Kilocalories (th)/hour to Kilogram-force meters/minute

In microgravity, muscles never work against their own weight — even walking requires zero effort. ISS astronauts exercise ~2.5 hours/day burning 400–600 kcal/h on resistive machines and treadmills with bungee harnesses, yet still lose 1–2% muscle mass per month. The problem is not total energy expenditure but the absence of constant low-level gravitational loading that Earth provides 24/7. Ground-based standing and walking burn only 80–120 kcal/h but provide continuous mechanical stimulus that exercise bursts cannot fully replace.

Most machines use crude formulas based only on speed/resistance and assume a 70–80 kg user. They often report gross calories (including resting metabolic rate you'd burn anyway) rather than net additional calories from exercise. Studies show treadmills overestimate by 15–20%, ellipticals by 25–40%, and stationary bikes by 10–15%. The machines have an incentive to flatter you — higher numbers keep you coming back. Always discount the displayed number by at least 20%.

Surprisingly little extra. The brain uses about 20% of resting metabolic energy (~15–20 kcal/h) regardless of what you are thinking. Intense mental work — chess tournaments, exams, complex coding — increases brain glucose consumption by only 5–10%, adding roughly 1–2 kcal/h. Chess grandmasters who lose weight during tournaments are not burning it with their brains — they lose it through stress hormones elevating heart rate, skipping meals, and disrupted sleep. The brain is always "on" at nearly full power; thinking harder barely moves the needle.

Almost linearly for weight-bearing exercise: a 100 kg person burns roughly 60–70% more kcal/h than a 60 kg person walking or running at the same speed. For cycling and swimming (where body weight is supported), the difference is smaller — maybe 20–30%. This is why heavier people find it "easier" to create a caloric deficit through exercise, and why lightweight people need to exercise longer for the same caloric burn. It's simple physics: moving more mass requires more energy.

Basal Metabolic Rate for adults is typically 55–85 kcal/h (1,300–2,000 kcal/day), depending on age, sex, weight, and muscle mass. It accounts for 60–75% of total daily energy expenditure — far more than exercise for most people. This is why crash diets backfire: severe calorie restriction can drop BMR by 10–20% (metabolic adaptation), reducing your burn by 200–400 kcal/day. Your body literally becomes more efficient, fighting your weight loss efforts.

Primarily in older European machinery documentation, Japanese industrial equipment specs (JIS standards historically used kgf), and some South American engineering. Italian and German mechanical engineering textbooks from before the 1980s are full of kgf·m/min calculations. Modern use persists in elevator/lift engineering in some countries, where lifting "X kilograms by Y meters per minute" maps directly to the unit without conversion.

A kilogram-force (kgf) is the weight of 1 kg under standard gravity (9.80665 m/s²) = 9.80665 newtons. A kilogram is a unit of mass, not force. The confusion between mass and weight is exactly why SI purists dislike kgf — it blurs the distinction. On the Moon (1/6 Earth gravity), 1 kg of mass exerts only 0.17 kgf. On Jupiter, the same kilogram exerts 2.53 kgf. The kgf only equals the "weight" of 1 kg at sea level on Earth.

Multiply by 0.1634 (or more precisely, 9.80665/60). So 4,500 kgf·m/min × 0.1634 = 735.5 W = 1 metric horsepower. For quick mental math: divide kgf·m/min by 6 to get a rough wattage (accurate to about 2%). Going backward, multiply watts by 6.12 to get kgf·m/min. A 100 W motor produces about 612 kgf·m/min of mechanical output before efficiency losses.

The kgf system predates the watt by decades. Before electricity made "watts" a household word, mechanical engineers needed a unit that matched their physical intuition: "how many kilograms can this machine lift how many meters in a minute?" It's beautifully concrete — you can picture 100 kg rising 10 meters in one minute (1,000 kgf·m/min ≈ 163 W). The watt, defined electrically, felt abstract to 19th-century mechanical engineers.

A hand-operated winch: 200–800 kgf·m/min. A manual water pump: 100–400 kgf·m/min. Pedalling a bicycle: 500–2,000 kgf·m/min. A hand-cranked flour mill: 300–600 kgf·m/min. These numbers are intuitive: you can feel whether lifting 50 kg by 10 meters in a minute (500 kgf·m/min) is hard work. It is — that's about 82 W of sustained mechanical output, roughly the maximum comfortable effort for untrained people.