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mathematically what What is the real world, mathematically?

Part and parcel of Plato's Platonic Realism is his theory of Forms or Ideas, which refersrefer to his belief that the material world as it seems to us is not the real world, but only a shadow or a poor copy of the real world.

Theory of Forms:

The Theory of Forms (Greek: ἰδέαι) typically refers to the belief expressed by Socrates in some of Plato's dialogues, that the material world as it seems to us is not the real world, but only an image or copy of the real world. Socrates spoke of forms in formulating a solution to the problem of universals. The forms, according to Socrates, are roughly speaking archetypes or abstract representations of the many types of things, and properties we feel and see around us, that can only be perceived by reason ( Greek: λογική); (that is, they are universals). In other words, Socrates sometimes seems to recognise two worlds: the apparent world, which constantly changes, and an unchanging and unseen world of forms, which may be a cause of what is apparent.

MaterialThe material world is limited to the quantum of energy $E=nh\nu$

  1. what Mathematical world is the mathematical world limited to?

  2. Why sometimesare mathematical principles aresometimes able to interpret the material world?

  3. whatWhat is it that is behind the material world that Sometimesand is sometimes connected to the mathematical principles?

  4. Why does our physical world have a mathematical structure?  (Justjust like the skeleton of a building)?

  5. Did the material world createdcreate mathematics, or did mathematics createdcreate the physical world!?

at the end of both fields:

isIs it possible to limitedlimit mathematics to the material world!? (in a kind of unification)?

mathematically what is real world

Part and parcel of Plato's Platonic Realism is his theory of Forms or Ideas, which refers to his belief that the material world as it seems to us is not the real world, but only a shadow or a poor copy of the real world.

Theory of Forms:

The Theory of Forms (Greek: ἰδέαι) typically refers to the belief expressed by Socrates in some of Plato's dialogues, that the material world as it seems to us is not the real world, but only an image or copy of the real world. Socrates spoke of forms in formulating a solution to the problem of universals. The forms, according to Socrates, are roughly speaking archetypes or abstract representations of the many types of things, and properties we feel and see around us, that can only be perceived by reason ( Greek: λογική); (that is, they are universals). In other words, Socrates sometimes seems to recognise two worlds: the apparent world, which constantly changes, and an unchanging and unseen world of forms, which may be a cause of what is apparent.

Material world is limited to the quantum of energy $E=nh\nu$

  1. what Mathematical world is limited to?

  2. Why sometimes mathematical principles are able to interpret the material world?

  3. what is behind material world that Sometimes is connected to the mathematical principles?

  4. Why our physical world have a mathematical structure?(Just like the skeleton of a building)

  5. the material world created mathematics, or mathematics created the physical world!?

at the end of both fields:

is it possible to limited mathematics to the material world!? (in a kind of unification)

What is the real world, mathematically?

Part and parcel of Plato's Platonic Realism is his theory of Forms or Ideas, which refer to his belief that the material world as it seems to us is not the real world, but only a shadow or a poor copy of the real world.

Theory of Forms:

The Theory of Forms (Greek: ἰδέαι) typically refers to the belief expressed by Socrates in some of Plato's dialogues, that the material world as it seems to us is not the real world, but only an image or copy of the real world. Socrates spoke of forms in formulating a solution to the problem of universals. The forms, according to Socrates, are roughly speaking archetypes or abstract representations of the many types of things, and properties we feel and see around us, that can only be perceived by reason ( Greek: λογική); (that is, they are universals). In other words, Socrates sometimes seems to recognise two worlds: the apparent world, which constantly changes, and an unchanging and unseen world of forms, which may be a cause of what is apparent.

The material world is limited to the quantum of energy $E=nh\nu$

  1. what is the mathematical world limited to?

  2. Why are mathematical principles sometimes able to interpret the material world?

  3. What is it that is behind the material world and is sometimes connected to the mathematical principles?

  4. Why does our physical world have a mathematical structure  (just like the skeleton of a building)?

  5. Did the material world create mathematics, or did mathematics create the physical world?

at the end:

Is it possible to limit mathematics to the material world (in a kind of unification)?

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mathematically what is real world

Part and parcel of Plato's Platonic Realism is his theory of Forms or Ideas, which refers to his belief that the material world as it seems to us is not the real world, but only a shadow or a poor copy of the real world.

Theory of Forms:

The Theory of Forms (Greek: ἰδέαι) typically refers to the belief expressed by Socrates in some of Plato's dialogues, that the material world as it seems to us is not the real world, but only an image or copy of the real world. Socrates spoke of forms in formulating a solution to the problem of universals. The forms, according to Socrates, are roughly speaking archetypes or abstract representations of the many types of things, and properties we feel and see around us, that can only be perceived by reason ( Greek: λογική); (that is, they are universals). In other words, Socrates sometimes seems to recognise two worlds: the apparent world, which constantly changes, and an unchanging and unseen world of forms, which may be a cause of what is apparent.

Material world is limited to the quantum of energy $E=nh\nu$

  1. what Mathematical world is limited to?

  2. Why sometimes mathematical principles are able to interpret the material world?

  3. what is behind material world that Sometimes is connected to the mathematical principles?

  4. Why our physical world have a mathematical structure?(Just like the skeleton of a building)

  5. the material world created mathematics, or mathematics created the physical world!?

at the end of both fields:

is it possible to limited mathematics to the material world!? (in a kind of unification)