Spatial unit: H3 Resolution 8
We use H3 resolution 8 hexagons (average area about ) to create a stable, comparable grid across Manhattan. H3 provides consistent adjacency, clean aggregation, and native compatibility with modern GIS pipelines.
Etherdata.ai makes spatial data trustworthy and usable for every team. We publish open, rigorous, deeply usable datasets that make decision-making fairer and faster.
This page is the first of our free starter queries, built on a free New York sample of our flagship product: the Canonical, Complete US Census Dataset at H3 Resolution 8.
This demo answers a practical question cities, operators, and planners ask constantly: Where is bike-share service aligned with resident mobility needs - and where is it not?
Focus
Equity-first bike-share planning
Geography
Manhattan, New York (H3 R8)
Spatial unit
Canonical H3 grid with census + trips
Output
Need, service, and service gap scores
Bike trips are an outcome. They reflect where stations exist, where commuters and tourists concentrate, weather, pricing, and operational decisions. If you only map trips, you mostly map the operator's supply footprint and the city's activity hotspots - not resident mobility need.
Census transforms bike-share analysis from "what happened" to "what should happen" by providing:
Planning lens
Quantify whether observed bike service is under-delivering relative to the people and constraints in each neighborhood cell.
We use H3 resolution 8 hexagons (average area about ) to create a stable, comparable grid across Manhattan. H3 provides consistent adjacency, clean aggregation, and native compatibility with modern GIS pipelines.
We retrieve Manhattan's county geometry, polyfill it into H3 R8 cells, then use membership joins so every metric aligns to the same spatial support. This avoids centroid-in-polygon errors and keeps all joins deterministic and reproducible.
Trips are aggregated by the H3 cell of the start station. We compute counts and behavioral slices (subscriber share, weekend share, average duration) to separate commuting-like usage from leisure-like usage.
Stations and dock capacity are aggregated into H3 cells. This is a service proxy: it is not perfect, but it captures where supply exists and its potential throughput.
This is the core value proposition: Etherdata's canonical census layer provides consistent, H3-keyed demographic and mobility variables. We roll them safely (sums for counts, weighted rollups for income/rent) to ensure one row per H3 cell.
Mobility Need Index (census-driven)
A composite indicator designed to approximate structural need for shared mobility using census variables:
Key point: this index is intentionally independent of bike usage. It is a census-only "need surface."
Service Index Core (service supply + utilization)
A composite "delivered service" indicator using:
Service Gap Score (the planning output)
This map answers: Where do resident and commuter demographics imply high dependence on shared mobility? It is a census-driven layer and should not be interpreted as bike demand.
This scatter tests whether the system is allocating service where need is highest.
This chart asks: Does observed usage increase with structural mobility need?
This is the planning output: a spatially explicit measure of mismatch between census-defined need and delivered bike service.
This demo is intentionally simple from a modeling standpoint because the product being demonstrated is the data layer: a canonical, complete census surface at H3 R8.
Why it matters
In practice, this means a data scientist or analyst can move from raw events to equity-aware service planning in minutes, without rebuilding geography pipelines or fighting inconsistent tract joins.
If you only look at trips, Manhattan mostly looks like midtown and downtown win. With Etherdata's canonical H3 census layer, you can ask a more rigorous question: Is the system delivering mobility utility where resident constraints and exposures imply higher need?
This demo shows how the census layer turns operational bike data into a planning instrument:
That is the core of trustworthy spatial decision-making: measurable, auditable, and portable.