model iota
The model iota is a nested list. The first element is a list of all the vectors in the model(the vertexes). the second element is a list with lists. Each innermost list has two numbers which represent the indices of the vectors in the first list(the edges). the display function display all the edges of the model.
incorporeal reflection
--> model
pushes an empty model iota
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Vacant Reflection
Gemini Decomposition
Single's Purification
Numerical Reflection: 2
Flock's Gambit
//[[],[[]]]
This is a trinket hex.
It needs a sentinel as the origin for the model.
The model will be written to the offhand.
Select a first vector by looking at it, then the second and a new vertex is made, so a string of edges would need you to select the middle blocks twice. make sure you only have complete vertexes when doing operations on the model!
If you select the same vector for a different edge, it will assume you want the new edge to connect to the same vertex.
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Mind's Reflection
Compass' Purification
Mind's Reflection
Alidade's Purification
Archer's Distillation
Locate Sentinel
Subtractive Distillation
Gemini Decomposition
Scribe's Reflection
Numerical Reflection: 0
Selection Distillation
Jester's Gambit
Locator's Distillation
Gemini Decomposition
Numerical Reflection: -1
Equality Distillation //get the index of the vector and add it to the list if it's a new one
{
Bookkeeper's Gambit: v
Scribe's Reflection
Gemini Decomposition
Numerical Reflection: 0
Selection Distillation
Rotation Gambit
Integration Distillation
Gemini Decomposition
Rotation Gambit II //list, model, list
Numerical Reflection: 0
Jester's Gambit
Surgeon's Exaltation
Scribe's Gambit
Abacus Purification
Numerical Reflection: 1
Subtractive Distillation
}
Vacant Reflection
Augur's Exaltation
Hermes' Gambit //index
Scribe's Reflection
Gemini Decomposition
Numerical Reflection: 1
Selection Distillation
Speaker's Decomposition
Gemini Decomposition //index, model, list, pair, pair
Abacus Purification
Numerical Reflection: 2
Equality Distillation //check if the last added index is paired up if so, make a new pair, if not, add current index to the last pair
{
Speaker's Distillation
Numerical Reflection: 3
Fisherman's Gambit
Single's Purification
Speaker's Distillation
}
{
Numerical Reflection: 4
Fisherman's Gambit
Speaker's Distillation
Speaker's Distillation
}
Augur's Exaltation
Hermes' Gambit //model, list
Numerical Reflection: 1
Jester's Gambit
Surgeon's Exaltation
Scribe's Gambit
vec, model-->
formulated as a macro, this takes a vector and a model and displays that model with vec being the origin for that model.
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Flock's Disintegration //veco, [vec], [pairs]
{ //veco, [vec], pair
Dioscuri Gambit
Numerical Reflection: 0
Selection Distillation
Selection Distillation //veco, [vec], [index], vec
Numerical Reflection: 3
Fisherman's Gambit II
Additive Distillation //veco, [vec], [index], vec+o
Rotation Gambit II
Numerical Reflection: 1
Selection Distillation
Selection Distillation //veco, vec', vec2
Rotation Gambit
Additive Distillation
Numerical Reflection: 2
Flock's Gambit
Particles
}
Jester's Gambit
Thoth's Gambit
Bookkeeper's Gambit: vvv
But models arent very interesting if you can't change them, so here are a few macros that let you change what the models look like when displayed:
move model
model, vec--> model
displaces the model by vec
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Prospector's Gambit
Numerical Reflection: 0
Selection Distillation
{
Flock's Reflection
Flock's Gambit
Retrograde Purification
Numerical Reflection: 0
Numerical Reflection: 2
Selection Exaltation
Retrograde Purification
Flock's Disintegration
Additive Distillation
}
Jester's Gambit
Thoth's Gambit
Bookkeeper's Gambit: v-
Numerical Reflection: 0
Jester's Gambit
Surgeon's Exaltation
model, vec, num--> model
rotates the model along vec by num radians, with respect to the origin
keep in mind that vec need to be normalized to work like a normal rotation!
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Rotation Distillation
Transpose Purification
Prospector's Gambit
Numerical Reflection: 0
Selection Distillation
{ //matrix, vec
Flock's Reflection
Flock's Gambit
Retrograde Purification
Numerical Reflection: 0
Numerical Reflection: 2
Selection Exaltation
Retrograde Purification
Flock's Disintegration //matrix, vec
Multiplication Distillation: Matrix
}
Jester's Gambit
Thoth's Gambit
Bookkeeper's Gambit: v-
Numerical Reflection: 0
Jester's Gambit
Surgeon's Exaltation
model, num-->model
multiplies the size of the model by num, with respect to the origin
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Prospector's Gambit
Numerical Reflection: 0
Selection Distillation //model, num, [vec]
{
Flock's Reflection
Flock's Gambit
Retrograde Purification
Numerical Reflection: 0
Numerical Reflection: 2
Selection Exaltation
Retrograde Purification
Flock's Disintegration
Multiplicative Distillation
}
Jester's Gambit
Thoth's Gambit //model, num, [vec']
Bookkeeper's Gambit: v-
Numerical Reflection: 0
Jester's Gambit
Surgeon's Exaltation
And two more interesting partial model operations that take a set of indices to operate on:
move model section
model, [num], vec-->model
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Numerical Reflection: 2
Fisherman's Gambit II
Numerical Reflection: 0
Selection Distillation
Huginn's Gambit
{ //vec, index
Muninn's Reflection
Jester's Gambit
Dioscuri Gambit
Selection Distillation //vec, [pos], index, pos
Numerical Reflection: 4
Fisherman's Gambit
Additive Distillation
Surgeon's Exaltation
Huginn's Gambit
}
Rotation Gambit //model, vec, [pattern], [index]
Thoth's Gambit
Bookkeeper's Gambit: vv
Numerical Reflection: 0
Muninn's Reflection
Surgeon's Exaltation
model, [num], vec, num --> model-->
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Numerical Reflection: 2
Fisherman's Gambit II
Numerical Reflection: 0
Selection Distillation
Huginn's Gambit
{ //vec, index
Muninn's Reflection
Jester's Gambit
Dioscuri Gambit
Selection Distillation //vec, [pos], index, pos
Numerical Reflection: 4
Fisherman's Gambit
Additive Distillation
Surgeon's Exaltation
Huginn's Gambit
}
Rotation Gambit //model, vec, [pattern], [index]
Thoth's Gambit
Bookkeeper's Gambit: vv
Numerical Reflection: 0
Muninn's Reflection
Surgeon's Exaltation
triangle wave
num --> num
base period of 4, amplitude of 1, oscillates about 0 and sqwave(0) = 1
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Numerical Reflection: 4
Modulus Distillation
Numerical Reflection: 2
Subtractive Distillation
Length Purification
Numerical Reflection: -1
Additive Distillation
And that's all for now! I'm either going to wait till 1.20 to keep going or code all the operations in lua so computercraft can do them.