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Kharosthi is mostly written right to left. Some variations in both the number and order of syllables occur in extant texts. [citation needed] The Kharosthi alphabet is also known as the arapacana alphabet, and follows the order. a ra pa ca na la da ba ḍa ṣa va ta ya ṣṭa ka sa ma ga stha ja śva dha śa kha kṣa sta jñā rtha (or ha)
Brahmi numerals are a numeral system attested in the Indian subcontinent from the 3rd century BCE. It is the direct graphic ancestor of the modern Hindu–Arabic numeral system . However, the Brahmi numeral system was conceptually distinct from these later systems, as it was a non- positional decimal system, and did not include zero .
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The Hindu–Arabic system is designed for positional notation in a decimal system. In a more developed form, positional notation also uses a decimal marker (at first a mark over the ones digit but now more commonly a decimal point or a decimal comma which separates the ones place from the tenths place), and also a symbol for "these digits recur ad infinitum".
Among the inscriptions of Ashoka (c. 3rd century BCE) written in the Brahmi script a few numerals were found, which have come to be called the Brahmi numerals. [26] The numerals are additive and multiplicative and, therefore, not place value; [26] it is not known if their underlying system of numeration has a connection to the Brahmi script. [26]
Brahmic scripts descended from the Brahmi script. Brahmi is clearly attested from the 3rd century BCE during the reign of Ashoka, who used the script for imperial edicts. Northern Brahmi gave rise to the Gupta script during the Gupta period, which in turn diversified into a number of cursives during the medieval period.
v. t. e. Kaṭapayādi system (Devanagari: कटपयादि, also known as Paralppēru, Malayalam: പരല്പ്പേര്) of numerical notation is an ancient Indian alphasyllabic numeral system to depict letters to numerals for easy remembrance of numbers as words or verses.
Numeral systems. Counting rods (筭) are small bars, typically 3–14 cm (1" to 6") long, that were used by mathematicians for calculation in ancient East Asia. They are placed either horizontally or vertically to represent any integer or rational number. The written forms based on them are called rod numerals.