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@tokjjou: Anéfis : Plus de 200 terros neutralisés. En bambara
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Region: IT
Tuesday 07 July 2026 15:07:53 GMT
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Comments
Moussa_Dicko :
montrer nous des preuves evidentes svp
2026-07-07 17:58:10
5
@l'homme puissant +223 :
Que dieu protège à nos fama 🥰🥰💪💪
2026-07-07 17:04:23
9
Momo le diamantaire 💎💎💎 :
Mashallah
2026-07-07 17:02:31
7
Regina :
2026-07-07 18:14:18
3
user14953589810 :
que dieu vous bénisse 🙏🙏🙏🙏
2026-07-07 17:16:07
7
@likili🐻83🙈 :
🥰🥰🥰🥰
2026-07-07 16:59:53
3
M X 23 BAKO1 :
merci
2026-07-07 20:03:13
1
Dicko Affo :
2026-07-07 19:05:21
1
Sissoko Siriman :
2026-07-07 16:39:21
4
MOCTAR 53DEGOGA :
2026-07-07 17:20:39
2
cheick le marocain :
je demande watsapp
2026-07-07 16:36:37
4
Omar Kiabou :
merci beaucoup mon écoute bien la vérité ♥️♥️♥️♥️♥️♥️
2026-07-07 15:24:36
4
To see more videos from user @tokjjou, please go to the Tikwm homepage.
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Why is $1 > 0$? 🧐 It sounds like a trick question, but most people can’t actually prove it. We’re taught dozens of "rules" for inequalities—like why the sign flips when you multiply by a negative—but we’re rarely shown the **First Principles** that make those rules inevitable. **The Core Concept:** Mathematics doesn’t start with "greater than." It starts with the **"Positive Club" ($\mathbb{R}_+$)**. By defining just three simple axioms (Trichotomy, Closure, and the Archimedean property), we build the entire hierarchy of the real number line. From these three pillars, we can derive everything: ✅ Why $a^2$ is always positive. ✅ Why compounding growth (Bernoulli) always beats linear growth. ✅ Why the "infinite" doesn't break our calculations. **The Quick-Win (Mnemonic):** To remember the Order Axioms, think of **"The Gatekeeper"**: 1. **Identity:** Every number is either Positive, Zero, or Negative (No overlap!). 2. **Loyalty:** If two positives interact ($+$ or $\times$), they *stay* positive. 3. **Persistence:** Enough small steps can overtake any giant (The Archimedean Rule). **The Substack Deep-Dive:** For the purists who want to see the formal $\epsilon-\delta$ logic, the full inductive proof of Bernoulli’s Inequality, and the historical battle against "infinitesimal ghosts"—we’ve prepared a 1,000-word Deep-Dive on our Substack. **Engagement Question:** Which math "rule" did you always find counter-intuitive until you saw the proof? Let’s discuss in the comments! 👇 #Mathematics #FirstPrinciples #Physics #STEM #Calculus
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