Samka Ibraimovski
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Samka Ibraimovski
Samka ( my, Saga) was a Shan state in the Central Division of the Southern Shan States in what is today Burma Myanmar, ; UK pronunciations: US pronunciations incl. . Note: Wikipedia's IPA conventions require indicating /r/ even in British English although only some British English speakers pronounce r at the end of syllables. As John Wells explai .... References * * 19th century in Burma Shan States {{ShanState-geo-stub ...
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Shan People
The Shan people ( shn, တႆး; , my, ရှမ်းလူမျိုး; ), also known as the Tai Long, or Tai Yai are a Tai ethnic group of Southeast Asia. The Shan are the biggest minority of Burma (Myanmar) and primarily live in the Shan State of this country, but also inhabit parts of Mandalay Region, Kachin State, and Kayin State, and in adjacent regions of China ( Dai people), Laos, Assam (Ahom people) and Thailand. Though no reliable census has been taken in Burma since 1935, the Shan are estimated to number 4–6 million, with CIA Factbook giving an estimate of five million spread throughout Myanmar which is about 10% of the overall Burmese population. 'Shan' is a generic term for all Tai-speaking peoples within Myanmar (Burma). The capital of Shan State is Taunggyi, the fifth-largest city in Myanmar with about 390,000 people. Other major cities include Thibaw (Hsipaw), Lashio, Kengtung and Tachileik. Etymology The Shan use the endonym Tai (တႆး) in r ...
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Shan States
The Shan States (1885–1948) were a collection of minor Shan kingdoms called ''muang'' whose rulers bore the title ''saopha'' in British Burma. They were analogous to the princely states of British India. The term "Shan States" was first used during the British rule in Burma as a geopolitical designation for certain areas of Burma (officially, the Federated Shan States, which included the Karenni States, consisted of today's Shan State and Kayah State). In some cases, the Siamese Shan States was used to refer to Lan Na (northern Thailand) and Chinese Shan States to the Shan regions in southern Yunnan such as Xishuangbanna. Historical mention of the Shan states inside the present-day boundaries of Burma began during the period of the Pagan Dynasty; the first major Shan State of that era was founded in 1215 at Mogaung, followed by Mone in 1223. These were part of the larger Tai migration that founded the Ahom Kingdom in 1229 and the Sukhothai Kingdom in 1253. Shan po ...
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Burma
Myanmar, ; UK pronunciations: US pronunciations incl. . Note: Wikipedia's IPA conventions require indicating /r/ even in British English although only some British English speakers pronounce r at the end of syllables. As John Wells explains, the English spellings of both Myanmar and Burma assume a non-rhotic variety of English, in which the letter r before a consonant or finally serves merely to indicate a long vowel: mjænmɑː, ˈbɜːmə So the pronunciation of the last syllable of Myanmar as ɑːror of Burma as ɜːrməby some speakers in the UK and most speakers in North America is in fact a spelling pronunciation based on a misunderstanding of non-rhotic spelling conventions. The final ''r'' in ''Myanmar'' was not intended for pronunciation and is there to ensure that the final a is pronounced with the broad ''ah'' () in "father". If the Burmese name my, မြန်မာ, label=none were spelled "Myanma" in English, this would be pronounced at the end by all ...
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19th Century In Burma
19 (nineteen) is the natural number following 18 and preceding 20. It is a prime number. Mathematics 19 is the eighth prime number, and forms a sexy prime with 13, a twin prime with 17, and a cousin prime with 23. It is the third full reptend prime, the fifth central trinomial coefficient The trinomial triangle is a variation of Pascal's triangle. The difference between the two is that an entry in the trinomial triangle is the sum of the ''three'' (rather than the ''two'' in Pascal's triangle) entries above it: \begin & & & & 1\ ..., and the seventh Mersenne prime exponent. It is also the second Keith number, and more specifically the first Keith prime. * 19 is the maximum number of fourth powers needed to sum up to any natural number, and in the context of Waring's problem, 19 is the fourth value of Waring's problem#The number g(k), g(k). * The sum of the squares of the first 19 primes is divisible by 19. *19 is the sixth Heegner number. 67 (number), 67 and 163 ( ...
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