If one proves the equality of two numbers $a$ and $b$ by showing first that $a\; leqq\; b$ and then that $a\; geqq\; b$, it is unfair; one should instead show that they are really equal by disclosing the inner ground for their equality.

What It Means

This is a placeholder explanation generated by the low-overhead model. It interprets "If one proves the equality of two numbers $a$ and $b$ by showing first that $a\; leqq\; b$ and then that $a\; geqq\; b$, it is unfair; one should instead show that they are really equal by disclosing the inner ground for their equality." in the context of "As quoted in Hermann Weyl, "Emmy Noether" (April 26, 1935) in Weyl's Levels of Infinity: Selected Writings on Mathematics and Philosophy (2012) p. 64." to mean that wisdom is timeless.