阿量量子十二密

解構宇宙運行的底層架構，解析十二層量子密碼

阿量量子十二密

釋湛阿阿闍梨解第五密

量子Q、緲子μ、能量E

量子本身具疊加態與糾纏態，而糾纏態是指將兩個對稱的性質糾纏在一起，當進行觀測後，才會塌陷而呈現某一性質被觀測者所觀測。

釋湛阿阿闍梨對於物質波的說明如下：所有物質波都具足波粒二象性，當物質波被觀測時，以光波為例，則呈現粒子態之性質；未被觀測時，則呈現電磁波之性質。上述二象性可由雙狹縫干涉實驗證之，故可推得基本粒子實則本具足偶素 (Onium) 之特性，亦即該粒子與其反粒子之糾纏態（物理上稱為束縛態）。舉例而言，緲子μ⁻與濤子τ⁻皆具有正反粒子，該二者之糾纏態分別稱為緲子偶素 μ⁺μ⁻ 以及濤子偶素 τ⁺τ⁻。其中，μ⁺μ⁻ 藉由正子與電子對撞生成，再通過電磁相互作用而結合；而 τ⁺τ⁻ 則會在短暫時間內衰變為 μ⁺μ⁻ 與微中子。緲子偶素與濤子偶素亦稱為『真正的緲子μ』與『真正的濤子τ』，因為只有在如此狀態下，基本粒子才能展現其真正的物理性質，其正反粒子與對應之性質皆為被觀測後所呈現的塌陷結果。

根據釋湛阿阿闍梨的指導，我們可透過希格斯玻色子瞭解何謂塌陷以及其結果。藉由希格斯玻色子可以量測到『自發性對稱破缺』的現象，亦即一厄米系統轉變為非厄米系統的過程；經此過程，一局域系統在特定條件下會失去其厄米特對稱性質；又或者是該局域系統之初始狀態呈現厄米特對稱性質，而量測目前狀態的結果發生了破缺，使得該局域系統不再是一厄米特對稱系統。要確認此現象必須藉由運動方程或是拉格朗日方程解得可表達該局域系統波函數的微分方程，再對該微分方程導入微擾理論的一階修正，才能藉由分析修正後的微分方程來判斷該局域系統是否仍為一厄米系統。

然而上述方法僅示現如何運用數學量化分析『自發性對稱破缺』的現象，為了有效瞭解破缺前與破缺後的結果，釋湛阿阿闍梨更進一步指導學生利用量子場論、微擾理論以及費曼圖的組合，藉由觀察費曼圖所導出的一系列期望值，可得出該局域系統伴隨其零點能量出現的獨特特點，再進一步將所有觀察到的獨特特點透過視覺化可呈現出該局域系統發生對稱破缺前後的變化差異。

2023

The Twelve Ah-Quantum Mysteries

Explanation for the Fifth Ah-Quantum Mystery

Provided By Shi, Zhan-Ah

Quantum-Q 、 Muon-μ 、 Energy-E

Superposition and entanglement are both essence of a quantum. Wherein, the entanglement means that two symmetrical attributes are entangled, and it will collapse and then present a certain observable attribute when being monitored.

The explanation fromAcharya Shi, Zhan-Ah for matter waves is as follows. All matter waves comprise wave particle duality. Taking light waves as an instance of matter waves, they appear as particles when being observed; while they behave as electromagnetic waves when not being observed. The above-mentioned duality can be verified by a double-slit experiment. Thus, it can be deduced that the elementary particles actually have the characteristics of onium, that is, the state entangled by a particle and its antiparticle (entangled state aka bound state in physics). For example, there are normal particles and antiparticles for both of the muon μ⁻ and the tauon τ⁻, and the entangled states of the two are called the muonium μ⁺μ⁻ and the tauonium τ⁺τ⁻ individually. Wherein, the μ⁺μ⁻ is generated by the collision of positrons and electrons at beginning, and then combined through electromagnetic interaction; while the τ⁺τ⁻ will decay into the μ⁺μ⁻ and a neutrino in soon. The muonium and the tauonium are also called “real muon μ” and “real tauon τ”, since only in such state can the elementary particles appear their real physical properties; while their normal particles and antiparticles and the corresponding properties are all the results caused by the collapse after being observed.

According to the guidance from Acharya Shi, Zhan-Ah, we can understand what the collapse is and its causing results through the Higgs bosons. The phenomenon of "spontaneous symmetry breaking" can be observed through the Higgs bosons, that is, the process of transformation from a Hermitian system to a non Hermitian system. Through this process, a local system will lose its Hermitian symmetry; or there is Hermitian symmetry within the initial state of the local system, but the Hermitian symmetry is broken that is a result caused by measuring the current state, so that the local system is no longer a Hermitian symmetry system. To determine this phenomenon, it is necessary to get a solution from an equation of motion or a Lagrange equation so as to express the differential equation of the wave function of the local system, and then introduce the first-order correction of the perturbation theory to the differential equation, so that the corrected differential equation can be analyzed for determining whether the local system is still a Hermitian system.

However, the above method only demonstrates how to make use of mathematical quantification to analyze the phenomenon of "spontaneous symmetry breaking". In order to effectively understand the difference between “before- symmetry-breaking” and “after- symmetry-breaking”, Acharya Shi, Zhan-Ah further coached student researchers to utilize the combination of quantum field theory, perturbation theory, and Feynman diagrams, thereby observing a series of expected values derived from Feynman diagrams, so as to derive exceptional points occurred with the zero-point energy corresponding to the local system. Thereafter, we can visualize all of the observed exceptional points, and then presents the difference of occurrence probability of the exceptional points before and after the symmetry breaking of the local system.

阿量量子十二密

釋湛阿 阿闍梨 2019 開啟世界量子元年

卍 阿字密 卍 阿量量子十二密