CellTour · a mode
CrowdedRoom
The inside of a cell is not a big empty bag of water. It is packed with big molecules, like a room so full of people that you can hardly move. Nothing in there swims to a goal. Small molecules get bumped about at random, and most bumps do nothing. So how long does it take one to meet its partner?
A slice of a crowded cell
Shapes are kinds of molecule, not particular ones: ribosomes (the big protein-making machines), other proteins, strands of RNA and water. Not to scale, and far emptier than a real cell.
How full is a real cell? Inside the bacterium E. coli, every litre of the cell's insides holds about 300 to 400 grams of big molecules (Zimmerman and Trach, 1991). And a protein called GFP spreads out about 11 times more slowly inside E. coli than it does in water (Elowitz and colleagues, 1999).
The game
Toy model A simplified picture to show one idea. Not a measurement, and not a prediction. Of crowding: one small molecule stepping at random on a flat grid of squares, where a real cell is 3D and full of moving molecules.
The grid is 15 squares by 15. The small molecule (a circle) starts in one corner. Its partner (a square) sits still. Each step, the small molecule gets bumped one square up, down, left or right, at random. If that square holds a crowder (a dark block) or the wall, it stays put, but the step still counts. It stops when it lands next to the partner. We run it 200 times and give the average.
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Crowded (crowders on about 35 of every 100 squares)
Your guess first: how many steps, on average?
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Some crowd (crowders on about 20 of every 100 squares)
Your guess first: how many steps, on average?
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Empty room (no crowders)
Your guess first: how many steps, on average?
Honest notes
- This is a toy. Our step counts belong to our grid, not to a real cell. Real molecules move in 3D, the crowders move too, and some molecules stick to each other for a while.
- What the toy and the real measurement share is the shape of the answer: a crowd slows wandering down.
- The runs are the same every time you play (they use fixed random seeds), so you and a friend see the same numbers.
Sources
- Zimmerman SB, Trach SO (1991). Estimation of macromolecule concentrations and excluded volume effects for the cytoplasm of Escherichia coli. Journal of Molecular Biology 222:599–620. doi:10.1016/0022-2836(91)90499-V
- Elowitz MB, Surette MG, Wolf PE, Stock JB, Leibler S (1999). Protein mobility in the cytoplasm of Escherichia coli. Journal of Bacteriology 181:197–203. doi:10.1128/JB.181.1.197-203.1999