Biology · Earth, Origins & the History of Life
Multiple origins of multicellularity and biological cooperation
Eight cells can come from one founder's divisions or from eight separate cells joining. Their immediate appearance might be similar, but their ancestry is different. A history of multicellularity therefore needs more than a picture of cells touching: it needs an account of assembly, coordinated function and reproduction.
Energy, Enzymes & Metabolism supplies electron donors and acceptors, photosynthesis and material/energy accounts. Phylogeny, Classification & the Tree of Life supplies ancestry and evidence comparisons; its methods are not repeated here. Species, Speciation & Macroevolution helps with origin/loss counts, while Development, Differentiation & Stem Cells helps with cell specialisation. The chapter introduces its own dating notation and numerical rules. You can follow the qualitative history first and return to the arithmetic models afterward.
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Compare routes to multicellular groups and use an explicit resource model to explain cooperation, specialisation and possible conflicts among cells.
Multicellularity has more than one history
Multicellular organisation evolved in several lineages, including animals, land plants, fungi and different algal groups. The details differ: cells may remain together after division or come together during part of a life cycle, and their dependence on the group can vary. A definition based only on 'more than one cell' captures different arrangements from a definition requiring tightly integrated development and division of labour.
Grosberg and Strathmann's review compares such routes and the conditions for cooperation. Shared ancestry, repeated group reproduction and control of within-group conflict are useful distinctions. Clonal assembly can make initial interests more similar, but later mutation can still introduce differences. Aggregation can join cells with distinct ancestry, yet it does not automatically prevent an organised collective life cycle.
The first model is deliberately simpler than any whole natural history. One C founder undergoes three rounds of binary division, with no mutation: one becomes two, then four, then eight C cells. The second panel joins four C and four D cells that were already separate. There is no division after they join. Both groups contain eight cells, but only the first supplied history derives them all from the same immediate founder.
Eight cells can have different immediate ancestries
Read the diagram in words
The clonal panel has one C cell, then two, four and eight across three division rounds. Every supplied descendant remains C because mutation is excluded. The aggregation panel contains eight previously separate cells, four C and four D, with no division after joining. Their equal final counts do not establish equal ancestry.
| Division round | Cell count |
|---|---|
| 0 | 1 |
| 1 | 2 |
| 2 | 4 |
| 3 | 8 |
| Model identity | Division round | Assigned genotype |
|---|---|---|
| generation-0-cell-0 | 0 | C |
| generation-1-cell-0 | 1 | C |
| generation-1-cell-1 | 1 | C |
| generation-2-cell-0 | 2 | C |
| generation-2-cell-1 | 2 | C |
| generation-2-cell-2 | 2 | C |
| generation-2-cell-3 | 2 | C |
| generation-3-cell-0 | 3 | C |
| generation-3-cell-1 | 3 | C |
| generation-3-cell-2 | 3 | C |
| generation-3-cell-3 | 3 | C |
| generation-3-cell-4 | 3 | C |
| generation-3-cell-5 | 3 | C |
| generation-3-cell-6 | 3 | C |
| generation-3-cell-7 | 3 | C |
| From | To | Relationship |
|---|---|---|
| generation-0-cell-0 | generation-1-cell-0 | Descendant cell |
| generation-0-cell-0 | generation-1-cell-1 | Descendant cell |
| generation-1-cell-0 | generation-2-cell-0 | Descendant cell |
| generation-1-cell-0 | generation-2-cell-1 | Descendant cell |
| generation-1-cell-1 | generation-2-cell-2 | Descendant cell |
| generation-1-cell-1 | generation-2-cell-3 | Descendant cell |
| generation-2-cell-0 | generation-3-cell-0 | Descendant cell |
| generation-2-cell-0 | generation-3-cell-1 | Descendant cell |
| generation-2-cell-1 | generation-3-cell-2 | Descendant cell |
| generation-2-cell-1 | generation-3-cell-3 | Descendant cell |
| generation-2-cell-2 | generation-3-cell-4 | Descendant cell |
| generation-2-cell-2 | generation-3-cell-5 | Descendant cell |
| generation-2-cell-3 | generation-3-cell-6 | Descendant cell |
| generation-2-cell-3 | generation-3-cell-7 | Descendant cell |
| Model identity | Assigned genotype |
|---|---|
| aggregated-1 | C |
| aggregated-2 | D |
| aggregated-3 | C |
| aggregated-4 | D |
| aggregated-5 | C |
| aggregated-6 | D |
| aggregated-7 | C |
| aggregated-8 | D |
No mutation assigned
Final count: eight in each panel
C and D are assigned genotypes, not behavioural labels
Two constructed eight-cell assemblies. Clonal panel follows three rounds of binary division from one C founder, without mutation; aggregation panel joins four C and four D cells without division after joining. Same size does not imply the same ancestry. C and D indicate assigned genotype labels, not cooperative or cheating behaviour.
Cooperation concerns consequences
Cell labels C and D denote assigned genotypes, not moral character. To call a behaviour cooperative, examine how it affects the persistence or reproduction of other cells or of the group. To identify a conflict, specify the competing consequences. A cell that divides more can contribute to a larger group in one setting and disrupt its coordinated development in another.
Imagine a group that requires some cells to collect usable resources and others to produce dispersing offspring. An offspring may begin the next group, making the group's arrangement heritable through its developmental programme. A cell's contribution then matters partly because of what happens to later groups, not solely because of how many times that particular cell divides now.
Ratcliff and colleagues' 2012 experimental evolution study provides one bounded case: under selected laboratory conditions, yeast populations evolved multicellular clusters with group-level propagation and features associated with a multicellular life cycle. This is evidence that a transition can be studied experimentally. It does not reproduce all independent natural origins or establish their universal timetable.
Two requirements can limit the same output
The invented group always contains eight cells. W worker cells collect and process external material into two usable resource units each. The remaining R=8−W cells can each make at most two offspring. Each offspring costs two resource units. Workers do not create matter or energy; the model assumes the necessary external resources are available.
Resources can therefore support at most W offspring, while reproductive cells can make at most 2R. The group's output is the smaller limit: min(W,2R). This rule makes the trade-off visible. Too few workers restrict supply. Too few reproductive cells restrict production even when usable resources remain.
The plot has two capacity lines and the actual output beneath their lower limit. At W=5, resource support is five and reproductive capacity is six, giving five offspring. At W=6, resource support rises to six but reproductive capacity falls to four, giving four offspring. More resource-gathering cells do not improve output indefinitely.
The smaller capacity limits group output
Read the diagram in words
For zero through eight workers, the supplied outputs are 0, 1, 2, 3, 4, 5, 4, 2 and 0. Five workers and three reproducers support five offspring with resources and six with reproductive capacity, giving five. Six workers leave only two reproducers, so output falls to four despite greater resource support.
| Worker cells | Reproductive cells | Usable resource units | Resource-supported offspring | Reproductive capacity | Actual offspring output |
|---|---|---|---|---|---|
| 0 | 8 | 0 | 0 | 16 | 0 |
| 1 | 7 | 2 | 1 | 14 | 1 |
| 2 | 6 | 4 | 2 | 12 | 2 |
| 3 | 5 | 6 | 3 | 10 | 3 |
| 4 | 4 | 8 | 4 | 8 | 4 |
| 5 | 3 | 10 | 5 | 6 | 5 |
| 6 | 2 | 12 | 6 | 4 | 4 |
| 7 | 1 | 14 | 7 | 2 | 2 |
| 8 | 0 | 16 | 8 | 0 | 0 |
| Assigned model rule | Value |
|---|---|
| Cell count | 8 |
| Two usable external-resource units per worker | 2 |
| Two resource units per offspring | 2 |
| At most two offspring per reproductive cell | 2 |
Output = min(W, 2(8−W))
Only integer cell allocations are supplied
An invented group always has eight cells. W cells collect/process external resources into two usable units each; remaining R=8−W cells can each make at most two offspring. Each offspring requires two resource units; group output is min(W,2R). Maintenance and other constraints are omitted. Roles are regulated differences within one assumed inherited group programme, not necessarily different genotypes or a universal natural optimum.
A specialised cell can contribute without reproducing
In the model, roles are regulated differences within one inherited group programme. They need not represent different genotypes. A worker's contribution can help offspring carrying the programme to form later groups, even if that worker does not itself produce an offspring in the interval. This separates cell-level reproduction from reproduction of an organised group.
Suppose one of five workers switches to the reproductive role. There are now four workers and four reproducers. Resource support falls to four, so group output falls from five to four despite increased reproductive capacity. The example shows a possible conflict between immediate cell roles and collective output. It has not assigned which genotype benefits, whether the switch is heritable or how frequent it becomes.
Real systems also face maintenance costs, spatial constraints, developmental reliability and changing resources. Their specialised roles cannot be derived from this single rule. What transfers is the reasoning: name the level of reproduction, identify the limiting processes and test whether a proposed change helps one component while damaging another.
Worked example
Find the best allocation under the assigned rule
For four workers and four reproducers, resources support four offspring and reproductive capacity is eight; output is four. Five workers and three reproducers give support for five and capacity for six; output is five. Six workers and two reproducers give support for six and capacity for four; output is four.
Checking every integer allocation from zero to eight workers gives outputs 0, 1, 2, 3, 4, 5, 4, 2 and 0. Five workers is the maximum under these particular assumptions. Fractional cells are not allowed, and the continuous crossing of two lines is not itself an attainable allocation.
If each offspring instead costs four resource units, five workers' ten units support only two whole offspring, while capacity remains six. Output would be two, with two usable units left. The original optimum cannot simply be transferred to the changed cost rule without checking all allocations again.
Check your understanding
Why do two eight-cell groups in the assembly diagram not have the same supplied history?
Show reasoning
The clonal group follows three binary-division rounds from one C founder without mutation. The aggregative group joins four pre-existing C and four D cells without subsequent division. Equal current cell count does not imply equal immediate ancestry or genotype composition.
Compare the original output of seven workers with that of five workers.
Show reasoning
Seven workers collect fourteen units, enough for seven offspring, but the one remaining reproductive cell can make only two. Output is min(7,2)=2. Five workers and three reproducers give min(5,6)=5. The extra resource supply cannot remove the shortage of reproductive capacity.
Do the five-worker maximum and the C/D labels identify the universal origin of cooperation or prove that D cells cheat?
Show reasoning
Neither does. Five workers is a result of an assigned numerical rule, not a natural optimum across organisms. C and D are genotype labels with no behaviour or fitness specified. Claims about cooperation or conflict need consequences, inheritance and group reproduction to be examined separately.
What to carry forward
Multicellularity involves several routes and levels of reproduction. Useful explanations follow cell ancestry, coordinated functions and conflicts rather than equating contact, clonality or size with complete integration.
References
Resources supporting this lesson’s explanations and examples.
- The Evolution of Multicellularity: A Minor Major Transition? (Annual Review of Ecology, Evolution, and Systematics 38, 621–654, 2007)Richard K. Grosberg and Richard R. StrathmannResearch review · PDF
- Experimental evolution of multicellularity (Proceedings of the National Academy of Sciences 109, 1595–1600, 2012)William C. Ratcliff, R. Ford Denison, Mark Borrello and Michael TravisanoOriginal research