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      2. 解讀如何提高SAT閱讀水平

        時(shí)間:2024-11-04 09:58:28 SAT 我要投稿
        • 相關(guān)推薦

        解讀如何提高SAT閱讀水平

          There are many unsolved problems in mathematics. Some prominent outstanding unsolved problems include

        解讀如何提高SAT閱讀水平

          1. The Goldbach conjecture.

          2. The Riemann hypothesis.

          3. The conjecture that there exists a Hadamard matrix for every positive multiple of 4.

          4. The twin prime conjecture .

          5. Determination of whether NP-problems are actually P-problems.

          6. The Collatz problem.

          7. Proof that the 196-algorithm does not terminate when applied to the number 196.

          8. Proof that 10 is a solitary number.

          9. Finding a formula for the probability that two elements chosen at random generate the symmetric group .

          10. Solving the happy end problem for arbitrary .

          11. Finding an Euler brick whose space diagonal is also an integer.

          12. Proving which numbers can be represented as a sum of three or four cubic numbers.

          13. Lehmers Mahler measure problem and Lehmers totient problem on the existence of composite numbers such that , where is the totient function.

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            解讀如何提高SAT閱讀水平

              There are many unsolved problems in mathematics. Some prominent outstanding unsolved problems include

            解讀如何提高SAT閱讀水平

              1. The Goldbach conjecture.

              2. The Riemann hypothesis.

              3. The conjecture that there exists a Hadamard matrix for every positive multiple of 4.

              4. The twin prime conjecture .

              5. Determination of whether NP-problems are actually P-problems.

              6. The Collatz problem.

              7. Proof that the 196-algorithm does not terminate when applied to the number 196.

              8. Proof that 10 is a solitary number.

              9. Finding a formula for the probability that two elements chosen at random generate the symmetric group .

              10. Solving the happy end problem for arbitrary .

              11. Finding an Euler brick whose space diagonal is also an integer.

              12. Proving which numbers can be represented as a sum of three or four cubic numbers.

              13. Lehmers Mahler measure problem and Lehmers totient problem on the existence of composite numbers such that , where is the totient function.