© 2016 Dr. Karl Javorszky
Editor: Dr. Karl Javorszky, A-1010 Wien, Landhausgasse 4/23
Author: Dr. Karl Javorszky
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Natural Orders | Publishing details
Natural Orders | 1 Introduction
8
1.2.1.2 We suppose that these basic principles have to do with the simultaneous nature of incidents
as contrasted with a sequenced succession of incidents.
1.2.1.3 We suppose that watching symbols which identify incidents both as simultaneously belonging
to categories and as occupying sequential places within the categories will uncover insights
that can be merged to form an explanation.
1.2.2 The idea is communicable
1.2.2.1 If the words are understandable and are connected according to the rules of the language,
a logical sentence is generated.
1.2.2.2 Logical sentences are communicable.
1.2.2.3 Since a system of logical sentences which relate and refer to each other cannot contain
anything new, the point of interest is not whether the content communicated has been under-
stood or not, but rather whether it creates in the addressee a desire to act.
1.2.3 Expansion of arithmetics
1.2.3.1 We shall use natural numbers as demonstration objects, towards which we point our index
nger while saying ”this I explain as follows”.
1.2.3.2 We introduce additional rules for dealing with natural numbers.
1.2.3.3 The natural numbers are assigned an additional family of logical attributes, which has not
been used so far. We will investigate a part of the network of family relations among natural
numbers which has so far not received any attention.
1.3 About this work
1.3.1 Philosophy of language
1.3.1.1 We continue Wittgenstein’s work by speaking about logical incidents in a language that
observes the rules of logic.
1.3.1.2 What is new is that we also speak about that which is not the case.
1.3.1.3 Moving the attention away from what is the case towards that which is – at the moment –
not the case includes the background into the discussion; we can do so owing to the technolo-
gical progress of using computers: they enhance our perception of patterns.
1.3.2 Natural numbers
1.3.2.1 There exists a tradition in natural philosophy to explain Nature by means of natural numbers.
1.3.2.2 The basic idea that Nature is something continuously changing, while largely remaining es-
sentially the same, is also known in natural philosophy.
1.3.2.3 What is new is that we do not only regard the incidents [processes] of Nature, for which the
natural numbers stand as symbols, as being subject to continual change, but we also under-
stand the natural numbers themselves as part of a dynamic process, we think of them as being
on a journey, of being in movement.
1.3.3 Loss of meaning
1.3.3.1 An exclamation of surprise has a meaning that transmits itself to the listener, whether he wants
it or not. [The meaning is brought to you.]
1.3.3.2 A manual about the kinds and frequencies of exclamations of surprise will transmit its
meaning only to those who are involved with the matter. [You go and get the meaning.]