Equilibrium Graphs

09/07/2016
by   Pedro Cabalar, et al.
0

In this paper we present an extension of Peirce's existential graphs to provide a diagrammatic representation of expressions in Quantified Equilibrium Logic (QEL). Using this formalisation, logical connectives are replaced by encircled regions (circles and squares) and quantified variables are represented as "identity" lines. Although the expressive power is equivalent to that of QEL, the new representation can be useful for illustrative or educational purposes.

READ FULL TEXT

page 1

page 2

page 3

page 4

research
04/26/2012

Quantified Conditional Logics are Fragments of HOL

A semantic embedding of (constant domain) quantified conditional logic i...
research
07/19/2022

Existentially Quantified Systems of Equations as an Implicit Representation of Answers in Logic Programming

In this paper we present an alternative approach to formalize the theory...
research
02/01/2019

Quantum Hoare Logic with Ghost Variables

Quantum Hoare logic allows us to reason about quantum programs. We prese...
research
08/16/2023

Description Logics Go Second-Order – Extending EL with Universally Quantified Concepts

The study of Description Logics have been historically mostly focused on...
research
05/14/2009

Quantified Multimodal Logics in Simple Type Theory

We present a straightforward embedding of quantified multimodal logic in...
research
01/06/2018

Game of Power Allocation on Networks: Balancing Equilibrium

This paper defines and studies a special kind of equilibrium termed as "...

Please sign up or login with your details

Forgot password? Click here to reset