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Correcting crossover dimension in Krylov (#3722)
Fixes #3720
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learning/courses/quantum-diagonalization-algorithms/krylov.ipynb

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"\n",
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"__Answer:__\n",
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"\n",
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"(a) Answers may vary if you re-run the calculation, but the Krylov method becomes faster at approximately dimension 50.\n",
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"(a) Answers may vary if you re-run the calculation, but the Krylov method becomes faster at approximately dimension 80-85.\n",
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"(b) There are many possible answers. Some important factors are the precision we require and the sparsity of the matrices being diagonalized.\n",
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"</details>"
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