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作者 alan23273850 在 PTT 全部看板的留言(推文), 共15612則
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[請問] 有沒有可以上下移動的待辦事項 APP?
[ EZsoft ]8 留言, 推噓總分: +2
作者: alan23273850 - 發表於 2023/12/07 22:28(4月前)
5Falan23273850: 剛試過樓上那個,好像會多一層 list,而且 PC不能用12/17 16:09
6Falan23273850: 忘記說,還要支援圖片才行,因為就希望是messenger12/18 00:46
7Falan23273850: 的改版才行12/18 00:46
[微積] MIT積分競賽,求解
[ Math ]10 留言, 推噓總分: +4
作者: Superxixai - 發表於 2023/11/30 09:30(5月前)
6Falan23273850: 第一次看到這種變數變換法,竟然是對的!12/03 15:20
8Falan23273850: 至少我沒看過包含+號的,但應該沒錯12/03 19:56
Re: [問卦] 哆啦a夢的名字由來是銅鑼燒?
[ Gossiping ]366 留言, 推噓總分: +335
作者: ffaarr - 發表於 2023/11/17 10:38(5月前)
328Falan23273850: 紅明顯,最後一段沒有提到原著〈很223.136.136.84 11/17 16:00
329Falan23273850: 多哆啦A夢〉裡面闡述名字跟銅鑼燒的223.136.136.84 11/17 16:00
330Falan23273850: 關係在哪裡?223.136.136.84 11/17 16:00
[問卦] 你最近一直重複播放的歌曲是哪一首?
[ Gossiping ]48 留言, 推噓總分: +23
作者: black1x2y3z - 發表於 2023/11/02 18:00(6月前)
16Falan23273850: 趙詠華 最真的期待111.82.113.231 11/02 18:27
17Falan23273850: 齊秦 不讓我的眼淚陪我過夜111.82.113.231 11/02 18:28
20Falan23273850: TANK 全世界都停電111.82.113.231 11/02 18:28
21Falan23273850: 周華健系列111.82.113.231 11/02 18:29
22Falan23273850: 張善為 真夏的櫻花111.82.113.231 11/02 18:29
23Falan23273850: 吳宗憲 是不是這樣的夜晚你才會這111.82.113.231 11/02 18:30
24Falan23273850: 樣的想起我111.82.113.231 11/02 18:30
41Falan23273850: @lovecoqu 謝謝大大讓我回憶起這首111.82.113.231 11/02 22:25
42Falan23273850: 老歌111.82.113.231 11/02 22:25
[推文] alan23273850 八檢板規三
[ GossipPicket ]0 留言, 推噓總分: 0
作者: chadmu - 發表於 2023/09/03 16:17(8月前)
1Falan23273850: 180天+退09/03 16:15
[文章] four5 泛政治發錢文
[ GossipPicket ]2 留言, 推噓總分: +2
作者: Anonymous. - 發表於 2023/09/03 07:26(8月前)
2Falan23273850: 180天+退09/03 16:15
[其他] 可以跑出各種組合函數圖形的程式
[ Math ]12 留言, 推噓總分: +7
作者: tku3124 - 發表於 2023/08/19 15:05(8月前)
4Falan23273850: Matlab?08/19 17:38
[問題] 有人有辦台灣大學卡嗎
[ NTU ]22 留言, 推噓總分: +12
作者: WangW - 發表於 2023/08/17 16:56(8月前)
4Falan23273850: 台大卡有其他卡片好用嗎08/18 12:38
[理工] [線代]102中央資工 線型代數
[ Grad-ProbAsk ]3 留言, 推噓總分: +3
作者: hellspeak - 發表於 2023/08/04 22:02(9月前)
3Falan23273850: k=1 就能知道 T(x)=0 for all x 了。08/11 15:50
[中學] 問一個組合不等式
[ Math ]19 留言, 推噓總分: +3
作者: alan23273850 - 發表於 2023/07/09 00:47(10月前)
3Falan23273850: 對對對!我要的就是樓上的那兩條,請問有書籍可以07/09 09:13
4Falan23273850: 參考嗎?07/09 09:13
5Falan23273850: 歐對補充一下,其實我的離散數學課本也有證明,但07/09 09:24
6Falan23273850: 他是從 exact 推到 at least, 我想反過來從 at lea07/09 09:24
7Falan23273850: st 推到 exact (因為就是兩個 at least 相減而已)07/09 09:24
8Falan23273850: ,目前則是卡在那兩項要怎麼用組合學觀點快速推出07/09 09:24
9Falan23273850: 回一樓,我想知道藍色字的部份是怎麽推出來的07/09 11:23
10Falan23273850: 我找到二樓的課本了!Applied Combinatorics By Tuc07/09 15:43
12Falan23273850: 白話來說我想知道我寫的等式推廣到一般化為何是對07/10 00:03
13Falan23273850: 的,然後推文的課本其實只有證 exact 沒有證 at le07/10 00:04
14Falan23273850: ast07/10 00:04
15Falan23273850: 有人站內信我代數證法了,現在還是很好奇組合證法XD07/10 11:01
17Falan23273850: 圖1 https://i.imgur.com/73gyaHG.png07/10 12:50
18Falan23273850: 圖2 https://i.imgur.com/C90Idg6.png07/10 12:50