claim

active

claim:to-have-levels-of-scale-the-jumps-between-different-scales-must-not-be-too-great-a-jump-of-2000-1-is-far-too-great-to-form-a-nice-chain-of-levels-jumps-of-roughly-2-1-to-4-1-are-most-effective

To have levels of scale, the jumps between different scales must not be too great; a jump of 2000:1 is far too great to form a nice chain of levels; jumps of roughly 2:1 to 4:1 are most effective

Quantitative constraint on the levels of scale property: centers are most helpful when size ratios are moderate; centers less than one-tenth the size of a larger one are less likely to help it

Neighborhood — ranked by edge-count

Concepts (1)

concept

Levels of Scale
extends
The property that living structures contain centers at a beautiful range of sizes at well-marked levels with definite jumps, where each level helps the next; jumps should not be too great (ideally 2:1 to 4:1, less than 10:1)

Related by similarity (8)

cosine ≥ 0.65 · no typed edge

Entities in the same semantic neighborhood but without a typed relation to this one — candidates for new edges or unrecognized duplicates.

Levels of scale is not a mechanical thing requiring merely a wide range of sizes; it arises properly only when each center gives life to the next one and the detail actually does something to create life in larger centersclaim0.810
Clarification that levels of scale fails when detail is merely present but not doing anything—as in machine-made doors with superficially many panels that have no real life
Scale is sufficient but not necessarily efficient to reach high levels of intelligence; different methods can scale with different efficiency levelsclaim0.805
Implication of PRH for 'scale is all you need' argument
Scale, above all, is vital; the right size of pieces only becomes clear when one is standing looking down at them.claim0.779
Emphasizes the importance of full-scale physical judgment over scaled drawings.
Levels of Scale is the cleanest mapping: Lyons-Levin's scaling mechanism equals Alexander's multi-scale coherent centers.claim0.756
A successful large building will always show subtle syncopation of regularity combined with gentle accommodation to the land, with a continuous range of scales down to the most intimate details.claim0.755
Summary of the geometric invariants that result from living process in large buildings.
Levels of scale appear pervasively in natural systems such as trees, cells, rivers, mountain ranges, and galaxies.claim0.755
Scaling may reduce hallucination and certain kinds of bias as models converge toward an accurate model of realityclaim0.754
Implication of PRH: larger models should amplify bias less and hallucinate less if they better model reality
The appearance of distinct levels of mass and scale must happen inevitably in a living process as one develops the building structure.claim0.742
Claims inevitability of scale differentiation in living structural development