In this task you are given a statement and an explanation giving you further knowledge about an entity in the statement. You must judge whether the statement is true or false based on the explanation. Label an instance as "True" if the explanation confirms the statement or doesn't disprove it. Label an instance as "False" if the explanation disproves the statement. The statement and explanation are separated by a newline character.

Example Input: Euclidean geometry uses previous propositions to show the truth of later ones.
Euclidean geometry is famous for its logical development from first propositions to later propositions.
Example Output: True

Example Input: Béla Bartók played music in Russia in his childhood years.
This sentence is false because it is known he is Hungarian. There is no proof of otherwise. The claims in the sentence cannot be proved.
Example Output: False

Example Input: Dennis Hopper inspired the hopper tool in Minecraft.
The hopper system in Minecraft got its name from its function
Example Output:
False