. Early geophysical papers of the Society of Exploration Geophysicists . Fig. 6b arranged symmetrically about the key cell. For example, the network of Figure 6b may be completed by the insertion of three triangles 31, 32 and 33 between 22 and 23, and 24 and 25, and 26 and 21 respec- tively, giving three extra common third-removed triangles. The de- sired series of multipliers is then 2, 3, 7 and 15 and we get 24W0 = i$do + 7(^11 + dl2 + d13) -f- 3(^21 + ⢠⢠⢠+ ^2e) + 2(^31 + d32 + ^33). (22) §8. GENERAL NETWORK. PROCEDURE FOR ADJUSTMENT The foregoing analysis will have made quite clear t


. Early geophysical papers of the Society of Exploration Geophysicists . Fig. 6b arranged symmetrically about the key cell. For example, the network of Figure 6b may be completed by the insertion of three triangles 31, 32 and 33 between 22 and 23, and 24 and 25, and 26 and 21 respec- tively, giving three extra common third-removed triangles. The de- sired series of multipliers is then 2, 3, 7 and 15 and we get 24W0 = i$do + 7(^11 + dl2 + d13) -f- 3(^21 + ⢠⢠⢠+ ^2e) + 2(^31 + d32 + ^33). (22) §8. GENERAL NETWORK. PROCEDURE FOR ADJUSTMENT The foregoing analysis will have made quite clear the limitless possibilities of mathematical solution by means of correlate equations and multipliers suited to any cell of a network and its immediate sur- roundings. Interesting as such analysis is, its application to a practical 835


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