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| // CARRY Fibonacci + Taylor Construction Braid (FTB) Research Module | |
| // RESEARCH HYPOTHESIS: Evaluates mapping of Fibonacci recurrence + Taylor operator expansions to B3 braids. | |
| // | |
| // Formally labeled: RESEARCH_HYPOTHESIS (unproven quantum algorithm until validated). | |
| use std::fmt; | |
| use crate::quantum::core::Gate; | |
| /// Research status tag for experimental constructions. | |
| pub enum ResearchStatus { | |
| ResearchHypothesis, | |
| ValidatedTheorem, | |
| UnprovenCandidate, | |
| } | |
| impl fmt::Display for ResearchStatus { | |
| fn fmt(&self, f: &mut fmt::Formatter<'_>) -> fmt::Result { | |
| match self { | |
| ResearchStatus::ResearchHypothesis => write!(f, "RESEARCH_HYPOTHESIS"), | |
| ResearchStatus::ValidatedTheorem => write!(f, "VALIDATED_THEOREM"), | |
| ResearchStatus::UnprovenCandidate => write!(f, "UNPROVEN_CANDIDATE"), | |
| } | |
| } | |
| } | |
| /// Fibonacci-Taylor Braid (FTB) Construction Object. | |
| pub struct FibonacciTaylorBraid { | |
| pub order_n: usize, | |
| pub time_t: f64, | |
| pub status: ResearchStatus, | |
| pub fibonacci_sequence: Vec<u64>, | |
| pub taylor_coefficients: Vec<f64>, | |
| pub braid_word: Vec<String>, | |
| } | |
| impl FibonacciTaylorBraid { | |
| pub fn new(order_n: usize, time_t: f64) -> Self { | |
| // 1. Compute Fibonacci recurrence F[n] = F[n-1] + F[n-2] | |
| let mut fib = vec![1, 1]; | |
| for i in 2..order_n.max(2) { | |
| let next = fib[i - 1] + fib[i - 2]; | |
| fib.push(next); | |
| } | |
| // 2. Compute Taylor expansion coefficients: c_k = t^k / k! | |
| // CE-3 fix: stop accumulating once the term would overflow f64 or | |
| // becomes negligible (|term| < 1e-15), to prevent Inf gate angles. | |
| let mut taylor = Vec::new(); | |
| let mut factorial = 1.0f64; | |
| let mut t_pow = 1.0f64; | |
| for k in 0..order_n { | |
| if k > 0 { | |
| factorial *= k as f64; | |
| t_pow *= time_t; | |
| } | |
| let term = t_pow / factorial; | |
| if !term.is_finite() { | |
| // Truncate series here; further terms would be Inf or NaN. | |
| break; | |
| } | |
| taylor.push(term); | |
| if term.abs() < 1e-15 { | |
| // Series has converged; remaining terms are negligible. | |
| break; | |
| } | |
| } | |
| // 3. Construct braid generator sequence in B3 group: sigma_1, sigma_2 | |
| let mut braid_word = Vec::new(); | |
| for k in 0..order_n { | |
| let fib_val = fib[k % fib.len()]; | |
| if fib_val % 2 == 0 { | |
| braid_word.push(format!("sigma_1^{}", k + 1)); | |
| } else { | |
| braid_word.push(format!("sigma_2^{}", k + 1)); | |
| } | |
| } | |
| Self { | |
| order_n, | |
| time_t, | |
| status: ResearchStatus::ResearchHypothesis, | |
| fibonacci_sequence: fib, | |
| taylor_coefficients: taylor, | |
| braid_word, | |
| } | |
| } | |
| /// Map FTB braid word onto a sequence of single and two-qubit quantum gates. | |
| pub fn synthesize_circuit_gates(&self, target_q1: usize, target_q2: usize) -> Vec<Gate> { | |
| let mut gates = Vec::new(); | |
| for (k, coeff) in self.taylor_coefficients.iter().enumerate() { | |
| let angle = coeff * (self.fibonacci_sequence[k % self.fibonacci_sequence.len()] as f64); | |
| if k % 2 == 0 { | |
| gates.push(Gate::rx(target_q1, angle)); | |
| gates.push(Gate::cnot(target_q1, target_q2)); | |
| } else { | |
| gates.push(Gate::rz(target_q2, angle)); | |
| gates.push(Gate::cz(target_q1, target_q2)); | |
| } | |
| } | |
| gates | |
| } | |
| } | |