被設定的以為
存在徹底不在的真理
以為的被設定
其實沒有
這裡熵增了
那裡龐加萊回歸
時間和我
一種清醒的睡眠障礙
The Commodity of Good Deals
Programmed beliefs
holding fast to truths
where existence is utterly absent.
Belief itself, programmed.
In truth,
there is nothing.
Entropy grows here.
Elsewhere, Poincaré returns.
Time and I,
a wakeful insomnia.
—— 龐加萊回歸定理(Poincaré recurrence theorem)說，封閉且有限的系統在極長時間後可能回到近似初態；熵增原理(Entropy increase principle) 則指出，孤立系統的熵通常隨時間增加，因為高熵狀態在統計上更常見 。
兩者不矛盾：前者描述的是微觀動力學上極低機率的回返，後者描述的是宏觀世界中幾乎必然出現的時間箭頭 。
哲學上，這意味著「不可逆」不是絕對法則，而是概率壓倒性的結果；人類感受到的時間單向性，來自有限生命尺度下對極少見回返的無法等待 。
因此，龐加萊回歸提醒我們：宇宙未必完全拒絕重演，但熵增讓重演成為近乎不可經驗的可能 。
依Satyavan He太極MKB理論，將BC Brahma Cakra宇宙循環演化之離心循環（Ω→α)鏡像疊加到向心循環(α→Ω)(反之亦然），熵增與龐加萊回歸便在幾何上得到統一。
(*BC幾何，請參閱《心靈DNA靈性符號的幾何世界-第二章》圖2.3-2.5)
Poincaré recurrence theorem states that a closed, finite system may return arbitrarily close to its initial state after an extremely long time, while the entropy increase principle says that the entropy of an isolated system usually rises over time because high-entropy states are statistically far more common.
These two ideas do not contradict each other: the former describes an extremely low-probability recurrence at the microscopic dynamical level, while the latter describes the nearly inevitable arrow of time in the macroscopic world.
Philosophically, this means that “irreversibility” is not an absolute law, but the result of overwhelming probability; the one-way flow of time that humans experience comes from being unable, within a finite lifetime, to wait for such rare recurrences.
Therefore, Poincaré recurrence reminds us that the universe does not entirely forbid repetition, but entropy makes repetition an almost unobservable possibility.
According to Satyavan He’s Taiji MKB(太極MKB) theory, by superimposing the mirror image of the centrifugal cycle (Ω→α) in the BC Brahma Cakra’s cosmic evolutionary cycle onto the centripetal cycle (α→Ω) (The same is true in reverse), the increase in entropy and the Poincaré recurrence are geometrically unified.
(*BC Geometry; see https://geometricyi.blogspot.com/2023/05/chapter-2-from-greatest-to-smallest.html?m=1 Chapter 2, Figures 2.3–2.5)
