Original text

汎関数形式における量子論的作用と統計力学における分配関数との類似性に訴える
とすればその量子論的作用は概略、

ｚ＝∫exp［i/h (l)]D｜φ｜

と書け、これを状況の包括的概論として記述するならば、すなわちそれはWALLが
提唱しYANNとMYLLSが展開したGAZE理論の成果である電磁相互作用と弱い相互作用
を統一するWINEBERG-SALAMM理論と強い相互作用を記述する量子色力学の完成こそ、
その内包的正準形式を取り扱われる限りにおいて正則的であったと言えよう。

既知たる顕著な例として１０^１２GeV付近での相転移領域は力学変数φを内包す
る、物質の階層構造にすら変化を及ばさず古典的作用積分である。

　が、前世紀の終わりの、これら未解決の基本粒子の世代問題を解決すべく超弦
理論も、超対称性のHILVEL空間のユニタリー的異常項の問題も、その局所接空
間による正則記述もまとまらないままに事態は収束される。

　１９９５年にTANHOIZERが述べた最初の論文『運動する物体のエーテル電磁気学』
(Pacific Science)によるとエーテルはW/S理論におけるHIGGS場の粒子に相当し、
真空はその基底状態として定義される。（一般にゼロまたは整数スピンの粒子は
BOZE/ALNSTEI統計に従い、半整数スピンの粒子はFELMI/DIRAC　統計に従う）プラ
ンク、重力の各種物理定数は高次元空間が対称性の自発的な崩壊によって物質の
n次元内部の位相分離の際、決定される。

散乱過程を記述する散乱振幅はその複素数拡張の因果律を要請すると複素平面上
の解析関数となり、これに、CORSEYの積分定理を適用して得られる表式がタン
ホイザー分散式と呼ばれるものである。

　２０２１年、アマノ・カズミによる全日本高校物理学言論大会草稿より抜粋。

English translation

With regards to the similarities between the functions of quantum mechanical 
operations and the distribution functions of statistical physics, a quantum 
mechanical operation works roughly as follows:

ｚ=∫exp［i/h (l)]D｜φ｜

If we assume the equation above to be a fully comprehensive summary, then, 
treating as canon both the expressions of both the Weinberg-Salam theory of
electroweak interaction, which effectively unifies the forces of electromagnetism
and weak interaction into a single electroweak force (which came after the gauge
theories first proposed by Weyl and later expanded upon by Yang and Mills), and
quantum chromodynamics, which encompasses the field of strong interaction, we
can safely claim that this equation is accurate.

To use a well-known example to illustrate this point, when you substitute for
phi (φ) the phase transition region of roughly 10^12 GeV, it becomes a
classical action integral which does not even cause alterations to a material's
hierarchical structure.

However, near the end of the 20th century, several unresolved problems of 
elementary particle physics, such as superstring theory, the issue of unitary 
abnormalities in supersymmetric Hilbert spaces, and the question of how best to
accurately describe such local spaces, were all brought together under one roof.

According to Tannhauser's first paper, "The Etherdynamics of Objects in
Motion," (Pacific Science, 1995) Ether is the equivalent of a Higgs boson 
(particle in a Higgs field), and vaccuum is defined as its ground-state. 
(Particles with zero or integer spin obey Bose-Einstein statistics, while 
particles with half-integer spin obey Fermi-Dirac statistics.) The Planck
constant and gravitational constant are determined when the higher-dimensional
space undergoes phase seperation to the Nth dimension due to spontaneous symmetry
breaking.

When we require a causation for the complex numerical expansion that takes place
in the scattering process (expressed in terms of scattering amplitude), what we
get is an analytical function on the complex plane. By applying the Cauchy
integral theorem to this, we get a set of formulas that we can call the
Tannhauser distribution equation.

Excerpt from the notes of Kazumi Amano, at the National Japanese High School 
Physics Speech Competition, 2021.