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The numbers from 6 to 9 may be constructed by adding any number between 1 and 4 to the base number 5 (ប្រាំ), so that 7 is literally constructed as 5 plus 2. Beyond that, Khmer uses a decimal base, so that 14 is constructed as 10 plus 4, rather than 2 times 5 plus 4; and 16 is constructed as 10+5+1.
The âksâr chriĕng style is a cursive form of âksâr mul, adapted to fit the Khmer language. [9] The modern Khmer script differs somewhat from precedent forms seen on the inscriptions of the ruins of Angkor. The Thai and Lao scripts are descendants of an older cursive form of the Khmer script, through the Sukhothai script.
Khmer inscriptions are the only local written sources for the study of ancient Khmer civilization. [1] More than 1,200 Khmer inscriptions of varying length have been collected. [2] There was an 'explosion' of Khmer epigraphy from the seventh century, with the earliest recorded Khmer stone inscription dating from 612 AD at Angkor Borei. [3]
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Counting in Khmer is based on a biquinary system (6 to 9 have the form "five one", "five two", etc.) However, the words for multiples of ten from 30 to 90 are not related to the basic Khmer numbers but are probably borrowed from Thai. The Khmer script has its own versions of the Arabic numerals.
Since the 1980s, several groups, organizations and institutes in Cambodia and abroad are working for the preservation of the Khmer sastras for the future. Many of the ancient manuscripts have now been digitized. [7] [8] The effort is almost exclusively directed at preserving former Khmer sastras, very few people are crafting new ones. [6] [9]
Counting in Khmer is based on a biquinary system: the numbers from 6 to 9 have the form "five one", "five two", etc. The words for multiples of ten from 30 to 90 are not related to the basic Khmer numbers, but are Chinese in origin, and probably came to Khmer via Thai.
Such method is 6.7% more efficient than MIME-64 which encodes a 24 bit number into 4 printable characters. 89: Largest base for which all left-truncatable primes are known. 90: Nonagesimal: Related to Goormaghtigh conjecture for the generalized repunit numbers (111 in base 90 = 1111111111111 in base 2). 95: Number of printable ASCII characters ...