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As Malayalam is an agglutinative language, it is difficult to delineate the cases strictly and determine how many there are, although seven or eight is the generally accepted number. Alveolar plosives and nasals (although the modern Malayalam script does not distinguish the latter from the dental nasal ) are marked with a macron below ...
Number theory is concerned with the properties of numbers in general, particularly integers. It has applications to cryptography and cryptanalysis , particularly with regard to modular arithmetic , diophantine equations , linear and quadratic congruences, prime numbers and primality testing .
While ministering to the people, a full-time job, Mathan found time to write erudite treatises on grammar and local culture. He wrote the first book of Malayalam grammar called "Malayazhmayude Vyakaranam," which was published in 1863. This grammar book was acknowledged and recommended by the then government as the most authoritative volume on ...
Grammatical number may be thought of as the indication of semantic number through grammar. Languages that express quantity only by lexical means lack a grammatical category of number. For instance, in Khmer , neither nouns nor verbs carry any grammatical information concerning number: such information can only be conveyed by lexical items such ...
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The Sanskrit house name bakuḷādhiṣṭhita . . . vihāra has also been interpreted as a reference to the Malayalam house name Iraññi ninna ppaḷḷi and some historians have tried to identify it with one of two currently existing houses with names Iriññanavaḷḷi and Iriññārapaḷḷi both of which are located near Irinjalakuda ...
Originally, a number like "11" would have been written as "൰൧" and not "൧൧" to match the Malayalam word for 11 and "10,00,000" as "൰൱൲" similar to the Tamil numeral system. Later on this system got reformed to be more similar to the Hindu–Arabic numerals so 10,00,000 in the reformed numerals it would be ൧൦൦൦൦൦൦. [2 ...
A result is called "deep" if its proof requires concepts and methods that are advanced beyond the concepts needed to formulate the result. For example, the prime number theorem — originally proved using techniques of complex analysis — was once thought to be a deep result until elementary proofs were found. [1]