<--found on Ignacio Larrosa Canestro's website at -->

Ignacio Larrosa Canestro's website

<--with a table containing entries as follows (translated from Spanish to English):-->

• rhombic structure of a decagon and verious decagrams
• Q-swing
• quadrilateral to triangle
• quadrilateral to rectangle
• rectangle to square
• hinged equilateral triangle to square
• regular pentagon to square
• regular pentagon to square
• regular hexagon to square
• regular heptagon to square (Gavin Theobald's)
• regular octagon to square (from Persian Interlocks manuscript)
• {12} to {4} (Harry Lindgren's)
• Greek Cross to {4}
• Latin Cross to {4}
• Maltese Cross to {4} (not A.E. Hill's 7-piece beauty)
• generalized Maltese Cross to {4} (Harry Lindgren's)
• hexagram to square (Harry Bradley's)
• mitre to square (Henry E. Dudeney)
• house to square (Sam Loyd, see PHD)
• parhexagon to square (PDF)
• pentagons for 7^2+24^2 =25^2 (David Collison's method in DPF)
• 2 squares to 1 (more than 4 pieces!)
• 4 pentagons to 1 (see DPF)
• 5 pentagons to 1 (see DPF)
• 8 heptagons to 1 (see better result in DPF)
• 2 octagons to 1 (see better result in DPF)
• 4 octagons to 1
• 4 enneagons to 1
• {5/2}s for (sin 2 pi/5)^2+(cos 2 pi/5)^2 = 1 (Varsady in DPF or HD)
• {7/2}s for (sin 2 pi/7)^2+(cos 2 pi/7)^2 = 1 (me in DPF)
• {7/3} to two {7}s (me in DPF)
• {12/5} to Latin Cross (Harry Lindgren's)
• Fibonacci expansion paradox (Fig. 23.9 PDF)
• rectangular paradox
• another rectangular paradox