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ガロア第一論文と乗数イデアル他関連資料スレ3

PC,ｽﾏﾎ,PHSは ULA べっかんこ公式(ｽﾏﾎ) 公式(PC) で書き込んでください｡

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引用切替：ﾚｽｱﾝｶｰのみ

>>183
> >>182
> つづき
> 
> Introduction
> Our subject starts with homology, homomorphisms, and tensors.
> Homology provides an algebraic "picture" of topological spaces,
> assigning to each space X a family of abelian groups H,(X), . . . , H,(X),
> . . . , to each continuous map f : X+Y a family of group homomorphisms
> f,: H,(X) +H, (Y). Properties of the space or the map can often be
> effectively found from properties of the groups H, or the homomorphisms
> f,. A similar process associates homology groups to other Mathematical
> objects; for example, to a group nor to an associative algebra A. Homology in all such cases is our concern.
> Complexes provide a means of calculating homology. Each %-dimensional "singular" simplex T in a topological space X has a boundary
> consistini of singular simplices of dimension .n- 1.
> 
> Chapter I . Modules. Diagrams. and Functors .............. 8
> 6 . The Functor Hom .....
> 7 . Categories ........
> 8 . Functors .........
> 
> Bibliography
> GROTHENDIECK, A. : Sur quelques Points d'Alg8bre Homologique. Tohoku Math. J.
> 9, lie221 (1957). 1x.2; 1x.4; x11.8
> - (with J. DIEUDONN*) : l&ments de Mometrie Algebrique. I, 11. Pub. Math.
> Inst. des Hautes Etudes. Paris 1960, 1961. Nos. 4 and 8. 1.8
> 
> https://www.maths.ed.ac.uk/~v1ranick/
> Andrew Ranicki’s Homepage
> (引用終り)
> 以上

ﾛｰｶﾙﾙｰﾙ SETTING.TXT

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・ULA
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・べっかんこ(通常)
・公式(ｽﾏﾎ)
・公式(PC)[PC,ｽﾏﾎ,PHS可]

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