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Lowercase birthday paradox
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# Instructions
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Your task is to verify the Birthday Paradox's probabilities.
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Your task is to verify the birthday paradox's probabilities.
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To do this, you need to:
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- Calculate the probability of at least one match for different group sizes.
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~~~~exercism/caution
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The Birthday Paradox assumes that birthdays are uniformly distributed within a single year.
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The birthday paradox assumes that birthdays are uniformly distributed within a single year.
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While the year should vary between different random birthdate generation calls, all birthdates within a single call must share the same year.
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~~~~

exercises/baffling-birthdays/introduction.md

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Accepting your loss, you hand Uncle Ted his £100, but something feels off.
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The next day, curiosity gets the better of you.
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A quick web search leads you to the [Birthday Paradox][birthday-problem], which reveals that with just 23 people, the probability of a shared birthday exceeds 50%.
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A quick web search leads you to the [birthday paradox][birthday-problem], which reveals that with just 23 people, the probability of a shared birthday exceeds 50%.
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Ah. So _that's_ why Uncle Ted was so confident.
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Determined to turn the tables, you start looking up other paradoxes; next time, _you'll_ be the one making the bets.
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~~~~exercism/note
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The Birthday Paradox is a [veridical paradox][veridical-paradox]: even though it feels wrong, it is actually true.
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The birthday paradox is a [veridical paradox][veridical-paradox]: even though it feels wrong, it is actually true.
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[veridical-paradox]: https://en.wikipedia.org/wiki/Paradox#Quine's_classification
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~~~~
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title = "Baffling Birthdays"
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blurb = "Verify the Birthday Paradox's probabilities."
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blurb = "Verify the birthday paradox's probabilities."
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source = "Erik Schierboom"
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source_url = "https://github.com/exercism/problem-specifications/pull/2539"

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