{"(*Conn).Close", Method, 0},
		{"(*Conn).CloseWrite", Method, 8},
		{"(*Conn).ConnectionState", Method, 0},
		{"(*Conn).Handshake", Method, 0},
		{"(*Conn).HandshakeContext", Method, 17},
		{"(*Conn).LocalAddr", Method, 0},
		{"(*Conn).NetConn", Method, 18},
		{"(*Conn).OCSPResponse", Method, 0},
		{"(*Conn).Read", Method, 0},
		{"(*Conn).RemoteAddr", Method, 0},

pkg mime/multipart, method (*Reader) NextRawPart() (*Part, error)
pkg net/http, method (Header) Values(string) []string
pkg net/http, type Transport struct, DialTLSContext func(context.Context, string, string) (net.Conn, error)
pkg net/http/httptest, type Server struct, EnableHTTP2 bool
pkg net/textproto, method (MIMEHeader) Values(string) []string
pkg strconv, method (*NumError) Unwrap() error

pkg net/http/httputil, type ReverseProxy struct, Rewrite func(*ProxyRequest) #53002
pkg net/http, method (*ResponseController) Flush() error #54136
pkg net/http, method (*ResponseController) Hijack() (net.Conn, *bufio.ReadWriter, error) #54136
pkg net/http, method (*ResponseController) SetReadDeadline(time.Time) error #54136
pkg net/http, method (*ResponseController) SetWriteDeadline(time.Time) error #54136

_In a Letter written to Mr._ Leibnitz _in the year 1679, and published
by Dr._ Wallis, _I mention'd a Method by which I had found some general
Theorems about squaring Curvilinear Figures, or comparing them with the
Conic Sections, or other the simplest Figures with which they may be
compared. And some Years ago I lent out a Manuscript containing such
Theorems, and having since met with some Things copied out of it, I have