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  • Puzzle Stationery Combination and Decomposition Digital Decomposition Ruler yellow
    Puzzle Stationery Combination and Decomposition Digital Decomposition Ruler yellow

    Puzzle Stationery Combination and Decomposition Digital Decomposition r Product description: main feature:Easy to use The slider selects a number from the box and sums up and down. The moving board can calculate mathematical addition and subtraction. High-quality materials Clear figures the eyes, high-quality wood, each piece of wood is carefully , scientific chamfered, smooth surface without burrs, and will not hurt your during the learning process. Mathematical enlightenment tool The digital decomposition can be 0-10 addition and subtraction, which is a good help for children's mathematical enlightenment. Developing learning interests This early childhood puzzle decomposition can make your baby not feel dull and bored while studying, and easier to learn in memory. Home and school can use it In family education, parents can be used to guide children. In schools, teachers can be used as teaching tools. Good choice. Scenes to be used: Family/school Instructions: For example: 3+3=? Align the 3 of the upper and lower lines of the r. The number in is the . Material: high quality beech Size: 33×6cm Package Contents 1PC digital decomposition r Note: Due to differences in monitors and lighting effects, the actual color of the item may differ slightly from the color displayed on the image. Label: Yes Material: Wooden

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  • (Nikita) Puzzle Stationery Combination and Decomposition Digital Decomposition Ruler One Size yellow
    (Nikita) Puzzle Stationery Combination and Decomposition Digital Decomposition Ruler One Size yellow

    Puzzle Stationery Combination and Decomposition Digital Decomposition r Product description: main feature:Easy to use The slider selects a number from the box and sums up and down. The moving board can calculate mathematical addition and subtraction. High-quality materials Clear figures protect the eyes, high-quality wood, each piece of wood is carefully , scientific chamfered, smooth surface without burrs, and will not hurt your during the learning process. Mathematical enlightenment tool The digital decomposition can be 0-10 addition and subtraction, which is a good help for children's mathematical enlightenment. Developing learning interests This early childhood puzzle decomposition can make your baby not feel dull and bored while studying, and easier to learn in memory. Home and school can use it In family education, parents can be used to guide children. In schools, teachers can be used as teaching tools. Good choice. Scenes to be used: Family/school Instructions: For example: 3+3=? Align the 3 of the upper and lower lines of the r. The number in is the . Material: high quality beech Size: 33×6cm Package Contents 1PC digital decomposition r Note: Due to differences in monitors and lighting effects, the actual color of the item may differ slightly from the color displayed on the image. Label: Yes Label:Yes

    Price: 19.69 € | Shipping*: 0.0 €
  • Detritus and Decomposition in Ecosystems
    Detritus and Decomposition in Ecosystems

    The present work constitutes a thorough examination of the pools and fluxes of detritus in aquatic and terrestrial ecosystems.Not only does it provide a comprehensive analysis of the process of detritus decomposition, but it also delves into the biotic and abiotic factors that impact the rate of decomposition.The book is particularly notable for its portrayal of the role of decomposition in nutrient cycling and its delineation of contemporary concepts related to humus biosynthesis.This book would be of particular use to post-graduate students with Ecology as a major subject, as well as researchers in the fields of soil biology and biochemistry, soil sciences, and ecosystem structure and function.

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  • Decomposition of Jacobians by Prym Varieties
    Decomposition of Jacobians by Prym Varieties

    This monograph studies decompositions of the Jacobian of a smooth projective curve, induced by the action of a finite group, into a product of abelian subvarieties.The authors give a general theorem on how to decompose the Jacobian which works in many cases and apply it for several groups, as for groups of small order and some series of groups.In many cases, these components are given by Prym varieties of pairs of subcovers.As a consequence, new proofs are obtained for the classical bigonal and trigonal constructions which have the advantage to generalize to more general situations.Several isogenies between Prym varieties also result.

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  • What causes strong decomposition?

    Strong decomposition is caused by the presence of a large amount of organic matter, such as dead plants and animals, in an environment. This organic matter provides a rich source of nutrients for decomposers like bacteria, fungi, and insects, which break down the organic material at a rapid rate. Factors such as warm temperatures, high moisture levels, and good aeration can also contribute to strong decomposition by creating optimal conditions for decomposer activity. As a result, strong decomposition can lead to the rapid breakdown of organic matter and the release of nutrients back into the environment.

  • What is strong decomposition?

    Strong decomposition is a concept in graph theory where a graph is decomposed into smaller subgraphs in such a way that the original graph can be reconstructed from the subgraphs. The decomposition is considered strong if it preserves certain properties of the original graph, such as connectivity or edge-disjointness. Strong decomposition is useful in various applications, such as network design and optimization, where it allows for the analysis and manipulation of complex graphs by breaking them down into more manageable components.

  • What is decomposition in birds?

    Decomposition in birds refers to the natural process of breaking down organic matter after the bird has died. This process involves the breakdown of tissues and organs by bacteria and other microorganisms, leading to the release of nutrients back into the environment. Decomposition is an important part of the ecosystem as it helps recycle nutrients and return them to the soil, benefiting other organisms in the food chain.

  • How long does decomposition take?

    The rate of decomposition can vary widely depending on environmental conditions such as temperature, moisture, and presence of oxygen. In general, it can take anywhere from a few weeks to several years for organic matter to fully decompose. For example, a leaf may decompose in a matter of weeks, while a fallen tree trunk could take several years to fully break down. In some cases, such as in very dry or cold environments, decomposition may be significantly slowed down.

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  • Vital Decomposition : Soil Practitioners and Life Politics
    Vital Decomposition : Soil Practitioners and Life Politics

    In Colombia, decades of social and armed conflict and the US-led war on drugs have created a seemingly untenable situation for scientists and rural communities as they attempt to care for forests and grow non-illicit crops.In Vital Decomposition Kristina M. Lyons presents an ethnography of human-soil relations.She follows state soil scientists and peasants across labs, greenhouses, forests, and farms and attends to the struggles and collaborations between farmers, agrarian movements, state officials, and scientists over the meanings of peace, productivity, rural development, and sustainability in Colombia.In particular, Lyons examines the practices and philosophies of rural farmers who value the decomposing layers of leaves, which make the soils that sustain life in the Amazon, and shows how the study and stewardship of the soil point to alternative frameworks for living and dying.In outlining the life-making processes that compose and decompose into soil, Lyons theorizes how life can thrive in the face of the violence, criminalization, and poisoning produced by militarized, growth-oriented development.

    Price: 22.99 £ | Shipping*: 3.99 £
  • Death, Decomposition, and Detector Dogs : From Science to Scene
    Death, Decomposition, and Detector Dogs : From Science to Scene

    Death, Decomposition, and Detector Dogs: From Science to Scene, Second Edition is designed to help canine handlers, detectives, death investigators, crime scene personnel (including forensic laboratory personnel, technicians, and supervisors), and attorneys understand the science involved when utilizing human remains detector (HRD) canines as a locating tool.The book covers the basic anatomy and physiology of canine olfaction and the unique characteristics of their scenting ability that allows dogs to be trained to locate distinct odors.Using concise and clear explanations and photographs, the book reviews the science of forensic taphonomy.Factors that may affect the decomposition process are highlighted along with what the potential outcomes that may be encountered.The book examines how the odor of human remains is generated through various stages of decomposition and the manner in which environmental conditions in both land and water settings may affect that odor.Different types of background information that may help in determining possible search locations for missing individuals are included as well as assist the HRD canine handler in developing search plans are covered.Different tools and technologies that may be used in addition to an HRD canine team are included to help readers understand that are many ways to address searching for a decedent.Several case reports involving decedents, found in both land and water settings in addition to different weather conditions, are included to help the reader understand how the environment may have affected the condition of the decedent.This edition includes more case reports explaining how environmental factors were considered in HRD canine deployments in both land and water settings.Understanding which variables—and how such variables—can affect the state and condition of human remains, as well as dispersion of odor from human remains, will help canine handlers utilize their HRD canine more effectively as a locating tool.Death, Decomposition, and Detector Dogs, Second Edition will help HRD canine handlers and other law enforcement personnel be better prepared to meet the challenges of their jobs before, during, and after searches for the missing.

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  • Discovering Complexity : Decomposition and Localization as Strategies in Scientific Research
    Discovering Complexity : Decomposition and Localization as Strategies in Scientific Research

    An analysis of two heuristic strategies for the development of mechanistic models, illustrated with historical examples from the life sciences. In Discovering Complexity, William Bechtel and Robert Richardson examine two heuristics that guided the development of mechanistic models in the life sciences: decomposition and localization.Drawing on historical cases from disciplines including cell biology, cognitive neuroscience, and genetics, they identify a number of "choice points" that life scientists confront in developing mechanistic explanations and show how different choices result in divergent explanatory models.Describing decomposition as the attempt to differentiate functional and structural components of a system and localization as the assignment of responsibility for specific functions to specific structures, Bechtel and Richardson examine the usefulness of these heuristics as well as their fallibility-the sometimes false assumption underlying them that nature is significantly decomposable and hierarchically organized. When Discovering Complexity was originally published in 1993, few philosophers of science perceived the centrality of seeking mechanisms to explain phenomena in biology, relying instead on the model of nomological explanation advanced by the logical positivists (a model Bechtel and Richardson found to be utterly inapplicable to the examples from the life sciences in their study).Since then, mechanism and mechanistic explanation have become widely discussed.In a substantive new introduction to this MIT Press edition of their book, Bechtel and Richardson examine both philosophical and scientific developments in research on mechanistic models since 1993.

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  • Composition and Decomposition of Forces Demonstrator Physics Experiment Teaching Instrument
    Composition and Decomposition of Forces Demonstrator Physics Experiment Teaching Instrument

    Feature: 1. Suitable for ordinary middle schools, technical secondary schools when students conduct experiments or group experiments. 2. Demonstrate composition and decomposition of forces. 3. Simple structure, easy to operate and clean. 4. The effect of several forces acting together can be replaced by a force called the resultant force of several forces. The process of finding the component force of a known force is called the decomposition of force. 5. If several forces work together on the object to produce the same effect as a force acting on the object alone, then the force is called the resultant force of these forces, and these forces are called component force of the force. force. Resultant force and component force are an equivalent substitute relationship. Specification: Condition: Brand New Item Type: Physical Experiment Apparatus Material: Metal, Plastic Package List: 1 x Dynamometer Regulator 1 x Scale Division Coordinate Plate 1 x Force Combined 2 x Pulley Clip 1 x Base 1 x Line 1 x Bar 2 x Screw Note: 1. When using the instrument, it must be placed steadily to prevent tilting from affecting the experimental results. 2. During the experiment, adjust the projection of the concentric and the hanging line of the concentric and the coordinate disk, and you must look up on side to reduce the experimental error. 3. Prevent organic solvents from contacting the instrument to avoid damage to the .

    Price: 95.99 € | Shipping*: 0.0 €
  • Which animal is affected by decomposition?

    Decomposition affects a wide range of animals, including insects, scavengers, and decomposers such as bacteria and fungi. These organisms play a crucial role in breaking down organic matter, including dead animals, into simpler compounds that can be recycled back into the ecosystem. Without decomposition, nutrients would not be returned to the soil, and the ecosystem would suffer from a buildup of dead organic matter.

  • Is faster decomposition good or not?

    Faster decomposition can be both good and bad, depending on the context. In natural ecosystems, faster decomposition can be beneficial as it helps to break down organic matter and release nutrients back into the soil, supporting plant growth. However, in certain situations such as in landfills, faster decomposition can lead to the production of greenhouse gases like methane, contributing to climate change. Therefore, it is important to consider the specific circumstances when evaluating whether faster decomposition is good or not.

  • What is the process of decomposition?

    Decomposition is the process by which organic matter is broken down into simpler substances by the action of microorganisms such as bacteria, fungi, and insects. These organisms feed on the organic matter, breaking it down into smaller molecules and releasing nutrients back into the environment. Decomposition is an essential part of the nutrient cycle, as it helps to recycle nutrients and energy from dead organisms back into the ecosystem. This process plays a crucial role in maintaining the balance of nutrients in the environment and is essential for the health of ecosystems.

  • How to calculate the eigenvalue decomposition?

    To calculate the eigenvalue decomposition of a matrix, first find the eigenvalues of the matrix by solving the characteristic equation det(A - λI) = 0, where A is the matrix, λ is the eigenvalue, and I is the identity matrix. Once the eigenvalues are found, for each eigenvalue, solve the equation (A - λI)v = 0 to find the corresponding eigenvector v. Then, construct the matrix P using the eigenvectors as columns, and the diagonal matrix Λ using the eigenvalues on the diagonal. The eigenvalue decomposition is then given by A = PΛP^(-1), where P^(-1) is the inverse of matrix P.

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