The apparent lack of a generic tunable parameter that allows to solve the theory perturbatively (like the electric coupling constant in electrodynamics, or the rank of the

gauge group in large-N Yang-Mills theory) is arguably the single most important obstacle for generic efficient approaches to the physics of strong gravity and black holes.

Peter Fitton of the Preston 0

Gauge Group with a scale model |which he made of the one-off 'Daily Mirror Andy Capp Blackpool Special' Locomotive which he photographed as a boy

Syed Raza Ali Shah, et al, study, showed that surgically induced corneal astigmatism was lower at one week postoperatively in the 23

gauge group (p=006) compared with the 20

gauge group (p=.

The electroweak component of the SM is based upon the local

gauge group SU[(2).

of California-San Diego) investigate the global in time regularity of the Yang-Mills equations on high dimensional Minkowski space with compact matrix

gauge group G.

In general, if G is a topological group, X is a space, and P [right arrow] X is a principal G-bundle, then the

gauge group G (P) of the bundle is the group of G-equivariant automorphisms of P which fix X.

In addition, the field [PSI] transforms in the adjoint representation adj of some

gauge group and [[PHI].

LR]-interaction is not invariant under the standard electroweak

gauge group, it must be proportional to an SU(2)[.

Highlights of the show are the ``Rudlow'' layout from the West Wales ``O''

Gauge Group, ``Temple Dean'' an ``N'' Gauge layout from Warley MRC and ``Pricklegate,'' a Southern Railway layout from Aberaeron.

For historical reasons the local symmetry group is known as a

gauge group (strictly of the so-called second kind - the corresponding global symmetry is a gauge symmetry of the first kind) and the hope is widely shared that all interactions, including electromagnetic, strong, weak, and even gravitational, can be derived by imposing the appropriate local gauge symmetry.

The very successful Standard Model (SM) local

gauge group SU[(2).

Among the topics are deformations and cohomology, the

gauge group, strongly homotopy Lie algebras, and operads.