4 ms·
Not your point but I'm pretty sure gpt4 is more than capable of solving quadratic equations and playing chess and probably knows pi to quite a few digits... als
by Davidzheng 3y ago
Not your point but I'm pretty sure gpt4 is more than capable of solving quadratic equations and playing chess and probably knows pi to quite a few digits... also it knows many great algorithms for computing pi
- fnordpiglet 3y agoYeah, but it’s not nearly as good at playing chess as a basic chess algorithm. Why would I use GPT4 for chess when Chessmaster 2000 can beat it 100/100 times?
- earthboundkid 3y agoI would be shocked if GPT4 could reliably solve novel quadratic equations when it struggles with simple arithmetic.
- flangola7 3y agoWhy would you be shocked? GPT-4 scores in the 89th percentile on SAT Math.
- earthboundkid 3y agoBecause SAT math is all multiple choice, which can be reverse engineered. Ask it to multiply numbers too large to be in the memorization set.
- earthboundkid 3y agoI don't pay for GPT4, but here's Claude falling on its face: Q: Provide the quadratic roots of the following equation. Work out the answer step by step. 21 - 135 x + 19 x^2 = 0 A: Okay, here are the step-by-step workings: 1) Start with the quadratic equation: 21 - 135x + 19x^2 = 0 2) Group the x^2 and x terms together: 19x^2 - 135x + 21 = 0 3) Use the quadratic formula to find the roots: x = (-b ± sqrt(b^2 - 4ac)) / 2a Where: a = 19 b = -135 c = 21 4) Substitute the values into the formula: x = (-(-135) ± sqrt((-135)^2 - 4(19)(21))) / 2(19) 5) Simplify: x = (135 ± sqrt(18225 - 1596)) / 38 6) Evaluate the square root: x = (135 ± 135) / 38 7) The two roots are: x = 5 x = 3 Therefore, the roots of the quadratic equation 21 - 135x + 19x^2 = 0 are x = 5 and x = 3.
- lusus_naturae 3y agoWolfram alpha was doing those things and more way before gpt was a thing. I don't think any of the attributes you listed make intelligent machines interesting..