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Wow, it's a lot. I will answer some and I hope others will answer more! Fraction: a/b is read "a over b" -> b분의 a (yes, the order is reversed!) Functions: f(x) is read "f of x" -> 에프 엑스 (just f(x) read in Korean) Powers: a^n is read "a to the n-th" -> a의 n제곱 +-*/: + -> 더하기, - -> 빼기, * -> 곱하기, / -> 나누기 +-*/ are always 더하기, 빼기, 곱하기, 나누기. They are not ...


4

1+1 is commonly read as "일 더하기 일", though you could probably also use "일 플러스 일". Usually, 플러스/마이너스 is reserved for signed numbers like +3, -5, etc. So, (-3)+(+5) would be "마이너스 삼 더하기 플러스 오". I'm not sure why you're talking about "verbs". None of "plus", "minus", and "times" are verbs in English, and even though "더하기/빼기/곱하기/나누기" came from verbs (더하다/빼다/곱하다/...


1

정화오례신의 (政和五礼新儀) - A book of etiquette/rites compiled during the reign of Emperor Huizong of Song. 주자가례 (朱子家禮) - A book of etiquette/rites of the household (common rites, coming of age rites, weddings, funerals, commemoration rites), authored by Zhu Xi. 강남농법 (江南農法) - Agricultural techniques of China's Yangtze (Yangzi) Delta region (江南 is the region of China ...


1

Koreans learn their history, and learn a bunch of Sino-things. They're even not Sino-Korean. They're totally in 漢文, Chinese writings. Sadly, it's quite different from our current language. The cultural connection as well. To me, whenever I learn the history, it was quite frustrating to be unable to understand those. For example, in schools, we learn that 정조 (...


1

You know that Korea is after Josun (roughly 1500 year - 1900 year). To understand the followings, I suggest that we would know the background. And in further, let me use non-terminology. 유학 is Confucius's study (공자). Confucius is China's scholar. Note that it is Josun's core study. This study is changed or updated through passing China's countries. ...


1

P(X|Y) : 사건Y가 일어났을 때의 사건 X의 조건부확률 또는 사건 Y에 대한 사건 X의 조건부 확률 또는 사건 Y가 일어났을때 사건 X가 일어날 확률 P(X=k) : X가 k일 확률 f:X -> Y : X를 f의 정의역, Y를 f의 공역. f(X)는 f의 치역 f^{-1}(A) : f에 의한 A의 역상 sinh : 쌍곡사인(hyperbolic sine) 또는 하이퍼 사인 df/dx : f의 x에서의 미분


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