熟悉與明白Familiarity and Understanding

 熟悉與明白

《雜阿含經》記載了很多證果的事實，但是沒有談到一個問題，

學習者在面對佛陀的證悟理念時，當能理解佛陀講的內容時，
這代表他的內在資源已經有多少？

這一類的內在資源太古老了，沒有記載，

然而，這類只談果，不談因的記載，事實上誤導了後代千千萬萬的追隨者，

包括佛陀本人在皇宮裏給他的教育是什麼？

他在疑惑婆羅門的教育及認為這裡面沒有解答了什麼？

對現實的教育不滿，才會導致人們想再追求更好的，這也是一種自古至今就不變的事實，

這些都被神話掩蓋掉了，就好像佛陀看到了生、老、病、死的預言，才去出家的？

而婆羅門本來就有出家修行的觀念，

佛陀的腦袋在想什麼，在那麽古代的年代是不可能被記載的，

這一些內在的因素，因跟緣的研究，及對根源的熟悉，才是導致證悟的一個主要條件，

所有的學習都是一樣的，不熟悉的內容卻想要「進入」就會是個神話。

再來，佛陀為什麼要提出1跟異的生命輪迴問題？（《雜阿含經》）

印度的輪迴生命觀進入過去，現在、未來再加入1跟異的思索，
這一條就可以弄破腦袋了，哈哈😄

半寄

(AI資料提供：）

斯里尼瓦瑟·拉馬努金（Srinivasa Ramanujan）大約在 10 歲左右開始展現出對數學的極度痴迷與天賦。

以下是他早期數學生涯的幾個關鍵轉折點：

• 10 歲（1897年）： 他進入了康巴科納姆（Kumbakonam）的公立中學，在那裡他第一次接觸到正規的數學教育。就在這個年紀，他開始自學高級三角學。

• 12 歲： 他已經完全掌握了當時租借給他的進階三角學教科書（由 S. L. Loney 所著）。據說他當時甚至獨立發現了歐拉公式（Euler's formula）以及關於正弦和餘弦的複雜級數展開。

Familiarity and Understanding

The Saṃyukta Āgama records many instances of people attaining realization, yet it does not address a crucial question:

 

When a learner encounters the Buddha’s teachings and is able to understand them, how much inner capacity or prior development does that actually reflect?

 

These inner resources are ancient and undocumented.

 

However, records that focus only on results while ignoring causes have, in reality, misled countless followers throughout later generations.

 

For instance, what kind of education did the Buddha receive in the palace?

 

Why did he question Brahmanical teachings, and what made him feel they could not provide true answers?

 

When people are dissatisfied with existing knowledge or education, they naturally seek something better. This has always been the case throughout history.

 

However, these realities have been covered up by myths. For example, the story that the Buddha left home only after seeing signs of birth, aging, sickness, and death.

 

In fact, the idea of renunciation already existed in Brahmanical traditions.

 

What the Buddha truly thought is impossible to know, because such inner thoughts could not have been recorded in ancient times.

 

The real key to enlightenment lies in these internal factors: understanding causes and conditions, and becoming deeply familiar with their roots.

 

This principle applies to all learning. Trying to “enter” something unfamiliar is essentially a myth.

 

Why did the Buddha introduce the problem of “identity versus difference” in the context of rebirth (in the Saṃyukta Āgama)?

 

In Indian thought, rebirth already involves continuity across past, present, and future lives. When we further ask whether a being in different lifetimes is the same or a different one, the issue becomes extremely complex and difficult to understand.

 

Master Banji

 

(AI note:)

 

Srinivasa Ramanujan showed exceptional interest and talent in mathematics from around age 10.

 

Key early milestones include:

Age 10 (1897): Entered a public high school in Kumbakonam and first encountered formal math education, while also beginning self-study in advanced trigonometry.

 

Age 12: Fully mastered an advanced trigonometry book by S. L. Loney, and reportedly rediscovered Euler’s formula and advanced series expansions for sine and cosine on his own.