Re: Schmeikal, B. 2016a. Basic Intelligence Processing Space. Journal of Space Philosophy 5, no. 1 (Spring 2016). https://www.researchgate.net/publication/303282613_Basic_Intelligence_Processing_Space

In my philosophical conceptual work I employ my version of the Andre-Weil-Claude-Levi-Strauss canonical group transformation formula (rCF), applied to conceptual fields in same way applied to mythological fields in comparative mythology. In my view, and you have given me words to more clearly articulate this: the rCF is a generative structure for an intelligent processing of energy. If so, concepts have energy. A surprising result. Concepts are processed. The philosopher Deleuze once said that the 'conceptual operator operates the conceptual machinery of any philosophy'. I am not a mathematician. It is perhaps the case that the rCF is a "commutative algebra within non-commutative space" (Schmeikal 2016a: 16). A mathematician would have to look at my version of the rCF to determine if it is such?

Re: Schmeikal, B. 2016b. On Consciousness & Consciousness Logging Off Consciousness. 

https://www.researchgate.net/publication/289335467_On_Consciousness?_iepl[viewId]=2eC7ajf100wlax3KHos4z9QT&_iepl[contexts][0]=projectUpdatesLog&_iepl[interactionType]=publicationView

Thinking of the energetics aspect of intelligence processing, I would say that the Weil-Levi-Strauss rCF's fourfold permutations (two pairs of binary opposites permuted four ways) undergo transformation into eight inverses. These eight might be termed eight transcendences. To generate the inverses requires imagination, though an imagination constrained by the overall formula. After reading your paper, I now am happy to refer to these inverses as 'unbinding, a release of free energy' (Schmeikal 2016b: 21, 28).  I am not a mathematician, only a fool or a poet, as Nietzsche once said, but I wonder is this rCF an example of the Clifford algebras you talk about in your papers?

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