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m Replace "peculiarity" with "weakness" in regards to nonconstructivity. Nonconstructive proofs are common in mathematics, so not particularly peculiar, but are weaker than constructive proofs, as described in the following sentence. |
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By definition of the [[Ramsey number]], this implies that {{math|''R''(''r'', ''r'')}} must be bigger than {{mvar|n}}. In particular, {{math|''R''(''r'', ''r'')}} must [[exponential growth|grow at least exponentially]] with {{mvar|r}}.
A
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