Passologics
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Home > Climbs > Passologics > Climbs |
Last update: 18-Sep-2004 |
When
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For me I feel like climbing when I have a part of 3% or more. 2% is what we
call in Dutch ‘False Flat’. The average climb should be 3% or more. In the climb
there can be flat parts or descents.
I’ll consider a climb as a climb when
- the average climb (over de total length) is less than 3% but the average
of the climbing part is 3% or more
- the distance is more than 1 km
The average however depends on the start of a climb. If the first 5km is 2%
and the second 5km is 10% than the avg. % is more than 3%. Where does this climb
starts?
And what if there is a long descent in the climb. Is the end of this descent
the start of a new climb or not?
Main reason for the differences in distances in several sources for data about
climbs is the difference in starting point. Even in a small village the difference
between the centre and the beginning of a climb (like a bridge) can be 500m
or more.
That’s why I have tried to make a clear definition of the start of a climb.
1. A climb should start with a PART OF 3% OR MORE.
2. The starting point must be a clear, distinguishing, REMARKABLE POINT like
- a bridge, a crossing (fork, turn, junction), a building (church, station)
or object (cross, sign, barrier)
- a sharp bend away from river
If the start of the 3%-part is not a remarkable point then a point nearby is
chosen. In that case the starting point can start with a short part (<200m)
less than 3%.
3. The total climb may not come below the 2% line.
This could be the case if the first (3+ %) part is followed by a long flat part.
In that case the starting point should be shifted towards the top.
<plaatjes>
GOED?????
If there is a long descent in the climb the climb is split up in 2 separate climbs (or even 3 if you see the descent as a climb in the opposite direction) if
<plaatje>
If the start of this descent is a top in the database (a pass or mountain summit) than the climb to this top is considered as a real climb of this top.
Example: is the Telegraph part of the Galibier climb?
The N-route to the Galibier start with the climb to the Telegraph (..km,DH ..m),
followed by a descent to Valloire and the continuing of the climb to the Galibier
Rule of thumb:
the end of a climb = that point were you tend to stop! (No I don’t mean
that nice restaurant or pick-nick place).
Preferably a finishing point should just like a starting point be a remarkable point which it is if the top is sharp (ascent-top-descent) but if the climb ends in a flatter part this is not always clear.
The natural pass height. The point with the sign (if there is one and sometimes
the sign is misplaced)
There is allways one exact location of the natural pass!
Special:
1.1 Route flattens out
The end is the natural pass height.
Examples Pragelpass: real pas height is eastern top
1.2 Highest point on the route
- If route doesn’t cross the natural pass but higher point
- If from the pass the roads climbs (3+ %) to a higher point nearby
1.3 Long flat part around pass
In some cases there is a (artificial) lake beside the col with a flat
road along this lake. In this case there are 2 finishing points: the real pass
and the beginning of the lake (mostly a dam).
Example: Passo di Fedaia: the natural pass is the point east from the dam of the reservoir (where the restaurant is), but between this point and the dam the road is allmost flat.
1.4 Tunnel just below pass.
- tunnel <= 100m: middle of the tunnel
- otherwise: begin/entrance of tunnel
Finishing point: the highest point of the route
Special
2.1 Climbs ends in a village or town
The end of the climb is a remarkable point in the village/town on the main
road like a square, a crossing or a building. In a ski village there are usually
roads to higher points or quarters but these are often small roads which are
not easy to find. So in this case the highest point of the village is not necessarely
the end of the climb!
If this follow up road is important enough to put in the database this climb
is considered a follow-up climb. The start of this climb is the place were the
main climb ends like the centre of a ski village.
Example: Alpe d’Huez (Fra): the official end (Tourist Office) is the street in the beginning of the village (1760m). This is not the finish location of the Tour de France and not the highest point (1860m). From the highest point in Alpe d’Huez there is a dead-end road to Lac Besson (follow up,2080m)
2.2 Climbs in the end splits up a 2 or more equal roads.
If a climb at a certain point split up into 2 ore more equal roads,
these roads are considered as separate climbs with there own finishing points.
This can be a base ski village were the road splits up to higher, smaller villages.
Examples:
la Plagne: after la Plagne 1800? road splits up into roads to belleplagne and
…..
<plaatjes>
Allways: the entrance of the tunnel.
The 2 entrances are the finishing points. Normally the route through a
tunnel is flat.
Some tunnels are forbidden for cyclists.
Usually: end of the route on the ridge or in the valley
In this case this is not a climb but a route. The route starts in below in the valley, climbs to the ridge and after the end of the ridge ends with a descent to the valley.
A top in the database has more finishing points in the next cases:
In this situation we consider one topname (summit or plateau) with climbs to different finishing points. You could also split up the top and in some cases I have done this. The climbs can come from different directions (mostly to summits) or are split up just before the end (mostly ski areas).
Examples: Gerlitzen (finishing points:Alpenhof Berger, Gerlitzenhaus), la Plagne (finishing points:Aime 2000, Belle-Plagne, Plagne-Villages), Plateau de Cézallier (many finishing points)
Finishing points are the entrances of the tunel
Examples: Felbertauerntunnel, Tunnel de Tende
If there is a FLAT PART < AVG. 3% AND LONGER THAN 200M then this part is NO PART of the climb. This part can contain the highest point on the route and can have short steep parts!
Examples: Passo di Fedaia, Col de Landoz-Neuve, Col du Mont Cenis
Avg. % between to tops (altitude difference / road distance) < 3%.
The finishing points are the 2 tops.
<plaatje>
Examples: Col de la Biche (1325)/Sur Lyland (1345)
A climb is different from another if they don’t share the same road or they share the same road with the connection point more than halfway both climbs.
Variants
A variant of a climb is a climbing route that connects halfway or before to
this climb. A climb with all variants is considered as ONE climbing route.
If it connects at a point beyond halfway it’s should be treated as a new, seperate
climb.
<plaatjes>
Number of routes:
the number of climbing routes plus all other routes (non-climbs) to the
top (<3 %, flat or descending).
It's easier to obtain the altitude of the top than the altitude of the starting point. An accurate starting point needs an accurate altitude. Just a given altitude of the village is not accurate enough especially if this village lies on a mountain. That's why you need for unknown altitudes sources like topographic maps (with a scale of 1:50.000 or better). To cover all W. Europe with topographic maps would make this a very expensive hobby. That's why a lot of start altitudes are estimated.
The length [km] = the road distance between the starting point and finishing point.
I use the distances from maps or other sources. Most maps indicate distances
but not always very accurate (no decimals or rounded to 0.5km). If there is
no indication between the top and another point I often estimate the distance
using the scale of the map.
The best way to measure length is to use your cycle computer (see Measuring
Climbs - Measuring Distance). You need to set the right wheel circumference.
I often have thought how much of the distance you loose in the descent when
cutting off corners of the bends. I really don't know but I'm sure it's not
neglectible.
Altitude Difference [m] = Altitude Finishing Point - Altitude Starting Point
Altitude Gain [m] = Altitude Difference + Sum of all descents
As far as I know there is not a uniform standard formula for the (max.) % on
road signs.
To measure the avg. % of a climb you should at least measure the altitude difference
between top and start and the length of the climb. The easiest way to define
a % is a relation between this altitude difference and the length of the climb.
You can also define a % by the altitude difference and the horizontal difference.
Mathematically spoken the first one is the ‘Sinus’ of the angle between the
horizontal line and the line between the starting point and the top. The second
one is the ‘Tangens’. The horizontal difference is very difficult to derive
unless you have a climb with a constant %.
So my definition of the average % is
AVG1. Avg. % = Altitude Difference / Length of climb * 100
In words this means that for climb of say 4% on the average the road rises
40m each km
Refinements
AVG2. Avg. % = Altitude Gain / Length of climb * 100
This is the definition I preferr and use in my database. You need to know the total of the descents which is known for a lot of climbs.
AVG3. Avg. % = Altitude Gain / Length over climbing part * 100
This is probably the best definition but the problem is that you need a detailed profile for this calculation. We don’t have detailed profiles off all climbs so this type is hasn’t been chosen because you should benefit the climbs with detailed profiles
| Type of Avg. % |
Altitude begin /end |
Length |
Sum of all descents (m) |
Detailed Profile |
| 1 |
X |
X |
||
| 2 |
X |
X |
X |
|
| 3 |
X |
X |
X |
X |
Example
<plaatje>
Altitude difference = 800m
Altitude Gain = 1000m
Length = 10km
Length over climbing part = 8km
AVG1 = 8%, AVG2 = 10%, AVG3 = 12.5%
On road signs and many maps the max. % of a climb is indicated. In the UK you
see also other signs with the proportion between the ascent and the distance:
f.e. 1 : 4 (=25%)
I don’t know these figures are derived. To measure the max. % you can do the
same as the avg. % but then for small parts or you measure continuously the
angle of the road. Mathematically spoken the actual % of the point on the road
you are standing is related to the angle of the tangent line of the road. (Max.%
= cos(angle) * 100)
This method is not very practical to use, because allmost every road has very
small vertical parts. Therefore in my point of view the part of the road should
at least be 20m or more. If you use an inclinometer you should measure a certain
% during 20m or more. <link measuring climbs>
Definition:
Max.% = Altitude difference of steepest part of 20m / 20m
In the table below the relation between the angle, % and the Tan(angle) is presented. Below 10% the 2nd and 3rd column are nearly the same. It’s suprising to see that relatively low angles allready mean high %’s.
| Angle (degrees) |
% (=Sin(angle) * 100) |
Tan(angle) * 100 |
| 1 |
1.7 |
1.7 |
| 2 |
3.5 |
3.5 |
| 5 |
8.7 |
8.7 |
| 10 |
17.4 |
17.6 |
| 45 |
70.7 |
100.0 |
| 90 |
100.0 |
not defined |