FLUXION POTENCY Meaning and
Definition
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Fluxion potency refers to a concept in mathematics that was popularly introduced by Sir Isaac Newton in the 17th century. The term "fluxion" itself refers to the derivative of a variable, and "potency" implies the potential or power of change. Therefore, fluxion potency can be defined as the capability of an expression or function to undergo change over time, as described by its derivative.
In more technical terms, fluxion potency represents the rate of change of a variable with respect to another variable. It embodies the notion of measuring the instantaneous rate of change at a specific point, as opposed to a generalized average rate. Fluxion potency is a fundamental concept in calculus and is utilized extensively in theories of differential equations, optimization, and physics.
The concept of fluxion potency is rooted in the understanding that change is an inherent aspect of the natural world. By quantifying and mathematically analyzing the rates at which variables change, Newton aimed to develop a comprehensive framework for understanding and predicting various phenomena across a range of disciplines.
Overall, fluxion potency provides a powerful tool for modeling and analyzing dynamic systems in order to gain insights into their behavior. It is a foundational concept in the field of calculus and has significant applications in fields such as physics, engineering, economics, and biology.
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A dilution or potency made with a machine, water being used as a vehicle, and pushed to an extreme degree-as high, it is stated, as the 1/1000 or even 1/1000000 dilution.
A practical medical dictionary. By Stedman, Thomas Lathrop. Published 1920.
Common Misspellings for FLUXION POTENCY
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Etymology of FLUXION POTENCY
The term "fluxion potency" does not have a specific etymology as it is not a widely recognized or commonly used term. However, it can be broken down to understand the etymology of its individual words.
"Fluxion" is derived from the Latin word "fluxio", meaning "flow". In mathematics, fluxion refers to the derivative of a continually changing quantity. The term was primarily used in the 17th and 18th centuries during the development of calculus.
"Potency" comes from the Latin word "potentia", meaning "power" or "ability". It refers to the capacity or potential for something to act, influence, or produce a given effect.
Therefore, "fluxion potency" suggests the ability or power of continuously changing quantities or derivatives. However, it should be noted that this combination of words is not commonly used in any particular field or context.
