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Harder into a headwind?

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Road Cycling
Published
19 June 2007
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22 June 2007
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  1. "Simon Brooke" <[email hidden]> wrote in message
    news:[email hidden]...

    Quoted message said:

    in message <[email hidden]>,

    (' ') said:
    Quoted message said:

    On Jun 20, 9:02 am, Jenko <[email hidden]> wrote:

    > [email hidden] wrote:

    > > As a general rule, the time-minimizing strategy given a constraint
    > > on the total number of joules is to adjust your pace so you go a bit
    > > harder [...] into a headwind, and go a bit easier [...]
    > > with a tailwind.

    > Is that true? I thought the power-speed curve was more linear with a
    > tailwind, so that an extra effort there leads to a bigger speed
    > increase than when into a headwind.

    That's true, but in this case the issue is that there's another
    constraint: the course distance is fixed, too. That means that on an
    out-and-back you spend less time on the tailwind leg than on the
    upwind leg.

    Tell me Robert, could you do a 40 kph 10K?

    With 60Km/h of wind behind me I could. Or if the start was one thousand
    metres higher than the end. If it's an out-and-back, then no - at least,
    not without some very peculiar weather.

    Well, my point is sort of that Joe is a great deal more likely to have
    better judgement in this matter than Robert, you or I.

  2. Tom Kunich' cyclintom@yahoo. com said:

    Well, my point is sort of that Joe is a great deal more likely to have
    better judgement in this matter than Robert, you or I.

    If TT performance reflected good judgement, Joseph should be following
    Anquetil's suggestions.

  3. Henrik Münster said:

    In article
    <[email hidden]>"joseph.santanie

    Quoted post said:

    This newsgroup has a rather playful way of saying things. Nobody is
    poking fingers at you. It's just that Anquetil (and many others) are
    famous for many outrageously silly ideas (like the water bottle in
    the pocket). And the contrast of how well he and others could ride
    withthe sillieness of some of their ideas is funny.

    I find it funny and in a way quite charming too. I like the idea of
    putting the water bottle in your pocket to lighten the bike. Life
    shouldn't be too scientific or logical. At least not while we are
    riding our bicycles in our spare time. Perhaps I have forgotten about
    the way things are said in this group. I've been away for almost ten
    years due to lack of time. These rec.bicycle groups are quite busy and
    takes a lot of time to follow. In Denmark we have a small news group
    with only a few postings each day. I've only come back, since I'm
    trying a new news reader.

    I find it quite charming too. Welcome back! Stick around, there is
    some good stuff here sometimes.

    Joseph

    Quoted message said:
    Quoted message said:

    The main problem with the idea in the anecdote is that 25% more
    effort does not always mean 25% more speed. And as Bill and Robert
    have pointed out it is the relative differences between the speeds
    acheived by different effort levels and the length of time spent at
    this relative difference that matters, not just that 25% of 30 is
    more than25% of 10.

    Of course you are right. I wasn't thinking straight.

    --
    Med venlig hilsen
    Henrik Münster
    Esbjerg

  4. In article <[email hidden]>, William Asher <[email hidden]>

    Quoted message said:

    Henrik Münster wrote:

    <snip>

    Quoted message said:


    Funny! Jacques Anquetil used to say, it is the other way around. If
    you put in 25% more effort uphill, you go from 10 to 12.5 mph. If you
    put in 25% more effort downhill, you go from 30 to 37.5 mph. So you
    gain more from putting in some extra effort downhill and relaxing a
    little uphill. Put that way, it sounds logic, but I can also see your
    point about wind resistance. Anyway, Jacques Anquetil won 5 TdF and a
    lot of time trials, so his theory worked for him.

    The French have always sucked at story problems.

    "A train leaves the station and then travels 10 miles at 12.5 mph and then
    10 miles at 30 mph. A second train traveling on a different track leaves
    the same station and travels 10 miles at 10 mph and then 10 miles at 37
    mph. Which train arrives first?"

    So what if the first train can only manage to do the first ten miles at 10.1 mph
    (in spite of being almost in the red the whole time) and all other factors are the
    same? In that case, it makes sense to try to make up some time by going downhill
    faster, no? In other words, if one can't get up a hill 25% faster (via training or
    orange juice), then it does seem like there's something to be said about making time
    up in other parts of the course.

    --
    tanx,
    Howard

    Never take a tenant with a monkey.

    remove YOUR SHOES to reply, ok?

  5. Howard Kveck <[email hidden]> wrote in
    news:[email hidden]:

    Quoted message said:

    So what if the first train can only manage to do the first ten
    miles at 10.1 mph
    (in spite of being almost in the red the whole time) and all other
    factors are the same? In that case, it makes sense to try to make up
    some time by going downhill faster, no? In other words, if one can't
    get up a hill 25% faster (via training or orange juice), then it does
    seem like there's something to be said about making time up in other
    parts of the course.

    The point is that nobody juices for descending because the big gains are
    to be made in going uphill faster. Therefore, if you are focusing on
    riding fast overall, you want to climb faster, going down is not going to
    help you that much. You can easily lose 15 minutes on a big climb.
    Reasonably, how much time can someone hope to recover on a descent that's
    only 20 minutes long for the slowest descenders? As an example, Davis
    Phinney tells the stirring story of how he barely made the time cut on
    the Alpe d'Huez stage one year by descending really fast, but the overall
    point is that he was way way behind the climbers so he was saving a few
    minutes out of 30 or so (I forget how far back he was but it was a lot,
    even with making up time in the descent). Maybe a better way to think
    about it is would you rather be able to climb like Pantani or descend
    like Savoldelli?

    --
    Bill Asher

  6. William Asher said:

    Howard Kveck <[email hidden]> wrote innews:[email hidden]:

    Quoted message said:

    So what if the first train can only manage to do the first ten
    miles at 10.1 mph
    (in spite of being almost in the red the whole time) and all other
    factors are the same? In that case, it makes sense to try to make up
    some time by going downhill faster, no? In other words, if one can't
    get up a hill 25% faster (via training or orange juice), then it does
    seem like there's something to be said about making time up in other
    parts of the course.

    The point is that nobody juices for descending because the big gains are
    to be made in going uphill faster. Therefore, if you are focusing on
    riding fast overall, you want to climb faster, going down is not going to
    help you that much. You can easily lose 15 minutes on a big climb.
    Reasonably, how much time can someone hope to recover on a descent that's
    only 20 minutes long for the slowest descenders? As an example, Davis
    Phinney tells the stirring story of how he barely made the time cut on
    the Alpe d'Huez stage one year by descending really fast, but the overall
    point is that he was way way behind the climbers so he was saving a few
    minutes out of 30 or so (I forget how far back he was but it was a lot,
    even with making up time in the descent). Maybe a better way to think
    about it is would you rather be able to climb like Pantani or descend
    like Savoldelli?

    --
    Bill Asher

    Exactly. Let's take me as a hypothetical example riding a time trial
    up and down Alpe d'Huez using an online calculator.

    14km up at 8% followed by 14km down at 8%. Let's even forget about
    braking and turns and pretend it's a drag strip I can just pedal down
    the whole way.

    100kg 350W up 8% equals about 13km/h or 1 hour 5 min up. If I keep the
    same effort on the descent I go a preposterous 78km/h and get down in
    10 minutes 47 seconds. So my total time is 1:15:47.

    If I add 20W on the way up and drop 20W on the way down the up time is
    1:01:45 and the down time is 10:50. A little more effort on the way up
    gained me 3 minutes and a little less on the way down lost me only 3
    seconds. Total 1:12:35

    If I drop 20W on the way up and add 20W on the way down the climb
    takes 1:08:51 and the descent takes 10:44 for a total of 1:19:35.

    Clearly adding extra effort on the way up is fastest.

    Joseph

  7. In article <[email hidden]>, William Asher <[email hidden]>

    Quoted message said:

    Howard Kveck <[email hidden]> wrote in
    news:[email hidden]:

    Quoted message said:

    So what if the first train can only manage to do the first ten
    miles at 10.1 mph
    (in spite of being almost in the red the whole time) and all other
    factors are the same? In that case, it makes sense to try to make up
    some time by going downhill faster, no? In other words, if one can't
    get up a hill 25% faster (via training or orange juice), then it does
    seem like there's something to be said about making time up in other
    parts of the course.

    The point is that nobody juices for descending because the big gains are
    to be made in going uphill faster. Therefore, if you are focusing on
    riding fast overall, you want to climb faster, going down is not going to
    help you that much. You can easily lose 15 minutes on a big climb.
    Reasonably, how much time can someone hope to recover on a descent that's
    only 20 minutes long for the slowest descenders? As an example, Davis
    Phinney tells the stirring story of how he barely made the time cut on
    the Alpe d'Huez stage one year by descending really fast, but the overall
    point is that he was way way behind the climbers so he was saving a few
    minutes out of 30 or so (I forget how far back he was but it was a lot,
    even with making up time in the descent). Maybe a better way to think
    about it is would you rather be able to climb like Pantani or descend
    like Savoldelli?

    Oh, I completely agree that you gain much more going faster up the hill, but I
    think you can also gain by working hard going downhill too. Besides, it rarely feels
    like work when you put effort into going downhill (at least that's how it feels to
    me).

    --
    tanx,
    Howard

    Never take a tenant with a monkey.

    remove YOUR SHOES to reply, ok?

  8. Howard Kveck wrote:

    <snip>

    Quoted message said:

    Oh, I completely agree that you gain much more going faster up the
    hill, but I think you can also gain by working hard going downhill
    too. Besides, it rarely feels like work when you put effort into going
    downhill (at least that's how it feels to me).

    I sure seem to be going downhill effortlessly.

    --
    Bill Asher

  9. In article <[email hidden]>, William Asher <[email hidden]>

    Quoted message said:

    Howard Kveck wrote:

    <snip>

    Quoted message said:

    Oh, I completely agree that you gain much more going faster up the
    hill, but I think you can also gain by working hard going downhill
    too. Besides, it rarely feels like work when you put effort into going
    downhill (at least that's how it feels to me).

    I sure seem to be going downhill effortlessly.

    It's what we do best.

    --
    tanx,
    Howard

    Never take a tenant with a monkey.

    remove YOUR SHOES to reply, ok?

  10. William Asher said:

    Howard Kveck <[email hidden]> wrote innews:[email hidden]:

    Quoted message said:

    So what if the first train can only manage to do the first ten
    miles at 10.1 mph
    (in spite of being almost in the red the whole time) and all other
    factors are the same? In that case, it makes sense to try to make up
    some time by going downhill faster, no? In other words, if one can't
    get up a hill 25% faster (via training or orange juice), then it does
    seem like there's something to be said about making time up in other
    parts of the course.

    The point is that nobody juices for descending because the big gains are
    to be made in going uphill faster. Therefore, if you are focusing on
    riding fast overall, you want to climb faster, going down is not going to
    help you that much. You can easily lose 15 minutes on a big climb.
    Reasonably, how much time can someone hope to recover on a descent that's
    only 20 minutes long for the slowest descenders? As an example, Davis
    Phinney tells the stirring story of how he barely made the time cut on
    the Alpe d'Huez stage one year by descending really fast, but the overall
    point is that he was way way behind the climbers so he was saving a few
    minutes out of 30 or so (I forget how far back he was but it was a lot,
    even with making up time in the descent). Maybe a better way to think
    about it is would you rather be able to climb like Pantani or descend
    like Savoldelli?

    --
    Bill Asher

    Exactly. Let's take me as a hypothetical example riding a time trial
    up and down Alpe d'Huez using an online calculator.

    14km up at 8% followed by 14km down at 8%. Let's even forget about
    braking and turns and pretend it's a drag strip I can just pedal down
    the whole way.

    100kg 350W up 8% equals about 13km/h or 1 hour 5 min up. If I keep the
    same effort on the descent I go a preposterous 78km/h and get down in
    10 minutes 47 seconds. So my total time is 1:15:47.

    If I add 20W on the way up and drop 20W on the way down the up time is
    1:01:45 and the down time is 10:50. A little more effort on the way up
    gained me 3 minutes and a little less on the way down lost me only 3
    seconds. Total 1:12:35

    If I drop 20W on the way up and add 20W on the way down the climb
    takes 1:08:51 and the descent takes 10:44 for a total of 1:19:35.

    Clearly adding extra effort on the way up is fastest.

    Joseph

  11. email hidden said:

    Exactly. Let's take me as a hypothetical example riding a time trial
    up and down Alpe d'Huez using an online calculator.

    14km up at 8% followed by 14km down at 8%. Let's even forget about
    braking and turns and pretend it's a drag strip I can just pedal down
    the whole way.

    100kg 350W up 8% equals about 13km/h or 1 hour 5 min up. If I keep the
    same effort on the descent I go a preposterous 78km/h and get down in
    10 minutes 47 seconds. So my total time is 1:15:47.

    If I add 20W on the way up and drop 20W on the way down the up time is
    1:01:45 and the down time is 10:50. A little more effort on the way up
    gained me 3 minutes and a little less on the way down lost me only 3
    seconds. Total 1:12:35

    If I drop 20W on the way up and add 20W on the way down the climb
    takes 1:08:51 and the descent takes 10:44 for a total of 1:19:35.

    Clearly adding extra effort on the way up is fastest.

    However, this is not quite a fair comparison. Because the
    climb is longer in time than the descent, if you add 20 W
    on the way up and take off 20 W on the way down, you're
    increasing the total energy (number of joules) expended.

    It's not clear that one has a fixed number of joules to
    burn in a TT, that is, maybe this isn't the best metric
    for effort. Still, one could say "I know I can ride
    at 300 W for an hour, or 320 W for 20 minutes and 280 W
    for 40 minutes. What's the best pacing strategy for
    a ~ 1 hour TT?"

    If the TT is dead flat, constant power is better, but
    if there are hills, increasing power on the hills is
    better, strictly because speed is a shallow function of
    power on the flat and a nearly linear function of power
    on hills.

    Headwinds are less clear cut. The issue is that you're
    going slow into the headwind, so any increment in speed
    helps cut down the time you spend going slow. However,
    because the wind resistance term is so strong, you pay
    dearly in power for any increase in speed. On the
    tailwind section, wind resistance is less than normal
    for a given speed, the rolling resistance term plays a
    larger role, and the dependence of speed on power is
    somewhat closer to linear than it would be without
    the tailwind. For this reason, I think it's not as
    efficient to hammer into the headwind section of an
    out-and-back as it is to hammer up a hill.

    Ben

  12. On Jun 22, 9:47 am, "[email hidden]" <[email hidden]>

    Quoted message said:


    It's not clear that one has a fixed number of joules to
    burn in a TT, that is, maybe this isn't the best metric
    for effort.

    Right. That's why Coggan (and Connelly) have been playing with other
    constraints.

  13. On Jun 22, 12:47 am, "[email hidden]" <[email hidden]>

    Quoted message said:

    It's not clear that one has a fixed number of joules to
    burn in a TT, that is, maybe this isn't the best metric
    for effort.

    If a rider doesn't achieve bonk, then there isn't (wasn't) a "fixed
    number of joules" other than the maximum number over a time as
    determined by a particular engine's capability.

    There isn't ever a joule reservoir problem for low level amatuer
    TT'ing. They are too short. Perhaps a little sugar intake might
    help to top off blood sugar, but I'm skeptical that does much in an
    amatuer (short) TT.

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