Explore: Geometric Dissections

Harry (1964). Geometric dissections. Princeton: Van Nostrand. Coffin, Stewart T. (1990). The Puzzling World of Polyhedral Dissections. Oxford University

In geometry, a dissection problem is the problem of partitioning a geometric figure (such as a polytope or ball) into smaller pieces that may be rearranged

In geometry, a hinged dissection, also known as a swing-hinged dissection or Dudeney dissection, is a kind of geometric dissection in which all of the pieces

optical illusion used in mathematics classes to help students reason about geometrical figures; or rather to teach them not to reason using figures, but to

study its anatomical structure. Dissection may also refer to: dissection problem in geometry - Partitioning a geometric figure into smaller pieces that

optical illusion used in mathematics classes to help students reason about geometrical figures; or rather to teach them not to reason using figures, but to

to dissect a square into an odd numbers of triangles and the optimal dissections have been studied. Because affine transformations preserve equidissections

Sun paradox". The theorem is a veridical paradox: it contradicts basic geometric intuition, but is not false or self-contradictory. "Doubling the ball"

(Chinese: 七巧板; pinyin: qīqiǎobǎn; lit. 'seven boards of skill') is a dissection puzzle consisting of seven flat polygons, called tans, which are put together

Therefore, for simplexes that can be partitioned into orthoschemes, their dissections can have arbitrarily large numbers of orthoschemes. Brandts, Jan; Korotov