Say there is a new society of ten unrelated people. Each time a person is born into their society, that person immediately becomes an adult while another random same-gender adult dies at the other's birth. These individuals live for four days, providing them four opportunities to mate before expiring at the end of the fourth day. Each male randomly mates with another female. In order to conceive one must mate with another who is less than 10% related to themselves. What is the probability this population will sustain itself for a week?
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Say there is a new society of ten unrelated people. Each time a person is born into their society, that person immediately becomes an adult while another random same-gender adult dies at the other's birth. These individuals live for four days, providing them four opportunities to mate before expiring at the end of the fourth day. Each male randomly mates with another female. In order to conceive one must mate with another who is less than 10% related to themselves. What is the probability this population will sustain itself for a week?
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