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A Fine Pair # 1095 ~ Newton Poppleford Multi-cache

Hidden : 5/25/2018
Difficulty:
1.5 out of 5
Terrain:
2 out of 5

Size: Size:   micro (micro)

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Geocache Description:


Number 1095 in a series of caches where a red telephone box is in close proximity to a post box.


The only rules are that they have to be able to be photographed together, be not more than 100’ apart and the phone boxes have to be red.


A Fine Pair # 1095 ~ Newton Poppleford

Upon beholding the Pair, search out these numbers:

Post Box No. EX10 ABC
Geoff Tenney's bench next to Telephone box 1935 - DEFG

Cache is a short walk away at:

N 50 41 . _ _ _ W 003 17 . _ _ _

Northings are A+B+C steps in the direction of the N arrow
Westings are D+E+F+G steps in the direction of the W arrow
(zigzag if necessary)


A 'fun' fact about Newton Poppleford to entertain you whilst you're there.

The village is on the route of a Roman road from Axmouth to Exeter. A variety of daffodil (the King Alfred) originated in the village and received an award from the Royal Horticultural Society in 1899.
This renowned flower, with its large colourful trumpets, was first cultivated in the house 'The Gardens', which is found in the centre of the village. It is one of the oldest houses in the village, dating back to the 15th Century.
Now the village is home to 'a fine pair'. Things are looking up...





If anyone has a more interesting fact about this place please post in your log. I might even add it to the page!

The Fine Pair series was originally started by wizardsmum but is now managed by mattd2k

If anybody would like to place 'A Fine Pair' of their own please do. I would just ask that you first visit www.afinepair.co.uk to request a number to avoid any duplication

mattd2k also keeps a public Bookmark List of this series. Once your cache is published please contact him via geocachingafinepair@gmail.com to have yours added

Additional Hints (Decrypt)

Onfr bs Cbfg

Decryption Key

A|B|C|D|E|F|G|H|I|J|K|L|M
-------------------------
N|O|P|Q|R|S|T|U|V|W|X|Y|Z

(letter above equals below, and vice versa)