Read relationships from connections and rooting, while keeping topology, branch distance and time separate.

01

Begin with the lineage, not the row of labels

A phylogenetic tree is a hypothesis about the history of the entities named at its tips. A tip can represent a species, a sampled population or a gene copy. Read its legend: a gene tree and a species tree do not automatically describe the same events. An internal node represents an inferred connection in that history, rather than a photograph of a known ancestral individual.

In our first model, root R connects two ancestral lineages, U and V. U gives rise to A and B; V gives rise to C and D. Following A and B backwards meets at U. Following A and C meets farther back at R. A and B therefore share a more recent common ancestor in this rooted history. A and B are sister tips; the entire A–B group and C–D group are sister groups.

A clade includes an ancestral lineage and all its descendants. U with A and B is one clade in the model. A and C alone are not: their shared ancestor R also has B and D as descendants. Groups can be nested, so being in one clade does not exclude membership in a larger clade.

Rotating the branches attached to an internal node changes their drawing order while preserving every connection. Our second layout puts D next to A on the page, but that does not make them sisters. Nor is one living tip the ancestor of another merely because it is drawn on the left. The tree has no scale of evolutionary progress, usefulness or intelligence.

Connections survive branch rotation

Connections survive branch rotationTwo rooted layouts use identical labelled nodes and edges while changing tip order; a small unresolved-node inset distinguishes lack of resolution.A, B, C, D drawing orderRoot RAncestor UAncestor VTaxon ATaxon BTaxon CTaxon DC, D, A, B drawing orderRoot RAncestor UAncestor VTaxon ATaxon BTaxon CTaxon DU and all descendants: A/B cladeU and all descendants: A/B cladeAncestor U / Taxon A / TaxonBV and all descendants: C/D cladeV and all descendants: C/D cladeAncestor V / Taxon C / TaxonDUnresolved relationships in a separate exampleUnresolvednodeTaxon ETaxon FTaxon GTowards represented ancestrySampled lineagesSame edges; changed drawing orderA polytomy does not identify its causeInvented sampled taxa; rooted topology supplied, not inferred fromobservations. Positions have no time/distance meaning. All tips aresampled lineages, not direct ancestors of one another.
Rotating branches changes their placement, not ancestry. The same clades and sister groups remain. This tree supplies no ages or ranking of evolutionary progress.
Read the diagram in words

R connects U and V; U connects A/B, V connects C/D in both layouts. D is adjacent to A only in the rotated drawing. E/F/G meet one unresolved node in a separate inset.

A, B, C, D drawing order

  1. Taxon A
  2. Taxon B
  3. Taxon C
  4. Taxon D
A, B, C, D drawing order
DescriptionRelationship
Root R → Ancestor UDescent
Root R → Ancestor VDescent
Ancestor U → Taxon ADescent
Ancestor U → Taxon BDescent
Ancestor V → Taxon CDescent
Ancestor V → Taxon DDescent

C, D, A, B drawing order

  1. Taxon C
  2. Taxon D
  3. Taxon A
  4. Taxon B
C, D, A, B drawing order
DescriptionRelationship
Root R → Ancestor UDescent
Root R → Ancestor VDescent
Ancestor U → Taxon ADescent
Ancestor U → Taxon BDescent
Ancestor V → Taxon CDescent
Ancestor V → Taxon DDescent
Same edges; changed drawing order
DescriptionIncluded nodes
U and all descendants: A/B cladeAncestor U / Taxon A / Taxon B
V and all descendants: C/D cladeAncestor V / Taxon C / Taxon D
Unresolved relationships in a separate example
DescriptionRelationship
Unresolved node → Taxon EDescent
Unresolved node → Taxon FDescent
Unresolved node → Taxon GDescent

Invented sampled taxa; rooted topology supplied, not inferred from observations. Positions have no time/distance meaning. All tips are sampled lineages, not direct ancestors of one another.

02

A root adds a direction to the connections

A rooted tree locates an ancestral starting point for the represented history. An unrooted tree retains connections and splits but does not specify that starting point. In the unrooted quartet, one internal edge separates A/B from C/D. That split is readable without a root; a direction of descent is not.

Place a root on the internal edge and the rooted result has sister groups A/B and C/D. Place it on the edge leading to A and A becomes sister to the remaining B/C/D group. C/D still forms a clade, but A/B no longer does. Root placement therefore matters when identifying ancestors and clades.

An appropriate outgroup can help locate a root: it is a comparison lineage whose relationship places it outside the focal group. Calling an organism an outgroup is an evidence-based assumption to test, not a consequence of its looking simple or old. Rooting methods also have limitations when evolution varies among lineages or deep relationships are hard to resolve.

The same unrooted split allows different rooted clades

The same unrooted split allows different rooted cladesOne unrooted quartet is shown with two alternative inserted roots; roots are assumptions supplied for comparison.No ancestor direction suppliedInternal nodeUInternal nodeVTaxon ATaxon BTaxon CTaxon DUnrooted splitA/BC/DRoot on internal edgeInternal nodeUInternal nodeVTaxon ATaxon BTaxon CTaxon DInserted rootRoot-dependent cladeRoot-dependent cladeA/BRoot-dependent cladeC/DRoot on A edgeInternal nodeUInternal nodeVTaxon ATaxon BTaxon CTaxon DInserted rootRoot-dependent cladeRoot-dependent cladeB/C/DRoot-dependent cladeC/DNo ancestor direction suppliedDirection supplied by root placementUnrooted splitRoot-dependent cladeNo real outgroup or root inference. Edge length/positions arearbitrary. Inserting a root subdivides one original edge and does notchange the unrooted connections.
The unrooted tree has no direction of ancestry. An added root supplies that direction in each comparison; A remains a sampled tip, not an ancestor.
Read the diagram in words

The unrooted split is A/B versus C/D. An internal-edge root gives A/B and C/D clades; an A-edge root gives B/C/D and C/D instead.

No ancestor direction supplied
DescriptionRelationship
Internal node U ↔ Taxon AConnection
Internal node U ↔ Taxon BConnection
Internal node U ↔ Internal node VA/B versus C/D split
Internal node V ↔ Taxon CConnection
Internal node V ↔ Taxon DConnection
Unrooted split
DescriptionOutcome
A/BC/D

Root on internal edge

Root on internal edge
DescriptionRelationship
Inserted root → Internal node UDescent
Inserted root → Internal node VDescent
Internal node U → Taxon ADescent
Internal node U → Taxon BDescent
Internal node V → Taxon CDescent
Internal node V → Taxon DDescent
Root-dependent clade
DescriptionDescendant tips
Root on internal edgeA/B
Root on internal edgeC/D

Root on A edge

Root on A edge
DescriptionRelationship
Inserted root → Taxon ADescent
Inserted root → Internal node UDescent
Internal node U → Taxon BDescent
Internal node U → Internal node VDescent
Internal node V → Taxon CDescent
Internal node V → Taxon DDescent
Root-dependent clade
DescriptionDescendant tips
Root on A edgeB/C/D
Root on A edgeC/D

No real outgroup or root inference. Edge length/positions are arbitrary. Inserting a root subdivides one original edge and does not change the unrooted connections.

03

Ask what branch length measures

Topology means the pattern of connections. In a cladogram, drawn lengths may only organise the picture. A phylogram can instead scale lengths to inferred evolutionary change, commonly expected substitutions per sequence site. A chronogram scales them to elapsed time. These are different quantities: equal time does not require equal molecular change.

To find the path distance on a length-scaled tree, add the values along the unique path between tips. Do not count how many labels lie between them. Estimated substitutions can exceed the number of visible differences because a site may change more than once; the observed sequence records the final state, not every intervening event.

An unresolved node with more than two descendant branches is a polytomy. It can report insufficient resolution, and in some contexts a genuinely rapid or simultaneous divergence hypothesis. The drawing alone does not decide which explanation applies. Check the evidence and the analysis rather than silently turning every unresolved connection into a particular binary history.

Change and elapsed time use different scales

Change and elapsed time use different scalesA molecular-change phylogram and a separate constructed chronogram share topology but scale horizontal edge components to different quantities.Molecular-change scaleRoot RAncestor UAncestor VTaxon ATaxon BTaxon CTaxon D00.10.20.30.40.50.60.70.8Expected substitutions per siteSeparate elapsed-time modelRoot RAncestor UAncestor VTaxon ATaxon BTaxon CTaxon D543210Constructed model million yearsExpected substitutions per siteA ↔ B0.3A ↔ C0.7A ↔ D1.1C ↔ D0.6Molecular-change scaleSeparate elapsed-time modelNeither scale can replace the otherAll values constructed. No real divergence date, calibration orsequence inference. Vertical offsets only organise labels; horizontalextent encodes the named scale.
Horizontal branch lengths measure molecular change in one panel and elapsed time in the other. The time panel uses ages before the present and aligns contemporary tips. Molecular change can accumulate at different rates.
Read the diagram in words

Change distances A/B=0.3, A/C=0.7, A/D=1.1, C/D=0.6. Separate model ages R=5, U=2, V=3 and contemporary tips=0 imply durations by subtraction.

Molecular-change scale
DescriptionExpected substitutions per site
Root R → Ancestor U0.2
Root R → Ancestor V0.3
Ancestor U → Taxon A0.1
Ancestor U → Taxon B0.2
Ancestor V → Taxon C0.1
Ancestor V → Taxon D0.5
Separate elapsed-time model
DescriptionAge before present (Constructed model million years)
Root R5
Ancestor U2
Ancestor V3
Taxon A0
Taxon B0
Taxon C0
Taxon D0
Separate elapsed-time model
DescriptionElapsed time along branch (Constructed model million years)
Root R → Ancestor U3
Root R → Ancestor V2
Ancestor U → Taxon A2
Ancestor U → Taxon B2
Ancestor V → Taxon C3
Ancestor V → Taxon D3
Expected substitutions per site
DescriptionExpected substitutions per site
A ↔ B: A ↔ U + U ↔ B0.3
A ↔ C: A ↔ U + U ↔ R + R ↔ V + V ↔ C0.7
A ↔ D: A ↔ U + U ↔ R + R ↔ V + V ↔ D1.1
C ↔ D: C ↔ V + V ↔ D0.6

All values constructed. No real divergence date, calibration or sequence inference. Vertical offsets only organise labels; horizontal extent encodes the named scale.

Worked example

Follow the path and keep its units

The invented molecular-change tree assigns R–U = 0.2, R–V = 0.3, U–A = 0.1, U–B = 0.2, V–C = 0.1 and V–D = 0.5 expected substitutions per site. A to B is 0.1 + 0.2 = 0.3. A to C is 0.1 + 0.2 + 0.3 + 0.1 = 0.7. A to D is the same first three edges plus 0.5, giving 1.1.

Yet C and D share the same most recent common ancestor R with A. A’s larger path distance to D does not place D’s shared ancestor farther back than C’s in this topology. Molecular distance and the position of a common ancestor answer related but distinct questions.

A separate time model assigns R an age of 5 model million years, U an age of 2 and V an age of 3, with all four tips at age 0. Its edge durations come from age differences. It has the same topology, but the values cannot be substituted for the molecular-change lengths. Both scales are constructed examples, not dates or sequence estimates for actual species.

Check your understanding

  1. A rotated diagram places D beside A. Which connection would have to change before A and D became sister tips?

    Show reasoning

    They would have to descend directly from the same immediate ancestral node. In the supplied tree A descends from U with B, while D descends from V with C. Label order alone changes none of those connections.

  2. Can the unrooted A/B versus C/D split establish that A/B is a clade?

    Show reasoning

    It establishes the split, but not that clade without a root. Rooting the internal edge makes A/B a clade; rooting A’s terminal edge does not. The same unrooted connections permit both placements.

  3. What is the C-to-D molecular path distance, and does it give their divergence date?

    Show reasoning

    It is 0.1 + 0.5 = 0.6 expected substitutions per site. It does not supply a date. Dating requires a time model and suitable calibration, with their uncertainties; the topology alone gives no calendar scale.

What to carry forward

Trace ancestry from rooted connections and read every branch value with its stated meaning and units.

References

Resources supporting this lesson’s explanations and examples.

  1. The Tree Room — Reading trees and comparing evidence (Live teaching text; inspected October 2026)Understanding Evolution team · UC Museum of Paleontology, University of California, BerkeleyInstitutional scientific educationThe Tree Room — Reading trees and comparing evidence (Live teaching text; inspected October 2026)Common ancestry and relationshipsTip order, rotation and progress misconceptionsComparing charactersParsimony and its limitsResolution and branch supportevolution.berkeley.edu
  2. Foundational likelihood and bootstrap methods (Journal of Molecular Evolution 17:368–376, 1981; Evolution 39:783–791, 1985)Joseph FelsensteinResearch abstractEvolutionary trees from DNA sequences: a maximum likelihood approachConfidence limits on phylogenies: an approach using the bootstrappubmed.ncbi.nlm.nih.gov