"Tāi-sò͘" pán-pún chi-kan bô-kāng--ê tē-hng

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[[Category:Sò͘-ha̍k]]
[[Category:Sò͘-ha̍k]]

[[af:Algebra]]
[[an:Alchebra]]
[[ang:Rīmaȝiefunȝ]]
[[ar:جبر]]
[[arz:جبر]]
[[ast:Álxebra]]
[[az:Cəbr]]
[[ba:Алгебра]]
[[bat-smg:Algebra]]
[[be:Алгебра]]
[[be-x-old:Альгебра]]
[[bg:Алгебра]]
[[bn:বীজগণিত]]
[[bs:Algebra]]
[[ca:Àlgebra]]
[[co:Algebra]]
[[cs:Algebra]]
[[cy:Algebra]]
[[da:Algebra]]
[[de:Algebra]]
[[el:Άλγεβρα]]
[[eml:Algebra]]
[[en:Algebra]]
[[eo:Algebro]]
[[es:Álgebra]]
[[et:Algebra]]
[[eu:Aljebra]]
[[fa:جبر]]
[[fi:Algebra]]
[[fiu-vro:Algõbra]]
[[fr:Algèbre]]
[[fy:Algebra]]
[[gan:代數]]
[[gd:Ailseabra]]
[[gl:Álxebra]]
[[he:אלגברה]]
[[hi:बीजगणित]]
[[hif:Algebra]]
[[hr:Algebra]]
[[ht:Aljèb]]
[[hu:Algebra]]
[[hy:Հանրահաշիվ]]
[[ia:Algebra]]
[[id:Aljabar]]
[[io:Algebro]]
[[is:Algebra]]
[[it:Algebra]]
[[ja:代数学]]
[[jbo:alxebra]]
[[jv:Aljabar]]
[[ka:ალგებრა]]
[[kbd:Алгебрэ]]
[[kk:Алгебра]]
[[kn:ಬೀಜಗಣಿತ]]
[[ko:대수학]]
[[ky:Алгебра]]
[[la:Algebra]]
[[lij:Algebra]]
[[lo:ພຶດຊະຄະນິດ]]
[[lt:Algebra]]
[[lv:Algebra]]
[[mg:Aljebra]]
[[mk:Алгебра]]
[[ml:ബീജഗണിതം]]
[[mr:बीजगणित]]
[[ms:Algebra]]
[[mt:Alġebra]]
[[mwl:Álgebra]]
[[my:အက္ခရာသင်္ချာ]]
[[ne:बिजगणित]]
[[new:बीजगणित]]
[[nl:Algebra]]
[[nn:Algebra]]
[[no:Algebra]]
[[nov:Algebra]]
[[oc:Algèbra]]
[[pa:ਅਲਜਬਰਾ]]
[[pl:Algebra]]
[[pms:Àlgebra]]
[[pnb:الجبرا]]
[[ps:الجبر]]
[[pt:Álgebra]]
[[qu:Qillqanancha kamay]]
[[ro:Algebră]]
[[ru:Алгебра]]
[[rue:Алґебра]]
[[sah:Алгебра]]
[[scn:Àlgibbra]]
[[sco:Algebra]]
[[sh:Algebra]]
[[si:වීජ ගණිතය]]
[[simple:Algebra]]
[[sk:Algebra]]
[[sl:Algebra]]
[[so:Aljebra]]
[[sq:Algjebra]]
[[sr:Алгебра]]
[[sv:Algebra]]
[[sw:Aljebra]]
[[ta:இயற்கணிதம்]]
[[te:బీజగణితం]]
[[tg:Алгебра]]
[[th:พีชคณิต]]
[[tk:Algebra]]
[[tl:Alhebra]]
[[tr:Cebir]]
[[tt:Алгебра]]
[[uk:Алгебра]]
[[ur:الجبرا]]
[[uz:Algebra]]
[[vec:Àlgebra]]
[[vi:Đại số]]
[[vls:Algebra]]
[[war:Alhebra]]
[[yi:אלגעברע]]
[[yo:Áljẹ́brà]]
[[zh:代数]]
[[zh-classical:代數學]]
[[zh-yue:代數學]]

2013-nî 3-goe̍h 11-ji̍t (pài-it) 11:29 ê siu-tēng-pún

Helsinki Kho-ki Tāi-ha̍k leh siōng soàⁿ-sèng tāi-sò͘.

Tāi-sò͘sò͘-ha̍k ê 1 ki hun-ki, choan-tô͘ leh gián-kiù thiu-siōng kiat-kò͘ (abstract structure), koan-liân (relation) kap sò͘-liōng (quantity). Tiong-ha̍k tiāⁿ-tio̍h ē an-pâi ki-pún tāi-sò͘ ê khò-têng, siāu-kài tāi-sò͘ chi̍t-koá ki-pún ê khài-liām, chhiūⁿ kóng: kā sò͘-ba̍k ka chò-hoé, iah sī sêng chò-hoé ē pìⁿ-chò choáⁿ-iūⁿ? Án-choáⁿ chò 1 ê to-hāng-sek (polynomial)? Án-choáⁿ sǹg in ê kin (root)?

Tāi-sò͘ m̄-taⁿ chhú-lí sò͘-ba̍k niā, kā i ê koan-liām khok-chhiong, koh ē-tit ēng lâi chhú-lí hû-hō (symbol), piàn-sò͘ (variable), chi̍p-ha̍p (set) ê goân-sò͘ (element). Ka kap sêng hông tòng-chò 2 chióng ūn-sǹg-chú (operator), tēng-gī bô kâng, tō ē chō-chiâⁿ bô sio-siâng ê kiat-kò͘, chhiūⁿ kóng kûn (group), khoân (ring), thé (field).

Tāi-sò͘ kap kí-hô-ha̍k, hun-sek sī sò͘-ha̍k siōng chú-iaù ê 3 ki hun-ki.