Bees can make apparently true cylinders & spheres. (2) They never begin one cell at time always several (3) they can judge distance to certain extent, & (4) those that make their spheres or cylinders so that if completed, would intersect make an intermediate flat wall. Then assume perfect judge of distance, I thought that all angles might follow, for I cd see they would in hexagonal prism.— My notion modification of Waterhouses. Ld. Brougham sneers at it.3
(1) Question ‘planes of intersection’ ‘all the points of intersection united into an intermedial plane.’4
(2) Distance in mere circle or section of cylinder = 1 side of equi-lat △ in the circle—each circle or mathematical cylinder being after the first two drawn at that distance (called τ) from 2 others.— Can this not be applied to mathematical spheres, saying from 3 others, after three have been described.5
(3) Must I say ‘rhombic dodecahedron’ of crystallography;6 must I say math-ematical or ideal spheres & cylinders.7
(4) About the angle of 120o. 8 Are the rhombs equilateral.9
4 (bis) May I quote you as authority about the rhombs &c, produced by intersection of the spheres?10
(5) Show my statement of spheres in two planes.—
(6) About the rhombic bases holding most. Minimum of Wax.11
(7) About Hexagons being reduced in size & their first commencement against a plane surface.—12
Please cite as “DCP-LETT-2255A,” in Ɛpsilon: The Charles Darwin Collection accessed on