Units

The power factor can be represented using different units:

• The SI-unit newton-second (kg⋅m/s, or simply N⋅s), by measuring the mass in kilogram (kg) and velocity in meter per second (m/s). Identically, by multiplying by a factor of 1⁄1000 the unit gram can be used as input to the formula instead of kilogram, which is handy since bullet weights often are stated in grams by international manufacturers.

${\displaystyle {\text{newton-second}}={\frac {\mathrm {gram{\cdot }m/s} }{1000}}}$

• The imperial unit "kilograin foot per second" (kgr⋅ft/s). "Grain foot per second" (gr·ft/s) can be obtained by measuring the mass in grain (gr) (7,000 to the pound) and velocity in feet per second (ft/s), but since their product yields a very large number it is common to multiply by a factor of 1⁄1000, obtaining the power factor in "kilograin foot per second" instead.

${\displaystyle \mathrm {kgr{\cdot }ft/s} ={\frac {\mathrm {gr{\cdot }ft/s} }{1000}}}$

Alternative English Engineering units are slug foot per second (slug⋅ft/s) or pound force seconds (lbf⋅s).

Conversion from imperial to metric

Conversion from kilo grain feet per second to newton-seconds is trivial, since both the grain and foot is based on SI units. One troy grain is defined as 0.06479891 grams exactly^[1] and one international foot is defined as 0.3048 meters, giving the exact conversion factor of 0.019750707768.^[2]

${\displaystyle \mathrm {1\ kgr{\cdot }ft/s} =\mathrm {0.019750707768\ N{\cdot }s} .}$

For example:

• 125 kgr·ft/s = (125·0.019750707768) N⋅s ≈ 2.47 N⋅s
• 165 kgr·ft/s = (165·0.019750707768) N⋅s ≈ 3.26 N⋅s

Conversion from metric to imperial

Conversion from newton-seconds to kilo grain feet per second can lead to an added rounding error due to the conversion numbers having repeating decimals. The conversion factor from meters to feet, 1⁄0.3048, has a period of 42,^[3] and the conversion factor from grains to grams, 1⁄0.06479891, has a period of 24288.^[4] The complete conversion factor is thus 1⁄0.019750707768 ≈ 50.63109695846926066472495437713875449407641703911215502117... (repeating period of 170016.^[5])

${\displaystyle \mathrm {1N{\cdot }s} ={\frac {1}{0.019750707768}}\mathrm {\ kgr{\cdot }ft/s} \simeq \mathrm {50.6310987\ kgr{\cdot }ft/s} .}$

For example:

• 2.50 N⋅s = 2.50/0.019750707768 kgr·ft/s ≈ 126.5777423961731516... kgr·ft/s ≈ 126.6 kgr·ft/s
• 3.25 N⋅s = 3.25/0.019750707768 kgr·ft/s ≈ 164.5510651150250971... kgr·ft/s ≈ 164.6 kgr·ft/s

Examples of different loads

Note that the table below are examples, and for the same caliber different bullet weights can be used. Bullet velocity depends, along with other factors, on bullet weight, powder types used and barrel length for the particular firearm. Some cartridges not suitable for competition are included for reference.

Verifying during competition

For all major practical shooting competitions, claimed power factors are checked by firing the competitor's gun and ammunition through a chronograph. The most common practice is for a competitor to provide a certain number of rounds to the Range/ Safety Officers at the beginning of the match day. During the course of the match, the Range/Safety Officers at the chronograph station will pull a bullet from the competitor's ammunition and weigh it. When the competitor arrives at the chronograph station, they provide their pistol and an empty magazine to the Range/Safety Officer who loads a number of rounds into the magazine and fires them through the chronograph to determine the ammunition's velocity. The power factor is verified against the competitor's claimed power factor. If a competitor claims major power factor and fails to achieve it, they are moved to minor and their targets are scored accordingly. If a competitor fails to make minor power factor, they generally can continue to shoot the match, but will do so for no score.

At local (often referred to as "club") matches, it is rare to verify the competitors' claimed power factor, except to ensure the minimum caliber is met (e.g., an IPSC Standard shooter using a 9 mm bullet and claiming Major power factor).

International Practical Shooting Confederation

IPSC provides the two power factors Minor and Major which have different scoring points on paper targets. The IPSC Target has the three scoring zones A, C, and D, with the points 5-3-1 for Minor and 5-4-2 for Major. Good hits are scored equally regardless of power factor, while lesser hits are penalized less with Major power factor. The concept historically originates from the idea that a lesser hit with a harder hitting caliber will be more likely to end a firefight in a real life situation. However, modern ballistic studies have shown no noticeable difference in terminal performance correlating to the recoil difference between typical minor and major handgun calibers.^[7] On the other hand, the power factor requirement has been kept to award the greater challenge of marksmanship required by competitors to shoot firearms with more recoil well.

In IPSC competitions all handguns must have a power factor of at least 125 kgr·ft/s (≈ 2.47 newton seconds), and therefore almost anything of 9×19mm or greater caliber will meet the minimum required power factor. The minimum power factor rule is designed to mitigate the speed and accuracy advantages of smaller calibers. Less-powerful cartridges have less recoil, and therefore can be fired more quickly with the same accuracy. Setting a minimum power factor value requires recoil management skills by all competitors.

United States Practical Shooting Association

USPSA also provide Minor and Major scoring based on power factor. Metric targets are divided into the scoring areas A, C and D with Minor and Major points 5-3-3-1 and 5-4-4-2 respectively, while IPSC Targets are divided into the scoring areas A, C and D with Minor and Major points 5-3-1 and 5-4-2 respectively.

In USPSA as of 2014, a value of 165 kgr·ft/s or greater is considered Major for all divisions (except Production and Carry Optics where there only is minor scoring), while values below 165 kgr·ft/s are Minor.^[8] Until a point in the late 1990s, the cut off point for "making Major" was 175 kgr·ft/s.

Steel Challenge

A minimum power factor of 120 kgr·ft/s (≈ 2.37 N⋅s) was previously required to activate the stop plate which stops the competitors time, but since around 2011 the stop plates are no longer connected to timers. Instead regular shot timers that register the last shot fired are used. Therefore, the minimum power factor rule no longer applies, and competitors are encouraged to use low power factor ammo in order to preserve the steel targets.

International Defensive Pistol Association

The IDPA also has different power factors, and they are calculated the same way, however there is no scoring distinction as in USPSA. A particular IDPA division has a minimum power factor, and the firearm/ammunition combination must meet or exceed this minimum to be legal for competition. The minimum power factor was previously set as 125 kgr·ft/s for all divisions, except Custom Defensive Pistol (which is restricted to semiautomatics chambered for .45 ACP), which had a power factor of 165 kgr·ft/s.^[9]

In all instances, it is up to the competitor to ensure his/her ammunition meets the requirements for the competition or equipment Division.

Effective on 17 January 2011, the power factor for the stock service revolver division (SSR) was reduced to 105 kgr·ft/s since most factory produced .38 special ammunition available on the market did not meet the previous minimum power factor of 125 kgr·ft/s.^[10]

To correlate with commonly available ammunition for firearms within a given division, revised power factors were established, effective 1 January 2017.^[11]

NRA Action Pistol

In the Bianchi Cup, all matches requiring the use of centerfire ammunition must meet or exceed a power factor of 120 kgr·ft/s ( ≈ 2.37 N⋅s).