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Classifying Pseudoknots Kyle L. Spafford
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Classifying Pseudoknots -- Kyle Spafford 2 Recap – What’s a pseudoknot again? Substructure with non- nested base pairings Makes RNA secondary structure prediction NP- complete Looks pretty simple…
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Classifying Pseudoknots -- Kyle Spafford 3 Not so simple... Quite a complex space Some simpler examples Should they be treated as equals?
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Classifying Pseudoknots -- Kyle Spafford 4 Biological Motivation In nature, things get complicated… A) Hepatitis Delta B) Diels-Alder Ribozyme C) Human telomerase D) Mouse mammary tumor virus E) pea enation mosaic virus F) Simian retrovirus
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Classifying Pseudoknots -- Kyle Spafford 5 Biological Motivation Function of these pseudoknots? –Viral Frameshifting SARS, Hep C, MMTV, some HIV –Catalytically Active Genome replication Self-cleaving ribozymes Break down C-C bonds –Some things remain a mystery Telomeres, aging, and cancer
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Classifying Pseudoknots -- Kyle Spafford 6 My Project Examined 3 approaches to classifying pseudoknots Looked at prevalence results for what’s been found in nature Formed an argument which explains which approach should be used in different scenarios
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Classifying Pseudoknots -- Kyle Spafford 7 Patterns (from Condon et al) A pattern is a string P over some alphabet A, s.t. every element of A appears exactly twice, or not at all in P.
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Classifying Pseudoknots -- Kyle Spafford 8 Patterns Classification idea - Sort pseudoknots by the algorithm(s) that can predict them Algorithms from: Uemura & Akutsu, Rivas & Eddy, Lyngso & Pederson, Dirks & Pierce Also, have a pseudoknot-free class
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Classifying Pseudoknots -- Kyle Spafford 9 Patterns Pros –O(n) existence test and classification –Really easy to implement –Given a pseudoknot, if is in one of the categories (with high probability) Cons –Not very useful for biologists
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Classifying Pseudoknots -- Kyle Spafford 10 Dual Graphs (from Gan et al) Represent RNA SS’s as dual graphs –Vertex - stem –Edge – single strand that may occur in segments, connects other secondary elements
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Classifying Pseudoknots -- Kyle Spafford 11 Dual Graphs Classification idea – work with topological characteristics from dual graphs
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Classifying Pseudoknots -- Kyle Spafford 12 Dual Graphs Pros –Very useful for biologists –Topological qualities are easy to compute Cons –Hard to specify in words –Not efficient to store –Problems with accuracy
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Classifying Pseudoknots -- Kyle Spafford 13 Knot-Components (from Rodland) Simplify the complex space Find “building blocks” of pseudoknots Describe structure in a short, precise method Ignore nested substructures which complicate things
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Classifying Pseudoknots -- Kyle Spafford 14 Bottom-Up Start basic – bonds –Orthodox or knotted Hairpin – P 2 The notation –Superscript: Number of stems involved in the pseudoknot –Subscript (used when not reduced): number of stem components replacing a single stem in reduced form
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Classifying Pseudoknots -- Kyle Spafford 15 Knot-Components Optional second superscript when non-unique (double hairpin vs. pseudotrefoil
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Classifying Pseudoknots -- Kyle Spafford 16 Top-Down
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Classifying Pseudoknots -- Kyle Spafford 17 Knot-component Pros –Precise biological information –No overlap (like Condon’s system) –Mapping to Condon’s categories Cons –High learning curve –Not so easy to implement –Mapping has loss of specificity
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Classifying Pseudoknots -- Kyle Spafford 18 A Brief Word on Prevalence Most pseudoknots in nature are P 5 and below Probability of finding more complex pseudoknots drops almost exponentially as superscript grows –Exception: Group II introns
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Classifying Pseudoknots -- Kyle Spafford 19 When to use each system Condon’s Patterns – Large scale analysis Gan’s Dual Graphs – When you need a lot of biological information (including substructures) Rodland’s Knot-Components – Any other time
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Classifying Pseudoknots -- Kyle Spafford 20 Summary Pseudoknots range from trivially simple to extraordinarily complex. They perform a myriad of exciting biological roles. Classifying them is important in determining those roles. Almost always, stick with Rodland’s knot- component system
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Classifying Pseudoknots -- Kyle Spafford 21 Thank You Questions? Dying to read the paper? kls@gatech.edu
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