1700 ≡ equivalence

1701 ≤ lessequal

1702 ≥ greaterequal

1703 ⊂ propersubset

1704 ⊃ propersuperset

1705 ⊄ notsubset

1706 ⊅ notsuperset

1707 ⊆ reflexsubset

1708 ⊇ reflexsuperset

1709 ⊥ perpendicular

1710 ⋂ naryintersection

1711 ⋃ naryunion

1712 ⌐ revlogicalnot

1713 〈 angleleft

1714 〉 uni232a

1715 ␣ blank

1716 ─ SF100000

1717 ━ uni2501

1718 │ SF110000

1719 ┃ uni2503

1720 ┄ uni2504

1721 ┅ uni2505

1722 ┆ uni2506

1723 ┇ uni2507

1724 ┈ uni2508

1725 ┉ uni2509

1726 ┊ uni250A

1727 ┋ uni250B

1728 ┌ SF010000

1729 ┍ uni250D

1730 ┎ uni250E

1731 ┏ uni250F

1732 ┐ SF030000

1733 ┑ uni2511

1734 ┒ uni2512

1735 ┓ uni2513

1736 └ SF020000

1737 ┕ uni2515

1738 ┖ uni2516

1739 ┗ uni2517

1740 ┘ SF040000

1741 ┙ uni2519

1742 ┚ uni251A

1743 ┛ uni251B

1744 ├ SF080000

1745 ┝ uni251D

1746 ┞ uni251E

1747 ┟ uni251F

1748 ┠ uni2520

1749 ┡ uni2521

1750 ┢ uni2522

1751 ┣ uni2523

1752 ┤ SF090000

1753 ┥ uni2525

1754 ┦ uni2526

1755 ┧ uni2527

1756 ┨ uni2528

1757 ┩ uni2529

1758 ┪ uni252A

1759 ┫ uni252B

1760 ┬ SF060000

1761 ┭ uni252D

1762 ┮ uni252E

1763 ┯ uni252F

1764 ┰ uni2530

1765 ┱ uni2531

1766 ┲ uni2532

1767 ┳ uni2533

1768 ┴ SF070000

1769 ┵ uni2535

1770 ┶ uni2536

1771 ┷ uni2537

1772 ┸ uni2538

1773 ┹ uni2539

1774 ┺ uni253A

1775 ┻ uni253B

1776 ┼ SF050000

1777 ┽ uni253D

1778 ┾ uni253E

1779 ┿ uni253F

1780 ╀ uni2540

1781 ╁ uni2541

1782 ╂ uni2542

1783 ╃ uni2543

1784 ╄ uni2544

1785 ╅ uni2545

1786 ╆ uni2546

1787 ╇ uni2547

1788 ╈ uni2548

1789 ╉ uni2549

1790 ╊ uni254A

1791 ╋ uni254B

1792 ╌ uni254C

1793 ╍ uni254D

1794 ╎ uni254E

1795 ╏ uni254F

1796 ═ SF430000

1797 ║ SF240000

1798 ╒ SF510000

1799 ╓ SF520000