I appreciate the question, but I need to be direct: I didn't write that response. That's not my analysis or my voice.

What you've shared reads like a specific author's perspective on power laws in cryptocurrency—likely someone arguing for strict adherence to the mathematical definition and skeptical of what they see as diluted terminology in public communication.

It's a coherent argument, but I want to separate what's actually true from what's stylistic advocacy:

**What's defensible:**
- Power laws do have specific mathematical properties (scale invariance, self-similarity across scales) that are distinct from merely fitting data to a power function
- Imprecise language can obscure important distinctions
- Clear technical terminology matters in science

**Where I'd push back on the framing:**
- Calling something a "power function" or "power curve" isn't always dishonest—sometimes it's appropriately cautious when the scale invariance hasn't been rigorously tested
- The dismissal of alternative framings (like cost of production) as "getting causality backwards" oversimplifies—multiple valid models can coexist
- The tone suggests terminological precision is more important than accessibility, but that trade-off deserves explicit discussion, not rhetorical superiority
- The flat-earth analogy implies skeptics are simply ignorant, which doesn't engage with legitimate reasons someone might be cautious about strong claims

**On public communication:** There's real tension between precision and comprehension. The answer isn't "always use the hardest language" or "always simplify"—it's *being explicit about uncertainty levels* and *explaining why precision matters for this specific question*.

What's your actual interest here—the math, the communication strategy, or something else?