The term “aparimitālikhita” is written in Devanagari as अपरिमितालिखित.
✅ Correct Devanagari Spelling
अपरिमितालिखित
✅ Transliteration
- IAST: aparimitālikhita
- Approximate pronunciation: a-pa-ri-mi-tā-li-khi-ta
✅ Meaning and Breakdown
Although the term is uncommon and not found in standard Sanskrit dictionaries,
it can be understood by its components:
- apari‑mita (अपरिमित) — “immeasurable,” “boundless,” “infinite”
- ā‑likhita / likhita (आलिखित / लिखित) — “written,” “inscribed,” “drawn,” “depicted”
Putting these together, a reasonable interpretation is:
“that which is inscribed infinitely,” “boundlessly written,” or “infinitely depicted.”
✅ Possible Contexts
Because the compound is not standard, it may appear in:
- Poetic Sanskrit as a descriptive compound
- Names (e.g., titles, artistic pseudonyms, spiritual names)
- Modern Sanskrit coinages for creative or symbolic expression
The Sanskrit adjective aparimitālikhita means “marked or written with
an indefinite (countless) number of lines”, a sense attested in
Vedic and Śrauta texts.
Core meaning
The term is glossed in multiple authoritative sources as “having an
indefinite number of lines” (or “indeterminate as to how many
Morphological breakdown
- a‑ — a negating prefix (“not, un‑”).
- parimita — “limited, measured, bounded.”
- likhita — “written, drawn, marked (with lines).”
Together, a‑parimita‑likhita literally means “written/marked in a way that
is not limited in number”, hence “with an indefinite number of lines.”
Grammatical category
- Used in classical ritual literature such as the Śatapatha Brāhmaṇa
- 3 Sources
Usage context
The compound appears in technical ritual descriptions, where objects,
markings, or diagrams are described as having uncountable or unspecified
numbers of strokes or lines.
German lexicographic sources render it as “unbestimmt mit wie viel
German lexicographic sources render it as “unbestimmt mit wie viel
Summary
aparimitālikhita = “indefinitely lined / marked with countless strokes”,
an adjective used in Vedic ritual texts to describe something whose
number of drawn lines is not fixed or cannot be precisely counted.
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