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databases/catdat/data/001_categories Expand file tree Collapse file tree Original file line number Diff line number Diff line change @@ -196,10 +196,20 @@ VALUES
196196 ' $\T orsFreeAb$' ,
197197 ' torsion-free abelian groups' ,
198198 ' group homomorphisms' ,
199- ' This is a typical example of a well-behaved additive category which is <i>not</i> abelian.' ,
199+ ' This is a typical example of a well-behaved additive category which is <i>not</i> abelian. It contains the category of free abelian groups. ' ,
200200 ' https://ncatlab.org/nlab/show/torsion-free+module' ,
201201 NULL
202202),
203+ (
204+ ' TorsAb' ,
205+ ' category of torsion abelian groups' ,
206+ ' $\m athbf{TorsAb}$' ,
207+ ' torsion abelian groups' ,
208+ ' group homomorphisms' ,
209+ ' This is a Grothendieck abelian category containing all finite abelian groups.' ,
210+ ' https://ncatlab.org/nlab/show/torsion+subgroup' ,
211+ NULL
212+ ),
203213(
204214 ' Cat' ,
205215 ' category of small categories' ,
Original file line number Diff line number Diff line change 1010(' Ab' , ' R-Mod' ),
1111(' Ab' , ' FreeAb' ),
1212(' Ab' , ' TorsFreeAb' ),
13+ (' Ab' , ' TorsAb' ),
1314(' Ab_fg' , ' Ab' ),
1415(' Ab_fg' , ' FinAb' ),
1516(' Alg(R)' , ' CAlg(R)' ),
4748(' FinAb' , ' Ab' ),
4849(' FinAb' , ' Ab_fg' ),
4950(' FinAb' , ' FinGrp' ),
51+ (' FinAb' , ' TorsAb' ),
5052(' FinOrd' , ' FinSet' ),
5153(' FinOrd' , ' Pos' ),
5254(' FinOrd' , ' Delta' ),
@@ -137,6 +139,10 @@ VALUES
137139(' Top*' , ' Set*' ),
138140(' TorsFreeAb' , ' Ab' ),
139141(' TorsFreeAb' , ' FreeAb' ),
142+ (' TorsFreeAb' , ' TorsAb' ),
143+ (' TorsAb' , ' TorsFreeAb' ),
144+ (' TorsAb' , ' Ab' ),
145+ (' TorsAb' , ' FinAb' ),
140146(' Vect' , ' R-Mod' ),
141147(' Vect' , ' R-Mod_div' ),
142148(' Z' , ' Sch' ),
Original file line number Diff line number Diff line change 9191(' Top' , ' topology' ),
9292(' Top*' , ' topology' ),
9393(' TorsFreeAb' , ' algebra' ),
94+ (' TorsAb' , ' algebra' ),
9495(' Vect' , ' algebra' ),
9596(' walking_commutative_square' , ' finite' ),
9697(' walking_commutative_square' , ' category theory' ),
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