global stability
An asymptotically stable [http://identifiers.org/teddy/TEDDY_0000097] behaviour [http://identifiers.org/teddy/TEDDY_0000083] to which all other behaviours will converge independent of the initial distance.
http://identifiers.org/teddy/TEDDY_0000136
TEDDY_0000136
http://identifiers.org/isbn/0738204536
http://identifiers.org/teddy/TEDDY_0000137
http://identifiers.org/teddy/TEDDY_0000164
http://identifiers.org/teddy/TEDDY_0000162
http://identifiers.org/teddy/TEDDY_0000138
http://identifiers.org/teddy/TEDDY_0000167
http://identifiers.org/teddy/TEDDY_0000139
http://identifiers.org/teddy/TEDDY_obsolete
http://identifiers.org/teddy/TEDDY_0000145
http://identifiers.org/teddy/TEDDY_0000149
http://identifiers.org/teddy/TEDDY_0000165
http://identifiers.org/teddy/TEDDY_0000163
http://identifiers.org/teddy/TEDDY_0000151
http://identifiers.org/teddy/TEDDY_0000179
http://identifiers.org/teddy/TEDDY_0000140
http://identifiers.org/teddy/TEDDY_0000157
http://identifiers.org/teddy/TEDDY_0000175
http://identifiers.org/teddy/TEDDY_0000153
http://identifiers.org/teddy/TEDDY_0000177
http://identifiers.org/teddy/TEDDY_0000146
http://identifiers.org/teddy/TEDDY_0000152
http://identifiers.org/teddy/TEDDY_0000143
http://identifiers.org/teddy/TEDDY_0000166
http://identifiers.org/teddy/TEDDY_0000142
http://identifiers.org/teddy/TEDDY_0000147
http://identifiers.org/teddy/TEDDY_0000141
http://identifiers.org/teddy/TEDDY_0000154
http://identifiers.org/teddy/TEDDY_0000097