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Units of Length in Jaina Cannons

By Nandlal Jain

Vol. 20 · No. 3Jan - 1986pp. 94-111English

Summary

N. L. Jain’s paper analyses the systems of measurement found in Jaina canonical texts and focuses on units of length. Jain scriptures treat knowledge as empirical and stress the need for precise measurements to describe physical phenomena; they classify measures into lokika (worldly) and lokottara (transcendental) categorieshttps://jaingpt.org/knowledge/units_of_length_in_jaina_canons_250350_250350#:~:text=,author%20points%20out%20that%20Akalanka%27s. Space itself is considered a real substance consisting of innumerable pradeśas (space‑points), and the volume of an atom is taken as the basic unit for measuring matter and spacehttps://jaingpt.org/knowledge/units_of_length_in_jaina_canons_250350_250350#:~:text=The%20Basis%20of%20Length%20Measurement%3A,Space%20Point. Jain authors grouped length units into three classes: utsedha units for measuring the height of living beings, ātma units for small objects, and pramāṇa units for large distanceshttps://jaingpt.org/knowledge/units_of_length_in_jaina_canons_250350_250350#:~:text=,26. The practical base unit is the aṅgula (finger‑breadth), from which larger units like hasta (cubit), dhanus (bow), and yojana are derivedhttps://jaingpt.org/knowledge/units_of_length_in_jaina_canons_250350_250350#:~:text=,26. Subdivisions shrink to microscopic scales: from an aṅgula one obtains increasingly smaller units such as jaladhara, mukha, rasaṇa, and eventually the paramāṇu (indivisible atom)https://jaingpt.org/knowledge/units_of_length_in_jaina_canons_250350_250350#:~:text=,doesn%27t%20match%20the%20atomic%20nucleus. Conversely, some canonical texts describe cosmological distances using enormous measures like rajju, defined as a chain of yojanas extending unimaginably across the universehttps://jaingpt.org/knowledge/units_of_length_in_jaina_canons_250350_250350#:~:text=,doesn%27t%20match%20the%20atomic%20nucleus. Jain points out that different texts employ varying conversion factors: for example, some traditions define a yojana as four krośas while others assign 16, leading to discrepancies when calculating the size of islands, continents and cosmic structureshttps://jaingpt.org/knowledge/units_of_length_in_jaina_canons_250350_250350#:~:text=Larger%20Units%20of%20Length%3A. Because these units were never standardized and often changed across time and sects, scholars struggle to reconcile cosmological descriptions with each other or with modern measurements. The paper argues that a systematic comparison and standardization of Jaina length units is essential for a scientific understanding of ancient Jain cosmology and physics. Jain concludes by urging researchers to compile concordance tables and to study the rationale behind the classifications, noting that the Jain tradition’s sophisticated hierarchy of measures reflects its philosophical commitment to pluralism and precision in describing both the microscopic and macroscopic universe.

Conclusion

This article underscores the complexity of Jaina metrology. Canonical texts distinguish between everyday and cosmological units and derive them from the basic measure of space (pradeśa)https://jaingpt.org/knowledge/units_of_length_in_jaina_canons_250350_250350#:~:text=The%20Basis%20of%20Length%20Measurement%3A,Space%20Point. Length units range from the tiny paramāṇu to vast measures like the yojana and rajjuhttps://jaingpt.org/knowledge/units_of_length_in_jaina_canons_250350_250350#:~:text=,doesn%27t%20match%20the%20atomic%20nucleus. While the aṅgula functions as a practical base unit for bodily dimensionshttps://jaingpt.org/knowledge/units_of_length_in_jaina_canons_250350_250350#:~:text=,26, inconsistent conversion factors across texts result in divergent scaleshttps://jaingpt.org/knowledge/units_of_length_in_jaina_canons_250350_250350#:~:text=Larger%20Units%20of%20Length%3A. Jain therefore calls for a critical study to standardize these units, arguing that precise metrology is necessary to interpret the Jaina cosmological universe. Such research would bridge ancient textual descriptions with modern scientific perspectives and showcase the sophistication of Indian mathematical thought.

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