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30% of species are in 6 families
Asteraceae : 25,000 Orchidaceae: 18,000
Fabaceae: 17,000 Poaceae : 9,000
Rubiaceae: 7,000 Cyperaceae: 4,000
Why is the Asteraceae (& a few other families) so big andwhy are so many other families very small?
THE ASTERACEAE
an extended family
THE ASTERACEAEtheir place in the hierarchy and why
KINGDOM: Land plants or embryophytesPHYLUM: Flowering plants or angiosperms
or Magnoliophyta CLASS: EudicotsORDER: AsteralesFAMILYGENUSSPECIES
The Asterales:
Corolla tube initiation early;Anthers basifixed, free from corolla;
pollen grains trinucleate;Carpels(2-3), inferior, styles long;seed integument <7 cells thick;antipodal cells ephemeral
KINGDOM: Land plants or embryophytesPHYLUM: Flowering plants or angiosperms
or Magnoliophyta CLASS: Eudicots ORDER: AsteralesFAMILY: AsteraceaeGENUSSPECIES
The Asteraceae
�Herbs & woody, trees & vines;�leaves normally alternate but can be opposite, often highly
dissected, margins various;�inflorescence capitulate, involucrate;�flowers actinomorphic & zygomorphic
(polysymetric/monosymetric;�Calyx reduced often to pappus of hairs;
�Corolla may be of two types on same capitulum;�Anthers 5, often fused;
�G inferior, style bifid, 2 fused ovaries.
Willis & Yule,
1922, Nature
‘Hollow curves’ are found throughout biology
There are c.13,000 flowering plant genera of which 34% contain one species and there are just 2 genera with
more than 2,000 species
AstragalusEuphorbiaPiperCarexSolanum
34% of genera monotypic
In large genera the amount of difference between the species is
often exceedingly small.
The species of the larger genera resemble varieties, more than do the species of the smaller genera.
But there are many non-biological hollow curves
• Sizes of cities in California
• Distribution of wealth
• Number of atoms of elements in the solar system
• Surnames in telephone directories
Oxford telephone directory
Surnames starting with A
0
50
100
150
200
250
300
0 50 100 150 200 250 300
Number of entries
co
un
t
AllenAdams
Possible causes of biological hollow curves
•Evolutionary processes
•Taxonomic practice
•Random & non-biological processes
Evolutionary processes resulting in hollow curves
Why are there small groups?
1 – Extinction of relatives could explain small, taxonomically isolated groups e.g. Ginkgo biloba
2 – Unique morphology in a large groupe.g. Euphorbia chamaecyse and few other species have stipules and so could be put in a separate genus
Why are there big groups?
Adaptive radiatione.g. Lupins in South America where the genus is diversifying rapidly as new ecological opportunities appear with the creation of the Andes
Taxonomic practices resulting in hollow curves
• Vascular tissue Tracheophytes
• Seeds Spermatophytes
• Carpel Angiosperms
• Legume Leguminosae/ Fabaceae
• Capitulum Compositae/Asteraceae
• Cyathium Euphorbia
• Vertebrae Vertebrates
• Mammary Glands Mammals
• Amnion Amniotes
It is argued that clear, unambiguous morphological characters are sparsely and unevenly distributed
throughout the evolutionary tree
Scotland et al., 2003
Simultaneous Broken Tree (SBT)model devised by
Scotland & Sanderson in 2004
Scotland & Sanderson 2004
In 2004 Scotland & Sanderson re-examined the problem and started with an imaginary system with no biological processes.
The same had been tried in 1957 by MacArthur. He took a stick and broke it randomly into small bits. He continued to do this until he had lots of bits of different lengths. This was the Simultaneous Broken Stick (SBS) model.
Scotland & Sanderson 2004
Scotland & Sanderson reasoned that evolution is a tree not a stick
and rather than breaking a stick they broke a branching tree that represented evolution.
This is the Simultaneous Broken Tree (SBT)model.
Scotland & Sanderson 2004
In this hyppthetical model phylogenetic tree the number of branches is [n + (n-2)] where n = number of terminal branches. This means that c.50% of branches are terminal.
Imagine randomly placing clear taxonomic characters on this tree. c.50% of the characters will be on the terminal branches because c.50% of the branches are terminal.
As the tree grows so does the likelihood of lots of little groups and few big ones
So we now have 2 models (SBS & SBT) and one set of data. We can now see how closely the models fit the data and try to explain any differences.
Scotland & Sanderson 2004
Number of species in a genus
Scotland & Sanderson, Science 2004
1000
200
200
500
0
0
0
01
1
1
1 79
1120
500
1200
Birds
Orchids
Composites
Legumes
Co
un
t
Genus size (number of species)
A
Scotland & Sanderson 2004
If we look at the number of species in the genera in different groups of plants we find the data given in the middle column
where monotypes are single species genera (given as a fraction of the total number of genera in the family)
and where dominance is the number of species in the largest genus (given as a fraction of the total number of species in the genus)
Scotland & Sanderson 2004
If we look at the number of species in the genera in different groups of plants as predicted by the Simultaneous Broken Stick model we find the data given in the left-hand column.
There are too few monotypes because of extinctions in reality.
The biggest genus is too small because adaptive radiation produces a few really big genera in reality.
Scotland & Sanderson 2004
If we look at the number of species in the genera in different groups of plants as predicted by the Simultaneous Broken Treemodel we find the data given in the right-hand column.
There are too many monotypes because taxonomists try to avoid monotypes (lumpers) in reality
The biggest genus is too big because taxonomists try to avoid large groups (splitters) in reality
Results
Neither SBT nor SBS fit the data but the departure from the data of both models is however in opposite directions so the truth should lie in between.
Explanation for hollow curves in biology
• Evolutionary process (tree)• Taxonomic practice (diagnostic characters)• Random processes (character evolution)
Scotland & Sanderson, 2004, Science: 303:643.
Practically, when naturalists are at work, they do not trouble themselves about the physiological value of
the characters which they use in defining a group,
or in allocating any particular species. If they find a character nearly uniform, and common to a great
number of forms, and not common to others, they use it as one of high value.
Hence the hollow curves
Charles Darwin – Origin of Species
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