不失一般性 Without loss of generality
（重定向自WLOG）
不失一般性（Without loss of generality，缩写：WLOG、WOLOG或w.l.o.g.）是数学中一个常见的表达。其被用在证明中将前提条件明确到个例上时，说明该个例能代表普遍情况，而非一种特例。
| 单词 | WLOG |
| 释义 |
WLOG
中文百科
不失一般性 Without loss of generality（重定向自WLOG）
不失一般性（Without loss of generality，缩写：WLOG、WOLOG或w.l.o.g.）是数学中一个常见的表达。其被用在证明中将前提条件明确到个例上时，说明该个例能代表普遍情况，而非一种特例。
英语百科
Without loss of generality 不失一般性（重定向自WLOG）
Without loss of generality (often abbreviated to WOLOG, WLOG or w.l.o.g.; less commonly stated as without any loss of generality or with no loss of generality) is a frequently used expression in mathematics. The term is used before an assumption in a proof which narrows the premise to some special case; it implies that the proof for that case can be easily applied to all others, or that all other cases are equivalent or similar. Thus, given a proof of the conclusion in the special case, it is trivial to adapt it to prove the conclusion in all other cases. |
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