Μετάφραση και ανάλυση λέξεων από την τεχνητή νοημοσύνη ChatGPT
Σε αυτήν τη σελίδα μπορείτε να λάβετε μια λεπτομερή ανάλυση μιας λέξης ή μιας φράσης, η οποία δημιουργήθηκε χρησιμοποιώντας το ChatGPT, την καλύτερη τεχνολογία τεχνητής νοημοσύνης μέχρι σήμερα:
- πώς χρησιμοποιείται η λέξη
- συχνότητα χρήσης
- χρησιμοποιείται πιο συχνά στον προφορικό ή γραπτό λόγο
- επιλογές μετάφρασης λέξεων
- παραδείγματα χρήσης (πολλές φράσεις με μετάφραση)
- ετυμολογία
pen holder - translation to ελληνικό
![[[Bic Cristal]] ballpoint pens shown in four basic ink colors](https://commons.wikimedia.org/wiki/Special:FilePath/4 Bic Cristal pens and caps.jpg?width=200 "[[Bic Cristal]] ballpoint pens shown in four basic ink colors")
.jpeg?width=200 "Magnified tip of a ballpoint pen")
![induced fungal decay]]](https://commons.wikimedia.org/wiki/Special:FilePath/Kugelschreiber Buche gestockt.jpg?width=200 "induced fungal decay]]")
![Ballpoint "''PENting''" by [[Lennie Mace]], Uchuu Neko Parade (2005) ballpoint pen and hardware on paper](https://commons.wikimedia.org/wiki/Special:FilePath/Lennie Mace "Uchuu Neko Parade" 2005 Tokyo, ballpoint "Penting" 130x92cm.jpg?width=200 "Ballpoint \"''PENting''\" by [[Lennie Mace]], Uchuu Neko Parade (2005) ballpoint pen and hardware on paper")
![Example of a ballpoint pen work-in-progress – rendering of actor [[Steve McQueen]] by artist James Mylne](https://commons.wikimedia.org/wiki/Special:FilePath/McQueen ballpoint biro drawing art.jpg?width=200 "Example of a ballpoint pen work-in-progress – rendering of actor [[Steve McQueen]] by artist James Mylne")
Βικιπαίδεια
In mathematics, a real or complex-valued function f on d-dimensional Euclidean space satisfies a Hölder condition, or is Hölder continuous, when there are real constants C ≥ 0, α > 0, such that
for all x and y in the domain of f. More generally, the condition can be formulated for functions between any two metric spaces. The number α is called the exponent of the Hölder condition. A function on an interval satisfying the condition with α > 1 is constant. If α = 1, then the function satisfies a Lipschitz condition. For any α > 0, the condition implies the function is uniformly continuous. The condition is named after Otto Hölder.
We have the following chain of strict inclusions for functions over a closed and bounded non-trivial interval of the real line:
- Continuously differentiable ⊂ Lipschitz continuous ⊂ α-Hölder continuous ⊂ uniformly continuous ⊂ continuous,
where 0 < α ≤ 1.
