... No, it's just impossible.
Do you realize just how much data would be needed to simulate, say, a spoon at the atomic/subatomic level?
Let's say it's a really small silver spoon and weighs just five grams.
MATH TIME! (I don't feel like carrying through the significant figures, so I'm just doing these based on what the calculator spits out)
grams -> mols conversion
5.000g Ag * 1mol Ag/107.8682g Ag = 0.046352863958 mol Ag
mols -> atoms conversion
0.046352863958 mols Ag * 6.022 141 79 E23 atoms per mol = 2.791435191279 E22 atoms Ag
That's how many individual atoms you would need to represent... about twenty eight billion trillion.
So how much data would need to be stored? Let's say each atom can be represented with a VERY conservative four bytes.
2.791435191279 E22 atoms * 4 bytes per atom = 1.116574076511 E23 bytes
(111,657,407,651,189,136,371,979.87914881 B) /1024
=(109,040,437,159,364,390,988.26160073126 KiB) /1024
=(106,484,801,913,441,788.07447421946412 MiB) /1024
=(103,989,064,368,595.49616647872994543 GiB) /1024
=(101,551,820,672.45653922507688471234 TiB) /1024
=(99,171,699.875445839086989145226892 PiB) /1024
=(96,847.363159615077233387837135637 EiB) /1024
=(94.57750308556159886073030970277 ZiB) /1024
So just to store the data that represents five grams of pure silver (shape really has no meaning) assuming a measly four bytes per atom, you would need a hundred million million gigs of storage.
So... you would need a billion (or so) of
the fastest supercomputer in the world to fit all the data in to memory.
For just a small, five gram, silver spoon.
Sorry, buddy, but it's not going to happen this century.
I'm not going to bother getting into how many years it would take to perfectly simulate a full second of the physics within the same spoon.