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What Modern Platonic Dialogues are

Modern Platonic Dialogues (MPD) is an idea that attempts to revive the noble art of dialogue that Socrates and Plato exercised 2,500 years ago in the Agora in Athens, Greece. The aim is to present all different views for currently controversial issues via online dialogues in which everyone can participate.

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Plato

Having a “live” dialogue can be much more productive and efficient than someone just writting an article with his/her views on a subject. Not all people agree on everything, not all people have the same “logic”. The point is not to try to persuade others that we have the correct logic, but to understand that our fellow-human arguments may be as “logical” as ours.

How to participate in an MPD

All Modern Platonic Dialogues are open via the Moderated Collaboration model. You can all send me your comments for a new dialogue! Comments are also welcomed in this page!

List of Modern Platonic Dialogues

The idea of MPD is new and dialogues are expected to increase in number exponentially in the ofllowing years. Please keep coming to this page for updates on what topics are currently under discusion. The Platonic dialogues that currently exist are listed in the following catalogue:

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Modern Platonic Dialogue I: A theist, an atheist and an agnostic talking...

1. Modern Platonic Dialogue I: A theist, an atheist and an agnostic talking…

2. Modern Platonic Dialogue II: A mathematician and a knowledge anarchist talking… (in progress)

3. Modern Platonic Dialogue III: An intelligent cleric and an astronomer talking… (in progress)

Modern Platonic Dialogue II – A mathematician and a knowledge anarchist

Below stands a dialogue between a mathematician and a knowledge anarchist. It is still in progress.

Mathematician – Hi. I am a mathematician…

Knowledge Anarchist – What does this even mean?

Mathematician – That I strudy and practice mathematics.

Knowledge Anarchist – So there are specific things to study in mathematics?

Math – Of course! Mathematics is all about methods, theorems et cetera

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KnAn – What about axioms?

Math – What do you mean?

KnAn – I mean, can there be an infinite number of theorems?

Math – Theoretically, yes. Why do you ask?

KnAn – Does this mean that anything can be proved? Or that there are countless things to be proven?

Math – I suppose the latter.

KnAn – But can’t you change the axioms you use any time you wish?

Math – Hmmm, yes you can. But this doesn’t mean that…

KnAn – That anarchy has found its way into mathematics? But if you can do that, then what’s there to “learn” ?

[to be continued]

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