essence and idea
Posted: September 3rd, 2018, 11:13 pm
Essence:
a property or group of properties of something without which it would not exist or be what it is.
plural noun: essences
Idea:
The term idea is used in two meanings: as a synonym for concept or, in a broader sense, as an expression that implies a presence of intentionality. The word derives from the Greek idea or eidea, whose etymological root is eidos - image.
Concept:
The concept, while what-is-is the expression of a predicate common to all things of the same species. One arrives at these common predicates or attributes by analyzing various things of the same species.
As it turns out, idea and essence have very similar definitions. Let's work with the definition of idea as concept to get to the point that we want to demonstrate.
The definition says that the idea is made up of predicates common to something of the same species.
I ask: is it possible to generate an idea that has common predicates drawn from two other ideas. From what we define no, because each idea represents a different species, then there is no way for a species to encompass other two, if this happens the first two ideas are actually a particular case of the true species.
Let us extend the reasoning to the realm of numbers to arrive at a conclusion which, if not unpublished, at least clarifies the question better.
If we intend to get the idea of real numbers, for example, we will find all the predicates in common - or in other words: Properties - present in real numbers. We will leave aside all that is accidental to these numbers.
In short, we are within the definitions seen above.
If we think of the idea of integers and rational numbers, and we want to extract the idea of real numbers, we will see that in reality only the idea of a real number is really the true idea, the other two cases being only particular cases of the latter case.
Where we want to arrive: There isnt also in the case of the idea of numbers how to give rise to an idea that has predicates in common of other two ideas of numbers. Thus, the numbers are defined, for example: 1,2,3,4. can not be considered ideas, because if they were the idea of real number would be an idea fruit of other ideas.
When Plato, Pythagoreans and so on. say that numbers as defined (numerals) have meaning are making an error, because such abstract entities are not ideas, they are not concepts.
We will show later that in fact the first set to be considered is not the number, but the set of ideas, which has a preponderance over the numerals.
we will show that ideas can not be the result of an empirical abstraction as derived from the Aristotelian tradition and finally we want to demonstrate that the set of ideas is limited, constituting a totality and possessing a character of perfection and primacy.
Thanks
a property or group of properties of something without which it would not exist or be what it is.
plural noun: essences
Idea:
The term idea is used in two meanings: as a synonym for concept or, in a broader sense, as an expression that implies a presence of intentionality. The word derives from the Greek idea or eidea, whose etymological root is eidos - image.
Concept:
The concept, while what-is-is the expression of a predicate common to all things of the same species. One arrives at these common predicates or attributes by analyzing various things of the same species.
As it turns out, idea and essence have very similar definitions. Let's work with the definition of idea as concept to get to the point that we want to demonstrate.
The definition says that the idea is made up of predicates common to something of the same species.
I ask: is it possible to generate an idea that has common predicates drawn from two other ideas. From what we define no, because each idea represents a different species, then there is no way for a species to encompass other two, if this happens the first two ideas are actually a particular case of the true species.
Let us extend the reasoning to the realm of numbers to arrive at a conclusion which, if not unpublished, at least clarifies the question better.
If we intend to get the idea of real numbers, for example, we will find all the predicates in common - or in other words: Properties - present in real numbers. We will leave aside all that is accidental to these numbers.
In short, we are within the definitions seen above.
If we think of the idea of integers and rational numbers, and we want to extract the idea of real numbers, we will see that in reality only the idea of a real number is really the true idea, the other two cases being only particular cases of the latter case.
Where we want to arrive: There isnt also in the case of the idea of numbers how to give rise to an idea that has predicates in common of other two ideas of numbers. Thus, the numbers are defined, for example: 1,2,3,4. can not be considered ideas, because if they were the idea of real number would be an idea fruit of other ideas.
When Plato, Pythagoreans and so on. say that numbers as defined (numerals) have meaning are making an error, because such abstract entities are not ideas, they are not concepts.
We will show later that in fact the first set to be considered is not the number, but the set of ideas, which has a preponderance over the numerals.
we will show that ideas can not be the result of an empirical abstraction as derived from the Aristotelian tradition and finally we want to demonstrate that the set of ideas is limited, constituting a totality and possessing a character of perfection and primacy.
Thanks