Syamailcoin Gödel's Untouched Money

Hi all, I would like to invite and share the task, this has nothing to do with any altcoin or coin, and I expressly state that I am not Genesis own, just an investor... and it needs to be underlined that this is a long journey, I also need a definite capital to set up Cryptography, because it turns out that 4 months of coding does not produce anything, this is the formula that I wrote from the 5th grade of elementary school, γ^(i/R) + ∑(S[0:i]·τ·φ^j) and finally, hope we can divide the tasks, I used to run consensus but because the main requirement of Altcoins is to have a community, unfortunately I don't have that yet, 4 months of coding is useless and this year let's realize it, ABSTRACT Syamailcoin is here for me, you, him, her — because it’s based on a Money Negotiation Agreement Version: validated money from the formula
> γ^(i/R) + ∑(S[0:i]·τ·φ^j)
— an exponential sequence combined with weighted summation that can never be touched by Gödel’s incompleteness, as long as there are no natural errors in Syamailcoin with Proof of Puzzle. It answers serious questions about how money exists and is created without being affected by Gödel’s mathematical limitations.
When a node has been sent or confirmed successfully, it’s because it aligns with the system design. For example, if the system is a mathematical series but the new node’s nature is a mathematical vector, Syamailcoin only applies to humans who constantly ask whether the release of a third party could occur both numerically and without any agreed natural error. This cryptography needs the continuation of your creativity — and this is Syamailcoin.
Proof of Puzzle
A “puzzler” must solve a puzzle matching the smallest Syamailcoin fraction (0.0002231668236) up to 1, fifty times, within 14.47 minutes (868.2 seconds) while the circulating supply is between 9,470,000 and 4,735,001.
When the supply reaches 4,735,000, the allowed time is divided by 12 → 72.35 seconds.
When the supply hits 1,280,000, the time is divided by 1.96 → 36.913 seconds.
When the supply reaches 185,000, the time is 18.833 seconds.
The initial block reward is 9.41 Syamailcoin and will continue to be proportionally reduced as supply decreases.
SAI-15 Cryptography (In Progress)
Mathematical definition:
∀x∈SAI-15 | x → f(x) ∈ {K, G, E} ∧ ∀t∈ℝ⁺: Nebula(x,t) ≠ Nebula(x,t+δ)
Primordial Nebula guarantees:
∀t: ∃x | ℙ(N)(x,t) = new energy
K = secrets.token_bytes(399) // K ∈ ℤ^399, |K| = 399
R = 64 // 2⁶
γ = 22/144 = 0.1527...
τ = 0.1447
φ = (1+√5)/2 ≈ 1.61803399
H_SAI[i,t] = [P ⊕ K[i % 399] ⊕ ℕ(t)[i % 64]] · γ^(i/R) + ∑(S[0:i]·τ·φᵗ) % 399
Nebula here is just a figurative term for the mathematical formulation.
Because of this, every checksum will always succeed during a transaction. The heterodyne function is used to reduce power and signal strength gradually when an Evil Node attempts to dominate 51% of the شمائل network. In conclusion:
An Evil Node may have 1% above the average power but must face heterodyning early and pre-compose positive energy rather than negative.
Every attack is thus treated as positive energy (+Energy) due to DC bias in electrical law.
Money is secured by mathematics, and even Evil Nodes or mathematical-pattern Qubits are bound by the negotiated rules of this “war of minds.”
Practically speaking, in coin شمائل:
All Evil Nodes cannot perform perfect mirroring.
Any attack will drain their front-line energy, weakening them under heterodyning.
Increasing Evil Node or Qubit numbers will still fail against the SAI-15 checksum, the 14.47% threshold, and the core validation equation γ^(i/R) + ∑(S[0:i]·τ·φ^j).
If exposed energy passes through the weighted summation before the birth of new energy, the suspicious node will be marked as bad. This is a game of syllogistic logic, where superposition is practically impossible — and even if possible, the result will always be zero because of DC biasing and supply-demand axioms in economics.