Aristotle Quote “The whole is greater than the sum of its parts.”


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The phrase "The whole is greater than the sum of the parts" is well known and important to Systems Scientists and Systems Engineers alike. It's like a short pithy definition of Emergence. And it is almost always automatically attributed to Aristotle. But what I want to know is this - Did he say it? Why did he say it? And in what context?


Aristotle Quote “The whole is greater than the sum of its parts.”

In other words, affirming that "the whole is equal to the sum (total) of its parts." Analysis: If the whole and one or more of its parts are known, then the task is to find the remaining part(s) by breaking down the whole, using the known part(s): • If the known parts are not equal, we subtract. • If the known parts are equal, we divide.


Aristotle Quote “The whole is greater than the sum of its parts.”

The original famous phrase of Gestalt psychologist Kurt Koffka, "The whole is other than the sum of the parts" is often incorrectly translated[4] as "The whole is greater than the sum of its parts," and thus used when explaining gestalt theory, and further incorrectly applied to systems theory.[5] Koffka did not like the translation.


Aristotle Quote “The whole is greater than the sum of its parts.”

Also translated as "The whole is greater than the part," this quote is about how much better things are together than as pieces. The idea is used heavily in Synergy and Gestalt as well as in non-linear fields. It is also used by people looking for something somewhat cryptic to say to sound smart. This quote reminds us that what one can do.


Aristotle Quote “The whole is greater than the sum of its parts.”

Analysis: If the whole and one or more of its parts are known, then the task is to find the remaining part (s) by breaking down the whole, using the known part (s): If the known parts are not equal, we subtract. If the known parts are equal, we divide. Basically, "Each individual part is equal to the whole minus all of the other parts."


Aristotle Quote “The whole is greater than the sum of its parts.”

The whole is other than the sum of the parts. —Kurt Koffka. Gestaltism's philosophy is not the same as Aristotle's saying, "the whole is greater than the sum of the parts." In Gestaltism, the whole is different and may even be completely unrelated to its parts. Gestalt Principles. Gestalt Principles are an essential part of visual design.


Aristotle Quote “The whole is greater than the sum of its parts.”

How to use the sum of in a sentence. an amount of (money); the result of (adding two or more numbers together); all there is of : the whole amount of… See the full definition


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Charles Dickens Quote “The sum of the whole is this walk and be happy

Sum of parts is the idea that things are more than the collective attributes of their parts. The following are illustrative examples of the sum of parts concept. Aristotle & Euclid Sum of parts originates with Aristotle's Metaphysics which states "the whole is something besides the parts."


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See: οὐ ταὐτόν ἐστι τὰ μέρη καὶ τὸ ὅλον (150a15-16). "the whole is not the same as the parts" By τὰ μέρη I mean the parts taken together here, e.g. someone who mistakenly says two people together have justice, because justice is A plus B and one has A and the other B.


Aristotle Quote “The whole is greater than the sum of its parts.”

The meaning of GREATER/BETTER/MORE THAN THE SUM OF ITS PARTS is —used to say that something is better or more effective as a team, combination, etc., than would be expected when looking at the different parts that form it. How to use greater/better/more than the sum of its parts in a sentence.


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Ipso facto, the sum of parts equal the whole. So Aristotle's "something besides the parts" is not a mathematical observation but a language observation. Or is it? Let's step back even further.


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: the whole amount : the entire total of something usually + of The sum total of the payments will be $28,000. That's the sum total of what I know about cars. Examples of the sum total in a Sentence


The sum of the whole is this walk and be happy; walk and be

The sum of all whole numbers 1 to 100 can be calculated using the formula, S= n/2[2a + (n − 1) × d], where n = total number of whole numbers from 1 to 100, d = common difference between the two consecutive terms, and a = first term. Since there are a total of 100 whole numbers, hence n = 100. Thus, a = 1, d = 1 and n = 100.


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A sum is the total amount calculated by addition of those numbers. The calculation performed is called addition or summation. A sum can be used to simply calculate a total amount such as, counting the number of people on each floor of a building then adding those numbers together to get the total amount of people in the building.

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