Indoor rowing competitions: 'heavy-shell' vs 'light-shell' format
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Indoor rowing competitions: 'heavy-shell' vs 'light-shell' format
This longish post presents an idea for an alternative indoor rowing competition. A competition maximally inclusive towards athletes with a wide variety of body sizes, and a competition that effectively eliminates the need for weight classes.
I am afraid it’s going to be a bit technical/mathsy, but bear with me, the end result (a recipe for an alternative competition) is pretty straightforward.
The Concept2 rower continuously measures two quantities: the power P delivered to the flywheel and the time t that passes. The PM5 translates these two quantities into distance D covered as function of time t using the equation P = c (D/t)^3. Here the quantity c emulates the drag on the rowing shell that occurs in on-the-water conditions. This drag is dominated by wetted surface friction. The wetted surface will depend on the weight M of the rower(s), and therefore c should increase with increasing M. For the Concept2, however, the quantity c is taken to be a constant independent of the rower weight M: c = 2.8 (units: kg/m). One might argue that this emulates the situation of a rowing shell much heavier than the rower(s) in it. As in this situation the rower(s) hardly influence the total weight, the wetted surface stays roughly constant with varying M. This, however, does not create a scenario fully consistent with the choice c = 2.8, as for a shell much heavier than the rower’s mass, c would be considerably larger than 2.8. Yet, as this ‘heavy shell’ scenario does correspond to the case c = constant, I will refer to the choice c = 2.8 as the ‘heavy shell’ choice.
It should be clear that the choice c = 2.8 boils down to no more than a practical choice: it eliminates the need for data on rower’s weights. The downside of the c=constant choice is that this form of indoor rowing favors the heavyweights more strongly than on-the-water rowing. One could opt for a function c(M) that is much more consistent with the physics of wetted surface friction for on-the-water rowing shells carrying rowers of total weight M. Here I will not go this route of optimizing c(M) so as to stay closest to on-the-water conditions. Rather, I treat competitive indoor rowing as a sport in its own right, and aim to optimize c(M) such that a competition originates that is maximally inclusive towards rowers of a large range of body weights.
I will not dive into the nitty-gritty of the problem and I will spare you the allometery considerations (google ‘Kleiber’s law’ if you are interested in this), but just state here that a vast body of research results indicate that metabolic rates scale with body mass via a power law with exponent ¾. Statistically, for a population of indoor rowing athletes, one would therefore expect the power P to be proportional to M^(3/4). To maximize indoor rowing competitiveness over the widest range of body weights, it follows that c should be proportional to M^(3/4). More specifically, I normalized c as follows: c = (14/135) M^(3/4). This ensures that for a rower with M = 81 kg we recover c = 2.8. For lighter rowers c drops below 2.8 (corresponding to a smaller wetted surface), while for heavier rowers c increases beyond 2.8 (corresponding to a larger wetted surface).
It should be clear that rendering c proportional to M to the power ¾ corresponds to the situation of a very light rowing shell. This follows from the fact that when M drops to zero, c also drops to zero. In the case of a rowing shell with non-negligible mass, when M drops to small values one would expect the wetted surface (and hence c) to approach a finite value. Therefore, I will refer to the case of c proportional to M^(3/4) as the ‘light shell’ scenario.
The net result of the above is two distinct competitions: a heavy-shell indoor rowing competition (the current competition) and a light-shell indoor rowing competition (proposed here). The first avoids the need for weight information for the rowers, but favors the very heavy. The second requires weight information, but allows for a tight competition between athletes with vastly different body sizes. The first is implemented into the PM5 algorithms, and the second obviously isn’t. This doesn’t mean it is currently infeasible to set up a light-shell indoor rowing competition. It is actually pretty straightforward to do so. You simply have to absorb the weight-dependent c(M) into a correction factor for the distance covered in the race.
This works as follows (I take the example of a 2000m race):
1) All rowers are weighted prior to start
2) For a rower weighting in at M kilograms, the distance correction factor (M/81)^(1/4) is calculated (calculate M/81, take the square root of the result, and square root once more)
3) The PM4 for each rower is programmed for a single distance of 2000m times his/her correction factor computed in step 2. (For example: a 95 kg rower would need to complete 2081 m, while a 75 kg rower will finish when completing 1962 m.)
4) If such a competition is organized, it helps when the spectators shout “500!” once the rower they are spectating completes 500 m times his/her correction factor, and “1000!” once the rower completes 1000 m times the correction factor, etc. This makes all participant and all spectators aware of how tight the race is.
Personally I have a weight that is rather ideal for a lightweight (spot on 75 kg), and I guess that in a light shell indoor rowing competition I will meet a much stronger competition from very fit athletes in my age category who are much lighter than me. I think this makes the sport much more interesting. Arguably, the biggest problem indoor rowing masters competitions currently face is the fragmentation over a multitude of categories. A light shell competition would eliminate the need for weight categories. That is one step towards less fragmentation.
But that is just me. Question is: would you welcome such a light shell indoor rowing competition?
I am afraid it’s going to be a bit technical/mathsy, but bear with me, the end result (a recipe for an alternative competition) is pretty straightforward.
The Concept2 rower continuously measures two quantities: the power P delivered to the flywheel and the time t that passes. The PM5 translates these two quantities into distance D covered as function of time t using the equation P = c (D/t)^3. Here the quantity c emulates the drag on the rowing shell that occurs in on-the-water conditions. This drag is dominated by wetted surface friction. The wetted surface will depend on the weight M of the rower(s), and therefore c should increase with increasing M. For the Concept2, however, the quantity c is taken to be a constant independent of the rower weight M: c = 2.8 (units: kg/m). One might argue that this emulates the situation of a rowing shell much heavier than the rower(s) in it. As in this situation the rower(s) hardly influence the total weight, the wetted surface stays roughly constant with varying M. This, however, does not create a scenario fully consistent with the choice c = 2.8, as for a shell much heavier than the rower’s mass, c would be considerably larger than 2.8. Yet, as this ‘heavy shell’ scenario does correspond to the case c = constant, I will refer to the choice c = 2.8 as the ‘heavy shell’ choice.
It should be clear that the choice c = 2.8 boils down to no more than a practical choice: it eliminates the need for data on rower’s weights. The downside of the c=constant choice is that this form of indoor rowing favors the heavyweights more strongly than on-the-water rowing. One could opt for a function c(M) that is much more consistent with the physics of wetted surface friction for on-the-water rowing shells carrying rowers of total weight M. Here I will not go this route of optimizing c(M) so as to stay closest to on-the-water conditions. Rather, I treat competitive indoor rowing as a sport in its own right, and aim to optimize c(M) such that a competition originates that is maximally inclusive towards rowers of a large range of body weights.
I will not dive into the nitty-gritty of the problem and I will spare you the allometery considerations (google ‘Kleiber’s law’ if you are interested in this), but just state here that a vast body of research results indicate that metabolic rates scale with body mass via a power law with exponent ¾. Statistically, for a population of indoor rowing athletes, one would therefore expect the power P to be proportional to M^(3/4). To maximize indoor rowing competitiveness over the widest range of body weights, it follows that c should be proportional to M^(3/4). More specifically, I normalized c as follows: c = (14/135) M^(3/4). This ensures that for a rower with M = 81 kg we recover c = 2.8. For lighter rowers c drops below 2.8 (corresponding to a smaller wetted surface), while for heavier rowers c increases beyond 2.8 (corresponding to a larger wetted surface).
It should be clear that rendering c proportional to M to the power ¾ corresponds to the situation of a very light rowing shell. This follows from the fact that when M drops to zero, c also drops to zero. In the case of a rowing shell with non-negligible mass, when M drops to small values one would expect the wetted surface (and hence c) to approach a finite value. Therefore, I will refer to the case of c proportional to M^(3/4) as the ‘light shell’ scenario.
The net result of the above is two distinct competitions: a heavy-shell indoor rowing competition (the current competition) and a light-shell indoor rowing competition (proposed here). The first avoids the need for weight information for the rowers, but favors the very heavy. The second requires weight information, but allows for a tight competition between athletes with vastly different body sizes. The first is implemented into the PM5 algorithms, and the second obviously isn’t. This doesn’t mean it is currently infeasible to set up a light-shell indoor rowing competition. It is actually pretty straightforward to do so. You simply have to absorb the weight-dependent c(M) into a correction factor for the distance covered in the race.
This works as follows (I take the example of a 2000m race):
1) All rowers are weighted prior to start
2) For a rower weighting in at M kilograms, the distance correction factor (M/81)^(1/4) is calculated (calculate M/81, take the square root of the result, and square root once more)
3) The PM4 for each rower is programmed for a single distance of 2000m times his/her correction factor computed in step 2. (For example: a 95 kg rower would need to complete 2081 m, while a 75 kg rower will finish when completing 1962 m.)
4) If such a competition is organized, it helps when the spectators shout “500!” once the rower they are spectating completes 500 m times his/her correction factor, and “1000!” once the rower completes 1000 m times the correction factor, etc. This makes all participant and all spectators aware of how tight the race is.
Personally I have a weight that is rather ideal for a lightweight (spot on 75 kg), and I guess that in a light shell indoor rowing competition I will meet a much stronger competition from very fit athletes in my age category who are much lighter than me. I think this makes the sport much more interesting. Arguably, the biggest problem indoor rowing masters competitions currently face is the fragmentation over a multitude of categories. A light shell competition would eliminate the need for weight categories. That is one step towards less fragmentation.
But that is just me. Question is: would you welcome such a light shell indoor rowing competition?
I run in the mud, I sweat on the erg, and I happily battle the years...
M 63, 1.80m/5'11", 75kg/165lb. Erging since Sept 2019.
https://erg-all-rounders.blogspot.com/p ... 22-23.html
M 63, 1.80m/5'11", 75kg/165lb. Erging since Sept 2019.
https://erg-all-rounders.blogspot.com/p ... 22-23.html
Re: Indoor rowing competitions: 'heavy-shell' vs 'light-shell' format
No.
There was a similar discussion a while ago about how ‘unfair’ it is to only have two weight classes.
Whilst this gives a sliding scale for weight where does it end? Another handicap for tall people over short? An adjustment for people of the same height but with longer levers? An adjustment for each age as currently 41 year olds have an advantage over 49 year olds in the same group?
There was a similar discussion a while ago about how ‘unfair’ it is to only have two weight classes.
Whilst this gives a sliding scale for weight where does it end? Another handicap for tall people over short? An adjustment for people of the same height but with longer levers? An adjustment for each age as currently 41 year olds have an advantage over 49 year olds in the same group?
Born 1963 6' 5" 100Kg
PBs from 2020 - 100m 15.7s - 1min 355m - 500m 1:28.4 - 1k 3:10.6 - 2k 6:31.6 - 5k 17:34.9 - 6k 20:57.5 - 30min @ 20SPM 8,336m - 10k 36:28.0 - 1 hour 16,094m - HM 1:18:51.7
2021 - 5k 17:26 - FM 2:53:37.0
PBs from 2020 - 100m 15.7s - 1min 355m - 500m 1:28.4 - 1k 3:10.6 - 2k 6:31.6 - 5k 17:34.9 - 6k 20:57.5 - 30min @ 20SPM 8,336m - 10k 36:28.0 - 1 hour 16,094m - HM 1:18:51.7
2021 - 5k 17:26 - FM 2:53:37.0
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Re: Indoor rowing competitions: 'heavy-shell' vs 'light-shell' format
Agreed, and good points.Tony Cook wrote: ↑October 10th, 2021, 4:17 amNo.
There was a similar discussion a while ago about how ‘unfair’ it is to only have two weight classes.
Whilst this gives a sliding scale for weight where does it end? Another handicap for tall people over short? An adjustment for people of the same height but with longer levers? An adjustment for each age as currently 41 year olds have an advantage over 49 year olds in the same group?
51 HWT; 6' 4"; 1k= 3:09; 2k= 6:36; 5k= 17:19; 6k= 20:47; 10k= 35:46 30mins= 8,488m 60mins= 16,618m HM= 1:16.47; FM= 2:40:41; 50k= 3:16:09; 100k= 7:52:44; 12hrs = 153km
"You reap what you row"
Instagram: stuwenman
"You reap what you row"
Instagram: stuwenman
Re: Indoor rowing competitions: 'heavy-shell' vs 'light-shell' format
Coincidentally, here is an article from row2k this morning, discussing another handicapping scheme: https://www.row2k.com/features/2050/All ... rrections/
It takes into account age, weight, and sex and evens the playing field (on an erg) between a diverse group of rowers pretty well. Seems good for friendly competitions, as the author states.
But as noted, no corrections are perfect or will fit every individual, so handicapping it all to a minimum and just accepting that a 27 year old heavyweight will be faster than a 60 year old lightweight seems the simplest. Breaking it down into manageable categories, as is currently done, keeps it "fair" enough (and keeps us older people looking forward to being the youngest in the next age group ). In my case, it also provides motivation to work harder to keep up with the younger and larger people within my broad category.
It takes into account age, weight, and sex and evens the playing field (on an erg) between a diverse group of rowers pretty well. Seems good for friendly competitions, as the author states.
But as noted, no corrections are perfect or will fit every individual, so handicapping it all to a minimum and just accepting that a 27 year old heavyweight will be faster than a 60 year old lightweight seems the simplest. Breaking it down into manageable categories, as is currently done, keeps it "fair" enough (and keeps us older people looking forward to being the youngest in the next age group ). In my case, it also provides motivation to work harder to keep up with the younger and larger people within my broad category.
Mark Underwood. Rower first, cyclist too.
Re: Indoor rowing competitions: 'heavy-shell' vs 'light-shell' format
Would be interested to see a formula-based correction applied to allow some comparison across the board. The events I participate in tend to have a limited number of rowers, hence only two or three rowers (on average) in each age group/sex/weight/distance event can be a little disappointing. Would personally prefer and be more satisfied with a result of, say, 10th out of 15, than 2nd out of 3. And perhaps increasing the lightweight threshold to 80kg for male and 65'ish kg for female for erg events may improve fairness, interest, and number of rowers. One problem of course is with comparison to historical records and results, however I feel that a bit of re-inventing at some point could be a good thing here anyway. I mean do we really need 5K v's 6K results, 30 mins v's 10K, 1 hour v's 21K. All these divisions are just further diluting competitive rowing participant numbers and results that are 'relatively' small already.
Re: Indoor rowing competitions: 'heavy-shell' vs 'light-shell' format
Aren’t taller height and longer lever length more important to higher rowing performance than just singleing out weight?
Paul Morton UK 52yrs old, 75kg
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Re: Indoor rowing competitions: 'heavy-shell' vs 'light-shell' format
I love the idea. A handicapping scheme makes a great deal of sense since fundamentally the erg is a work meter and it should seem obvious that more massive people can do more work than less massive people. It seems like a very simple correction to have a weight correction. I always thought that having two arbitrary weight classes in competition is simultaneously a recognition of the problem and a completely inadequate solution to the problem. If you are a heavy lightweight, you love the simple break, if you are a light heavyweight, you hate it. FWIW, I find myself right at the cut off, 6'2" at 160-170#. As you might expect, people my size have a strong incentive to suck weight and get down into the lightweight category for a competition. The ultimate challenge is deciding the extent to which the handicapping scheme makes for a more interesting competition. For me, I think it would. Others might just find it too complicated.
Pain is inevitable, suffering is optional
Re: Indoor rowing competitions: 'heavy-shell' vs 'light-shell' format
This is an option: "The Nonathlon lets you compete on equal terms with other Concept2 rowers of all ages. You compete against everyone, but using the previous years rankings you are only scored against the best times/distances for your own age, weight, and sex. This gives everyone a more equal chance of winning." https://www.nonathlon.com/about.php
Disclaimer: I haven't used/looked at it, I was over at FreeSpiritRowing looking for their 2021 holiday challenge tracker (didn't find it) when I saw the Nonathlon pointers. Not a huge number of people using it (around 200 reported values).
I'm more in the "raw time is just fine" school. IMO the Master rowing age handicapping combined with coaches desire to win makes for some ugly boats, and getting under 7:00 for 2K using age/weight/altitude/temp adjustments would be a hollow accomplishment.
Disclaimer: I haven't used/looked at it, I was over at FreeSpiritRowing looking for their 2021 holiday challenge tracker (didn't find it) when I saw the Nonathlon pointers. Not a huge number of people using it (around 200 reported values).
I'm more in the "raw time is just fine" school. IMO the Master rowing age handicapping combined with coaches desire to win makes for some ugly boats, and getting under 7:00 for 2K using age/weight/altitude/temp adjustments would be a hollow accomplishment.
Re: Indoor rowing competitions: 'heavy-shell' vs 'light-shell' format
Whatever, only one boat wins. But we live to try again, if we wish. In the meantime, we can get and stay fit and alive, a big win as is, considering the alternatives.
08-1940, 183cm, 83kg.
2024: stroke 5.5W-min@20-21. ½k 190W, 1k 145W, 2k 120W. Using Wods 4-5days/week. Fading fast.
2024: stroke 5.5W-min@20-21. ½k 190W, 1k 145W, 2k 120W. Using Wods 4-5days/week. Fading fast.