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Gladys Reynell Multi-Cache

This cache has been locked, but it is available for viewing.
A cache by [DELETED_USER]
Hidden : 9/28/2018
Difficulty:
2 out of 5
Terrain:
1.5 out of 5

Size: Size:   small (small)

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Geocache Description:


Gladys Reynell (1881-1956), potter, was born on 4 September 1881 at Glenelg, Adelaide, one of five children of Walter Reynell, land agent and

vigneron, and his wife Emily, née Bakewell, a cousin of Elizabeth Nicholls.

Educated at her Reynella home and Tormore House School, she travelled with her family in Europe in 1909.

In Adelaide she studied painting with Margaret Rose Macpherson, who became a close friend. In 1912 they went to Europe, living and studying in

 Paris and Brittany and enjoying an idyllic life as artists until 1913 when they moved to live and paint in London; they also taught in Ireland.

Gladys exhibited with the Old Salon in Paris, with several English groups, and at the Royal Academy of Arts, London, and the Walker Gallery,

 Liverpool.

The first part is an eclipse tin with the coordinates which will direct you to the two shelters to answer the questions, then off to find the small container.

You will need to work on two shelters to do southerly coordinates before you work out the Easterly coordinates.

         A.     How old was Gladys when the photo was taken on the second row from the top?

         B.   How many Kookaburra are shown on the mosaic wall

         C.   In 19--8 Gladys became one of Margaret’s students in her private painting classes held in Adelaide.

         D.   How many women enjoying afternoon tea at the Reynell home?

         E.   How many emu are shown on the mosaic wall then minus one?

         F.   How many items are shown on Cruet Set?

  Southerly coordinates

 S35.05.ABC

 Easterly coordinates

 E138 32.DEF

 Checksum = 11 + 10 = 21

 Happy Hunting.

         

        Rod81w

 

 

Additional Hints (Decrypt)

1. Haqre 2. Gerr

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)