  We find an intriguing link between the symmetries of the tensionless limit of
closed string theory and the 2-dimensional Galilean Conformal Algebra (2d GCA).
2d GCA has been discussed in the context of the non-relativistic limit of
AdS/CFT and more recently in flat-space holography as the proposed symmetry
algebra of the field theory dual to 3d Minkowski spacetimes. It is best
understood as a contraction of two copies of the Virasoro algebra. In this
note, we link this to the tensionless limit of bosonic closed string theory. We
show how it emerges naturally as a contraction of the residual gauge symmetries
of the tensile string in the conformal gauge. We also discuss a possible "dual"
interpretation in terms of a point-particle like limit.
