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Coordinate Palindromes
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Palindromes are sequences that read the same backwards or forwards. The digits of a latitude / longitude form a sequence of numbers. If you can find a location on the planet where the digits of the coordinates read the same forwards or backwards, then you have a candidate for this waymarking category.

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Expanded Description:
"Waymark seekers assume all risks and responsibilities involved in seeking this and any waymark."

Examples of Palindromes


Was it a rat I saw
Able was I ere I saw Elba
Go hang a salami I'm a lasagna hog

January 2, 2010 (01/02/2010)
November 2, 2011 (11/02/2011)


Other palindromes can be found in DNA sequences and musical note sequences. Even art has a form of palindrome called a tessellation, where, for example, the form of a goose flying one way defines the form of a goose flying the opposite way, in a kind of tiled pattern.


The object of this waymark category is to find a set of coordinates whose digits read the same forward and backward.

An example palindrome coordinate would be: N 37° 13.512 W 121° 53.173 (or 371351212153173)

You find a set of coordinates on your own that are a palindrome and visit it. Take a picture or screenshot of your GPSr showing the palindrome coordinates. Take another picture showing the general area where the coordinates can be found. More pictures are always welcome. Create a waymark with the coordinates and your photos to claim a waymark. Include any comments about how you discovered your palindrome, ease or danger in accessing the location, interesting sights or geocaches nearby, and whether permission might be needed to get to the site.

The coordinates may be in any format or datum you wish as long as they are a palindrome. We greatly prefer the default coordinate system of degrees and minutes (MinDec) as displayed in a standard waymark, so it can easily be read. If you choose some other coordinate system or palindrome variant, you must explain in the long description how your numbers form a palindrome, if it does not show in the waymark coordinate display.


The prized coordinates are those full palindromes that form a SINGLE number. In those palindromes, the digits of the latitude and longitude influence each other. The beginning digits of the latitude form the final digits of the longitude and vice versa.

Using the coordinate system of degrees and minutes, the standard format for the minutes is MM.MMM. Since this quantity will appear once in both the longitude and latitude, ten digits of the palindrome will come from these numbers. Since latitudes vary from 1 to 2 digits and longitudes vary from 1 to 3 digits, a full palindrome will have another 2 to 5 digits, making palindromes of 12 to 15 digits in total.

If one uses letters to represent the possible digits of a latitude, it can be expressed as:

AB CD.EFG (7 digits), a latitude of two digits (AB) and minutes represented as CD.EFG
A CD.EFG (6 digits), in the band near the equator where the latitude (A) is a single digit.

The corresponding palindromic longitude would then be formed, using the same digits in reverse. It can be expressed as:

G FE.DCA (6 digits), in the band near the prime meridian, where longitude (G) is a single digit,
GF ED.CBA (7 digits), for longitudes (GF) from 10 to 99 degrees,
1GF ED.CBA (8 digits), for longitudes from 100 to 180 degrees and the first digit is always a "1".

The above two combinations for latitude and longitude can be combined to form six different combinations:

The number in parenthesis is the total number of digits in the palindrome. Capital letters in the sequence represent those digits that are fixed by the digits of the longitude and latitude digits. Lowercase letters are those that are variable and have a matching digit in the other component of the coordinates. With 2 digit latitudes, three digits can vary with the c and e digit being limited from 0 to 5, making 360 palindromes per degree confluence (6x6x10).

• 2-digit latitude, 3-digit longitude: AB cd.eFG, 1GF ed.cBA (15 digits)
A fairly common combination, that will reflect around the digit one of the longitude.

• 2-digit latitude, 2-digit longitude: AB cd.eFG, GF ed.cBA (14 digits)
(optional leading zero in the longitude, would make it a 15 digit case)
Another combination where the degree value becomes the trailing digits of the other coordinate value.

• 2-digit latitude, 1-digit longitude: AB cd.eFx, F ed.cBA (13 digits)
This coordinate area is restricted to a band along the prime meridian. What's interesting in these palindromes, is that the final digit of the latitude (center digit of the palindrome) can be any value and still be a palindrome. Thus at each of the usual 360 possible palindrome possibilities, there are 10 palindromes that could be located along the latitude!

With a 1-digit latitudes, these palindromes will follow a band along the equator and form a special case. There are four digits that can vary with digits c and f being restricted to 0 to 5 values, making 3600 palindromes per degree confluence (6x6x10x10).

• 1-digit latitude, 3-digit longitude: A cd.efG, 11G fe.dcA (14 digits)
Because these palindrome have an even number of digits, the three digit longitude is forced to be 11x. At longitude 11x West, palindromes are in the Pacific Ocean, but at 11x East, some palindromes will fall in the Malaysia / Indonesia region.

• 1-digit latitude, 2-digit longitude: A cd.efG, xG fe.dcA (13 digits)
Two digit longitudes can be found in Africa and South America along the equator. The interesting feature of these odd digit palindromes is that the center digit of the palindrome is the first digit of the longitude, allowing it to take on any value.

• 1-digit latitude, 1-digit longitude: A cd.efG, G fe.dcA(12 digits)
These short palindromes will be located at the intersection of the band along the equator and the band along the prime meridian. This area is mostly in the south Atlantic Ocean, but the square of intersection does come onshore at the "dent" in Africa on the west coast. This is a somewhat rich area, but mostly in the ocean.


Small programs or scripts can be written to iterate through the varying digits and generate the palindrome possibilities for a particular degree confluence region. If anyone would like a list of the coordinate palindromes for a particular latitude/longitude, please send a note to the category manager. These possibilities can then be plotted on a Google map to help locate them. I created a couple of Google maps to investigate the accessibility of the palindromes in my area. You can use the satellite view to drill down and see if the coordinates lie on a house rooftop or some other inaccessible area. Palindromes with a two digit latitude are found to be arranged on parallel lines on the earth running from NW to SE. These lines are about 10.5 miles apart and the palindrome locations on the lines occur about every 1.45 miles.

Here's a sampling of palindromes plotted on a live Google map for the San Francisco Bay area (N37, W122). Note the interesting arrangement of palindromes in parallel lines.

View San Francisco Palindromes in a larger map

The Google bubbles are color-coded:
Green bubbles - Accessible
Yellow bubbles - Possibly accessible
Red bubbles - Probably inaccessible, private property, back yards, rooftops or other reasons
Blue bubbles - Over water

If the bubble has a black dot inside, it has been visited to verify its status. The pop-up balloon from clicking on a green bubble will have a link to the created waymark.


A more common form of coordinate palindrome is the case where each of the latitude and longitude form a small palindrome within them self. These are of the form AB cd.cBA, FG hi.hGF. These will be referred to as dual coordinate palindromes, since there are two separate palindromes. Since the digits of the latitude and longitude do not influence each other, the inner digits of each must form a 3-digit palindrome within. Since the first digit of this inner palindrome, c or h is again restricted to 0 to 5, the available combinations result in 60 possible palindromes for each, resulting in 3,600 possible for both in a single degree confluence. Since these palindromes are shorter and more prevalent, they are mundane and will no longer be accepted.

Coordinate palindromes in notations other than DegMin have been posted and have been grandfathered in the category.

WM1F36 is an example where the GPS unit was set to display in Degrees, Minutes and Seconds (DMS) DDMMSS.S, resulting in a dual coordinate palindrome:
N 51° 03' 01.5" W 114° 00' 41.1"

WMCW2 is an example where the GPS unit was set to display Decimal Degrees (DegDec) DD.DDDDD, resulting in a dual coordinate palindrome:
N 41.50514°
W 090.55090°

WMKVB is an example where the GPS unit was set to display Decimal Degrees (DegDec) DD.DDDDD, and a full coordinate palindrome was found:
N 58.95650 E 005.65985

Other palindromes could be formed by adding a leading zero in the latitude (or possibly even the longitude). These zeros are unnecessary, but are often displayed by GPS units. WM17BA is an example of a full palindrome where the GPS unit was not even displaying the leading zero, technically making this a 16-digit palindrome!

No detailed analysis has been done of these coordinate palindrome variations. They will be accepted, since full palindromes are the prized candidates in this category. Variant palindromes are no longer being accepted.

Instructions for Posting a Coordinate Palindromes Waymark:
Create a new waymark using the link to the right side of this page, under Category Options.

Two photos are required with your waymark. The first photo (or screenshot) should be of your GPSr displaying the palindrome coordinates and the second photo should be of the general area where these coordinates are found, perhaps showing your GPSr at the place where the palindrome coordinates were obtained. Additional photos are always welcome.

In your long description, include comments about how you discovered your palindrome, ease or danger in accessing the location, interesting sights or geocaches nearby, and whether permission might be needed to get to the site.

Instructions for Visiting a Waymark in this Category:
To post a visit log to a coordinate palindrome waymark, one needs to have photo proof of your visit. A photo of your GPSr showing the palindrome coordinates is your definitive proof of visit. Any additional photos of the area or you with your GPSr are also welcome.
Category Settings:
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  • Palindrome Type
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Image for Holmepark Fell, Burton-in-Kendal - Cumbria UKview gallery

NWNW76.8 km

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Coordinate PalindromesHolmepark Fell, Burton-in-Kendal - Cumbria UK

in Coordinate Palindromes

One of the best palindromes in the area, giving great views and good walking. N 54° 12.420 W 002° 42.145

posted by: Groundspeak Premium Member martlakes

location: United Kingdom

date approved: 4/11/2008

last visited: 5/28/2008

Image for Near Lindale Cumbriaview gallery

NWNW87.7 km

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Coordinate PalindromesNear Lindale Cumbria

in Coordinate Palindromes

Near Lindale village, in a field, on a public footpath, under the power lines. With or without the double zero in front of westing, its still a palindrome.

posted by: Groundspeak Premium Member flipflopnick

location: North West England, United Kingdom

date approved: 8/31/2006

last visited: never

Image for N 52 47.110 W 1 17.425 - Piper Wood, Shepshed, Leicestershireview gallery

SS116.7 km

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Coordinate PalindromesN 52 47.110 W 1 17.425 - Piper Wood, Shepshed, Leicestershire

in Coordinate Palindromes

A coordinate palindrome just off a public footpath to Piper Wood, Shepshed, Leicestershire

posted by: Groundspeak Premium Member SMacB

location: East Midlands, United Kingdom

date approved: 6/8/2013

last visited: 10/20/2013

Premium Member Downloads: download.GPX Lite File       download.LOC File       download .KML File (Google Earth)