Kantianism

Kantianism represents the ideas of the late 18th century philosopher Immanuel Kant. He is most well known for founding Deontological ethics, but he also contributed broadly to most important fields in Philosophy.

Epistemology and Metaphysics
Kant's Epistemology and Metaphysics are infamously complex, so this will be a brief overview. Kant made the claim that there are three main categories through which we experience the world, Intuition, Understanding, and Reason. Intuition is sensory impressions that are given to us by objects outside our understanding. Reason is what allows us to make logical destination's based of these sensory impressions. Understanding is the facility that allows us to comprehend things without having to infer them from intuition.

According to Kant, there are certain intuitions like time and space which are indispensable to how we experience the world. They must exist a priori, or before we experience anything. But all intuitions must exist from empirical experience. Therefore, Kant argues that what we experience in the world is not the world it's self, but merely an impression of it. Therefore, what we experience Kant be the world as it is in and of it's self. Kant calls the world as it is in and of its self "Numina" and the world as we experience it "Phenomena." So then what is this "Numina" like? Who the hell knows. This leads Kant to his view of Transcendental Idealism, basically the view that, although all are ideas stem from reality, the world as it is in and of it's self remains unknowable.

Ethics
The basis of Kant's ethics is that we should always act in such a way that could be made a universal law. From this, he derives that we should never use people as an means, but always as an ends in themselves. For Kant, this goes even if using someone as an ends will help prevent a greater harm to even more people.

Politics
Kant argued that in order to maintain human freedom, we must all seek a society in which it is possible to live free and rational lives. He called this state a Rechtsstaat, or a Republic governed by law. The sole purpose of this state was to maximize the possibility of human autonomy.

Mathematics
According to Kant, mathematics possesses objective validity because it expresses the necessary conditions of possible experience. Arithmetic, as an example, is grounded in the necessary conditions of possible experience and provides a priori cognition of objects with regard to their form. Kant believes that mathematics is a suitable tool for describing nature, but it encounters certain philosophical challenges. One such challenge arises from the notion that if something is composite, there must also exist something simple. This contradicts the concept of infinite divisibility of space, as it suggests that there are indivisible elements (atoms or monads) that constitute the universe. Kant addresses this issue by proposing that appearances are not things in themselves and that philosophical reasoning based solely on concepts would not be valid for appearances.

Another issue Kant discusses is the question of infinitely small magnitudes in mathematics. While some philosophers argue for the existence of atoms or monads, Kant separates the concepts of infinite divisibility and infinitely small magnitudes. He considers infinitely small magnitudes as necessary ideas to express changes caused by fundamental forces and the construction of intuition. Regarding the method of mathematics, Kant argues that it differs from the method of philosophy. Mathematics is capable of producing definitions in a strict sense and is considered a paradigm of synthetic cognition a priori. It uses concepts in concreto, starting with definitions and containing few unprovable propositions. Philosophy, on the other hand, analyzes data and deals with concepts in abstracto.

Kant illustrates the distinction between mathematics and philosophy through the discussion of the definition of a circle. The standard definition, which states that a circle is a figure with each point equidistant from a given center, does not prove its possibility. Kant proposes a genetic definition that demonstrates the constructability of a circle. According to Kant, mastering a mathematical concept means understanding the rule of construction of the object of the concept.

How to draw
You are done!
 * 1) Draw a ball
 * 2) Color it black
 * 3) Draw a golden Greek capital latter "phi" (Φ) in the middle
 * 4) Fill the left side of phi with white
 * 5) Add the two eyes

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 * [[file:Wikipedia.png]] Kantianism
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