Connected at Infinity II

@FrnkNlsn Gracias @FrnkNlsn https://t.co/bKOfdCLIWy

https://t.co/Cu4WTwo6m7 The representation of a population as a point on a unit sphere as given by Bhattacharya (1942) throws the quadratic differential metric (7.1) in an interesting light. By changing θ1, θ2,...θq the parameters occurring in the probabi

RT @FrnkNlsn: Cramér-Rao Lower Bound and Information Geometry (published in "Connected at infinity II: a selection of mathematics by Indian…

RT @SN_INGE: @FrnkNlsn Frank Nielsen (2013): "Cramér-Rao Lower Bound and Information Geometry" In: Bhatia, R., Rajan, C.S., Singh, A.I. (ed…