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{{Object_infobox | {{Object_infobox | ||
|image= | |image=STROOP- TTC Pendulum.png | ||
|hitbox_radius= | |hitbox_radius= | ||
|hitbox_height= | |hitbox_height= | ||
Line 6: | Line 7: | ||
|damage=none | |damage=none | ||
|damage_hatless=none | |damage_hatless=none | ||
|tangibility_radius= | |tangibility_radius= 1500 | ||
|interaction_type= | |interaction_type= none | ||
|surfaces= floor: , wall: , ceil: | |surfaces= floor: , wall: , ceil: | ||
|related= [[Cog]], [[Treadmill]], [[Spinner]] | |related= [[Cog]], [[Treadmill]], [[Spinner]] | ||
|found_in= [[Tick Tock Clock]] | |found_in= [[Tick Tock Clock]] | ||
}} | }} | ||
'''Pendulum'''s are [[object]]s found in [[Tick Tock Clock]]. The pendulum swings and is dependent on the [[Tick Tock Clock#Clock Settings|setting of the clock]]. | |||
==Behavior== | ==Behavior== | ||
The | The pendulum starts at angle = 6371.5557 (35 degrees) on the still setting and angle = 6500 on all other settings. | ||
From there, the pendulum behaves differently on all four clock settings. | |||
===Still Setting=== | ===Still Setting=== | ||
The pendulum is still on the still setting. | |||
===Fast Setting=== | ===Fast Setting=== | ||
The pendulum swings fast on the fast setting. | |||
===Slow Setting=== | ===Slow Setting=== | ||
The pendulum swings slow on the slow setting. | |||
===Random Setting=== | ===Random Setting=== | ||
The pendulum swings with an angular acceleration of 13 or 42, randomly, on the random setting. When a swing didn't pass angle=0 (when the pendulum points straight down), and subsequent swings swap angular accelerations, every swing will have a different amplitude. By manipulating RNG, the pendulum can be made swing with a TASer's desired acceleration. Alternating acceleration 13 and 42 until the pendulum hits angle=0, then manipulating acceleration to keep the acceleration the same value for all future swings, allows the pendulum to swing much farther than it was intended to; this is known as [[Pendulum Manipulation]]. | |||
A set of swing amplitudes that are connected by swings of alternating accelerations usually starts and ends with two equal and opposite swings that both pass angle=0. When placed in increasing order, these sets of swing amplitudes form the shape of a ladder and are called the steps of the ladder and the swings that pass angle=0 are called rail amplitudes, forming the rails of the ladder. The acceleration that allows them to pass angle=0, and the frames it takes to reach angle=0 are indices of the rail. | |||
Sometimes, a rail is sandwiched by two different rail amplitudes. This forms a bridge between the two rail amplitudes. | |||
<!-- | |||
calculate their by the following formula, in which % denotes the [[wikipedia:modulo operation|modulo function]]: | calculate their by the following formula, in which % denotes the [[wikipedia:modulo operation|modulo function]]: | ||
<nowiki></nowiki> | <nowiki></nowiki> | ||
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| '''RNG1 < 32768 (50.016893%)'''|| 30 (12.496545%) || 60 (12.508831%) || 90 (12.507295%) || 120 (12.504223%) | | '''RNG1 < 32768 (50.016893%)'''|| 30 (12.496545%) || 60 (12.508831%) || 90 (12.507295%) || 120 (12.504223%) | ||
|} | |} | ||
--> | |||
==References== | ==References== | ||
<references /> | <references /> | ||
{{objects}} |