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Polygonatum biflorum (smooth Solomon's-seal, great Solomon's-seal, Solomon's seal) is an herbaceous flowering plant native to eastern and central North America. [2] The plant is said to possess scars on the rhizome that resemble the ancient Hebrew seal of King Solomon. [3] It is often confused with Solomon's plume, which has upright flowers.
Polygonatum odoratum (syn. P. officinale), the angular Solomon's seal or scented Solomon's seal, is a species of flowering plant in the family Asparagaceae, native to Europe, the Caucasus, Siberia, the Russian Far East, China, Mongolia, Korea, Nepal and Japan.
Polygonatum / ˌ p ɒ l ɪ ˈ ɡ ɒ n ə t əm /, [2] also known as King Solomon's-seal or Solomon's seal, is a genus of flowering plants.In the APG III classification system, it is placed in the family Asparagaceae, subfamily Nolinoideae (formerly the family Ruscaceae). [3]
Solomon's Seal may refer to: Botany. Maianthemum, commonly named "false Solomon's seal", a genus of flowering plants; Polygonatum, commonly named "Solomon's seal ...
Common Solomon's seal is a common name for several plants. It may refer to: Polygonatum biflorum, native to North America; Polygonatum × hybridum, commonly cultivated as an ornamental; Polygonatum multiflorum, native to Europe and Asia
Solomon's knot carving in Almenno San Bartolomeo (Italy) Ancient Roman mosaic in Aquileia (Italy) Decorative Solomon's knot. Solomon's knot (Latin: sigillum Salomonis, lit. 'Solomon's seal') is a traditional decorative motif used since ancient times, and found in many cultures.
Polygonatum pubescens, the hairy Solomon's seal or downy Solomon's seal, is a species of flowering plant in the family Asparagaceae, native to the north-central and eastern US and eastern Canada. [ 1 ] [ 2 ] It is a forest gap specialist.
In knot theory, the cinquefoil knot, also known as Solomon's seal knot or the pentafoil knot, is one of two knots with crossing number five, the other being the three-twist knot. It is listed as the 5 1 knot in the Alexander-Briggs notation , and can also be described as the (5,2)- torus knot .