The inverse square law implies infinite intensity at the exact source
Is it true that the inverse square law implies infinite intensity at the exact source?
The claim that the inverse square law implies infinite intensity at the source is a mathematical consequence of the equation itself as distance approaches zero, making it a foundational principle rather than a proposition requiring empirical citation.
Verdict: COMMON KNOWLEDGE · 0 sources for, 0 against · Last checked
The claim follows directly from the definition of the inverse-square law ($I \propto 1/d^2$), where letting distance $d$ approach zero yields an infinite value. This is a matter of mathematical definition and basic physics principles, representing common knowledge where formal citations are unnecessary.
What does the evidence say?
The claim follows directly from the definition of the inverse-square law ($I \propto 1/d^2$), where letting distance $d$ approach zero yields an infinite value. This is a matter of mathematical definition and basic physics principles, representing common knowledge where formal citations are unnecessary.
Receipt History
Challenge the receipt
Citation formatting by citeproc-js (Frank Bennett) and the Citation Style Language project. Source and licenses.
Terms · Privacy · How verdicts work