Almarg - I'm not clear on reliability and you can probably tell me where I'm making mistake but if we take device like transistor that eventually fails (everything fails) - let say in 100 years then using 1 milion of them would cause earlier failure, and in case of 1 billion of them one would fail every hour - am I right so far?
Now I have pencil on the desk in front of me. It doesn't last forever and will eventually rot - let say in 100 years (used or not). So if I take 1 milion of similar pencils one would rot in an hour after it was manufactured?
Doesn't reilability engineering assume that there might be some (very rare) faulty components (or connections)?
People believe in proportionality and therefore everything has to fail some time but for instance life of steel under stress is infinity of cycles (no fatigue) as long as strees is below certain level (not true for stainless steel and other metals).
Imagine basketball with a rope around it. Add 1m (3 feet) to it and rope will be loose by about foot everywhere (radius increases by 1 foot). Now do the same with our earth around equador, add 1 meter and you'l get axactly same result - gap of 1 foot everywhere around the earth.
r2-r1=(L+1)/2pi - L/2pi = 1/2pi L disappeared. It is very strange and counter intuitive but has certain practical implications. For instance clothing sizes for children cannot be in the same numbering scheme/scale as for adults.
Now I have pencil on the desk in front of me. It doesn't last forever and will eventually rot - let say in 100 years (used or not). So if I take 1 milion of similar pencils one would rot in an hour after it was manufactured?
Doesn't reilability engineering assume that there might be some (very rare) faulty components (or connections)?
People believe in proportionality and therefore everything has to fail some time but for instance life of steel under stress is infinity of cycles (no fatigue) as long as strees is below certain level (not true for stainless steel and other metals).
Imagine basketball with a rope around it. Add 1m (3 feet) to it and rope will be loose by about foot everywhere (radius increases by 1 foot). Now do the same with our earth around equador, add 1 meter and you'l get axactly same result - gap of 1 foot everywhere around the earth.
r2-r1=(L+1)/2pi - L/2pi = 1/2pi L disappeared. It is very strange and counter intuitive but has certain practical implications. For instance clothing sizes for children cannot be in the same numbering scheme/scale as for adults.