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    <subfield code="a">Points and lines connected with a triangle : The extended law of sines ; Ceva&#x2019;s theorem ; Points of interest ; The incircle and excircles ; The Steiner-Lehmus theorem ; The orthic triangle ; The medial triangle and Euler line ; The nine-point circle ; Pedal triangles --
Some properties of circles : The power of a point with respect to circles ; The radical axis of two circles ; Coaxal circles ; More on the altitudes and orthocenter of a triangle ; Simson lines ; Ptolemy&#x2019;s theorem and its extension ; More on Simson lines ; The butterfly ; Morley&#x2019;s theorem --
Collinearity and concurrence : Quadrangles; Varignon&#x2019;s theorem ; Cyclic quadrangles; Brahmagupta&#x2019;s formula ; Napoleon triangles ; Menelaus&#x2019;s theorem ; Pappus&#x2019;s theorem ; Perspective triangles; Desargues&#x2019;s theorem ; Hexagons ; Pascal&#x2019;s theorem ; Brianchon&#x2019;s theorem --
Transformations : Translation ; Rotation ; Half-turn ; Reflection ; Fagnano&#x2019;s problem ; The three jug problem ; Dilatation ; Spiral similarity ; A genealogy of transformations --
An introduction to inversive geometry : Separation ; Cross ratio ; Inversion ; The inversive plane ; Orthogonality ; Feuerbach&#x2019;s theorem ; Coaxal circles ; Inversive distance ; Hyperbolic functions --
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