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  1. CHANGELOG/CHANGELOG-1.19.md

    See [ConfigMap](https://kubernetes.io/docs/concepts/configuration/configmap/) and [Secret](https://kubernetes.io/docs/concepts/configuration/secret/) for more information.
    
    ### CSI Proxy for Windows
    
    Created: Fri Dec 26 09:05:12 GMT 2025
    - Last Modified: Wed Jan 05 05:42:32 GMT 2022
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  2. RELEASE.md

          from both the node defs and the function defs of the graph. Note that
          this currently only strips the `Assert` nodes from the graph and
          converts them into `NoOp`s instead.
    
    *   `tf.data`
    
        * `tf.data` now has an `autotune_options.initial_parallelism` option to
          control the initial parallelism setting used by autotune before the data
    Created: Tue Dec 30 12:39:10 GMT 2025
    - Last Modified: Tue Oct 28 22:27:41 GMT 2025
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  3. docs/en/docs/release-notes.md

    * 🌐 Add Portuguese translation for `docs/pt/docs/deployment/concepts.md`. PR [#12219](https://github.com/fastapi/fastapi/pull/12219) by [@marcelomarkus](https://github.com/marcelomarkus).
    Created: Sun Dec 28 07:19:09 GMT 2025
    - Last Modified: Sat Dec 27 19:06:15 GMT 2025
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  4. lib/fips140/v1.1.0-rc1.zip

    errUnreducedFieldEle = errors.New("mldsa: unreduced field element") // fieldToMontgomery checks that a value a is < q, and converts it to // Montgomery form. func fieldToMontgomery(a uint32) (fieldElement, error) { if a >= q { return 0, errUnreducedFieldEle } // a * R² * R⁻¹ ≡ a * R (mod q) return fieldMontgomeryMul(fieldElement(a), RR), nil } // fieldSubToMontgomery converts a difference a - b to Montgomery form. // a and b must be < q. (This bound can probably be relaxed.) func fieldSubToMontgomery(a,...
    Created: Tue Dec 30 11:13:12 GMT 2025
    - Last Modified: Thu Dec 11 16:27:41 GMT 2025
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  5. lib/fips140/v1.0.0-c2097c7c.zip

    domain where R = 2²⁵⁶ mod n and n is // the order of the scalar field. Elements in the Montgomery domain take the // form a×R and p256OrdMul calculates (a × b × R⁻¹) mod n. RR is R in the // domain, or R×R mod n, thus p256OrdMul(x, RR) gives x×R, i.e. converts x // into the Montgomery domain. RR := &p256OrdElement{0x83244c95be79eea2, 0x4699799c49bd6fa6, 0x2845b2392b6bec59, 0x66e12d94f3d95620} p256OrdMul(_1, x, RR) // _1 p256OrdSqr(x, _1, 1) // _10 p256OrdMul(_11, x, _1) // _11 p256OrdMul(_101, x, _11)...
    Created: Tue Dec 30 11:13:12 GMT 2025
    - Last Modified: Thu Sep 25 19:53:19 GMT 2025
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