A valid group string is a sequence of group codes with their order spaced
by operator o surrounded by spaces.
The input of an order displays demonstrated decompositions with links to
demonstrated Cayley table.
A normal subgroup is unique. It displays in first position and in bold in the group expression.
Demonstrated orders are : cyclic, pq, p2, 2p, 4p (except A4), 2pp, ppq, pqq and pqr
Any invalid input is
emphasized with an error message.
If the group expression is ambiguous, a message displays.
If
incomplete displays, some known possibilities are not demonstrated.
Known group codes (and algebra name) based on common conventions are:
Z (Cyclic)
K (Klein, generalized Vierergruppe)
Dih (Dihedral)
Dic (Dicyclic)
M (Modular)
QD (Quasidihedral)
Q (Quaternion)
Development is on-going and loosely follows theoretical progress.
App is using free resources of
Google Cloud Platform running
go1.13.9
default
0010dd860765179653e34aca5cf6852c9e76ddfaa0b1528af127aeb4680480355b6c44bf447ca4868dff09f0d13b3a243b89bd76d3a934337905bd362f5fd1f88ac14d07dbe913865c6c849b473e77
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