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Having upright slender stems that may be jointed and with smooth bark.
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
A bark that has a cork-like appearance and texture.
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
Fibrous bark is thickish (thread-like) forming a dense cover. Flaky bark falls away in small pieces or in long strips.
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
Fissured bark forms long narrow divisions causing separations. Wrinkled bark generally has smooth folded appearance that may be warty.
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
Having thick bark forming furrows .
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
Persistent leaf bases attached to the trunk or leaf scars that remain on the trunk.
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
Papery bark is soft textured in layers. Peeling bark sheds in horizontal strips.
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
Scaly bark has a mottled textured and sheds in plates or scales.
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
Bark that has a smooth texture and may be covered in lenticels.
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
No secondary (woody) tissue being formed. The texture is fleshy and is soft, easy to cut.
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
A plant that has no stems, when the flower stalks and leaf blades are produced from ground level.
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
Having bark in a patten of squares or a chequered appearance.
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
Stems and branches with a woody texture commonly associated with shrubs or perennials.
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S1RpBtyVyh4igWeK8mtyoSSOO5jYrnAYfOQD+B/CuLkFpfTP/aTPE0aBVkhbcnA4+Xtkds13uo4XTLH5CyRWTRBm7bcHn14WuN+z2b2U8YmK5cZbf8sWegz68d6nZ6HS/MRbeWRIrSwn+2wKoIO4Hj/aU8genWmxXk+m72MawLGpcB9w2t0OMH5gfQ5pZJ4bnUTOJiywxqqtCgAZgcYz3yc1ZMUmq3HnTxLHZqCySOm8g98j8DTRPoXr+O2jm/tLTI4p4GUHY4yGI+8pFTXcejnT49SkneyDhVR1BnjUn+6p5B/lUNpqNl5rWhXybNztaVQMAnGCPTtmqOtW09jNHpsIGEn82FnfAGRgjHf1/OkrItq5tRRR6tpklvO8btE2yN4ySCCMqTnoT/Oq3hUiLxXpcIDNcpcBHLEnavfHsRR4bsb1hLKBCYZQ0chjYA7hyG98evvXSeE9Mhl16PVnb/SC2yQDorjg/ngGkoq6ZlUajG5keNIEn8balaS4xcPE8JY/clEKAH2DD5T+B7VV0XUbe6jETqVmik2vnqhPAJHoSOfQg9Mij4mvGniu/LRSMHWOOQx+nlqc+3XFY885jhTWETzJmKw3iKOST0bH+2q5/wB5TWVSLcmZQbjK52oR4r2WGRV8oIW3gkkMDwMenJB/CnLF9oluLBtwM0TRKG5IYfMoBHfHP0AqvD5n2ZMYJlQAOuCQGAAzz14zkevbpSuxlY5cATRCQOo53xn72D3ABBHBOKxOsr3RbUNFllaImWBSXj5zx95c9+nH5Vm2GqFId9iDcwEZHmHaw7gE+w46ds+tbhaayui2ySPzXd3iT5lYcNvXceByTzzxXNWVpNZ6rfQ/exIrRlf4oznB/WlJJK5zYiN1cn1HxTfR2jm102ESjgiXL/XjgH9ax9Ps4LLVUCSP5t0w8qNnw0URPI+vUfhXQanZn7Et4mdoI3kEkMp4H64/A1l6fpkkmoeaJknCOzROCQ0Zb5SGB6DncPQg+taqUdtiaXLa6Wp0Xmah/wAu9vD5P/LPJydvbn6UV1Nvp0Yt4hudfkHHpxRT5joseE6jBey3D7oHxFnKkgZJPv0+ta/h9QNJ1CAJgsiSnGMBiT788AEfWqetST/a7eaBUdNUhBVX+dY5N211UHgYYH86u+HzJJfaorNmJoNsZz/dIAOO3HpWsr8oQtzHQR3ccPh3SHLMFtdOaUlRgkBev9aqXytp3h7S7VIGEt/dQvO2DiNmkDbcn3Bxn0NRalHM2haStuYP31solEx2h1BHGc+wz7A1O97PqWkwzSIEkk1K3MgQ/LtRwCecHG4/yqb63Lex0Gt3Ai0a5XZl2kGwDgkrIeM9sgn9K4WN/tGsG6VC0dttkWJsYZiAkaZ+oOfbca6zX59vh++nOCIZpj83+9+vWuc0+1SG3SNyxlh/ezknGJNgUL/wEFvoWb0pLuNrWx1viuB4vg7o8QlMkq3IPmHq7YlJP481wFvmaMMRg45r0PxkGHwn0PZ94XKEZ/3JK8+i8sMTG2VIyyjqP8mrqR5rdzkTs2dWmuRaN4GiRxtmLMkOD08xjk/Xoc9gvvXG6wXtohaIp8xuCoHIFdn4JWPUY9Q1zUo0f+zjCtsjLlVdnG5wDwSAAM9sn1rlPGwn03xRe2S4WNX3REd4z8y4/P8AShRTd5bmPM0/Uy4lLxLA+IvL5V88g1654gIHhjwiJt8itp+GdQeD5cXzEjpXjEZMpIZic17J4oCjwB4ZjaOe5ZtPREtoc5mYxx4zjnA71e6aKhJ82hkWmpm58OalFJN9sNhNG6SBMFkfKlffGDz71m2vh157K5c3Cx2MkeA5bq3GOB6DrVvw9Ytp1/Lp8hx/aFo0TxBfmjcDKg4yAOoo092jbyLhowCpiUElWwx3Aj15J+gFLc7Urablaz0+wjtLdQxk2Ovy7SAoOenrn17VavZYoEb7Swu4kOIbeE7lj45DYHTHvVqO5NrpyRRbZJSmJNgBbbyOD2OcVQj1LVdOiWHU2SKCfIW4FurRH5cYb+LPfmmkmLVFe2ktr25EhWJLaAEmILgsABn8yR+daEtvcX9glxJGn2yzbkfeBX+HI78cfhSWemubIyW1nDIoZmVzMEkQsOQpzkg4HHFS6ZMljqYurkR2waMrcIZQqKAOCVz1PQdKfKguQabrIjZ7os0aKzRbUHygYBChQMccjnn611mgXK3l9ZXVu48gz7HjVcYfPU989sGuKu4p9P1lwgUJO4kVl6N3A+nGR710fhHVGn8RK0spaGWVECtj5ZcZ7Z6jnr6CiK6Mlq6M/wCI+nJJ4tuJAwJnkhV17/dRRXMWOsQLc33207LSXIJByfLLrggeq8MPp713fjLyJPGUqvGSwKdSMMQikY9DwRXnN3a28ccL2482JFXgnJCkE4b3AyPwBrOVru5EVdI7KwnW3traC92o8j/Z/MXkM3bHsRyPw9a11md47lViE0ohae3JXpwCR653D/OK5C5glXwuYrXzFki8qWNDy0fHCn1+Wt3RdXfUNBttVUDz7Ut5wHJ+XG/3wVy31rnt9pGkXfQ1bKVHhtblMMi43sBjYpJLfkcHHp0qnr0YtZfk8xFlIVnhbYV914IGfpg/jVi1iNtNPanhY23RNgEPE+Ofpz09M0upWovbWS1OI1CcdxG3Y+pGQP1pJLqVJXRiTPLpsFzFcEXlhc2xkhWMjEgzhtuM4YZBIyaueFLORoIr+SMr57HfvXlcYC59O/6VmafaahdRCC6iWBgjMW3gsx7gDseDz2x7121hA1lCECIoUbBkdVwOmf8A6/6Vt7Pqc8YJSuW2umRigdwFOPvD/CimefJ2iA9iB/jRS17G+h5DqCxrpLzEbn0y5aTAGcCQY4+jAGp/D6RpJIIlIjaByp6AjI7U+2EN5atAwRBehodg+8AFBUn0BY8fSqnh4mPV47WQHeIpRkcLIuMg46dRir6NBs0zUu/n0exV4lkX7IEG5iojOeG49MdO+agtLryodNtY0xGt7boAep/fbjn8CBj2o1Z0h8PWL/vBKFYKVYgY+Y846/d+lU9Ht0WHS8MSPtVoSMdWZgR+HXmlHa7KlvY6jUXaPw9qTRqkkkN1IURxkM2QRx9efwrm1/0SzW28wvI2xSzHJZmYlifcljXQ3LFtL1hf7l436qDWLb2LXurRHzEVYcsgkbbkqoLt+AIH1apiN73Ow+Ic8Nt8L9IL7thvlQEcY+WXB/SvKIZXt76ORlL5bayj3Fen/E6IH4UaXFtKeXqATDHJyqzDn34rzfRZo5ysJUHcAMt/CQP6/wBa7IRTszz6m7O+8II9z4Q1m0HlEfY7goemNrKysf8Avrr7Vz3i+A61BpWsHKmQC1uG/ut1X/2YVpfDzUvKS7hxlofM3K3IZSyHBHcHkV0F54dSTRdX0qBC1vPbi+05S3MeRuCZ9mUj6EVjdJ27Gcu55DqFodPlUo5IbI59q9j1+dU8D+E2dZG8zTkULGSGLGKMgZBHH/1q8bu1ecK5dmyMrn0r2LXFuZvCHgyztLZ55309XAVcgBYo8k+nUVtJxu3FGlFNSV2Z2m28TQt5LKoQgMokLDOM855BzUj2K6rY3Fo0Y+2W/wA6yDOSg4BB9Rx+Yp2nRvBCqvFEkhxuMa/KRyNvuRjv61TOs3ek+I1eRi1vOwDoqdFHGOOemP0rLd2No83tXroZkH2iWNtsYWQPtkfHVvr27mrDeXcWMdtZxwMm8BlZmZQeu4c849K2b25Oh6tc3NrCksF3EGRW/ibtj3IJ+tZNpNp8V8fMQWt5NkqEBWN84yoXoCDmo5bdSpc8eacX8hk8sm/yr3YQoKo6oAJMAYHt2yfSpSHupmtzPt3DcxChgxPbntjueat3dqZJMz+WscThwMcsNuM57dKztMuftF6XiDxhYzvjb73XANSptXMoVpyjJy6Iv6nbRXNumx1gaJQimTnYOoPHapfD9j9n8S6ZFAbWRIrgMxC4Jct8zg+4AH4VNq97FodzbRHy1Z4S8/mYfe46qfQAYxWf4ZMtr4w07aQ1vczqyup4yf8AHinSm3qjZKXslfc3PGkQbxa1wwKiCRWL46Dyh+dee6FppmnkdwUtwqeazHO7ByfodoIx716d4ukzrd/CVynlgnn+IooH8/0ri7VJbWCWMmNY2nKYD52ZG7J+uMUqml0hLZDtMubrU7HWFni8qf78SspGwk5B5+g5HpU3hiY2usXNmIpgLxfPU8bd44IHcE5zg+nvUmmWi/aLpuYxc27KF527hn8vpUDytDqC3MLeWqYnZnYBMH72PcdfxrJWu0ilozf8/wCz3EMq5khgIQ55HkydB04wwZfYY9KvhSiRgnaocruIyWVvf6+tUZJY2iW4PNvKv70jgqkgHzj/AHX2n/gVTWNxttVWdC7qxglUHOGTlWz6FSDx6Zqept0GRWxGomWEEkoUKnA7H169SPyNdAZo3HygqoUA5J3A/wCT/nNZM8bQsl1blFIIYnHV+p49Dk1PJNFMgGIwSpAH8R5/Otoy0M2kwIySc599zDP60VW8iY8q90F7bZOMe3NFVZE3PKtLvZBEjbcGFsDaCeVJwPY1qW/7rxdAQSA0hEQ77WUsfp1/WsMQy27ShF+VpCcoc5XPHA7kGt/SLiG7vtIaMiTYZIFfGSjAbsc+q456gr6E09L3Q4O6sQeIAJvClqfmHlu0aMRjLF2HX05NWNFUS3Vgo4T7RbMOOvlozf4VV1p5D4UaALnbeSBc8HJYjH5mrugjF4P+mDqqnsC21f8AGp+yaP4jUmDyWuvpGu9/tICKO52YFYOo3ItpZrFJFkmWJRdMACsYBG2EEdQX+dzyDgAcKc7MsiNb68CPlF0Ax65+Qcfr+tcbqDzSanLYRxhWkMajAO5ndFAB+gLY+pogrsmbtY7nxtK83wP0GdyQ8t6H56/MJj/WvM9EnNtqluzH5C4Vh7Hj+teqePkSP4M6EsZ3ILxNp7MNkuCPY9vavIkfawx8rA5BHY11J6HNa7Z3vhWVbPxRcW7YXzlZT6N3A/8AHRXprXEVo3h6A8TGzckHrtHl/wBTXlMM9vNcQa0xwrwNuA6eYOze2c1215df2hJpWsxXDFLdWs2iJ4BYBw4PvtIP0FZT92T8zDWx5jdWyRX93Zx5H2aZ0UHuAxH9K9k1Cee28CeHZracQyrpybCVUgny0wCD6mvLddsnTxNfumA4uy4HQFWII+nXFepeIGt7LwhoBvFVVhs1DA9B8iD+eKpX5bod+VKxzcPiHEX+mxN9oVcybCCGOP4enfPFU5kS6lmvTOQhj+6ME5HQY7+5qhpmnyax9okuJCqmT5zuySeuB+dWdSeDSZFhaczOwGwyNyigchscAehrK8nq0ac8KU2orUspMbvSvslzG0iQktC2/BXuFyfT1qirf2yGS5tZrpIULNlz5bHONwUDOfU+3Tmop9fhlSW2EDu7hQrxdOeSPfiobO/udObNrKRExO6I9MkYP0OKL33Ote9G66lh7uUxJbvCsxt/ke0cN5jDPO4HsOCDkVWiivYZGKvDbrGzZWPBeLceSVBydoHTJzUd1qEF7fvPevMk0+N8mc7sAA9PoD9RVJDZStIbZ2eZnZmy2C4J5x7fSpu0QnGKtJFrVp7a+87U/OuluzGkTs0YAcAYLrydpIHTpXT+F5YV17RbaMrFEJgyiU/O309+5/lXKwRWhsdn2oNcOvMTZQggkEA85H5da2vCJefxppkj52iZSgP3VGei1UNLJmdV6Jp2O48WxbdenmA+UqokzzjKgAjHp/jXG61axWLpOmd5kCuAfvL7+wPNd74ijZ9buTwVAUbfX5RXIapIsUImRVkJJETlcj2z6HqKmT95miXuoZps8a3Ij+8zHA2Yz0yOvv8A5NZ0tlcSKbKFjIEtXZufmDmTcF9xg49s0lh5cCRTb9shlXOeRycY/wD1UurPJDcwrGV3TXAgVcYJXdkk/iw/IVNgNLwtILjT49PuEkSSImI5XP7twevfA5GPQ1oWnmonmxnEkX7qVn+cy7RtJPHHBznGcVl6be3D3cEh+ckr5ZZSSQen+TXQIHQymNhgFJMMOvJ3gn6kZ/Pis5GqJIk8gTqyhoHO7DDcw9uOOPUelLeWzpZW04yPnG6VOOPTnJOfTip7e3Rtq8EKCuHwMY4wc9DjAPrgdeKsR25nmlUvtjYbIyRggjHBJ7HBPYjFaxv0W5nPTYzXtJTI22X5cnHJHH0oqLhflkRt44bgnn60VHvGnunDR2UJeNdpAK9uMda0NC063S83qpBaUEgdCQrDOPXDEe9FFRf3jlp/xV/XQr6jEt/pUjz5Li5kG4Hk7ACCffI59ak8PwKIFky26S9hU/TINFFbrY6n8XyLN3Cq6XrBBOTesT/37B/pWC1tGfEl7Mc7o0i24PQuiqT9QCcemaKKcev9diJ7o6vx+M/BvQ8nreqfplZeB7DoK8kgjVg7HqDxRRXQtjlqO0JWOntdSm1KwlgmjhUQxgK0aBSeep9TXTQMyeG7TBODehsZ45MgI+neiiud/Z/rqzCn8A/xNYQR+JYJVDf8TCRoLhCcqw8sYbHZuBz7V0XjK1W++HOhpPJIcWcbkhuWYInJ9aKK7qulGNv62KofxH/Xc5iws44dKiSN5EyQxIbBJrQurWG6he1mQPHIMNnr+dFFcHUwrN81/M4iNla5jIjRMHgIMYOzOfrUkEYXRmuAzCSGdYgc9V+fr+Q5ooqmeyitc/vIvNJ+Y+nasqad3cZPKgYI4IwMD9KKKqOxnUOwtAo8I3WqSRpNcyMkO6RQQgOMlR2Jz1q14Ujz4i0Ri7HbfJgZ9RmiisYP94/UlpW+89B12d/+EgvkOCEK4/79qf51iaxEiXfkgfJMzbgfUKCG+vPWiinP4mXH4UYs9vFLpccrLh4nZ1I45HQ1FeXsv2/7MFi2owdX8tS4J9GIyBxRRQyUIHmZZCbiXIZhw2OBj0rqdPd59Nild23PG2SD3APP14/nRRUM0jsaSANuBGenX3UHH0zWhGgjQhSeEBH8sUUVrHYmW5qJ4c010V2jkywyf3jf40UUV1cq7HNzPuf/2Q==
Trees with a broad spreading dense crown.
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
Having a rounded bun shape.
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
A plant that climbs using tendrils or twines around a structure.
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
A plant that when multiplies forms a clump.
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
Having an erect column shape.
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
When the outline of a shrub or tree forms a cone or pyramidal shape.
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
A plant that lies along the ground (prostrate) with ascending tips.
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
A plant capable of growing on another plant for support only.
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
When a plant forms a broad columnar shape with appressed vertical branches.
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
Trees with a shaft like trunk and ascending spreading branches that are topped with foliage.
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
A plant forming a low mound, rounded shape.
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A large shrub or tree with spreading branches with a medium rounded outline.
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
A tree or shrub with a narrow rounded outline.
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
When a plant has a weeping / pendent branches.
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
Having a low to flattened growth.
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
When a plant forms a dense close cover over the ground or a structure, ie. Turf grass.
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
A shrub to small tree with a rounded crown and with or without multiple trunks.
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
A plant with a rounded shape.
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
When a plant has stems that gradually grow upwards.
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
A plant with a free standing erect stem and terminal foliage.
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
Vegetation that is loose or compact emanating from a single point.
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
When a plant has an upright habit with intricate branching (bushy) and may have multiple stems.
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
When a plant has upright spreading branches with an outline shape of a vase.
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Ac5HSr/hnw4LK6e7uvD+k2Dqi/ZpIpGuLoEg7/MmdQScEDgnuMkYoAivdJn8cpD/AGnG1hpMMyTJaNHtu5HXkMzZ/cg56L8+P4lyVGTpdlpkPxZiXTdKso7KHTJhDNa2axhZ1kRZfnx85AIXI4BZl67q9CrmNStLe+8f6Q1riO806B5rmVX2nyHDIke3GGDPlv8AZ2HoWFAHUUUUUAV5P+P2L/rm/wDNa8v8beG7XSJXuftSXEU3JN1N/pEBPQq7HDLhCoU8+/OR3Piu+udOtI7q2RWKAlsyhCBlcYJBHLbR9CevQ+baj421fUNTi84SW8KTGSNIJAqvsPAUkfNg5yc85A9ipWtqb0lLoUR4VvG02XVtKby9I2Z+13/7plA4bKKOQT09jzyKihtdL8u6uor24mWFUaMjAzIWwNyd0JHH4knHB3J7S61Wy/taS+FoBLujZ7pcXcmOcoqqA25cDIH5VzVzDPpV3LazLa3ImYsWZA3lkEgh3X7mDncqnB45IqHHl6Di3sVL2VXnKMkkE0TsrwyQlTuzyCM8cfLjHakSDULd5pTblRGVEkb/ADbMn5d4P6A9c1opocs0cl1F5Fmtvbo05ku02sQcLtAO7nb35JqoguJoVuZmmFvENmNx4AOcKc5xgDArGWj1Ojmc5XbCSe1NikMqujlUZWVfuc7XYnGSSAMDJVQBxk5pFhle0j8ucP58qhkUgumcbW/EvjIznkHGOJYpZLfUIbtIFdIiDD85YN0JAPrt6jGOo5qOFIr1slGWd5MgRrgMCTyAAcnd27ggcY5Tae4m4vbqXtG8NXOrwGaFrcLADLMJJyp2jOR04PGffd1GKtaf4YttchmaxkkZrRVZ4n4jJAyU8wcZwGPGevXpmlpGs2+muWumaFI0YskduN5kCsoBbPC9sewzU8esXcaXmjSSLZ2hBUR2sfJT5uCWyWBDDGeSAPSr9xK7ImpuV2736/8ADianpb2NpFLdBoLW7Vtob94sa7gQ5Kk4JyQBjpjqScTwa8UW+gt3CQMqiB4nZC4V+JcHHzY5zgEdeCBijHcbFjkk3XCyuGZHbcWwrLtPpkMRkcAY7gVBbIUgW4eIoHZysWBtK5+6CeuP5Dmp57L3TojC7tv/AF0JkWUSJcOI5UVclpJCM4/hHQngjJBzjP4Ryqt2qIrsqiFcoI8KjnG4Lg5cZxjJHfPIzVkEAsuyOR3GEacBhnAIwD3HTPoSKWDyHaeA2YtIZoChdpDjPXrty54IAxjOM0rX2N6tOd7pXREm+axeHyi8ivthCsVLknAGcYPGfTjrjioYbO5kuI5EMckkjMm4zbN2ME/L1yMEA8A7eOmajSzubu4FtDH50zN8g8w/vMAdM8enU9sZ4qzdNYWRK2Vw9vdx+XDLA4G15BwzK+MLyOcgeoLVny6bHBU31TO98FNqcf7q6EPlSTCTLOv2lMMg8uRDyuODxwMr711HifSdU1ZdOXTrq1hW3vEnmW5R2VwoJXhWXO19rbSQCVHPGD594EszqWrw6nLLue0dcKqHOWO35s9ARkg45/n67XZTd4oyruLknFnFy6j4303X4NOKaPq4vYXkQqXtTb7AoZmHz5TLDpkkt2FMbx3qWhPIvi7w7PZQJKkY1GybzrY7jjc3RlXp2J5xgHrq6YVvfG+t3LwsHsIoLKNzH8uCvnPhu5JdAR22Ke9dDxn3qzA5oeOLaaSRLLRNcuypXy2j091SZSM7ld9q7eOrEZ7ZqO41vxTG0VzaeET9hWXbLA93GLplIB3qoJQAHPBcknsOtdTVa81PT9PaJb2+trVpm2xiaVULt6DJ5P0oAZpl7NqFs08+m3WnndhYrkpvYYHzYRmA5JGCc8Vxfj3T/D4MQt/Dgv8AVPtkFzcLYWHmT+UJMuWZRxuVWA3EbjnHQ49Bqhpuj2+my3VwhaW6vJPMuLiTG+QgYUcAYVRwAOnuSSQDAj8aX+qq0vh7w5c30UCRtObl/srBmIzGgcYZ1XJOSB0wTkZkl8SeKIoTKPA9yQj/ADqdQgLFPVQpO5sfw8egJrqqKAONvPiXp+nWf2q90PxBbx7Nx83TXQA4J25bAzwe+PepvAk15rVpc+KdSt/s82qsBbQnOYrVMiNeQOpLvnod4PTAFzxgrX+ljQIC32jVj5J2oGKQZXzpDngYQkA/3mQdSK3IYY7eFIYY1jijUKiIMBVAwAB2AFAElFFFAGH4l03StUihh1lEe1UM/wA8pjweBnIIPQkY7gmvPrCPw7FcXFpqN88uliZJLa3htmYRkEkAyEbnAyRggDpXU/EuSKLS7MzSrEpmIBZsAnHSvP0ltnwIriBh6LIp5q4pMd3ax32lQ+Fry/ZdH1QW8jRLCtqMxcI28bVbBIyTnHX1FUvFnhTUTOk8H2CfTFnE8sVzuVYiRtYsADujA5wCuMd+tcXMITHsl8sqTn5sYqePxHrmliNtO1aRrWNwTC5Mu3gjI5J289Bx7GiSsiovWxVfww8r3Op2lxp81vC4JSG4ywVm/hAyQgT5iQc47dcZsln9hjP2lVmaVB9m8uXfHgMQxOOGHGABxhs5BFaqXifYZJ7fR4tPvJ4cRtZQp+6ZidzYOXUMMLtXgAmsY2k91C9yt0Z0iLefDsYtCTnL7e4YjJI6dwMVyyjrsdKs93f5mvqFiL17e803TrgWUyCO4ManEUqkkZxnA2lTuOQcZz1FZ8V6bRlWKTbaSMWngmIVCUMm3C5PpweMN0NQwQzMYTb3cou5SEC27hmXDLtB5GBnOGBI4xgdas6jdxK37qKWCQMs1uvmHfGrBxIrf7QY9SATk8c0rX1KhFuXL1Jke21G4MjW0yQM6uRHIWcJzkAt9e4OcA8YxTpLm2hRlWxhmiwSzSZEjn5hvZ+7BSucYBODjPNc+ZJ7fJVxE5IJKvjAHTp2q7cTC6SG2iM7oRiNFOfm4zx1Pt+nTnK8rmsZue8dl/X9fqQqyyMJWLxsWOWRxnb2A9CP84qWG5mt0DPgmMtjzGOBnnnHU9effFMltrdJY0lnljdSUn3RgLCM4AAznrn72OcVafTWs5kVpSrlQ8ZRHVjgHdtBGSOM5xgjNSyJRl/TIDcPKRCCQsjkjJODz0z1HTFWLm93MiCIhusjlPlGDyqnr+P1pLe3a5ZHhjhk34Y8l/KGQBvHYYI78Z7Yp89k1vKBeRxqyJmSJPmwSTj8TweuBxSW5dNzi73v0/4YkhkMl+QETaiqvTkkjJ49B69aghSEsI7qwBVPmWNmZgTzu/PHTpzUDW9xGgkicuSVRQxxk9cEewAH4e1Tbbh3C3FyEXYrvuBbYnPbjPb/ABq4ybep1U6jnNc6vd/n6/1+B6N4Z8QyS31npSRW8UTuHMUcO3y+fVeO3p3+lejV5J4SsGt9fsJ9ilZJAcqxULxwQCPmB+vfNet1003ocOYQhCqlBW0/zOUk8I6rYapeXvh7xE9jHezG4uLS6txcxNISCSpLBkBxgjJ68YwMZWg+HpvGvhnT9Z8RapfHUJNs1tLaubf7KAeNqD5SxGcsQeGwOMV6BXm97omueEbHT7RvFF1ceHvt0VtJGEWCa1t2Yhc3AOdoYopwAcYwUFaHAdFLpVroGojX77xJexwJHItwt5dZilZmyh2nCrt5ACqM5Hvuo3fjPwVHeQard27iU7Y0v59KlXy1OSv7xkGATnGD61s6T4N8O6JcG6sNJgjuS5f7RIDLKGIwcO5LDIz0Pc+taV/YWmqWMtjfW8dxbTLtkikXKsP/ANfPsaAMKP4h+G5wj29zc3MTsVEtvYzyoGGPlyqH5uRx7j1FdHFJ5sSSBWXeoba4wRnsR2Nc34i8aaD4MiitbtZ0CxqEitbcsI1KvsGfujd5bKoz29ASHnUvEll4a1HU7y0tLy5SMyWVrp8cjE8fKG3YLHpnAHAOB2oA6SuK8UWl/wCGdUn8Z6S3mwbE/taw2Z8+JMjzVPZ0U9OAQPbnp9G1OHWNIttQt3LxzpkMYmjyehwrcgZBxnt61m+OLjyfCN9EtmL2S7CWkdsZfL8xpWEYGe33s/h260ASaFBcXd1ca9f272093GkcFtIBut4FJKhvR2LFmGePlX+HJ3Ko6LZXGnaLZWV1dNdz28CRyTv1kYAAn/8AXz65NXqACiiigDlfHiWjWFsbyRVQOdoK7tx4GAM+hJ/CuPm8M6bNp5vEaynjKhlVGYSPk4ChcHktwP8ACui+KTRJodu9xE0kAl/eKrBTjpkE9MHB/CuF0i9C6kPslwSsQbY5w4kIJJ2sMZGOvHyk1wV60qc9ropS6HTadob6PZhLFo45j80sZP7uQn+FuORjgN1GPQkGdFtL4Mz6dAZEO2SOWGMvG3oePyPQjkVmW+tXlmA2oyLLvKgbsAxg887c5PzY49B0FVdV1aW6uQyPHboVMBEOWlLdQC3AI4JGfyo+txp6dexbaNl9F0mXO7SIge+wlP8A0FhXNax4c0qzuDcxNfyh5AkkMISRotw4BOdw4AwGGG4ye9Tx6rf3DQSxzyIPLLosvIchuT9ORz7jtUGqT6hc6k8/2aJzDcBvNWP935QAUpJtILnJyBnI7Y5qljacvdloVTdnoc59oaCSdJEnsn8p0icKvzK4+cSNgFwRgD0zwRVVm+0LHJIuHGEI2qC+O59T798Vvanb6Xc312hszDwqrlyI7bkkbFC4xgAYOe/PNZ99ZKkxME8csPl4EhcsWOOB7HGcD0Bo9tGTsmbxqQu1YzcFmEjSIrAZGEzjHarGd0fmFUwhGQEwSSOee5478D5sckVZtYDcJwyJFGgkcsOnIUjjvk9PpTo4zJGXtxGXWTzFExyDgEgYHVvqMEIPWpchupZuzBLm3ilyY/Mklcbw/IOAMlSOmD26YxzV2bVNJmjG0ukjqUeFlRI3bJ6Ywc8jtjjGMVUt1t9QWWWURtAxylyvCxnAxvH1ZfbrjpVpZm060OnW8VvNKd3+mLAjSYJ+YByN4xwOOmfYZhSitGNYlRhylCK5xqclwkDXUqyq3zpyz8ZBAGCD24HHSlmtr5bdBPYywLM+YA6eQh4/hzgce/r3zT7y4AiAXUZg43eWsLBUCqcKCvG1uTx78VKr2ouBJDfPNJKhR3OCX4UnrnKglh25H1qrpnPKq3oSTwX9lYmK6tVRoAGINxF93lgBtbLcjOOc9PSq0Vnd3N1EkNgyyyxC4RUTc0ytx0GR1z2yOagugHlWKYxsodYvMCfdU5zjHYYzirGtW0GmanKLPYI2topEIBO7dErk8njLEn8cVooWV0a0qrg0jrfCmn61p/iSximsbyG0FwQ++zKoowcZfaAecc9zXrtfP3gHVrubx9pttI0u1pW3ZnYg4Vj93p1r6BrpgrIxrz9pUcv6/UKzPEmlf254b1HSwkTPdWzxx+cMqrkHYx4PRsHOMjGa06KswMDwtrsWoaBA128FvdwSNZ3EP2hXKTRsUK5GOTt3AehFN1bX1unTR9A1C3fVbrpJHiYWkYI3yuAcDAOFB6sQMY3Ym1Dwh4cv2ubi48P6dcXE6ne7wKGc887sZB5+91/KsDwVq/hjRNIstLnjg0TVBaxLdx3Vt9laWRVAJ3MAJDkk5BJ5zQB1WnaVa6JaNFbtKVZjJLJNIZJJnIA3M7HJOAB+AHAAp+q2l1f2Jt7S/ewZ2G+aOMNIEz8wXPCsRxuIOPTNcvqfxT8L2o2W1xPfymbyYltYm2yyAjKrIcIcZXJB6MOua5U+NfFujvD4DsdIhn8Qxpt+1/bRMJOC5kw+MMRlsMR1HHOKAOm1vw5NoEY1DQNd1W31KcLAsMshvBfSAZAZZCcNhTlgVCqGPABrY0nTdcur2HUfE0lmJ7VSLe1sS5iVmGGlYtyXxlQOigtyd3CWVrqGsa5a6xqdi1hDYRutraySB5GkcKGlbaxUYAZVHJwzEkZxXRUAFFFFABRRRQBx/wARHaOxsSIVlTziHVgCCu09j+X4153e3drZxrJbS/aZCoiZ5nBaPIAHU8KcKO4+XBIruvinP9m0qwl3hMXBwxcLg7TzkkD8O9eXJeSW8cl7HuCSJgnzNpifP8J4OeBnr14rhrQTq3NI2SH39+6XEZjWQRIWaORV4JIwXznP4nn3q5Zh5LfaZGS8IMkZDl2UgfKdvUZB5+oHPOOYe/uAzFDGRuy4xlm4xye44/lVhL+BZUAllllaEbmb5CsnO7aQOeO+P6GsJ0JW0M9zVTU3udQEeTujlKxhT0JzuzjnGcnjjg4rprG6kN6+LdwquASHG09zxnjjOR25NchC0l4puMxTbgyKZg24hD1GB1Iwvfoc4qyl5HDI0czR28qNtQFiGB5yB+XfNc9bD8y0LStuQagZbILaySneIws2GO055U8jPI68VFJN5jwooRY0AChTjjOeR65yfypNYnMt/wCfcTmWOdmRHJAcbDtw3b8Bn9KrxMzagg+RyHG4E5GfeuyEfdTZpDa6LInSCK7bkSSKFUccncpJOffn9KVBML029nLHGysm2ck/u2JwDgZIIx36jOOKWLEMpkAXEkTuvmxgjBHUA5544+vbFbGl6mkFhLZ3JhCrJIqRbfmlVeTuPcjnHf8AKipLljew6iuhfJMqhzqMkkhwsayII42HchVJOMge2cD3rAutO1SB5oVU3KoRuSKUuSW7qDhiB3x0Nb17f+HLd1eOEFzn/j2LOrLkA5P8RHbHA96rXPimWMP/AGXYKn7wBGZXLlTnksV+XoOCe/oK5qbqLWMfv0MuWPQz9U0vUIdA0sfZZHaFZvOaJPMABlXZkqD2PWq+l6frLsZk0+ZozHt3eURuGeh4z1wT+GeK008ZDKi286KTzFAfzQwfJ5I6YJ9WJB6+ubSeIrxbto5ZIVdTtkCzvIS3J+Xg7c59xkfeAFb+1rbOKEo66FBtI1donkW0EhQglduexwQD6c5//VmxrGnXNzd2ZkSS3hbS7cGUxEqjCBRtbpt6YJPSnW2vxT72u1uobjflR5YXoRg7sZz1zg9OKkj1VVg862u40cdbZVK7ueRu5wcexAx6EgN1quqaLblfYr+A7G5g+JdjvjUiGZw7o4ZQdh6HuOR+dfQteIeENbvL/wAc6Yv2VoLVmIwpCAnBIJA+8BggA9Mmvb67aMpSjeSsQ79RmzMu8noMAc9+v16D/Jp9FFakhWJ4r8LWfi/SBpd9LLFB5qyFoQm/Iz0LKdvXqMHtnBIO3SUAeEaX4Vu7fxY/hCe1RrIC5tVvFiMiwztEsiXAGflcoIhjIHBweteheBtCAu7jxDcsbi5lQwR3bqoNyN26SYbeNjvgIMcJGpH3jWLJqNpdeMPHsFndXMCNo4+1TYVoo5kjKltwOVKggbe5V/QV6Dofmf2Bp3nWiWcn2WLfbom1YTsGUA7AdMe1AF+iiigAooooAKKKKAOG+KMtrBpunz3ccsscdyW2RjO47DwwwRtIyDnHXrXi8urQztcyyujTuwWLBG3HI5zgHjv/APXr6L1q1nu3t44LxrQgOzSKDnHHAwR6jrUNvpiqcSXN5fnHSd8p+WP55rmnFuexSPnqQabFEkasslwSoYrINobABC4yMZ/iz610FrZeGxpUD3cMylyjlVuYY2J24BO7g8sDg9+T1r1K/bwlav8A6bDowcc7EtUlkH4AHFY8mv8AheD5dN0GL+6H2rAv5LzWVRpfaHZHLaZaQWlukV/pzXE0bsyGOQK+3OVLFSOdu0YyRweua0ILXRPm2+HYY8DBd4Y3LD0ywb+dax8Y3NjBvtNK0q1jBwXL4P0wpzVd/iXqyMUNvYHuCu8ZH1zWD5ZO/Mxtx2Fhg04KETSI9qDPywRqF/lisDxebHzbMWixqwEgnEbKT1UDO08d+taV94sk1K3e31CyS5hfh0e6k2t7Y4rEM/hyAEjQI8gADbeSn8yTilFJSvccZJO5kRt5cqOiAyxuAMrkMD7H1/rSMVj82NAdjEqxxksuc4I6frVsSWjXz3UVm6W4wYrdJwwBwRjf1HPPt+FSeTo/3ksr6MsMFVvg4x+Mea2ckae0ijKXyxuAxnHenBsEFSBkd61Fs9HaNsrqABzjE8RI568oKPsGiOo3z6pDjgfLE2f5UudFKrEy1ZHyrbG9QTnI/wAaVdj27ptjVmGCzjqPrng1qpoul3BZYLzUeDu3GyRsfXEgq9F4Ni3Lt1eVCRjbLYEdfUh+v9KTqRXUaqxOaHllV3YYjPVf6+tN+TJAKg+mMV0J8EOB+71+0xno1rKP8aR/A95u+TWtNAHdhIp9v4aOeH8w/aIPAjBvGmm4HAkOMf7pr3ivGfCfh2bTfF+mzTanplw6ynKQTEyEbSM4IH+c17NXZRacdDnqu8goopk0qQQvNJnZGpZtqljgDPAHJ+grYyH1g6t4w0rS5ZrRGmvb+JCRaWkEkzl8EqhKKQhOON2OOelVIYvFHiCE3L3q6FZXIxHai233axHHzM5bEchGfl2sFz3PRbDwnc214ZYtVubCyV1EWn2jKUVFbOCzLn5yCzkAMSxBZgAaAMCw8AXuleC9eVrqa817XLQ+eB5a5lIYlQSQD80jAsTyMYArftvGN9cogXwZr6ysucPHCig+m5pB+oH0qzr3gjw/4mv4b3V7JrmSGIxIDM6rtP8AsggZ5PPX8hiOy8B6HYWt1YwreGwugoaze9laJQDk4BbuQM88gY6EggFMXfxDTUU3aVostvcxsQFunQWbAkgSNgmTIIHyrjPoBkzw3vji3upheaLpV1D5bPEbO8ZCGC8RnevJZiPm4AAJ64B1ND8OaV4bgkg0m3a3hlbcYzK7qD/shido5PA9a1KACiiigAooooAo6lbXs+xrGSCORQwLTIWAzjoPwrm7/wAI65qibbzXmkXugBVD/wABGAaKKiUIy3Azh8LmLkyXysCeQMj+mP0qcfDfa25LlEOMcZ/PkdaKKn2NPsBXk+FzyOrm+QMBjIB/rUUnwnMu3zNQVgpyAy559+OaKKfsodgA/CmQjA1PGOnH/wBaki+EpSZZJNQSXaOAy9frxRRT9nHsO5af4aOyIq3qKUzghee/Tjjr261CPhbMFIOpgk9Tt4P6UUVPsYdguP8A+FXNx/p4BHcDH9KP+FXkDi+APcj/APVRRR7GHYRci+HcMTBg0bMBgF2Jx+nWrLeDJW+9OmOc4OM/pRRUvDUnuh3Y5fB8ynidPzP+FKfCVwcHz4uuTyf8OKKKX1al2C7JrHwvLaXsNx5sbbHDHJJJ+nFdLRRWsKcaatFCCiiirASloooAKKKKACiiigAooooAKKKKAP/Z
The leaf that is divided into separate units (leaflets).
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
The leaves are reduced to sheaths.
A petiole that is lamina-like and functions as an entire leaf.
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
The leaf that is not divided.
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TLtdA7LuHodpBIPcZwRkHg0AcZ4h+JiWl8mm+H9PfV7qRmTzIjvVCBywRMu4B4JACkggNkHGJaaD4j8ean/bOprZJBF5lrEt/bFvszruV2jtwxRvmwMyO3KE4wAB3Ph7wjY+GdLubbTSIrm7LPNdLEgYuc4IUDaFXPyoBgfiSdPSdOj0jSbXT4mZ1t4wm9vvOe7N6sTkk+pNAFXQvDlh4fikFqJZZ5yDPdXD+ZNMR03N6DsBgDJwOTWtRRQAUyNPLjCBmbHdjk/nT6KACiiigAooooAKKKKACs3VtEttYlsZLiWZfsU4nRY2ADMAQN2QeOT0xRRQBpUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFAH//Z
A sharp and hard structure derived from or replacing a leaf.
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
Pointed, needle like and commonly terete.
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
A leaf that is narrow and tapering from the base to a slender stiff point (Subulate).
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
A leaf that consists of two lobes.
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
A compound leaf that secondary leaflets arise along secondary mid ribs.
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
A leaf that is broader than ovate and is broadest at the base tapering towards the apex.
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
A leaf that is broad and lobed at the base tapering towards the apex.
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
When a palmate leaf is almost circular with the petiole extending into the blade as a mid rib and is divided to about half with segments that are forked at the apex. As in some palm species.
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
A leaf that is triangular but rounded with the broadest point at the apex, tapering to the base.
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aT5gAD87ctz3PJ6mrFABRRRQAUUUUAFFFFABRRRQAVnafoen6Zcz3VvETcXBJeaRi7kZzt3HnGe1FFAGjRRRQAUUUUAFFFFABRRRQBkx+FdBi1mTWE0q2F/KSXn2ZJJxk+mflHP19TnWoooAKKKKACiiigAooooA/9k=
A leaf that resembles a triangle with equal sides.
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zv8AhC/G9sHtLL4hT/YnJ+a4tFlmUHjG8nJOMcgjnPSgDt72+tNOtWur66htYExulmkCKM9Mk8V5J4j8b6VY/GDTtWsZDq0C6aLYrYFZS0jNIVUHpnLL0Oefwrr7P4W6Gt8l/q91qGvXKptB1OfzUBPouPrgHOM+wNc14m8L6ZZfE7wfY6bpFvDbs8krJHGFDlDvJJ/iwBnBJ4474oA3xJ8RfEbGJraz8K2T43SeYLm6xjnbj5RnpyARW54d8HaX4bkluoDPd6hcLtnv7yUyzyjOcFj0HTgYzgZyRmt6igAooooAKKKKAErmfG3hQeJLBZLfYt/bZMTNwHHdCfQ9vQ109FTKKkrMD59vtPvdMbbf2Fzat/00XC/99VXD87sjA9DgV9DTQxXETRTRJLG3DI6gg/UGsOXwH4WmlMr6NBuJydpYD8gcVxSwjv7rJ5Tx2zW91Cf7Pp0c1xIeSI13E/4VpQ+F/EEh/e6fcxK3VpvkH5mvaLWxs9Ph8u0torePHIjQKOPXFcf4h8Q3E2rR6bo8QutTlH+jxn7kI7yyegHYfSk8NGK1epcKXMzkH0q9sL5dJbbdX7JvS1hYOyD1P938ararp+qWJ/e2UkUTdvKyPxIr1Xwz4Zt/D1s7GQ3N/cnfdXcn35W/oPQVstGjghlBzTeCi9blS5bcqPnxZFYf6tMf7JxSr5LZZQ657HFe0ah4P0PUWLzWEQf++g2n9MVzeofC2Jzu0+/MXokq7gPxFZSwtSO2pk4djz/zlU7TG2M/3uaMcEqBg+gro7v4feIrT/VwQXoHQxS4P5NirFh8PNcu5l+2+VZxgAbi4dgB2AXj8zWXsqjdrMmzObt7a4vZ47W1haeaQ4SNRyf8B6mvWvCPhweH9NIlIa7nw07L0B7KPYVNoHhiw8PxMYAZbiQfvLiT7zew9B7Vs130MPye9LcpKwUUUV1FBRRRQAV514uuzbfGDwceXGyZNm7GN6lc4/H8cV6LXmvijT1m+OPhSZsgPbSDOeMxiRxx+P8AnuAelUU2SRIkLyOqKOrMcCnUAFFFFABRRRQAUUUUAFFJS0Acr4t12+gaLSNIs5J7+7O1CUIjX1JbGMCrvhfwzD4etHZ5PtOoXJ33V033pG9B6KOwrcwM5xS1Kjrdmjn7vKgoooqjMKKKSgBaKKKACiiigAooooAKKKKACvKvFes2Gj/HLRrzU2kjt4dNKq4jZ8OxlAwq5JznbwDzXY674pNldy6dYrEJYYxJd3104W2sUbOC5zlnPGEGCcjJA5rnPCVt4hvI7q5to5UbU2Es2valGiyShQVTyrZfugDBXecfMTg9KAL+opqut6lZNPE9jdTF20+ylIkW1RCu67mUZVpF3IETJCllPXcV7WJPKhSPez7FC7nOWbHc+9Zej+G7PR7iW7E93e3syhHu72YyybM52g9FXJJwoAz9BjXoAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigCte2FtqEaR3MQcRuJIyeqOAcMPQjOQex57VYoooAWiiigAooooAKKKKAP/9k=
A leaf that tapers equally at both ends. Broadest at the middle.
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A leaf that forms a rigid linear (sword shape).
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A leaf that forms a sickle shape.
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6cf8so/UZ4J7k7Rk5xkCW/NyJtc8QXEVlMzvBp0dqsdzcKWBUbE3SbVHUDDHPzBcEHaS3utShS3Nr/ZmnRYCRDaJXUdANuREOBjB3f7hFAEOmPLptjb6LaRrcagib7mRR+4gkbLsWIx1ZiQg5OR0HzDUsdPWzLzPK9xdTY824kxubHQADhVHOFHHJPJJJntrWCzt0t7aJIoYxhUQYAqWgAooooAKKKKAEA9aKKKACloooAKKKKACiiigAooooAKKKKAExznvS0UUAZXiDQk8Q2AsZtQvbSBm/eraSBDMvdGOCdp7gYzWfZ+BdMsriaeO81QvPIXkY30gd/RS4Icgehb65oooA2NO0fTtJVxYWcUBkOZHVfnkPqzHlj7kk1doooAKKKKACiiigAooooA//9k=
A compound leaf that ends with a terminal leaflet.
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MOfzFd1RWc6cZ7oTSZ5Td+CtdtQSLQXCg4zC4JP4HBqG307X7Vxs028xnG0wkg165RXO8JF9Rcq6HB291e2cKW+p6ZdQwXNzG4Cpv5ByRgeoA/KuW1VLk39xcXNtdK0kjSEvEygZNepTOZvEVvBk7LeBpiO24naP03VpEBgQQCD1BqFh+a+uxTVzw0TKekiD2HFTRW8kp/dwySZ/uoT/AEr2b7Faf8+sP/fsVMqqgAVQoHQAUfVH3I5DzPTPB+rXzAyQi0iPV5uv4L/jiu+0jR7TRbXyLZSSxy8jfec+/wDhV+iuilQhT1W5SSQUUUhIAJJwB3rcZyPiT4YeGPEs0lzPaNa3kpy1xatsLHnll5UnJ5JGT61wGofAG+jiLadrdvcOD9yeFosjHqC3OeOn417Ja6pp985Szv7a5cIHKwzK5CnoeD0ODz7VaoA8Z8A+JdR+Ht0fDHjO3nsrSZ82lxL80cTd13DIKHI5BwpznqSPZevIqG8srTULZra9tYbqB8bopow6t9QeK5d9P13wbayPohbWdLiT5dNupts1uAekUpHzKFP3H5wow3YgEfwi/wCSYaR/22/9HSVz/wAU/iVNpAk0Hw/I324YF3dIM/Zweiqf7x9e3bk5Wv8ADiw13xF4HsNLklbTNBiWQSTQMPPviZZCVVv+WaAkA8ZOCAcE49R03TbPSNOg0+wgWC2t0CRovYD19T6k8mgD5X0rwx4k8U3btYaddXsjMTJM/C7up3O2BnnPJzzXsPgH4PR+H76LVtcniu7yI7oYIgTHE4PDZP3iO3AAPrwR6jRQAUUUUAFFFFABRRRQAUUUUAFFFFAGXp2ZdY1W4JBVZI4F9tqAn9XNalZmgFZNOa5UEG4nllOfdzj9AK06ypfAn31+/UAooorUAooooAKKKKAPCPit4Xm8H67b+J/DzS2UNy5DG3Oz7PLjnBHQMM8dOG7ECtjwR8bIJ1Sw8Vnypei36r8r/wC+qj5T7jj2Fep6tpVnrmlXGmahCJra4Xa6Zx3yCD2IIBHuK8C8SfBrxHpN3I2mQHU7LOUeJl8xQTgBkJBJ91yO/FAH0OjpIiyRsHRgCrKcgj1FUdfulsfDup3jqXS3tJZWVTyQqE4H5V4p8OfH+p+FNZi8NeIzJHp7MIwLoGN7Jj0J3YIQ5GQeB1GMEH2Hxn/yI+vf9g24/wDRbUAY3wi/5JjpH/bb/wBHSV2E00VtBJPPKkUUSl3kdgqooGSST0AFcR8Lby20/wCEum3d5OkEEKztJJIcKo86TrXn/ivxD4p+J929h4a068bR4224T5UmIIIMjHC+hCk8devQAt+O/jPdyXUmn+FZlhtl+Vr3Zl5D32Z4Ue+M9xjvzPgvTtc8e+J47W+1O/ntiN95I9wx/cjqOT/EflAGepOMA10WjfATU5pI31rVLe2hK7mjtsySA8fLkgAd8nnp3zkes+FvCeleENNNjpaSYdt8sszbpJDjAyeBwOAAAPzNAGtb28NpbRW1vGsUMKBI41GAqgYAA9AKkoooAKKKKACiiigAooooAKSlprjKMB6GgDP8OgDQLPHQx7vzOa0qy/DLbvDWnnOf3C/yrUrOlpCPoAUUUVoAUUUUAFFFFABRRRQBma34c0fxFaNbatYQ3KlcBmX5091bqp+lcb4l0zWvC3grULG3ki1nQksXi8u8ZUubUbQFKsBtkVeTggN0AJr0WsjxVpU+ueF9R0u1eNJrqBo0aUkKCfXAJ/SgDgvhf4PtNX8HaTqWs3M2oQRmU2uny4FtDiVxuKfxvnedzdmxjgGvUo40ijWONFREAVVUYCgdABWD4F0C68MeDrHRr2SGS4tvM3tCSUO6RmGCQD0Ydq6CgAooooAKKKKACiiigAooooAKKKKACiiigBkUUcESxRIsaKMKqjAFPoooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooA//Z
Broadest at the centre, three or more times long as broad (Lance-shape).
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Margins are parallel and length is ten times its breadth.
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A leaf that is rounded and forming incomplete divisions from the margin to the centre.
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
A lanceolate leaf with the broadest point towards the top.
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A leaf that has parallel sides forming a rectangular shape.
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
A leaf that is broadest at the apex tapering towards the base.
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When a leaf is circular in shape.
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
A leaf that forms an oval shape.
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/SvNPC9o+q+NrSdYV8qxiMk3JZFbG1QD2OSeP9k+1epV00I6Nksx/FDlNJhI76hZKfobqIH+dbFZXiPb/ZkO8Aj7fZ9cdftMeP1rVroEFFFFAGL4yGfBGvAf9A24/wDRbVqWjb7OF853Rqc/hXLeLr691Lw3rsenskFjbWNwJrthuMrqjZjjHoMYZ+cHKgZyV6yKNYYkiQYVFCgewoAzNb8OWWt+TNJvt722O62vYDtmgOCOG7g5OVOQe4qPw7q13fRz2OqQCDVLAhLlV5SUH7ksZ/uOAcdwQynpW1UQtoVu2uxGBO8axs/qoJIH5sfzoAx/FsYfT7E4UlNUsmG7HH+kIOPfBNbtYniNTLPotrwRNqaFgQD/AKtHlH6xjpW3QAUUUUAFeY2FjGt9qTuMYvpVG7PJzn+tenVweuR/2X4plKsBHex+eqtnG4fK3P5HFY1ldJlR3K9832iRNOjceSVWS4I6uMkqn0OMn2wKmS1iaeLzSAASSGJz+XQ1HbNHLeXF1MFO5gy5BbJwP6Y+laMKSLH+5hiRuDtJx/LgfXrWCNBs8StEV2KV/hAO0hf7vvk+tct4ljYwxzlI1DjBKkkHk4B/xGK6C71GGOArPIsCAZlYsTwGxzgZPcYNcpf3Bvobh1Ijt1G9WmHOcEYVe5P5DNJilsZ1jDLcwGRVjVVH7xyeWJyf5Yrp9Cs1En2aeDY+NwQjmTgc8+mPr9Kq6bHZwW5t43UyKyyq2eQOCCD0JGMEf0rfs7y2ugIpDuXIkZWGH44OPfPp60kiYoh1XTra7tBJ5QZQT+9XrwCSVx1AA5HtXn95aSQklxtUkgEdP84wfpXod3G0BkCyrcW6rkxs43bfTPfHvXM+JkiZYSJEabaqyMnQADr9KUkE1c2dGNvqeiQXphRJiTHOwGNzjg59yMHNQahGQ5+RVZWG3afvE9SpHQ+o+tV/B8MraVdNHPJFm5IKgBlJCg9Dxn/GtNLS71PV7TTJVVy3zylAQBFj5nPPBJOPfNNK40/duafw3tGNpf6q0RjF3NshHYxpxnH+8W5712tRwwxW8KQwxrHHGoVEUYCgdAKkrtjHlVjMxfFyb/C94+2RvICT4jxu/dur8Z/3a2qq6nYx6ppV3p8pxHdwPC59mUg/zqt4avn1Lw1pt5KxaaW2QykjB8zaA4I7ENkVQGnWVqU0t9OdJspnicgG6uI2wYIz2B/vtyB6DLdgGdqMuryTi00y3jiDJlr64IZI+eixg7nb67VGc5ONtWbCwh0628mIsxZi8kkh3PI56sx7k/kOAMAAUAZ/iOC3tvBuo2iRpFB9ieBEUAKildgAHoMjitqsfxQ3/Eojj3YMt7aR9ASc3EYOAfbJ9sZrYoAKKKZNKlvBJNK22ONSzH0AGTQBmTRtdeKrbnMVjavIy5/5aSEKhx6hUlH/AAL3rWqnpkcotfPuIwlxcHzZV/ukgAL+AAH4VcoAKKKKACsLxdozavozGAlbq2zLCQMlsDlfxH9K3aKTV1YDzPTZZPs8N1bASIyAFVfaeByeep7HvSXWp3Lb4rbdvVu67VjJ7FgTz7dfYVa1Gwl0TXfsMW1be5ZprVnbaBn7yZ9V6j/ZPesbTrqNJWeXanlO4ZWBAOSfTpg49jXG1Z2Nbli10iRYXu9T8yaN1LxoxBGR/FjOe5wev51zeq3pnuVgQDy9wVVU5GOuPcV0evXb3VntN9aQpsCeXHmRsZyck4weBx6VzOjRG+1cvKWlWNSX2g5A6Z49h2qX2Jl2R3mqadDc6dbxg/v4Y1QTg53cDGcdhj6iuW+1mG5eDUTMzo3yFscHoMEY644PHoa6+K9VYFYSo0ZG3kg7vQZ9a5vxA1lLOsxPzFd3yDJxyMehBPPNNlNEcF2jOY7e4eJiwZlkG4H3xxg+orM1GUlnht2d4cgDzCF8x+vOOAPamRoLu1Qie0hZSUKOWXBB7EA5HOeee1V2RYHDSTRziI5/dglSfqccfrUNkNnT2eo2Wi6QsbTIwjRndlJDSO3JI/HgewrtPBWlXNlp81/qETR31/J5jrIdzxoBhEJ9QOT7k1yvgTwg2qPF4g1ZSIBIJbOAjHmY5EjD0zyB7AmvTq6qULasTdwooorcQVh+GFe2/tbTm2lbPUpthAxlZds449vOK/8AAa3K5y8kGh+L4LtgRZ60q2sz5G2O5TJiJyf41LJkA8rGO9AHR0UUUAc54yhub2ytbKxCm8afz4A39+FTInXgDzFjU57Ma19J1ODWNMgv7dXRJlzskXDxsDhkYdmUggjsQapQ5vfFs82D5em2wt1bHBklIdx+CpF/30apXdk2geI4NVsndbPVLhYdQtQMp5rDEc6j+FtwVGxwwYE8rmgDpqz9RAu5odOxlZCJZ/aNSDg/7zYGD1G70qze3kFhaSXVw22NAOAMliTgKB3YkgADkkgDrUWmxTiE3F2my5uCHkTdu8odkB9h6cEknvQBcooooAKKKKACiiigDP1vR4db05rWVmjcEPDMv3opB91h9P1GRXl2q6Zq1lqDxXkcdrcOx23CuVimPqrHOM91PQ/nXsNVdR0611Wze0vIhJG3Pup7EHsRWc4cw0zxe60HUltkuL+5tIIcBgd+9mBON20YJ/GpPDFxDpklxceYjuSRCXUqr7fvFTnqM4x15rW174eazaGR7Fhf22dy4/1oHuvQ/h+lZNvc2sukx6cke+3Q7gp+V0fvnPQk59PQ1ytNPUpLW6NC61KIsJYikMxzuTB2yj3wOCfUfjXP391JIh3O4LNllOMZ7D1OKsPaXR+6FdXOR0DnHcj/ADms2ZFjdImBMhbAiX5mP4D+QpMUrkscrxW/ynh3LgE9sADNbXhPwjceKrgTTYj0uKQCZyOZiP8Almvt2J/CtXQPhrfaj5N3rkptbdxua1X/AFrDsGPRfwye3Br02ysrbTrOKzs4Egt4V2pGgwFFbU6T3ZBLHGkUaxxqFRRhVAwAKdRRXSMKKKKACqmq6Zaa1pdxpt9EJbe5Qo6kdPQj0IOCD2IBq3RQBgeG9Zklkl0LVZCNZsFHm71C/aos4W4THBVuM4+62VOOM29X12DSz5CL9ovWjaRLdXC4QdXdjxGg7sfoMnALPEHh+LXIIXSd7LULRjJZX0QBe3fGDwfvKRwyHhh+BHMXeo6hbXgt9e8OXEJmlWS9v9Mt2uortIlBReMvGC3VWBGARzvJAB0fhXT7qz02W51CQtfalO15cL2iZgAIxkA4VVVeeePwF7V5bC2057nU5khtbdlmeR3KhSrBl5H+0Bx36c1jyeM1lRV07QNcvJ5OIkaweBCcEgtJIFVV989+hqzb6BLeXiahr86Xk8UgltrVR/o9mwHBUHl3HP7xuf7oTJFADNPtLrWb2LWdTWSGBAGsdPkXBi/6ayDr5hB4HRB/tZNb9FFABRRRQAUUUUAFFFFABRRRQAVi6n4S0TVpWmuLJVnbrNCfLc/UjrRRSaT3Azf+FcaJ0afUGGc4Nyf6CtfR/DWj6EmNPsY4nPWUjc5+rHmiikoxWyA1aKKKoAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKAP//Z
The leaf that is broadest at the base tapering towards the apex.
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DrScki4U5T2RFa2U91kRINgIDkAcZ6Cuj0DwkLqaGa6Pm28bb3DfdkOThR6gcZ7duecaugeFfsiFr1F2tuDwMA285GGJH0PHv+FdQAAAAMAdAKzbbHOUIrljq+/+QDijvmlooOYK5/XEaLxT4bvUcrunntHGT8yvC0n/AKFCtdBWD4xVV0SK8KMzWN7bXIK9VVZk3n/vguPxoA15rSGe4gnkUs9uxaPnhWIK5x64JH4msnU9YubjUDouhhJLwY+13J5jsUPc/wB6Qj7qfi2BjN3V1vp4Y7OwdoWuG2y3K9YI/wCJlyCC54Az0J3c7cGKe2g0DwxPBpcCwJa27+RGuT82Dj3JLHk9STnqaAOa8IKdBu7WMNJLp/iNDdwzSPvf7Vgs247cZkiCt1A3RvgDIFdbrNk2paJf2Cbd1zbSRLuJAyykDJHPes3XLOKw8LQBGRV0preWN5ADgRMueT0yoZc9txrdZlRC7sFVRkknAAoAhu7tbK0M8is7DCqidXYnAUZ7kkDnA9cU2xt5IIS8+w3Mx3zMnTdjGB7AAAfTJ5JqjpyyatdprM4ZLZQfsEDf3SMecwxkMwJAHUKecFmA2KACiiigAooooAKKKKAOZ8XRyzBEiClzbyhNw/iJTH9a85mS5t5mtzDEioMM4ckD8e+a9N8QsGuEjBwwQZyexP8A9ia5OTSLe8u5fvLEg2rySrn1H8qSdmepCl7ShFdTnf4onVR86Egd8VpJpV5IQ0cDkg8HGOK2tH8OLNqWVVJmhwGJ5SH2Pq3HQcjjOMiutOgWkwAvd10AMbHOI/f5BwQfQ56VblfYwcadN2m9fI4zw94cj1F5rh/LuWgk8spuwI2wOCcc8YPGetdxp2kQacTIpaSZhgu3YegHQD/JzV4AAAAYA6AUtSYTrOS5Y6IKKKKDEKKKKACsXxjC1x4L1qFCAz2EwBP+4a2cncBjjHWsrxWgk8H60hzhtPnBx/1zagDWrkNe166u7H7dpDIbCxf7XM5j3G9ihYGRYs8Y6YfPJAxkc1vX1pNqNytpKuNOCbpuebgk8Rn/AGcDLeuQORuBZpscV091deUnkOfs0KAfKYo8jp05Yv06rtoA0SIriHkJLFIvsysD/MVk3ZGtag2mI3+h2rKb444lJGVh9xghm9iq4Ic4q2lxeQaBpWj2YKapJYxbzKufsqhQGkcHuDwF6s3sGZduxsoNOs0tbdSI0ycsxZmYklmJPJJJJJPUkmgCxRRRQAUUUUAFFFFABRRUF1O0ERZY3dsHAVS3PuB2oGk27I5bVw82s3SqTlmRV5zgBRn9SRgd/erVpotzMViZVtrUKAwLEzMvoAOEHHXJPXoea07HSxFcG6mYtI3zBSOjHkk+/P4c/WtOg7KmIcYqEOhFb20FpF5VtCkKZztRQBn1+tS0UUHEFFFFABRRRQAUUUUAFZXijnwvqSZID27oSOuGGD+hrUxznP4Vj+LriO18J6lcTFhHHAWbaMnA9qAJ9bvJre2jtbNsXt9J5FucZ8skEtIR0IRQzYOM4C5yRTJ7qPSobbSdMt/PuREEhgDYESAYDueoQYxnknsCa53TtavPEWoS6podo06ys1rb386lba1hDHcwBw0rsygkKNpAjBZSprqtO0q201ZGiBeechri5kwZJ29WP8gMADgAAAUAGmad9gidpZftF3O2+4n27fMbGOB2UDAAycAcknJN2iigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAqvfWNtqVnJZ3kQlt5QA8ZJwwznB9uOR3oooAmjjSKNY40VEQBVVRgKB0AFOoooAKKKKACiiigAooooAKKKKAP/Z
A compound leaf with five or seven leaflets one terminal with individual midribs.
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
When a simple leaf has lobes with the radiating major veins as midribs.
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
A compound leaf with no terminal leaflet.
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
A compound leaf that ends in a single or double leaves.
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Pinnately lobed leaf with divisions that are a quarter to half way to the mid-rib (rachis).
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
Pinnately divided leaf with lobes almost reaching the rachis but not forming definite leaflets.
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
When the base is broadly concave and the margin is continuous forming a convex apex (kidney shaped).
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
A leaf with an apex that is acute (arrowhead) and the base is in two acute lobes pointing downwards.
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
Small tightly overlapping leaves that are commonly found on gymnosperms.
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
A leaf that is broad and rounded at the apex tapering to the base (spoon shaped).
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A compound leaf with three leaflets, with individual midribs.
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
Leaves are arranged alternately along the stem.
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
When the leaves grow from the base of the plant or radically from the root-shoot point.
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
Arranged in pairs of opposite members, each pair turned at right angles to the succeeding pair.
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WeE6gQse7pio/D/h/UPEuoC3sYiVDDzZ2HyQj1J7n0XqfbrUmsp5cE0RODHI0f5EivbrG10/w/oqxwpHbWtvHudgoUHA5Y47nvWeFpqSd+g5HPX02nfD7QEsdNRTdTZbe/LMehkf19AOnboK8zla81nUljiDT3NzJhQTy7H1P+eBV3XtSl1jVri7mY4dvkB/hQfdH5fzrvPAXhM6bENXvkK3cyYiiYYMSH1/2j+g49aSvXqabINkdF4e0aLQNFt9PiIYxjMj4++56n8606KK9NJJWRmFFFFMAorEm1i5v7yaw0NInaBilxfTKWghcdUABBkf1AIC92Bwpx7rQryJU+1XV5rc4ANy66jNauvIw6wxsEKgZ4GDx/ETigDf1/RV1uyjRZ3trq2lFxaXCf8ALKVQQCR/EpBIKnqCRxwRh2ms3l5dxzJZwWN/ay/Y7myuT8wDpuUhxyELrtVgGBGTjIwrtKvb3SL6O2uLs3WnzyiPbNL501o7k+X+96yRMeFLDcNwBJw23A8fRvD4tfVBd3NvDbWtjHcLbzMrTRyXMgKYUbiSAcbSDjd1zggHUvrb6syafp9n5l/G+bhmYmCxdT/G6kbmz0jU5YEZ2gkjY0zTYtMtTEjNLLIxknncDfPIertjvwBgcAAAAAADntE8a6KVhshpV3oluEHlfabdIoUBxgEoxCE7gAGxzx1IBbJrmpazO7Wsz6VpWF8m5EX765ySqsC6lURiCBwzHg/LuXcAdfRXELDr9pGLvTtX1KXf84S9hS7t5Mr0G0RyqN3THUAHbziuk0PWl1i2fzLd7O9gIS6tJT80LEZHP8SkHIbuPQggAGnRRRQAUUUUAFFFFABWRr/h61123Ak/d3Ef+qmA5X2PqPateiplFSVmB4zqelXelXbW11HskHII5Vx6qe4re8DeIW0+6Gk3bj7JOx8lmP8AqpCfu/Rj+v1rvNT0qz1e2NveRB16qw4ZD6g9q8+1jwjfaUXlRDdWo/5aIOQPdf6j9K8yVGeHlzw1RqrS0Oc8XQqur6qqKF/0h8ADjrXW+KPEwu/D1hZQyq0tzBHNchegBAIXPrnt7Vx94GmkklaRpTIdzsxySfr3ra8EeGTrt4by4iRdMtnKNETkyvgHGPQZBPr09ailKU+aMeprKCSTZp+B/Cv2ySPWr1f3Cndbof8Alow/iP8Asg9PXr6Z9GpFVUUKqhVUYAAwAKWvUpU1TjZHM3dhRRRWggrK8SXtxZ6M4sm23ly6W1s2M7JJGCB8YOQuS5HoprVrE1bM/iTRbXA+Tz7oE9mVBGD+UxoAtWukwWWmRabaySQW0KCONYjtIUf7XXJ7nOc81SurgfZoZYblpmhlEas0ZDpLkfK+BwGHynI/iUj1qzL+5D+fcvOJMqqpMVlPPAULgZzx0GO56msuPS7i+1KQ3rW93b3MKefbyxKQ8bZ6HaDuVlXnOCAPlBANAHJ6vqVpY6nol7qzSwW5ukM7QhjJE8CF9jptG0bpWY4yWToDnNO1zWhrFprWriKN7NoIYbZ4j5qu8V3IB82OHIZGCjJw3BzXReI7aQaBPfsrJfW0L+XM5UNvh3vG55wQHQMM5wrvnhmrA1DQo9GN+2mQlLZJrHWLa3eby4oZA5Do4J4XajNnooXp8gFAx3iqOO6hjsZn0+4h1NkEAs1MU5gHzFlcOVcMiBQWwCWJJCoa1NMF213Y/bYfJeZFaV7NN6oxJKxoGyAmFJ3RjkqzHHDGHw5pUN7bQTx3MeoQGPyQ02RvXJJ4XhDuVPkPKKMEA5LdVcWsb6lboJGU+VJIfk+ZyGjBO7sduV+j8dKAK9jf31/bl0t4bQKcL9okeQO3zArn5ehxyNwPOCeDUCSzQ+OrNJoFtmutOuA/lybkmMcsZTsDlRJIeRgbzgmkuEntL9ZGWJI4lVgywKzeZIz5VSSBGuVUE/xEjkHk1Lz+0T488Mwz+RNLHFeSTSxKV2xbEXlSTjLleh7UCOxooooAKKKKACiiigAooooAKKKKAPL/ABxYRWevSeTGiJNCspRRgZyQf5Zre+GB/wCKduVwMreNk+vyrVD4goG1i3z0Ntg/99H/ABqX4XS5t9UhyfllRsduVI/9lrzaXu4mSOiTvTO8ooor0jnCiiigArn9d8j+39JW8WM2s0N1DL5xHlsCisVYHgghCeeymugqlqmlW2r2gt7kEFHEkUqY3wyD7rqSCMj3BBBIIIJBAKiQR3F3YXYhKIjs8EYAXaCjZcgA9dw44xn1JFW1jkOotIJIxBHF5YReWLk5OfoMY/3j7VmnQNW80SjxPcNIqlUeSztyyqcZGQg6kL7cCkXwqZVdb/WtRuY5SWlhRkt0cnrny1VsexY8cdKAM+6VvEt3d+HoQlzpiXZbULn+EKCrfZ1IABcvkNjO1RydzCs/4h5/s/xITiOMaZa+Y5YAsPMuMryDycgD3b2rvLe3htLeO3toY4YY1CpHGoVVA6AAcAVxXjedotI8VzCeOMDT4IPnGc5Mny9D18wAfXt1ABr6loM9pfSazocUbXLkvPZSPsjuWwPmDYPlv8q84w20bhwGWOTxNFBeQzajZalYLGrxzCe1Yom7aysZI90ZHykZDHGecc101FAHL3Pirwq0gf8AtSyvFvoxbyRQSrO8i87R5aks2dzDCqSdw7DiXw5a6he3ja/q9t9nne3W2tYHXEscQO5mcAkBnbBKgnaFUZzmujooAKKKKACiiigAooooAKKKKACiiigDhfiGpS7s5sDBidQffINU/hlORqepwEjDxxvjvwWH9a3fH9qZdDjuFGTbzAk+gPH9RXIeBJjb+MYlwwSeKSPOOp4YfyrzWuXFX7/8MbrWmesUUUV6RgFFFFABRRRQAUUUUAFcL44XGg+KWiklRzDD/q495LAZC47A/KCewJ713Vec+J72LUrLxDa28N8bi4SJoYW0udmmUKMqoKcbiNpPbHtQB6NRUUE8dzCJoiShJAJUqeDg8HnqKloAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKAP/Z
Leaves that are arranged opposite to each other.
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
A cluster radiating from a common source.
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
Leaves arrangment is twisted like a screw.
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
Leaves radiate from a common part of the stem.
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
A leaf margin that is double serrate with larger and smaller indentations.
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
A leaf margin that is fringed with fine soft hairs.
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
A leaf margin that is saw toothed with the teeth being rounded.
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
A leaf margin with very small rounded saw tooth appearance.
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Y9gKAKNwg1LVp7Y4MMFqY3/35O34Kv8A4/Uug3T3mhWc0gxKYgsg/wBtflb9Qar+HXmk0IalNAy3F9uu2iP3hu+4v1CBR+FIjS6D4SMrRhriC3MjJ2MpySPpuNAEWoXE+o6/a6Za2rGOzlS4ubtmwsXBxGvcswPPYKfcCt6s3RLG8srSQ6jcQ3F5cSmWZ4YyiZIAAUEk4AAHJrSoAKKKKACiiigArzbx7pwsdWins7MxxXas9xKmf3kmQACe34dck9q9JrJ8S6P/AG3o0lqh2zKwlhOcfOpyBn35H41E480bEyV0eSPuVCHjIYjOFYkgepP+c0yRdoJjRXIXKsAxPXjA9aneMxvsZNkqysjnglSCQR+GMV2XgLQxI02qXMKvFlRaEjgkZ3P+eAD2wa51C7sjBRu7G54Y8MQaHGbpwTfXEaiZiche5VfbPfvgVv0UV1JJKyOhKwUUUUxhWN4p0l9V0dzahxqFpm4sXSTYVmAO3n0OSCDwQTWzRQBm6HrC61osWpfZ5bUPvDRS4LIVYqw4JHVTWLe2lzrS29xqfmRR3EojtLFDwgPJkk9XCBiB0X3PNT+HzHpviPWNEWSVY94u7aCRflCPzIUOOR5jHjsT71fkubcandXtzJ5dvpkW0yOQFVmG5z+C7fzNAGlLJHbwPK5CxxqWJ9ABXP2+nx+JNSj1jUbG9t47YKLW1un2jcCSZGjViDyRjd025pIYR4ula9a7vYtJGEhgQtCLkc72cEBtpJAAyPunsa6WgAooooAKKKKACiiigAooooA5LWPAkepa2b6G8NtFNkzoqZYscAlTngkfXnnmuotbaGytYrW3QRwwoEjUdlAwBRRSUUthJJEtFFFMYUUUUAFFFFAGD4j07UWuLPWdFjWXULEspt5JjGlxEw+ZCexyFYE91qno+ka3cJFNqNz9jheTzLiwMSOZHJDklwePnyAORtA6HoUUAdVRRRQAUUUUAFFFFAH/2Q==
A (saw toothed) margin when it is deeply indented at regular intervals.
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
A leaf margin that deeply cuts a leaf into sections.
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
A leaf margin with no irregularities (smooth).
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NQvHe8vSE2kzSHc2R6jIX/gNdBQAUUUUAFFFFABRRRQAlYuvaC+uXum+ZKosraRpJ4jnMp42j0x1z7H3oopNXVmNO2xt0UUUxBRRRQAVFcW8F3CYbmGOaJiCUkUMpwcjg+hAP4UUUAS0UUUAFFFFABRRRQAUUUUAf//Z
A leaf margin that is divided into narrow almost regular strips as if it is fringed.
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9Kt3mnWWoqFvLWK4AVlAkXOAw2tj6gkVVrlNJ7HlnhzU4/DGvXdneQ6LHf280qS3Epa0aZM79wkAMf8AF9w7MfKOa9ZiljmiSWJ1kjdQyupyGB6EGuP8T+Cri9uI77Q7o2moG9e5M7EYjzAE29OVZo48g5+83UcVp+CdQl1Dw1Cbny0ubdmguIFhERgkXgoygkZ75GAQQcDNC00FG60Ogpk00VvBJPPIkUUSl3kdgqqoGSST0AFPrivE+vWWrO+iWuojYkmLlbRBczTsuT5CxAHK5C72bC4Ow53Ntosh1C+1HXtFTVbxEtdEuE3i1a/+yGSFhwZZdud7ZGEUqv8AedgcVQ0vX1sWmuLDRdQ1PUZEaOG91C7V3mQHLAEcJGrFQWQCIkDL5xnSi0TX2la907TLG0uzvYXmtTG7umfbgYCHZED32MQB0XtVaHwwyzy2f7vxBqjSh7241HJs7UkZX93kmRwpG1SSQMfMgZQQCvqGt6K9hHdeJNek1WRW2vDpNqGt0lYZEccqoXU8Af60E+gHASO6sBeWlpc6LHpNrcAm00SK3Vr7UMj5mlxxEh2jcGb5trb225B7HS/DsdnOl7fXL6jqCDCTyqFWAEAFYUHEanHbk9ycCuc1DxBZeHbzWdWW0bULy3R98dvKPLt0z/y1mc4EjkL8gywVY1VcLkgDfGWt+JEsJbWGCzs0+zS3F5HDdM10lon33VtoVHI+Ufe5OR90kbmqtbaFqOg3aKkNkjNpx2odkMcigoePujfDGnPHz1Xt7e4tvCWq6xrqH7dfWkk11Hu4gjCHbCvHAVSc/wC0znvUdrPLqnw423LNcTw2kfnnB3S4RZM46hmQg47FsUAP8YWNtqGp6VFNuXaJhK6NtIikCwkA9juljcE/886siFm+IcMm6UmHR2Vy7AI5eVcFV9Rsbce25PWoLiwur+PUIluRJdHSLcQTgBh5uZWDgHjlgpweDgVHaXd1daz4Y1W4t4Y5r2yuIJ9h4+ZY5AV/2T5ZIzyA3POaAOtooooAKKKKACiiigDB8Uavf6fZNBpWmXt7eyJmMwKFSPkcs7Aj8ACT6Ac15svgnxPqkM15qNsLWeSYxosKRW+5iTummaMDMYwfVnOMYByfZ6patdzWOnS3MEMEzRjJWecQpj3YggfjUtX3JavucPp3hfSLPW9L0+w1CyTT4CtzMwmRptRulJ2qcHIVMBsdPmGB3Gv8QdJ1TUbCzuNNRbtbOcSz6dKyrFdKCD87MwAC7c9+tcFrOqaVqU0rWPgfRLi7h2754J/OhDO4VQQioJHZiAOT39DXSaL4GQeILW11CNry306Ez3DOzG2a4f7kMUR+UIi5bjnLLn0pLsiU1sixceKdK1lvC6XdzFaRFze3Pnt5SK8SlVQFuD+9IIwTnZ15GcVdUtfF/iPXpm1hYJLe28nRZjKIVR8ks6NnIJKjJByUY9AcDr4rKz1fWfEd7f7WtokTT0bkFERBK7A9jvk6jkGMelefNZDUNEt4dQ0BL7UNR043Nld27Ik1wMbhvVsb5E4LFDuZW780O4O5YlbX/EeiwXdi9x4h0UtE02nTTqLi2kR13RsygGQEZwzZ4O4jIDG54wkuNW1+fUFjudNGlaD9tsZTuikjlLjAYY+UnDpsPXB65rmtJvVk1G4W1lu9DvRbxBb6NWVYpIY1SRZ0Ax5TMMliPkJy3BIr1q3tH8U+EltNZgEc0oRLkrtdZdjBt6MOCrYyCOm71FJaoS1MHwDqk1zrF+F+xXCXDbpmSOO3vIJFzkXEQA3HJI3rnJ7cnb6BXlk0l74W+IEUM0dvPBqt3JcpHPEXEMjSMFMbKCyMyqueDnvjkj1OqiXFhUUdrBFcTXEcSJLPt811GC+BgE+pxxn0x6VLRVFFHV9MGr2Js2vLq1jdgZGtZAjuo6ruxkA98YPvVeK20LwhozyQ29tptlAg3mNMZxwM45diTgdSSe5NajMqIXdgqqMkk4AFcNrGuwXqQ6pfanZ6VpiTqdLF6hYXkgYDz2QMpMYzlBkDpITjbgAvXVz4iF7Dd3Wr6foun3itELa52edB3VlY/K8pG7IztXjh8Esx/EXh7T7Q6Ppc2pT3EC+cYtPtZJp5MtyzMVIJZiSWYjJzk1XTUbDUp2gGoar4nlC4kGmERWsbcErvVlTnP3WkY44PvRj1DV7i/Tw/oNlZaNncZhYgSrAQCG82ULtVhlMxqCxyPnTOaALky30TRS6zrt1oVlNJsFrJdpJd3gHAUFB+7J44iLMc9QareI7GC90y68P6Jt0/SvD0DXFw0Y2I06oXii3EgEA4kcnPOzJySReOi2Pg21jg0eNL3xLqrNFDd30m6aVsZeR2OTsQDcQODgDqwJj8Q20Gl+G/+EVtIrq7Q2k11fzmXL+UuXdnYnJaZ8rx/ec9FxQBqS383iW8j0y3tWis41gurqeXjzELblSNf4gxQhicDAIAOciDwjNG3h+TUGu4RYFJYzP5gKAQySRiUseoMapz2Ce9WrbRyvht4rm48mWa1jt7ufAiBjQbWYAY2EpuI7LkelU44o38LaXYCMQ2+r3DSyxkbRHC++4eMj02jyz/AL1AG3oDK3hzTbqTaHaxhLyHg42A8k845PWsDSFc6j4ctyxP2SC+Q9gVjdIgw9uRj2PpT9SuZ7f4aWVuriK7v7a2sUZzgo82yMt9VDFv+A1D4V0x7HxTdW0hmUWFq5jRpA4/f3EhZieuXW3ifHQF24GcUAdrRRRQAUUUUAFFFFABXF+NPDGseL5hZqLK00+3xtllQSSysSuSOPkUDPAILFcHAOa7SqOrW2oXdmYNO1BbCVj805hErKO+0EgZ9zn6Umriauji5rbwt4AK/wBo212Y1u1uoZ/J3puWMoo4JJKgsef4iWGOMXT4h1TxVexDwolzZrYzYuri/gCwOMcx7D85YcHjbjueRUOlfCzTbG/ivri6e7uVd5XlkRSzOf8AV9cgBOTjHzMQTgKFro2u9G8LaWLY3McSW6ZERfdLISSen3ndmz6lmPcmkkSkcTcXWr6d4LW6lvrSPTtYM7Tyy2bOYnmdmUna4IjYHr8zKSPvD7un4s8PT6/ofh630+aIyQyFo7qyUrHEVgdkZSCdib1QDnuvOaqadq2na5oGg6EY72K9sHs3uLc2MkuAoXG5lBUI46MTjBycYxVD4eW1lbeIrzSJnksbu0kLWgikaI3USu4IkUfJJjjkjdg9cDNInyOcv/EU97baVri38kclnKFhHyQzo7kmbjb5c2cplhjGQHUbs17dpscsWm28U0UUTpGFKQpsRcDAAXJ28dsnHTJ61x+heFZtC8X3tnEAdHu1+1pC8W+FWBKlFz91wCh3dwSMHAK91Tiiop9Srf6daanb/Z7yESx7lcckEMp3KQRyCCM8VaooqiwooooA4+6XWfGhNvEkujaGsn7yWeEG4vgD90RtwkZxn5wSwwCu0kHag8MaRHBPHPZpfNdAfaZb0ee8+MEbi2eARkKMKD0ArWrmzG/inU7+3u0Y6LYzLCkS4KX0igF95IyVRvk2jgsrBi33QAQtdR6zZfYvD0qWGiR7vtGp2+I02g/MkBHGc5zIOF5wS2Sum114f8IaBBma003TIlCw/MApzk4XuxPJ7k8nmsLXfFWq6GsE86aZZxso26cd9xdyknCqoTCqT0/iXPGT1rI1HQZNT17TdP8A7PstMjnRpru0UJNJBbFcS5c/6kOx8sCLGcu244IABs+HNSl1XxL/AGvOpEOqW0v9mpIpDRW0TxjcAVGPNMm857CPrjjR8V6eRoGuXFmoN9f2QtQZGOMfMqgenMjH6nmodKeHU/FLXluoW3sIJLS3VThQm9QWC9svFIv0iGODS+J7gXTCxhuUBjZY5I1Y7/Nm/dxZGCCoDPIR1+RT0oAtXtxJr/guWWxiO+/tMCJiAybhhlP+0MkEeorI8T66kOvPDbTxKdM0+V7l2AZUlmKpBGccgs3OPQA9609U1H+zk+waLtuNS1C4dIY96lLdsAySMOyrncR1LMB1YVm2OnaVpk1/FPMw07SYolnuLp9xkmYmeVnJ+8WzCxPvgelAEHiN7g2t9HpW0/8ACM2aSKZlJRrgbJAvuVjTsf8AltjjmtvwurzSatqEuS1xfvErMeSsIEJ47AvHI2P9qsfSrG+vPhjdS2URj1PWEmu1dJAhaSViyPuBGMKUx3AAHauq0jTk0jR7PTkcyC1hWLzCMFyBgsfcnk+5oAuUUUUAFFFFABRRRQAUUUUAVdR1C30uye7uWYIuAFRSzOxOAqqOSxOAAOtcToOhax4j1+DxN4kjMP2O5l+x2bwohjQDClsZJO7OMk4xkda9ArlPGeoajJLZ+HtDaRNQvzvknikAa0gV1DyEYPB3YHTnOOlJiaOWWyuNf0DTNY8PXLwatpNnLYzi2lHmKYwSisv8QLJgKRz5oPanaDpp8WapZ6tcRMmr6ZcCPVkmISSUNH+7kXaQUK4BGAM/Nyec0IvDltr+nJJ4aeMapod9NZyDfgtb+Y5i3YIJGNoBz03c5HHoPhCT7fpMOoXWmiy1FY/s8yur+aoXnaxf5sc5GSeDkHmpS1ISuzoKKKKs0CiiigAooooA5vxNrkEYbS49RNk7lEuLmPmSIPnbHEoBLTOAdoAJAyx/hDUf7Q1SLQIbfw/pB0W0jVbe2OoR5lYk7ECRBsjnBLSEYGSVYZrW0HwlpmhzzX6wxz6pdu0l1esmHkZjlguSdi56KD0AySeTBfTX9x4/0yzjRFsLW0luZXYq2+RvkRQOqkDcc9wWHY0AV5NOj0F7vxHr942ofYIyLMsF8wD8lBlZmKjGAAQBjc2bmj6NKNLnuNa8s6lqbLJd9Nq/3IOPvIo+XGcNlj/EaRy2v+I/JBP9m6PIGlwwxcXWAyqRj7sYKt/vle6Gua13VpvGGo3FhYTpHoNpYvcS3cgQw3EvmFY2JJyI43jZ89G8thgrgkA0IbpvDen3urPObsrmyhRiF+0PGSWkbnC/vPtLuR0UE4+XmroCyaVZ3mta9NJM9gjX95Iy4Y3Tx8qFzwY4QiAA4zIw7U8ab9qtNLtliJjuWW1s4JiQyWKlWmkkHUtKqKDkDHmIpAJfcmnaP/wl+rQ+IvMkh0mC8Y2lsGZVuYlJfzCoPO+fD8jpEnHNAG7oumWPhzQzql7aW1rfG3NxqdyqAuznMkpLjlgGLY9sYrJt4De2mj6VMIzc6rcHV9RC7TtRHEmwnJ3YcwxZ5yinpjjX8VaXfa9Fa6NCfJsLiTfqE4YgmFSD5S4IOXJxnoFDeoBt6T4a0fQppZdNsUt2lyDhmIRSxbagJIRdzMdq4GT0oA1KKKKACiiigAooooAKKKKACiiigArn/GD3EOjStZsbXzRi8vkO1ra2QFpGBwSW27lUDoz54wTXQVy3j5P7T0eLw1C6rd61IYYstjYqKZGcgckDaB9WGaGJ7HBabo+of2Ro2r6bHcWd/ojtZ6nbxZFwIWkV02jBD4jfdyCCOxxXso4HXNYXh3SRAw1loXtLnUbK2F1atzskRSMn3Abaf90VvUkrAlYKKKKYwooooAKKKKACvOdfh1OP4jedFMk0xsnks4bcDzoADFGjsXBU5eSZenyozkHJ49Grz/8Asufxb461uUyeVpVusWnyXMLlZZgmXkgVhyql2w5zk7Qo6kgAtTW1zqCReC7aRfKghR9dvUO3dvyzRqOu+UlmYn7qtnksKh0eG38W3U8lrFEuhiSKMoIgI5oIQfJhUYxt3MZG7BSkeCS4XZ1TwnHcaD/YOnP9isrqbdfyiR2mlQnc43E5ZnIClmJ+UnrW5Z2dtp9pFaWcEcFvEu2OONcKo9hQByE1jq3inX9WMFyun6bCVsRciEvLcIOZ0jJYCP5sqXCkkqOfkGOwtbWCytIbS2jEcEEaxxoOiqowB+QqaigAooooAKKKKACiiigAooooAKKKKACiiigAqnDpsMeoyajITLdunlLI3/LOPOdijsCeSepOMnAUAooAuUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFAH/9k=
This is a pinnately lobed leaf margin or shape with divisions that are less than half way to the mid-rib.
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
A leaf margin or shape that is almost pinnate with lobes reaching the mid rib but not forming definite leaflets.
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
A leaf margin that is curved or bending backwards with rolled edges.
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AUUUUAMlijmjMcqK6HqrDIqsdK08kk2cJz1ygNFFS4xe6HcsxxRwxrHEioijAVRgCn0UVQgooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooA/9k=
When the leaf margin is sharply indented (like the teeth of a saw).
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
A leaf margin with diminutive conditions of serrate(small serrations).
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
A leaf margin that is equally concave and convex.
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bxRy3BBmkRAGkIGAWPfA45qaiigAooooAKKKKAP/2Q==
A leaf margin that is wavy.
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Without the second whorl of sterile appendages.
No petals.
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gcCl3HoviWyvrWFls7iJZydwdhB5RyCCcHbggj/piMdRm0ltiy8V6TtJezR7uEp/y1QMyyNnoQ0Txng9ga56y8R3NrJZ390kcr6eQBFwrMofLpLkEsSN/brIW/vAdTaWy6N4ktb6PdLpzxG3s8ru8+J1Ewt2J7mKTamepHX5aQy7FdyT2erXlyoJgdb2LHSQwrtkHPT5oP8Ax4VLeCBPEOkm2nV7dY9QBAX5sxJM6e2ClyDWV4fJheG3Sc3q7Li2jYZKvJAfMTYw5+aMk49W6YJAZsCW+mSLcNiGW7WFxz85ChAevytCv5Yx0FMDuLlBH4kvNxwhtGXCt1cMoHX/AGlXmn2ssdzNpImfyYFsL27ndB8uGKAc/Ryen8P1rn9W1MR+ItWuXMZMMpAVc5wl1Eo9s549s1Rv9WSx0q9vMhFtNKjsimPvmWblcZ6bIX/M+tAFrSohquiXTyuif2xrIiT5gHCbo96+wURrx1IBpuqXouI5L63gZrrULfMETNnaJZGlUADgljszntIPpU7Q+UdG8NzyhWh08z30xbaYHuNzTuzHAXEfmkZ7leKytV8RfZ5f7ViT/TdTkLaJZLEAViBEcLsCPl5AdR6xAdGJCAztUjmvddt/C2kSPM9gn9nwrk7ZrkqRNKePuoDISevK8cmva/C/h628L6BbaVbkSGJcyzbdplfux/kBzgADtXMfCnwa/h3R31K/2yajf8luvlx9QoPfcfmJHX5fSu+oEFFFFABRRRQBna5rdtoGnG+u0leMMECxKCxJ+pArg/E3ju41B3tNJka3siMGbBWSb6Z5Vf1PtXReO9Fa+0ufUPtlwBZwlltlP7tmByWYdzjP0ryyJZTIzbgZFPIP9K4MTVnF8vQ9/LMLRqR9o9WiUR7IgCcAdFx0qpcNzgVdkWZI8sADn1/Ws+QlpDntXnLc+hSIxmp4m4FQkc05Sa0uZuNy6p6VftL4wEIwzH7dRWWj8VajAOCe/Ss5MylST0ZpS3kc8MkbRkq3TIrPNuCMbfzqxgbMdaFrC9ti6dNRWhAtqwTfGcN2HrTJJwkR4wQeQRjmr+7CHaB+VY905kuJQR0fAxWlJtuxpJWjdnrHw8ktpPB9t5G3zFdxcbRz5m7Jz74I/DFdPXH/AAxCDwq7KBua6k3/AF4A/QCuwr36XwI+JxStXn6sKKKK0Oc8/wDHnw5GrOdc8PpHBrMbCR4mwIr3HO1weN3v0OcHrkeW6fq15+88NXEEkN1InlpHdK+beVHLW6p3jIdyM9CJApAA3V9I818pw2upeMvEc9wxJur53mUkbtxLABR7ZIA9OKYHR2+ry2niSe1gszBdpKl8ttMBu+1QgmRCAOC4VwNo5JGAA2FtarqGn6fZ6nplvyLXVItU0wpkedA8SkoOP4Y9g5PRunBrEsNF1vUtGW/t2luJ5SEiIuhx5ax7QQQDuHmqEw2RgjAAq9P4M8T20L2VzY3d7LZ7Wa2iVZBAkuV3KY5d3O0/LjovOBQMuf2xDfT3mqWkoRbzUilusgG5yty1x0/4HCpHPP4UlobO6u7BL0smmwH+1L3POYIR5cI5PzF3LY74lFczq7ahZhNOv4ruODSRNFBGrooimY5fBGeASDjJPGMjqHarb65baV5NyjBLllaYeYrFhEJI40wBlQojfjODwewoA2tc8SXOoW8mpSwzINZkd22D/j4bciCFD3VI1UbipBfcOcc914Q8Dahq+pyeJPFlhBDLcIiwWZQbbeEABUCfwHAA55AyMbmyt74TeF7WHw1p/iC+t3l1WeMiKW45MEIJVFjB4UFecjk7zzg16JSEFFFFABRRRQAUUUUANkjSWNo5FDI4KspGQQeorx7xBoE+gal9nYN5LMTaz44df7p/2h0Pr1r2OoLyyttQtXtryBJ4X+8jjI//AF+9YVqKqrzO3B4uWGnfdPc8OuZm8oevYZ6VQGME5PJr0nWvhqGVpNFuth/597hiV/Buo/HP1ritY8NahoXlx3skCyTKWEcTl2VRxk8ADJPHXoa8yVGdO/Mj6nD4yhW0i9X06mVwRweKeoA9qPLKxjA4A9aYrgcGs732OtxJ0Uk8dKsxkDgg1BFKvAPHpVtWjIIBANZSAkjO4EAE571JtAG4nNRJL5Z6fhT5LqFRk53H+EDNZ2uVawSTpAm4jr0A6msyUFX3NwHG9s1ZIefdIwAHQD0rX8NaXa6v4ptbO+5gWFpPLz/rSuMKfbnJHtXRQh71u5z4moqdNyfQ9E8FWUth4Q0+GZDHIUMjKeo3sW59+a3aKK96Kskj4ec3Obk+oUUUUyAr51FtP4H+KMVjcRyC1hvkMBBJzA8isu3PHRcHHcEV9FVw/wASPCx1S2h1q004ahdWSlLiz6G8tictGCBncD8ykcg5wCcUAZHh3w79ks57VlMI0zX4gvGDIRIqgkdg0TRnjHIB6GumVZJGnhYFxqN9JLKxbGBFPDCEA9Ci8/Q+tZ/hnXbS6trdtTn2LeGIWuoZAi1DYcpubok427XQ4yQduQOOnFkwiiymXS7eQH0VpGP8iKAPMPi/db9ae3IULb2kU+8j7p23QAz7koMVxkWlz+INW0Dw5CqRG7iDlFOWhiPz7yT1YoHcD0cdzW/8RLqS98US2unwNcXeqyrHFC2PnVSI+MEYU7GwTjPmv0AyfR/A3gs+HIpdS1OUXeu3w/0q5JyFHaNPRRgfkOwADGdTbW0Nnaw2ttGIoIEWONF6KoGAB9AKloopCCiiigAooooAKKKKACiiigAryrxp5sviW+ErZKbFTHZNgOPzJP416rXl3jYGHxVdFjxLHGw47Y2/zFceMV6fzPVyl2xD9P1RzJg/dAg59iM1UngRhvQbfXHStQoPLA6L1IxUbxD0z7g8j2ryFdM+tUjGDlTjt71Mkvc4wO9SXFtn5gCOccimQWss9xHDDGXkkYIid2Y9AK20kh3S1HLIWYYySegq3DAwbe2M5/zio4rby52V8pImQyMCrA+hB6VdQE7skAfwgVDj2JlNdBhO0kjJB6DtVrQLlrXxTpMycN9pWJv91/lP86pyIxbtjHQcE1WLyQyxvDIUuFdWixyQwOQQO/NaQdpJmFWCnTlHuj3yisrw1e6lqGhQXGrWv2a7bIZNpXIB4baeRkdjWrXtp3Vz4eUXGTi+gUUUUyQooooA8t8VaNqPgPVZfEnh/D6PeSD+09Pl+eJNxwzhSQMEkdxtPfacDsNOkuLLSbm6u4lsbGGAvtERjcAAklU3sEA7Duc8DjO7c20N5ay2tzGssMyGORG6MpGCD9Qa4XRdSN98GDeXs7XRjt5kSSX7z+XIyxcjq3yp9T1oGY/ws02XXvE2r+M9RtlheOU2dnBwfs4VQCBwPuptQEdctmvV64f4OLIvw20/fCkal5ijK2TIPMblhgYOcjHPABzzgdxQIKKKKACiiigAooooAKKKKACiiigArz74lQGO9sLtRjfG8RbHcEED9Wr0GsrxJoo17RpbMMqS8PC7dFcdM+3UH2NY1oOcGkdWDrKjXjN7Hj8T+exLEgL1NTphk24x7jjitX/hA/Elk7BbWG53HO6GZcf+PbTVqz8Ca/dOFnWGxjzlneQSMB7BeD+YrzPYSb2PqpYygo35195gOEMqwojSTythIoxlnPYADrXoHhTwUmlumpakFkvwP3canKW+fT1b1P5ep19C8NadoER+zRl7h1xLcScu/wDgPYcVr120cMoe9Lc8HGZjKquSnovzKd7pOn6ipF5ZQT7hgl0BP59RWTP4E8PTfdtHh4/5ZTMo/LNdFRXS4RlujzoVqsPhk18zlU+HWgrIHkN3MP7r3BA/TFbenaHpek5+wWEFux6uqfMfq3U1foojThHZDniKtRWnJv5hRRRVmIUUUUAFFFFABXgGueLta8I6t4h8LWZS8tZppnzeKzPErrvbbhgoHzMeB15x2r3+vG/HPw31+78cXGraLZw3dvqETq4eXHlM0ZjYnJHruGCfoQMUAem+E9Kj0TwppmnRkkQW6hiRjLEZY4PTJJ4rXpFGFA64FLQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQB/9k=
Resembling calyptra, a hood-like structure (as in operculum) that is formed by fused petals that are discarded when the flower opens.
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