{"resolved":true,"match_type":"uuid","source_type":"original_book","book_id":"88efeb70-2043-4122-a461-fbf8384bb0fc","title":"形而上学","author":null,"edition":null,"publisher":null,"year":null,"isbn":"7100011361","requested_by":"printed_page","book":{"source_type":"original_book","book_id":"88efeb70-2043-4122-a461-fbf8384bb0fc","id":"88efeb70-2043-4122-a461-fbf8384bb0fc","uuid":"88efeb70-2043-4122-a461-fbf8384bb0fc","title":"形而上学","normalized_title":"形而上学","author":null,"edition":null,"publisher":null,"year":null,"isbn":"7100011361","isbns":["7100011361"],"parsed":true,"ai_readable":true,"document_type":"book","page_count":383,"navigation_url":"https://workshop.closeclaw.top/ai/book/88efeb70-2043-4122-a461-fbf8384bb0fc","title_url":"https://workshop.closeclaw.top/ai/title/%E5%BD%A2%E8%80%8C%E4%B8%8A%E5%AD%A6","fixed_page_url_template":"https://workshop.closeclaw.top/ai/book/88efeb70-2043-4122-a461-fbf8384bb0fc/page/{printed_page}","path_api_url_template":"https://workshop.closeclaw.top/api/ai/book/88efeb70-2043-4122-a461-fbf8384bb0fc/page/{printed_page}","read_url":"https://workshop.closeclaw.top/api/ai/read/88efeb70-2043-4122-a461-fbf8384bb0fc","page_url":"https://workshop.closeclaw.top/api/ai/books/88efeb70-2043-4122-a461-fbf8384bb0fc/page","search_url":"https://workshop.closeclaw.top/api/ai/books/88efeb70-2043-4122-a461-fbf8384bb0fc/search"},"page":{"printed_page":349,"pdf_page":353,"physical_index":353,"physical_index_base":0,"printed_page_status":"recognized","page_sha256":"626087e1a97ed739c00fba39a8cce22bd460a804cecc6e95a545890a4f18e7a0"},"chapter":"形而上学","content":"21,83b3.86a6.88b34,90a16,b33, 91b26；数定义井举43b31. 45a8,87b12;于数为一，999b26，16b31，18a13，54a34，60b29，87b12；列数如何各成为一整体？992a1，44a3，45:8；可相通数与不相通数M6—8；可感覚数異于理知数或意式数，990a31，90b36；数为有限抑无限？83b36.85b25；数为串联 85a4；数由抽象單位組成80b19.30，82b6,83b17,92b20；数以一为起点16b16,21a13,52b24，88a6；素数 987b24，52a8，81a5；数以十为限，98619.73a20，84a12.32；数之为方与立方20b4，93a7；数構成全宇宙，80b19；数比λ0γo:985b32.991b13—19, 993a17, 1b30, 53a16, 61b1, 92b14—31.\n\nOdd(oddness) πeoττos(πeo:σσiτ)奇数(奋性)(毕达哥拉斯学派)986a18，990a9,91a23。以奇性为一84a36。\n\nOne τò εv 一，元一，Δ6,Ⅰ 1-3。[元一，統一性 év，évjτrτo，單位之一uoνòs,原一(第一个-) ëv πóτην,抽象之一 μovaδix)r,本一(意式一) ατò τòεv，非一ur，元之为元一εv:r。] 元一非本体Ⅰ2. 40b18;元一非科历998b22，45b6；一为不可区分物·999a2，41a19，52a18；-为数之起点与計悬52b18.84b18，87b33；一作为数56b34；一不在数列之内88a6；一之四类(1. 延續体，2. 整体，3. 个别，4. 普逼)，I，52a35；由接触，混和，粘合而为一45a11.82322；干定义为一井非于数为一87b12；数为一整体与定义之为一整体Z12，H6，992a1，4433；于量，于数，于科屬，于品种上比拟而为一999a2，999b25，32, 16b31,18a13，33b31，39a28，54a34,60b29,87b12；一異千單純72a32；一于定义，一于形式，一于延續16b9；元一与本善91b14，25，32；“与多” τò v  ù τà π)λ2à I 3, 6, 87b28. N 1; 一多諸对成 54a20—30.85b32-b33；一多关系(一与若干-，計量与被計量)56b33-57a11。元一与实是 τò v xxì τò öν I2, 998b22, 1a5, 3b22, 40b16, 45b5。 “以一多”(one-0ver-many)990b7,13,991a2,40b30,7913,10(参看“意式”)。先哲各家之元一：毕达哥拉斯学派 986a19，987a18，27、1a10，53b16；埃利亚学派 986b15，1a33；柏拉图M，N，987b21，992a8，1a5；阿那克薩哥拉Λ2,69a22。\n\nOpinion δøξ：意見。異于知識 8b28，30， 39b33。\n\nOpposition, The oposites vixτα, vτxεiuνα 相反,对反(四式:相对 évντα, 相反 vτíφασ,相关 τ πτ，闕失 στéη) 10, 54a23. 5538, 57a33, 67b20。相反变化11b34，57a31，69b4；相反差異16a25；相反的潛能50b8， 30。\n\nOrder τáξts 秩序，次序 984b17,985b14，42b14。\n\nOtherness εre2o:别189，54b14。于种有别 I8,9,18338；于历有别 24b9，别于科58a7；别性与差異不同54b23；毕达哥拉斯学派之“别”87b26。\n\nParadox. Absurdity πγoαδξt,äroπν,àlóyz悖理(悖解，荒謬)[Reducio ad absurdum 归謬。 99817, 999b22, 7b30, 12124—b33, 26b16—21, 30b35. 60a24, 70a30, 70b36, 75b6, 82a9, b38, 83a24, 84a25, 87a35, 91a7。\n\n349","previous_page":348,"next_page":350}