Garbage: Difference between revisions

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Games with random garbage, like ''[[Tetris Worlds]]'', will mathematically output two aligned garbage holes (an easy double) 1:10 garbage lines, three aligned every 1:100, and four aligned every 1:900. A person can find the latter by 1 / (1/1000+10^4+10^5+...10^18) = (1 / 900).

Revision as of 22:56, 15 May 2006

Garbage is a form of "attack" in multiplayer Tetris that has been around since the days of the NES. The basic gist of it is that if you clear multiple rows of tetrominoes at one time, extra rows, with a gap will add to the bottom of your opponent's playing field.

Garbage System

The garbage system is simple. The more rows you clear at once, the more garbage rows are sent to your opponent:

Number of rows cleared Number of rows sent
1 row 0 rows
2 rows 1 row
3 rows 2 rows
4 rows 4 rows

However, in Tetris DS, the garbage system adds bonuses for Back to Back line clears, as well as adds more garbage for the different T-Spin clears.

Gameplay Example

The left diagram shows Player 1 while the right shows Player 2.

If Player 1 drops the "T" here:








ttt
t





jjjl
jsslooj
ssjjlzooj
ggggggggg
ggggggggg
ggggggggg
ggggggggg
ggggggggg
















lj
lllsjjj
izzssoo
izzsoo
ijlllttt
ijlsstttt
jjssiiiit

It will clear two lines at once, sending one row of garbage to Player 2:

















jjjl
ggggggggg
ggggggggg
ggggggggg
ggggggggg
ggggggggg















lj
lllsjjj
izzssoo
izzsoo
ijlllttt
ijlsstttt
jjssiiiit
ggggggggg

Then, if Player 1 drops a tetris here:






i
i
i
i







jjjl
ggggggggg
ggggggggg
ggggggggg
ggggggggg
ggggggggg















lj
lllsjjj
izzssoo
izzsoo
ijlllttt
ijlsstttt
jjssiiiit
ggggggggg

It will clear four lines at once, sending four lines of garbage to Player 2.





















jjjl
ggggggggg











lj
lllsjjj
izzssoo
izzsoo
ijlllttt
ijlsstttt
jjssiiiit
ggggggggg
ggggggggg
ggggggggg
ggggggggg
ggggggggg

Games with random garbage, like Tetris Worlds, will mathematically output two aligned garbage holes (an easy double) 1:10 garbage lines, three aligned every 1:100, and four aligned every 1:900. A person can find the latter by 1 / (1/1000+10^4+10^5+...10^18) = (1 / 900).