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Digit (unit)
Digit (unit)
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Detail of the Ancient Egyptian cubit rod in the Museo Egizio of Turin, showing digit, palm, hand and fist lengths
Some hand-based measurements, including the digit (6)

The digit or finger is an ancient and obsolete non-SI unit of measurement of length. It was originally based on the breadth of a human finger.[1] It was a fundamental unit of length in the Ancient Egyptian, Mesopotamian, Hebrew, Ancient Greek and Roman systems of measurement.

In astronomy a digit is one twelfth of the diameter of the sun or the moon.[2]

History

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Ancient Egypt

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The digit, also called a finger or fingerbreadth, is a unit of measurement originally based on the breadth of a human finger. In Ancient Egypt it was the basic unit of subdivision of the cubit.[1]

On surviving Ancient Egyptian cubit-rods, the royal cubit is divided into seven palms of four digits or fingers each.[3] The royal cubit measured approximately 525 mm,[4] so the length of the ancient Egyptian digit was about 19 mm.

Ancient Egyptian units of length[5]
Name Egyptian name Equivalent Egyptian values Metric equivalent
Royal cubit
M23t
n
D42
meh niswt
7 palms or 28 digits 525 mm     
Fist 6 digits 108 mm     
Hand 5 digits 94 mm     
Palm
D48
shesep
4 digits 75 mm     
Digit
D50
djeba
1/4 palm 19 mm     

Mesopotamia

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In the classical Akkadian Empire system instituted in about 2250 BC during the reign of Naram-Sin, the finger was one-thirtieth of a cubit length. The cubit was equivalent to approximately 497 mm, so the finger was equal to about 17 mm. Basic length was used in architecture and field division.

Mesopotamian units of length
Unit Ratio  Metric
equivalent 
 Sumerian   Akkadian   Cuneiform 
 grain   1/180   2.8 mm    še  uţţatu  𒊺
 finger   1/30 17 mm    šu-si  ubānu  𒋗𒋛
 foot 2/3 331 mm    šu-du3-a  šīzu  𒋗𒆕𒀀
 cubit 1 497 mm    kuš3  ammatu  𒌑

Ancient Hebrew system

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Ancient Greece

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Ancient Rome

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Britain

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A digit (lat. digitus, "finger"), when used as a unit of length, is usually a sixteenth of a foot or 3/4" (1.905 cm for the international inch).[6] The width of an adult human male finger tip is indeed about 2 centimetres. In English this unit has mostly fallen out of use, as do others based on the human arm: finger (7/6 digit), palm (4 digits), hand (16/3 digits), shaftment (8 digits), span (12 digits), cubit (24 digits) and ell (60 digits).

Astronomy

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In astronomy a digit is, or was until recently, one twelfth of the diameter of the sun or the moon.[2][7] This is found in the Moralia of Plutarch, XII:23,[8] but the definition as exactly one twelfth of the diameter may be due to Ptolemy. Sosigenes of Alexandria had observed in the 1st century AD that on a dioptra, a disc with a diameter of 11 or 12 digits (of length) was needed to cover the moon.[9]

The unit was used in Arab or Islamic astronomical works such as those of Ṣadr al‐Sharīʿa al‐Thānī (d.1346/7),[10] where it is called Arabic: إصبعا iṣba' , digit or finger.[11]

The astronomical digit was in use in Britain for centuries. Heath, writing in 1760, explains that 12 digits are equal to the diameter in eclipse of the sun, but that 23 may be needed for the Earth's shadow as it eclipses the moon, those over 12 representing the extent to which the Earth's shadow is larger than the Moon.[12] The unit is apparently not in current use, but is found in recent dictionaries.[7]

See also

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References

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Revisions and contributorsEdit on WikipediaRead on Wikipedia
from Grokipedia
The digit is an ancient unit of length defined as the breadth of a human finger, serving as one of the smallest basic measures in early systems of measurement across civilizations such as Egypt, Greece, and the broader Mediterranean world. It was primarily used for linear measurements but also served as an angular unit in ancient astronomy. Approximately 19 mm (0.75 inches) in length, it functioned as a fundamental subdivision for practical applications like construction, surveying, and trade, reflecting the anthropometric origins of pre-metric standards where body parts provided accessible references. In ancient Egyptian metrology, dating back to around 3000 BCE, the digit formed the base of a hierarchical system tied to , a standard rod of approximately 524 mm used for monumental and land division. The royal cubit—also called the sacred cubit—was divided into 28 digits, with intermediate units including the palm (4 digits) and the hand (5 digits), allowing precise scaling from small components to larger spans like the cubit itself (which equated to 2 spans of 14 digits each). A shorter common cubit, measured from the elbow to the middle fingertip, incorporated 24 digits and 6 palms, highlighting regional variations in standardization for everyday use. This system influenced subsequent cultures, evolving through Babylonian and Greek adaptations where the digit (or dactyl) measured about 19.3 mm, with 16 digits comprising a foot and 24 forming a cubit. The digit's legacy persisted into Roman engineering and later European traditions, gradually giving way to more uniform units like the inch by the medieval period, as seen in the development of Anglo-Saxon and imperial systems. In Roman usage, it equated to one-sixteenth of a foot (roughly 18.5 ), underscoring its role in bridging body-based approximations to codified standards that informed modern customary . Though obsolete today, the digit exemplifies the intuitive yet variable nature of early , where local customs led to slight discrepancies in size—typically ranging from 18 to 20 —before global standardization efforts in the 19th and 20th centuries.

Overview

Definition

The digit is an ancient and now obsolete non-SI unit of length, defined as the breadth of a human finger, typically measured at the widest point of the index or middle finger. This anatomical basis made it a practical choice for early measurements, as it required no additional tools and was universally accessible. Originating from prehistoric practices where body parts served as the foundation for quantifying lengths, the digit represented one of the smallest standardized segments in early linear systems. Its value varied by individual and cultural , generally falling in the range of approximately 1.7 to 2.0 cm, though specific implementations often approximated 1.9 cm. Importantly, this measurement unit is distinct from the mathematical concept of a "digit," which denotes a single numeral from to 9 in positional numeral systems, as well as from finger-based counting methods in arithmetic. In linear systems, the digit often functioned as a subunit of larger measures, such as the .

Etymology and Variations

The term "digit" as a unit of length originates from the Latin digitus, meaning "finger" or "toe," reflecting its basis in the breadth of a human finger. This Latin word derives from the Proto-Indo-European root deik-, which conveys the idea of "to show," "to point out," or "to pronounce solemnly," linking the concept to gesturing with fingers. Across ancient cultures, similar nomenclature emerged, consistently tying the unit to anatomical references to the finger. In Ancient Greek, the equivalent was daktylos (δάκτυλος), literally "finger," used for a measure approximately 19 mm wide, often the breadth of the index or middle finger. The Hebrew term etsbaʿ (אצבע), meaning "finger," typically denoted the thumb's width in biblical and Talmudic measurements, spanning about 2 cm. In Arabic, iṣbaʿ (إصبع) directly translates to "finger," serving as a foundational linear unit in Islamic metrology, equivalent to roughly 2.5 cm based on the index finger. Ancient Egyptian employed dbꜥ (ḏbꜥ), signifying "finger" inclusive of the thumb, as the smallest subdivision of the palm in their cubit system. The English "digit" entered the language in the late via , borrowed directly from Latin digitus through medieval scholarly translations of classical Roman and Greek texts, where it denoted both a numeral and a finger's breadth. These linguistic parallels underscore a shared anthropometric origin, with variations often distinguishing between (broader, as in Hebrew etsbaʿ) and other fingers (narrower, as in Greek daktylos), adapting to local anatomical norms without altering the core finger-based concept.

Historical Development

Ancient Egypt and Mesopotamia

In ancient Egypt, the digit served as the fundamental subunit of length within the royal cubit system, dating back to the Old Kingdom around 3000 BCE. The royal cubit measured approximately 524–525 mm and was divided into 28 digits, each roughly 18.75 mm long, reflecting a standardized anthropometric approach to measurement. This subdivision further structured the system with one palm equaling four digits and one cubit comprising seven palms, facilitating precise applications in construction, such as pyramid building and temple alignment. Archaeological evidence for this digit-based system includes surviving cubit rods, often inscribed wooden or stone artifacts recovered from tombs, which bear graduated markings for digits, palms, and cubits. Notable examples include rods from the Eighteenth Dynasty tomb of the architect Maya at Saqqara, where the 28-digit divisions are clearly etched, confirming the unit's practical use in surveying and craftsmanship during earlier dynastic periods as well. These artifacts demonstrate the digit's role in codifying measurements for monumental architecture and daily metrology from the predynastic era onward. In , particularly during the Sumerian period around 2500 BCE, the digit functioned as one-thirtieth of the , with the cubit standardized at about 498 mm, yielding a digit length of approximately 16.6–17 mm. This sexagesimal-aligned division supported the region's advanced metrological framework, evident in records that detail linear measures for practical purposes like , land allocation for , and standardized brick production. Tablets from sites such as illustrate the digit's integration into broader systems, where it enabled fractional calculations essential for canals and . Mesopotamian metrological tablets provide key evidence of digit subdivisions, often listing progressive units from digits to cubits in tabular formats that reflect administrative across city-states. These clay s, inscribed with notations from the Early Dynastic period, show the digit's consistent application in documenting field boundaries and building dimensions, underscoring its foundational importance in Sumerian economic and engineering practices.

Ancient Near East

In the ancient Hebrew system, the digit, referred to as etsba (meaning "finger"), functioned as the smallest standard unit of linear measurement, approximating 1.8 to 2.2 cm in length. It subdivided larger units, notably the (amah), which spanned 44.5 to 45 cm and equated to 24 digits, reflecting a body-based metric derived from the thumb's width or finger's breadth. This subdivision is evident in biblical texts, such as Exodus 25:25, which specifies a handbreadth border—equivalent to four digits—for the tabernacle's table, integrating the unit into religious and ritual specifications. Archaeological findings corroborate this measurement framework during the (c. 1000 BCE) and extending through the Second Temple period (c. 516 BCE–70 CE). The , dating to the 8th century BCE and associated with King Hezekiah's tunnel in , records the waterway's length as 1,200 cubits, aligning with a measured distance of approximately 533 meters and yielding a of 44.4 cm—thus a digit of about 1.85 cm. Similarly, storage jars from , linked to the Dead Sea Scrolls of the 1st century BCE to 1st century CE, feature neck openings uniformly measuring 8.85 to 8.97 cm, corresponding to a handbreadth (tefach, equivalent to four digits) and indicating a digit length of approximately 2.2 cm, suggesting evolution in standardization for communal or sacred use. Across broader Semitic traditions in the , including Phoenician and Assyrian contexts, the digit maintained comparable proportions of 1.8 to 2.0 cm, with local adaptations to regional cubits while echoing Mesopotamian influences in overall scale. These variations appear in inscriptions and artifacts from and , underscoring the digit's role in interconnected Levantine economies and architectures from the late BCE onward.

Classical Antiquity

In , beginning in the Archaic period around 800 BCE, the daktylos (δάκτυλος), meaning "," functioned as the basic unit of linear , corresponding to the width of a and measuring approximately 19.3 mm. This unit was integral to the system, where 16 daktyloi comprised one (foot), totaling about 308.8 mm, facilitating precise divisions for everyday and technical applications. The daktylos enabled fine-scale measurements in and , reflecting the ' emphasis on proportional harmony derived from human . Historians such as referenced the daktylos as the smallest standard in Greek , underscoring its foundational role in quantifying distances during the Classical era. Architectural applications exemplified its utility; for instance, the in (constructed 447–432 BCE) employed the foot system, with dimensions scaled in multiples of the subdivided into 16 daktyloi, allowing architects Ictinus and to achieve the structure's renowned optical refinements and proportional elegance. , in his natural philosophical works, alluded to such body-derived units when discussing empirical observations of scale and proportion in the physical world, integrating them into broader inquiries on measurement and nature. Transitioning to ancient Rome from approximately 500 BCE through the late Empire until around 400 CE, the digitus (Latin for "finger") paralleled the Greek daktylos as the minimal , equaling 1/16 of the pes (foot) and measuring roughly 18.5 mm, with the full pes standardized at 295.7 mm for imperial consistency. This subdivision supported the Roman engineering prowess, from road construction to monumental buildings, by providing a versatile metric for detailed work. The digitus was embedded in legal and administrative standards, ensuring uniformity across the expanding empire. The architect codified the digitus in his treatise (c. 30–15 BCE), explicitly defining the pes as comprising 16 digiti and advocating their use in deriving symmetrical proportions for temples, theaters, and private structures—such as column diameters equaling four digiti or intercolumniations scaled in foot multiples—to mirror the human body's eurythmia (balanced harmony). In philosophical contexts, Plato's Timaeus (c. 360 BCE) explored finger-based units implicitly through discussions of cosmic harmony, where the world's soul is divided into proportional intervals akin to those of the daktylos in linear scales, symbolizing the ordered structure of the universe from micro to macro.

Post-Classical and Modern Usage

In the medieval Islamic world, particularly during the from around 800 CE onward, the digit—known as the iṣbaʿ (finger)—served as a basic in , typically measuring about 2 cm according to various jurisprudential schools such as the Shāfiʿī and Ḥanbalī traditions, where it formed 1/24 of the dhirāʿ (). This unit was integral to broader cubit-based systems employed in , , and everyday transactions, reflecting its role in facilitating economic activities across diverse regions of the Islamic empire. Scholars during this era, amid the translation of Greek scientific texts into in centers like Baghdad's , incorporated such anthropometric measures into preserved and expanded knowledge of and , though the iṣbaʿ itself drew from pre-Islamic traditions adapted to Islamic standards. In medieval and early modern Britain, the digit persisted as a subdivision of larger linear measures, defined as three-quarters of an inch (approximately 19.05 mm), equivalent to one-quarter of a palm and one-sixteenth of a foot in customary English systems. This unit, rooted in Anglo-Saxon and Roman influences, was employed in practical contexts such as crafting and land assessment from the medieval period through the early modern era, aligning with the foot's twelve-inch standard that evolved over centuries. By the 19th century, however, the digit had largely faded from official use, supplanted by the standardized imperial inch established under the Weights and Measures Act of 1824, which unified national standards and diminished reliance on variable local subdivisions. The broader decline of the digit across , including Britain, accelerated in the 18th and 19th centuries amid efforts to rationalize measurements for and , with the inch's in 1758 under Queen Anne further marginalizing smaller, body-based units like the digit. In the Islamic world, while the iṣbaʿ endured in some regional and religious contexts into later centuries, it too waned with the gradual adoption of metric-influenced systems in the and beyond during the 19th century. Today, the digit survives only rarely in , idiomatic expressions, or specialized crafts, overshadowed by the centimeter and inch in global .

Applications

Linear Measurement Systems

The digit served as the foundational unit in many ancient linear measurement systems, typically defined as the breadth of a finger and forming the base of hierarchical structures that scaled up to larger units like palms, hands, spans, s, and paces. Common patterns included equaling 1 palm (the width of the hand across the knuckles), with 3 to 7 palms composing a (elbow to fingertip), and further multiples extending to spans ( to ) or paces (a step). These body-derived hierarchies facilitated practical without tools, though variations arose due to individual differences in . In ancient Egyptian , the royal measured approximately 52.3 to 52.5 cm and was subdivided into 7 palms of each, totaling 28 digits, while a shorter common used 6 palms or 24 digits. The Roman pes (foot), around 29.6 cm, divided into 16 digits or alternatively 12 unciae (inches), with a palmus as or a quarter pes, and their extended to 24 digits for broader applications. These systems extended to larger units, such as 2 cubits forming a pace or 5 cubits a rod, enabling consistent scaling for extended distances. The digit's integration into metrology supported essential activities like land surveying, monumental , and exchanges across civilizations. In , rods marked in digits and palms were used to delineate fields after floods, calculate areas for taxation, and align bases with precision. Roman engineers employed digit-based subdivisions for aqueducts, roads, and , ensuring modular . Trade benefited from the digit's portability, as merchants could approximate volumes or lengths using hand gestures, though regional variations sometimes complicated interstate commerce. The body-based approach offered intuitiveness—allowing immediate, tool-free estimation by laborers—but introduced inconsistencies from anthropometric differences, such as a 10-20% variation in finger breadth among adults, necessitating standardized rods for critical works. Comparisons highlight the digit's relation to other small units, such as the barley grain (a length of about 8-9 , three forming an inch) or the width (roughly 2-2.5 , akin to an inch but less standardized). In the English system, the digit (0.75 inch, width) ranked below the nail (2.25 inches, last two joints of the ) and inch (three barleycorns), forming a that persisted into the imperial era for cloth and . Non-Western systems, like the ancient Indian aṅgula ( breadth, approximately 1.9 ), mirrored the digit as the smallest practical unit, scaling to 24 aṅgulas per hasta () for and .

Angular Measurement in Astronomy

In astronomy, the digit served as an angular unit defined as one-twelfth of the apparent of the Sun or , typically equivalent to approximately 2.5 to 3 arcminutes depending on the varying apparent sizes of these bodies. This subdivision facilitated precise descriptions of celestial phenomena, particularly the extent of obscuration during solar and lunar s, where the full disk was notionally divided into 12 digits to quantify the magnitude of the . The unit originated from ancient observational practices linking linear fingerbreadth measures to angular scales, with Babylonian precursors employing similar finger (SI) units within systems for celestial arcs, dating back to around 2000 BCE. Greek astronomers, including in his (2nd century CE), extensively applied digits to model lunar positions and eclipse timings, using tables that specified obscuration in digits along the at mid- to derive angles of inclination. For instance, calculated the 's as varying between 31 arcminutes 20 arcseconds and 35 arcminutes 20 arcseconds, yielding digit values around 2.6 to 2.9 arcminutes for predictions. , in his On the Face in the Moon (1st century CE), referenced the 's apparent as 12 digits and noted that the Earth's shadow during lunar eclipses could extend to cover up to 23 digits, highlighting the unit's utility in comparing celestial and terrestrial shadows. In medieval Islamic astronomy, the equivalent unit, known as iṣba' (finger), was adopted and refined, appearing in works by Al-Battānī ( CE) for subdividing zodiacal arcs and magnitudes, often calibrated to about 5 arcminutes in some tables but aligned with Ptolemaic digit conventions. Al-Battānī's observations integrated digits or iṣba' into frameworks inherited from Babylonian traditions, enabling accurate predictions of solar and lunar events up to the . By the , the digit fell into obsolescence as the degree-minute-second system, based on 360 equal parts of the circle, became standardized in European astronomy, rendering the body-relative digit less precise for measurements; today, one digit equates to roughly 0.042 degrees.

References

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