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For example: 150,000 rupees is "1.5 lakh rupees" which can be written as "1,50,000 rupees", and 30,000,000 (thirty million) rupees is referred to as "3 crore rupees" which is can be written as "3,00,00,000 rupees". There are names for numbers larger than crore, but they are less commonly used.
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".
The Devanagari numerals are the symbols used to write numbers in the Devanagari script, predominantly used for northern Indian languages. They are used to write decimal numbers, instead of the Western Arabic numerals .
[1] [2] In the Indian 2, 2, 3 convention of digit grouping, it is written as 1,00,000. [3] For example, in India, 150,000 rupees becomes 1.5 lakh rupees, written as ₹ 1,50,000 or INR 1,50,000. It is widely used both in official and other contexts in Afghanistan , Bangladesh , Bhutan , India , Myanmar , Nepal , Pakistan , and Sri Lanka .
Hyphenate all numbers under 100 that need more than one word. For example, $73 is written as “seventy-three,” and the words for $43.50 are “Forty-three and 50/100.”
If the value is "on", the output is an ordinal number, otherwise it is a cardinal number. us: Optional. If the value is "on", the output of numbers does not include "and" to separate hundreds from smaller values, nor to separate thousands from hundreds. This accords with American usage as described at English numerals.
Gujarati numeral [6] Western Arabic numeral Devanagari numeral Gujarati word [6] Romanisation of Gujarati Devanagari; ૦: 0: ०: શૂન્ય: shūnya: शून्य
A number in positional notation can be thought of as a polynomial, where each digit is a coefficient. Coefficients can be larger than one digit, so an efficient way to convert bases is to convert each digit, then evaluate the polynomial via Horner's method within the target base.