The weak variable sharing property
Journal article
Published version
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https://hdl.handle.net/11250/3066129Utgivelsesdato
2023Metadata
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Sammendrag
An algebraic type of structure is shown forth which is such that if it is a characteristic matrix for a logic, then that logic satisfies Meyer's weak variable sharing property. As a corollary, it is shown that RM and all its odd-valued extensions satisfy the weak variable sharing property. It is also shown that a proof to the effect that the "fuzzy" version of the relevant logic R satisfies the property is incorrect.