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: For the Tanna sage of the 5th generation , see Judah haNasi ( Judah I ) . For the Amora sage of the 1st generation , see Judah II ( Nesi'ah I ) . For the Amora sage of the 6th generation , see Judah IV ( Nesi'ah III ) . Judah III ( or Nesi'ah II ; Hebrew :   ) held the office of Nasi of the ancient Jewish Sanhedrin between 290 and 320 CE. He is a famous Jewish sage mentioned in the classical works of Judaism 's oral law , who lived during the third and beginning of the fourth century CE. He figures in the Mishnah and Talmud . He was the son of Gamaliel IV , and grandson of Judah II. It is often difficult to know when the Mishna and Talmud are referring to Judah II or Judah III ; they do not clearly distinguish between them . Since the title `` Nesi'ah '' was borne by both , which of the two in any citation is meant by `` Judah Nesi'ah '' can be gathered only from internal evidence , especially from the names of the scholars mentioned in the context . Judah III held the office of patriarch probably during the close of the third and the beginning of the fourth century . He was a pupil of Johanan ( d. 279 ) ; in a question regarding the time of the new moon , which he sent to Rav Ammi , he introduces a sentence taught to him by Johanan with the words : `` Know that R. Johanan has taught us thus all his life long '' ( R. H. 20a ) . Judah III. commissioned Johanan 's pupils Ammi and Assi , who directed the Academy of Tiberias in the Land of Israel , after Eleazar 's death , to organize the schools for children in the Palestinian cities ( Yer . ag . 76c ; Pesi . 120b ) ; Ammi especially appears as his councilor in haggadic questions ( Beah 27a ; M.  . 12b , 17a ; Ab . Zarah 33b ) ., Babylonia was an ancient Akkadian-speaking state and cultural area based in central-southern Mesopotamia (present-day Iraq). A small Amorite-ruled state emerged in 1894 BC, which contained at this time the minor city of Babylon. Babylon greatly expanded during the reign of Hammurabi in the first half of the 18th century BC, becoming a major capital city. During the reign of Hammurabi and afterwards, Babylonia was called "Mt Akkad" "the country of Akkad" in the Akkadian language.
It was often involved in rivalry with its older fellow Akkadian-speaking state of Assyria in northern Mesopotamia. Babylonia briefly became the major power in the region after Hammurabi (fl. c. 1792  1752 BC middle chronology, or c. 1696  1654 BC, short chronology) created a short-lived empire, succeeding the earlier Akkadian Empire, Third Dynasty of Ur, and Old Assyrian Empire; however, the Babylonian empire rapidly fell apart after the death of Hammurabi., The Jerusalem Talmud ("Talmud Yerushalmi", often "Yerushalmi" for short), also known as the Palestinian Talmud or Talmuda de-Eretz Yisrael (Talmud of the Land of Israel), is a collection of Rabbinic notes on the second-century Jewish oral tradition known as the Mishnah. Naming this version of the Talmud after Palestine or Land of Israel rather than Jerusalem is considered more accurate by some because, while the work was certainly composed in "the West" (as seen from Babylonia), i.e. in the Holy Land, it mainly originates from the Galilee rather than from Jerusalem in Judea, as no Jews lived in Jerusalem at this time The Jerusalem Talmud was compiled in the Land of Israel, then divided between the Byzantine provinces of Palaestina Prima and Palaestina Secunda, and was brought to an end sometime around 400. The Jerusalem Talmud predates its counterpart, the Babylonian Talmud (known in Hebrew as the "Talmud Bavli"), by about 200 years, and is written in both Hebrew and Jewish Palestinian Aramaic., The Sanhedrin (Hebrew: "sanhedrîn", Greek: , "synedrion", "sitting together," hence "assembly" or "council") was an assembly of twenty-three to seventy-one men appointed in every city in the Land of Israel. In the Hebrew Bible, Moses and the Israelites were commanded by God to establish courts of judges who were given full authority over the people of Israel, who were commanded by God to obey every word the judges instructed and every law they established. Judges in ancient Israel were the religious leaders and Teachers of the nation of Israel. The Mishnah arrives at the number twenty-three based on an exegetical derivation: it must be possible for a "community" to vote for both conviction and exoneration. The minimum size of a "community" is 10 men (10 vs 10). One more is required to achieve a majority (11 vs 10), but a simple majority cannot convict, and so an additional judge is required (12 vs 10). Finally, a court should not have an even number of judges to prevent deadlocks; thus 23 (12 vs 10 and 1). This court dealt with only religious matters., The Talmud (Hebrew: ' "instruction, learning", from a root ' "teach, study") is a central text of Rabbinic Judaism. It is also traditionally referred to as, a Hebrew abbreviation of ', the "six orders", a reference to the six orders of the Mishnah. The term "Talmud" normally refers to the collection of writings named specifically the Babylonian Talmud "(Talmud Bavli)", although there is also an earlier collection known as the Jerusalem Talmud, or Palestinian Talmud"' "(Talmud Yerushalmi)". When referring to post-biblical periods, namely those of the creation of the Talmud, the Talmudic academies and the Babylonian exilarchate, Jewish sources use the term "Babylonia" long after it had become obsolete in geopolitical terms., Judaism (from , derived from Greek , originally from Hebrew , "Yehudah", "Judah"; in Hebrew: , "Yahadut", the distinctive characteristics of the Judean ethnos) encompasses the religion, philosophy, culture and way of life of the Jewish people. Judaism is an ancient monotheistic religion, with the Torah as its foundational text (part of the larger text known as the Tanakh or Hebrew Bible), and supplemental oral tradition represented by later texts such as the Midrash and the Talmud. Judaism is considered by religious Jews to be the expression of the covenantal relationship that God established with the Children of Israel. With between 14.5 and 17.4 million adherents worldwide, Judaism is the tenth-largest religion in the world., Judah II or Nesi'ah I was a famous Jewish sage who lived in Tiberias in the Land of Israel, in the middle of the third century CE. He is mentioned in the classical works of Judaism's oral law, the Mishnah and Talmud., Tiberias ("Tveria",  "Tabariyyah"; Ancient Greek: , "Tiberias") is an Israeli city on the western shore of the Sea of Galilee. Established around 20 CE, it was named in honour of Emperor Tiberius. In it had a population of ., Subject: judah iii, Relation: date_of_death, Options: (A) 1 (B) 10 (C) 12 (D) 14 (E) 17 (F) 1752 (G) 1792 (H) 1894 (I) 20 (J) 23 (K) 290 (L) 4 (M) 400
400

Context: Quantity is a property that can exist as a magnitude or multitude. Quantities can be compared in terms of "more", "less", or "equal", or by assigning a numerical value in terms of a unit of measurement. Quantity is among the basic classes of things along with quality, substance, change, and relation. Some quantities are such by their inner nature (as number), while others are functioning as states (properties, dimensions, attributes) of things such as heavy and light, long and short, broad and narrow, small and great, or much and little. A small quantity is sometimes referred to as a quantulum., In mathematics, a conjecture is a conclusion or proposition based on incomplete information, for which no proof has been found. Conjectures such as the Riemann hypothesis (still a conjecture) or Fermat's Last Theorem (which was a conjecture until proven in 1995) have shaped much of mathematical history as new areas of mathematics are developed in order to prove them., The Riemann zeta function or EulerRiemann zeta function, , is a function of a complex variable "s" that analytically continues the sum of the Dirichlet series , In mathematics, the Riemann hypothesis is a conjecture that the Riemann zeta function has its zeros only at the negative even integers and complex numbers with real part . It was proposed by , after whom it is named. The name is also used for some closely related analogues, such as the Riemann hypothesis for curves over finite fields., A definition is a statement of the meaning of a term (a word, phrase, or other set of symbols). Definitions can be classified into two large categories, intensional definitions (which try to give the essence of a term) and extensional definitions (which proceed by listing the objects that a term describes). Another important category of definitions is the class of ostensive definitions, which convey the meaning of a term by pointing out examples. A term may have many different senses and multiple meanings, and thus require multiple definitions., A complex number is a number that can be expressed in the form , where and are real numbers and is the imaginary unit, satisfying the equation . In this expression, is the ' and is the ' of the complex number. If formula_1, then formula_2, In mathematics, a finite field or Galois field (so-named in honor of Évariste Galois) is a field that contains a finite number of elements. As with any field, a finite field is a set on which the operations of multiplication, addition, subtraction and division are defined and satisfy certain basic rules. The most common examples of finite fields are given by the integers mod when is a prime number., In mathematics, an L-function is a meromorphic function on the complex plane, associated to one out of several categories of mathematical objects. An L-series is a Dirichlet series, usually convergent on a half-plane, that may give rise to an L-function via analytic continuation., In mathematics , the grand Riemann hypothesis is a generalisation of the Riemann hypothesis and Generalized Riemann hypothesis . It states that the nontrivial zeros of all automorphic L - functions lie on the critical line 1/2 + it with t a real number variable and i the imaginary unit . The modified grand Riemann hypothesis is the assertion that the nontrivial zeros of all automorphic L - functions lie on the critical line or the real line ., Space is the boundless three-dimensional extent in which objects and events have relative position and direction. Physical space is often conceived in three linear dimensions, although modern physicists usually consider it, with time, to be part of a boundless four-dimensional continuum known as spacetime. The concept of space is considered to be of fundamental importance to an understanding of the physical universe. However, disagreement continues between philosophers over whether it is itself an entity, a relationship between entities, or part of a conceptual framework., Mathematics (from Greek  "máthma", knowledge, study, learning) is the study of topics such as quantity (numbers), structure, space, and change. There is a range of views among mathematicians and philosophers as to the exact scope and definition of mathematics., The Riemann hypothesis is one of the most important conjectures in mathematics. It is a statement about the zeros of the Riemann zeta function. Various geometrical and arithmetical objects can be described by so-called global L-functions, which are formally similar to the Riemann zeta-function. One can then ask the same question about the zeros of these "L"-functions, yielding various generalizations of the Riemann hypothesis. Many mathematicians believe these generalizations of the Riemann hypothesis to be true. The only cases of these conjectures which have been proven occur in the function field case (not the number field case)., Subject: grand riemann hypothesis, Relation: instance_of, Options: (A) class (B) complex (C) complex number (D) conjecture (E) definition (F) division (G) equation (H) field (I) function (J) hypothesis (K) magnitude (L) mathematics (M) may (N) number (O) order (P) phrase (Q) plane (R) position (S) prime number (T) quantity (U) relation (V) relationship (W) series (X) space (Y) statement (Z) structure ([) study (\) sum (]) term (^) theorem (_) three (`) time (a) unit of measurement (b) variable
conjecture

Context: Todd Martin (born July 8, 1970) is an American retired professional tennis player. He reached the Men's Singles final at the 1994 Australian Open and the 1999 US Open and achieved a career-high singles ranking of World No. 4., The Delray Beach Open is an ATP World Tour 250 series men 's professional tennis tournament held each year in Delray Beach , Florida , and played on hard courts . The event was held in Coral Springs from 1993 -- 1998 ; in 1999 , it was relocated to the Delray Beach Tennis Center . American Todd Martin won the tournament 's first singles event in 1993 . The tournament was previously named the Delray Beach International Tennis Championships ( ITC ) before being changed to its current name in 2014 ., The Australian Open is a major tennis tournament held annually over the last fortnight of January in Melbourne, Australia. First held in 1905, the tournament is chronologically the first of the four Grand Slam tennis events of the year  the other three being the French Open, Wimbledon and the US Open. It features men's and women's singles; men's, women's and mixed doubles and junior's championships; as well as wheelchair, legends and exhibition events. Prior to 1988 the tournament had been played on grass. Since 1988 two types of hardcourt surfaces have been used at Melbourne Park  green Rebound Ace to 2007 and blue Plexicushion from 2008., Subject: delray beach open, Relation: surface_played_on, Options: (A) grass (B) hardcourt
hardcourt