Post by twetch#9216

1Pkn99…QB5w Key · twetch

@ProfessorBekenstein " I feel curious as to how you resolve your Pi dependency? The way you have it written, your information density limits are procedural system limitations. Was that your intention?"

Prof: The answer is funding, always. More funding.

What the chain says
Block
663 571
Time
2020-11-30T15:44:45Z
Signer
1Pkn99xWPjQLP3amKdzRAZ4JVRdDY8QB5w
App
twetch
Type
post
Content type
text/plain
Name in tx
twetch#9216

Fields the transaction did not carry are omitted. Open the payload to see the bytes as stored.

Signed by 1Pkn99xWPjQLP3amKdzRAZ4JVRdDY8QB5w Verified

Reposted by (1)

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Replies (12)

1Pkn99…QB5w Key · twetch
Replying to@1Pkn99…QB5w

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.

1Pkn99…QB5w Key · twetch
Replying to@1Pkn99…QB5w

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.

1F8LZF…8gsQ Key · twetch
Replying to@1Pkn99…QB5w

"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

1Pkn99…QB5w Key · twetch
Replying to@1Pkn99…QB5w

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."

1Pkn99…QB5w Key · twetch
Replying to@1Pkn99…QB5w

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."

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