Conmathematics (Conceptual Mathematics) : The Superultramodern Mathematics (SM)

Written by Dr Kedar Joshi

The term Conmathematics [ invented by Kedar Joshi (b.1979), Cambridge (England), i.e. myself ] means Conceptual Mathematics. It is a meta - mathematical system that definesrepparttar structure of Superultramodern Mathematical Science. (Conmathematics means that modern/ultramodern mathematics is not as conceptual as it should be.)

It has four main components.

1. Conmathematical Definition of Mathematics :

a) Conmathematical definition of pure mathematics - Pure mathematics is a system of 100% precise propositions believed to be 99.999...% certain (repparttar 127620 0.00...1 % margin inrepparttar 127621 belief being forrepparttar 127622 sake of universal doubt :repparttar 127623 principle that 'anything may be possible.'). Precise means every term of a proposition is absolutely clarified, and every non - axiomatic proposition is supported onrepparttar 127624 basis of axiomatic one/s leaving no doubt, exceptrepparttar 127625 universal doubt. It is very possible that some ofrepparttar 127626 mathematical propositions are not clear ( or understandable ) to some persons. And, some ofrepparttar 127627 propositions are less than 99.999...% certain to some persons. This possibility effectively gives rise torepparttar 127628 possibility of multiple mathematical systems according torepparttar 127629 nature ofrepparttar 127630 individuals concerned, though truth is believed to be existing independent of individual minds. The principle of universal doubt makes it necessary to reviewrepparttar 127631 mathematical systems continuously so that in future they may not be seen to be mathematical at all.

b) Conmathematical definition of applied mathematics - Applied mathematics is a system of propositions constructed by applying some or all ofrepparttar 127632 pure mathematical propositions to deal with ( i.e. to explain and / or predict ) phenomena that are believed to be less certain thanrepparttar 127633 phenomena expressed by pure mathematical propositions. For example, I cannot believerepparttar 127634 law of gravity (repparttar 127635 law that every matter, in principle, attracts every matter out of some force or curvature of space - time ) to be 99.999...% certain, as I can imagine a universe whererepparttar 127636 law of gravity is invalid ( i.e. where every matter distracts every matter out of some force or absence of space - time curvature ).

2. Philosophy as Mathematics :

According torepparttar 127637 conmathematical definition of mathematics,repparttar 127638 core ideas in ultramodern science / philosophy, though appearing to be philosophical, are, in fact, mathematical. For example,repparttar 127639 axiomatic component ofrepparttar 127640 NSTP ( Non - Spatial Thinking Process ) theory is pure mathematical, while its hypothetical component is applied mathematical.

3. Conceptual Reconstruction of Pure Mathematics :

The Superultramodern Principia : The Foundations of Superultramodern Science (SS)

Written by Dr Kedar Joshi

The Superultramodern Philosophiae Naturalis Principia Mathematica (in short, The Superultramodern Principia) mainly combines The NSTP (Non - Spatial Thinking Process) Theory and Conmathematics (Conceptual Mathematics). It also entails some other ideas of Dr Kedar Joshi like 'If reason itself is flawed', Great flaws in modern/ultramodern physics, The nature of science, mathematics, and philosophy, Superultramodern universal communism, etc. Its chief purpose is to lay downrepparttar foundations of Superultramodern science (physics, mathematical science, and philosophy).

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