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mod λ(N) // where λ(N) = lcm(p-1, q-1). // // This makes d smaller by 1.5 bits on average, which is irrelevant both // because we exclusively use the CRT for private operations and because // we use constant time windowed exponentiation. On the other hand, it // requires computing a GCD of two values that are not coprime, and then // a division, both complex variable-time operations. λ, err := totient(P, Q) if err == errDivisorTooLarge { // The divisor is too large, try again with different primes....

pkg unicode, var Gothic *RangeTable
pkg unicode, var GraphicRanges []*RangeTable
pkg unicode, var Greek *RangeTable
pkg unicode, var Gujarati *RangeTable
pkg unicode, var Gurmukhi *RangeTable
pkg unicode, var Han *RangeTable
pkg unicode, var Hangul *RangeTable
pkg unicode, var Hanunoo *RangeTable
pkg unicode, var Hebrew *RangeTable
pkg unicode, var Hex_Digit *RangeTable
pkg unicode, var Hiragana *RangeTable

mod λ(N) // where λ(N) = lcm(p-1, q-1). // // This makes d smaller by 1.5 bits on average, which is irrelevant both // because we exclusively use the CRT for private operations and because // we use constant time windowed exponentiation. On the other hand, it // requires computing a GCD of two values that are not coprime, and then // a division, both complex variable-time operations. λ, err := totient(P, Q) if err == errDivisorTooLarge { // The divisor is too large, try again with different primes....