Elements of the non pheno-constrained charges for same
#
For the CodimensionOneConfig
, same
, we give trees of charges which are not pheno-constrained,
and prove properties about them.
These trees are complete in the sense that they contain all the non pheno-constrained, complete,
charges which are in ofFinset same.allowedBarFiveCharges same.allowedTenCharges
.
We use the FourTree
type here for efficiency.
We break the properties of these trees into smaller modules, to aid in speed of building.
Note on large definition #
A discussion about the possible consequences of large definitions like the one in this file can be found at:
https://leanprover.zulipchat.com/#narrow/channel/113488-general/topic/Potential.20consequences.20of.20large.20definitions.3F/with/522326293
For I = same
the tree of charges containing all
charges which are not phenomenlogically constrained, and which permit a top
Yukawa coupling.
These trees can be found with e.g.
#eval nonPhenoConstrainedChargesExt nextToNearestNeighbor
.
Equations
- One or more equations did not get rendered due to their size.