Outrageously Funny Word Dictionary :: Inductive

👉 Inductive

noninductive

👉 Inductive is a term that refers to an approach or method in which one makes deductions about what might happen based on observations, experiences, or previous knowledge. It involves reasoning and inference from these observations to make predictions or conclusions. Inductive reasoning is often used in science, engineering, and other fields where there are no definitive rules or formulas, but instead rely on the observation of patterns and generalizations. In mathematics, an example might be a mathematician using induction to prove that every natural number greater

indutive

👉 Inductive my is a type of mathematical concept where a function or system is defined by its behavior under certain conditions, rather than being directly determined by its input. It involves defining an initial condition (usually zero) and then using this to calculate values for other inputs. In the context of electrical engineering, inductive my can refer to the phenomenon that when a voltage source is connected to a circuit with a resistance in series, it causes a current to flow through the circuit. This current is said to

inductothermy

👉 Inductiveness is a concept in mathematics that refers to a property of certain mathematical functions or operations, where they can be manipulated and altered without altering the result. This property allows for manipulating certain functions or operations such as addition, subtraction, multiplication, division, exponentiation, logarithms, trigonometric functions, etc., without changing the original values. For example, consider the function f(x) = x^2 - 4x + 3. If we want to manipulate this function without

inductiveness

👉 Inductively, a system or process involves applying an external force to cause an object to move. This is similar to how you apply pressure on a rubber band to make it stretch. In this case, "inductively" means that the action of the external force (the force applied) causes the object being moved (the object being acted upon by the force). For example, imagine you want to build a bridge. You might use an inductor to create a magnetic field around the bridge

inductively

👉 Inductive is a type of logic that involves drawing conclusions or making generalizations based on specific observations or examples. It is often used to describe deductive reasoning, where premises are assumed and conclusions are drawn from those premises. In an inductive argument, one starts with some unspecified fact or observation and then builds up the conclusion by considering more specific instances of the same thing or phenomenon.

inductive

👉 Inductive is a word or phrase that refers to something being made up of, based on, or dependent upon another thing. In this context, "inducting" means creating, deriving, or forming from an existing state or condition. For example, if someone is trying to build a computer system and they want to create a new program, it's common for them to say "I'm inducting" because the computer system needs to be built based on the programming language used to write

inducting

👉 Inductive, or inductive, is a mathematical concept that refers to the process of making deductions from one set of numbers or symbols to another. It involves using patterns and relationships between variables to infer values for new inputs. In mathematics, an inductive proof is a type of proof where the initial statement (or premises) are used to derive a conclusion from previously proven statements (the hypotheses). Inductive proofs use deductive reasoning, which means that they start with general principles or assumptions, and then

inducteous

👉 Inductive effects are phenomena that occur when a magnetic field is applied to an electric current. These effects are named after Joseph Henry, who first observed them in 1839. The term "inductor" refers to any device that allows current to flow through it, and "resistor" refers to an electronic component used to store electrical energy.

inductances

👉 Inductive logic is a type of reasoning where the truth value of a statement depends on its premises, and not just on their logical consequences. This means that the conclusion of an inductive proof can be true even if all of the premises are false. In other words, the inductive hypothesis is not only valid (true) but also sufficient for any conclusion to be true.

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