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    Re: Ah, give someone a calculator.......
    From: Gary LaPook
    Date: 2010 Aug 16, 18:22 +0200
    Maybe, but...

    This definition from the U.S. NOAA

    HectoPascals (hPa) - 1 hPA= 1 millibar, a unit of pressure.   See:


    http://www.cpc.noaa.gov/products/outreach/glossary.shtml


    Definition from Wiki:



    The pascal (symbol: Pa) is the SI derived unit of pressure, internal pressure, stress, Young's modulus and tensile strength, name after the French mathematician, physicist, inventor, writer and Catholic philosopher Blaise Pascal. It is a measure of force per unit area, defined as one newton per square metre. In everyday life, the pascal is perhaps best known from meteorological barometric pressure reports, where it occurs in the form of hectopascals (1 hPa ≡ 100 Pa) or kilopascals (1 kPa ≡ 1000 Pa).[1] In other contexts, the kilopascal is commonly used, for example on bicycle tire labels.[2] One hectopascal corresponds to about 0.1% and one kilopascal to about 1% of atmospheric pressure (near sea level). One hectopascal is equivalent to one millibar; one standard atmosphere is exactly equal to 1013.25 hPa.


    see:

    http://en.wikipedia.org/wiki/Pascal_%28unit%29


    This definition  of bar from Wiki:

    Definition

    The kilobar, bar, decibar, centibar, and millibar are defined as:

    • 1 Kbar = 1000 bar = 100,000 kPa = 100,000,000 dyn/cm2 = 100 MPa = 0.1 GPa
    • 1 bar = 100 kPa (kilopascals) = 1,000,000 dynes per square centimeter (baryes) = 0.987 atm (atmospheres) = 14.5038 psi = 29.53 inHg
    • 1 dbar = 0.1 bar = 10 kPa = 100,000 dyn/cm2
    • 1 cbar = 0.01 bar = 1 kPa
    • 1 mbar = 0.001 bar = 0.1 kPa = 1 hPa (hectopascal) = 1,000 dyn/cm2

    Example conversion: 1 atm pressure = 1.01325 bar = 1.01325 x 105 Pa = 1.01325 x 105 N/m2


    see:

    http://en.wikipedia.org/wiki/Bar_%28unit%29

    Neither the definition of the bar  or of the pascal uses mass units ,only units of force, dynes and newtons.


    gl







    yrobinjo@noos.fr wrote:

    By the way, I believe that figures in hPa and in mBar should not be 'exactly' the same.
    Why ? Because of the difference between referentials : MKS for the first one (Kg as a mass) and MKpS (Kg as a force) for the second one. So there should be a factor of g = 9,81 (earth gravity mean acceleration) to be inserted : 1 Bar = 9,81 Pa (not exactly 10 Pa).
    But this shift of 2% is commonly integrated.
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