Me: "Perhaps I understand. You are establishing the limits of information density in terms of exchange rates with it$elf exchanging it$elf with it$elf? Measured against a substrateless pure $self?"
Prof: Funding, the answer is always more funding.
Me: "Perhaps I understand. You are establishing the limits of information density in terms of exchange rates with it$elf exchanging it$elf with it$elf? Measured against a substrateless pure $self?"
Prof: Funding, the answer is always more funding.
Me: "Yes, funding. What I do not understand here are your base units of funding? You have Square Seconds' Kelvin per Kilogram Square Meters. How can a second be square? How can a square meter have mass?"
Prof: Funding, the answer is always more funding.
Fields the transaction did not carry are omitted. Open the payload to see the bytes as stored.
1Pkn99xWPjQLP3amKdzRAZ4JVRdDY8QB5w Verified"How can seconds be square", you say?
well, if a second can be a cube, than of course it can be a square! the real question is how can a second be a cube
Me: "Yes Professor, I get your point. Though for me to construct the system, I must understand the fuel source [FUNDING]."
Prof: "Ah, I see now. You are looking at the Kolmogorovian Complexity limitations of the $elf($elf). Self within the self."
Prof: "My equation posits that the DNA basis protocol [Pi_eater] exists as the Bekenstein-Kolmogorovian Complexity limitation of it$elf. The boundary condition occurs as the irreducible, thus defines the funding parameter."
Prof_cont: "DNA occurs as the most complex known structure in existence and cannot be expressed in a more succinct manner than it$elf. The $elf($elf) (self within the self) recursion exists as the funding convertor."
Me: I see. Thus your units "Per Square Seconds' Kelvin, are boundary condition step sums of exchange within a Bolztmannian parametric metric metricity governed by thermionic degeneration?"
Prof: Yes, the thermionic degenerate affords Minkowskian validity.
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