"The Girls' team", which also included Louise Redknapp, Jacqueline Gold, Kirstie Allsopp and Lisa Snowdon, won the contest, raising over £400,000 from ticket sales and sales on the night of the big event at their shop. In 2010, Balding became a patron of the British Thyroid Foundation. In 2015, Balding became an ambassador for Southampton FC's official charity, the Saints Foundation. She is also patron to a number of other charities including Riding for the Disabled, British Paralympic Association, Diversity Role Models, Retraining of Racehorses and the Jane Tomlinson Appeal. Plus she is Vice-Patron for Injured Jockeys Fund and Helen Rollason Cancer Care. Axford  Axford may refer to:        Conformal Killing vector field  In conformal geometry, a conformal Killing vector field on a manifold of dimension "n" with (pseudo) Riemannian metric formula_1 (also called a conformal Killing vector, or conformal colineation), is a vector field formula_2 whose (locally defined) flow defines conformal transformations, i.e. preserve formula_1 up to scale and preserve the conformal structure. Several equivalent formulations, called the conformal Killing equation, exist in terms of the Lie derivative of the flow e.g. formula_4  for some function formula_5 on the manifold. For formula_6 there are a finite number of solutions, specifying the conformal symmetry of that space, but in two dimensions, there is an infinity of solutions. The name Killing refers to Wilhelm Killing, who first investigated Killing vector fields that preserve a Riemannian metric and satisfy the Killing equation formula_7. A vector field formula_2 is a Killing vector field iff its flow (locally defined, as it may only be defined for finite times on compact subsets of the manifold) preserves the metric tensor or iff it satisfies  More generally, define a "w"-Killing vector field formula_2 as a vector field whose flow preserves the densitized metric formula_11, where formula_12 is the volume density defined by formula_1 (i.e. locally formula_14) and formula_15 is its weight. Note that a Killing vector field preserves formula_12 and so automatically also satisfies this more general equation. Also note that formula_17 is the unique weight that makes the combination formula_18 invariant under scaling of the metric, therefore, only depending on the conformal structure.