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Integrative Genomics The cost of disease Organism versus Model Concepts GF Mapping Models: Networks The Central Dogma & Data Hidden Structures/ Processes G - genetic variation Knowledge T - transcript levels Evolution P - protein concentrations M - metabolite concentrations Networks F – phenotype/phenome GF Mapping General Function Enormous Used for Disease Gene Finding Can Include Biological Knowledge Biological Networks Physical-Chemical Networks Statistical Networks Comparative Biology and Model Organisms Alan D Lopez, Colin D Mathers, Majid Ezzati, Dean T Jamison, Christopher J L Murray Global and regional burden of disease and risk factors, 2001: systematic analysis of population health data Lancet 2006; 367: 1747–57 Cost of Disease •Most research in the bioscience is motivated by hope of disease intervention. • Major WHO projects have tried to tabulate the costs of different diseases • Genetic Diseases are diseases where there is genetic variation in the susceptibility. • Even small improvements would save many billions Central Dogma DNA RNA Protein Metabolism & Cell Structure Organism Prokaryote 1010 atoms Eukaryote 1013 atoms Human 1014 cells From wikipedia What is a bacteria? A human being? The Central Dogma & Data Protein-DNA binding Data Chip-chip protein arrays DNA Protei n mRNA Translation Transcription Genetic Data SNPs – Single Nucleotide Polymorphisms Re-sequencing CNV - Copy Number Variation Microsatellites Transcript Data Micro-array data Gene Expression Exon Splice Junction Metabolite Cellular processes Proteomic Data NMR Mass Spectrometry 2D-gel electrophoresis Embryology Organismal Biology Metabonomic Data NMR Mass Spectrometry 2D-Gel electrophoresis Metabonomics Genetical Genomics Proteomics Transcriptomics Genetic Mapping Phenotype Phenotypic Data Clinical Phenotypes Disease Status Quantitative Traits Blood Pressure Body Mass Index Structure of Integrative Genomics DNA Classes Protei n mRNA Metabolite Phenotype Parts Concepts GF Mapping Models: Networks Physical models: Systems Biology Phenomenological models: Integrative Genomics Hidden Structures/ Processes Knowledge: Evolution: Unobservered/unobservable Externally Derived Constraints on which Models are acceptable Cells in Ontogeny Individuals/Sequences in a Population Analysis: Data + Models + Inference Functional Explanation Model Selection Species G: Genomes A diploid genome: Key challenge: Making a single molecule observable!! Classical Solution (70s): Many De Novo Sequencing: Halted extensions or degradation extension degradation 80s: From one to many: PCR – Polymerase Chain Reaction 00s: Re-sequencing: Hybridisation to complete genomes Future Solution: One is enough!! Observing the behavior of the polymerase Passing DNA through millipores registering changes in current G: Assembly and Hybridisation Target genome 3*109 bp (unobservable) Reads 3-400 bp (observable) Contigs Contigs and Contig Sizes as function of Genome Size (G), Read Size (L) and overlap (Ø): {A,C} Complementary or almost complementary strings allow interrogation. probe {T,G} Lander & Waterman, 1988 Statistical Analysis of Random Clone Fingerprinting Sufficient overlap allows concatenation T - Transcriptomics Classical Expression Experiment: The Gene is transcribed into pre-mRNA Pre-mRNA is processed into mRNA Probes are designed hybridizing to specific positions Measures transcript levels averaging of a set of cells. RNA-Seq Expression Experiment: Advantages - Discoveries More quantitative in evaluating expression levels More precise in positioning Much more is transcribed than expected. Transcription of genes very imprecise Wang, Gerstein and Snyder (2009) RNA-Seq: a revolutionary tool for Transcriptomics NATURE REVIEwS genetics VOLUME 10.57-64 T - Transcriptomics Concepts GF Mapping Physical models: Models: Networks Phenomenological models: Hidden Structures/ Processes Knowledge: Evolution: Unobservered/able Externally Derived Constraints on which Models are acceptable Cells in Ontogeny Individuals/Sequences in a Population Species G F • Mechanistically predicting relationships between different data types is very difficult • Empirical mappings are important • Functions from Genome to Phenotype stands out in importance G is the most abundant data form - heritable and precise. F is of greatest interest. DNA mRNA Protei n Metabolite Phenotype “Zero”-knowledge mapping: dominance, recessive, interactions, penetrance, QTL,. Mapping with knowledge: weighting interactions according to co-occurence in pathways. Model based mapping: genomesystemphenotype Height Weight Disease status Intelligence ………. Environment The General Problem is Enormous Set of Genotypes: 1 3* 107 • Diploid Genome • In 1 individual, 3* 107 positions could segregate. • In the complete human population 5*108 might segregate. • Thus there could be 2500.000.000 possible genotypes Partial Solution: Only consider functions dependent on few positions • Causative for the trait Classical Definitions: • Single Locus • Multiple Loci Dominance Recessive Additive Heterotic Epistasis: The effect of one locus depends on the state of another Quantitative Trait Loci (QTL). For instance sum of functions for positions plus error term. X (G ) i i i causative positions Genotype and Phenotype Co-variation: Gene Mapping Sampling Genotypes and Phenotypes Decay of local dependency Time Reich et al. (2001) Genetype -->Phenotype Function Result:The Mapping Function Dominant/Recessive Penetrance A set of characters. Binary decision (0,1). Spurious Occurrence Quantitative Character. Heterogeneity genotype Genotype Phenotype phenotype Pedigree Analysis & Association Mapping Association Mapping: Pedigree Analysis: M r D Pedigree known D 2N generations M r Few meiosis (max 100s) Resolution: cMorgans (Mbases) Pedigree unknown Many meiosis (>104) Resolution: 10-5 Morgans (Kbases) Adapted from McVean and others Heritability: Inheritance in bags, not strings. The Phenotype is the sum of a series of factors, simplest independently genetic and environmental factors: F= G + E Parents: Relatives share a calculatable fraction of factors, the rest is drawn from the background population. This allows calculation of relative effect of genetics and environment Heritability is defined as the relative contribution to the variance of the genetic factors: G2 / F2 Siblings: Visscher, Hill and Wray (2008) Heritability in the genomics era — concepts and misconceptions nATurE rEvIEWS | genetics volumE 9.255-66 Heritability Examples of heritability Heritability of multiple characters: Rzhetsky et al. (2006) Probing genetic overlap among complex human phenotypes PNAS vol. 104 no. 28 11694–11699 Visscher, Hill and Wray (2008) Heritability in the genomics era — concepts and misconceptions nATurE rEvIEWS | genetics volumE 9.255-66 Networks in Cellular Biology • Dynamics • Inference • Evolution A. Metabolic Pathways Enzyme catalyzed set of reactions controlling concentrations of metabolites B. Regulatory Networks Boehringer-Mannheim Network of {GenesRNAProteins}, that regulates each other transcription. C. Signaling Pathways Cascade of Protein reactions that sends signal from receptor on cell surface to regulation of genes. A repertoire of Dynamic Network Models To get to networks: No space heterogeneity molecules are represented by numbers/concentrations Definition of Biochemical Network: • A set of k nodes (chemical species) labelled by kind and possibly concentrations, Xk. 1 2 3 k • A set of reactions/conservation laws (edges/hyperedges) is a set of nodes. Nodes can be labelled by numbers in reactions. If directed reactions, then an inset and an outset. 1 7 2 • Description of dynamics for each rule. ODEs – ordinary differential equations Mass Action dX 7 cX1X 2 dt Time Delay dX (t) f (X (t )) dt dX 7 f (X1, X 2 ) dt Discrete Deterministic – the reactions are applied. Boolean – only 0/1 values. Stochastic Discrete: the reaction fires after exponential with some intensity I(X 1,X2) updating the number of molecules Continuous: the concentrations fluctuate according to a diffusion process. Number of Networks • undirected graphs • Connected undirected graphs n k(nk ) an (1) 2 ank k k1 n • Directed Acyclic Graphs - DAGs k1 • Interesting Problems to consider: • The size of neighborhood of a graph? • Given a set of subgraphs, who many graphs have them as subgraphs? Networks A Cell A Human • A cell has ~1013 atoms. 1013 • Describing atomic behavior needs ~1015 time steps per second 1028 • A human has ~1013 cells. 1041 • Large descriptive networks have 103-105 edges, nodes and labels • What happened to the missing 36 orders of magnitude??? 105 • Which approximations have been made? A Spatial homogeneity 103-107 molecules can be represented by concentration ~104 B One molecule (104), one action per second (1015) ~1019 C Little explicit description beyond the cell ~10 13 A Compartmentalisation can be added, some models (ie Turing) create spatial heterogeneity B Hopefully valid, but hard to test C Techniques (ie medical imaging) gather beyond cell data Protein Interaction Network based model of Interactions The path from genotype to genotype could go through a network and this knowledge can be exploited NETWORK GENOME 1 Groups of connected genes can be grouped in a supergene and disease dominance assumed: a mutation in any allele will cause the disease. 2 n Rhzetsky et al. (2008) Network Properties of genes harboring inherited disease mutations PNAS. 105.11.4323-28 PHENOTYPE PIN based model of Interactions Emily et al, 2009 Single marker association Protein Interaction Network PIN gene pairs are allowed to interact Interactions creates nonindependence in combinations Phenotype i SNP 1 Gene 1 Gene 2 3*3 table SNP 2 Comparative Biology Most Recent Common Ancestor Time Direction ? ATTGCGTATATAT….CAG observable Key Questions: •Which phylogeny? •Which ancestral states? •Which process? ATTGCGTATATAT….CAG observable ATTGCGTATATAT….CAG observable Key Generalisations: •Homologous objects •Co-modelling •Genealogical Structures? Comparative Biology: Evolutionary Models Object Nucleotides/Amino Acids/codons Continuous Quantities Sequences Gene Structure Genome Structure Structure RNA Protein Networks Metabolic Pathways Protein Interaction Regulatory Pathways Signal Transduction Macromolecular Assemblies Motors Shape Patterns Tissue/Organs/Skeleton/…. Dynamics MD movements of proteins Locomotion Culture Language Vocabulary Grammar Phonetics Semantics Phenotype Dynamical Systems Type Reference CTFS continuous time finite states Jukes-Cantor 69 +500 others CTCS continuous time countable states Felsenstein 68 + 50 others CTCS Thorne, Kishino Felsenstein,91 + 40others Matching DeGroot, 07 CTCS MM Miklos, SCFG-model like non-evolutionary: extreme variety CTCS ? CTCS CTCS CTCS ? ? - (non-evolutionary models) - (non-evolutionary models) - (non-evolutionary models) analogues to genetic models “Infinite Allele Model” (CTCS) Holmes, I. 06 + few others Lesk, A;Taylor, W. Snijder, T (sociological networks) Stumpf, Wiuf, Ideker Quayle and Bullock, 06 Soyer et al.,06 Dryden and Mardia, 1998 Turing, 52; Grenander, Cavalli-Sforza & Feldman, 83 Swadesh,52, Sankoff,72, Gray & Aitkinson, 2003 Dunn 05 Bouchard-Côté 2007 Sankoff,70 Brownian Motion/Diffusion - Summary of this lecture The cost of disease Organism versus Model Concepts GF Mapping Models: Networks The Central Dogma & Data Hidden Structures/ Processes G - genetic variation Knowledge T - transcript levels Evolution P - protein concentrations M - metabolite concentrations Networks F – phenotype/phenome GF Mapping General Function Enormous Used for Disease Gene Finding Can Include Biological Knowledge Biological Networks Physical-Chemical Networks Statistical Networks Comparative Biology and Model Organisms