Showing posts with label Philosophia Universalis. Show all posts
Showing posts with label Philosophia Universalis. Show all posts

Wednesday, 10 May 2017

Does Knowledge Become More Accurate Over Time?


Change lies deeper in the knowledge substrate than time.

Knowledge is not necessarily coupled with time, but it can be influenced by it. It can be influenced by change of any kind: not only time.

Knowledge may exist in a moment and vanish. The incipient perspective(s) it contains may change. Or the perspective(s) that it comprises may resist change.

Also, knowledge changes with reality and vice versa.

Time requires events to influence this relationship between knowledge and reality.

Knowledge cannot be relied upon to be a more accurate expression of reality, whether time is involved or not, because the relationship between knowledge and reality is not necessarily dependent upon time, nor is there necessarily a coupling of the relationship between knowledge and reality. The relationships of 'more’ and ‘accurate' are also not necessarily coupled with time.

Example: Eratosthenes calculated the circumference of the Earth long before Copernicus published. The ‘common knowledge’ of the time (Copernicus knew about Eratosthenes, but the culture did not) was that the Earth was flat.

Sunday, 7 May 2017

Is Mathematics Or Philosophy More Fundamental?

http://mathematica-universalis

Is Mathematics Or Philosophy More Fundamental?

Answer: Philosophy is more fundamental than mathematics.

This is changing, but mathematics is incapable at this time of comprehensively describing epistemology, whereas, philosophy can.

Hence; mathematics is restrained to pure ontology. It does not reach far enough into the universe to distinguish anything other than ontologies. This will change soon. I am working on exactly this problem. See http://mathematica-universalis.com for more information on my work. (I’m not selling anything on this site.)

Also, mathematics cannot be done without expressing some kind of philosophy to underlie any axioms which it needs to function.

PROOF:

Implication is a ‘given’ in mathematics. It assumes a relation which we call implication. Mathematics certainly ‘consumes’ them as a means to create inferences, but the inference form, the antecedent, and the consequent are implicit axioms based upon an underlying metaphysics.

Ergo: philosophy is more general and universal than mathematics.

Often epistemology is considered separate from metaphysics, but that is incorrect, because you cannot answer questions as to ‘How do we know?” without an underlying metaphysical framework within which such a question and answer can be considered.