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・ Arithmetic combinatorics
・ Arithmetic derivative
・ Arithmetic dynamics
・ Arithmetic for Parents
・ Arithmetic function
・ Arithmetic genus
・ Arithmetic group
・ Arithmetic hyperbolic 3-manifold
・ Arithmetic IF
・ Arithmetic logic unit
・ Arithmetic mean
・ Arithmetic number
・ Arithmetic of abelian varieties
・ Arithmetic overflow
・ Arithmetic progression
Arithmetic rope
・ Arithmetic shift
・ Arithmetic surface
・ Arithmetic topology
・ Arithmetic underflow
・ Arithmetic variety
・ Arithmetic zeta function
・ Arithmetica
・ Arithmetica Universalis
・ Arithmetical hierarchy
・ Arithmetical ring
・ Arithmetical set
・ Arithmetico-geometric sequence
・ Arithmetic–geometric mean
・ Arithmetization of analysis


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Arithmetic rope : ウィキペディア英語版
Arithmetic rope

The arithmetic rope, or knotted rope, was a widely used arithmetic tool in the Middle Ages that could be used to solve many mathematical and geometrical problems.
An arithmetic rope generally has at least 13 knots—therefore, it is often called thirteen-knot-rope—placed at equal intervals. More knots were beneficial, especially for multiplication and division.
In medieval architecture, the knotted rope was indispensable for architects, because it allowed the construction of equilateral and right-angled triangles, as well as circles.
In the depiction of the liberal arts in Hortus deliciarum, the allegory of arithmetics is a female figure with a knotted rope.
==Arithmetic functions==


抄文引用元・出典: フリー百科事典『 ウィキペディア(Wikipedia)
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