What concept illustrates the necessary balance between precision and expediency in the modern mathematical workplace?

Answer

Knowing when 'good enough and delivered now' beats 'perfect but late'

A truly effective math professional knows when a fast approximation with an inherent error margin is preferable to a perfect solution that takes too long, balancing precision against expediency.

What concept illustrates the necessary balance between precision and expediency in the modern mathematical workplace?
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