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- 48 Any odd number is of form $a+b$ where $a^2+b^2$ is prime
- 34 Continuous relations?
- 26 Is there a domain "larger" than (i.e., a supserset of) the complex number domain?
- 21 Every prime number divide some sum of the first $k$ primes.
- 18 An example of a problem which is difficult but is made easier when a diagram is drawn
- 16 Conjecture: $\pi(x)\ge \pi\circ\pi(x)+\pi\circ\pi\circ\pi(x)+\cdots$
- 16 Does every power of two arise as the difference of two primes?
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