'ferio' (ei-o) the most fundamental mood in aristotelian categorical logic

Categorical Logic Categorical Logic

The Diagonal Lemma Fails in Aristotelian Logic

Gödel's theorem does not need an introduction. But it is generally not acknowledged that all instances of Gödel's sentence are vacuous (see below). On the contrary Aristotelian logic permits only sentences that are not vacuous. The consequences of these observations are surprising. What does the article title mean? First of all by " Aristotelian logic " we will understand the logic of the tradi...

the most important demotivating factors among efl teachers in private english language institutes in mashhad

just as motivation is important in sla research, demotivation constitutes an important factor, too. there are many studies done on demotivation and burnout of teachers. many of these studies have been conducted on one or two aspects of english instruction. consequently, there are few studies which have been done on more than two aspects of english teaching. the aim of this study is to find out ...

Theoretical principles of ethical architecture in the holy Quran: On the basis of Aristotelian logic in Islamic school of thought

This research is a Qur'anic review that examines the effects of ethics on architecture from the Holy Qur'an’s point of view with the goal of introducing logical theoretical principals of ethical architecture. In order to reach the research goal, this research conducts the Induction, deduction and reverse extraction of research’s resulted theoretical concepts based on Aristotle's formal logic. T...

Categorical Abstract Algebraic Logic: Categorical Algebraization of Equational Logic

This paper deals with the algebraization of multi-signature equational logic in the context of the modern theory of categorical abstract algebraic logic. Two are the novelties compared to traditional treatments: First, interpretations between different algebraic types are handled in the object language rather than the metalanguage. Second, rather than constructing the type of the algebraizing c...

A Categorical Quantum Logic

We define a strongly normalising proof-net calculus corresponding to the logic of strongly compact closed categories with biproducts. The calculus is a full and faithful representation of the free strongly compact closed category with biproducts on a given category with an involution. This syntax can be used to represent and reason about quantum processes.