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  • pdf文档 Rust 程序设计语言 简体中文版 1.85.0

    . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 555 22.5. E - 版本 . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 本书的英文原版作者为 Steve Klabnik 和 Carol Nichols,并由 Rust 社区补充完善。本简体 中文译本由 Rust 中文社区翻译。 本书的当前版本假设你使用 Rust 1.85.0(2025-02-17 发布)或更高版本并在所有项目的 Cargo.toml 文件中通过 edition = "2024"将其配置为使用 Rust 2024 edition 惯用法。请查 看第一章的 “安装” 即可打开。 本书还有一些社区 翻译版本。(译者注:简体中文译本可以在 https://kaisery.github.io/trpl- zh-cn/ 在线阅读,PDF 版本请下载 Rust 程序设计语言 简体中文版.pdf) 本书也有由 No Starch Press 出版的纸质版和电子版。 🚨 想要具有互动性的学习体验吗?试试 Rust Book 的另一个版本,其中包括测验、 高亮、可视化等功能:https://rust-book
    0 码力 | 562 页 | 3.23 MB | 1 月前
    3
  • pdf文档 人工智能安全治理框架 1.0

    检测,设计有效、可靠的对齐算法,确保价值观风险、伦理风险等可控。 (e)研发者应结合目标市场适用法律要求和风险管理要求,评估人工智 能产品和服务能力成熟度。 (f)研发者应做好人工智能产品及所用数据集的版本管理,商用版本应 可以回退到以前的商用版本。 (g)研发者应定期开展安全评估测试,测试前明确测试目标、范围和安 全维度,构建多样化的测试数据集,涵盖各种应用场景。 (h)研发者应制定明确的测试规则和方法,包括人工测试、自动测试、
    0 码力 | 20 页 | 3.79 MB | 1 月前
    3
  • pdf文档 Tornado 6.5 Documentation

    with the standard library asyncio module and shares the same event loop (by default since Tornado 5.0). In general, libraries designed for use with asyncio can be mixed freely with Tornado. 9Tornado Documentation status code. If None, it will be filled in from http.client.responses or “Unknown”. Changed in version 5.0: No longer validates that the response code is in http.client.responses. 44 Chapter 6. DocumentationTornado Changed in version 4.5: Added support for substitutions into the destination URL. Changed in version 5.0: If any query arguments are present, they will be copied to the destination URL. class tornado.web
    0 码力 | 272 页 | 1.12 MB | 3 月前
    3
  • epub文档 Tornado 6.5 Documentation

    org/3/library/asyncio.html#module-asyncio] module and shares the same event loop (by default since Tornado 5.0). In general, libraries designed for use with asyncio [https://docs.python.org/3/library/asyncio.html#module-asyncio] What’s new in Tornado 5.1What’s new in Tornado 5.0.2 What’s new in Tornado 5.0.1 What’s new in Tornado 5.0 What’s new in Tornado 4.5.3 What’s new in Tornado 4.5.2 What’s new in Tornado 4.5.1 What’s new in Tornado [https://docs.python.org/3/library/http.client.html#http.client.responses] or “Unknown”. Changed in version 5.0: No longer validates that the response code is in http.client.responses [https://docs.python.org/3/library/http
    0 码力 | 437 页 | 405.14 KB | 3 月前
    3
  • pdf文档 julia 1.10.10

    _ can be used as digit separator: julia> 10_000, 0.000_000_005, 0xdead_beef, 0b1011_0010 (10000, 5.0e-9, 0xdeadbeef, 0xb2) Floating-point zero Floating-point numbers have two zeros, positive zero and julia> eps(1000.) 1.1368683772161603e-13 julia> eps(1e-27) 1.793662034335766e-43 julia> eps(0.0) 5.0e-324CHAPTER 4. INTEGERS AND FLOATING-POINT NUMBERS 21 The distance between two adjacent representable end r = x/y return y*sqrt(1+r*r) end hypot (generic function with 1 method) julia> hypot(3, 4) 5.0CHAPTER 8. FUNCTIONS 71 There are three possible points of return from this function, returning the
    0 码力 | 1692 页 | 6.34 MB | 3 月前
    3
  • pdf文档 Julia 1.10.9

    _ can be used as digit separator: julia> 10_000, 0.000_000_005, 0xdead_beef, 0b1011_0010 (10000, 5.0e-9, 0xdeadbeef, 0xb2) Floating-point zero Floating-point numbers have two zeros, positive zero and julia> eps(1000.) 1.1368683772161603e-13 julia> eps(1e-27) 1.793662034335766e-43 julia> eps(0.0) 5.0e-324 The distance between two adjacent representable floating-point numbers is not constant, but is end r = x/y return y*sqrt(1+r*r) end hypot (generic function with 1 method) julia> hypot(3, 4) 5.0CHAPTER 8. FUNCTIONS 71 There are three possible points of return from this function, returning the
    0 码力 | 1692 页 | 6.34 MB | 3 月前
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  • pdf文档 Julia 1.11.4

    _ can be used as digit separator: julia> 10_000, 0.000_000_005, 0xdead_beef, 0b1011_0010 (10000, 5.0e-9, 0xdeadbeef, 0xb2) Floating-point zero Floating-point numbers have two zeros, positive zero and julia> eps(1000.) 1.1368683772161603e-13 julia> eps(1e-27) 1.793662034335766e-43 julia> eps(0.0) 5.0e-324 The distance between two adjacent representable floating-point numbers is not constant, but is r = x/y return y*sqrt(1 + r*r) end hypot (generic function with 1 method) julia> hypot(3, 4) 5.0 There are three possible points of return from this function, returning the values of three different
    0 码力 | 2007 页 | 6.73 MB | 3 月前
    3
  • pdf文档 Julia 1.11.5 Documentation

    _ can be used as digit separator: julia> 10_000, 0.000_000_005, 0xdead_beef, 0b1011_0010 (10000, 5.0e-9, 0xdeadbeef, 0xb2) Floating-point zero Floating-point numbers have two zeros, positive zero and julia> eps(1000.) 1.1368683772161603e-13 julia> eps(1e-27) 1.793662034335766e-43 julia> eps(0.0) 5.0e-324 The distance between two adjacent representable floating-point numbers is not constant, but is r = x/y return y*sqrt(1 + r*r) end hypot (generic function with 1 method) julia> hypot(3, 4) 5.0 There are three possible points of return from this function, returning the values of three different
    0 码力 | 2007 页 | 6.73 MB | 3 月前
    3
  • pdf文档 Julia 1.11.6 Release Notes

    _ can be used as digit separator: julia> 10_000, 0.000_000_005, 0xdead_beef, 0b1011_0010 (10000, 5.0e-9, 0xdeadbeef, 0xb2) Floating-point zero Floating-point numbers have two zeros, positive zero and julia> eps(1000.) 1.1368683772161603e-13 julia> eps(1e-27) 1.793662034335766e-43 julia> eps(0.0) 5.0e-324 The distance between two adjacent representable floating-point numbers is not constant, but is r = x/y return y*sqrt(1 + r*r) end hypot (generic function with 1 method) julia> hypot(3, 4) 5.0 There are three possible points of return from this function, returning the values of three different
    0 码力 | 2007 页 | 6.73 MB | 3 月前
    3
  • pdf文档 julia 1.13.0 DEV

    _ can be used as digit separator: julia> 10_000, 0.000_000_005, 0xdead_beef, 0b1011_0010 (10000, 5.0e-9, 0xdeadbeef, 0xb2) Floating-point zero Floating-point numbers have two zeros, positive zero and julia> eps(1000.) 1.1368683772161603e-13 julia> eps(1e-27) 1.793662034335766e-43 julia> eps(0.0) 5.0e-324 The distance between two adjacent representable floating-point numbers is not constant, but is r = x/y return y*sqrt(1 + r*r) end hypot (generic function with 1 method) julia> hypot(3, 4) 5.0 There are three possible points of return from this function, returning the values of three different
    0 码力 | 2058 页 | 7.45 MB | 3 月前
    3
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