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  2. Biblical and Talmudic units of measurement - Wikipedia

    en.wikipedia.org/wiki/Biblical_and_Talmudic...

    From these figures for the size of a Biblical ell, that of the basic unit—the finger-breadth (Etzba)—can be calculated to be either 2.1 or 2.2 cm (0.83 or 0.87 in); Rav Avraham Chaim Naeh approximates at 2 cm (0.79 in); Talmudic scholar Chazon Ish at 2.38 cm (0.94 in).

  3. Cubit - Wikipedia

    en.wikipedia.org/wiki/Cubit

    [18] [19] This puts the handbreadth at roughly 9 cm (3 + 1 ⁄ 2 in), and 6 handbreadths (1 cubit) at 54 cm (21 + 1 ⁄ 2 in). Epiphanius of Salamis, in his treatise On Weights and Measures, describes how it was customary, in his day, to take the measurement of the biblical cubit: "The cubit is a measure, but it is taken from the measure of the ...

  4. Step (unit) - Wikipedia

    en.wikipedia.org/wiki/Step_(unit)

    A step (Latin: gradus, pl. gradūs) was a Roman unit of length equal to 2½ Roman feet (pedes) or ½ Roman pace (passus). Following its standardization under Agrippa, one step was roughly equivalent to 0.81 yards or 0.74 meters. The Byzantine pace (Ancient Greek: βήμα, bḗma) was an adaption of the Roman step, a distance of 2½ Greek feet. [3]

  5. List of human-based units of measurement - Wikipedia

    en.wikipedia.org/wiki/List_of_human-based_units...

    Gradus - Ancient Roman step; Hand - breadth of a human hand; Klafter - German measure of outstretched hands; League - the distance a person can walk in an hour (by one definition) Orgyia - Ancient Greek fathom; Parasang - the distance an infantryman could march in a predefined period of time; Pygmē - distance from elbow to base of fingers ...

  6. Palm (unit) - Wikipedia

    en.wikipedia.org/wiki/Palm_(unit)

    The palm was not a major unit in ancient Mesopotamia but appeared in ancient Israel as the tefah, [7] tepah, [8] or topah [8] (Hebrew: טפח, lit. "a spread"). [9] Scholars were long uncertain as to whether this was reckoned using the Egyptian or Babylonian cubit, [7] but now believe it to have approximated the Egyptian "Greek cubit", giving a value for the palm of about 74 mm or 2.9 in. [8]

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  8. Sacred geometry - Wikipedia

    en.wikipedia.org/wiki/Sacred_geometry

    According to Stephen Skinner, the study of sacred geometry has its roots in the study of nature, and the mathematical principles at work therein. [5] Many forms observed in nature can be related to geometry; for example, the chambered nautilus grows at a constant rate and so its shell forms a logarithmic spiral to accommodate that growth without changing shape.

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