data.addColumn('number', niceQuantile(1 - plotData.quantiles[i]) + ' MU');
          }
        }
        data.addRows(curve);
        for (var i = 0; i < curve.length; i++) {
          data.setFormattedValue(i, 0, niceDuration(curve[i][0]));
        }

        var options = {
          chart: {
            title: 'Minimum mutator utilization',
          },
          hAxis: {

	}
	return out
}

// dhKEM implements the KEM specified in RFC 9180, Section 4.1.
type dhKEM struct {
	dh  ecdh.Curve
	kdf hkdfKDF

	suiteID []byte
	nSecret uint16
}

var SupportedKEMs = map[uint16]struct {
	curve   ecdh.Curve
	hash    crypto.Hash
	nSecret uint16
}{
	// RFC 9180 Section 7.1
	0x0020: {ecdh.X25519(), crypto.SHA256, 32},
}

type PublicKeyECDSA struct{ _ int }
type PrivateKeyECDSA struct{ _ int }

func GenerateKeyECDSA(curve string) (X, Y, D BigInt, err error) {
	panic("boringcrypto: not available")
}
func NewPrivateKeyECDSA(curve string, X, Y, D BigInt) (*PrivateKeyECDSA, error) {
	panic("boringcrypto: not available")
}
func NewPublicKeyECDSA(curve string, X, Y BigInt) (*PublicKeyECDSA, error) {
	panic("boringcrypto: not available")
}

	pkey := privKey.(*rsa.PrivateKey)
	return pkey.N.BitLen(), nil
}

// GetEllipticCurve returns the type of curve associated with the private key;
// if ECDSA is used, then only 384 and 256 (default) are returned; if non-ECDSA
// is used then an error is returned
func GetEllipticCurve(privKey *crypto.PrivateKey) (elliptic.Curve, error) {
	switch key := (*privKey).(type) {
	// this should agree with var SupportedECSignatureAlgorithms

		return nil, errors.New("tls: CurvePreferences includes unsupported curve")
	}

	key, err := generateECDHEKey(config.rand(), curveID)
	if err != nil {
		return nil, err
	}
	ka.key = key

	// See RFC 4492, Section 5.4.
	ecdhePublic := key.PublicKey().Bytes()
	serverECDHEParams := make([]byte, 1+2+1+len(ecdhePublic))
	serverECDHEParams[0] = 3 // named curve
	serverECDHEParams[1] = byte(curveID >> 8)

// allocation-free, byte slice-based safe APIs. Group operations use modern and
// safe complete addition formulas where possible. The point at infinity is
// handled and encoded according to SEC 1, Version 2.0, and invalid curve points
// can't be represented.
package nistec

		}
	}
}

type synthCombinedMult struct {
	Curve
}

func (s synthCombinedMult) CombinedMult(bigX, bigY *big.Int, baseScalar, scalar []byte) (x, y *big.Int) {
	x1, y1 := s.ScalarBaseMult(baseScalar)
	x2, y2 := s.ScalarMult(bigX, bigY, scalar)
	return s.Add(x1, y1, x2, y2)
}

func TestP256CombinedMult(t *testing.T) {
	type combinedMult interface {
		Curve

		var ecPriv *ecdsa.PrivateKey

		switch options.ECSigAlg {
		case EcdsaSigAlg:
			var curve elliptic.Curve
			switch options.ECCCurve {
			case P384Curve:
				curve = elliptic.P384()
			default:
				curve = elliptic.P256()
			}

			ecPriv, err = ecdsa.GenerateKey(curve, rand.Reader)
			if err != nil {
				return nil, nil, fmt.Errorf("cert generation fails at EC key generation (%v)", err)

	case *ecdsa.PublicKey:
		oid, ok := oidFromNamedCurve(pub.Curve)
		if !ok {
			return nil, pkix.AlgorithmIdentifier{}, errors.New("x509: unsupported elliptic curve")
		}
		if !pub.Curve.IsOnCurve(pub.X, pub.Y) {
			return nil, pkix.AlgorithmIdentifier{}, errors.New("x509: invalid elliptic curve public key")
		}
		publicKeyBytes = elliptic.Marshal(pub.Curve, pub.X, pub.Y)
		publicKeyAlgorithm.Algorithm = oidPublicKeyECDSA

		{rsaCert, nil, VersionTLS12, PKCS1WithSHA1, signaturePKCS1v15, crypto.SHA1},
		{ecdsaCert, nil, VersionTLS12, ECDSAWithSHA1, signatureECDSA, crypto.SHA1},

		// TLS 1.2 does not restrict the ECDSA curve (our ecdsaCert is P-256)
		{ecdsaCert, []SignatureScheme{ECDSAWithP384AndSHA384}, VersionTLS12, ECDSAWithP384AndSHA384, signatureECDSA, crypto.SHA384},
	}

	for testNo, test := range tests {