While Classical Logic (CL) used to be the gold standard for evaluating the rationality of human reasoning, certain non-theorems of CL—like Aristotle’s and Boethius’ theses—appear intuitively rational and plausible. Connexive logics have been developed to capture the underlying intuition that conditionals whose antecedents contradict their consequents, should be false. We present results of two experiments (total n = 72), the first to investigate connexive principles and related formulae systematically. Our data suggest that connexive logics provide more plausible rationality frameworks for human reasoning compared to CL. Moreover, we experimentally investigate two approaches for validating connexive principles within the framework of cohere...
In this paper, I review the motivation of connexive and strongly connexive logics, and I investigate...
In this paper, I review the motivation of connexive and strongly connexive logics, and I investigate...
In this paper, a connexive extension of the Relevance logic R→ was presented. It is defined by means...
While Classical Logic (CL) used to be the gold standard for evaluating the rationality of human reas...
We present probabilistic approaches to check the validity of selected connexive principles within th...
We present probabilistic approaches to check the validity of selected connexive principles within th...
We present two approaches to investigate the validity of connexive principles and related formulas a...
In this introduction, we offer an overview of main systems developed in the growing literature on co...
In this introduction, we offer an overview of main systems developed in the growing literature on co...
In this introduction, we offer an overview of main systems developed in the growing literature on co...
Today there is a wealth of fascinating studies of connexive logical systems. But sometimes it looks ...
The relationship between formal (standard) logic and informal (common-sense, everyday) reasoning has...
In this paper, I review the motivation of connexive and strongly connexive logics, and I investigate...
In this paper, I review the motivation of connexive and strongly connexive logics, and I investigate...
In this paper, I review the motivation of connexive and strongly connexive logics, and I investigate...
In this paper, I review the motivation of connexive and strongly connexive logics, and I investigate...
In this paper, I review the motivation of connexive and strongly connexive logics, and I investigate...
In this paper, a connexive extension of the Relevance logic R→ was presented. It is defined by means...
While Classical Logic (CL) used to be the gold standard for evaluating the rationality of human reas...
We present probabilistic approaches to check the validity of selected connexive principles within th...
We present probabilistic approaches to check the validity of selected connexive principles within th...
We present two approaches to investigate the validity of connexive principles and related formulas a...
In this introduction, we offer an overview of main systems developed in the growing literature on co...
In this introduction, we offer an overview of main systems developed in the growing literature on co...
In this introduction, we offer an overview of main systems developed in the growing literature on co...
Today there is a wealth of fascinating studies of connexive logical systems. But sometimes it looks ...
The relationship between formal (standard) logic and informal (common-sense, everyday) reasoning has...
In this paper, I review the motivation of connexive and strongly connexive logics, and I investigate...
In this paper, I review the motivation of connexive and strongly connexive logics, and I investigate...
In this paper, I review the motivation of connexive and strongly connexive logics, and I investigate...
In this paper, I review the motivation of connexive and strongly connexive logics, and I investigate...
In this paper, I review the motivation of connexive and strongly connexive logics, and I investigate...
In this paper, a connexive extension of the Relevance logic R→ was presented. It is defined by means...