Can you be a bit more specific?
I'm asking because in some cases that is true and in others, imo, it is not.
It's mostly because almost all hamiltonians have a factor of h(bar)/2m in front of them.
hbar = 1.05457148 × 10^-34 m2 kg / s
m is the mass of the object in question. The reason why all these funky quantum things happen when you look at small things like electrons is because of the electron mass:
electron mass = 9.10938188 × 10^-31 kilograms
Compare to a person:
person mass = 90 kg
Now let's look at what h(bar)/2m is in each case.
h(bar)/2m [electron] = 5.78838109 × 10^-5 m2 / s
h(bar)/2m [person] = 5.85873042 × 10^-37 m2 / s
As you can see, there is a factor of 10^32 difference between the two systems. Right off the bat, if you consider quantum tunnelling, before you've even done any kind of hard calculation, you're 10^32 times less likely to tunnel as a person than as an electron. Add to that the fact that you generally consider much larger barriers in the macro scale (walls etc), and you'll get another factor of about that size.
This isn't of course a full calculation, but I've done a simple "calculate the probability that an electron will tunnel through this barrier" problem, and then repeated it with a truck tunnelling through a speedbump. The equations were essentially the same, just the masses and distances were different. I think there was a factor of 10^100 difference between the answers.