There is no construct in science more fundamental than gender. The ancients knew this but the moderns have long since forgotten it.
This post will explore the epistemological and ontological potential of gender in providing a unifying foundation for science and mathematics. In this respect, the structure of the French language provides a first glimpse of the relationship between knowledge and gender. French tends to explain concepts in terms of oppositions, often expressed across opposing genders. For example, French for knowledge is the feminine term la connaissance. The natural corresponding opposition in French is the masculine le savoir. Someone with a lot of specialised connaissance or knowledge is a connasseur. The most extreme kind of connaisseur.is the legendary idiot savant, the one who can digest the contents of the Yellow Pages in one sitting. On the opposite side of the fence is the savant of the non-idiot kind. The most gifted savant of all time was the equally legendary Socrates who had no reliable knowledge whatsoever as expressed in his Confession of Ignorance. However, he knew that fact with absolute certainty, a mark of the true savant. It is quite ironic that the Socratic Confession of Ignorance provides the key principle in developing algebra capable of integrating pure ignorance with pure certitude in a tractable manner, as we shall see.
Including axiomatic mathematics, all of the traditional modern day sciences are of the ordinary, common sense, analytic, fact-based, “connaissance” style of scholarship. These sciences are all well known as deductionist, abstract, atomist, and dualist. Employing the metaphor of the biological brain, we will refer to these sciences as instances of the left side scientific paradigm. The position we take in this paper is that left side paradigm is totally unsuited to provide a foundational science. Any unifying foundational science must be based on savoir, not connaissance. The savoir kind of scholarship we refer to as right side science. Our first task will be to explain the central role of gender in right side science.
Different natural languages implement gender in various grammatical ways. For example, Tagalog of the Philippines is remarkable for its complete absence of grammatical gender Even personal pronouns are neuter and so do not explicitly expose the sexual gender of the respondent. At the other end of spectrum is Jingulu, an Aboriginal language of Australia that has four genders. It is also interesting to note that Jingulu, like other Aboriginal languages, does not categorically distinguish nouns from adjectives, they all collapse into a broader category of nominals. In this paper we introduce the study of a code like language where even the categorical distinction between nominal and verb. and any other grammatical category, all such distinctions evaporate. The syntax becomes so generic that it virtually disappears. We call this language the generic code. We propose this language as the calculus for right side science. All natural languages are left side languages. There is only one right side language, the generic code. We will show how the semantics of this generic code can be reverse engineered from generic principles. With great trepidation, we also claim that this reverse engineered language provides the semantic foundations of the biological genetic code. In other words, the genetic code is an instance of a totally universal, generic code. This generic code is not subject to evolution. It must be in place right from the very beginnings of whatever might start to begin. We will show that the most salient feature of this generic cum genetic code is that, like Jingulu, the language is based on four genders.
Before attempting to tackle the problem of developing a generic language, we must look at the generic problem domain in which it is to operate. Generic language is to provide the calculus for a generic science. What is the nature of such a science?
Continue reading “What is Gender?”