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																@ -38,6 +38,7 @@ impl FpParameters for FqParameters { | 
															
														
														
													
														
															
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																    const REPR_SHAVE_BITS: u32 = 7;
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																    const REPR_SHAVE_BITS: u32 = 7;
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																    /// R = 85013442423176922659824578519796707547925331718418265885885478904210582549405549618995257669764901891699128663912
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																    #[rustfmt::skip]
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																    #[rustfmt::skip]
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																    const R: BigInteger = BigInteger([
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																    const R: BigInteger = BigInteger([
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																        202099033278250856u64,
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																        202099033278250856u64,
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																@ -60,7 +61,9 @@ impl FpParameters for FqParameters { | 
															
														
														
													
														
															
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																    const INV: u64 = 9586122913090633727u64;
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																    const INV: u64 = 9586122913090633727u64;
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																    // GENERATOR = -5
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																    /// GENERATOR = -5
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																    /// Encoded in Montgomery form, so the value here is
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																    /// (-5 * R) % q = 92261639910053574722182574790803529333160366917737991650341130812388023949653897454961487930322210790384999596794
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																    #[rustfmt::skip]
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																    #[rustfmt::skip]
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																    const GENERATOR: BigInteger = BigInteger([
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																    const GENERATOR: BigInteger = BigInteger([
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																        0xfc0b8000000002fa,
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																        0xfc0b8000000002fa,
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																@ -82,6 +85,7 @@ impl FpParameters for FqParameters { | 
															
														
														
													
														
															
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																    ]);
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																    ]);
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																    // T and T_MINUS_ONE_DIV_TWO, where MODULUS - 1 = 2^S * T
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																    // T and T_MINUS_ONE_DIV_TWO, where MODULUS - 1 = 2^S * T
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																    // For T coprime to 2
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																    // T = (MODULUS - 1) // 2^S =
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																    // T = (MODULUS - 1) // 2^S =
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																    // 3675842578061421676390135839012792950148785745837396071634149488243117337281387659330802195819009059
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																    // 3675842578061421676390135839012792950148785745837396071634149488243117337281387659330802195819009059
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