An explanation is a set of statements In logic a statement is a declarative sentence that is either true or false. A statement is distinct from a sentence in that a sentence is only one formulation of a statement, whereas there may be many other formulations expressing the same statement. The term "statement" may to refer to a sentence or the idea expressed by a sentence constructed to describe Description is one of four rhetorical modes , along with exposition, argumentation, and narration. Each of the rhetorical modes is present in a variety of forms and each has its own purpose and conventions a set of facts which clarifies the causes Causality is the relationship between an event and a second event (the effect), where the second event is a consequence of the first, context, and consequences of those facts.

This description may establish rules In logic, a transformation rule is a syntactic rule used in a formal system which may be interpreted as a valid rule of inference for constructing true propositions. Rules of inference, along with any axioms or axiom schemata it uses to derive valid formulas, comprise the deductive system of the formal system or laws In traditional logic, an axiom or postulate is a proposition that is not proved or demonstrated but considered to be either self-evident, or subject to necessary decision. Therefore, its truth is taken for granted, and serves as a starting point for deducing and inferring other truths, and may clarify the existing ones in relation to any objects, or phenomena examined. The components of an explanation can be implicit, and be interwoven with one another.

An explanation is often underpinned by an understanding Understanding is a psychological process related to an abstract or physical object, such as a person, situation, or message whereby one is able to think about it and use concepts to deal adequately with that object that is represented by different media such as music, text, and graphics. Thus, an explanation is subjected to interpretation An interpretation is an assignment of meaning to the symbols of a language. Many formal languages used in mathematics, logic, and theoretical computer science are defined in solely syntactic terms, and as such do not have any meaning until they are given some interpretation. The general study of interpretations of formal languages is called formal, and discussion.

In scientific research Scientific method refers to a body of techniques for investigating phenomena, acquiring new knowledge, or correcting and integrating previous knowledge. To be termed scientific, a method of inquiry must be based on gathering observable, empirical and measurable evidence subject to specific principles of reasoning. A scientific method consists of, explanation is one of the purposes of research, e.g., exploration Exploration is the act of searching or traveling a terrain for the purpose of discovery of resources or information. Exploration occurs in all non-sessile animal species, including humans. In human history, its peak is seen during the Age of Discovery for Europe's contact with the rest of the world, and Major explorations after the Age of and description. Explanation is a way to uncover new knowledge, and to report relationships among different aspects of studied phenomena A phenomenon , plural phenomena, is any observable occurrence. In popular usage, a phenomenon often refers to an extraordinary event. In scientific usage, a phenomenon is any event that is observable, however commonplace it might be, even if it requires the use of instrumentation to observe it. For example, in physics, a phenomenon may be a.

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Explanations and arguments

Main article: Argument In logic, an argument is a set of one or more meaningful declarative sentences known as the premises along with another meaningful declarative sentence (or "proposition") known as the conclusion. A deductive argument asserts that the truth of the conclusion is a logical consequence of the premises; an inductive argument asserts that the

While arguments attempt to show that something is, will be, or should be the case, explanations try to show why or how something is or will be. If Fred and Joe address the issue of whether or not Fred's cat has fleas, Joe may state: "Fred, your cat has fleas. Observe the cat is scratching right now." Joe has made an argument that the cat has fleas. However, if Fred and Joe agree on the fact that the cat has fleas, they may further question why this is so and put forth an explanation: "The reason the cat has fleas is that the weather has been damp." The difference is that the attempt is not to settle whether or not some claim A proposition is a sentence expressing something true or false. In philosophy, particularly in logic, a proposition is identified ontologically as an idea, concept, or abstraction whose token instances are patterns of symbols, marks, sounds, or strings of words. Propositions are considered to be syntactic entities and also truthbearers is true, it is to show why it is true.

In this sense, arguments aim to contribute knowledge, whereas explanations aim to contribute understanding.

Arguments and explanations largely resemble each other in rhetorical Rhetoric is the art of using language to communicate effectively. It involves three audience appeals: logos, pathos, and ethos, as well as the five canons of rhetoric: invention or discovery, arrangement, style, memory, and delivery. Along with grammar and logic or dialectic, rhetoric is one of the three ancient arts of discourse. From ancient use. This is the cause of much difficulty in thinking critically Critical thinking, in its broadest sense, has been described as "purposeful reflective judgment concerning what to believe or what to do." The list of core critical thinking skills, as identified by Ennis, Swartz, Paul, Halpern, Fisher, Wade, Scriven, Boyd, Chafee, Gittens, Moore, Browne, Parker, White, Keely, Facione an many others about claims In logic and philosophy, the term proposition refers to both (a) the "content" or "meaning" of a meaningful declarative sentence or (b) the pattern of symbols, marks, or sounds that make up a meaningful declarative sentence. The meaning of a proposition includes that it has the quality or property of being either true or false,. There are several reasons for this difficulty.

Explanations and justification

Main article: Justification

Justification is the reason why someone properly holds a belief Belief is the psychological state in which an individual holds a proposition or premise to be true, the explanation as to why the belief is a true one, or an account of how one knows what one knows. In much the same way arguments and explanations may be confused with each other, so too may explanations and justifications. Statements which are justifications of some action take the form of arguments. For example attempts to justify a theft usually explain the motives (e.g., to feed a starving family).

It is important to be aware when an explanation is not a justification. A criminal profiler may offer an explanation of a suspect's behavior (e.g.; the person lost their job, the person got evicted, etc.). Such statements may help us understand why the person committed the crime, however an uncritical listener may believe the speaker is trying to gain sympathy for the person and his or her actions. It does not follow that a person proposing an explanation has any sympathy for the views or actions being explained. This is an important distinction because we need to be able to understand and explain terrible events and behavior in attempting to discourage it.

Types of explanations

There are many and varied events, objects, and facts which require explanation. So too, there are many different types of explanation. Among the various types of explanation are Deductive-nomological The deductive-nomological model is a formalized view of scientific explanation in natural language. It characterizes scientific explanations primarily as deductive arguments with at least one natural law statement among its premises. "Nomological" comes from the Greek word "νόμος" (nomos), i.e., "law.", Functional, Historical, Psychological, Reductive, Teleological, Methodological explanations.

Physical explanations

Behavioral explanations

Functional explanations

Sources

See also

External links

Look up explanation in Wiktionary Wiktionary is a multilingual, web-based project to create a free content dictionary, available in over 151 languages. Unlike standard dictionaries, it is written collaboratively by volunteers, dubbed "Wiktionarians", using wiki software, allowing articles to be changed by almost anyone with access to the website, the free dictionary.
Logic Logic is the study of reasoning. Logic is used in most intellectual activities, but is studied primarily in the disciplines of philosophy, mathematics, and computer science. Logic examines general forms which arguments may take, which forms are valid, and which are fallacies. It is one kind of critical thinking. In philosophy, the study of logic
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Academic areas Argumentation theory Argumentation theory, or argumentation, is the interdisciplinary study of how humans should, can, and do reach conclusions through logical reasoning, that is, claims based, soundly or not, on premises. It includes the arts and sciences of civil debate, dialogue, conversation, and persuasion. It studies rules of inference, logic, and procedural · Axiology Axiology is the philosophical study of value. It is either the collective term for ethics and aesthetics—philosophical fields that depend crucially on notions of value—or the foundation for these fields, and thus similar to value theory and meta-ethics. The term was first used in the early 20th century by Paul Lapie, in 1902, and E. von · Critical thinking Critical thinking, in its broadest sense, has been described as "purposeful reflective judgment concerning what to believe or what to do." The list of core critical thinking skills, as identified by Ennis, Swartz, Paul, Halpern, Fisher, Wade, Scriven, Boyd, Chafee, Gittens, Moore, Browne, Parker, White, Keely, Facione an many others · Computability theory Computability theory, also called recursion theory, is a branch of mathematical logic that originated in the 1930s with the study of computable functions and Turing degrees. The field has grown to include the study of generalized computability and definability. In these areas, recursion theory overlaps with proof theory and effective descriptive · Formal semantics Formal semantics is the study of the semantics, or interpretations, of formal and also natural languages. A formal language can be defined apart from any interpretation of it. This is done by designating a set of symbols and a set of formation rules (also called a formal grammar) which determine which strings of symbols are well-formed formulas · History of logic The history of logic is the study of the development of the science of valid inference . While many cultures have employed intricate systems of reasoning, and logical methods are evident in all human thought, an explicit analysis of the principles of reasoning was developed in only three traditions: those of India, of China, and of Greece. Of · Informal logic The precise nature and definition of informal logic are matters of some dispute. Ralph H. Johnson and J. Anthony Blair define informal logic as "a branch of logic whose task is to develop non-formal standards, criteria, procedures for the analysis, interpretation, evaluation, criticism and construction of argumentation." This definition · Logic in computer science Logic in computer science describes topics where logic is applied to computer science and artificial intelligence. These include: · Mathematical logic Mathematical logic is a subfield of mathematics with close connections to computer science and philosophical logic. The field includes both the mathematical study of logic and the applications of formal logic to other areas of mathematics. The unifying themes in mathematical logic include the study of the expressive power of formal systems and the · Mathematics Mathematics is the study of quantity, structure, space, and change. Mathematicians seek out patterns, formulate new conjectures, and establish truth by rigorous deduction from appropriately chosen axioms and definitions · Metalogic Metalogic is the study of the metatheory of logic. While logic is the study of the manner in which logical systems can be used to decide the correctness of arguments, metalogic studies the properties of the logical systems themselves. According to Geoffrey Hunter, while logic concerns itself with the "truths of logic," metalogic concerns · Metamathematics Metamathematics is the study of mathematics itself using mathematical methods. This study produces metatheories, which are mathematical theories about other mathematical theories. Metamathematical metatheorems about mathematics itself were originally differentiated from ordinary mathematical theorems in the 19th century, to focus on what was then · Model theory In mathematics, model theory is the study of mathematical structures such as groups, fields, graphs, or even universes of set theory, using tools from mathematical logic. A structure that gives meaning to the sentences of a formal language is called a model for the language. If a model for a language moreover satisfies a particular sentence or · Philosophical logic Philosophical logic is the study of the more specifically philosophical aspects of logic. The term contrasts with philosophy of logic, metalogic, and mathematical logic; and since the development of mathematical logic in the late nineteenth century, it has come to include most of those topics traditionally treated by logic in general.[citation · Philosophy Philosophy is the study of general and fundamental problems concerning matters such as existence, knowledge, values, reason, mind, and language. It is distinguished from other ways of addressing fundamental questions by its critical, generally systematic approach and its reliance on rational argument. The word "philosophy" comes from the · Philosophy of logic Following the developments in Formal logic with symbolic logic in the late nineteenth century and mathematical logic in the twentieth, topics traditionally treated by logic not being part of formal logic have tended to be termed either philosophy of logic or philosophical logic if no longer simply logic · Philosophy of mathematics The philosophy of mathematics is the branch of philosophy that studies the philosophical assumptions, foundations, and implications of mathematics. The aim of the philosophy of mathematics is to provide an account of the nature and methodology of mathematics and to understand the place of mathematics in people's lives. The logical and structural · Proof theory Proof theory is a branch of mathematical logic that represents proofs as formal mathematical objects, facilitating their analysis by mathematical techniques. Proofs are typically presented as inductively-defined data structures such as plain lists, boxed lists, or trees, which are constructed according to the axioms and rules of inference of the · Set theory Set theory is the branch of mathematics that studies sets, which are collections of objects. Although any type of object can be collected into a set, set theory is applied most often to objects that are relevant to mathematics
Foundational concepts Abduction Abduction is a method of logical inference introduced by Charles Sanders Peirce which comes prior to induction and deduction for which the colloquial name is to have a "hunch". Abductive reasoning starts when an inquirer considers of a set of seemingly unrelated facts, armed with an intuition that they are somehow connected. The term · Analytic truth The analytic-synthetic distinction, , is a conceptual distinction, used primarily in philosophy to distinguish propositions into two types: analytic propositions and synthetic propositions. Analytic propositions are those which are true simply by virtue of their meaning while synthetic propositions are not; however, philosophers have used the · Antinomy Antinomy literally means the mutual incompatibility, real or apparent, of two laws. It is a term used in logic and epistemology · A priori The terms a priori and a posteriori ("subsequent to") are used in philosophy (epistemology) to distinguish two types of knowledge, justifications or arguments. A priori knowledge or justification is independent of experience (for example 'All bachelors are unmarried'); a posteriori knowledge or justification is dependent on experience or · Deduction · Definition · Description · Entailment · Induction · Inference · Logical consequence · Logical form · Logical implication · Logical truth · Name · Necessity · Meaning · Paradox · Possible world · Presupposition · Probability · Reason · Reasoning · Reference · Semantics · Statement · Substitution · Syntax · Truth · Truth value · Validity
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Blog boast: 'Great escape' at Mpls. City Hall - Minneapolis Star Tribune
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But that explanation doesn't fit what a Star Tribune reporter saw and heard before the pair left. Directly in front of the reporter in the crowded chamber, ...



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What is the psychological explanation behind making lists?
Q. There must be a psychological explanation as to why people make lists. Is there some relation to how the brain functions or processes things on lists? By this, I mean a specific theory or concept in Psychology if any exists.
Asked by angel - Sat Apr 10 05:26:49 2010 - - 3 Answers - 0 Comments

A. I am not a psychologist, but I did take classes in High School and College. I think it has to do with our desire to make order and structure in things. Some people cannot function or be able to make sense of things unless there is order and structure there. It makes it easier to weed out the gray-matter. Another possibility for some people is that they need to have somehow to be able to keep focused. If they have a list, they can work on that and not continue to add too the list and eventually have too much to handle. Once again, it gives us structure and keeps us focused. ...Kind of like breakfast... :D
Answered by kcook_con - Sat Apr 10 05:32:22 2010

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