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Evolutionary Theory Michael Travisano Professor University of Minnesota
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Page 1: Evolutionary Theory - Amazon S3structure (the topology) on the set of all shapes as a directed graph. Each shape is represented by a node. Directed edges fan out from a node ! to the

Evolutionary Theory

Michael Travisano Professor University of Minnesota

Page 2: Evolutionary Theory - Amazon S3structure (the topology) on the set of all shapes as a directed graph. Each shape is represented by a node. Directed edges fan out from a node ! to the

Evolutionary origin of three processes

1. Metabolism

Page 3: Evolutionary Theory - Amazon S3structure (the topology) on the set of all shapes as a directed graph. Each shape is represented by a node. Directed edges fan out from a node ! to the

1. Metabolism

Evolutionary origin of three processes

Page 4: Evolutionary Theory - Amazon S3structure (the topology) on the set of all shapes as a directed graph. Each shape is represented by a node. Directed edges fan out from a node ! to the

Evolutionary origin of three processes

1. Metabolism

Page 5: Evolutionary Theory - Amazon S3structure (the topology) on the set of all shapes as a directed graph. Each shape is represented by a node. Directed edges fan out from a node ! to the

Evolutionary origin of three processes

1. Metabolism

Page 6: Evolutionary Theory - Amazon S3structure (the topology) on the set of all shapes as a directed graph. Each shape is represented by a node. Directed edges fan out from a node ! to the

Evolutionary origin of three processes

1. Metabolism

Page 7: Evolutionary Theory - Amazon S3structure (the topology) on the set of all shapes as a directed graph. Each shape is represented by a node. Directed edges fan out from a node ! to the

Evolutionary origin of three processes

1. Metabolism

2.Genetic Transmission

Page 8: Evolutionary Theory - Amazon S3structure (the topology) on the set of all shapes as a directed graph. Each shape is represented by a node. Directed edges fan out from a node ! to the

1. Metabolism

2.Genetic Transmission

Evolutionary origin of three processes

Page 9: Evolutionary Theory - Amazon S3structure (the topology) on the set of all shapes as a directed graph. Each shape is represented by a node. Directed edges fan out from a node ! to the

Evolutionary origin of three processes

1. Metabolism

2.Genetic Transmission

Page 10: Evolutionary Theory - Amazon S3structure (the topology) on the set of all shapes as a directed graph. Each shape is represented by a node. Directed edges fan out from a node ! to the

Evolutionary origin of three processes

1. Metabolism

2.Genetic Transmission

Page 11: Evolutionary Theory - Amazon S3structure (the topology) on the set of all shapes as a directed graph. Each shape is represented by a node. Directed edges fan out from a node ! to the

Evolutionary origin of three processes

1. Metabolism

2.Genetic Transmission

3. Evolution

Page 12: Evolutionary Theory - Amazon S3structure (the topology) on the set of all shapes as a directed graph. Each shape is represented by a node. Directed edges fan out from a node ! to the

Evolutionary origin of three processes

1. Metabolism

2.Genetic Transmission

3. Evolution

Page 13: Evolutionary Theory - Amazon S3structure (the topology) on the set of all shapes as a directed graph. Each shape is represented by a node. Directed edges fan out from a node ! to the

Evolutionary origin of three processes

1. Metabolism

2.Genetic Transmission

3. Evolution

Page 14: Evolutionary Theory - Amazon S3structure (the topology) on the set of all shapes as a directed graph. Each shape is represented by a node. Directed edges fan out from a node ! to the

Evolutionary origin of three processes

1. Metabolism

2.Genetic Transmission

3. Evolution

Page 15: Evolutionary Theory - Amazon S3structure (the topology) on the set of all shapes as a directed graph. Each shape is represented by a node. Directed edges fan out from a node ! to the

Origin of three processes

1. Metabolism

2.Genetic Transmission

3. Evolution

Challenges in the

Page 16: Evolutionary Theory - Amazon S3structure (the topology) on the set of all shapes as a directed graph. Each shape is represented by a node. Directed edges fan out from a node ! to the

Origin of three processes

1. Metabolism

Challenges in the

Page 17: Evolutionary Theory - Amazon S3structure (the topology) on the set of all shapes as a directed graph. Each shape is represented by a node. Directed edges fan out from a node ! to the

Origin of three processes

1. Metabolism

Challenges in the

Metabolic pathways are complex

Page 18: Evolutionary Theory - Amazon S3structure (the topology) on the set of all shapes as a directed graph. Each shape is represented by a node. Directed edges fan out from a node ! to the

Origin of three processes

1. Metabolism

Challenges in the

There are many non-living “metabolism-like” processes on Earth

P. Rona - NOAA Public Library

Page 19: Evolutionary Theory - Amazon S3structure (the topology) on the set of all shapes as a directed graph. Each shape is represented by a node. Directed edges fan out from a node ! to the

Origin of three processes

2.Genetic Transmission

Challenges in the

Page 20: Evolutionary Theory - Amazon S3structure (the topology) on the set of all shapes as a directed graph. Each shape is represented by a node. Directed edges fan out from a node ! to the

Origin of three processes

2.Genetic Transmission

Challenges in the

DNA replication is complex

Page 21: Evolutionary Theory - Amazon S3structure (the topology) on the set of all shapes as a directed graph. Each shape is represented by a node. Directed edges fan out from a node ! to the

2.Genetic Transmission

Origin of three processesChallenges in the

Spontaneous formation and base pairing of plausible prebiotic nucleotides in water

Cafferty et al. 2006. Nature Communications 7, 11328. NSF-NASA Center for Chemical Evolution

Page 22: Evolutionary Theory - Amazon S3structure (the topology) on the set of all shapes as a directed graph. Each shape is represented by a node. Directed edges fan out from a node ! to the

Origin of three processes

3. Evolution

Challenges in the

Page 23: Evolutionary Theory - Amazon S3structure (the topology) on the set of all shapes as a directed graph. Each shape is represented by a node. Directed edges fan out from a node ! to the

Origin of three processes

3. Evolution

Challenges in the

DNA replication is complex

Page 24: Evolutionary Theory - Amazon S3structure (the topology) on the set of all shapes as a directed graph. Each shape is represented by a node. Directed edges fan out from a node ! to the

Origin of three processes

3. Evolution

Challenges in the

DNA replication is complex and must be evolvable

Page 25: Evolutionary Theory - Amazon S3structure (the topology) on the set of all shapes as a directed graph. Each shape is represented by a node. Directed edges fan out from a node ! to the

Spontaneous formation and base pairing of plausible prebiotic nucleotides in waterCafferty et al. 2006. Nature Communications 7, 11328.

3. Evolution

Challenges in the Origin of three processes

Page 26: Evolutionary Theory - Amazon S3structure (the topology) on the set of all shapes as a directed graph. Each shape is represented by a node. Directed edges fan out from a node ! to the

Continuity in Evolution: On the Nature of Transitions Spontaneous formation and base pairing of plausible prebiotic nucleotides in waterCafferty et al. 2006. Nature Communications 7, 11328.

3. Evolution

Challenges in the Origin of three processes

Fig. 2B and exhibit two properties wefound to hold for all shapes whose neigh-borhoods we studied. First, most shapes inthe characteristic set of a shape ! arehighly similar to !, typically differing in astack size by single base pairs (13). Sec-ond, some shapes, such as tRNA8 (theshape ranked eighth in Fig. 2B), differ by

the loss of an entire stack. The latterfinding illustrates that nearness does notimply similarity. More importantly, it il-lustrates that nearness is not a symmetricrelation. In fact, the tRNA shape was notfound in the characteristic set of thetRNA8, and it did not even occur in itsboundary sample. Not surprisingly, the de-

struction of a structural element through asingle point mutation is easier than itscreation. Although the high frequency ofthe event is surprising, it is ultimately aconsequence of the average base pair com-position of stacks and the markedly differ-ent stacking energies of AU and GC basepairs (12).

The tRNA boundary has an intriguingproperty. Intersections with large samples ofcoarse-grained random shapes of the samelength support the conjecture that all com-mon coarse-grained shapes occur in theboundary of any common shape (9, 14).This conjecture was verified in the case ofthe exhaustively folded binary (GC-only)sequence space of length 25.

We may visualize the neighborhoodstructure (the topology) on the set of allshapes as a directed graph. Each shape isrepresented by a node. Directed edges fanout from a node ! to the nodes in itscharacteristic set. We can think of a con-tinuous transformation of shape ! intoshape " as a connected path in the graphthat follows the direction of the edges.Discontinuous transformations are transi-tions between disconnected componentsof the graph.

The preceding data enable us to char-acterize continuous transformations asthose structural rearrangements that fine-

Fig. 2. (A) Rank-ordered frequency distribution of shapes in the tRNA boundary. A sample of 2199sequences whose minimum free energy secondary structure is a tRNA cloverleaf (inset) was generated.All their one-error mutants (501,372 sequences) were folded. Twenty-eight percent of the mutantsretained the original structure (that is, were neutral). The remaining 358,525 sequences realized 141,907distinct shapes. The frequency f (!) is the number of one-error neighborhoods in which ! appeared atleast once, divided by the number of sequences in the sample. The logarithm-logarithm plot shows therank of ! versus f (!). Rank n means the nth most frequent shape. The dotted line indicates a change inthe slope that we take to naturally delimit the high-frequency domain (to the left) whose shapes form thecharacteristic set of the tRNA. (B) The 12 highest ranked shapes (left to right, top to bottom) in thecharacteristic set.

A C

B

Fig. 3. The strings illustrate transformations between RNA secondarystructure parts. Solid arrows indicate continuous transformations anddashed arrows indicate discontinuous transformations in our topology.Three groups of transformations are shown. (A) The loss and formation ofa base pair adjacent to a stack are both continuous. (B) The opening of aconstrained stack (for example, closing a multiloop) is continuous, where-as its creation is discontinuous. This result reflects the fact that the forma-tion of a long helix between two unpaired random segments upon mutationof a single position is a highly improbable event, whereas the unzipping ofa random helix is likely to occur as soon as a mutation blocks one of itsbase pairs. (C) Generalized shifts are discontinuous transformations inwhich one strand of a helix slides past the other. After the shift, the twostrand segments may or may not overlap. Accordingly, we partition gen-

eralized shifts into the four classes shown. The intersecting disks are aschematic representation of continuous and discontinuous transitionsbetween two shapes ! and ". The disk with center ! stands for the setof shapes that are near !, and the disk with center " stands for the setof shapes that are near ". If " is a member of !’s disk (neighborhood), atransition from ! to " is continuous (solid arrow). A discontinuous transi-tion leaves the neighborhood of ! (dashed arrow). Even if ! and " arehighly dissimilar, ! might nonetheless be transformed continuously into" through intermediate shapes whose neighborhoods have sufficientoverlap.

REPORTS

www.sciencemag.org ! SCIENCE ! VOL. 280 ! 29 MAY 1998 1453

on October 28, 2018

http://science.sciencem

ag.org/Downloaded from

Fontana and Schuster. 1998. Science 280, 1451-1455

Page 27: Evolutionary Theory - Amazon S3structure (the topology) on the set of all shapes as a directed graph. Each shape is represented by a node. Directed edges fan out from a node ! to the

Origin of three processes

1. Metabolism

2.Genetic Transmission

3. Evolution

Challenges in the

Page 28: Evolutionary Theory - Amazon S3structure (the topology) on the set of all shapes as a directed graph. Each shape is represented by a node. Directed edges fan out from a node ! to the

1. Preexisting Metabolism

2.Simple Genetic Transmission

3. Evolution in Simple Life

Fig. 2B and exhibit two properties wefound to hold for all shapes whose neigh-borhoods we studied. First, most shapes inthe characteristic set of a shape ! arehighly similar to !, typically differing in astack size by single base pairs (13). Sec-ond, some shapes, such as tRNA8 (theshape ranked eighth in Fig. 2B), differ by

the loss of an entire stack. The latterfinding illustrates that nearness does notimply similarity. More importantly, it il-lustrates that nearness is not a symmetricrelation. In fact, the tRNA shape was notfound in the characteristic set of thetRNA8, and it did not even occur in itsboundary sample. Not surprisingly, the de-

struction of a structural element through asingle point mutation is easier than itscreation. Although the high frequency ofthe event is surprising, it is ultimately aconsequence of the average base pair com-position of stacks and the markedly differ-ent stacking energies of AU and GC basepairs (12).

The tRNA boundary has an intriguingproperty. Intersections with large samples ofcoarse-grained random shapes of the samelength support the conjecture that all com-mon coarse-grained shapes occur in theboundary of any common shape (9, 14).This conjecture was verified in the case ofthe exhaustively folded binary (GC-only)sequence space of length 25.

We may visualize the neighborhoodstructure (the topology) on the set of allshapes as a directed graph. Each shape isrepresented by a node. Directed edges fanout from a node ! to the nodes in itscharacteristic set. We can think of a con-tinuous transformation of shape ! intoshape " as a connected path in the graphthat follows the direction of the edges.Discontinuous transformations are transi-tions between disconnected componentsof the graph.

The preceding data enable us to char-acterize continuous transformations asthose structural rearrangements that fine-

Fig. 2. (A) Rank-ordered frequency distribution of shapes in the tRNA boundary. A sample of 2199sequences whose minimum free energy secondary structure is a tRNA cloverleaf (inset) was generated.All their one-error mutants (501,372 sequences) were folded. Twenty-eight percent of the mutantsretained the original structure (that is, were neutral). The remaining 358,525 sequences realized 141,907distinct shapes. The frequency f (!) is the number of one-error neighborhoods in which ! appeared atleast once, divided by the number of sequences in the sample. The logarithm-logarithm plot shows therank of ! versus f (!). Rank n means the nth most frequent shape. The dotted line indicates a change inthe slope that we take to naturally delimit the high-frequency domain (to the left) whose shapes form thecharacteristic set of the tRNA. (B) The 12 highest ranked shapes (left to right, top to bottom) in thecharacteristic set.

A C

B

Fig. 3. The strings illustrate transformations between RNA secondarystructure parts. Solid arrows indicate continuous transformations anddashed arrows indicate discontinuous transformations in our topology.Three groups of transformations are shown. (A) The loss and formation ofa base pair adjacent to a stack are both continuous. (B) The opening of aconstrained stack (for example, closing a multiloop) is continuous, where-as its creation is discontinuous. This result reflects the fact that the forma-tion of a long helix between two unpaired random segments upon mutationof a single position is a highly improbable event, whereas the unzipping ofa random helix is likely to occur as soon as a mutation blocks one of itsbase pairs. (C) Generalized shifts are discontinuous transformations inwhich one strand of a helix slides past the other. After the shift, the twostrand segments may or may not overlap. Accordingly, we partition gen-

eralized shifts into the four classes shown. The intersecting disks are aschematic representation of continuous and discontinuous transitionsbetween two shapes ! and ". The disk with center ! stands for the setof shapes that are near !, and the disk with center " stands for the setof shapes that are near ". If " is a member of !’s disk (neighborhood), atransition from ! to " is continuous (solid arrow). A discontinuous transi-tion leaves the neighborhood of ! (dashed arrow). Even if ! and " arehighly dissimilar, ! might nonetheless be transformed continuously into" through intermediate shapes whose neighborhoods have sufficientoverlap.

REPORTS

www.sciencemag.org ! SCIENCE ! VOL. 280 ! 29 MAY 1998 1453

on October 28, 2018

http://science.sciencem

ag.org/Downloaded from

Evolutionary origin of three processesWe explain focusing on precursors that are much more simple and preexist.

Page 29: Evolutionary Theory - Amazon S3structure (the topology) on the set of all shapes as a directed graph. Each shape is represented by a node. Directed edges fan out from a node ! to the

1. Preexisting Metabolism

2.Simple Genetic Transmission

3. Evolution in Simple Life

Fig. 2B and exhibit two properties wefound to hold for all shapes whose neigh-borhoods we studied. First, most shapes inthe characteristic set of a shape ! arehighly similar to !, typically differing in astack size by single base pairs (13). Sec-ond, some shapes, such as tRNA8 (theshape ranked eighth in Fig. 2B), differ by

the loss of an entire stack. The latterfinding illustrates that nearness does notimply similarity. More importantly, it il-lustrates that nearness is not a symmetricrelation. In fact, the tRNA shape was notfound in the characteristic set of thetRNA8, and it did not even occur in itsboundary sample. Not surprisingly, the de-

struction of a structural element through asingle point mutation is easier than itscreation. Although the high frequency ofthe event is surprising, it is ultimately aconsequence of the average base pair com-position of stacks and the markedly differ-ent stacking energies of AU and GC basepairs (12).

The tRNA boundary has an intriguingproperty. Intersections with large samples ofcoarse-grained random shapes of the samelength support the conjecture that all com-mon coarse-grained shapes occur in theboundary of any common shape (9, 14).This conjecture was verified in the case ofthe exhaustively folded binary (GC-only)sequence space of length 25.

We may visualize the neighborhoodstructure (the topology) on the set of allshapes as a directed graph. Each shape isrepresented by a node. Directed edges fanout from a node ! to the nodes in itscharacteristic set. We can think of a con-tinuous transformation of shape ! intoshape " as a connected path in the graphthat follows the direction of the edges.Discontinuous transformations are transi-tions between disconnected componentsof the graph.

The preceding data enable us to char-acterize continuous transformations asthose structural rearrangements that fine-

Fig. 2. (A) Rank-ordered frequency distribution of shapes in the tRNA boundary. A sample of 2199sequences whose minimum free energy secondary structure is a tRNA cloverleaf (inset) was generated.All their one-error mutants (501,372 sequences) were folded. Twenty-eight percent of the mutantsretained the original structure (that is, were neutral). The remaining 358,525 sequences realized 141,907distinct shapes. The frequency f (!) is the number of one-error neighborhoods in which ! appeared atleast once, divided by the number of sequences in the sample. The logarithm-logarithm plot shows therank of ! versus f (!). Rank n means the nth most frequent shape. The dotted line indicates a change inthe slope that we take to naturally delimit the high-frequency domain (to the left) whose shapes form thecharacteristic set of the tRNA. (B) The 12 highest ranked shapes (left to right, top to bottom) in thecharacteristic set.

A C

B

Fig. 3. The strings illustrate transformations between RNA secondarystructure parts. Solid arrows indicate continuous transformations anddashed arrows indicate discontinuous transformations in our topology.Three groups of transformations are shown. (A) The loss and formation ofa base pair adjacent to a stack are both continuous. (B) The opening of aconstrained stack (for example, closing a multiloop) is continuous, where-as its creation is discontinuous. This result reflects the fact that the forma-tion of a long helix between two unpaired random segments upon mutationof a single position is a highly improbable event, whereas the unzipping ofa random helix is likely to occur as soon as a mutation blocks one of itsbase pairs. (C) Generalized shifts are discontinuous transformations inwhich one strand of a helix slides past the other. After the shift, the twostrand segments may or may not overlap. Accordingly, we partition gen-

eralized shifts into the four classes shown. The intersecting disks are aschematic representation of continuous and discontinuous transitionsbetween two shapes ! and ". The disk with center ! stands for the setof shapes that are near !, and the disk with center " stands for the setof shapes that are near ". If " is a member of !’s disk (neighborhood), atransition from ! to " is continuous (solid arrow). A discontinuous transi-tion leaves the neighborhood of ! (dashed arrow). Even if ! and " arehighly dissimilar, ! might nonetheless be transformed continuously into" through intermediate shapes whose neighborhoods have sufficientoverlap.

REPORTS

www.sciencemag.org ! SCIENCE ! VOL. 280 ! 29 MAY 1998 1453

on October 28, 2018

http://science.sciencem

ag.org/Downloaded from

The big challenge is putting them together

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Suggested ReadingJohn Maynard Smith and Eörs Szathmary. 1999. The

Origins of Life. Oxford.

Sumper and Luce. 1975. Evidence for de novo production of

self-replicating and environmentally adapted RNA

structures by bacteriophage Qbeta replicase. PNAS

72(1): 162-166.

Proc. Nat. Acad. Sci. USAVol. 72, No. 1, pp. 162-166, January 1975

Evidence for De Novo Production of Self-Replicating and EnvironmentallyAdapted RNA Structures by Bacteriophage Q3 Replicase

("6S RNA"/RNA-protein interaction/selection/ethidium bromide)

MANFRED SUMPER AND RUDIGER LUCE

Max-Planck-Institut fur biophysikalische Chemie, 34 Guttingen-Nikolausberg, West Germany

Communicated by Manfred Eigen, October 11, 1974

ABSTRACT Highly purified coliphage Qf3 replicasewhen incubated-without added template synthesizes self-replicating RNA species in an autocatalytic reaction.In this paper we offer strong evidence that this RNA

production is directed by templates generated de novoduring the lag phase. Contamination of the enzyme bytraces of RNA templates was ruled out by the followingexperimental results: (1) Additional purification steps donot eliminate this RNA production. (2) The lag phase islengthened to several hours by lowering substrate or en-zyme concentration. At a nucleoside triphosphate con-centration of 0.15 mM no RNA is produced although thetemplate-directed RNA synthesis works normally. (3)Different enzyme concentrations lead to RNA species ofcompletely different primary structure. (4) Addition ofoligonucleotides or preincubation with only three nucleo-side triphosphates affects the final RNA sequence. (5)Manipulation of conditions during the lag phase resultsin the production of RNA structures that are adapted tothe particular incubation conditions applied (e.g., RNAresistant to nuclease attack or resistant to inhibitors oreven RNAs "addicted to the drug," in the sense that theyonly replicate in the presence of a drug like acridine-orange).RNA species obtained in different experiments under

optimal incubation conditions show very similar finger-print patterns, suggesting the operation of an instructionmechanism. A possible mechanism is discussed.

The small bacteriophage of Escherichia coli, Q0, induces anenzyme, Q0 replicase, that is responsible for the multiplicationof the phage RNA. This RNA-dependent RNA polymeraseconsists of one virus-specifiedl polypeptide subunit (I) andthree host polypeptides a, y, anti 6 (1, 2). Blumenthal et al.(3) have found that 'y and 6 are the protein synthesis elonga-tion factors EF Tu and EF - Ts, respectively. Subunit a wasrecently identified as the protein component S1 of the ribo-somal 30S subunit (4).The phage replicase shows a very high template specificity

for the complementary plus and minus strands of the homol-ogous viral RNA (5, 6). Unrelated viral RNAs and mostother RNAs examineti (lo not serve as templates (5).In addition to replicating the Qu plus anti minus strands the

enzyme will also copy poly(C) (7) as well as other species ofself-replicating RNAs, including "6S RNA" isolated from QO-infected E. coli cells (8) and "variants," of Q,3 RNA (9).

In this paper we offer strong evidence for a new type oftemlplate-free (de novo) RNA synthesis, catalyzed by QOreplicase, in which truly self-replicating RNA structures areproduced. These sequences are not homopolymeric or strictlyalternating anti they are adapted to the environmental condi-tions applied during their generation.

MATERIALS AND METHODSQ0 replicase was assayed according to Kamen (10). One unit isdefined as the amount of enzyme that catalyzes the incor-poration of 1 nmol of GTP in 10 min at 300. Qf3 replicase waspurified from Qf-infected E. coli K12 Hfr cells by the methodof Kamen et al. (11) up to the density gradient centrifugation,but omitting the chromatography on agarose. Qo-replicase-comitaining fractions from the density gradient centrifugation(stage VI) were diluted 10-fold with a buffer containing 50mM Tris - HC1 (pH 7.5), 0.1 mM dithiothreitol, and 20%glycerol and applied to a column (1.6 X 10 cm) of QAE-Sephadex A-25 equilibrated with the same buffer. The columnwas eluted with a linear gradient from 0 to 0.3 M NaCl (totalvolume 400 ml). This gradient ensures the complete separa-tion of a-less and holoenzYme.The standard incubation mixture for the template-free

RNA synthesis contained in 200 Mul: 50 mMd Tris HC1 (pH 7.5),10 MM MigCl2, 0.1 mM dithiothreitol, 10% glycerol, ATP,GTP, UTP, and CTP (one of which was labeled with 14C or32P) and enzyme as indicated in the legends.

Special precautions were taken throughout to avoid a con-tamination of incubation mixtures with self-replicating RNAs:(a) tiouble-distilled water was used throughout, (b) only dis-posable plastic tubes and plastic pipettes were used, and (c)mix solutions (without nucleoside triphosphates) were fil-tered over a column of QAE-Sephadex.

RESULTSQB replicase purified according to the procedure of Kamenet al. (11) is more than 95% pure and free of optically detect-able traces of nucleic acids (stage VI). At this stage of purifica-tion Q,3 replicase, when incubated with the nucleoside tri-phosphates ATP, UTP, CTP, and GTP in the absence ofadded RNA template, synthesizes self-replicating RNA in an

autocatalytic reaction. This synthesis becomes detectableafter a lag phase of 20-40 min. We will denote this reaction inthe following as "template-free RNA synthesis." Phosphate(10 mMI), a triphosphate-regenerating system, or rifampicin(5,4g/ml) does not influence this RNA production. Mills et al.(13) sequenced recently such an RNA species containing 218nucleotides.RNA species isolated from separate reaction mixtures run

under identical conditions exhibit fingerprint patterns whichare very similar to each other*. This has been interpreted as

* RNA species growing out from template-free incubation mix-tures uinder our standard conditions will be denoted in the follow-ing as standard type RNAs (ST-RNAs).

162

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References

Orgel LE (2004) Prebiotic chemistry and the origin of the RNA world. Crit Rev Biochem Mol Biol 39:99–123.

Eigen M (1971) Self organization of matter and the evolution of biological macromolecules. Naturwissenschaften 58:465–523.

Kun Á, Santos M, Szathmáry E (2005) Real ribozymes suggest a relaxed error threshold. Nat Genet 37:1008–1011.

Ratcliff, Travisano. 2014. Experimental Evolution of Multicellular Complexity in Saccharomyces cerevisiae. BioScience 64(5), 383-393.


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