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anthropic

claude-opus-4

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Our most capable and intelligent model yet. Claude Opus 4 sets new standards in complex reasoning and advanced coding

Input:$15 / 1M tokens
Output:$75 / 1M tokens
Context:200K tokens
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image
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6 available
include_reasoning
max_tokens
stop
temperature
012
tool_choice
tools
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Publicly Shared Threads5
  • anthropic
    Integer solutions to 3x + 5y = 100
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    Methodically solves 3x + 5y = 100 by finding a particular solution, deriving general form, and listing integer solutions.
    diophantine equation
    integer solutions
    extended euclidean algorithm
    linear diophantine equation
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    Responsive Navbar with Hamburger Menu <600px
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    Creating a responsive navigation bar that toggles between visible links on desktop and a hamburger menu on mobile screens under 600px using HTML, CSS, and JavaScript.
    responsive navigation bar
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    css javascript navbar
    mobile friendly menu
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    Python Flask simple To-Do list API example
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    Provided a complete Python Flask To-Do list API implementation with GET, POST, PUT, DELETE endpoints using in-memory storage and proper HTTP status codes.
    python flask todo api
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    flask api example
  • anthropic
    Meaning and Use of "Ubiquitous"
    14 days ago
    Defines “ubiquitous” as an adjective meaning present everywhere simultaneously, with an example sentence about smartphones emphasizing its pervasive nature.
    ubiquitous definition
    meaning of ubiquitous
    examples of ubiquitous
    using ubiquitous in a sentence
  • anthropic
    Bob wins when n ≡ 0 or 2 (mod 5), n > 0 Count n ≤ 2024 satisfying this: - Multiples of 5 up to 2024 (excluding 0): From 5 to 2020 → (2020/5) = 404 numbers - Numbers ≡ 2 mod 5 up to 2024: Sequence: 2, 7, 12, ..., 2022 Count = ((2022 - 2) / 5) + 1 = (2020/5) + 1 = 404 + 1 = 405 Total = 404 + 405 = 809 **Final answer:** **Bob has a forced winning strategy for 809 values of n ≤ 2024.**
    14 days ago
    Bob has a winning strategy exactly when n ≡ 0 or 2 (mod 5); for positive n ≤ 2024, there are 809 such values.
    combinatorial game theory
    winning and losing positions
    modulo 5 pattern
    token removal game
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