June 21, 2026
Log off, it’s log drama
Everything Is Logarithms
Math fans are fighting over a wild claim that logs explain basically everything
TLDR: A blog argued that logarithms can be viewed as one deeper idea measured in different units, not totally separate tools. Readers split fast: some loved the elegance, while others said it was fuzzy, overreaching, and exactly the kind of math post that starts a very nerdy fight.
A brainy blog post called Everything Is Logarithms tried to reframe one of math’s oldest ideas in a fresh way: instead of treating logarithms as just numbers with a base attached, the author imagines a kind of "baseless" log that acts more like a unit you can measure things in. In plain English, it’s an attempt to say, “maybe these different log systems are all the same underlying thing, just written in different units.” Cute, elegant, and apparently enough to send the comment section into full math cage-match mode.
The biggest split? One camp was genuinely impressed and called the idea cool, clever, and thought-provoking. Another camp immediately hit the brakes, saying the post was trying to make too many different ideas look alike. One commenter compared it to lumping a hammer and a meat mallet together just because they both bonk things. Ouch. Another demanded a full-on “type system,” basically accusing the essay of being too loose with its language: if you say “log,” they want to know of what, compared to what, and in what units.
Meanwhile, the old-school nerds arrived with nostalgia, reminiscing about the days when people used printed log tables to turn scary calculations into easier ones. And yes, there was also that wonderfully chaotic drive-by question: if logs are so fundamental, why does physics stop at exponentials and not keep climbing the weirdness ladder? In other words, the article served a big philosophical swing, and the community responded with a mix of applause, side-eye, pedantry, and delightful mathematical chaos.
Key Points
- •The article reviews the standard definition of logarithms and the change-of-base formula.
- •It proposes a “baseless logarithm,” written as log N, as an abstract algebraic object rather than a shorthand.
- •In the proposed framework, a standard logarithm such as log_2(N) is expressed as the ratio log N / log 2.
- •The article interprets logarithm bases as units, using log 2 for bits and log e for nats.
- •It compares baseless logarithms to the point-versus-displacement distinction in vector geometry, treating based logarithms as coordinate expressions relative to a chosen reference.