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(defun primep (n) ; https://stackoverflow.com/questions/15817350/
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(cond ((= 2 n) t) ; Hard-code "2 is a prime"
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((= 3 n) t) ; Hard-code "3 is a prime"
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((evenp n) nil) ; If we're looking at an even now, it's not a prime
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(t ; If it is divisible by an odd number below its square root, it's not prime
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(do* ((i 3 (incf i 2))) ; Initialize to 3 and increment by 2 on every loop
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((or (> i (isqrt n)) ; Break condition index exceeds its square root
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(zerop (mod n i))) ; Break condition it is divisible
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(not (zerop (mod n i)))))))) ; Returns not divisible, aka prime
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(do ((i 42) ; Initialize index to 42
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(c 0)) ; Initialize count of primes to 0
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((= c 42)) ; Break condition when there are 42 primes
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(incf i) ; Increments index by unity
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(if (primep i)(progn (incf c) ; If prime increment count of primes
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(format t "~&~5<~d~;->~>~20<~:d~>" c i) ; Display count of primes found and the prime
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(incf i (decf i))))) ; Increment index to previous index plus the prime
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