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Ito Line
Ito, Itō or Itoh may refer to: Places * Ito Island, an island of Milne Bay Province, Papua New Guinea * Ito Airport, an airport in the Democratic Republic of the Congo * Ito District, Wakayama, a district located in Wakayama Prefecture, Japan * Itō, Shizuoka People * Itō (surname), for people with the Japanese surname Itō * , Japanese voice actor * Kiyosi Itô (1915–2008), Japanese mathematician * Princess Ito (died 861), Japanese imperial princess * Ito Giani (1941–2018), Italian sprinter * Ito (footballer, born 1961), full name Andrés Alonso García, Spanish footballer * Ito (footballer, born 1975), full name Antonio Álvarez Pérez, Spanish footballer * Ito (footballer, born 1992), full name Jorge Delgado Fidalgo, Spanish footballer * Ito (footballer, born 1994), full name Mario Manuel de Oliveira, Angolan footballer * , Japanese fashion model and actress *Ito Smith (born 1995), American football player * Ito Curata (1959–2020), Filipino fashion designe ...
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Ito Island
Ito Island (also known as Wanepa Island) is an island between Sariba Island, Sariba and Sideia Island, Sideia, on the eastern side of China Strait, in Milne Bay Province, Papua New Guinea. Administration The island is part of Sidudu Ward, which belongs to Bwanabwana Rural, Bwanabwana Rural Local Level Government Area Districts and LLGs of Papua New Guinea, LLG, Samarai-Murua District, Samarai-Murua Districts and LLGs of Papua New Guinea, District, which are in Milne Bay Province. Geography The island is part of the Sariba Island, Sariba group, itself a part of Samarai Islands of the Louisiade Archipelago. Demographics The population of 10 is living in 2 separate hamlets. Sabunu-Una on the west, and Suna on the east. Economy The islanders, are farmers as opposed to eastern Louisiade Archipelago islanders. they grow Sago, Taro, and Yam (vegetable), Yams for crops. References

Islands of Milne Bay Province Louisiade Archipelago {{MilneBayProvince-geo-stub ...
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Ito Morabito
Ora Ito (born 1977 in Marseille, France) is a French designer. 'Ora-Ïto' is the brand name of his work and includes designs for watchmaker Swatch, appliance manufacturer Gorenje, brewer Heineken and tobacconist/fragrance chemist Davidoff. The underlying philosophy behind his design work is Simplexity, and his design language can be described as minimal with organic techno-futuristic elements. References External links Die Karriere von Ora Ito 1977 births French industrial designers Living people Date of birth missing (living people) French people of Italian descent Businesspeople from Marseille {{design-bio-stub ...
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ITO (other)
Ito, Itō or Itoh may refer to: Places * Ito Island, an island of Milne Bay Province, Papua New Guinea * Ito Airport, an airport in the Democratic Republic of the Congo * Ito District, Wakayama, a district located in Wakayama Prefecture, Japan * Itō, Shizuoka People * Itō (surname), for people with the Japanese surname Itō * , Japanese voice actor * Kiyosi Itô (1915–2008), Japanese mathematician * Princess Ito (died 861), Japanese imperial princess * Ito Giani (1941–2018), Italian sprinter * Ito (footballer, born 1961), full name Andrés Alonso García, Spanish footballer * Ito (footballer, born 1975), full name Antonio Álvarez Pérez, Spanish footballer * Ito (footballer, born 1992), full name Jorge Delgado Fidalgo, Spanish footballer * Ito (footballer, born 1994), full name Mario Manuel de Oliveira, Angolan footballer * , Japanese fashion model and actress *Ito Smith (born 1995), American football player * Ito Curata (1959–2020), Filipino fashion designe ...
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List Of Diminutives By Language
The following is a list of diminutives by language. Indo-European languages Germanic languages English English has a great variety of historical diminutives adopted from other languages but many of these are lexicalized. Productive diminutives are infrequent to nonexistent in Standard English in comparison with many other languages. =Native English endings that could be seen as diminutives= *-k/ -ock/-uck: bollock, bullock, buttock, fetlock, hillock, mattock (OE ''mattuc''), mullock, pillock, stalk, whelk, yolk *-n/ -en/-on (accusative or feminine): chicken, kitten, maiden * -le (frequentative -l): puddle, sparkle * -s: Becks, Betts, Wills *-sie/-sies/-sy ( babytalk assimilative or from ''patrici-'' of Patsy): bitsy, footsie (1930), halfsies, onesies, popsy (1860), teensy-weensy, tootsie (1854), twosies, Betsy, Patsy, Robsy * -o (American nicknaming, later Commonwealth): bucko, daddio, garbo, kiddo, smoko, wacko, Jacko, Ricko, * -er/-ers/ -ster ( ...
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Itoh–Tsujii Inversion Algorithm
While the algorithm is often called the Itoh-Tsujii algorithm, it was first presented by Feng. Feng's paper was received on March 13, 1987 and published in October 1989. Itoh and Tsujii's paper was received on July 8, 1987 and published in 1988. Feng and Itoh-Tsujii algorithm is first used to invert elements in finite field using the normal basis representation of elements, however, it is generic and can be used for other bases, such as the polynomial basis. It can also be used in any finite field . The algorithm is as follows: : Input: ''A'' ∈ GF(''p''''m'') : Output: ''A''−1 :# ''r'' ← (''p''''m'' − 1)/(''p'' − 1) :# compute ''A''''r''−1 in GF(''p''''m'') :# compute ''A''''r'' = ''A''''r''−1 · ''A'' :# compute (''A''''r'')−1 in GF(''p'') :# compute ''A''−1 = (''A''''r'')−1 · ''A''''r''−1 :# return ''A''−1 This algorithm is fast because steps 3 and 5 both involve operations in the subfield GF(''p''). Similarl ...
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Itô's Lemma
In mathematics Mathematics is a field of study that discovers and organizes methods, Mathematical theory, theories and theorems that are developed and Mathematical proof, proved for the needs of empirical sciences and mathematics itself. There are many ar ..., Itô's lemma or Itô's formula (also called the Itô–Döblin formula) is an identity used in Itô calculus to find the differential of a time-dependent function of a stochastic process. It serves as the stochastic calculus counterpart of the chain rule. It can be heuristically derived by forming the Taylor series expansion of the function up to its second derivatives and retaining terms up to first order in the time increment and second order in the Wiener process increment. The Lemma (mathematics), lemma is widely employed in mathematical finance, and its best known application is in the derivation of the Black–Scholes equation for option values. This result was discovered by Japanese mathematician Kiyoshi It ...
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