Imagine a coin-flipping device that is absolutely fair. Support the notion that the coin has two heads. With according to the stated hypothesis, this evidence is 99% strong.
Given that,
Imagine a coin-flipping device that is absolutely fair. You can tell that it is either flipping a two-headed coin or a regular coin, which has heads on one side and tails on the other (i.e., a coin with heads on both sides). Even though you can't see the coin, the machine always announces the results of its flips correctly.
We have to find suppose that after flipping the coin n times, it always comes up heads. What is the strength of this evidence in terms of the hypothesis that the coin does not have two heads.
In the event of the circumstance decision, the result does support the notion that the coin has two heads. With according to the stated hypothesis, this evidence is 99% strong.
Therefore, support the notion that the coin has two heads. With according to the stated hypothesis, this evidence is 99% strong.
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