"⊐":                        "\u2290",
	"⊒":                      "\u2292",
	"□":                             "\u25a1",
	"□":                          "\u25a1",
	"▪":                          "\u25aa",
	"▪":                            "\u25aa",
	"→":                           "\u2192",
	"𝓈":                            "\U0001d4c8",

		"sqsupset;":                        '\U00002290',
		"sqsupseteq;":                      '\U00002292',
		"squ;":                             '\U000025A1',
		"square;":                          '\U000025A1',
		"squarf;":                          '\U000025AA',
		"squf;":                            '\U000025AA',
		"srarr;":                           '\U00002192',
		"sscr;":                            '\U0001D4C8',

    # Determine which binary to use on test clusters. We use the built-in
    # version only if the downloaded version is the same as the built-in
    # version. This allows GCI to run some of the e2e tests to qualify the
    # built-in kubelet.
    if [[ -x "${builtin_kubelet}" ]]; then
      local -r builtin_version="$("${builtin_kubelet}"  --version=true | cut -f2 -d " ")"
      if [[ "${builtin_version}" == "${version}" ]]; then

leave the rest to others for farther Enquiry, is all my Design in publishing these Papers._ _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...