Unorthodox Line Clears: Difference between revisions
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In [[game]]s with [[recursive gravity]] that reward | In [[game]]s with [[recursive gravity]] that reward cascading line clears such as ''[[Tetris Worlds]]'' and ''[[Quadra]]'', certain line clears discouraged in naive gravity (like in most games) allow you to score a perfect clear. | ||
== Reflection == | |||
{| | |||
|{{pfstart}} | |||
{{pfrowblank}} | |||
{{pfrow| |g|g|g|g|g|g|g|g|g}} | |||
{{pfrow| | | |g|g|g|g|g|g|g}} | |||
{{pfend}} | |||
|{{pfstart}} | |||
{{pfrow|L|L|L| | | | | | | }} | |||
{{pfrow|L|g|g|g|g|g|g|g|g|g}} | |||
{{pfrow| | | |g|g|g|g|g|g|g}} | |||
{{pfend}} | |||
|{{pfstart}} | |||
{{pfrow|L|L|L| | | | | | | }} | |||
{{pfrow|-|-|-|-|-|-|-|-|-|-}} | |||
{{pfrow| | | |g|g|g|g|g|g|g}} | |||
{{pfend}} | |||
|{{pfstart}} | |||
{{pfrowblank}} | |||
{{pfrowblank}} | |||
{{pfrow|L|L|L|g|g|g|g|g|g|g}} | |||
{{pfend}} | |||
|{{pfstart}} | |||
{{pfrowblank}} | |||
{{pfrowblank}} | |||
{{pfrow|-|-|-|-|-|-|-|-|-|-}} | |||
{{pfend}} | |||
|} | |||
{| | {| | ||
|{{pfstart}} | |{{pfstart}} | ||
{{pfrow| | | | | | | | | | }} | {{pfrowblank}} | ||
{{pfrow| | | | | | | | | | }} | {{pfrow| | | |g|g|g|g|g|g|g}} | ||
{{pfrow| | | | | | | | | | }} | {{pfrow| |g|g|g|g|g|g|g|g|g}} | ||
{{pfrow|S| | {{pfend}} | ||
|{{pfstart}} | |||
{{pfrow|J| | | | | | | | | }} | |||
{{pfrow|J|J|J|g|g|g|g|g|g|g}} | |||
{{pfrow| |g|g|g|g|g|g|g|g|g}} | |||
{{pfend}} | |||
|{{pfstart}} | |||
{{pfrow|J| | | | | | | | | }} | |||
{{pfrow|-|-|-|-|-|-|-|-|-|-}} | |||
{{pfrow| |g|g|g|g|g|g|g|g|g}} | |||
{{pfend}} | |||
|{{pfstart}} | |||
{{pfrowblank}} | |||
{{pfrowblank}} | |||
{{pfrow|J|g|g|g|g|g|g|g|g|g}} | |||
{{pfend}} | |||
|{{pfstart}} | |||
{{pfrowblank}} | |||
{{pfrowblank}} | |||
{{pfrow|-|-|-|-|-|-|-|-|-|-}} | |||
{{pfend}} | |||
|} | |||
{| | |||
|{{pfstart}} | |||
{{pfrowblank}} | |||
{{pfrowblank}} | |||
{{pfrow| | |g|g|g|g|g|g|g|g}} | |||
{{pfrow| |g|g|g|g|g|g|g|g|g}} | |||
{{pfrow| |g|g|g|g|g|g|g|g|g}} | |||
{{pfend}} | |||
|{{pfstart}} | |||
{{pfrow|L| | | | | | | | | }} | |||
{{pfrow|L| | | | | | | | | }} | |||
{{pfrow|L|L|g|g|g|g|g|g|g|g}} | |||
{{pfrow| |g|g|g|g|g|g|g|g|g}} | |||
{{pfrow| |g|g|g|g|g|g|g|g|g}} | |||
{{pfend}} | |||
|{{pfstart}} | |||
{{pfrow|L| | | | | | | | | }} | |||
{{pfrow|L| | | | | | | | | }} | |||
{{pfrow|-|-|-|-|-|-|-|-|-|-}} | |||
{{pfrow| |g|g|g|g|g|g|g|g|g}} | |||
{{pfrow| |g|g|g|g|g|g|g|g|g}} | |||
{{pfend}} | |||
|{{pfstart}} | |||
{{pfrowblank}} | |||
{{pfrowblank}} | |||
{{pfrowblank}} | |||
{{pfrow|L|g|g|g|g|g|g|g|g|g}} | |||
{{pfrow|L|g|g|g|g|g|g|g|g|g}} | |||
{{pfend}} | |||
|{{pfstart}} | |||
{{pfrowblank}} | |||
{{pfrowblank}} | |||
{{pfrowblank}} | |||
{{pfrow|-|-|-|-|-|-|-|-|-|-}} | |||
{{pfrow|-|-|-|-|-|-|-|-|-|-}} | |||
{{pfend}} | |||
|} | |||
{| | |||
|{{pfstart}} | |||
{{pfrow | | | | | | | | | | }} | |||
{{pfrow | |G|G|G|G|G|G|G|G|G}} | |||
{{pfrow | |G|G|G|G|G|G|G|G|G}} | |||
{{pfrow | | |G|G|G|G|G|G|G|G}} | |||
{{pfend}} | |||
|{{pfstart}} | |||
{{pfrow |J|J| | | | | | | | }} | |||
{{pfrow |J|G|G|G|G|G|G|G|G|G}} | |||
{{pfrow |J|G|G|G|G|G|G|G|G|G}} | |||
{{pfrow | | |G|G|G|G|G|G|G|G}} | |||
{{pfend}} | |||
|{{pfstart}} | |||
{{pfrow |J|J| | | | | | | | }} | |||
{{pfrow |-|-|-|-|-|-|-|-|-|-}} | |||
{{pfrow |-|-|-|-|-|-|-|-|-|-}} | |||
{{pfrow | | |G|G|G|G|G|G|G|G}} | |||
{{pfend}} | |||
|{{pfstart}} | |||
{{pfrow | | | | | | | | | | }} | |||
{{pfrow | | | | | | | | | | }} | |||
{{pfrow | | | | | | | | | | }} | |||
{{pfrow |J|J|G|G|G|G|G|G|G|G}} | |||
{{pfend}} | |||
|{{pfstart}} | |||
{{pfrow | | | | | | | | | | }} | |||
{{pfrow | | | | | | | | | | }} | |||
{{pfrow | | | | | | | | | | }} | |||
{{pfrow |-|-|-|-|-|-|-|-|-|-}} | |||
{{pfend}} | |||
|} | |||
{| | |||
|{{pfstart}} | |||
{{pfrowblank}} | |||
{{pfrow| | |g|g|g|g|g|g|g|g}} | |||
{{pfrow|G| | |g|g|g|g|g|g|g}} | |||
{{pfend}} | |||
|{{pfstart}} | |||
{{pfrow| |S|S| | | | | | | }} | |||
{{pfrow|S|S|g|g|g|g|g|g|g|g}} | {{pfrow|S|S|g|g|g|g|g|g|g|g}} | ||
{{pfrow| | | {{pfrow|G| | |g|g|g|g|g|g|g}} | ||
{{pfend}} | {{pfend}} | ||
|{{pfstart}} | |{{pfstart}} | ||
{{pfrow| | | {{pfrow| |S|S| | | | | | | }} | ||
{{pfrow|-|-|-|-|-|-|-|-|-|-}} | {{pfrow|-|-|-|-|-|-|-|-|-|-}} | ||
{{pfrow| | | {{pfrow|G| | |g|g|g|g|g|g|g}} | ||
{{pfend}} | {{pfend}} | ||
|{{pfstart}} | |{{pfstart}} | ||
{{ | {{pfrowblank}} | ||
{{pfrowblank}} | |||
{{pfrow|G|S|S|g|g|g|g|g|g|g}} | |||
{{ | |||
{{pfrow| | |||
{{pfend}} | {{pfend}} | ||
|{{pfstart}} | |{{pfstart}} | ||
{{ | {{pfrowblank}} | ||
{{ | {{pfrowblank}} | ||
{{pfrow|-|-|-|-|-|-|-|-|-|-}} | {{pfrow|-|-|-|-|-|-|-|-|-|-}} | ||
{{pfend}} | {{pfend}} | ||
Line 37: | Line 159: | ||
{| | {| | ||
|{{pfstart}} | |{{pfstart}} | ||
{{pfrow| | | | | | | | | | }} | {{pfrowblank}} | ||
{{pfrow|g|g|g| | | |g|g|g|g}} | |||
{{pfrow|g|g|g|g| |g|g|g|g|g}} | |||
{{pfend}} | |||
|{{pfstart}} | |||
{{pfrow| | | | |T| | | | | }} | {{pfrow| | | | |T| | | | | }} | ||
{{pfrow|g|g|g|T|T|T|g|g|g|g}} | {{pfrow|g|g|g|T|T|T|g|g|g|g}} | ||
Line 43: | Line 169: | ||
{{pfend}} | {{pfend}} | ||
|{{pfstart}} | |{{pfstart}} | ||
{{pfrow| | | | |T| | | | | }} | {{pfrow| | | | |T| | | | | }} | ||
{{pfrow|-|-|-|-|-|-|-|-|-|-}} | {{pfrow|-|-|-|-|-|-|-|-|-|-}} | ||
Line 49: | Line 174: | ||
{{pfend}} | {{pfend}} | ||
|{{pfstart}} | |{{pfstart}} | ||
{{ | {{pfrowblank}} | ||
{{ | {{pfrowblank}} | ||
{{pfrow|g|g|g|g|T|g|g|g|g|g}} | {{pfrow|g|g|g|g|T|g|g|g|g|g}} | ||
{{pfend}} | {{pfend}} | ||
|{{pfstart}} | |{{pfstart}} | ||
{{pfrow| | | | | | | | | | }} | {{pfrowblank}} | ||
{{pfrow| | | | | | | | | | }} | {{pfrowblank}} | ||
{{pfrow| | | | | | | | | | }} | {{pfrow|-|-|-|-|-|-|-|-|-|-}} | ||
{{pfend}} | |||
|} | |||
{| | |||
|{{pfstart}} | |||
{{pfrowblank}} | |||
{{pfrow|g| |g|g|g|g|g|g|g|g}} | |||
{{pfrow| | | |g|g|g|g|g|g|g}} | |||
{{pfend}} | |||
|{{pfstart}} | |||
{{pfrow|T|T|T| | | | | | | }} | |||
{{pfrow|g|T|g|g|g|g|g|g|g|g}} | |||
{{pfrow| | | |g|g|g|g|g|g|g}} | |||
{{pfend}} | |||
|{{pfstart}} | |||
{{pfrow|T|T|T| | | | | | | }} | |||
{{pfrow|-|-|-|-|-|-|-|-|-|-}} | |||
{{pfrow| | | |g|g|g|g|g|g|g}} | |||
{{pfend}} | |||
|{{pfstart}} | |||
{{pfrowblank}} | |||
{{pfrowblank}} | |||
{{pfrow|T|T|T|g|g|g|g|g|g|g}} | |||
{{pfend}} | |||
|{{pfstart}} | |||
{{pfrowblank}} | |||
{{pfrowblank}} | |||
{{pfrow|-|-|-|-|-|-|-|-|-|-}} | |||
{{pfend}} | |||
|} | |||
A three-cascade example: | |||
{| | |||
|{{pfstart}} | |||
{{pfrow | | | | | | | | | | }} | |||
{{pfrow | | | | | | | | | | }} | |||
{{pfrow |G|G| |G|G|G|G|G|G|G}} | |||
{{pfrow |G| | |G|G|G|G|G|G|G}} | |||
{{pfrow |G| |G|G|G|G|G|G|G|G}} | |||
{{pfend}} | |||
|{{pfstart}} | |||
{{pfrow | |S| | | | | | | | }} | |||
{{pfrow | |S|S| | | | | | | }} | |||
{{pfrow |G|G|S|G|G|G|G|G|G|G}} | |||
{{pfrow |G| | |G|G|G|G|G|G|G}} | |||
{{pfrow |G| |G|G|G|G|G|G|G|G}} | |||
{{pfend}} | |||
|{{pfstart}} | |||
{{pfrow | |S| | | | | | | | }} | |||
{{pfrow | |S|S| | | | | | | }} | |||
{{pfrow |-|-|-|-|-|-|-|-|-|-}} | |||
{{pfrow |G| | |G|G|G|G|G|G|G}} | |||
{{pfrow |G| |G|G|G|G|G|G|G|G}} | |||
{{pfend}} | |||
|{{pfstart}} | |||
{{pfrow | | | | | | | | | | }} | |||
{{pfrow | | | | | | | | | | }} | |||
{{pfrow | |S| | | | | | | | }} | |||
{{pfrow |G|S|S|G|G|G|G|G|G|G}} | |||
{{pfrow |G| |G|G|G|G|G|G|G|G}} | |||
{{pfend}} | |||
|} | |||
{| | |||
|{{pfstart}} | |||
{{pfrow | | | | | | | | | | }} | |||
{{pfrow | | | | | | | | | | }} | |||
{{pfrow | |S| | | | | | | | }} | |||
{{pfrow |-|-|-|-|-|-|-|-|-|-}} | |||
{{pfrow |G| |G|G|G|G|G|G|G|G}} | |||
{{pfend}} | |||
|{{pfstart}} | |||
{{pfrow | | | | | | | | | | }} | |||
{{pfrow | | | | | | | | | | }} | |||
{{pfrow | | | | | | | | | | }} | |||
{{pfrow | |S| | | | | | | | }} | |||
{{pfrow |G| |G|G|G|G|G|G|G|G}} | |||
{{pfend}} | |||
|{{pfstart}} | |||
{{pfrow | | | | | | | | | | }} | |||
{{pfrow | | | | | | | | | | }} | |||
{{pfrow | | | | | | | | | | }} | |||
{{pfrow | | | | | | | | | | }} | |||
{{pfrow |G|S|G|G|G|G|G|G|G|G}} | |||
{{pfend}} | |||
|{{pfstart}} | |||
{{pfrow | | | | | | | | | | }} | |||
{{pfrow | | | | | | | | | | }} | |||
{{pfrow | | | | | | | | | | }} | |||
{{pfrow | | | | | | | | | | }} | |||
{{pfrow |-|-|-|-|-|-|-|-|-|-}} | |||
{{pfend}} | |||
|} | |||
== Special == | |||
=== O Replacement === | |||
Due to the 2x2 nature of the O tetromino, the mirrored line clear formation is the same for both the S and Z tetrominoes. | |||
{| | |||
|{{pfstart}} | |||
{{pfrowblank}} | |||
{{pfrow| | |g|g|g|g|g|g|g|g}} | |||
{{pfrow| | |g|g|g|g|g|g|g|g}} | |||
{{pfend}} | |||
|{{pfstart}} | |||
{{pfrow|S| | | | | | | | | }} | |||
{{pfrow|S|S|g|g|g|g|g|g|g|g}} | |||
{{pfrow| |S|g|g|g|g|g|g|g|g}} | |||
{{pfend}} | |||
|{{pfstart}} | |||
{{pfrow|S| | | | | | | | | }} | |||
{{pfrow|-|-|-|-|-|-|-|-|-|-}} | |||
{{pfrow| |S|g|g|g|g|g|g|g|g}} | |||
{{pfend}} | |||
|{{pfstart}} | |||
{{pfrowblank}} | |||
{{pfrowblank}} | |||
{{pfrow|S|S|g|g|g|g|g|g|g|g}} | |||
{{pfend}} | |||
|{{pfstart}} | |||
{{pfrowblank}} | |||
{{pfrowblank}} | |||
{{pfrow|-|-|-|-|-|-|-|-|-|-}} | {{pfrow|-|-|-|-|-|-|-|-|-|-}} | ||
{{pfend}} | {{pfend}} | ||
Line 64: | Line 310: | ||
{| | {| | ||
|{{pfstart}} | |{{pfstart}} | ||
{{pfrow| | | | | | | | | | }} | {{pfrowblank}} | ||
{{pfrow| | | | | | | | | | }} | {{pfrow| | |g|g|g|g|g|g|g|g}} | ||
{{pfrow| | |g|g|g|g|g|g|g|g}} | |||
{{pfend}} | |||
|{{pfstart}} | |||
{{pfrow| |Z| | | | | | | | }} | |||
{{pfrow|Z|Z|g|g|g|g|g|g|g|g}} | |||
{{pfrow|Z| |g|g|g|g|g|g|g|g}} | |||
{{pfend}} | |||
|{{pfstart}} | |||
{{pfrow| |Z| | | | | | | | }} | |||
{{pfrow|-|-|-|-|-|-|-|-|-|-}} | |||
{{pfrow|Z| |g|g|g|g|g|g|g|g}} | |||
{{pfend}} | |||
|{{pfstart}} | |||
{{pfrowblank}} | |||
{{pfrowblank}} | |||
{{pfrow|Z|Z|g|g|g|g|g|g|g|g}} | |||
{{pfend}} | |||
|{{pfstart}} | |||
{{pfrowblank}} | |||
{{pfrowblank}} | |||
{{pfrow|-|-|-|-|-|-|-|-|-|-}} | |||
{{pfend}} | |||
|} | |||
=== J/L Replacement === | |||
The T tetromino can be used in the following situations where only the L or J could be used initially. | |||
{| | |||
|{{pfstart}} | |||
{{pfrowblank}} | |||
{{pfrow| | |g|g|g|g|g|g|g|g}} | |||
{{pfrow| |g|g|g|g|g|g|g|g|g}} | |||
{{pfrow| |g|g|g|g|g|g|g|g|g}} | |||
{{pfend}} | |||
|{{pfstart}} | |||
{{pfrow|T| | | | | | | | | }} | {{pfrow|T| | | | | | | | | }} | ||
{{pfrow|T|T|g|g|g|g|g|g|g|g}} | {{pfrow|T|T|g|g|g|g|g|g|g|g}} | ||
Line 72: | Line 352: | ||
{{pfend}} | {{pfend}} | ||
|{{pfstart}} | |{{pfstart}} | ||
{{pfrow|T| | | | | | | | | }} | {{pfrow|T| | | | | | | | | }} | ||
{{pfrow|-|-|-|-|-|-|-|-|-|-}} | {{pfrow|-|-|-|-|-|-|-|-|-|-}} | ||
Line 80: | Line 358: | ||
{{pfend}} | {{pfend}} | ||
|{{pfstart}} | |{{pfstart}} | ||
{{ | {{pfrowblank}} | ||
{{ | {{pfrowblank}} | ||
{{ | {{pfrowblank}} | ||
{{pfrow|T|g|g|g|g|g|g|g|g|g}} | {{pfrow|T|g|g|g|g|g|g|g|g|g}} | ||
{{pfend}} | {{pfend}} | ||
|{{pfstart}} | |{{pfstart}} | ||
{{ | {{pfrowblank}} | ||
{{ | {{pfrowblank}} | ||
{{ | {{pfrowblank}} | ||
{{pfrow|-|-|-|-|-|-|-|-|-|-}} | {{pfrow|-|-|-|-|-|-|-|-|-|-}} | ||
{{pfend}} | {{pfend}} | ||
Line 99: | Line 373: | ||
{| | {| | ||
|{{pfstart}} | |{{pfstart}} | ||
{{pfrow| | | | | | | | | | }} | {{pfrowblank}} | ||
{{pfrow| | {{pfrow| | |g|g|g|g|g|g|g|g}} | ||
{{pfrow| | {{pfrow|G| |g|g|g|g|g|g|g|g}} | ||
{{pfrow| | {{pfrow|G| |g|g|g|g|g|g|g|g}} | ||
{{pfrow| | | {{pfend}} | ||
{{pfrow| | | |{{pfstart}} | ||
{{pfrow| |T| | | | | | | | }} | |||
{{pfrow|T|T|g|g|g|g|g|g|g|g}} | |||
{{pfrow|G|T|g|g|g|g|g|g|g|g}} | |||
{{pfrow|G| |g|g|g|g|g|g|g|g}} | |||
{{pfend}} | {{pfend}} | ||
|{{pfstart}} | |{{pfstart}} | ||
{{pfrow| | | | | | | | | | }} | {{pfrow| |T| | | | | | | | }} | ||
{{pfrow| | {{pfrow|-|-|-|-|-|-|-|-|-|-}} | ||
{{pfrow|-|-|-|-|-|-|-|-|-|-}} | {{pfrow|-|-|-|-|-|-|-|-|-|-}} | ||
{{pfrow| | | {{pfrow|G| |g|g|g|g|g|g|g|g}} | ||
{{pfend}} | {{pfend}} | ||
|{{pfstart}} | |{{pfstart}} | ||
{{ | {{pfrowblank}} | ||
{{ | {{pfrowblank}} | ||
{{ | {{pfrowblank}} | ||
{{pfrow|G|T|g|g|g|g|g|g|g|g}} | |||
{{pfrow| | |||
{{pfend}} | {{pfend}} | ||
|{{pfstart}} | |{{pfstart}} | ||
{{ | {{pfrowblank}} | ||
{{ | {{pfrowblank}} | ||
{{ | {{pfrowblank}} | ||
{{pfrow|-|-|-|-|-|-|-|-|-|-}} | {{pfrow|-|-|-|-|-|-|-|-|-|-}} | ||
{{pfend}} | {{pfend}} | ||
|} | |} | ||
=== Hurdle === | |||
{| | |||
|{{pfstart}} | |||
{{pfrow | | | | | | | | | | }} | |||
{{pfrow | |G|G|G|G|G|G|G|G|G}} | |||
{{pfrow | | |G|G|G|G|G|G|G|G}} | |||
{{pfrow | |G|G|G|G|G|G|G|G|G}} | |||
{{pfend}} | |||
|{{pfstart}} | |||
{{pfrow |J|J| | | | | | | | }} | |||
{{pfrow |J|G|G|G|G|G|G|G|G|G}} | |||
{{pfrow |J| |G|G|G|G|G|G|G|G}} | |||
{{pfrow | |G|G|G|G|G|G|G|G|G}} | |||
{{pfend}} | |||
|{{pfstart}} | |||
{{pfrow |J|J| | | | | | | | }} | |||
{{pfrow |-|-|-|-|-|-|-|-|-|-}} | |||
{{pfrow |J| |G|G|G|G|G|G|G|G}} | |||
{{pfrow | |G|G|G|G|G|G|G|G|G}} | |||
{{pfend}} | |||
|{{pfstart}} | |||
{{pfrow | | | | | | | | | | }} | |||
{{pfrow |J|J| | | | | | | | }} | |||
{{pfrow | | |G|G|G|G|G|G|G|G}} | |||
{{pfrow |J|G|G|G|G|G|G|G|G|G}} | |||
{{pfend}} | |||
|{{pfstart}} | |||
{{pfrow | | | | | | | | | | }} | |||
{{pfrow | | | | | | | | | | }} | |||
{{pfrow |J|J|G|G|G|G|G|G|G|G}} | |||
{{pfrow |J|G|G|G|G|G|G|G|G|G}} | |||
{{pfend}} | |||
|{{pfstart}} | |||
{{pfrow | | | | | | | | | | }} | |||
{{pfrow | | | | | | | | | | }} | |||
{{pfrow |-|-|-|-|-|-|-|-|-|-}} | |||
{{pfrow |-|-|-|-|-|-|-|-|-|-}} | |||
{{pfend}} | |||
|} | |||
=== Translation === | |||
{| | |||
|{{pfstart}} | |||
{{pfrow | | | | | | | | | | }} | |||
{{pfrow | | | | | | | | | | }} | |||
{{pfrow | |G|G|G|G|G|G|G|G|G}} | |||
{{pfrow | | |G|G|G|G|G|G|G|G}} | |||
{{pfrow | |G|G|G|G|G|G|G|G|G}} | |||
{{pfend}} | |||
|{{pfstart}} | |||
{{pfrow |T| | | | | | | | | }} | |||
{{pfrow |T|T| | | | | | | | }} | |||
{{pfrow |T|G|G|G|G|G|G|G|G|G}} | |||
{{pfrow | | |G|G|G|G|G|G|G|G}} | |||
{{pfrow | |G|G|G|G|G|G|G|G|G}} | |||
{{pfend}} | |||
|{{pfstart}} | |||
{{pfrow |T| | | | | | | | | }} | |||
{{pfrow |T|T| | | | | | | | }} | |||
{{pfrow |-|-|-|-|-|-|-|-|-|-}} | |||
{{pfrow | | |G|G|G|G|G|G|G|G}} | |||
{{pfrow | |G|G|G|G|G|G|G|G|G}} | |||
{{pfend}} | |||
|{{pfstart}} | |||
{{pfrow | | | | | | | | | | }} | |||
{{pfrow | | | | | | | | | | }} | |||
{{pfrow |T| | | | | | | | | }} | |||
{{pfrow |T|T|G|G|G|G|G|G|G|G}} | |||
{{pfrow | |G|G|G|G|G|G|G|G|G}} | |||
{{pfend}} | |||
|} | |||
{| | |||
|{{pfstart}} | |||
{{pfrow | | | | | | | | | | }} | |||
{{pfrow | | | | | | | | | | }} | |||
{{pfrow |T| | | | | | | | | }} | |||
{{pfrow |-|-|-|-|-|-|-|-|-|-}} | |||
{{pfrow | |G|G|G|G|G|G|G|G|G}} | |||
{{pfend}} | |||
|{{pfstart}} | |||
{{pfrow | | | | | | | | | | }} | |||
{{pfrow | | | | | | | | | | }} | |||
{{pfrow | | | | | | | | | | }} | |||
{{pfrow |T| | | | | | | | | }} | |||
{{pfrow | |G|G|G|G|G|G|G|G|G}} | |||
{{pfend}} | |||
|{{pfstart}} | |||
{{pfrow | | | | | | | | | | }} | |||
{{pfrow | | | | | | | | | | }} | |||
{{pfrow | | | | | | | | | | }} | |||
{{pfrow | | | | | | | | | | }} | |||
{{pfrow |T|G|G|G|G|G|G|G|G|G}} | |||
{{pfend}} | |||
|{{pfstart}} | |||
{{pfrow | | | | | | | | | | }} | |||
{{pfrow | | | | | | | | | | }} | |||
{{pfrow | | | | | | | | | | }} | |||
{{pfrow | | | | | | | | | | }} | |||
{{pfrow |-|-|-|-|-|-|-|-|-|-}} | |||
{{pfend}} | |||
|} | |||
== See also == | |||
* [[S and Z cascade]] | |||
* [[Clearing over four lines]] | |||
[[Category:Cascade techniques]] | |||
[[Category:Cascade |
Latest revision as of 22:45, 1 November 2023
In games with recursive gravity that reward cascading line clears such as Tetris Worlds and Quadra, certain line clears discouraged in naive gravity (like in most games) allow you to score a perfect clear.
Reflection
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A three-cascade example:
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Special
O Replacement
Due to the 2x2 nature of the O tetromino, the mirrored line clear formation is the same for both the S and Z tetrominoes.
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J/L Replacement
The T tetromino can be used in the following situations where only the L or J could be used initially.
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Hurdle
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Translation
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