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  2. Golden triangle (mathematics) - Wikipedia

    en.wikipedia.org/wiki/Golden_triangle_(mathematics)

    A golden triangle. The ratio a/b is the golden ratio φ. The vertex angle is =.Base angles are 72° each. Golden gnomon, having side lengths 1, 1, and .. A golden triangle, also called a sublime triangle, [1] is an isosceles triangle in which the duplicated side is in the golden ratio to the base side:

  3. Golden ratio - Wikipedia

    en.wikipedia.org/wiki/Golden_ratio

    When two angles that make a full circle have measures in the ... or five-pointed star polygon, ... Many books produced between 1550 and 1770 show these proportions ...

  4. Pentagramma mirificum - Wikipedia

    en.wikipedia.org/wiki/Pentagramma_mirificum

    Pentagramma mirificum (Latin for "miraculous pentagram") is a star polygon on a sphere, composed of five great circle arcs, all of whose internal angles are right angles.

  5. Pentagram - Wikipedia

    en.wikipedia.org/wiki/Pentagram

    The five-pointed star is a symbol of the Baháʼí Faith. [28] [29] In the Baháʼí Faith, the star is known as the Haykal (Arabic: "temple"), and it was initiated and established by the Báb. The Báb and Bahá'u'lláh wrote various works in the form of a pentagram. [30] [31]

  6. Pentagon - Wikipedia

    en.wikipedia.org/wiki/Pentagon

    In geometry, a pentagon (from Greek πέντε (pente) 'five' and γωνία (gonia) 'angle' [1]) is any five-sided polygon or 5-gon. The sum of the internal angles in a simple pentagon is 540°. A pentagon may be simple or self-intersecting. A self-intersecting regular pentagon (or star pentagon) is called a pentagram.

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  8. Star polygon - Wikipedia

    en.wikipedia.org/wiki/Star_polygon

    The parametric angle 𝛼 (in degrees or radians) can be chosen to match internal angles of neighboring polygons in a tessellation pattern. In his 1619 work Harmonices Mundi , among periodic tilings, Johannes Kepler includes nonperiodic tilings, like that with three regular pentagons and one regular star pentagon fitting around certain vertices ...

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