Euclides 歐幾里得
,
Ji he yuan ben 幾何原本
,
1966
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21
(一)
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(二)
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(三)
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(四)
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(五)
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(六)
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(七)
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(八)
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rhead
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幾何原本 卷一之首
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xlink:href
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http://libcoll.mpiwg-berlin.mpg.de/libview?url=/mpiwg/online/permanent/library/02NT95YF/pageimg&mode=imagepath&pn=24
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<
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">乙甲</
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-1
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<
s
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">線、有直、有曲。</
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<
s
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">凡線之界、是點。</
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">(</
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>
<
s
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">凡線有界者。</
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<
s
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">兩界必是點。</
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">)</
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</
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n
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4
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head
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">第四界</
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<
s
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">凡直線止有兩端。</
s
>
<
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">兩端之間。</
s
>
<
s
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">上下更無一點。</
s
>
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">兩點之間。</
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">至徑者直線也。</
s
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<
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">稍曲則繞而長矣。</
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number
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3
">
<
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file
="
0024-02
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<
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xml:space
="
preserve
">丙乙甲己戊丁</
variables
>
</
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>
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-1
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<
s
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">直線之中。</
s
>
<
s
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">點能遮兩界。</
s
>
<
s
xml:id
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xml:space
="
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">凡量遠近、皆用直線。</
s
>
</
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-1
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xml:id
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<
s
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">甲乙丙是直線。</
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<
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">甲丁丙、甲戊丙、甲己丙。</
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>
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">皆是曲線。</
s
>
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">第五界</
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s
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">面者。</
s
>
<
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">止有長有廣。</
s
>
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<
s
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">一體所見為面。</
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>
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>
<
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<
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xml:id
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">凡體之影極似於面。</
s
>
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">(</
s
>
<
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">無厚之極。</
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>
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