at:{LT:"H:mm",LTS:"H:mm:ss",L:"DD/MM/YYYY",LL:"D MMMM [de] YYYY",ll:"D MMM YYYY",LLL:"D MMMM [de] YYYY [a] H:mm",lll:"D MMM YYYY, H:mm",LLLL:"dddd D MMMM [de] YYYY [a] H:mm",llll:"ddd D MMM YYYY, H:mm"},calendar:{sameDay:"[u\xe8i a] LT",nextDay:"[deman a] LT",nextWeek:"dddd [a] LT",lastDay:"[i\xe8r a] LT",lastWeek:"dddd [passat a] LT",sameElse:"L"},relativeTime:{future:"d'aqu\xed %s",past:"fa %s",s:"unas segondas",ss:"%d segondas",m:"una minuta",mm:"%d minutas",h:"una ora",hh:"%d oras",d:"un jorn",dd:"%d...

match dQ") } // Check that |p - q| > 2^(nlen/2 - 100). // // If p and q are very close to each other, then N=pq can be trivially // factored using Fermat's factorization method. Broken RSA implementations // do generate such keys. See Hanno Böck, Fermat Factorization in the Wild, // https://eprint.iacr.org/2023/026.pdf. diff := bigmod.NewNat() if qP, err := bigmod.NewNat().SetBytes(q.Nat().Bytes(q), p); err != nil { // q > p pQ, err := bigmod.NewNat().SetBytes(p.Nat().Bytes(p), q) if err != nil {...

coefficient") } // Check that |p - q| > 2^(nlen/2 - 100). // // If p and q are very close to each other, then N=pq can be trivially // factored using Fermat's factorization method. Broken RSA implementations // do generate such keys. See Hanno Böck, Fermat Factorization in the Wild, // https://eprint.iacr.org/2023/026.pdf. diff := bigmod.NewNat() if qP, err := bigmod.NewNat().SetBytes(q.Nat().Bytes(q), p); err != nil { // q > p pQ, err := bigmod.NewNat().SetBytes(p.Nat().Bytes(p), q) if err != nil {...