GuideSemiprimes
Semiprime Numbers
A semiprime is a natural number that is the product of exactly two primes, not necessarily distinct. So 4 = 2×2, 6 = 2×3, 9 = 3×3, and 15 = 3×5 all count; 8 = 2×2×2 does not.
Formula
n = p × q with primes p, q (exactly two prime factors counting multiplicity).
How to check
Factor n completely. Count prime factors with multiplicity; the count must be exactly two.
Example
91
91 = 7×13, two primes, so it is semiprime. 8 = 2×2×2 has three factors and is not.
Look up EP for this number in the calculator.
In RNGdle
Semiprimes sit between primes and highly composite numbers. RNGdle does not ship a dedicated Semiprime badge today, but the pattern still helps you read a roll — and the calculator will surface every other badge that fires.
Examples across the range
210,035 total · 36 samples spaced from low to high.
427,78155,55883,337111,113138,895166,673194,449222,231250,003277,783305,561333,338361,115388,893416,671444,451472,229500,007527,783555,563583,354611,119638,899666,673694,451722,229750,007777,785805,571833,341861,119888,897916,681944,455972,238
FAQ
- What are semiprime numbers?
- Semiprime numbers are integers equal to a product of exactly two primes, such as 4, 6, 9, 10, 14, 15, 21, or 25.
- Is 8 a semiprime?
- No. 8 = 2×2×2 has three prime factors counting multiplicity.
- Is there a Semiprime badge in RNGdle?
- Not as a dedicated badge today. Look the number up in the calculator to see which other pattern badges and EP it earns.