Difference between revisions of "Episode COLIN1018"

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|16|30|32}}
 
|16|30|32}}
 
{{R-letters  |5 |NGNYJUOIE|ENJOYING |ENJOYING |                    | 24|38 | 40}}
 
{{R-letters  |5 |NGNYJUOIE|ENJOYING |ENJOYING |                    | 24|38 | 40}}
{{R-letters  |6 |QGRSIAIEH|HAIRS    |HAIRS    |ASHIER*, GARISH*, GEISHA*, HEGIRA* | 29|43 | 46}}
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{{R-letters  |6 |QGRSIAIEH|HAIRS    |HAIRS    |HEGIRAS* | 29|43 | 47}}
{{R-letters  |7 |PXECDNEUO|POUNCED  |POUNCED  |EXPOUND*            | 36|50 | 53}}
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{{R-letters  |7 |PXECDNEUO|POUNCED  |POUNCED  |EXPOUND*            | 36|50 | 54}}
 
{{R-numbers  |8 | 75|7|4|1|2|8| 257
 
{{R-numbers  |8 | 75|7|4|1|2|8| 257
 
|256|sol1=(75 + 8 + 2) x (7 - 4) + 1
 
|256|sol1=(75 + 8 + 2) x (7 - 4) + 1
 
|256|sol2=(75 + 8 + 2) x (7 - 4) + 1
 
|256|sol2=(75 + 8 + 2) x (7 - 4) + 1
 
|other=257|solother=75 x (2 + 1) + 8 x 4
 
|other=257|solother=75 x (2 + 1) + 8 x 4
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|43|57|64}}
{{R-conundrum|9|DIDIENACT|c2time=3|c2sol=indicate {{x}}|c1time=4|c1sol=INDICATED|53|57|73}}
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{{R-conundrum|9|DIDIENACT|c2time=3|c2sol=indicate {{x}}|c1time=4|c1sol=INDICATED|53|57|74}}
 
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[[Category:Episodes in COLIN 2010]]
 
[[Category:Episodes in COLIN 2010]]

Revision as of 22:59, 2 February 2010

Episode COLIN1018 was played on 30 January 2010 as part of COLIN 2010.

Howard Somerset played Stewart Gordon, with Stewart Gordon winning 57 - 53. The host was David O'Donnell.

Rounds

Rnd Selection Howard Somerset Score Stewart Gordon Others Max.
1 CMVTEOIDT MOTIVE 6 – 6 MOTIVE DEMOTIC*, OMITTED*, TOTEMIC*, VICOMTE*, VOMITED* 7
2 SUBPITERA PRAISE 6 – 13 TRAIPSE BAPTISE*, BARITES*, BUSTIER*, PARTIES*, PASTIER*, PASTURE*, PIASTRE*, PIRATES*, PRATIES*, PERITUS*, PISTEUR*, UPBEATS*, UPRAISE*, UPRATES*, UPSTAIR* 14
3 LYTRAIECS CATERS 6 – 20 REALITY ARTICLES*, RECITALS*, LITERACY* 22
4 25 50 3 2 5 6 → 633 633
(50 x 2 + 5) x 6 + 3
16 – 30 633
25 x 50 / 2 + 3 + 5


32
5 NGNYJUOIE ENJOYING 24 – 38 ENJOYING 40
6 QGRSIAIEH HAIRS 29 – 43 HAIRS HEGIRAS* 47
7 PXECDNEUO POUNCED 36 – 50 POUNCED EXPOUND* 54
8 75 7 4 1 2 8 → 257 256
(75 + 8 + 2) x (7 - 4) + 1
43 – 57 256
(75 + 8 + 2) x (7 - 4) + 1

Best: 257 = 75 x (2 + 1) + 8 x 4

64
9 DIDIENACT INDICATED
(4 seconds)
53 – 57 indicate ☓
(3 seconds)
74