Quantum Mechanics - I PHYS 4307 V0 Syllabus

The syllabus outlines the structure, goals, and learning outcomes of the course Quantum Computing Basis, taught at the Computer Engineering Department of Petro Mohyla Black Sea National University. The discipline introduces students to the foundational principles of quantum mechanics relevant to computation, the concept of qubits and multi‑qubit systems, quantum logic elements, basic algorithms, and the fundamentals of quantum programming using Python and IBM Qiskit. The course consists of five modules covering introductory concepts, quantum computing fundamentals, physical implementations, quantum circuits and error correction, and applied aspects of quantum technologies. It includes lectures and laboratory practicums supported by Maple and several online quantum simulators. The syllabus defines prerequisites, evaluation criteria, and the expected competencies students should acquire in theoretical understanding and practical quantum programming.The syllabus outlines the structure, goals, and learning outcomes of the course Quantum Computing Basis, taught at the Computer Engineering Department of Petro Mohyla Black Sea National University. The discipline introduces students to the foundational principles of quantum mechanics relevant to computation, the concept of qubits and multi‑qubit systems, quantum logic elements, basic algorithms, and the fundamentals of quantum programming using Python and IBM Qiskit. The course consists of five modules covering introductory concepts, quantum computing fundamentals, physical implementations, quantum circuits and error correction, and applied aspects of quantum technologies. It includes lectures and laboratory practicums supported by Maple and several online quantum simulators. The syllabus defines prerequisites, evaluation criteria, and the expected competencies students should acquire in theoretical understanding and practical quantum programming.

Mar 12, 20260 citations

Quantum Tunneling: Exponential Barrier Penetration, No Teleportation — E8 Intelligence Research

Andrew Stewart Caldin

FINDING: Quantum tunneling is a wave-mechanical penetration of finite potential barriers, not a classical "jump"; its probability depends exponentially on barrier width and height, with no known teleportation mechanism. | MATH: Transmission coefficient $T \approx e^{-2\kappa L}$ , where $\kappa = \sqrt{2m(V_0-E)}/\hbar$ ; for a rectangular barrier, exact $T = [1 + \frac{V_0^2 \sinh^2(\kappa L)}{4E(V_0-E)}]^{-1}$ . No new constants or ratios emerge beyond $\hbar$ , $m$ , $V_0$ , $E$ , $L$ . | CONNECTION: The exponential decay $e^{-2\kappa L}$ has no direct ratio to 0.382/0.618/1.618; however, the *critical* condition $E = V_0$ yields $\kappa = 0$ and $T \to 1$ (resonant transparency), which is a phase-transition-like threshold — analogous to a golden-ratio bifurcation point in some dynamical systems, but not evidenced here. No crystallographic or base-60 link. | DEPTH: 3 — Standard quantum mechanics, well-understood; the "impossible measurements" QFT paper (arXiv:2311.13 Author: Andrew Stewart Caldin, Independent Researcher, UK. Part of the E8 Intelligence Research series. Platform: e8intelligence.comFINDING: Quantum tunneling is a wave-mechanical penetration of finite potential barriers, not a classical "jump"; its probability depends exponentially on barrier width and height, with no known teleportation mechanism. | MATH: Transmission coefficient $T \approx e^{-2\kappa L}$, where $\kappa = \sqrt{2m(V_0-E)}/\hbar$; for a rectangular barrier, exact $T = [1 + \frac{V_0^2 \sinh^2(\kappa L)}{4E(V_0-E)}]^{-1}$. No new constants or ratios emerge beyond $\hbar$, $m$, $V_0$, $E$, $L$. | CONNECTION: The exponential decay $e^{-2\kappa L}$ has no direct ratio to 0.382/0.618/1.618; however, the *critical* condition $E = V_0$ yields $\kappa = 0$ and $T \to 1$ (resonant transparency), which is a phase-transition-like threshold — analogous to a golden-ratio bifurcation point in some dynamical systems, but not evidenced here. No crystallographic or base-60 link. | DEPTH: 3 — Standard quantum mechanics, well-understood; the "impossible measurements" QFT paper (arXiv:2311.13 Author: Andrew Stewart Caldin, Independent Researcher, UK. Part of the E8 Intelligence Research series. Platform: e8intelligence.com

Oct 9, 20260 citations

PHYS 348: Quantum Mechanics

Wyenberg, Jason B.

Sep 1, 20240 citations

PHYS 731-001: Quantum Mechanics II

Tao Zhou

Jan 1, 20180 citations

Quantum Algorithms CSPC 640, Syllabus

Andreas Klappenecker

Jan 1, 20040 citations

T \approx e^{-2\kappa L}

, where

\kappa = \sqrt{2m(V_0-E)}/\hbar

; for a rectangular barrier, exact

T = [1 + \frac{V_0^2 \sinh^2(\kappa L)}{4E(V_0-E)}]^{-1}

. No new constants or ratios emerge beyond

\hbar

m

V_0

E

L

. | CONNECTION: The exponential decay

e^{-2\kappa L}

has no direct ratio to 0.382/0.618/1.618; however, the *critical* condition

E = V_0

yields

\kappa = 0

and

T \to 1

(resonant transparency), which is a phase-transition-like threshold — analogous to a golden-ratio bifurcation point in some dynamical systems, but not evidenced here. No crystallographic or base-60 link. | DEPTH: 3 — Standard quantum mechanics, well-understood; the "impossible measurements" QFT paper (arXiv:2311.13 Author: Andrew Stewart Caldin, Independent Researcher, UK. Part of the E8 Intelligence Research series. Platform: e8intelligence.com