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oneseventh

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The answer ONESEVENTH has 2 possible clue(s) in existing crosswords.

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The word ONESEVENTH is NOT valid in any word game. (Sorry, you cannot play ONESEVENTH in Scrabble, Words With Friends etc)

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Definitions of oneseventh in various dictionaries:

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Possible Crossword Clues
More of the quip
Two out of fourteen of Boatman's fixture hopes at first …

Last Seen in these Crosswords & Puzzles
Mar 23 2010 The Guardian - Cryptic crossword
Nov 22 2004 USA Today

Oneseventh might refer to
In plane geometry, a triangle ABC contains a triangle of one-seventh area of ABC formed as follows: the sides of this triangle lie on lines p, q, r where* p connects A to a point on BC that is one-third the distance from B to C, * q connects B to a point on CA that is one-third the distance from C to A, * r connects C to a point on AB that is one-third the distance from A to B.The proof of the existence of the one-seventh area triangle follows from the construction of six parallel lines: * * two parallel to p, one through C, the other through q.r * two parallel to q, one through A, the other through r.p * two parallel to r, one through B, the other through p.q.The suggestion of Hugo Steinhaus is that the (central) triangle with sides p,q,r be reflected in its sides and vertices. These six extra triangles partially cover ABC, and leave six overhanging extra triangles lying outside ABC. Focusing on the parallelism of the full construction (offered by Martin Gardner through James Randi’s on-line magazine), the pair-wise congruencies of overhanging and missing pieces of ABC is evident. Thus six plus the original equals the whole triangle ABC.According to Cook and Wood (2004), this triangle puzzled Richard Feynman in a dinner conversation; they go on to give four different proofs De Villiers (2005) provides a generalization and an analogous result for a parallelogram.A more general result is known as Routh's theorem.

Oneseventh might refer to

In plane geometry, a triangle ABC contains a triangle of one-seventh area of ABC formed as follows: the sides of this triangle lie on lines p, q, r where* p connects A to a point on BC that is one-third the distance from B to C,
* q connects B to a point on CA that is one-third the distance from C to A,
* r connects C to a point on AB that is one-third the distance from A to B.The proof of the existence of the one-seventh area triangle follows from the construction of six parallel lines:
*
* two parallel to p, one through C, the other through q.r
* two parallel to q, one through A, the other through r.p
* two parallel to r, one through B, the other through p.q.The suggestion of Hugo Steinhaus is that the (central) triangle with sides p,q,r be reflected in its sides and vertices. These six extra triangles partially cover ABC, and leave six overhanging extra triangles lying outside ABC. Focusing on the parallelism of the full construction (offered by Martin Gardner through James Randi’s on-line magazine), the pair-wise congruencies of overhanging and missing pieces of ABC is evident. Thus six plus the original equals the whole triangle ABC.According to Cook and Wood (2004), this triangle puzzled Richard Feynman in a dinner conversation; they go on to give four different proofs De Villiers (2005) provides a generalization and an analogous result for a parallelogram.A more general result is known as Routh's theorem.

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