The concepts of "quasimanual" and "manual" in logic

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The discussion centers on the concepts of "quasimanuals" and "manuals" as defined in the paper by Klipfel, which is based on the book "An Introduction To Hilbert Space and Quantum Logic." These terms are questioned for their originality and relevance in the broader context of formal logic. Participants agree that Cohen's definitions are likely novel rather than longstanding, suggesting that these concepts may not have a significant historical precedent in formal logic compared to established theories like Lambda Calculus.

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TL;DR
Are the concepts of "quasimanual" and "manual" specific to the study of quantum logic? - or are they more general? - perhaps concepts from "model theory"?
The paper https://www.whitman.edu/Documents/Academics/Mathematics/klipfel.pdf (beginning page 2``1) describes a model for experiments based (it says) on the book An Introduction To Hilbert Space and Quantum Logic https://www.amazon.com/gp/product/1461388430/?tag=pfamazon01-20. This approach defines structures called "quasimanuals" and "manuals". Are these concepts "out of the blue" and specific to the study of quantum logic? Or do similar ideas have longstanding place in formal logic?
 
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As an aside, i would interpret them as product manuals ie ones you can read and ones so convoluted after translation that you can’t .
 
Stephen Tashi said:
Summary:: Are the concepts of "quasimanual" and "manual" specific to the study of quantum logic? - or are they more general? - perhaps concepts from "model theory"?

The paper https://www.whitman.edu/Documents/Academics/Mathematics/klipfel.pdf (beginning page 2``1) describes a model for experiments based (it says) on the book An Introduction To Hilbert Space and Quantum Logic https://www.amazon.com/gp/product/1461388430/?tag=pfamazon01-20. This approach defines structures called "quasimanuals" and "manuals". Are these concepts "out of the blue" and specific to the study of quantum logic? Or do similar ideas have longstanding place in formal logic?
I just skimmed Klipfel's paper and found it intriguing. It seems to me that Cohen's definitions of quasimanuals and manuals recounted therein are more novel than longstanding. In my view, if it's newer than e.g. the Lambda Calculus, it's not longstanding -- even if the material is of earlier origin, it's more obscure than widespread.
 

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