Systems biology

Holism vs. Reductionism It is challenging to trace the origins and beginnings of systems biology. A comprehensive perspective on the human body was central to the medical practices of Greek, Roman, and East Asian traditions, where physicians and thinkers like Hippocrates believed that health and illness were linked to the equilibrium or disruption of bodily fluids known as humors. This holistic perspective persisted in the Western world throughout the 19th and 20th centuries, with prominent physiologists viewing the body as controlled by various systems, including the nervous system, the gastrointestinal system, and the cardiovascular system. In the latter half of the 20th century, however, this way of thinking was largely supplanted by reductionism: To grasp how the body functions properly, one needed to comprehend the role of each component, from tissues and cells to the complete set of intracellular molecular building blocks. In the 17th century, the triumphs of physics and the advancement of mechanical clockwork prompted a reductionist viewpoint in biology, interpreting organisms as intricate machines made up of simpler elements. Jan Smuts (1870–1950), naturalist/philosopher and twice Prime Minister of South Africa, coined the commonly used term holism. Whole systems such as cells, tissues, organisms, and populations were proposed to have unique (emergent) properties. It was impossible to try and reassemble the behavior of the whole from the properties of the individual components, and new technologies were necessary to define and understand the behavior of systems. Origin of systems biology as a field In 1968, the term "systems biology" was first introduced at a conference. Those within the discipline soon recognized—and this understanding gradually became known to the wider public—that computational approaches were necessary to fully articulate the concepts and potential of systems biology. Specifically, these techniques needed to view biological phenomena as complex, multi-layered, adaptive, and dynamic systems. They had to account for transformations and intricate nonlinearities, thereby allowing for the smooth integration of smaller models ("modules") into larger, well-organized assemblies of models within complex settings. It became clear that mathematics and computation were vital for these methods. An acceleration of systems understanding came with the publication of the first ground-breaking text compiling molecular, physiological, and anatomical individuality in animals, which has been described as a revolution. Initially, the wider scientific community was reluctant to accept the integration of computational methods and control theory in the exploration of living systems, believing that "biology was too complex to apply mathematics." However, as the new millennium neared, this viewpoint underwent a significant and lasting transformation. More scientists started working on integration of mathematical concepts to understand and solve biological problems. Now, systems biology has been widely applied in several fields including agriculture and medicine. == Approaches to systems biology ==

Top-down approach Top-down systems biology identifies molecular interaction networks by analyzing the correlated behaviors observed in large-scale 'omics' studies. With the advent of 'omics', this top-down strategy has become a leading approach. It begins with an overarching perspective of the system's behavior – examining everything at once – by gathering genome-wide experimental data and seeks to unveil and understand biological mechanisms at a more granular level – specifically, the individual components and their interactions. In this framework of 'top-down' systems biology, the primary goal is to uncover novel molecular mechanisms through a cyclical process that initiates with experimental data, transitions into data analysis and integration to identify correlations among molecule concentrations and concludes with the development of hypotheses regarding the co- and inter-regulation of molecular groups. These hypotheses then generate new predictions of correlations, which can be explored in subsequent experiments or through additional biochemical investigations. The notable advantages of top-down systems biology lie in its potential to provide comprehensive (i.e., genome-wide) insights and its focus on the metabolome, fluxome, transcriptome, and/or proteome. Top-down methods prioritize overall system states as influencing factors in models and the computational (or optimality) principles that govern the dynamics of the global system. For instance, while the dynamics of motor control (neuro) emerge from the interactions of millions of neurons, one can also characterize the neural motor system as a sort of feedback control system, which directs a 'plant' (the body) and guides movement by minimizing 'cost functions' (e.g., achieving trajectories with minimal jerk). Bottom-up approach Bottom-up systems biology infers the functional characteristics that may arise from a subsystem characterized with a high degree of mechanistic detail using molecular techniques. This approach begins with the foundational elements by developing the interactive behavior (rate equation) of each component process (e.g., enzymatic processes) within a manageable portion of the system. It examines the mechanisms through which functional properties arise in the interactions of known components. Subsequently, these formulations are combined to understand the behavior of the system. The primary goal of this method is to integrate the pathway models into a comprehensive model representing the entire system - the top or whole. As research and understanding advance, these models are often expanded by incorporating additional processes with high mechanistic detail. == Associated disciplines ==

pathways According to the interpretation of systems biology as using large data sets using interdisciplinary tools, a typical application is metabolomics, which is the complete set of all the metabolic products, metabolites, in the system at the organism, cell, or tissue level. Items that may be a computer database include: phenomics, organismal variation in phenotype as it changes during its life span; genomics, organismal deoxyribonucleic acid (DNA) sequence, including intra-organismal cell specific variation. (i.e., telomere length variation); epigenomics/epigenetics, organismal and corresponding cell specific transcriptomic regulating factors not empirically coded in the genomic sequence. (i.e., DNA methylation, Histone acetylation and deacetylation, etc.); transcriptomics, organismal, tissue or whole cell gene expression measurements by DNA microarrays or serial analysis of gene expression; interferomics, organismal, tissue, or cell-level transcript correcting factors (i.e., RNA interference), proteomics, organismal, tissue, or cell level measurements of proteins and peptides via two-dimensional gel electrophoresis, mass spectrometry or multi-dimensional protein identification techniques (advanced HPLC systems coupled with mass spectrometry). Sub disciplines include phosphoproteomics, glycoproteomics and other methods to detect chemically modified proteins; glycomics, organismal, tissue, or cell-level measurements of carbohydrates; lipidomics, organismal, tissue, or cell level measurements of lipids. The molecular interactions within the cell are also studied, this is called interactomics. A discipline in this field of study is protein–protein interactions, although interactomics includes the interactions of other molecules. Neuroelectrodynamics, where the computer's or a brain's computing function as a dynamic system is studied along with its (bio)physical mechanisms; and fluxomics, measurements of the rates of metabolic reactions in a biological system (cell, tissue, or organism). Various technologies utilized to capture dynamic changes in mRNA, proteins, and post-translational modifications. Mechanobiology, forces and physical properties at all scales, their interplay with other regulatory mechanisms; biosemiotics, analysis of the system of sign relations of an organism or other biosystems; Physiomics, a systematic study of physiome in biology. Cancer systems biology is an example of the systems biology approach, which can be distinguished by the specific object of study (tumorigenesis and treatment of cancer). It works with the specific data (patient samples, high-throughput data with particular attention to characterizing cancer genome in patient tumour samples) and tools (immortalized cancer cell lines, mouse models of tumorigenesis, xenograft models, high-throughput sequencing methods, siRNA-based gene knocking down high-throughput screenings, computational modeling of the consequences of somatic mutations and genome instability). The long-term objective of the systems biology of cancer is ability to better diagnose cancer, classify it and better predict the outcome of a suggested treatment, which is a basis for personalized cancer medicine and virtual cancer patient in more distant prospective. Significant efforts in computational systems biology of cancer have been made in creating realistic multi-scale in silico models of various tumours. For instance, a cellular network can be modelled mathematically using methods coming from chemical kinetics and control theory. Due to the large number of parameters, variables and constraints in cellular networks, numerical and computational techniques are often used (e.g., flux balance analysis). development of online databases and repositories for sharing data and models, approaches to database integration and software interoperability via loose coupling of software, websites and databases, or commercial suits; network-based approaches for analyzing high dimensional genomic data sets. For example, weighted correlation network analysis is often used for identifying clusters (referred to as modules), modeling the relationship between clusters, calculating fuzzy measures of cluster (module) membership, identifying intramodular hubs, and for studying cluster preservation in other data sets; pathway-based methods for omics data analysis, e.g. approaches to identify and score pathways with differential activity of their gene, protein, or metabolite members. Much of the analysis of genomic data sets also include identifying correlations. Additionally, as much of the information comes from different fields, the development of syntactically and semantically sound ways of representing biological models is needed. == Model and its types ==

Definition A model serves as a conceptual depiction of objects or processes, highlighting certain characteristics of these items or activities. A model captures only certain facets of reality; however, when created correctly, this limited scope is adequate because the primary goal of modeling is to address specific inquiries. The saying, "essentially, all models are wrong, but some are useful," attributed to the statistician George Box, is a suitable principle for constructing models. Types of models • Boolean Models: These models are also known as logical models and represent biological systems using binary states, allowing for the analysis of gene regulatory networks and signaling pathways. They are advantageous for their simplicity and ability to capture qualitative behaviors. • Petri nets (PN): A unique type of bipartite graph consisting of two types of nodes: places and transitions. When a transition is activated, a token is transferred from the input places to the output places; the process is asynchronous and non-deterministic. • Polynomial dynamical systems (PDS)- An algebraically based approach that represents a specific type of sequential FDS (Finite Dynamical System) operating over a finite field. Each transition function is an element within a polynomial ring defined over the finite field. It employs advanced rapid techniques from computer algebra and computational algebraic geometry, originating from the Buchberger algorithm, to compute the Gröbner bases of ideals in these rings. An ideal consists of a set of polynomials that remain closed under polynomial combinations. • Differential equation models (ODE and PDE)- Ordinary Differential Equations (ODEs) are commonly utilized to represent the temporal dynamics of networks, while Partial Differential Equations (PDEs) are employed to describe behaviors occurring in both space and time, enabling the modeling of pattern formation. These spatiotemporal Diffusion-Reaction Systems demonstrate the emergence of self-organizing patterns, typically articulated by the general local activity principle, which elucidates the factors contributing to complexity and self-organization observed in nature. • Bayesian models: This kind of model is commonly referred to as dynamic models. It utilizes a probabilistic approach that enables the integration of prior knowledge through Bayes' Theorem. A challenge can arise when determining the direction of an interaction. • Finite State Linear Model (FSML): This model integrates continuous variables (such as protein concentration) with discrete elements (like promoter regions that have a limited number of states) in modeling. • Agent-based models (ABM): Initially created within the fields of social sciences and economics, it models the behavior of individual agents (such as genes, mRNAs (siRNA, miRNA, lncRNA), proteins, and transcription factors) and examines how their interactions influence the larger system, which in this case is the cell. • Rule – based models: In this approach, molecular interactions are simulated using local rules that can be utilized even in the absence of a specific network structure, meaning that the step to infer the network is not required, allowing these network-free methods to avoid the complex challenges associated with network inference. • Piecewise-linear differential equation models (PLDE): The model is composed of a piecewise-linear representation of differential equations using step functions, along with a collection of inequality restrictions for the parameter values. • Stochastic models: Models utilizing the Gillespie algorithm for addressing the chemical master equation provide the likelihood that a particular molecular species will possess a defined molecular population or concentration at a specified future point in time. The Gillespie method is the most computationally intensive option available. In cases where the number of molecules is low or when modeling the effects of molecular crowding is desired, the stochastic approach is preferred. • State Space Model (SSM): Linear or non-linear modeling techniques that utilize an abstract state space along with various algorithms, which include Bayesian and other statistical methods, autoregressive models, and Kalman filtering. Creating biological models Researchers begin by choosing a biological pathway and diagramming all of the protein, gene, and/or metabolic pathways. After determining all of the interactions, mass action kinetics or enzyme kinetic rate laws are used to describe the speed of the reactions in the system. Using mass-conservation, the differential equations for the biological system can be constructed. Experiments or parameter fitting can be done to determine the parameter values to use in the differential equations. These parameter values will be the various kinetic constants required to fully describe the model. This model determines the behavior of species in biological systems and bring new insight to the specific activities of systems. Sometimes it is not possible to gather all reaction rates of a system. Unknown reaction rates are determined by simulating the model of known parameters and target behavior which provides possible parameter values. The use of constraint-based reconstruction and analysis (COBRA) methods has become popular among systems biologists to simulate and predict the metabolic phenotypes, using genome-scale models. One of the methods is the flux balance analysis (FBA) approach, by which one can study the biochemical networks and analyze the flow of metabolites through a particular metabolic network, by optimizing the objective function of interest (e.g. maximizing biomass production to predict growth). == Applications in system biology ==

Systems biology, an interdisciplinary field that combines biology, data analysis, and mathematical modeling, has revolutionized various sectors, including medicine, agriculture, and environmental science. By integrating omics data (genomics, proteomics, metabolomics, etc.), systems biology provides a holistic understanding of complex biological systems, enabling advancements in drug discovery, crop improvement, and environmental impact assessment. This response explores the applications of systems biology across these domains, highlighting both industrial and academic research contributions. System biology is used in agriculture to identify the genetic and metabolic components of complex characteristics through trait dissection. It aids in the comprehension of plant-pathogen interactions in disease resistance. It is utilized in nutritional quality to enhance nutritional content through metabolic engineering. Cancer Approaches to cancer systems biology have made it possible to effectively combine experimental data with computer algorithms and, as an exception, to apply actionable targeted medicines for the treatment of cancer. In order to apply innovative cancer systems biology techniques and boost their effectiveness for customizing new, individualized cancer treatment modalities, comprehensive multi-omics data acquired through the sequencing of tumor samples and experimental model systems will be crucial. Cancer systems biology has the potential to provide insights into intratumor heterogeneity and identify therapeutic options. In particular, enhanced cancer systems biology methods that incorporate not only multi-omics data from tumors, but also extensive experimental models derived from patients can assist clinicians in their decision-making processes, ultimately aiming to address treatment failures in cancer. Food safety and quality The multi-omics technologies in system biology can be also be used in aspects of food quality and safety. High-throughput omics techniques, including genomics, proteomics, and metabolomics, offer valuable insights into the molecular composition of food products, facilitating the identification of critical elements that affect food quality and safety. For example, integrating omics data can enhance the understanding of the metabolic pathways and associated functional gene patterns that contribute to both the nutritional value and safety of food crops. This comprehensive approach guarantees the creation of food products that are both nutritious and safe, capable of satisfying the increasing global demand. Environmental system biology Genomics examines all genes as an evolving system over time, aiming to understand their interactions and effects on biological pathways, networks, and physiology in a broader context compared to genetics. As a result, genomics holds significant potential for discovering clusters of genes associated with complex disorders, aiding in the comprehension and management of diseases induced by environmental factors. When exploring the interactions between the environment and the genome as contributors to complex diseases, it is clear that the genome itself cannot be altered for the time being. However, once these interactions are recognized, it is feasible to minimize exposure or adjust lifestyle factors related to the environmental aspect of the disease. Gene-environment interactions can occur through direct associations with active metabolites at certain locations within the genome, potentially leading to mutations that could cause human diseases. Indirect interactions with the human genome can take place through intracellular receptors that function as ligand-activated transcription factors, which modulate gene expression and maintain cellular balance, or with an environmental factor that may produce detrimental effects. This type of environmental-gene interaction could be more straightforward to investigate than direct interactions since there are numerous markers of this kind of interaction that are readily measurable before the disease manifests. Examples of this include the expression of cytochrome P450 genes following exposure to environmental substances, such as the polycyclic aromatic hydrocarbon benzo[a]pyrene, which binds to the Ah receptor. == Technical challenges ==

One of the main challenges in systems biology is the connection between experimental descriptions, observations, data, models, and the assumptions that stem from them. In essence, systems biology must be understood within an information management framework that significantly encompasses experimental life sciences. Models are created using various languages or representation schemes, each suitable for conveying and reasoning about distinct sets of characteristics. There is no single universal language for systems biology that can adequately cover the diverse phenomena we aim to investigate. However, this intricate scenario overlooks two important aspects. Models can be developed in multiple versions over time and by different research teams. Conflicts can occur, and observations may be disputed. Various researchers might produce models in different versions and configurations. The unpredictable elements suggest that systems biology is not likely to yield a definitive collection of established models. Instead, we can expect a rich ecosystem of models to develop within a structure that fosters discussion and cooperation among participants. Challenges also exist in verifying the constraints and creating modeling frameworks with robust compositional strategies. This may create a need to handle models that may conflict with one another, whether between schemes or across different scales. In the end, the goal could involve the creation of personalized models that reflect differences in physiology, as opposed to universal models of biological processes. Other challenges include the massive amount of data created by high-throughput omics technologies which presents considerable challenges in terms of computation and storage. Each analysis in omics can result in data files ranging from terabytes to petabytes, which requires strong computational systems and ample storage solutions to manage and process these datasets effectively. The computational requirements are made more difficult by the necessity for advanced algorithms that can integrate and analyze diverse, high-dimensional data. Approaches like deep learning and network-based methods have displayed potential in tackling these issues, but they also demand significant computational power. == Artificial intelligence (AI) in systems biology ==

Utilizing AI in Systems Biology enables scientists to uncover novel insights into the intricate relationships present within biological systems, such as those among genes, proteins, and cells. A significant focus within Systems Biology is the application of AI for the analysis of expansive and complex datasets, including multi-omics data produced by high-throughput methods like next-generation sequencing and proteomics. Approaches powered by AI can be employed to detect patterns and correlations within these datasets and to anticipate the behavior of biological systems under varying conditions. For instance, artificial intelligence can identify genes that are expressed differently across various cancer types or detect small molecules linked to particular disease states. A key difficulty in analyzing multi-omics data is the integration of information from multiple sources. AI can create integrative models that consider the intricate interactions between different types of molecular data. These models may be utilized to uncover new biomarkers or therapeutic targets for diseases, as well as to enhance our understanding of fundamental biological processes. By significantly speeding up our comprehension of complex biological systems, AI has the potential to lead to new treatments and therapies for a range of diseases. AI can also assist in the discovery of new drugs or therapies by predicting the effect of a drug on a particular biological component or pathway. == See also ==