Catalogs of prime numbers and of factorizations of composites long predate electronic computers. The following information is taken from Table 85 on page 218 of Albert H Beiler, Recreations in the Theory of Numbers, Dover, 1964.

Lists of primes. Up to 97, L Pisano, 1202. 750, P Cataldi, 1603. 10,000, F van Schooten, 1657. 100,999, J G Kruger, 1746. 102,000, J H Lambert, 1770. 400,000, A F Marci, 1772. 10,000,000, D N Lehmer, 1914.

Factor tables. Up to 100, Pisano, 1202. 800, Cataldi, 1603. 24,000, J H Rahn, 1659. 100,000, T Brancker, 1668. 2,856,000, A Felkel, 1785. 3,000,000, J C Burckhardt, 1814-1817. 7,000,000 to 9,000,000, Z Dase and H Rosenberg, 1862-3. 100,000,000, J P Kulik, 1867. 3,000,000 to 6,000,000, J Glaisher, 1879-83. 10,000,000, D N Lehmer, 1909.

Not clear to me what purpose the factor tables of Glaisher and Lehmer served, when Kulik had already gone much farther, but I'm sure there's some explanation.

Also, I'm guessing Beiler got his information from Dickson's History.