Given their framing as "predicting the next word", that's a common expectation. The mistake is seeing the interface as the implementation. In a way "predicting the next word" is how people talk as well, so to know how "intelligent" an LLM is we need to see whether they can predict something that is reasonable but not obvious:
> My car gets 30 miles to the gallon and currently has 2 gallons of gas. Gas is currently $3/gallon. How much money do I need to drive 100 miles?
Let's approach this step-by-step:
First, let's calculate how many miles we can drive with the current gas:
The car has 2 gallons
It gets 30 miles per gallon
So, 2 gallons × 30 miles/gallon = 60 miles
Now, let's see how many more miles we need to drive:
We want to drive 100 miles total
We can already drive 60 miles
So, we need to drive an additional 100 - 60 = 40 miles
Let's calculate how many gallons of gas we need for these extra 40 miles:
The car gets 30 miles per gallon
So, 40 miles ÷ 30 miles/gallon ≈ 1.33 gallons
Now we know how much gas to buy, let's calculate the cost:
Gas costs $3 per gallon
We need 1.33 gallons
So, 1.33 gallons × $3/gallon = $4
Therefore, you need $4 to buy enough gas to drive 100 miles.
ynniv /
npub12a…x6fdh
2024-06-28 18:06:00
in reply to nevent1q…qjj5
Author Public Key
npub12akj8hpakgzk6gygf9rzlm343nulpue3pgkx8jmvyeayh86cfrus4x6fdhPublished at
2024-06-28 18:06:00Event JSON
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"content": "Given their framing as \"predicting the next word\", that's a common expectation. The mistake is seeing the interface as the implementation. In a way \"predicting the next word\" is how people talk as well, so to know how \"intelligent\" an LLM is we need to see whether they can predict something that is reasonable but not obvious:\n\n\u003e My car gets 30 miles to the gallon and currently has 2 gallons of gas. Gas is currently $3/gallon. How much money do I need to drive 100 miles?\n\n\nLet's approach this step-by-step:\nFirst, let's calculate how many miles we can drive with the current gas:\nThe car has 2 gallons\nIt gets 30 miles per gallon\nSo, 2 gallons × 30 miles/gallon = 60 miles\n\nNow, let's see how many more miles we need to drive:\nWe want to drive 100 miles total\nWe can already drive 60 miles\nSo, we need to drive an additional 100 - 60 = 40 miles\n\nLet's calculate how many gallons of gas we need for these extra 40 miles:\nThe car gets 30 miles per gallon\nSo, 40 miles ÷ 30 miles/gallon ≈ 1.33 gallons\n\nNow we know how much gas to buy, let's calculate the cost:\nGas costs $3 per gallon\nWe need 1.33 gallons\nSo, 1.33 gallons × $3/gallon = $4\nTherefore, you need $4 to buy enough gas to drive 100 miles.",
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