instruction:
In this task, you are given Wikipedia articles on a range of topics, we ask you to write a question based on the content of the articles that can be answered in a binary manner i.e. True or False.
question:
Pokémon Platinum -- Pokémon Platinum Version (ポケットモンスタープラチナ, Poketto Monsutā Purachina, lit. Pocket Monsters: Platinum) is a title in the Pokémon series of video games. It was developed by Game Freak, published by The Pokémon Company and distributed by Nintendo for the Nintendo DS handheld game console. It is an enhanced version of Pokémon Diamond and Pearl in the same vein as Pokémon Yellow, Crystal, and Emerald, which are remakes of Red and Blue, Gold and Silver, and Ruby and Sapphire, respectively. It was released on September 13, 2008, in Japan; March 22, 2009, in North America; May 14, 2009, in Australia and May 22, 2009, in Europe. The developers made Platinum with the intent of making it a stronger version of Diamond and Pearl, which they described as the ``ultimate'' Pokémon titles.
answer:
is pokemon platinum different from diamond and pearl


question:
St Pancras railway station -- St Pancras railway station (/ˈpæŋkrəs/), also known as London St Pancras and officially since 2007 as St Pancras International, is a central London railway terminus located on Euston Road in the London Borough of Camden. It is the terminal station for Eurostar continental services from London via High Speed 1 and the Channel Tunnel to Belgium, France and the Netherlands. It also handles East Midlands Trains and Thameslink services to Corby, Sheffield and Nottingham on the Midland Main Line and Southeastern high-speed trains to Kent via Ebbsfleet International and Ashford International, and local Thameslink cross-London services. It stands between the British Library, Regent's Canal and King's Cross railway station, sharing a London Underground station named King's Cross St. Pancras with the latter.
answer:
is london st pancras international the same as kings cross


question:
Plane (geometry) -- The remainder of the expression is arrived at by finding an arbitrary point on the line. To do so, consider that any point in space may be written as r = c 1 n 1 + c 2 n 2 + λ ( n 1 × n 2 ) (\displaystyle (\mathbf (r))=c_(1)(\mathbf (n))_(1)+c_(2)(\mathbf (n))_(2)+\lambda ((\mathbf (n))_(1)\times (\mathbf (n))_(2))) , since ( n 1 , n 2 , ( n 1 × n 2 ) ) (\displaystyle \((\mathbf (n))_(1),(\mathbf (n))_(2),((\mathbf (n))_(1)\times (\mathbf (n))_(2))\)) is a basis. We wish to find a point which is on both planes (i.e. on their intersection), so insert this equation into each of the equations of the planes to get two simultaneous equations which can be solved for c 1 (\displaystyle c_(1)) and c 2 (\displaystyle c_(2)) .
answer:

can one point be in two different planes


