Freydal is an uncompleted illustrated prose narrative commissioned by the Holy Roman Emperor Maximilian I in the early 16th century. It was intended to be a romantic allegorical account of Maximilian's own participation in a series of jousting tournaments in the guise of the tale's eponymous hero, Freydal. In the story, Freydal takes part in the tournaments to prove that he is worthy to marry a princess, who is a fictionalised representation of Maximilian's late wife, Mary of Burgundy.

The text was never completed, although a manuscript draft is held by the Austrian National Library. Over 200 high quality drawings were created to be used as planning sketches, 203 of which are held in the National Gallery of Art in Washington, D.C., with a small number of others preserved in the British Museum and the Vatican Library. Based on these drawings, 256 miniature paintings were created by court painters, and 255 are preserved in an illuminated manuscript, the Freydal tournament book held by the Kunsthistorisches Museum in Vienna. These miniatures vividly record the different types of jousts that were popular at the time as well as the court masquerades, or ‘mummeries’, that took place at the end of the day after each tournament. It is the most extensive visual record of late medieval tournaments and court masquerades that exists. ( Full article...)

“	Art, like morality, consists in drawing the line somewhere.	”
	— G. K. Chesterton, unknown

Maurits Cornelis Escher (Dutch pronunciation: [ˈmʌurɪt͡s kɔrˈneːlɪs ˈɛʃər]; 17 June 1898 – 27 March 1972) was a Dutch graphic artist who made woodcuts, lithographs, and mezzotints, many of which were inspired by mathematics. Despite wide popular interest, for most of his life Escher was neglected in the art world, even in his native Netherlands. He was 70 before a retrospective exhibition was held. In the late twentieth century, he became more widely appreciated, and in the twenty-first century he has been celebrated in exhibitions around the world.

His work features mathematical objects and operations including impossible objects, explorations of infinity, reflection, symmetry, perspective, truncated and stellated polyhedra, hyperbolic geometry, and tessellations. Although Escher believed he had no mathematical ability, he interacted with the mathematicians George Pólya, Roger Penrose, and Donald Coxeter, and the crystallographer Friedrich Haag, and conducted his own research into tessellation. ( Full article...)

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