Difficulty: intermediate
Estimated Time: 10 minutes

# More Spatial Joins

This scenario is going more examples and considerations when using spatial joins in PostGIS. If you have not completed the basics of spatial joins please go ahead and do so now.

The database has already been started and the spatial data has already been loaded. This scenario will use data from New York City (NYC). If you want to dig in deeper on the data please go ahead and do this scenario first. Data from this scenario will be used in all the other exercises as well.

We have already logged you into the PostgreSQL command line but, if you get disconnected here are the details on the database we are connecting to:

3. A database named: nyc

And with that, let's dig in.

# Final Notes

And with that, we are finished covering giving you more experience with the power of spatial joins. You can now go on and do some of the other scenarios that cover other analysis you can do with PostGIS.

Step 1 of 3

# More Spatial Joins

In the geometry functions we saw the ST_Centroid(geometry) and ST_Union([geometry]) functions, and some simple examples. In this section we will do some more elaborate things with them.

## Creating a Census Tracts Table

We have already created a table in the database named `nyc_census_sociodata`. The table includes interesting socioeconomic data about New York: commute times, incomes, and education attainment. There is just one problem. The data are summarized by "census tract" and we have no census tract spatial data!

In this section we will

• Create a spatial table for census tracts
• Join the attribute data to the spatial data
• Carry out some analysis using our new data

### Creating a Census Tracts Table

We can build up higher level geometries from the census block by summarizing on substrings of the `blkid` key. In order to get census tracts, we need to summarize grouping on the first 11 characters of the `blkid`.

``````360610001001001 = 36 061 000100 1 001

36     = State of New York
061    = New York County (Manhattan)
000100 = Census Tract
1      = Census Block Group
001    = Census Block
``````

Create the new table using the ST_Union aggregate:

``````-- Make the tracts table
CREATE TABLE nyc_census_tract_geoms AS
SELECT
ST_Union(geom) AS geom,
SubStr(blkid,1,11) AS tractid
FROM nyc_census_blocks
GROUP BY tractid;

-- Index the tractid
CREATE INDEX nyc_census_tract_geoms_tractid_idx
ON nyc_census_tract_geoms (tractid);
``````

### Join the Attributes to the Spatial Data

Join the table of tract geometries to the table of tract attributes with a standard attribute join

``````-- Make the tracts table
CREATE TABLE nyc_census_tracts AS
SELECT
g.geom,
a.*
FROM nyc_census_tract_geoms g
JOIN nyc_census_sociodata a
ON g.tractid = a.tractid;

-- Index the geometries
CREATE INDEX nyc_census_tract_gidx
ON nyc_census_tracts USING GIST (geom);
``````

Answer an interesting question! "List top 10 New York neighborhoods ordered by the proportion of people who have graduate degrees."

``````SELECT
n.name, n.boroname
FROM nyc_neighborhoods n
JOIN nyc_census_tracts t
ON ST_Intersects(n.geom, t.geom)
WHERE t.edu_total > 0
GROUP BY n.name, n.boroname
LIMIT 10;
``````

We sum up the statistics we are interested, then divide them together at the end. In order to avoid divide-by-zero errors, we don't bother bringing in tracts that have a population count of zero.

``````    graduate_pct |       name        | boroname
--------------+-------------------+-----------
47.6 | Carnegie Hill | Manhattan>
42.2 | Upper West Side | Manhattan
41.1 | Battery Park | Manhattan
39.6 | Flatbush | Brooklyn
39.3 | Tribeca | Manhattan
39.2 | North Sutton Area | Manhattan
38.7 | Greenwich Village | Manhattan
38.6 | Upper East Side | Manhattan
37.9 | Murray Hill | Manhattan
37.4 | Central Park | Manhattan
``````

Note

New York geographers will be wondering at the presence of "Flatbush" in this list of over-educated neighborhoods. The answer is discussed in the next section.

Now let's move on to seeing how we can actually join between two different polygon data sets.

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