Specific examples of "hard-to-factorize" numbers

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I am playing with different factorization algorithms such as Pollard-Rho and Pollard-(p-1) or Quadratic Sieve. I would like to test these algorithms in some examples. I know I can multiply two large primes and use that, but some of these algorithms have different behavior depending on some properties of the primes involved so I am looking for "hard" cases.

The numbers of RSA challenge are way to big. I need examples around 64 bits.

This problem is nice, but I can't get the specific numbers used.

Question: Is there a web page/online database I can use to benchmark factorization algorithms?