Proof That Pi Is Irrational
Proof that π is irrational If π is rational, then it can be expressed as a fraction a/b, where (a, b ∈ ℤ, b ≠ 0). However, this contradicts Johann Heinrich Lambert's 1761 proof that π is irrational. Therefore, π must be irrational. □
A mock mathematical proof claims that π is irrational, but its only justification is that Johann Heinrich Lambert already proved it in 1761. The joke is a circular appeal to authority presented in the formal style of a textbook proof, making it useful as a reaction to an argument that simply cites someone else instead of reasoning. EN: A mock mathematical proof claims that π is irrational, but its only justification is that Johann Heinrich Lambert already proved it in 1761. The joke is a circular appeal to authority presented in the formal style of a textbook proof, making it useful as a reaction to an argument that simply cites someone else instead of reasoning.
- @gentoomemes / 1159 2022-10-26
- @rzeczyzabawne / 2609 2022-10-26
- Type
- image
- Size
- 750×414 · 17.0 KiB
- Mood
- dry, absurd
- Language
- en
- Added