Please answer this: Information: - The Brisbane Lions is a professional Australian rules football club which plays in the Australian Football League (AFL). The club is based in Brisbane, Queensland, Australia. The club was formed in 1996 from the merger of the Fitzroy Lions and the Brisbane Bears. The Lions are one of the most successful AFL clubs of the 21st century, having appeared in four consecutive AFL Grand Finals from 2001 to 2004 and winning three premierships (2001, 2002 and 2003). - Australian rules football, officially known as Australian football, but also called Aussie rules, football or footy (and in some regions marketed as AFL after the Australian Football League), is a contact sport played between two teams of eighteen players on an oval-shaped field, often a modified cricket ground. - The Fitzroy Football Club, nicknamed the Lions or the Roys, is an Australian rules football club formed in 1883 to represent the inner-Melbourne suburb of Fitzroy, Victoria and was a foundation member club of the Victorian Football League (now the Australian Football League) on its inception in 1897. The club experienced some early success in the league and was the first club to win a VFL Grand Final. It also achieved a total of eight VFL premierships between 1898 and 1944, and more recently two VAFA promotions in 2009 (-D Division) and 2012 (-C Division). - The Brisbane Football Club was an Australian rules football club and the first Queensland-based club in the Victorian Football League (VFL). The club played its first match in 1987, but struggled on and off the field until it made the finals for the first time in 1995. The Bears merged with the Fitzroy Football Club after the completion of the following season to form the Brisbane Lions. - Brendan McCormack ( born 28 June 1970 ) is a former Australian rules footballer who played with Fitzroy and the Brisbane Bears in the AFL during the early 1990s . Given the information, choose the subject and object entities that have the relation of 'member of sports team'.
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Answer: brendan mccormack , fitzroy football club

Please answer this: Information: - A central business district (CBD) is the commercial and business centre of a city. In larger cities, it is often synonymous with the city's "financial district". Geographically, it often coincides with the "city centre" or "downtown", but the two concepts are separate: many cities have a central "business" district located away from its commercial or cultural city centre or downtown. Both the CBD and the city centre or downtown may also coincide with the central activities district. - Downtown Los Angeles is the central business district of Los Angeles, California, as well as a diverse residential neighborhood of some 58,000 people. A 2013 study found that the district is home to over 500,000 jobs. - The Toy District is located in the industrial section of eastern Downtown Los Angeles , roughly bounded by Los Angeles Street on the West , Third and Fifth Streets to the North and South , and extending eastward to San Pedro Street . The Toy District emerged in the 1970s . The district has several retail stores that specialize in inexpensive novelties and electronics , primarily imported from China . Given the information, choose the subject and object entities that have the relation of 'located in the administrative territorial entity'.
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Answer: toy district , california

Please answer this: Information: - A triangular number or triangle number counts the objects that can form an equilateral triangle, as in the diagram on the right. The th triangular number is the number of dots composing a triangle with dots on a side, and is equal to the sum of the natural numbers from 1 to . The sequence of triangular numbers , starting at the 0th triangular number, is - In mathematics, a polygonal number is a number represented as dots or pebbles arranged in the shape of a regular polygon. The dots are thought of as alphas (units). These are one type of 2-dimensional figurate numbers. - The term figurate number is used by different writers for members of different sets of numbers, generalizing from triangular numbers to different shapes (polygonal numbers) and different dimensions (polyhedral numbers). The term can mean - A hexagonal number is a figurate number . The nth hexagonal number hn is the number of distinct dots in a pattern of dots consisting of the outlines of regular hexagons with sides up to n dots , when the hexagons are overlaid so that they share one vertex . The formula for the nth hexagonal number h_n = 2n ^ 2 - n = n ( 2n - 1 ) = ( ( 2n ) \ times ( ( 2n - 1 ) ) \ over 2 ) . \ , \ ! The first few hexagonal numbers ( sequence A000384 in OEIS ) are : 1 , 6 , 15 , 28 , 45 , 66 , 91 , 120 , 153 , 190 , 231 , 276 , 325 , 378 , 435 , 496 , 561 , 630 , 703 , 780 , 861 , 946 . Every hexagonal number is a triangular number , but only every other triangular number ( the 1st , 3rd , 5th , 7th , etc. ) is a hexagonal number . Like a triangular number , the digital root in base 10 of a hexagonal number can only be 1 , 3 , 6 , or 9 . The digital root pattern , repeating every nine terms , is '' 1 6 6 1 9 3 1 3 9 '' . Every even perfect number is hexagonal , given by the formula M_p 2 ^ ( p - 1 ) = M_p ( M_p + 1 ) / 2 = h -- ( ( M_p +1 ) / 2 ) = h -- ( 2 ^ ( p - 1 ) ) where Mp is a Mersenne prime . No odd perfect numbers are known , hence all known perfect numbers are hexagonal . For example , the 2nd hexagonal number is 2 3 = 6 ; the 4th is 4 7 = 28 ; the 16th is 16 31 = 496 ; and the 64th is 64 127 = 8128 . The largest number that can not be written as a sum of at most four hexagonal numbers is 130 . Adrien - Marie Legendre proved in 1830 that any integer greater than 1791 can be expressed in this way . Hexagonal numbers can be rearranged into rectangular numbers of size n by ( 2n 1 ) . Hexagonal numbers should not be confused with centered hexagonal numbers , which model the standard packaging of Vienna sausages . To avoid ambiguity , hexagonal numbers are sometimes called '' cornered hexagonal numbers '' . Given the information, choose the subject and object entities that have the relation of 'subclass of'.
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Answer:
hexagonal number , polygonal number