In this task, you are given a context, a subject, a relation, and many options. Based on the context, from the options select the object entity that has the given relation with the subject. Answer with text (not indexes).

Context: The is a period in Japanese history marked by social upheaval, political intrigue and near-constant military conflict. Japanese historians named it after the otherwise unrelated Warring States period in China. It came to an end when all political power was unified under the Tokugawa shogunate., , also known as Temmon, was a after "Kyroku" and before "Kji". This period spanned from July 1532 through October 1555. The reigning emperor was ., Honda Tadatoki ( , May 11 , 1596 -- June 30 , 1626 ) was a Japanese daimyo of the early Edo period . Tadatoki was born as the eldest son of Honda Tadamasa . His mother Kumahime was a granddaughter of Tokugawa Ieyasu and Oda Nobunaga . In 1616 , Tadatoki married Senhime , another granddaughter of Ieyasu , and who had been married to Toyotomi Hideyori before Hideyori 's death the Siege of Osaka . As a dowry of his new bride , Tadatoki received 100,000 koku . Tadatoki also sponsored the swordsman Miyamoto Musashi for a time . Musashi taught swordsmanship to Tadatoki 's retainers ; Musashi 's adopted son Mikinosuke served Tadatoki as a page . Tadatoki died of tuberculosis in 1626 . Miyamoto Mikinosuke committed junshi soon afterward , choosing to follow his lord in death, The was a series of battles undertaken by the Tokugawa shogunate against the Toyotomi clan, and ending in that clan's destruction. Divided into two stages (Winter Campaign and Summer Campaign), and lasting from 1614 to 1615, the siege put an end to the last major armed opposition to the shogunate's establishment. The end of the conflict is sometimes called the , because the era name was changed from Keich to Genna immediately following the siege., The was a Japanese samurai clan that claimed descent from the Minamoto clan. It originated in and took its name from Matsudaira village, in Mikawa Province (modern-day Aichi Prefecture). Over the course of its history, the clan produced many branches, most of which are also in Mikawa Province. In the 16th century, the main Matsudaira line experienced a meteoric rise to success during the direction of Matsudaira Motoyasu, who changed his name to Tokugawa Ieyasu and became the first Tokugawa shogun. Ieyasu's line formed what became the Tokugawa clan; however, the branches retained the Matsudaira surname. Other branches were formed in the decades after Ieyasu, which bore the Matsudaira surname. Some of those branches were also of "daimy" status., Tadamasa's first battle was during the Siege of Odawara, in 1590; he also fought at the Battle of Sekigahara in 1600. After his father's retirement in 1609, he succeeded to the Honda family headship, becoming the second generation lord of the Kuwana Domain. Several years later, he took part in the Siege of Osaka, and received the Himeji Domain, with 150,000 koku of revenues, as a reward., , first called Jbei from his clan and later from his title, was a samurai and general who lived during the Sengoku period of Feudal Japan. His full name was thus Akechi Jbei Minamoto-no-Mitsuhide ( )., Early life (15431556).
Tokugawa Ieyasu was born in Okazaki Castle in Mikawa on the 26th day of the twelfth month of the eleventh year of Tenbun, according to the Japanese calendar. Originally named Matsudaira Takechiyo ( ), he was the son of Matsudaira Hirotada ( ), the "daimy" of Mikawa of the Matsudaira clan, and Odai-no-kata (, Lady Odai), the daughter of a neighbouring samurai lord, Mizuno Tadamasa ( ). His mother and father were step-siblings. They were just 17 and 15 years old, respectively, when Ieyasu was born. Two years later, Odai-no-kata was sent back to her family and the couple never lived together again. As both husband and wife remarried and both went on to have further children, Ieyasu in the end had 11 half-brothers and sisters., Japan ("Nippon" or "Nihon" ; formally "" or "Nihon-koku", means "State of Japan") is a sovereign island nation in Eastern Asia. Located in the Pacific Ocean, It is lying off the eastern coast of the Asia Mainland (east of China, Korea, Russia) and stretching from the Sea of Okhotsk in the north to the East China Sea and near Taiwan in the southwest. , History.
During the late Heian period and Muromachi period, the area of modern Kuwana was known as and was a major seaport on the east coast of Japan, controlled by a guild of merchants. The poet Socho described it in 1515 as a major city with over a thousand houses, temples and inns. During the Sengoku period, the area came under the control of Oda Nobunaga, who assigned it to his retainer, Takigawa Kazumasu. After Nobunagas death, the area came under the control of Toyotomi Hideyoshi, who initially installed Nobunagas younger son Oda Nobukatsu as ruler as all of Ise Province. However, following the Battle of Odawara, Hideyoshi demoted Oda Nobukatsu, divided Ise Province into several domains, and assigned Hitotsuyanagi Naomori as ruler of Kuwana. In 1595, the area was reassigned to Ujiie Yukihiro as a 22,000 "koku" domain. Ujiie Yukihiro sided with the pro-Toyotomi armies in the Battle of Sekigahara and was dispossessed by Tokugawa Ieyasu., He is best known for being the father of Tokugawa Ieyasu, founder of the Tokugawa Shogunate., KOKU (100.3 FM) branded as Hit Radio 100 is a commercial contemporary hit radio (CHR) radio station licensed to Hagatna, Guam. It is owned and operated by Moy Communications Inc. , Japanese calendar types have included a range of official and unofficial systems. At present, Japan uses the Gregorian calendar together with year designations stating the year of the reign of the current Emperor., Historical context.
The goal of national unification and a return to the comparative political stability of the earlier Muromachi period was widely shared by the multitude of autonomous "daimys" during the Sengoku period. Oda Nobunaga was the first for whom this goal seemed attainable. Nobunaga had gained control over most of Honshu (see map below) before his death during the 1582 Honn-ji incident, a coup attempt executed by Nobunaga's vassal, Akechi Mitsuhide. It is not certain whether Nobunaga was killed in the attack or else committed seppuku. The motivations behind Mitsuhide's betrayal was never revealed to anyone who survived the incident, and has been a subject of debate and conjecture ever since the incident., The refers to the forced suicide on June 21, 1582, of Japanese daimy Oda Nobunaga at the hands of his samurai general Akechi Mitsuhide. This occurred in Honn-ji, a temple in Kyoto, ending Nobunaga's quest to consolidate centralized power in Japan under his authority., Subject: honda tadatoki, Relation: occupation, Options: (A) emperor (B) father (C) founder (D) major (E) military (F) official (G) poet (H) radio (I) samurai (J) sovereign (K) taiwan
samurai

Context: Latin (Latin: ) is a classical language belonging to the Italic branch of the Indo-European languages. The Latin alphabet is derived from the Etruscan and Greek alphabets., In mathematics, a rational number is any number that can be expressed as the quotient or fraction "p"/"q" of two integers, a numerator "p" and a non-zero denominator "q". Since "q" may be equal to1, every integer is a rational number. The set of all rational numbers, often referred to as "the rationals", is usually denoted by a boldface Q (or blackboard bold formula_1, Unicode ); it was thus denoted in 1895 by Giuseppe Peano after "quoziente", Italian for "quotient"., In number theory, integer factorization is the decomposition of a composite number into a product of smaller integers. If these integers are further restricted to prime numbers, the process is called prime factorization., A primality test is an algorithm for determining whether an input number is prime. Among other fields of mathematics, it is used for cryptography. Unlike integer factorization, primality tests do not generally give prime factors, only stating whether the input number is prime or not. Factorization is thought to be a computationally difficult problem, whereas primality testing is comparatively easy (its running time is polynomial in the size of the input). Some primality tests "prove" that a number is prime, while others like MillerRabin prove that a number is composite. Therefore, the latter might be called "compositeness tests" instead of primality tests., Number theory or, in older usage, arithmetic is a branch of pure mathematics devoted primarily to the study of the integers. It is sometimes called "The Queen of Mathematics" because of its foundational place in the discipline. Number theorists study prime numbers as well as the properties of objects made out of integers (e.g., rational numbers) or defined as generalizations of the integers (e.g., algebraic integers)., A prime number (or a prime) is a natural number greater than 1 that has no positive divisors other than 1 and itself. A natural number greater than 1 that is not a prime number is called a composite number. For example, 5 is prime because 1 and 5 are its only positive integer factors, whereas 6 is composite because it has the divisors 2 and 3 in addition to 1 and 6. The fundamental theorem of arithmetic establishes the central role of primes in number theory: any integer greater than 1 can be expressed as a product of primes that is unique up to ordering. The uniqueness in this theorem requires excluding 1 as a prime because one can include arbitrarily many instances of 1 in any factorization, e.g., 3, 1 3, 1 1 3, etc. are all valid factorizations of 3., Paul Leyland is a British number theorist who has studied integer factorization and primality testing., Broadly speaking, pure mathematics is mathematics that studies entirely abstract concepts. This was a recognizable category of mathematical activity from the 19th century onwards, at variance with the trend towards meeting the needs of navigation, astronomy, physics, economics, engineering, and so on., In number theory , a Leyland number is a number of the form x ^ y + y ^ x where x and y are integers greater than 1 . They are named after the mathematician Paul Leyland . The first few Leyland numbers are 8 , 17 , 32 , 54 , 57 , 100 , 145 , 177 , 320 , 368 , 512 , 593 , 945 , 1124 ( sequence A076980 in OEIS ) . The requirement that x and y both be greater than 1 is important , since without it every positive integer would be a Leyland number of the form x1 + 1x . Also , because of the commutative property of addition , the condition x y is usually added to avoid double - covering the set of Leyland numbers ( so we have 1 < y x ) . The first prime Leyland numbers are 17 , 593 , 32993 , 2097593 , 8589935681 , 59604644783353249 , 523347633027360537213687137 , 43143988327398957279342419750374600193 ( A094133 ) corresponding to 32 +23 , 92 +29 , 152 +215 , 212 +221 , 332 +233 , 245 +524 , 563 +356 , 3215 +1532 . One can also fix the value of y and consider the sequence of x values that gives Leyland primes , for example x2 + 2x is prime for x = 3 , 9 , 15 , 21 , 33 , 2007 , 2127 , 3759 , ... ( A064539 ) . By November 2012 , the largest Leyland number that had been proven to be prime was 51226753 + 67535122 with 25050 digits . From January 2011 to April 2011 , it was the largest prime whose primality was proved by elliptic curve primality proving . In December 2012 , this was improved by proving the primality of the two numbers 311063 + 633110 ( 5596 digits ) and 86562929 + 29298656 ( 30008 digits ) , the latter of which surpassed the previous record . There are many larger known probable primes such as 3147389 + 9314738 , but it is hard to prove primality of large Leyland numbers . Paul Leyland writes on his website : '' More recently still , it was realized that numbers of this form are ideal test cases for general purpose primality proving programs . They have a simple algebraic description but no obvious cyclotomic properties which special purpose algorithms can exploit . '' There is a project called XYYXF to factor composite Leyland numbers ., An integer (from the Latin "integer" meaning "whole") is a number that can be written without a fractional component. For example, 21, 4, 0, and2048 are integers, while 9.75, , and are not., In Algebraic number theory, an algebraic integer is a complex number that is a root of some monic polynomial (a polynomial whose leading coefficient is 1) with coefficients in formula_1 (the set of integers). The set of all algebraic integers, , is closed under addition and multiplication and therefore is a commutative subring of the complex numbers. The ring is the integral closure of regular integers formula_1 in complex numbers., Subject: leyland number, Relation: subclass_of, Options: (A) algorithm (B) blackboard (C) branch (D) category (E) complex number (F) decomposition (G) economics (H) engineering (I) integer (J) language (K) latin (L) mathematics (M) meeting (N) natural (O) natural number (P) number (Q) out (R) polynomial (S) problem (T) process (U) rational number (V) ring (W) set (X) test (Y) theorem (Z) theory ([) thought (\) time
natural number

Context: "Because I Got High" is a song by American rapper Afroman from his album of the same name. The lyrics of the song describe how cannabis use is degrading the narrator's quality of life. The song, which was written in only a few minutes, rose from obscurity to popularity after it was circulated around the Internet and was featured on The Howard Stern Show., Sell Your Dope is the third studio album by rap artist Afroman . It contains the hit single '' Crazy Rap '' ., "Crazy Rap", also known as "Colt 45 and 2 Zig Zags" or simply "Colt 45", is a dirty rap single recorded by rapper Afroman. It was featured on his third album, "Sell Your Dope", and was later included on his greatest hits album, "The Good Times". It is often referred to as "Colt 45", as the hook states "Colt 45 and two zig-zags, baby that's all we need". The song failed to replicate the success of its predecessor but it nonetheless still charted across Europe, reaching the top 10 in the UK., The Good Times is the debut studio album by Afroman. It was released after his record deal with Universal Records, and is composed of material taken from his previous independent releases. It contains his two hit singles: "Because I Got High" and "Crazy Rap", along with his other popular songs from his two albums. Most of the songs on the album are about growing up in the ghetto of East Palmdale. The album was certified gold in the United States on October 24, 2001 by the RIAA., Dirty rap, porno rap, porn rap, sex rap, or pornocore is a subgenre of hip hop music that contains lyrical content revolving mainly around sexually suggestive subjects., Joseph Edgar Foreman (born July 28, 1974), better known by his stage name Afroman, is an American rapper and musician. He is best known for the hit single "Because I Got High". He was nominated for a Grammy award in 2002., Subject: sell your dope, Relation: followed_by, Options: (A) 1974 (B) 2001 (C) album (D) all we need (E) as (F) because (G) better (H) certified (I) crazy (J) dirty (K) ghetto (L) gold (M) good times (N) growing up (O) he is (P) high (Q) hip hop (R) hits (S) i (T) in the ghetto (U) is (V) july (W) life (X) minutes (Y) music (Z) need ([) october 24 (\) on (]) or (^) popular (_) popular songs (') porno (a) quality (b) s (c) sell your dope (d) singles (e) stage (f) still (g) success (h) the good times (i) the top (j) third (k) united (l) we
the good times