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In recent years there has been much interest -and progress- in understandingprojections of many concrete fractals sets and measures. The general goal is tobe able to go beyond general results such as Marstrand's Theorem, and quantifythe size of every projection - or at least every projection outside some verysmall set. This article surveys some of these results and the techniques thatwere developed to obtain them, focusing on linear projections of planarself-similar sets and measures.

Projections of self-similar and related fractals: a survey of recent developments