Week 8: Turing Machines

In [1]:
from tock import *
from IPython.display import IFrame, HTML
# Tock's native notation for TMs is different; use Sipser's
# If you get an error here, please upgrade to the latest Tock
settings.display_direction_as = 'alpha' 
In [2]:
%%html
<style>.nbviewer div.output_area { overflow-y: auto; max-height: 480px; }</style>

Changes in notes format

Starting this week, I'm trying to integrate these notebooks more tightly into both the readings and the lectures, in order to make them the hub for all the information that you need to learn in the course.

The sections for Monday and Wednesday readings are gone; instead, I would like everyone to read the section entitled "Tuesday" before Tuesday's class, and the section "Thursday" before Thursday's class.

Integrated into the notes are pointers to assigned readings from the textbook; please do these readings as well. The notes may have summaries of the readings which I will use in class, but you're still responsible for the readings.

Tuesday

We have been climbing up the Chomsky hierarchy of language classes (cf. Figure 4.10):

Unit Language class Automaton Grammar
III Turing-recognizable languages Turing machines Unrestricted grammars
Context-sensitive languages Linear bounded automata Context-sensitive grammars
II Context-free languages Pushdown automata Context-free grammars
I Regular languages Finite automata Regular expressions

(Cells in italics are not core topics in this course, though we will mention them at some point.)

Now we begin Unit III of the course and finally introduce Turing machines (TMs), which sit at the top of the hierarchy, because, as we will discuss at the end of today's lecture, we think Turing machines define what it is possible to compute.

Definition of Turing machines

Read both the informal and formal definitions of TMs (165–170). For now, you can skim or skip over the definition of configuration (page 168 at "As a Turing machine computes" through the end of page 169), though we will certainly need it later.

Watch W8E1: Turing Machines.

There are many variations out there in the definition of TMs. Be careful if you refer to other sources.

The parts of a TM:

image.png

The start configuration:

image.png

A transition: image.png

The formal definition of TM implies that it is deterministic: For any state $q$ and symbol $a$, there must be exactly one transition from $q$ on symbol $a$.

If the machine:

  • is in state $q$
  • the current symbol is $a$

then the machine will:

  • write symbol $b$
  • move left (L)
  • go to state $r$.

More about moves:

  • If the head is already on the leftmost cell and a transition says to move left, the head remains on the leftmost cell.
  • The move can be L for "move left" or R for "move right". We also allow S for "stay". (My notes may also have N for "no move", which means exactly the same thing.)

There are three possible outcomes of a TM run:

  • If the machine enters the accept state, it halts and accepts the string.
  • If the machine enters the reject state, it halts and rejects the string.
  • If the machine runs forever, we say that it loops.

Looping is something we've never had to worry about before. Deterministic FAs and PDAs can't loop; nondeterministic FAs and PDAs can loop (because of cycles of $\varepsilon$-transitions), but it's always possible to change such machines into an equivalent ones that do not loop. But with Turing machines, the possibility of looping is real and very important.

Consequently, there is an important distinction between:

  • A language is Turing-recognizable (more commonly called "recursively enumerable" or "computably enumerable") if there is a TM that accepts all strings in the language and rejects or loops on all strings not in the language.
  • A language is (Turing-)decidable (also called "recursive" or "computable") if there is a TM that accepts all strings in the language and rejects all strings not in the language.

People have built various physical Turing machines, including TMs made out of Lego Mindstorms, Lego and air tubes, wood, and Redstone.

In [3]:
IFrame(width=560, height=315, src="https://www.youtube.com/embed/E3keLeMwfHY")
Out[3]:
In [4]:
IFrame(width=560, height=315, src="https://www.youtube.com/embed/vo8izCKHiF0")
Out[4]:
In [5]:
IFrame(width=560, height=315, src="https://www.youtube.com/embed/KrNTmOSVW-U")
Out[5]:

Examples: formal descriptions

Read the book's examples of TMs (170–175).

Watch W8E2: Turing Machine Examples.

Here are the book's two examples of formal descriptions. (Note that if you are Tock to write Turing machines, Tock's notation is different from Sipser's; see the Tock documentation.)

Machine $M_2$ recognizes the language $\{\texttt{0}^{2^n} \mid n \geq 0\}$.

In [6]:
m2 = read_csv("tm-m2.csv")
to_graph(m2)
%3 _START 0 q1 _START->0 2 q2 0->2 0 → _,R 3 reject 0->3 x → x,R _ → _,R 1 accept 2->1 _ → _,R 2->2 x → x,R 4 q3 2->4 0 → x,R 4->4 x → x,R 5 q4 4->5 0 → 0,R 6 q5 4->6 _ → _,L 5->3 _ → _,R 5->4 0 → x,R 5->5 x → x,R 6->2 _ → _,R 6->6 0 → 0,L x → x,L

Here's an example run; try a few different input strings to see how the run changes.

In [7]:
run(m2, "0 0 0 0").only_path()
Out[7]:
q1[0] 0 0 0
q2_ [0] 0 0
q3_ x [0] 0
q4_ x 0 [0]
q3_ x 0 x [_]
q5_ x 0 [x] _
q5_ x [0] x _
q5_ [x] 0 x _
q5[_] x 0 x _
q2_ [x] 0 x _
q2_ x [0] x _
q3_ x x [x] _
q3_ x x x [_]
q5_ x x [x] _
q5_ x [x] x _
q5_ [x] x x _
q5[_] x x x _
q2_ [x] x x _
q2_ x [x] x _
q2_ x x [x] _
q2_ x x x [_]
accept_ x x x _ [_]

Machine $M_1$ recognizes the language $\{w\#w \mid w \in \{\texttt{0}, \texttt{1}\}^\ast\}$.

In [8]:
m1 = read_csv("tm-m1.csv")
m1
%3 _START 1 q1 _START->1 0 accept 2 q2 1->2 0 → x,R 3 q3 1->3 1 → x,R 4 q8 1->4 # → #,R 2->2 0 → 0,R 1 → 1,R 5 q4 2->5 # → #,R 3->3 0 → 0,R 1 → 1,R 6 q5 3->6 # → #,R 4->0 _ → _,R 4->4 x → x,R 5->5 x → x,R 7 q6 5->7 0 → x,L 6->6 x → x,R 6->7 1 → x,L 7->7 0 → 0,L 1 → 1,L x → x,L 8 q7 7->8 # → #,L 8->1 x → x,R 8->8 0 → 0,L 1 → 1,L

As explained at the bottom of page 173, the reject state is implicit in this example. You can do this when you write formal descriptions of TMs also.

In [9]:
run(m1, "0 1 1 0 0 0 # 0 1 1 0 0 0").only_path()
Out[9]:
q1[0] 1 1 0 0 0 # 0 1 1 0 0 0
q2x [1] 1 0 0 0 # 0 1 1 0 0 0
q2x 1 [1] 0 0 0 # 0 1 1 0 0 0
q2x 1 1 [0] 0 0 # 0 1 1 0 0 0
q2x 1 1 0 [0] 0 # 0 1 1 0 0 0
q2x 1 1 0 0 [0] # 0 1 1 0 0 0
q2x 1 1 0 0 0 [#] 0 1 1 0 0 0
q4x 1 1 0 0 0 # [0] 1 1 0 0 0
q6x 1 1 0 0 0 [#] x 1 1 0 0 0
q7x 1 1 0 0 [0] # x 1 1 0 0 0
q7x 1 1 0 [0] 0 # x 1 1 0 0 0
q7x 1 1 [0] 0 0 # x 1 1 0 0 0
q7x 1 [1] 0 0 0 # x 1 1 0 0 0
q7x [1] 1 0 0 0 # x 1 1 0 0 0
q7[x] 1 1 0 0 0 # x 1 1 0 0 0
q1x [1] 1 0 0 0 # x 1 1 0 0 0
q3x x [1] 0 0 0 # x 1 1 0 0 0
q3x x 1 [0] 0 0 # x 1 1 0 0 0
q3x x 1 0 [0] 0 # x 1 1 0 0 0
q3x x 1 0 0 [0] # x 1 1 0 0 0
q3x x 1 0 0 0 [#] x 1 1 0 0 0
q5x x 1 0 0 0 # [x] 1 1 0 0 0
q5x x 1 0 0 0 # x [1] 1 0 0 0
q6x x 1 0 0 0 # [x] x 1 0 0 0
q6x x 1 0 0 0 [#] x x 1 0 0 0
q7x x 1 0 0 [0] # x x 1 0 0 0
q7x x 1 0 [0] 0 # x x 1 0 0 0
q7x x 1 [0] 0 0 # x x 1 0 0 0
q7x x [1] 0 0 0 # x x 1 0 0 0
q7x [x] 1 0 0 0 # x x 1 0 0 0
q1x x [1] 0 0 0 # x x 1 0 0 0
q3x x x [0] 0 0 # x x 1 0 0 0
q3x x x 0 [0] 0 # x x 1 0 0 0
q3x x x 0 0 [0] # x x 1 0 0 0
q3x x x 0 0 0 [#] x x 1 0 0 0
q5x x x 0 0 0 # [x] x 1 0 0 0
q5x x x 0 0 0 # x [x] 1 0 0 0
q5x x x 0 0 0 # x x [1] 0 0 0
q6x x x 0 0 0 # x [x] x 0 0 0
q6x x x 0 0 0 # [x] x x 0 0 0
q6x x x 0 0 0 [#] x x x 0 0 0
q7x x x 0 0 [0] # x x x 0 0 0
q7x x x 0 [0] 0 # x x x 0 0 0
q7x x x [0] 0 0 # x x x 0 0 0
q7x x [x] 0 0 0 # x x x 0 0 0
q1x x x [0] 0 0 # x x x 0 0 0
q2x x x x [0] 0 # x x x 0 0 0
q2x x x x 0 [0] # x x x 0 0 0
q2x x x x 0 0 [#] x x x 0 0 0
q4x x x x 0 0 # [x] x x 0 0 0
q4x x x x 0 0 # x [x] x 0 0 0
q4x x x x 0 0 # x x [x] 0 0 0
q4x x x x 0 0 # x x x [0] 0 0
q6x x x x 0 0 # x x [x] x 0 0
q6x x x x 0 0 # x [x] x x 0 0
q6x x x x 0 0 # [x] x x x 0 0
q6x x x x 0 0 [#] x x x x 0 0
q7x x x x 0 [0] # x x x x 0 0
q7x x x x [0] 0 # x x x x 0 0
q7x x x [x] 0 0 # x x x x 0 0
q1x x x x [0] 0 # x x x x 0 0
q2x x x x x [0] # x x x x 0 0
q2x x x x x 0 [#] x x x x 0 0
q4x x x x x 0 # [x] x x x 0 0
q4x x x x x 0 # x [x] x x 0 0
q4x x x x x 0 # x x [x] x 0 0
q4x x x x x 0 # x x x [x] 0 0
q4x x x x x 0 # x x x x [0] 0
q6x x x x x 0 # x x x [x] x 0
q6x x x x x 0 # x x [x] x x 0
q6x x x x x 0 # x [x] x x x 0
q6x x x x x 0 # [x] x x x x 0
q6x x x x x 0 [#] x x x x x 0
q7x x x x x [0] # x x x x x 0
q7x x x x [x] 0 # x x x x x 0
q1x x x x x [0] # x x x x x 0
q2x x x x x x [#] x x x x x 0
q4x x x x x x # [x] x x x x 0
q4x x x x x x # x [x] x x x 0
q4x x x x x x # x x [x] x x 0
q4x x x x x x # x x x [x] x 0
q4x x x x x x # x x x x [x] 0
q4x x x x x x # x x x x x [0]
q6x x x x x x # x x x x [x] x
q6x x x x x x # x x x [x] x x
q6x x x x x x # x x [x] x x x
q6x x x x x x # x [x] x x x x
q6x x x x x x # [x] x x x x x
q6x x x x x x [#] x x x x x x
q7x x x x x [x] # x x x x x x
q1x x x x x x [#] x x x x x x
q8x x x x x x # [x] x x x x x
q8x x x x x x # x [x] x x x x
q8x x x x x x # x x [x] x x x
q8x x x x x x # x x x [x] x x
q8x x x x x x # x x x x [x] x
q8x x x x x x # x x x x x [x]
q8x x x x x x # x x x x x x [_]
acceptx x x x x x # x x x x x x _ [_]

Writing Turing machines

Read the subsection "Terminology for Describing Turing Machines" (184–185).

Writing Turing machines is extremely tedious -- much more so than assembly language. Although some authors introduce a mechanism for defining "macros", Sipser takes a totally different approach, proposing three ways of defining Turing machines.

  • You've seen formal descriptions. When you are asked for a formal description, either a table or a state diagram is fine.

  • You've also seen pseudocode-like descriptions of Turing machines; Sipser calls these implementation-level descriptions. These abstract away from states and transitions, but they still speak in terms of the head moving on the tape and reading and writing symbols on the tape. They shouldn't, for example, make use of variables or arithmetic. See the examples in the book to get an idea of what is allowed and what isn't.

  • High-level descriptions will come later and abstract even away from the tape.

When we ask you to write a TM, we'll always specify what kind of description we're looking for.

The Church-Turing thesis

This section can be read after Tuesday's class.

Read the rest of Section 3.3 (182–184).

Watch W8E3: The Church-Turing Thesis.

The Church-Turing thesis (CTT) is also often simply called "Church's thesis" but the name "Church-Turing thesis" acknowledges Turing's key role in developing the thesis.

Sipser's concise statement of the thesis is "Intuitive notion of algorithms equals Turing machine algorithms." It is a thesis (or possibly, a definition), not a theorem. Rather than prove it, we can only give arguments in favor of it.

The first justification comes from Turing's original paper (1936), where proposed Turing machines as a model of what humans do when they compute. He imagined a computing person in an idealized scenario:

  • He has an infinitely long paper tape, divided into squares.
  • He can write one symbol in each square, and the number of possible symbols is finite (e.g., 0 to 9).
  • He can only look at a finite number of squares at a time.
  • He can only move a finite distance at a time.
  • He has only a finite number of “states of mind.”

Basically this is an appeal to intuition that when people compute, this is what they do. Furthermore, he proved (quite briefly) that Turing machines can perform any such computation.

In addition to Turing's original justification, another justification for the CTT, the one more commonly cited today, is that many other proposals have been made for models of computability, and for the most part they have all turned out to be equivalent to Turing machines. The end of Section 3.2 alludes to some of these. The most important ones are probably:

Accidentally Turing Complete is a collection of other weird things that are equivalent to TMs.

An important subcase of this argument is that no matter how we try to augment Turing machines to make them more powerful, it seems to always turn out to be equivalent to standard Turing machines. This is the topic of the next class.

Thursday

Read page 176.

Watch W8E4: Turing Machine Variants.

Question. Name every possible thing you could imagine adding to a Turing machine to make it more powerful.

First of all, there were already some extensions in Turing's image of a human computer:

  • He is allowed to look at multiple (but finitely many) squares at a time.
  • He is allowed to move multiple (but finitely many) squares to the left or right.
  • Furthermore, Turing also mentions the possibility of a two-dimensional grid.

Turing argued in his original paper that a TM which can look at multiple squares or move multiple squares can be converted into a standard TM by adding more states. A two dimensional grid can be simulated in a manner similar to multiple tapes (see below).

The book discusses one simple extension ("stay" transitions) and two bigger extensions which are used later: multiple tapes, and nondeterminism.

Stay transitions

"Stay" transitions are a good example of how to write proofs concerning TM extensions. We want to show: For any TM $M$ with "stay" transitions, there is a standard TM $M'$ that is equivalent to $M$.

If you are asked to show how to construct a formal description of $M'$, this doesn't mean you should write a particular formal description; you should write English instructions for how to construct a formal description, like so:

For each stay transition image.png

Replace it with the transitions image.png

where

  • $p$ is a new state, not used anywhere else in the machine.
  • there is a transition from $p$ to $r$ for all possible $c \in \Gamma$.

We could make this more formal still by saying: Given $M = (Q, \Sigma, \Gamma, \delta, q_0, q_{\text{accept}}, q_{\text{reject}})$, where $\delta$ allows stay (S) transitions, construct $M' = (Q, \Sigma, \Gamma, \delta', q_0, q_{\text{accept}}, q_{\text{reject}})$, where

\begin{align*} \delta'(q, a) &= (r, b, \text{L}) & \text{if}~\delta(q, a) &= (r, b, \text{L}) \\ \delta'(q, a) &= (r, b, \text{R}) & \text{if}~\delta(q, a) &= (r, b, \text{R}) \\ \delta'(q, a) &= (p_{qa}, b, \text{R}) & \text{if}~\delta(q, a) &= (r, b, \text{S}) \\ \delta'(p_{qa}, c) &= (r, c, \text{L}) & \text{if}~\delta(q, a) &= (r, b, \text{S}), \text{for all $c \in \Sigma$} \\ \end{align*}

If you are asked to write an implementation-level description of $M'$, it would be something like:

$M' =$ "On input $w$:

  1. Simulate $M$ on $w$, with the following modifications:
    • When a transition of $M$ moves left, just move left.
    • When a transition of $M$ moves right, just move right.
    • When a transition of $M$ stays, first move right, then move left.

Multiple tapes

Read the subsection "Multitape Turing Machines" (176–178).

Here's an example of a multitape TM that recognizes the language $\{ w \texttt{#} w \mid w \in \{\texttt{0}, \texttt{1}\}^\ast\}$ without having to "zig-zag." The implementation-level description is:

  1. Scan right on the first tape, copying symbols to the second tape until $\texttt{#}$ is reached.
  2. Move past the $\texttt{#}$ on the first tape and move the second head to the left end.
  3. Scan right on both tapes, checking at each step that the symbols under both heads are equal.
  4. If so, accept; else, reject.
In [10]:
mtm = read_csv("multitape.csv")
mtm
%3 _START 3 q0 _START->3 0 accept 1 q1 1->1 0,_ → _,R,0,R 1,_ → _,R,1,R 2 q2 1->2 #,_ → #,_,L 2->2 #,0 → #,0,L #,1 → #,1,L 4 q3 2->4 #,# → #,R,#,R 3->1 0,_ → 0,#,R 1,_ → 1,#,R #,_ → #,#,R 4->0 _,_ → _,_ 4->4 0,0 → 0,R,0,R 1,1 → 1,R,1,R
In [11]:
run(mtm, '1 0 1 # 1 0 1').only_path()
Out[11]:
q0[1] 0 1 # 1 0 1ε
q1[1] 0 1 # 1 0 1# [_]
q1_ [0] 1 # 1 0 1# 1 [_]
q1_ _ [1] # 1 0 1# 1 0 [_]
q1_ _ _ [#] 1 0 1# 1 0 1 [_]
q2_ _ _ [#] 1 0 1# 1 0 [1] _
q2_ _ _ [#] 1 0 1# 1 [0] 1 _
q2_ _ _ [#] 1 0 1# [1] 0 1 _
q2_ _ _ [#] 1 0 1[#] 1 0 1 _
q3_ _ _ # [1] 0 1# [1] 0 1 _
q3_ _ _ # 1 [0] 1# 1 [0] 1 _
q3_ _ _ # 1 0 [1]# 1 0 [1] _
q3_ _ _ # 1 0 1 [_]# 1 0 1 [_]
accept_ _ _ # 1 0 1 [_]# 1 0 1 [_]

The reduction to standard TMs converts a multitape configuration like this:

image.png

Into a single-tape configuration like this:

image.png

This doesn't constitute a proof; see the book for how to write a proof using an implementation-level description.

Nondeterminism

Read:

  • The definition of configuration (168–169) if you haven't already.
  • The subsection "Nondeterministic Turing Machines" (178–180).

Watch W8E5: Nondeterministic Turing Machines.

We can make Turing machines nondeterministic, similarly to how we made finite automata nondeterministic. Here's an example NTM that recognizes the language $\{ww \mid w \in \{\texttt{0}, \texttt{1}\}^\ast\}$:

In [12]:
ntm = read_csv("ntm.csv")
ntm
%3 _START 0 q0 _START->0 1 q10 0->1 0 → $,R 2 q11 0->2 1 → $,R 1->1 0 → 0,R 1 → 1,R 5 q2 1->5 0 → #,L 2->2 0 → 0,R 1 → 1,R 2->5 1 → #,L 3 accept 4 q3 6 q40 4->6 0 → #,R 7 q41 4->7 1 → #,R 5->4 # → #,R $ → $,R 5->5 0 → 0,L 1 → 1,L 6->6 0 → 0,R 1 → 1,R 8 q50 6->8 # → #,R 7->7 0 → 0,R 1 → 1,R 9 q51 7->9 # → #,R 8->8 # → #,R 10 q6 8->10 0 → #,L 9->9 # → #,R 9->10 1 → #,L 10->3 $ → $ 10->5 0 → 0,L 1 → 1,L 10->10 # → #,L

The nondeterminism is in states q10 and q11, which allow the machine to nondeterministically guess where the midpoint of the string is. Here's a graph of all possible runs.

In [13]:
run(ntm, "0 1 0 0 1 0")
%3 _START 33 q0,[0] 1 0 0 1 0 _START->33 0 q2,[$] 1 0 0 1 # 6 q3,$ [1] 0 0 1 # 0->6 1 q6,$ # 0 [#] # 0 5 q6,$ # [0] # # 0 1->5 2 q41,$ # [0] 0 1 # 4 q41,$ # 0 [0] 1 # 2->4 3 q2,$ [#] 0 # # 0 7 q3,$ # [0] # # 0 3->7 8 q41,$ # 0 0 [1] # 4->8 5->3 6->2 9 q40,$ # # [#] # 0 7->9 10 q41,$ # 0 0 1 [#] 8->10 11 q50,$ # # # [#] 0 9->11 12 q51,$ # 0 0 1 # [_] 10->12 13 q50,$ # # # # [0] 11->13 14 q6,$ # # # [#] # 13->14 15 q6,$ # # [#] # # 14->15 40 q6,$ # [#] # # # 15->40 16 q3,$ [1] 0 # 1 0 38 q41,$ # [0] # 1 0 16->38 17 q51,$ # # [0] 1 0 18 q2,$ 1 0 [0] 1 # 36 q2,$ 1 [0] 0 1 # 18->36 19 q2,$ 1 0 0 [1] # 19->18 20 q10,$ 1 0 0 1 0 [_] 21 q41,$ # [#] 0 1 0 21->17 22 q2,[$] 1 0 # 1 0 22->16 23 q10,$ 1 0 0 1 [0] 23->19 23->20 24 q2,$ [1] 0 # 1 0 24->22 25 q10,$ 1 0 0 [1] 0 25->23 26 q3,$ [1] # 0 1 0 26->21 27 q2,$ 1 [0] # 1 0 27->24 28 q10,$ 1 0 [0] 1 0 28->25 28->27 29 q2,[$] 1 # 0 1 0 29->26 30 q2,$ [1] # 0 1 0 30->29 31 q10,$ [1] 0 0 1 0 32 q10,$ 1 [0] 0 1 0 31->32 32->28 32->30 33->31 34 q51,$ # 0 # [1] 0 34->1 35 q2,$ [1] 0 0 1 # 35->0 36->35 37 q41,$ # 0 [#] 1 0 37->34 38->37 39 q6,[$] # # # # # 42 accept,[$] # # # # # 39->42 41 q6,$ [#] # # # # 40->41 41->39

And here's the successful path.

In [14]:
run(ntm,"0 1 0 0 1 0").shortest_path()
Out[14]:
q0[0] 1 0 0 1 0
q10$ [1] 0 0 1 0
q10$ 1 [0] 0 1 0
q10$ 1 0 [0] 1 0
q2$ 1 [0] # 1 0
q2$ [1] 0 # 1 0
q2[$] 1 0 # 1 0
q3$ [1] 0 # 1 0
q41$ # [0] # 1 0
q41$ # 0 [#] 1 0
q51$ # 0 # [1] 0
q6$ # 0 [#] # 0
q6$ # [0] # # 0
q2$ [#] 0 # # 0
q3$ # [0] # # 0
q40$ # # [#] # 0
q50$ # # # [#] 0
q50$ # # # # [0]
q6$ # # # [#] #
q6$ # # [#] # #
q6$ # [#] # # #
q6$ [#] # # # #
q6[$] # # # # #
accept[$] # # # # #

A NTM accepts a string $w$ iff at least one branch of the computation accepts $w$; the other branches can reject or loop. If all branches reject or loop, the NTM rejects $w$.

Normally we assume that TMs are deterministic, but in this context, we'll call TMs "deterministic TMs" or DTMs for short.

If it were possible to build a real NTM, it would be useful for all kinds of very very practical things, because it would be (we think) so much faster than a DTM. That speed difference is the focus of Unit Four.

But, surprisingly, NTMs are equivalent to DTMs. The proof of Theorem 3.16 treats the computation as a tree. Each node is a configuration, and each edge is a step of the computation. The simulating DTM does a breadth-first search (BFS) on this tree. Each node in the tree is given an address (known as a Gorn address), which is stored on tape 3. The proof is a little bit unclear on one point: Stage 4 just says "Replace the string on tape 3 with the next string in the string ordering," but doesn't explain what the ordering is -- it's the order defined on page 14, which causes the addresses to be listed in breadth-first order.

But here's an alternative proof, which a student in a previous class came up with. It, too, performs a BFS on configurations, but, as you may recall from Data Structures, we can implement BFS using a queue, and a tape works very well as a queue. Given a NTM $N$ with start state $s$, construct a (single-tape, deterministic) TM $M =$ "On input $w$:

  1. Initialize the tape to the start configuration $\texttt{#}sw\texttt{#}$ and move the head to the left end of the tape.
  2. Read the configuration $C$ under the head.
  3. If $C$ is an accepting configuration, accept.
  4. For every configuration $C'$ that $C$ can yield (according to the rules of $N$), append $C'\texttt{#}$ to the right.
  5. Erase configuration $C$ and move the head to the next configuration on the tape.
  6. If there is no next configuration, reject.
  7. Goto 2.

This is what the tape might look like after step 4:

image.png

But, surprisingly, NTMs are equivalent to DTMs. The proof of Theorem 3.16 treats the computation as a tree. Each node is a configuration, and each edge is a step of the computation. The simulating DTM does a breadth-first search (BFS) on this tree. Each node in the tree is given an address (known as a Gorn address), which is stored on tape 3. The proof is a little bit unclear on one point: Stage 4 just says "Replace the string on tape 3 with the next string in the string ordering," but doesn't explain what the ordering is -- it's the order defined on page 14, which causes the addresses to be listed in breadth-first order.

But here's an alternative proof, which a student in a previous class came up with. It, too, performs a BFS on configurations, but, as you may recall from Data Structures, we can implement BFS using a queue, and a tape works very well as a queue. Given a NTM $N$ with start state $s$, construct a (single-tape, deterministic) TM $M =$ "On input $w$:

  1. Initialize the tape to the start configuration $\texttt{#}sw\texttt{#}$ and move the head to the left end of the tape.
  2. Read the configuration $C$ under the head.
  3. If $C$ is an accepting configuration, accept.
  4. For every configuration $C'$ that $C$ can yield (according to the rules of $N$), append $C'\texttt{#}$ to the right.
  5. Erase configuration $C$ and move the head to the next configuration on the tape.
  6. If there is no next configuration, reject.
  7. Goto 2.

This is what the tape might look like after step 4:

image.png

Random-access memory

An extension that the book does not discuss is random-access memory. Standard Turing machines access their memory (tape) by moving a head one location at a time. Extending them to be able to access any memory location results in a new kind of machine, the RAM machine, which was defined in a paper by Cook and Reckhow in 1973.

You're not responsible for the rest of this section, and you can read it after Thursday's class.

Watch (optional) W8E6: RAM Machines and Beyond.

A RAM machine's memory consists of a tape extending infinitely to the right. The cells are named $X[0], X[1], X[2], \ldots$. But instead of each cell containing a symbol drawn from a finite alphabet, each cell contains a (positive, negative, or zero) integer.

The states are numbered consecutively from the initial state $0$. Unless otherwise specified, after each operation, the machine goes to the next-numbered state. (Just like assembly language.)

Whereas a Turing machine's operations each consisted of a read, a write, and a move, a RAM machine has the following possible operations:

  • $X[i] \leftarrow C$ where $C$ is an integer: write $C$ to memory location $X[i]$.
  • $X[i] \leftarrow X[j] + X[k]$: read $X[j]$ and $X[k]$, add them, and write the result in $X[i]$.
  • $X[i] \leftarrow X[j] - X[k]$: read $X[j]$ and $X[i]$, subtract them, and write the result in $X[i]$.
  • $X[i] \leftarrow X[X[j]]$: read address from $X[j]$, read the contents of that address, and write to $X[i]$.
  • $X[X[i]] \leftarrow X[j]$: read $X[j]$, read address from $X[i]$, write $X[i]$ to the contents of that address.
  • $\texttt{TRA}~m~\text{if $X[j] > 0$}$: read $X[j]$ and if it's positive, go to state $m$.

A RAM machine can be simulated on a Turing machine. We don't give a full proof here. In Cook and Reckhow's construction, the memory is represented as the tape

$$\$\mathord*a_1\#c_1\mathord*a_2\#c_2\cdots\mathord*a_n\#c_n¢$$

where each $c_i$ is the contents of memory address $a_i$. Additional tapes are used for an address register, a value register, and scratch space. The implementation-level description of a load operation would be:

  1. Assume that the address tape contains an address $i$.
  2. Scan the memory tape looking for the string $\mathord* i \#$.
  3. If found, copy the immediately following value to the value tape.
  4. Otherwise, write a $0$ to the value tape.

And a store operation would be:

  1. Assume that the address tape contains an address $i$ and the value tape contains a value $x$.
  2. Scan the memory tape looking for the string $\mathord* i \#$.
  3. If found,
    1. Erase the immediately following value.
    2. Copy the rest of the memory tape to the scratch tape.
    3. Append the value tape to the memory tape.
    4. Append the scratch tape to the memory tape.
  4. Otherwise,
    1. Scan right until $¢$ is reached; erase it.
    2. Append $\mathord* i \#$ to the memory tape.
    3. Append the value tape to the memory tape.
    4. Append $¢$ to the memory tape.

It's not hard to figure out how to implement all of the RAM machine's operations in terms of the above load/store operations.

The reason RAM machines are of interest is because RAM machines (not Turing machines) are the theoretical "hardware" that you will use to analyze algorithms in Algorithms class. (But are real computers really more like RAM machines than Turing machines? We'll take this question up again later in Unit IV.)

Beyond

A RAM machine program looks very much like an assembly language program; could we go further and compile real assembly language, or even a high-level programming language, into Turing machines?

Indeed we can -- the ELVM project defines a simple virtual machine with a simple assembly language, EIR, and provides a compiler from (a slightly restricted) C to EIR, as well as backends that translate EIR to various "esoteric languages." We've contributed a Turing machine backend, so it can compile a C program into a Turing machine.

In [15]:
!cat hello.c
int putchar(int);

int main() {
  const char* p = "Hello, world.\n";
  for (; *p; p++)
    putchar(*p);
  return 0;
}

Compile this into a TM:

$ 8cc -S -o hello.eir hello.c 
$ elc -tm hello.eir > hello.tm
In [16]:
!wc -l hello.tm
   62673 hello.tm
In [17]:
%cat hello.tm
// trie for jmp reg
9 _ 10 _ R
11 _ 12 _ R
13 _ 14 _ R
15 _ 16 _ R
17 _ 18 _ R
19 _ 20 _ R
21 _ 22 _ R
23 _ 24 _ R
25 _ 26 _ R
27 _ 28 _ R
29 _ 30 _ R
31 _ 32 _ R
33 _ 34 _ R
35 _ 36 _ R
37 _ 38 _ R
39 _ 40 _ R
41 _ 42 _ R
43 _ 44 _ R
45 _ 46 _ R
47 _ 48 _ R
49 _ 50 _ R
51 _ 52 _ R
53 _ 54 _ R
55 _ 56 _ R
56 0 0 0 R
56 1 1 1 R
54 0 55 0 R
57 _ 58 _ R
58 0 2 0 R
58 1 3 1 R
54 1 57 1 R
52 0 53 0 R
59 _ 60 _ R
61 _ 62 _ R
62 0 4 0 R
62 1 5 1 R
60 0 61 0 R
63 _ 64 _ R
64 0 6 0 R
64 1 7 1 R
60 1 63 1 R
52 1 59 1 R
50 0 51 0 R
48 0 49 0 R
46 0 47 0 R
44 0 45 0 R
42 0 43 0 R
40 0 41 0 R
38 0 39 0 R
36 0 37 0 R
34 0 35 0 R
32 0 33 0 R
30 0 31 0 R
28 0 29 0 R
26 0 27 0 R
24 0 25 0 R
22 0 23 0 R
20 0 21 0 R
18 0 19 0 R
16 0 17 0 R
14 0 15 0 R
12 0 13 0 R
10 0 11 0 R
// beginning-of-tape and input string
0 _ 65 ^ R
0 ^ 65 ^ R
0 $ 65 ^ R
0 0 66 ^ R
0 1 67 ^ R
0 r 65 ^ R
0 a 65 ^ R
0 v 65 ^ R
0 o 65 ^ R
0 s 65 ^ R
0 d 65 ^ R
66 _ 65 0 R
66 ^ 65 0 R
66 $ 65 0 R
66 0 66 0 R
66 1 67 0 R
66 r 65 0 R
66 a 65 0 R
66 v 65 0 R
66 o 65 0 R
66 s 65 0 R
66 d 65 0 R
67 _ 65 1 R
67 ^ 65 1 R
67 $ 65 1 R
67 0 66 1 R
67 1 67 1 R
67 r 65 1 R
67 a 65 1 R
67 v 65 1 R
67 o 65 1 R
67 s 65 1 R
67 d 65 1 R
65 _ 65 _ L
65 ^ 68 ^ N
65 $ 65 $ L
65 0 65 0 L
65 1 65 1 L
65 r 65 r L
65 a 65 a L
65 v 65 v L
65 o 65 o L
65 s 65 s L
65 d 65 d L
68 _ 69 _ R
68 ^ 69 ^ R
68 $ 69 $ R
68 0 69 0 R
68 1 69 1 R
68 r 69 r R
68 a 69 a R
68 v 69 v R
68 o 69 o R
68 s 69 s R
68 d 69 d R
69 _ 70 _ R
69 ^ 70 _ R
69 $ 70 _ R
69 0 71 _ R
69 1 72 _ R
69 r 70 _ R
69 a 70 _ R
69 v 70 _ R
69 o 70 _ R
69 s 70 _ R
69 d 70 _ R
71 _ 70 0 R
71 ^ 70 0 R
71 $ 70 0 R
71 0 71 0 R
71 1 72 0 R
71 r 70 0 R
71 a 70 0 R
71 v 70 0 R
71 o 70 0 R
71 s 70 0 R
71 d 70 0 R
72 _ 70 1 R
72 ^ 70 1 R
72 $ 70 1 R
72 0 71 1 R
72 1 72 1 R
72 r 70 1 R
72 a 70 1 R
72 v 70 1 R
72 o 70 1 R
72 s 70 1 R
72 d 70 1 R
70 _ 73 $ N
70 ^ 73 $ N
70 $ 73 $ N
70 0 73 $ N
70 1 73 $ N
70 r 73 $ N
70 a 73 $ N
70 v 73 $ N
70 o 73 $ N
70 s 73 $ N
70 d 73 $ N
// register a value 0
73 _ 73 _ R
73 ^ 73 ^ R
73 $ 75 $ N
73 0 73 0 R
73 1 73 1 R
73 r 73 r R
73 a 73 a R
73 v 73 v R
73 o 73 o R
73 s 73 s R
73 d 73 d R
75 _ 76 r R
75 ^ 76 r R
75 $ 76 r R
75 0 76 r R
75 1 76 r R
75 r 76 r R
75 a 76 r R
75 v 76 r R
75 o 76 r R
75 s 76 r R
75 d 76 r R
76 _ 77 _ R
76 ^ 77 ^ R
76 $ 77 $ R
76 0 77 0 R
76 1 77 1 R
76 r 77 r R
76 a 77 a R
76 v 77 v R
76 o 77 o R
76 s 77 s R
76 d 77 d R
77 _ 79 0 R
77 ^ 79 0 R
77 $ 79 0 R
77 0 79 0 R
77 1 79 0 R
77 r 79 0 R
77 a 79 0 R
77 v 79 0 R
77 o 79 0 R
77 s 79 0 R
77 d 79 0 R
79 _ 80 _ R
79 ^ 80 ^ R
79 $ 80 $ R
79 0 80 0 R
79 1 80 1 R
79 r 80 r R
79 a 80 a R
79 v 80 v R
79 o 80 o R
79 s 80 s R
79 d 80 d R
80 _ 81 0 R
80 ^ 81 0 R
80 $ 81 0 R
80 0 81 0 R
80 1 81 0 R
80 r 81 0 R
80 a 81 0 R
80 v 81 0 R
80 o 81 0 R
80 s 81 0 R
80 d 81 0 R
81 _ 82 _ R
81 ^ 82 ^ R
81 $ 82 $ R
81 0 82 0 R
81 1 82 1 R
81 r 82 r R
81 a 82 a R
81 v 82 v R
81 o 82 o R
81 s 82 s R
81 d 82 d R
82 _ 83 0 R
82 ^ 83 0 R
82 $ 83 0 R
82 0 83 0 R
82 1 83 0 R
82 r 83 0 R
82 a 83 0 R
82 v 83 0 R
82 o 83 0 R
82 s 83 0 R
82 d 83 0 R
83 _ 84 _ R
83 ^ 84 ^ R
83 $ 84 $ R
83 0 84 0 R
83 1 84 1 R
83 r 84 r R
83 a 84 a R
83 v 84 v R
83 o 84 o R
83 s 84 s R
83 d 84 d R
84 _ 78 _ N
84 ^ 78 ^ N
84 $ 78 $ N
84 0 78 0 N
84 1 78 1 N
84 r 78 r N
84 a 78 a N
84 v 78 v N
84 o 78 o N
84 s 78 s N
84 d 78 d N
78 _ 85 v R
78 ^ 85 v R
78 $ 85 v R
78 0 85 v R
78 1 85 v R
78 r 85 v R
78 a 85 v R
78 v 85 v R
78 o 85 v R
78 s 85 v R
78 d 85 v R
85 _ 86 _ R
85 ^ 86 ^ R
85 $ 86 $ R
85 0 86 0 R
85 1 86 1 R
85 r 86 r R
85 a 86 a R
85 v 86 v R
85 o 86 o R
85 s 86 s R
85 d 86 d R
86 _ 88 0 R
86 ^ 88 0 R
86 $ 88 0 R
86 0 88 0 R
86 1 88 0 R
86 r 88 0 R
86 a 88 0 R
86 v 88 0 R
86 o 88 0 R
86 s 88 0 R
86 d 88 0 R
88 _ 89 _ R
88 ^ 89 ^ R
88 $ 89 $ R
88 0 89 0 R
88 1 89 1 R
88 r 89 r R
88 a 89 a R
88 v 89 v R
88 o 89 o R
88 s 89 s R
88 d 89 d R
89 _ 90 0 R
89 ^ 90 0 R
89 $ 90 0 R
89 0 90 0 R
89 1 90 0 R
89 r 90 0 R
89 a 90 0 R
89 v 90 0 R
89 o 90 0 R
89 s 90 0 R
89 d 90 0 R
90 _ 91 _ R
90 ^ 91 ^ R
90 $ 91 $ R
90 0 91 0 R
90 1 91 1 R
90 r 91 r R
90 a 91 a R
90 v 91 v R
90 o 91 o R
90 s 91 s R
90 d 91 d R
91 _ 92 0 R
91 ^ 92 0 R
91 $ 92 0 R
91 0 92 0 R
91 1 92 0 R
91 r 92 0 R
91 a 92 0 R
91 v 92 0 R
91 o 92 0 R
91 s 92 0 R
91 d 92 0 R
92 _ 93 _ R
92 ^ 93 ^ R
92 $ 93 $ R
92 0 93 0 R
92 1 93 1 R
92 r 93 r R
92 a 93 a R
92 v 93 v R
92 o 93 o R
92 s 93 s R
92 d 93 d R
93 _ 94 0 R
93 ^ 94 0 R
93 $ 94 0 R
93 0 94 0 R
93 1 94 0 R
93 r 94 0 R
93 a 94 0 R
93 v 94 0 R
93 o 94 0 R
93 s 94 0 R
93 d 94 0 R
94 _ 95 _ R
94 ^ 95 ^ R
94 $ 95 $ R
94 0 95 0 R
94 1 95 1 R
94 r 95 r R
94 a 95 a R
94 v 95 v R
94 o 95 o R
94 s 95 s R
94 d 95 d R
95 _ 96 0 R
95 ^ 96 0 R
95 $ 96 0 R
95 0 96 0 R
95 1 96 0 R
95 r 96 0 R
95 a 96 0 R
95 v 96 0 R
95 o 96 0 R
95 s 96 0 R
95 d 96 0 R
96 _ 97 _ R
96 ^ 97 ^ R
96 $ 97 $ R
96 0 97 0 R
96 1 97 1 R
96 r 97 r R
96 a 97 a R
96 v 97 v R
96 o 97 o R
96 s 97 s R
96 d 97 d R
97 _ 98 0 R
97 ^ 98 0 R
97 $ 98 0 R
97 0 98 0 R
97 1 98 0 R
97 r 98 0 R
97 a 98 0 R
97 v 98 0 R
97 o 98 0 R
97 s 98 0 R
97 d 98 0 R
98 _ 99 _ R
98 ^ 99 ^ R
98 $ 99 $ R
98 0 99 0 R
98 1 99 1 R
98 r 99 r R
98 a 99 a R
98 v 99 v R
98 o 99 o R
98 s 99 s R
98 d 99 d R
99 _ 100 0 R
99 ^ 100 0 R
99 $ 100 0 R
99 0 100 0 R
99 1 100 0 R
99 r 100 0 R
99 a 100 0 R
99 v 100 0 R
99 o 100 0 R
99 s 100 0 R
99 d 100 0 R
100 _ 101 _ R
100 ^ 101 ^ R
100 $ 101 $ R
100 0 101 0 R
100 1 101 1 R
100 r 101 r R
100 a 101 a R
100 v 101 v R
100 o 101 o R
100 s 101 s R
100 d 101 d R
101 _ 102 0 R
101 ^ 102 0 R
101 $ 102 0 R
101 0 102 0 R
101 1 102 0 R
101 r 102 0 R
101 a 102 0 R
101 v 102 0 R
101 o 102 0 R
101 s 102 0 R
101 d 102 0 R
102 _ 103 _ R
102 ^ 103 ^ R
102 $ 103 $ R

102 1 103 1 R
102 r 103 r R
102 a 103 a R
102 v 103 v R
102 o 103 o R
102 s 103 s R
102 d 103 d R
103 _ 104 0 R
103 ^ 104 0 R
103 $ 104 0 R
103 0 104 0 R
103 1 104 0 R
103 r 104 0 R
103 a 104 0 R
103 v 104 0 R
103 o 104 0 R
103 s 104 0 R
103 d 104 0 R
104 _ 105 _ R
104 ^ 105 ^ R
104 $ 105 $ R
104 0 105 0 R
104 1 105 1 R
104 r 105 r R
104 a 105 a R
104 v 105 v R
104 o 105 o R
104 s 105 s R
104 d 105 d R
105 _ 106 0 R
105 ^ 106 0 R
105 $ 106 0 R
105 0 106 0 R
105 1 106 0 R
105 r 106 0 R
105 a 106 0 R
105 v 106 0 R
105 o 106 0 R
105 s 106 0 R
105 d 106 0 R
106 _ 107 _ R
106 ^ 107 ^ R
106 $ 107 $ R
106 0 107 0 R
106 1 107 1 R
106 r 107 r R
106 a 107 a R
106 v 107 v R
106 o 107 o R
106 s 107 s R
106 d 107 d R
107 _ 108 0 R
107 ^ 108 0 R
107 $ 108 0 R
107 0 108 0 R
107 1 108 0 R
107 r 108 0 R
107 a 108 0 R
107 v 108 0 R
107 o 108 0 R
107 s 108 0 R
107 d 108 0 R
108 _ 109 _ R
108 ^ 109 ^ R
108 $ 109 $ R
108 0 109 0 R
108 1 109 1 R
108 r 109 r R
108 a 109 a R
108 v 109 v R
108 o 109 o R
108 s 109 s R
108 d 109 d R
109 _ 110 0 R
109 ^ 110 0 R
109 $ 110 0 R
109 0 110 0 R
109 1 110 0 R
109 r 110 0 R
109 a 110 0 R
109 v 110 0 R
109 o 110 0 R
109 s 110 0 R
109 d 110 0 R
110 _ 111 _ R
110 ^ 111 ^ R
110 $ 111 $ R
110 0 111 0 R
110 1 111 1 R
110 r 111 r R
110 a 111 a R
110 v 111 v R
110 o 111 o R
110 s 111 s R
110 d 111 d R
111 _ 112 0 R
111 ^ 112 0 R
111 $ 112 0 R
111 0 112 0 R
111 1 112 0 R
111 r 112 0 R
111 a 112 0 R
111 v 112 0 R
111 o 112 0 R
111 s 112 0 R
111 d 112 0 R
112 _ 113 _ R
112 ^ 113 ^ R
112 $ 113 $ R
112 0 113 0 R
112 1 113 1 R
112 r 113 r R
112 a 113 a R
112 v 113 v R
112 o 113 o R
112 s 113 s R
112 d 113 d R
113 _ 114 0 R
113 ^ 114 0 R
113 $ 114 0 R
113 0 114 0 R
113 1 114 0 R
113 r 114 0 R
113 a 114 0 R
113 v 114 0 R
113 o 114 0 R
113 s 114 0 R
113 d 114 0 R
114 _ 115 _ R
114 ^ 115 ^ R
114 $ 115 $ R
114 0 115 0 R
114 1 115 1 R
114 r 115 r R
114 a 115 a R
114 v 115 v R
114 o 115 o R
114 s 115 s R
114 d 115 d R
115 _ 116 0 R
115 ^ 116 0 R
115 $ 116 0 R
115 0 116 0 R
115 1 116 0 R
115 r 116 0 R
115 a 116 0 R
115 v 116 0 R
115 o 116 0 R
115 s 116 0 R
115 d 116 0 R
116 _ 117 _ R
116 ^ 117 ^ R
116 $ 117 $ R
116 0 117 0 R
116 1 117 1 R
116 r 117 r R
116 a 117 a R
116 v 117 v R
116 o 117 o R
116 s 117 s R
116 d 117 d R
117 _ 118 0 R
117 ^ 118 0 R
117 $ 118 0 R
117 0 118 0 R
117 1 118 0 R
117 r 118 0 R
117 a 118 0 R
117 v 118 0 R
117 o 118 0 R
117 s 118 0 R
117 d 118 0 R
118 _ 119 _ R
118 ^ 119 ^ R
118 $ 119 $ R
118 0 119 0 R
118 1 119 1 R
118 r 119 r R
118 a 119 a R
118 v 119 v R
118 o 119 o R
118 s 119 s R
118 d 119 d R
119 _ 120 0 R
119 ^ 120 0 R
119 $ 120 0 R
119 0 120 0 R
119 1 120 0 R
119 r 120 0 R
119 a 120 0 R
119 v 120 0 R
119 o 120 0 R
119 s 120 0 R
119 d 120 0 R
120 _ 121 _ R
120 ^ 121 ^ R
120 $ 121 $ R
120 0 121 0 R
120 1 121 1 R
120 r 121 r R
120 a 121 a R
120 v 121 v R
120 o 121 o R
120 s 121 s R
120 d 121 d R
121 _ 122 0 R
121 ^ 122 0 R
121 $ 122 0 R
121 0 122 0 R
121 1 122 0 R
121 r 122 0 R
121 a 122 0 R
121 v 122 0 R
121 o 122 0 R
121 s 122 0 R
121 d 122 0 R
122 _ 123 _ R
122 ^ 123 ^ R
122 $ 123 $ R
122 0 123 0 R
122 1 123 1 R
122 r 123 r R
122 a 123 a R
122 v 123 v R
122 o 123 o R
122 s 123 s R
122 d 123 d R
123 _ 124 0 R
123 ^ 124 0 R
123 $ 124 0 R
123 0 124 0 R
123 1 124 0 R
123 r 124 0 R
123 a 124 0 R
123 v 124 0 R
123 o 124 0 R
123 s 124 0 R
123 d 124 0 R
124 _ 125 _ R
124 ^ 125 ^ R
124 $ 125 $ R
124 0 125 0 R
124 1 125 1 R
124 r 125 r R
124 a 125 a R
124 v 125 v R
124 o 125 o R
124 s 125 s R
124 d 125 d R
125 _ 126 0 R
125 ^ 126 0 R
125 $ 126 0 R
125 0 126 0 R
125 1 126 0 R
125 r 126 0 R
125 a 126 0 R
125 v 126 0 R
125 o 126 0 R
125 s 126 0 R
125 d 126 0 R
126 _ 127 _ R
126 ^ 127 ^ R
126 $ 127 $ R
126 0 127 0 R
126 1 127 1 R
126 r 127 r R
126 a 127 a R
126 v 127 v R
126 o 127 o R
126 s 127 s R
126 d 127 d R
127 _ 128 0 R

127 $ 128 0 R
127 0 128 0 R
127 1 128 0 R
127 r 128 0 R
127 a 128 0 R
127 v 128 0 R
127 o 128 0 R
127 s 128 0 R
127 d 128 0 R
128 _ 129 _ R
128 ^ 129 ^ R
128 $ 129 $ R
128 0 129 0 R
128 1 129 1 R
128 r 129 r R
128 a 129 a R
128 v 129 v R
128 o 129 o R
128 s 129 s R
128 d 129 d R
129 _ 130 0 R
129 ^ 130 0 R
129 $ 130 0 R
129 0 130 0 R
129 1 130 0 R
129 r 130 0 R
129 a 130 0 R
129 v 130 0 R
129 o 130 0 R
129 s 130 0 R
129 d 130 0 R
130 _ 131 _ R
130 ^ 131 ^ R
130 $ 131 $ R
130 0 131 0 R
130 1 131 1 R
130 r 131 r R
130 a 131 a R
130 v 131 v R
130 o 131 o R
130 s 131 s R
130 d 131 d R
131 _ 132 0 R
131 ^ 132 0 R
131 $ 132 0 R
131 0 132 0 R
131 1 132 0 R
131 r 132 0 R
131 a 132 0 R
131 v 132 0 R
131 o 132 0 R
131 s 132 0 R
131 d 132 0 R
132 _ 133 _ R
132 ^ 133 ^ R
132 $ 133 $ R
132 0 133 0 R
132 1 133 1 R
132 r 133 r R
132 a 133 a R
132 v 133 v R
132 o 133 o R
132 s 133 s R
132 d 133 d R
133 _ 134 0 R
133 ^ 134 0 R
133 $ 134 0 R
133 0 134 0 R
133 1 134 0 R
133 r 134 0 R
133 a 134 0 R
133 v 134 0 R
133 o 134 0 R
133 s 134 0 R
133 d 134 0 R
134 _ 135 _ R
134 ^ 135 ^ R
134 $ 135 $ R
134 0 135 0 R
134 1 135 1 R
134 r 135 r R
134 a 135 a R
134 v 135 v R
134 o 135 o R
134 s 135 s R
134 d 135 d R
135 _ 87 _ N
135 ^ 87 ^ N
135 $ 87 $ N
135 0 87 0 N
135 1 87 1 N
135 r 87 r N
135 a 87 a N
135 v 87 v N
135 o 87 o N
135 s 87 s N
135 d 87 d N
87 _ 74 $ L
87 ^ 74 $ L
87 $ 74 $ L
87 0 74 $ L
87 1 74 $ L
87 r 74 $ L
87 a 74 $ L
87 v 74 $ L
87 o 74 $ L
87 s 74 $ L
87 d 74 $ L
// register b value 0
74 _ 74 _ R
74 ^ 74 ^ R
74 $ 137 $ N
74 0 74 0 R
74 1 74 1 R
74 r 74 r R
74 a 74 a R
74 v 74 v R
74 o 74 o R
74 s 74 s R
74 d 74 d R
137 _ 138 r R
137 ^ 138 r R
137 $ 138 r R
137 0 138 r R
137 1 138 r R
137 r 138 r R
137 a 138 r R
137 v 138 r R
137 o 138 r R
137 s 138 r R
137 d 138 r R
138 _ 139 _ R
138 ^ 139 ^ R
138 $ 139 $ R
138 0 139 0 R
138 1 139 1 R
138 r 139 r R
138 a 139 a R
138 v 139 v R
138 o 139 o R
138 s 139 s R
138 d 139 d R
139 _ 141 0 R
139 ^ 141 0 R
139 $ 141 0 R
139 0 141 0 R
139 1 141 0 R
139 r 141 0 R
139 a 141 0 R
139 v 141 0 R
139 o 141 0 R
139 s 141 0 R
139 d 141 0 R
141 _ 142 _ R
141 ^ 142 ^ R
141 $ 142 $ R
141 0 142 0 R
141 1 142 1 R
141 r 142 r R
141 a 142 a R
141 v 142 v R
141 o 142 o R
141 s 142 s R
141 d 142 d R
142 _ 143 0 R
142 ^ 143 0 R
142 $ 143 0 R
142 0 143 0 R
142 1 143 0 R
142 r 143 0 R
142 a 143 0 R
142 v 143 0 R
142 o 143 0 R
142 s 143 0 R
142 d 143 0 R
143 _ 144 _ R
143 ^ 144 ^ R
143 $ 144 $ R
143 0 144 0 R
143 1 144 1 R
143 r 144 r R
143 a 144 a R
143 v 144 v R
143 o 144 o R
143 s 144 s R
143 d 144 d R
144 _ 145 1 R
144 ^ 145 1 R
144 $ 145 1 R
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// register c value 0
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250 r 251 r R
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250 v 251 v R
250 o 251 o R
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250 d 251 d R
251 _ 252 0 R
251 ^ 252 0 R
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251 s 252 0 R
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254 _ 255 _ R
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254 $ 255 $ R
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255 $ 256 0 R
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255 a 256 0 R
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255 o 256 0 R
255 s 256 0 R
255 d 256 0 R
256 _ 257 _ R
256 ^ 257 ^ R
256 $ 257 $ R
256 0 257 0 R
256 1 257 1 R
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256 a 257 a R
256 v 257 v R
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256 d 257 d R
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257 $ 258 0 R
257 0 258 0 R
257 1 258 0 R
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257 v 258 0 R
257 o 258 0 R
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258 _ 259 _ R
258 ^ 259 ^ R
258 $ 259 $ R
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258 1 259 1 R
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259 _ 211 _ N
259 ^ 211 ^ N
259 $ 211 $ N
259 0 211 0 N
259 1 211 1 N
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259 a 211 a N
259 v 211 v N
259 o 211 o N
259 s 211 s N
259 d 211 d N
211 _ 198 $ L
211 ^ 198 $ L
211 $ 198 $ L
211 0 198 $ L
211 1 198 $ L
211 r 198 $ L
211 a 198 $ L
211 v 198 $ L
211 o 198 $ L
211 s 198 $ L
211 d 198 $ L
// register d value 0
198 _ 198 _ R
198 ^ 198 ^ R
198 $ 261 $ N
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198 1 198 1 R
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261 _ 262 r R
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261 1 262 r R
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262 _ 263 _ R
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263 o 265 0 R
263 s 265 0 R
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265 _ 266 _ R
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265 $ 266 $ R
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266 1 267 1 R
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266 o 267 1 R
266 s 267 1 R
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267 $ 268 $ R
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268 ^ 269 1 R
268 $ 269 1 R

268 1 269 1 R
268 r 269 1 R
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270 _ 264 _ N
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274 _ 275 _ R
274 ^ 275 ^ R

274 0 275 0 R
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321 _ 273 _ N
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273 _ 260 $ L
273 ^ 260 $ L
273 $ 260 $ L
273 0 260 $ L
273 1 260 $ L
273 r 260 $ L
273 a 260 $ L
273 v 260 $ L
273 o 260 $ L
273 s 260 $ L
273 d 260 $ L
// register bp value 0
260 _ 260 _ R
260 ^ 260 ^ R
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// register sp value 0
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397 d 384 $ L
// address 0 value 72 'H'
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// address 1 value 101 'e'
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// address 2 value 108 'l'
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1173 _ 1125 _ N
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1173 $ 1125 $ N
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1125 _ 1070 $ L
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// address 7 value 119 'w'
1070 _ 1070 _ R
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1070 $ 1175 $ N
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1176 $ 1177 $ R
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1179 _ 1180 _ R
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1185 $ 1186 $ R
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1187 $ 1188 $ R
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1189 $ 1190 $ R
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1694 _ 1694 _ R
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1823 $ 1824 $ R
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1978 ^ 1979 ^ R
1978 $ 1979 $ R
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1979 d 1980 0 R
1980 _ 1981 _ R
1980 ^ 1981 ^ R
1980 $ 1981 $ R
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1981 ^ 1982 0 R
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1996 ^ 1997 ^ R
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1998 ^ 1999 ^ R
1998 $ 1999 $ R
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1998 a 1999 a R
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1998 d 1999 d R
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1999 ^ 2000 0 R
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1999 a 2000 0 R
1999 v 2000 0 R
1999 o 2000 0 R
1999 s 2000 0 R
1999 d 2000 0 R
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2000 ^ 2001 ^ R
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2003 v 2004 0 R
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2004 _ 2005 _ R
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2004 r 2005 r R
2004 a 2005 a R
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2004 s 2005 s R
2004 d 2005 d R
2005 _ 1957 _ N
2005 ^ 1957 ^ N
2005 $ 1957 $ N
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2005 r 1957 r N
2005 a 1957 a N
2005 v 1957 v N
2005 o 1957 o N
2005 s 1957 s N
2005 d 1957 d N
1957 _ 1902 $ L
1957 ^ 1902 $ L
1957 $ 1902 $ L
1957 0 1902 $ L
1957 1 1902 $ L
1957 r 1902 $ L
1957 a 1902 $ L
1957 v 1902 $ L
1957 o 1902 $ L
1957 s 1902 $ L
1957 d 1902 $ L
// address 15 value 16
1902 _ 1902 _ R
1902 ^ 1902 ^ R
1902 $ 2007 $ N
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1902 r 1902 r R
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1902 v 1902 v R
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1902 s 1902 s R
1902 d 1902 d R
2007 _ 2008 a R
2007 ^ 2008 a R
2007 $ 2008 a R
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2007 1 2008 a R
2007 r 2008 a R
2007 a 2008 a R
2007 v 2008 a R
2007 o 2008 a R
2007 s 2008 a R
2007 d 2008 a R
2008 _ 2009 _ R
2008 ^ 2009 ^ R
2008 $ 2009 $ R
2008 0 2009 0 R
2008 1 2009 1 R
2008 r 2009 r R
2008 a 2009 a R
2008 v 2009 v R
2008 o 2009 o R
2008 s 2009 s R
2008 d 2009 d R
2009 _ 2011 0 R
2009 ^ 2011 0 R
2009 $ 2011 0 R
2009 0 2011 0 R
2009 1 2011 0 R
2009 r 2011 0 R
2009 a 2011 0 R
2009 v 2011 0 R
2009 o 2011 0 R
2009 s 2011 0 R
2009 d 2011 0 R
2011 _ 2012 _ R
2011 ^ 2012 ^ R
2011 $ 2012 $ R
2011 0 2012 0 R
2011 1 2012 1 R
2011 r 2012 r R
2011 a 2012 a R
2011 v 2012 v R
2011 o 2012 o R
2011 s 2012 s R
2011 d 2012 d R
2012 _ 2013 0 R
2012 ^ 2013 0 R
2012 $ 2013 0 R
2012 0 2013 0 R
2012 1 2013 0 R
2012 r 2013 0 R
2012 a 2013 0 R
2012 v 2013 0 R
2012 o 2013 0 R
2012 s 2013 0 R
2012 d 2013 0 R
2013 _ 2014 _ R
2013 ^ 2014 ^ R
2013 $ 2014 $ R
2013 0 2014 0 R
2013 1 2014 1 R
2013 r 2014 r R
2013 a 2014 a R
2013 v 2014 v R
2013 o 2014 o R
2013 s 2014 s R
2013 d 2014 d R
2014 _ 2015 0 R
2014 ^ 2015 0 R
2014 $ 2015 0 R
2014 0 2015 0 R
2014 1 2015 0 R
2014 r 2015 0 R
2014 a 2015 0 R
2014 v 2015 0 R
2014 o 2015 0 R
2014 s 2015 0 R
2014 d 2015 0 R
2015 _ 2016 _ R
2015 ^ 2016 ^ R
2015 $ 2016 $ R
2015 0 2016 0 R
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2015 r 2016 r R
2015 a 2016 a R
2015 v 2016 v R
2015 o 2016 o R
2015 s 2016 s R
2015 d 2016 d R
2016 _ 2017 0 R
2016 ^ 2017 0 R
2016 $ 2017 0 R
2016 0 2017 0 R
2016 1 2017 0 R
2016 r 2017 0 R
2016 a 2017 0 R
2016 v 2017 0 R
2016 o 2017 0 R
2016 s 2017 0 R
2016 d 2017 0 R
2017 _ 2018 _ R
2017 ^ 2018 ^ R
2017 $ 2018 $ R
2017 0 2018 0 R
2017 1 2018 1 R
2017 r 2018 r R
2017 a 2018 a R
2017 v 2018 v R
2017 o 2018 o R
2017 s 2018 s R
2017 d 2018 d R
2018 _ 2019 0 R
2018 ^ 2019 0 R
2018 $ 2019 0 R
2018 0 2019 0 R
2018 1 2019 0 R
2018 r 2019 0 R
2018 a 2019 0 R
2018 v 2019 0 R
2018 o 2019 0 R
2018 s 2019 0 R
2018 d 2019 0 R
2019 _ 2020 _ R
2019 ^ 2020 ^ R
2019 $ 2020 $ R
2019 0 2020 0 R
2019 1 2020 1 R
2019 r 2020 r R
2019 a 2020 a R
2019 v 2020 v R
2019 o 2020 o R
2019 s 2020 s R
2019 d 2020 d R
2020 _ 2021 0 R
2020 ^ 2021 0 R
2020 $ 2021 0 R
2020 0 2021 0 R
2020 1 2021 0 R
2020 r 2021 0 R
2020 a 2021 0 R
2020 v 2021 0 R
2020 o 2021 0 R
2020 s 2021 0 R
2020 d 2021 0 R
2021 _ 2022 _ R
2021 ^ 2022 ^ R
2021 $ 2022 $ R
2021 0 2022 0 R
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2021 r 2022 r R
2021 a 2022 a R
2021 v 2022 v R
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2021 s 2022 s R
2021 d 2022 d R
2022 _ 2023 0 R
2022 ^ 2023 0 R
2022 $ 2023 0 R
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2022 a 2023 0 R
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2022 o 2023 0 R
2022 s 2023 0 R
2022 d 2023 0 R
2023 _ 2024 _ R
2023 ^ 2024 ^ R
2023 $ 2024 $ R
2023 0 2024 0 R
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2023 a 2024 a R
2023 v 2024 v R
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2023 d 2024 d R
2024 _ 2025 0 R
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2024 $ 2025 0 R
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2024 o 2025 0 R
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2025 _ 2026 _ R
2025 ^ 2026 ^ R
2025 $ 2026 $ R
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2025 a 2026 a R
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2026 _ 2027 0 R
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2026 o 2027 0 R
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2026 d 2027 0 R
2027 _ 2028 _ R
2027 ^ 2028 ^ R
2027 $ 2028 $ R
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2027 a 2028 a R
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2028 _ 2029 0 R
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2028 $ 2029 0 R
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2028 a 2029 0 R
2028 v 2029 0 R
2028 o 2029 0 R
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2028 d 2029 0 R
2029 _ 2030 _ R
2029 ^ 2030 ^ R
2029 $ 2030 $ R
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2029 r 2030 r R
2029 a 2030 a R
2029 v 2030 v R
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2029 d 2030 d R
2030 _ 2031 0 R
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// jmp 1 pc=0 @16777215
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// mov D SP pc=1 @4
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2128 ^ 2130 ^ N
2128 $ 2128 $ L
2128 0 2128 0 L
2128 1 2128 1 L
2128 r 2128 r L
2128 a 2128 a L
2128 v 2128 v L
2128 o 2128 o L
2128 s 2128 s L
2128 d 2128 d L
2130 _ 2130 _ R
2130 ^ 2130 ^ R
2130 $ 8 $ N
2130 0 2130 0 R
2130 1 2130 1 R
2130 r 2131 r N
2130 a 2130 a R
2130 v 2130 v R
2130 o 2130 o R
2130 s 2130 s R
2130 d 2130 d R
2131 _ 2132 _ R
2131 ^ 2132 ^ R
2131 $ 2132 $ R
2131 0 2132 0 R
2131 1 2132 1 R
2131 r 2132 r R
2131 a 2132 a R
2131 v 2132 v R
2131 o 2132 o R
2131 s 2132 s R
2131 d 2132 d R
2132 _ 2133 _ R
2132 ^ 2133 ^ R
2132 $ 2133 $ R
2132 0 2133 0 R
2132 1 2133 1 R
2132 r 2133 r R
2132 a 2133 a R
2132 v 2133 v R
2132 o 2133 o R
2132 s 2133 s R
2132 d 2133 d R
2133 _ 2130 _ R
2133 ^ 2130 ^ R
2133 $ 2130 $ R
2133 0 2130 0 R
2133 1 2134 1 R
2133 r 2130 r R
2133 a 2130 a R
2133 v 2130 v R
2133 o 2130 o R
2133 s 2130 s R
2133 d 2130 d R
2134 _ 2135 _ R
2134 ^ 2135 ^ R
2134 $ 2135 $ R
2134 0 2135 0 R
2134 1 2135 1 R
2134 r 2135 r R
2134 a 2135 a R
2134 v 2135 v R
2134 o 2135 o R
2134 s 2135 s R
2134 d 2135 d R
2135 _ 2130 _ R
2135 ^ 2130 ^ R
2135 $ 2130 $ R
2135 0 2136 0 R
2135 1 2130 1 R
2135 r 2130 r R
2135 a 2130 a R
2135 v 2130 v R
2135 o 2130 o R
2135 s 2130 s R
2135 d 2130 d R
2136 _ 2137 _ R
2136 ^ 2137 ^ R
2136 $ 2137 $ R
2136 0 2137 0 R
2136 1 2137 1 R
2136 r 2137 r R
2136 a 2137 a R
2136 v 2137 v R
2136 o 2137 o R
2136 s 2137 s R
2136 d 2137 d R
2137 _ 2130 _ R
2137 ^ 2130 ^ R
2137 $ 2130 $ R
2137 0 2130 0 R
2137 1 2138 1 R
2137 r 2130 r R
2137 a 2130 a R
2137 v 2130 v R
2137 o 2130 o R
2137 s 2130 s R
2137 d 2130 d R
2138 _ 2139 _ R

2138 $ 2139 $ R
2138 0 2139 0 R
2138 1 2139 1 R
2138 r 2139 r R
2138 a 2139 a R
2138 v 2139 v R
2138 o 2139 o R
2138 s 2139 s R
2138 d 2139 d R
2139 _ 8 _ N
2139 ^ 8 ^ N
2139 $ 8 $ N
2139 0 8 0 N
2139 1 8 1 N
2139 r 8 r N
2139 a 8 a N
2139 v 2129 v R
2139 o 8 o N
2139 s 8 s N
2139 d 8 d N
2129 _ 2144 s N
2129 ^ 2144 s N
2129 $ 2144 s N
2129 0 2144 s N
2129 1 2144 s N
2129 r 2144 s N
2129 a 2144 s N
2129 v 2144 s N
2129 o 2144 s N
2129 s 2144 s N
2129 d 2144 s N
2144 _ 2145 _ R
2144 ^ 2145 ^ R
2144 $ 2145 $ R
2144 0 2145 0 R
2144 1 2145 1 R
2144 r 2145 r R
2144 a 2145 a R
2144 v 2145 v R
2144 o 2145 o R
2144 s 2145 s R
2144 d 2145 d R
2145 _ 2142 _ N
2145 ^ 2142 ^ N
2145 $ 2142 $ N
2145 0 2140 0 N
2145 1 2141 1 N
2145 r 2142 r N
2145 a 2142 a N
2145 v 2142 v N
2145 o 2142 o N
2145 s 2142 s N
2145 d 2142 d N
2140 _ 2140 _ L
2140 ^ 8 ^ N
2140 $ 2140 $ L
2140 0 2140 0 L
2140 1 2140 1 L
2140 r 2140 r L
2140 a 2140 a L
2140 v 2140 v L
2140 o 2140 o L
2140 s 2140 s L
2140 d 2147 d N
2147 _ 2148 _ R
2147 ^ 2148 _ R
2147 $ 2148 _ R
2147 0 2148 _ R
2147 1 2148 _ R
2147 r 2148 _ R
2147 a 2148 _ R
2147 v 2148 _ R
2147 o 2148 _ R
2147 s 2148 _ R
2147 d 2148 _ R
2148 _ 2146 0 R
2148 ^ 2146 0 R
2148 $ 2146 0 R
2148 0 2146 0 R
2148 1 2146 0 R
2148 r 2146 0 R
2148 a 2146 0 R
2148 v 2146 0 R
2148 o 2146 0 R
2148 s 2146 0 R
2148 d 2146 0 R
2141 _ 2141 _ L
2141 ^ 8 ^ N
2141 $ 2141 $ L
2141 0 2141 0 L
2141 1 2141 1 L
2141 r 2141 r L
2141 a 2141 a L
2141 v 2141 v L
2141 o 2141 o L
2141 s 2141 s L
2141 d 2149 d N
2149 _ 2150 _ R
2149 ^ 2150 _ R
2149 $ 2150 _ R
2149 0 2150 _ R
2149 1 2150 _ R
2149 r 2150 _ R
2149 a 2150 _ R
2149 v 2150 _ R
2149 o 2150 _ R
2149 s 2150 _ R
2149 d 2150 _ R
2150 _ 2146 1 R
2150 ^ 2146 1 R
2150 $ 2146 1 R
2150 0 2146 1 R
2150 1 2146 1 R
2150 r 2146 1 R
2150 a 2146 1 R
2150 v 2146 1 R
2150 o 2146 1 R
2150 s 2146 1 R
2150 d 2146 1 R
2146 _ 2151 d N
2146 ^ 2151 d N
2146 $ 2151 d N
2146 0 2151 d N
2146 1 2151 d N
2146 r 2151 d N
2146 a 2151 d N
2146 v 2151 d N
2146 o 2151 d N
2146 s 2151 d N
2146 d 2151 d N
2151 _ 2151 _ R
2151 ^ 2151 ^ R
2151 $ 8 $ N
2151 0 2151 0 R
2151 1 2151 1 R
2151 r 2151 r R
2151 a 2151 a R
2151 v 2151 v R
2151 o 2151 o R
2151 s 2152 s N
2151 d 2151 d R
2152 _ 2153 _ R
2152 ^ 2153 _ R
2152 $ 2153 _ R
2152 0 2153 _ R
2152 1 2153 _ R
2152 r 2153 _ R
2152 a 2153 _ R
2152 v 2153 _ R
2152 o 2153 _ R
2152 s 2153 _ R
2152 d 2153 _ R
2153 _ 2129 _ R
2153 ^ 2129 ^ R
2153 $ 2129 $ R
2153 0 2129 0 R
2153 1 2129 1 R
2153 r 2129 r R
2153 a 2129 a R
2153 v 2129 v R
2153 o 2129 o R
2153 s 2129 s R
2153 d 2129 d R
2142 _ 2154 _ L
2142 ^ 2154 ^ L
2142 $ 2154 $ L
2142 0 2154 0 L
2142 1 2154 1 L
2142 r 2154 r L
2142 a 2154 a L
2142 v 2154 v L
2142 o 2154 o L
2142 s 2154 s L
2142 d 2154 d L
2154 _ 2143 _ N
2154 ^ 2143 _ N
2154 $ 2143 _ N
2154 0 2143 _ N
2154 1 2143 _ N
2154 r 2143 _ N
2154 a 2143 _ N
2154 v 2143 _ N
2154 o 2143 _ N
2154 s 2143 _ N
2154 d 2143 _ N
2143 _ 2143 _ L
2143 ^ 8 ^ N
2143 $ 2143 $ L
2143 0 2143 0 L
2143 1 2143 1 L
2143 r 2143 r L
2143 a 2143 a L
2143 v 2143 v L
2143 o 2143 o L
2143 s 2143 s L
2143 d 2155 d N
2155 _ 2116 _ N
2155 ^ 2116 _ N
2155 $ 2116 _ N
2155 0 2116 _ N
2155 1 2116 _ N
2155 r 2116 _ N
2155 a 2116 _ N
2155 v 2116 _ N
2155 o 2116 _ N
2155 s 2116 _ N
2155 d 2116 _ N
// add D 16777215 pc=1 @5
2116 _ 2116 _ L
2116 ^ 2156 ^ N
2116 $ 2116 $ L
2116 0 2116 0 L
2116 1 2116 1 L
2116 r 2116 r L
2116 a 2116 a L
2116 v 2116 v L
2116 o 2116 o L
2116 s 2116 s L
2116 d 2116 d L
2156 _ 2156 _ L
2156 ^ 2159 ^ N
2156 $ 2156 $ L
2156 0 2156 0 L
2156 1 2156 1 L
2156 r 2156 r L
2156 a 2156 a L
2156 v 2156 v L
2156 o 2156 o L
2156 s 2156 s L
2156 d 2156 d L
2159 _ 2159 _ R
2159 ^ 2159 ^ R
2159 $ 8 $ N
2159 0 2159 0 R
2159 1 2159 1 R
2159 r 2160 r N
2159 a 2159 a R
2159 v 2159 v R
2159 o 2159 o R
2159 s 2159 s R
2159 d 2159 d R
2160 _ 2161 _ R
2160 ^ 2161 ^ R
2160 $ 2161 $ R
2160 0 2161 0 R
2160 1 2161 1 R
2160 r 2161 r R
2160 a 2161 a R
2160 v 2161 v R
2160 o 2161 o R
2160 s 2161 s R
2160 d 2161 d R
2161 _ 2162 _ R
2161 ^ 2162 ^ R
2161 $ 2162 $ R
2161 0 2162 0 R
2161 1 2162 1 R
2161 r 2162 r R
2161 a 2162 a R
2161 v 2162 v R
2161 o 2162 o R
2161 s 2162 s R
2161 d 2162 d R
2162 _ 2159 _ R
2162 ^ 2159 ^ R
2162 $ 2159 $ R
2162 0 2163 0 R
2162 1 2159 1 R
2162 r 2159 r R
2162 a 2159 a R
2162 v 2159 v R
2162 o 2159 o R
2162 s 2159 s R
2162 d 2159 d R
2163 _ 2164 _ R
2163 ^ 2164 ^ R
2163 $ 2164 $ R
2163 0 2164 0 R
2163 1 2164 1 R
2163 r 2164 r R
2163 a 2164 a R
2163 v 2164 v R
2163 o 2164 o R
2163 s 2164 s R
2163 d 2164 d R
2164 _ 2159 _ R
2164 ^ 2159 ^ R
2164 $ 2159 $ R
2164 0 2159 0 R
2164 1 2165 1 R
2164 r 2159 r R
2164 a 2159 a R
2164 v 2159 v R
2164 o 2159 o R
2164 s 2159 s R
2164 d 2159 d R
2165 _ 2166 _ R
2165 ^ 2166 ^ R
2165 $ 2166 $ R
2165 0 2166 0 R
2165 1 2166 1 R
2165 r 2166 r R
2165 a 2166 a R
2165 v 2166 v R
2165 o 2166 o R
2165 s 2166 s R
2165 d 2166 d R
2166 _ 2159 _ R
2166 ^ 2159 ^ R
2166 $ 2159 $ R
2166 0 2159 0 R
2166 1 2167 1 R
2166 r 2159 r R
2166 a 2159 a R
2166 v 2159 v R
2166 o 2159 o R
2166 s 2159 s R
2166 d 2159 d R
2167 _ 2168 _ R
2167 ^ 2168 ^ R
2167 $ 2168 $ R
2167 0 2168 0 R
2167 1 2168 1 R
2167 r 2168 r R
2167 a 2168 a R
2167 v 2168 v R
2167 o 2168 o R
2167 s 2168 s R
2167 d 2168 d R
2168 _ 8 _ N
2168 ^ 8 ^ N
2168 $ 8 $ N
2168 0 8 0 N
2168 1 8 1 N
2168 r 8 r N
2168 a 8 a N
2168 v 2158 v R
2168 o 8 o N
2168 s 8 s N
2168 d 8 d N
2158 _ 2169 1 R
2158 ^ 2169 1 R
2158 $ 2169 1 R
2158 0 2169 1 R
2158 1 2169 1 R
2158 r 2169 1 R
2158 a 2169 1 R
2158 v 2169 1 R
2158 o 2169 1 R
2158 s 2169 1 R
2158 d 2169 1 R
2169 _ 2170 _ R
2169 ^ 2170 ^ R
2169 $ 2170 $ R
2169 0 2170 0 R
2169 1 2170 1 R
2169 r 2170 r R
2169 a 2170 a R
2169 v 2170 v R
2169 o 2170 o R
2169 s 2170 s R
2169 d 2170 d R
2170 _ 2171 1 R
2170 ^ 2171 1 R
2170 $ 2171 1 R
2170 0 2171 1 R
2170 1 2171 1 R
2170 r 2171 1 R
2170 a 2171 1 R
2170 v 2171 1 R
2170 o 2171 1 R
2170 s 2171 1 R
2170 d 2171 1 R
2171 _ 2172 _ R
2171 ^ 2172 ^ R
2171 $ 2172 $ R
2171 0 2172 0 R
2171 1 2172 1 R
2171 r 2172 r R
2171 a 2172 a R
2171 v 2172 v R
2171 o 2172 o R
2171 s 2172 s R
2171 d 2172 d R
2172 _ 2173 1 R
2172 ^ 2173 1 R
2172 $ 2173 1 R
2172 0 2173 1 R
2172 1 2173 1 R
2172 r 2173 1 R
2172 a 2173 1 R
2172 v 2173 1 R
2172 o 2173 1 R
2172 s 2173 1 R
2172 d 2173 1 R
2173 _ 2174 _ R
2173 ^ 2174 ^ R
2173 $ 2174 $ R
2173 0 2174 0 R
2173 1 2174 1 R
2173 r 2174 r R
2173 a 2174 a R
2173 v 2174 v R
2173 o 2174 o R
2173 s 2174 s R
2173 d 2174 d R
2174 _ 2175 1 R
2174 ^ 2175 1 R
2174 $ 2175 1 R
2174 0 2175 1 R
2174 1 2175 1 R
2174 r 2175 1 R
2174 a 2175 1 R
2174 v 2175 1 R
2174 o 2175 1 R
2174 s 2175 1 R
2174 d 2175 1 R
2175 _ 2176 _ R
2175 ^ 2176 ^ R
2175 $ 2176 $ R
2175 0 2176 0 R
2175 1 2176 1 R
2175 r 2176 r R
2175 a 2176 a R
2175 v 2176 v R
2175 o 2176 o R
2175 s 2176 s R
2175 d 2176 d R
2176 _ 2177 1 R
2176 ^ 2177 1 R
2176 $ 2177 1 R
2176 0 2177 1 R
2176 1 2177 1 R
2176 r 2177 1 R
2176 a 2177 1 R
2176 v 2177 1 R
2176 o 2177 1 R
2176 s 2177 1 R
2176 d 2177 1 R
2177 _ 2178 _ R
2177 ^ 2178 ^ R
2177 $ 2178 $ R
2177 0 2178 0 R
2177 1 2178 1 R
2177 r 2178 r R
2177 a 2178 a R
2177 v 2178 v R
2177 o 2178 o R
2177 s 2178 s R
2177 d 2178 d R
2178 _ 2179 1 R
2178 ^ 2179 1 R
2178 $ 2179 1 R
2178 0 2179 1 R
2178 1 2179 1 R
2178 r 2179 1 R
2178 a 2179 1 R
2178 v 2179 1 R
2178 o 2179 1 R
2178 s 2179 1 R
2178 d 2179 1 R
2179 _ 2180 _ R
2179 ^ 2180 ^ R
2179 $ 2180 $ R
2179 0 2180 0 R
2179 1 2180 1 R
2179 r 2180 r R
2179 a 2180 a R
2179 v 2180 v R
2179 o 2180 o R
2179 s 2180 s R
2179 d 2180 d R
2180 _ 2181 1 R
2180 ^ 2181 1 R
2180 $ 2181 1 R
2180 0 2181 1 R
2180 1 2181 1 R
2180 r 2181 1 R
2180 a 2181 1 R
2180 v 2181 1 R
2180 o 2181 1 R
2180 s 2181 1 R
2180 d 2181 1 R
2181 _ 2182 _ R
2181 ^ 2182 ^ R
2181 $ 2182 $ R
2181 0 2182 0 R
2181 1 2182 1 R
2181 r 2182 r R
2181 a 2182 a R
2181 v 2182 v R
2181 o 2182 o R
2181 s 2182 s R
2181 d 2182 d R
2182 _ 2183 1 R
2182 ^ 2183 1 R
2182 $ 2183 1 R
2182 0 2183 1 R
2182 1 2183 1 R
2182 r 2183 1 R
2182 a 2183 1 R
2182 v 2183 1 R
2182 o 2183 1 R
2182 s 2183 1 R
2182 d 2183 1 R
2183 _ 2184 _ R
2183 ^ 2184 ^ R
2183 $ 2184 $ R
2183 0 2184 0 R
2183 1 2184 1 R
2183 r 2184 r R
2183 a 2184 a R
2183 v 2184 v R
2183 o 2184 o R
2183 s 2184 s R
2183 d 2184 d R
2184 _ 2185 1 R
2184 ^ 2185 1 R
2184 $ 2185 1 R
2184 0 2185 1 R
2184 1 2185 1 R
2184 r 2185 1 R
2184 a 2185 1 R
2184 v 2185 1 R
2184 o 2185 1 R
2184 s 2185 1 R
2184 d 2185 1 R
2185 _ 2186 _ R
2185 ^ 2186 ^ R
2185 $ 2186 $ R
2185 0 2186 0 R
2185 1 2186 1 R
2185 r 2186 r R
2185 a 2186 a R
2185 v 2186 v R
2185 o 2186 o R
2185 s 2186 s R
2185 d 2186 d R
2186 _ 2187 1 R
2186 ^ 2187 1 R
2186 $ 2187 1 R
2186 0 2187 1 R
2186 1 2187 1 R
2186 r 2187 1 R
2186 a 2187 1 R
2186 v 2187 1 R
2186 o 2187 1 R
2186 s 2187 1 R
2186 d 2187 1 R
2187 _ 2188 _ R
2187 ^ 2188 ^ R
2187 $ 2188 $ R
2187 0 2188 0 R
2187 1 2188 1 R
2187 r 2188 r R
2187 a 2188 a R
2187 v 2188 v R
2187 o 2188 o R
2187 s 2188 s R
2187 d 2188 d R
2188 _ 2189 1 R
2188 ^ 2189 1 R
2188 $ 2189 1 R
2188 0 2189 1 R
2188 1 2189 1 R
2188 r 2189 1 R
2188 a 2189 1 R
2188 v 2189 1 R
2188 o 2189 1 R
2188 s 2189 1 R
2188 d 2189 1 R
2189 _ 2190 _ R
2189 ^ 2190 ^ R
2189 $ 2190 $ R
2189 0 2190 0 R
2189 1 2190 1 R
2189 r 2190 r R
2189 a 2190 a R
2189 v 2190 v R
2189 o 2190 o R
2189 s 2190 s R
2189 d 2190 d R
2190 _ 2191 1 R
2190 ^ 2191 1 R
2190 $ 2191 1 R
2190 0 2191 1 R
2190 1 2191 1 R
2190 r 2191 1 R
2190 a 2191 1 R
2190 v 2191 1 R
2190 o 2191 1 R

2190 d 2191 1 R
2191 _ 2192 _ R
2191 ^ 2192 ^ R
2191 $ 2192 $ R
2191 0 2192 0 R
2191 1 2192 1 R
2191 r 2192 r R
2191 a 2192 a R
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2191 o 2192 o R
2191 s 2192 s R
2191 d 2192 d R
2192 _ 2193 1 R
2192 ^ 2193 1 R
2192 $ 2193 1 R
2192 0 2193 1 R
2192 1 2193 1 R
2192 r 2193 1 R
2192 a 2193 1 R
2192 v 2193 1 R
2192 o 2193 1 R
2192 s 2193 1 R
2192 d 2193 1 R
2193 _ 2194 _ R
2193 ^ 2194 ^ R
2193 $ 2194 $ R
2193 0 2194 0 R
2193 1 2194 1 R
2193 r 2194 r R
2193 a 2194 a R
2193 v 2194 v R
2193 o 2194 o R
2193 s 2194 s R
2193 d 2194 d R
2194 _ 2195 1 R
2194 ^ 2195 1 R
2194 $ 2195 1 R
2194 0 2195 1 R
2194 1 2195 1 R
2194 r 2195 1 R
2194 a 2195 1 R
2194 v 2195 1 R
2194 o 2195 1 R
2194 s 2195 1 R
2194 d 2195 1 R
2195 _ 2196 _ R
2195 ^ 2196 ^ R
2195 $ 2196 $ R
2195 0 2196 0 R
2195 1 2196 1 R
2195 r 2196 r R
2195 a 2196 a R
2195 v 2196 v R
2195 o 2196 o R
2195 s 2196 s R
2195 d 2196 d R
2196 _ 2197 1 R
2196 ^ 2197 1 R
2196 $ 2197 1 R
2196 0 2197 1 R
2196 1 2197 1 R
2196 r 2197 1 R
2196 a 2197 1 R
2196 v 2197 1 R
2196 o 2197 1 R
2196 s 2197 1 R
2196 d 2197 1 R
2197 _ 2198 _ R
2197 ^ 2198 ^ R
2197 $ 2198 $ R
2197 0 2198 0 R
2197 1 2198 1 R
2197 r 2198 r R
2197 a 2198 a R
2197 v 2198 v R
2197 o 2198 o R
2197 s 2198 s R
2197 d 2198 d R
2198 _ 2199 1 R
2198 ^ 2199 1 R
2198 $ 2199 1 R
2198 0 2199 1 R
2198 1 2199 1 R
2198 r 2199 1 R
2198 a 2199 1 R
2198 v 2199 1 R
2198 o 2199 1 R
2198 s 2199 1 R
2198 d 2199 1 R
2199 _ 2200 _ R
2199 ^ 2200 ^ R
2199 $ 2200 $ R
2199 0 2200 0 R
2199 1 2200 1 R
2199 r 2200 r R
2199 a 2200 a R
2199 v 2200 v R
2199 o 2200 o R
2199 s 2200 s R
2199 d 2200 d R
2200 _ 2201 1 R
2200 ^ 2201 1 R
2200 $ 2201 1 R
2200 0 2201 1 R
2200 1 2201 1 R
2200 r 2201 1 R
2200 a 2201 1 R
2200 v 2201 1 R
2200 o 2201 1 R
2200 s 2201 1 R
2200 d 2201 1 R
2201 _ 2202 _ R
2201 ^ 2202 ^ R
2201 $ 2202 $ R
2201 0 2202 0 R
2201 1 2202 1 R
2201 r 2202 r R
2201 a 2202 a R
2201 v 2202 v R
2201 o 2202 o R
2201 s 2202 s R
2201 d 2202 d R
2202 _ 2203 1 R
2202 ^ 2203 1 R
2202 $ 2203 1 R
2202 0 2203 1 R
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2202 r 2203 1 R
2202 a 2203 1 R
2202 v 2203 1 R
2202 o 2203 1 R
2202 s 2203 1 R
2202 d 2203 1 R
2203 _ 2204 _ R
2203 ^ 2204 ^ R
2203 $ 2204 $ R
2203 0 2204 0 R
2203 1 2204 1 R
2203 r 2204 r R
2203 a 2204 a R
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2203 o 2204 o R
2203 s 2204 s R
2203 d 2204 d R
2204 _ 2205 1 R
2204 ^ 2205 1 R
2204 $ 2205 1 R
2204 0 2205 1 R
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2204 r 2205 1 R
2204 a 2205 1 R
2204 v 2205 1 R
2204 o 2205 1 R
2204 s 2205 1 R
2204 d 2205 1 R
2205 _ 2206 _ R
2205 ^ 2206 ^ R
2205 $ 2206 $ R
2205 0 2206 0 R
2205 1 2206 1 R
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2205 a 2206 a R
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2205 o 2206 o R
2205 s 2206 s R
2205 d 2206 d R
2206 _ 2207 1 R
2206 ^ 2207 1 R
2206 $ 2207 1 R
2206 0 2207 1 R
2206 1 2207 1 R
2206 r 2207 1 R
2206 a 2207 1 R
2206 v 2207 1 R

2206 s 2207 1 R
2206 d 2207 1 R
2207 _ 2208 _ R
2207 ^ 2208 ^ R
2207 $ 2208 $ R
2207 0 2208 0 R
2207 1 2208 1 R
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2207 s 2208 s R
2207 d 2208 d R
2208 _ 2209 1 R
2208 ^ 2209 1 R
2208 $ 2209 1 R
2208 0 2209 1 R
2208 1 2209 1 R
2208 r 2209 1 R
2208 a 2209 1 R
2208 v 2209 1 R
2208 o 2209 1 R
2208 s 2209 1 R
2208 d 2209 1 R
2209 _ 2210 _ R
2209 ^ 2210 ^ R
2209 $ 2210 $ R
2209 0 2210 0 R
2209 1 2210 1 R
2209 r 2210 r R
2209 a 2210 a R
2209 v 2210 v R
2209 o 2210 o R
2209 s 2210 s R
2209 d 2210 d R
2210 _ 2211 1 R
2210 ^ 2211 1 R
2210 $ 2211 1 R
2210 0 2211 1 R
2210 1 2211 1 R
2210 r 2211 1 R
2210 a 2211 1 R
2210 v 2211 1 R
2210 o 2211 1 R
2210 s 2211 1 R
2210 d 2211 1 R
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// store BP D pc=1 @6
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2231 _ 2231 _ L
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2231 $ 2231 $ L
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2233 $ 8 $ N
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2246 _ 2257 _ L
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2247 $ 8 $ N
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2261 _ 2262 _ N
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2261 $ 2262 $ N
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2261 a 2262 a N
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2261 d 2262 d N
2263 _ 8 _ N
2263 ^ 8 ^ N
2263 $ 8 $ N
2263 0 2261 0 R
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2263 d 8 d N
2264 _ 8 _ N
2264 ^ 8 ^ N
2264 $ 8 $ N
2264 0 2259 0 R
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2264 s 8 s N
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2262 _ 2265 _ R
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2265 _ 2227 _ R
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2259 _ 2259 _ R
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2259 $ 2228 $ N
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2268 $ 2269 $ L
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2268 o 2269 o L
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2268 d 2269 d L
2269 _ 2270 _ L
2269 ^ 2270 ^ L
2269 $ 2270 $ L
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2270 _ 2270 _ L
2270 ^ 8 ^ N
2270 $ 2270 $ L
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2270 d 2270 d L
2271 _ 2272 _ R
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2272 _ 2276 _ N
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2272 $ 2276 _ N
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2272 o 2276 _ N
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2272 d 2276 _ N
2273 _ 2273 _ R
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2273 $ 8 $ N
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2278 _ 2277 0 R
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2278 d 2277 0 R
2274 _ 2274 _ R
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2274 $ 8 $ N
2274 0 2274 0 R
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2274 a 2274 a R
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2274 d 2279 d N
2279 _ 2277 1 R
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2279 $ 2277 1 R

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2277 _ 2280 _ R
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2280 _ 2281 d N
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2281 _ 2281 _ L
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2281 $ 2281 $ L
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2275 _ 2284 _ L
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2275 $ 2284 $ L
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2284 _ 2276 _ N
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2284 d 2276 _ N
2276 _ 2276 _ R
2276 ^ 2276 ^ R
2276 $ 8 $ N
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2276 d 2285 d N
2285 _ 2243 _ N
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2228 _ 2286 a R
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2286 _ 2287 d L
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2287 $ 2288 $ L
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2288 _ 2288 _ L
2288 ^ 8 ^ N
2288 $ 2288 $ L
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2292 _ 2292 _ R
2292 ^ 2292 ^ R
2292 $ 8 $ N
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2293 _ 2293 _ R
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2293 $ 8 $ N
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2383 s 2384 _ R
2383 d 2384 _ R
2384 _ 2380 1 R
2384 ^ 2380 1 R
2384 $ 2380 1 R
2384 0 2380 1 R
2384 1 2380 1 R
2384 r 2380 1 R
2384 a 2380 1 R
2384 v 2380 1 R
2384 o 2380 1 R
2384 s 2380 1 R
2384 d 2380 1 R
2380 _ 2385 d N
2380 ^ 2385 d N
2380 $ 2385 d N
2380 0 2385 d N
2380 1 2385 d N
2380 r 2385 d N

2380 v 2385 d N
2380 o 2385 d N
2380 s 2385 d N
2380 d 2385 d N
2385 _ 2385 _ L
2385 ^ 8 ^ N
2385 $ 2385 $ L
2385 0 2385 0 L
2385 1 2385 1 L
2385 r 2385 r L
2385 a 2385 a L
2385 v 2385 v L
2385 o 2385 o L
2385 s 2386 s N
2385 d 2385 d L
2386 _ 2387 _ R
2386 ^ 2387 _ R
2386 $ 2387 _ R
2386 0 2387 _ R
2386 1 2387 _ R
2386 r 2387 _ R
2386 a 2387 _ R
2386 v 2387 _ R
2386 o 2387 _ R
2386 s 2387 _ R
2386 d 2387 _ R
2387 _ 2362 _ R
2387 ^ 2362 ^ R
2387 $ 2362 $ R
2387 0 2362 0 R
2387 1 2362 1 R
2387 r 2362 r R
2387 a 2362 a R
2387 v 2362 v R
2387 o 2362 o R
2387 s 2362 s R
2387 d 2362 d R
2376 _ 2388 _ L
2376 ^ 2388 ^ L
2376 $ 2388 $ L
2376 0 2388 0 L
2376 1 2388 1 L
2376 r 2388 r L
2376 a 2388 a L
2376 v 2388 v L
2376 o 2388 o L
2376 s 2388 s L
2376 d 2388 d L
2388 _ 2377 _ N
2388 ^ 2377 _ N
2388 $ 2377 _ N
2388 0 2377 _ N
2388 1 2377 _ N
2388 r 2377 _ N
2388 a 2377 _ N
2388 v 2377 _ N
2388 o 2377 _ N
2388 s 2377 _ N
2388 d 2377 _ N
2377 _ 2377 _ R
2377 ^ 2377 ^ R
2377 $ 8 $ N
2377 0 2377 0 R
2377 1 2377 1 R
2377 r 2377 r R
2377 a 2377 a R
2377 v 2377 v R
2377 o 2377 o R
2377 s 2377 s R
2377 d 2389 d N
2389 _ 2373 _ N
2389 ^ 2373 _ N
2389 $ 2373 _ N
2389 0 2373 _ N
2389 1 2373 _ N
2389 r 2373 _ N
2389 a 2373 _ N
2389 v 2373 _ N
2389 o 2373 _ N
2389 s 2373 _ N
2389 d 2373 _ N
// mov SP D pc=1 @7
2373 _ 2373 _ L
2373 ^ 2390 ^ N
2373 $ 2373 $ L
2373 0 2373 0 L
2373 1 2373 1 L
2373 r 2373 r L
2373 a 2373 a L
2373 v 2373 v L
2373 o 2373 o L
2373 s 2373 s L
2373 d 2373 d L
2390 _ 2390 _ L
2390 ^ 2393 ^ N
2390 $ 2390 $ L
2390 0 2390 0 L
2390 1 2390 1 L
2390 r 2390 r L
2390 a 2390 a L
2390 v 2390 v L
2390 o 2390 o L
2390 s 2390 s L
2390 d 2390 d L
2393 _ 2393 _ R
2393 ^ 2393 ^ R
2393 $ 8 $ N
2393 0 2393 0 R
2393 1 2393 1 R
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2393 a 2393 a R
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2393 o 2393 o R
2393 s 2393 s R
2393 d 2393 d R
2394 _ 2395 _ R
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2394 $ 2395 $ R
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2395 a 2396 a R
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2396 ^ 2393 ^ R
2396 $ 2393 $ R
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2397 _ 2398 _ R
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2397 $ 2398 $ R
2397 0 2398 0 R
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2398 _ 2393 _ R
2398 ^ 2393 ^ R
2398 $ 2393 $ R
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2398 1 2393 1 R
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2399 _ 2400 _ R
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2399 $ 2400 $ R
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2400 ^ 2393 ^ R
2400 $ 2393 $ R
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2400 1 2401 1 R
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2401 a 2402 a R
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2401 o 2402 o R
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2402 _ 8 _ N
2402 ^ 8 ^ N
2402 $ 8 $ N
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2402 1 8 1 N
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2402 a 8 a N
2402 v 2392 v R
2402 o 8 o N
2402 s 8 s N
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2392 $ 2403 d L
2392 0 2403 d L
2392 1 2403 d L
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2392 a 2403 d L
2392 v 2403 d L
2392 o 2403 d L
2392 s 2403 d L
2392 d 2403 d L
2403 _ 2403 _ L
2403 ^ 2405 ^ N
2403 $ 2403 $ L
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2403 1 2403 1 L
2403 r 2403 r L
2403 a 2403 a L
2403 v 2403 v L
2403 o 2403 o L
2403 s 2403 s L
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2405 _ 2405 _ R
2405 ^ 2405 ^ R
2405 $ 8 $ N
2405 0 2405 0 R
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2405 a 2405 a R
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2405 o 2405 o R
2405 s 2405 s R
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2407 ^ 2408 ^ R
2407 $ 2408 $ R
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2408 $ 2405 $ R
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2408 o 2405 o R
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2409 _ 2410 _ R
2409 ^ 2410 ^ R
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2409 o 2410 o R
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2411 a 2412 a R
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2411 o 2412 o R
2411 s 2412 s R
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2412 _ 2405 _ R
2412 ^ 2405 ^ R
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2412 r 2405 r R
2412 a 2405 a R
2412 v 2405 v R
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2413 _ 2414 _ R
2413 ^ 2414 ^ R
2413 $ 2414 $ R
2413 0 2414 0 R
2413 1 2414 1 R
2413 r 2414 r R
2413 a 2414 a R
2413 v 2414 v R
2413 o 2414 o R
2413 s 2414 s R
2413 d 2414 d R
2414 _ 8 _ N
2414 ^ 8 ^ N
2414 $ 8 $ N
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2414 1 8 1 N
2414 r 8 r N
2414 a 8 a N
2414 v 2404 v R
2414 o 8 o N
2414 s 8 s N
2414 d 8 d N
2404 _ 2419 s N
2404 ^ 2419 s N
2404 $ 2419 s N
2404 0 2419 s N
2404 1 2419 s N
2404 r 2419 s N
2404 a 2419 s N
2404 v 2419 s N
2404 o 2419 s N
2404 s 2419 s N
2404 d 2419 s N
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2419 ^ 2420 ^ R
2419 $ 2420 $ R
2419 0 2420 0 R
2419 1 2420 1 R
2419 r 2420 r R
2419 a 2420 a R
2419 v 2420 v R
2419 o 2420 o R
2419 s 2420 s R
2419 d 2420 d R
2420 _ 2417 _ N
2420 ^ 2417 ^ N
2420 $ 2417 $ N
2420 0 2415 0 N
2420 1 2416 1 N
2420 r 2417 r N
2420 a 2417 a N
2420 v 2417 v N
2420 o 2417 o N
2420 s 2417 s N
2420 d 2417 d N
2415 _ 2415 _ R
2415 ^ 2415 ^ R
2415 $ 8 $ N
2415 0 2415 0 R
2415 1 2415 1 R
2415 r 2415 r R
2415 a 2415 a R
2415 v 2415 v R
2415 o 2415 o R
2415 s 2415 s R
2415 d 2422 d N
2422 _ 2423 _ R
2422 ^ 2423 _ R
2422 $ 2423 _ R
2422 0 2423 _ R
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2422 a 2423 _ R
2422 v 2423 _ R
2422 o 2423 _ R
2422 s 2423 _ R
2422 d 2423 _ R
2423 _ 2421 0 R
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2423 $ 2421 0 R
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2423 1 2421 0 R
2423 r 2421 0 R
2423 a 2421 0 R
2423 v 2421 0 R
2423 o 2421 0 R
2423 s 2421 0 R
2423 d 2421 0 R
2416 _ 2416 _ R
2416 ^ 2416 ^ R
2416 $ 8 $ N
2416 0 2416 0 R
2416 1 2416 1 R
2416 r 2416 r R
2416 a 2416 a R
2416 v 2416 v R
2416 o 2416 o R
2416 s 2416 s R
2416 d 2424 d N
2424 _ 2425 _ R
2424 ^ 2425 _ R
2424 $ 2425 _ R
2424 0 2425 _ R
2424 1 2425 _ R
2424 r 2425 _ R
2424 a 2425 _ R
2424 v 2425 _ R
2424 o 2425 _ R
2424 s 2425 _ R
2424 d 2425 _ R
2425 _ 2421 1 R
2425 ^ 2421 1 R
2425 $ 2421 1 R
2425 0 2421 1 R
2425 1 2421 1 R
2425 r 2421 1 R
2425 a 2421 1 R
2425 v 2421 1 R
2425 o 2421 1 R
2425 s 2421 1 R
2425 d 2421 1 R
2421 _ 2426 d N
2421 ^ 2426 d N
2421 $ 2426 d N
2421 0 2426 d N
2421 1 2426 d N
2421 r 2426 d N
2421 a 2426 d N
2421 v 2426 d N
2421 o 2426 d N
2421 s 2426 d N
2421 d 2426 d N
2426 _ 2426 _ L
2426 ^ 8 ^ N
2426 $ 2426 $ L
2426 0 2426 0 L
2426 1 2426 1 L
2426 r 2426 r L
2426 a 2426 a L
2426 v 2426 v L
2426 o 2426 o L
2426 s 2427 s N
2426 d 2426 d L
2427 _ 2428 _ R
2427 ^ 2428 _ R
2427 $ 2428 _ R
2427 0 2428 _ R
2427 1 2428 _ R
2427 r 2428 _ R
2427 a 2428 _ R
2427 v 2428 _ R
2427 o 2428 _ R
2427 s 2428 _ R
2427 d 2428 _ R
2428 _ 2404 _ R
2428 ^ 2404 ^ R
2428 $ 2404 $ R
2428 0 2404 0 R
2428 1 2404 1 R
2428 r 2404 r R
2428 a 2404 a R
2428 v 2404 v R
2428 o 2404 o R
2428 s 2404 s R
2428 d 2404 d R
2417 _ 2429 _ L
2417 ^ 2429 ^ L
2417 $ 2429 $ L
2417 0 2429 0 L
2417 1 2429 1 L
2417 r 2429 r L
2417 a 2429 a L
2417 v 2429 v L
2417 o 2429 o L
2417 s 2429 s L
2417 d 2429 d L
2429 _ 2418 _ N
2429 ^ 2418 _ N
2429 $ 2418 _ N
2429 0 2418 _ N
2429 1 2418 _ N
2429 r 2418 _ N
2429 a 2418 _ N
2429 v 2418 _ N
2429 o 2418 _ N
2429 s 2418 _ N
2429 d 2418 _ N
2418 _ 2418 _ R
2418 ^ 2418 ^ R
2418 $ 8 $ N
2418 0 2418 0 R
2418 1 2418 1 R
2418 r 2418 r R
2418 a 2418 a R
2418 v 2418 v R
2418 o 2418 o R
2418 s 2418 s R
2418 d 2430 d N
2430 _ 2391 _ N
2430 ^ 2391 _ N
2430 $ 2391 _ N
2430 0 2391 _ N
2430 1 2391 _ N
2430 r 2391 _ N
2430 a 2391 _ N
2430 v 2391 _ N
2430 o 2391 _ N
2430 s 2391 _ N
2430 d 2391 _ N
// mov BP SP pc=1 @8
2391 _ 2391 _ L
2391 ^ 2431 ^ N
2391 $ 2391 $ L
2391 0 2391 0 L
2391 1 2391 1 L
2391 r 2391 r L
2391 a 2391 a L
2391 v 2391 v L
2391 o 2391 o L
2391 s 2391 s L
2391 d 2391 d L
2431 _ 2431 _ L
2431 ^ 2434 ^ N
2431 $ 2431 $ L
2431 0 2431 0 L
2431 1 2431 1 L
2431 r 2431 r L
2431 a 2431 a L
2431 v 2431 v L
2431 o 2431 o L
2431 s 2431 s L
2431 d 2431 d L
2434 _ 2434 _ R
2434 ^ 2434 ^ R
2434 $ 8 $ N
2434 0 2434 0 R
2434 1 2434 1 R
2434 r 2435 r N
2434 a 2434 a R
2434 v 2434 v R
2434 o 2434 o R
2434 s 2434 s R
2434 d 2434 d R
2435 _ 2436 _ R
2435 ^ 2436 ^ R
2435 $ 2436 $ R
2435 0 2436 0 R
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2435 r 2436 r R
2435 a 2436 a R
2435 v 2436 v R
2435 o 2436 o R
2435 s 2436 s R
2435 d 2436 d R
2436 _ 2437 _ R
2436 ^ 2437 ^ R
2436 $ 2437 $ R
2436 0 2437 0 R
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2436 a 2437 a R
2436 v 2437 v R
2436 o 2437 o R
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2436 d 2437 d R
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2437 ^ 2434 ^ R
2437 $ 2434 $ R
2437 0 2434 0 R
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2437 r 2434 r R
2437 a 2434 a R
2437 v 2434 v R
2437 o 2434 o R
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2437 d 2434 d R
2438 _ 2439 _ R
2438 ^ 2439 ^ R
2438 $ 2439 $ R
2438 0 2439 0 R
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2438 r 2439 r R
2438 a 2439 a R
2438 v 2439 v R
2438 o 2439 o R
2438 s 2439 s R
2438 d 2439 d R
2439 _ 2434 _ R
2439 ^ 2434 ^ R
2439 $ 2434 $ R
2439 0 2440 0 R
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2439 r 2434 r R
2439 a 2434 a R
2439 v 2434 v R
2439 o 2434 o R
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2439 d 2434 d R
2440 _ 2441 _ R
2440 ^ 2441 ^ R
2440 $ 2441 $ R
2440 0 2441 0 R
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2440 r 2441 r R
2440 a 2441 a R
2440 v 2441 v R
2440 o 2441 o R
2440 s 2441 s R
2440 d 2441 d R
2441 _ 2434 _ R
2441 ^ 2434 ^ R
2441 $ 2434 $ R
2441 0 2442 0 R
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2441 a 2434 a R
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2441 o 2434 o R
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2442 _ 2443 _ R
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2442 0 2443 0 R
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2442 a 2443 a R
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2442 o 2443 o R
2442 s 2443 s R
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2443 _ 8 _ N
2443 ^ 8 ^ N
2443 $ 8 $ N
2443 0 8 0 N
2443 1 8 1 N
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2443 a 8 a N
2443 v 2433 v R
2443 o 8 o N
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2433 _ 2444 d L
2433 ^ 2444 d L
2433 $ 2444 d L
2433 0 2444 d L
2433 1 2444 d L
2433 r 2444 d L
2433 a 2444 d L
2433 v 2444 d L
2433 o 2444 d L
2433 s 2444 d L
2433 d 2444 d L
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2444 ^ 2446 ^ N
2444 $ 2444 $ L
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2444 a 2444 a L
2444 v 2444 v L
2444 o 2444 o L
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2446 _ 2446 _ R
2446 ^ 2446 ^ R
2446 $ 8 $ N
2446 0 2446 0 R
2446 1 2446 1 R
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2446 a 2446 a R
2446 v 2446 v R
2446 o 2446 o R
2446 s 2446 s R
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2447 ^ 2448 ^ R
2447 $ 2448 $ R
2447 0 2448 0 R
2447 1 2448 1 R
2447 r 2448 r R
2447 a 2448 a R
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2447 o 2448 o R
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2448 _ 2449 _ R
2448 ^ 2449 ^ R
2448 $ 2449 $ R
2448 0 2449 0 R
2448 1 2449 1 R
2448 r 2449 r R
2448 a 2449 a R
2448 v 2449 v R
2448 o 2449 o R
2448 s 2449 s R
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2449 ^ 2446 ^ R
2449 $ 2446 $ R
2449 0 2446 0 R
2449 1 2450 1 R
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2449 a 2446 a R
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2449 o 2446 o R
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2450 ^ 2451 ^ R
2450 $ 2451 $ R
2450 0 2451 0 R
2450 1 2451 1 R
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2450 o 2451 o R
2450 s 2451 s R
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2451 _ 2446 _ R
2451 ^ 2446 ^ R
2451 $ 2446 $ R
2451 0 2452 0 R
2451 1 2446 1 R
2451 r 2446 r R
2451 a 2446 a R
2451 v 2446 v R
2451 o 2446 o R
2451 s 2446 s R
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2452 _ 2453 _ R
2452 ^ 2453 ^ R
2452 $ 2453 $ R
2452 0 2453 0 R
2452 1 2453 1 R
2452 r 2453 r R
2452 a 2453 a R
2452 v 2453 v R
2452 o 2453 o R
2452 s 2453 s R
2452 d 2453 d R
2453 _ 2446 _ R
2453 ^ 2446 ^ R
2453 $ 2446 $ R
2453 0 2446 0 R
2453 1 2454 1 R
2453 r 2446 r R
2453 a 2446 a R
2453 v 2446 v R
2453 o 2446 o R
2453 s 2446 s R
2453 d 2446 d R
2454 _ 2455 _ R
2454 ^ 2455 ^ R
2454 $ 2455 $ R
2454 0 2455 0 R
2454 1 2455 1 R
2454 r 2455 r R
2454 a 2455 a R
2454 v 2455 v R
2454 o 2455 o R
2454 s 2455 s R
2454 d 2455 d R
2455 _ 8 _ N
2455 ^ 8 ^ N
2455 $ 8 $ N
2455 0 8 0 N
2455 1 8 1 N
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2455 a 8 a N
2455 v 2445 v R
2455 o 8 o N
2455 s 8 s N
2455 d 8 d N
2445 _ 2460 s N
2445 ^ 2460 s N
2445 $ 2460 s N
2445 0 2460 s N
2445 1 2460 s N
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2445 a 2460 s N
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2445 o 2460 s N
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2460 _ 2461 _ R
2460 ^ 2461 ^ R
2460 $ 2461 $ R
2460 0 2461 0 R
2460 1 2461 1 R
2460 r 2461 r R
2460 a 2461 a R
2460 v 2461 v R
2460 o 2461 o R
2460 s 2461 s R
2460 d 2461 d R
2461 _ 2458 _ N
2461 ^ 2458 ^ N
2461 $ 2458 $ N
2461 0 2456 0 N
2461 1 2457 1 N
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2461 a 2458 a N
2461 v 2458 v N
2461 o 2458 o N
2461 s 2458 s N
2461 d 2458 d N
2456 _ 2456 _ L
2456 ^ 8 ^ N
2456 $ 2456 $ L
2456 0 2456 0 L
2456 1 2456 1 L
2456 r 2456 r L
2456 a 2456 a L
2456 v 2456 v L
2456 o 2456 o L
2456 s 2456 s L
2456 d 2463 d N
2463 _ 2464 _ R
2463 ^ 2464 _ R
2463 $ 2464 _ R
2463 0 2464 _ R
2463 1 2464 _ R
2463 r 2464 _ R
2463 a 2464 _ R
2463 v 2464 _ R
2463 o 2464 _ R
2463 s 2464 _ R
2463 d 2464 _ R
2464 _ 2462 0 R
2464 ^ 2462 0 R
2464 $ 2462 0 R
2464 0 2462 0 R
2464 1 2462 0 R
2464 r 2462 0 R
2464 a 2462 0 R
2464 v 2462 0 R
2464 o 2462 0 R
2464 s 2462 0 R
2464 d 2462 0 R
2457 _ 2457 _ L
2457 ^ 8 ^ N
2457 $ 2457 $ L
2457 0 2457 0 L
2457 1 2457 1 L
2457 r 2457 r L
2457 a 2457 a L
2457 v 2457 v L
2457 o 2457 o L
2457 s 2457 s L
2457 d 2465 d N
2465 _ 2466 _ R
2465 ^ 2466 _ R
2465 $ 2466 _ R
2465 0 2466 _ R
2465 1 2466 _ R
2465 r 2466 _ R
2465 a 2466 _ R
2465 v 2466 _ R
2465 o 2466 _ R
2465 s 2466 _ R
2465 d 2466 _ R
2466 _ 2462 1 R
2466 ^ 2462 1 R
2466 $ 2462 1 R
2466 0 2462 1 R
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2466 r 2462 1 R
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// sub SP 1 pc=1 @9
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// mov A 0 pc=1 @15
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// mov B SP pc=1 @16
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// mov A 0 pc=1 @21
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// mov B BP pc=1 @22
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// add B 16777215 pc=1 @23
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2806 $ 2747 $ N
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// store A B pc=1 @24
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2832 $ 8 $ N
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2832 d 8 d N
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2853 _ 8 _ N
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2853 $ 8 $ N
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2863 $ 8 $ N
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2866 $ 8 $ N
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2875 _ 2833 _ N
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2875 $ 2833 _ N
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2882 _ 2882 _ R
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2882 $ 8 $ N
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2972 d 2970 0 R
2965 _ 2965 _ R
2965 ^ 2965 ^ R
2965 $ 8 $ N
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2965 a 2965 a R
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2965 o 2965 o R
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2973 $ 2974 _ R
2973 0 2974 _ R
2973 1 2974 _ R
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2973 o 2974 _ R
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2974 _ 2970 1 R
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2974 $ 2970 1 R
2974 0 2970 1 R
2974 1 2970 1 R
2974 r 2970 1 R
2974 a 2970 1 R
2974 v 2970 1 R
2974 o 2970 1 R
2974 s 2970 1 R
2974 d 2970 1 R
2970 _ 2975 d N
2970 ^ 2975 d N
2970 $ 2975 d N
2970 0 2975 d N
2970 1 2975 d N
2970 r 2975 d N
2970 a 2975 d N
2970 v 2975 d N
2970 o 2975 d N
2970 s 2975 d N
2970 d 2975 d N
2975 _ 2975 _ L
2975 ^ 8 ^ N
2975 $ 2975 $ L
2975 0 2975 0 L
2975 1 2975 1 L
2975 r 2975 r L
2975 a 2975 a L
2975 v 2975 v L
2975 o 2975 o L
2975 s 2976 s N
2975 d 2975 d L
2976 _ 2977 _ R
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2976 $ 2977 _ R
2976 0 2977 _ R
2976 1 2977 _ R
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2976 o 2977 _ R
2976 s 2977 _ R
2976 d 2977 _ R
2977 _ 2952 _ R
2977 ^ 2952 ^ R
2977 $ 2952 $ R
2977 0 2952 0 R
2977 1 2952 1 R
2977 r 2952 r R
2977 a 2952 a R
2977 v 2952 v R
2977 o 2952 o R
2977 s 2952 s R
2977 d 2952 d R
2966 _ 2978 _ L
2966 ^ 2978 ^ L
2966 $ 2978 $ L
2966 0 2978 0 L
2966 1 2978 1 L
2966 r 2978 r L
2966 a 2978 a L
2966 v 2978 v L
2966 o 2978 o L
2966 s 2978 s L
2966 d 2978 d L
2978 _ 2967 _ N
2978 ^ 2967 _ N
2978 $ 2967 _ N
2978 0 2967 _ N
2978 1 2967 _ N
2978 r 2967 _ N
2978 a 2967 _ N
2978 v 2967 _ N
2978 o 2967 _ N
2978 s 2967 _ N
2978 d 2967 _ N
2967 _ 2967 _ R
2967 ^ 2967 ^ R
2967 $ 8 $ N
2967 0 2967 0 R
2967 1 2967 1 R
2967 r 2967 r R
2967 a 2967 a R
2967 v 2967 v R
2967 o 2967 o R
2967 s 2967 s R
2967 d 2979 d N
2979 _ 2963 _ N
2979 ^ 2963 _ N
2979 $ 2963 _ N
2979 0 2963 _ N
2979 1 2963 _ N
2979 r 2963 _ N
2979 a 2963 _ N
2979 v 2963 _ N
2979 o 2963 _ N
2979 s 2963 _ N
2979 d 2963 _ N
// mov B BP pc=2 @30
2963 _ 2 _ N
2963 ^ 2 ^ N
2963 $ 2 $ N
2963 0 2 0 N
2963 1 2 1 N
2963 r 2 r N
2963 a 2 a N
2963 v 2 v N
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2963 d 2 d N
2 _ 2 _ L
2 ^ 2980 ^ N
2 $ 2 $ L
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2 a 2 a L
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2 o 2 o L
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2980 ^ 2983 ^ N
2980 $ 2980 $ L
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2983 ^ 2983 ^ R
2983 $ 8 $ N
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2984 ^ 2985 ^ R
2984 $ 2985 $ R
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2985 $ 2986 $ R
2985 0 2986 0 R
2985 1 2986 1 R
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2985 a 2986 a R
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2985 o 2986 o R
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2986 ^ 2983 ^ R
2986 $ 2983 $ R
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2986 o 2983 o R
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2987 _ 2988 _ R
2987 ^ 2988 ^ R
2987 $ 2988 $ R
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2987 1 2988 1 R
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2987 o 2988 o R
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2988 $ 2983 $ R
2988 0 2989 0 R
2988 1 2983 1 R
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2989 _ 2990 _ R
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2989 $ 2990 $ R
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2982 $ 2993 d L
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2993 _ 2993 _ L
2993 ^ 2995 ^ N
2993 $ 2993 $ L
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2993 r 2993 r L
2993 a 2993 a L
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2995 _ 2995 _ R
2995 ^ 2995 ^ R
2995 $ 8 $ N
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2995 1 2995 1 R
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2995 a 2995 a R
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2995 o 2995 o R
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2996 ^ 2997 ^ R
2996 $ 2997 $ R
2996 0 2997 0 R
2996 1 2997 1 R
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2996 a 2997 a R
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2997 $ 2998 $ R
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2998 $ 2995 $ R
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2998 1 2999 1 R
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2999 _ 3000 _ R
2999 ^ 3000 ^ R
2999 $ 3000 $ R
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2999 1 3000 1 R
2999 r 3000 r R
2999 a 3000 a R
2999 v 3000 v R
2999 o 3000 o R
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2999 d 3000 d R
3000 _ 2995 _ R
3000 ^ 2995 ^ R
3000 $ 2995 $ R
3000 0 3001 0 R
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3000 a 2995 a R
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3000 d 2995 d R
3001 _ 3002 _ R
3001 ^ 3002 ^ R
3001 $ 3002 $ R
3001 0 3002 0 R
3001 1 3002 1 R
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3001 a 3002 a R
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3001 o 3002 o R
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3001 d 3002 d R
3002 _ 2995 _ R
3002 ^ 2995 ^ R
3002 $ 2995 $ R
3002 0 3003 0 R
3002 1 2995 1 R
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3002 a 2995 a R
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3003 _ 3004 _ R
3003 ^ 3004 ^ R
3003 $ 3004 $ R
3003 0 3004 0 R
3003 1 3004 1 R
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3003 a 3004 a R
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3003 o 3004 o R
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3004 ^ 8 ^ N
3004 $ 8 $ N
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3004 1 8 1 N
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3004 a 8 a N
3004 v 2994 v R
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2994 $ 3009 s N
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2994 1 3009 s N
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2994 a 3009 s N
2994 v 3009 s N
2994 o 3009 s N
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3009 $ 3010 $ R
3009 0 3010 0 R
3009 1 3010 1 R
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3009 a 3010 a R
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3009 o 3010 o R
3009 s 3010 s R
3009 d 3010 d R
3010 _ 3007 _ N
3010 ^ 3007 ^ N
3010 $ 3007 $ N
3010 0 3005 0 N
3010 1 3006 1 N
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3010 a 3007 a N
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3005 _ 3005 _ L
3005 ^ 8 ^ N
3005 $ 3005 $ L
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3005 a 3005 a L
3005 v 3005 v L
3005 o 3005 o L
3005 s 3005 s L
3005 d 3012 d N
3012 _ 3013 _ R
3012 ^ 3013 _ R
3012 $ 3013 _ R
3012 0 3013 _ R
3012 1 3013 _ R
3012 r 3013 _ R
3012 a 3013 _ R
3012 v 3013 _ R
3012 o 3013 _ R
3012 s 3013 _ R
3012 d 3013 _ R
3013 _ 3011 0 R
3013 ^ 3011 0 R
3013 $ 3011 0 R
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3013 1 3011 0 R
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3013 a 3011 0 R
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3013 o 3011 0 R
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3013 d 3011 0 R
3006 _ 3006 _ L
3006 ^ 8 ^ N
3006 $ 3006 $ L
3006 0 3006 0 L
3006 1 3006 1 L
3006 r 3006 r L
3006 a 3006 a L
3006 v 3006 v L
3006 o 3006 o L
3006 s 3006 s L
3006 d 3014 d N
3014 _ 3015 _ R
3014 ^ 3015 _ R
3014 $ 3015 _ R
3014 0 3015 _ R
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3014 r 3015 _ R
3014 a 3015 _ R
3014 v 3015 _ R
3014 o 3015 _ R
3014 s 3015 _ R
3014 d 3015 _ R
3015 _ 3011 1 R
3015 ^ 3011 1 R
3015 $ 3011 1 R
3015 0 3011 1 R
3015 1 3011 1 R
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3015 a 3011 1 R
3015 v 3011 1 R
3015 o 3011 1 R
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3015 d 3011 1 R
3011 _ 3016 d N
3011 ^ 3016 d N
3011 $ 3016 d N
3011 0 3016 d N
3011 1 3016 d N
3011 r 3016 d N
3011 a 3016 d N
3011 v 3016 d N
3011 o 3016 d N
3011 s 3016 d N
3011 d 3016 d N
3016 _ 3016 _ R
3016 ^ 3016 ^ R
3016 $ 8 $ N
3016 0 3016 0 R
3016 1 3016 1 R
3016 r 3016 r R
3016 a 3016 a R
3016 v 3016 v R
3016 o 3016 o R
3016 s 3017 s N
3016 d 3016 d R
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3017 ^ 3018 _ R
3017 $ 3018 _ R
3017 0 3018 _ R
3017 1 3018 _ R
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3017 a 3018 _ R
3017 v 3018 _ R
3017 o 3018 _ R
3017 s 3018 _ R
3017 d 3018 _ R
3018 _ 2994 _ R
3018 ^ 2994 ^ R
3018 $ 2994 $ R
3018 0 2994 0 R
3018 1 2994 1 R
3018 r 2994 r R
3018 a 2994 a R
3018 v 2994 v R
3018 o 2994 o R
3018 s 2994 s R
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3007 ^ 3019 ^ L
3007 $ 3019 $ L
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3007 1 3019 1 L
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3007 a 3019 a L
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3007 o 3019 o L
3007 s 3019 s L
3007 d 3019 d L
3019 _ 3008 _ N
3019 ^ 3008 _ N
3019 $ 3008 _ N
3019 0 3008 _ N
3019 1 3008 _ N
3019 r 3008 _ N
3019 a 3008 _ N
3019 v 3008 _ N
3019 o 3008 _ N
3019 s 3008 _ N
3019 d 3008 _ N
3008 _ 3008 _ L
3008 ^ 8 ^ N
3008 $ 3008 $ L
3008 0 3008 0 L
3008 1 3008 1 L
3008 r 3008 r L
3008 a 3008 a L
3008 v 3008 v L
3008 o 3008 o L
3008 s 3008 s L
3008 d 3020 d N
3020 _ 2981 _ N
3020 ^ 2981 _ N
3020 $ 2981 _ N
3020 0 2981 _ N
3020 1 2981 _ N
3020 r 2981 _ N
3020 a 2981 _ N
3020 v 2981 _ N
3020 o 2981 _ N
3020 s 2981 _ N
3020 d 2981 _ N
// add B 16777215 pc=2 @31
2981 _ 2981 _ L
2981 ^ 3021 ^ N
2981 $ 2981 $ L
2981 0 2981 0 L
2981 1 2981 1 L
2981 r 2981 r L
2981 a 2981 a L
2981 v 2981 v L
2981 o 2981 o L
2981 s 2981 s L
2981 d 2981 d L
3021 _ 3021 _ L
3021 ^ 3024 ^ N
3021 $ 3021 $ L
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3021 1 3021 1 L
3021 r 3021 r L
3021 a 3021 a L
3021 v 3021 v L
3021 o 3021 o L
3021 s 3021 s L
3021 d 3021 d L
3024 _ 3024 _ R
3024 ^ 3024 ^ R
3024 $ 8 $ N
3024 0 3024 0 R
3024 1 3024 1 R
3024 r 3025 r N
3024 a 3024 a R
3024 v 3024 v R
3024 o 3024 o R
3024 s 3024 s R
3024 d 3024 d R
3025 _ 3026 _ R
3025 ^ 3026 ^ R
3025 $ 3026 $ R
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3025 1 3026 1 R
3025 r 3026 r R
3025 a 3026 a R
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3025 o 3026 o R
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3025 d 3026 d R
3026 _ 3027 _ R
3026 ^ 3027 ^ R
3026 $ 3027 $ R
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3026 r 3027 r R
3026 a 3027 a R
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3026 o 3027 o R
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3027 _ 3024 _ R
3027 ^ 3024 ^ R
3027 $ 3024 $ R
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3027 1 3024 1 R
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3027 a 3024 a R
3027 v 3024 v R
3027 o 3024 o R
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3028 _ 3029 _ R
3028 ^ 3029 ^ R
3028 $ 3029 $ R
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3028 r 3029 r R
3028 a 3029 a R
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3028 o 3029 o R
3028 s 3029 s R
3028 d 3029 d R
3029 _ 3024 _ R
3029 ^ 3024 ^ R
3029 $ 3024 $ R
3029 0 3030 0 R
3029 1 3024 1 R
3029 r 3024 r R
3029 a 3024 a R
3029 v 3024 v R
3029 o 3024 o R
3029 s 3024 s R
3029 d 3024 d R
3030 _ 3031 _ R
3030 ^ 3031 ^ R
3030 $ 3031 $ R
3030 0 3031 0 R
3030 1 3031 1 R
3030 r 3031 r R
3030 a 3031 a R
3030 v 3031 v R
3030 o 3031 o R
3030 s 3031 s R
3030 d 3031 d R
3031 _ 3024 _ R
3031 ^ 3024 ^ R
3031 $ 3024 $ R
3031 0 3024 0 R
3031 1 3032 1 R
3031 r 3024 r R
3031 a 3024 a R
3031 v 3024 v R
3031 o 3024 o R
3031 s 3024 s R
3031 d 3024 d R
3032 _ 3033 _ R
3032 ^ 3033 ^ R
3032 $ 3033 $ R
3032 0 3033 0 R
3032 1 3033 1 R
3032 r 3033 r R
3032 a 3033 a R
3032 v 3033 v R
3032 o 3033 o R
3032 s 3033 s R
3032 d 3033 d R
3033 _ 8 _ N
3033 ^ 8 ^ N
3033 $ 8 $ N
3033 0 8 0 N
3033 1 8 1 N
3033 r 8 r N
3033 a 8 a N
3033 v 3023 v R
3033 o 8 o N
3033 s 8 s N
3033 d 8 d N
3023 _ 3034 1 R
3023 ^ 3034 1 R
3023 $ 3034 1 R
3023 0 3034 1 R
3023 1 3034 1 R
3023 r 3034 1 R
3023 a 3034 1 R
3023 v 3034 1 R
3023 o 3034 1 R
3023 s 3034 1 R
3023 d 3034 1 R
3034 _ 3035 _ R
3034 ^ 3035 ^ R
3034 $ 3035 $ R
3034 0 3035 0 R
3034 1 3035 1 R
3034 r 3035 r R
3034 a 3035 a R
3034 v 3035 v R
3034 o 3035 o R
3034 s 3035 s R
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3035 _ 3036 1 R
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3035 $ 3036 1 R
3035 0 3036 1 R
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3035 r 3036 1 R
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3035 o 3036 1 R
3035 s 3036 1 R
3035 d 3036 1 R
3036 _ 3037 _ R
3036 ^ 3037 ^ R
3036 $ 3037 $ R
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3036 r 3037 r R
3036 a 3037 a R
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3036 o 3037 o R
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3037 a 3038 1 R
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3038 _ 3039 _ R
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3038 $ 3039 $ R
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3038 r 3039 r R
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3038 v 3039 v R
3038 o 3039 o R
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3039 r 3040 1 R
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3040 _ 3041 _ R
3040 ^ 3041 ^ R
3040 $ 3041 $ R
3040 0 3041 0 R
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3040 r 3041 r R
3040 a 3041 a R
3040 v 3041 v R
3040 o 3041 o R
3040 s 3041 s R
3040 d 3041 d R
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3041 ^ 3042 1 R
3041 $ 3042 1 R
3041 0 3042 1 R
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3041 o 3042 1 R
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3041 d 3042 1 R
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3042 ^ 3043 ^ R
3042 $ 3043 $ R
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3042 r 3043 r R
3042 a 3043 a R
3042 v 3043 v R
3042 o 3043 o R
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3043 _ 3044 1 R
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3043 $ 3044 1 R
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3048 r 3049 r R
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3050 ^ 3051 ^ R
3050 $ 3051 $ R
3050 0 3051 0 R
3050 1 3051 1 R
3050 r 3051 r R
3050 a 3051 a R
3050 v 3051 v R
3050 o 3051 o R
3050 s 3051 s R
3050 d 3051 d R
3051 _ 3052 1 R
3051 ^ 3052 1 R
3051 $ 3052 1 R
3051 0 3052 1 R
3051 1 3052 1 R
3051 r 3052 1 R
3051 a 3052 1 R
3051 v 3052 1 R
3051 o 3052 1 R
3051 s 3052 1 R
3051 d 3052 1 R
3052 _ 3053 _ R
3052 ^ 3053 ^ R
3052 $ 3053 $ R
3052 0 3053 0 R
3052 1 3053 1 R
3052 r 3053 r R
3052 a 3053 a R
3052 v 3053 v R
3052 o 3053 o R
3052 s 3053 s R
3052 d 3053 d R
3053 _ 3054 1 R
3053 ^ 3054 1 R
3053 $ 3054 1 R
3053 0 3054 1 R
3053 1 3054 1 R
3053 r 3054 1 R
3053 a 3054 1 R
3053 v 3054 1 R
3053 o 3054 1 R
3053 s 3054 1 R
3053 d 3054 1 R
3054 _ 3055 _ R
3054 ^ 3055 ^ R
3054 $ 3055 $ R
3054 0 3055 0 R
3054 1 3055 1 R
3054 r 3055 r R
3054 a 3055 a R
3054 v 3055 v R
3054 o 3055 o R
3054 s 3055 s R
3054 d 3055 d R
3055 _ 3056 1 R
3055 ^ 3056 1 R
3055 $ 3056 1 R
3055 0 3056 1 R
3055 1 3056 1 R
3055 r 3056 1 R
3055 a 3056 1 R
3055 v 3056 1 R
3055 o 3056 1 R
3055 s 3056 1 R
3055 d 3056 1 R
3056 _ 3057 _ R
3056 ^ 3057 ^ R
3056 $ 3057 $ R
3056 0 3057 0 R
3056 1 3057 1 R
3056 r 3057 r R
3056 a 3057 a R
3056 v 3057 v R
3056 o 3057 o R
3056 s 3057 s R
3056 d 3057 d R
3057 _ 3058 1 R
3057 ^ 3058 1 R
3057 $ 3058 1 R
3057 0 3058 1 R
3057 1 3058 1 R
3057 r 3058 1 R
3057 a 3058 1 R
3057 v 3058 1 R
3057 o 3058 1 R
3057 s 3058 1 R
3057 d 3058 1 R
3058 _ 3059 _ R
3058 ^ 3059 ^ R
3058 $ 3059 $ R
3058 0 3059 0 R
3058 1 3059 1 R
3058 r 3059 r R
3058 a 3059 a R
3058 v 3059 v R
3058 o 3059 o R
3058 s 3059 s R
3058 d 3059 d R
3059 _ 3060 1 R
3059 ^ 3060 1 R
3059 $ 3060 1 R
3059 0 3060 1 R
3059 1 3060 1 R
3059 r 3060 1 R
3059 a 3060 1 R
3059 v 3060 1 R
3059 o 3060 1 R
3059 s 3060 1 R
3059 d 3060 1 R
3060 _ 3061 _ R
3060 ^ 3061 ^ R
3060 $ 3061 $ R
3060 0 3061 0 R
3060 1 3061 1 R
3060 r 3061 r R
3060 a 3061 a R
3060 v 3061 v R
3060 o 3061 o R
3060 s 3061 s R
3060 d 3061 d R
3061 _ 3062 1 R
3061 ^ 3062 1 R
3061 $ 3062 1 R
3061 0 3062 1 R
3061 1 3062 1 R
3061 r 3062 1 R
3061 a 3062 1 R
3061 v 3062 1 R
3061 o 3062 1 R
3061 s 3062 1 R
3061 d 3062 1 R
3062 _ 3063 _ R
3062 ^ 3063 ^ R
3062 $ 3063 $ R
3062 0 3063 0 R
3062 1 3063 1 R
3062 r 3063 r R
3062 a 3063 a R
3062 v 3063 v R
3062 o 3063 o R
3062 s 3063 s R
3062 d 3063 d R
3063 _ 3064 1 R
3063 ^ 3064 1 R
3063 $ 3064 1 R
3063 0 3064 1 R
3063 1 3064 1 R
3063 r 3064 1 R
3063 a 3064 1 R
3063 v 3064 1 R
3063 o 3064 1 R
3063 s 3064 1 R
3063 d 3064 1 R
3064 _ 3065 _ R
3064 ^ 3065 ^ R
3064 $ 3065 $ R
3064 0 3065 0 R

3064 r 3065 r R
3064 a 3065 a R
3064 v 3065 v R
3064 o 3065 o R
3064 s 3065 s R
3064 d 3065 d R
3065 _ 3066 1 R
3065 ^ 3066 1 R
3065 $ 3066 1 R
3065 0 3066 1 R
3065 1 3066 1 R
3065 r 3066 1 R
3065 a 3066 1 R
3065 v 3066 1 R
3065 o 3066 1 R
3065 s 3066 1 R
3065 d 3066 1 R
3066 _ 3067 _ R
3066 ^ 3067 ^ R
3066 $ 3067 $ R
3066 0 3067 0 R
3066 1 3067 1 R
3066 r 3067 r R
3066 a 3067 a R
3066 v 3067 v R
3066 o 3067 o R
3066 s 3067 s R
3066 d 3067 d R
3067 _ 3068 1 R
3067 ^ 3068 1 R
3067 $ 3068 1 R
3067 0 3068 1 R
3067 1 3068 1 R
3067 r 3068 1 R
3067 a 3068 1 R
3067 v 3068 1 R
3067 o 3068 1 R
3067 s 3068 1 R
3067 d 3068 1 R
3068 _ 3069 _ R
3068 ^ 3069 ^ R
3068 $ 3069 $ R
3068 0 3069 0 R
3068 1 3069 1 R
3068 r 3069 r R
3068 a 3069 a R
3068 v 3069 v R
3068 o 3069 o R
3068 s 3069 s R
3068 d 3069 d R
3069 _ 3070 1 R
3069 ^ 3070 1 R
3069 $ 3070 1 R
3069 0 3070 1 R
3069 1 3070 1 R
3069 r 3070 1 R
3069 a 3070 1 R
3069 v 3070 1 R
3069 o 3070 1 R
3069 s 3070 1 R
3069 d 3070 1 R
3070 _ 3071 _ R
3070 ^ 3071 ^ R
3070 $ 3071 $ R
3070 0 3071 0 R
3070 1 3071 1 R
3070 r 3071 r R
3070 a 3071 a R
3070 v 3071 v R
3070 o 3071 o R
3070 s 3071 s R
3070 d 3071 d R
3071 _ 3072 1 R
3071 ^ 3072 1 R
3071 $ 3072 1 R
3071 0 3072 1 R
3071 1 3072 1 R
3071 r 3072 1 R
3071 a 3072 1 R
3071 v 3072 1 R
3071 o 3072 1 R
3071 s 3072 1 R
3071 d 3072 1 R
3072 _ 3073 _ R
3072 ^ 3073 ^ R
3072 $ 3073 $ R
3072 0 3073 0 R
3072 1 3073 1 R
3072 r 3073 r R
3072 a 3073 a R
3072 v 3073 v R
3072 o 3073 o R
3072 s 3073 s R
3072 d 3073 d R
3073 _ 3074 1 R
3073 ^ 3074 1 R
3073 $ 3074 1 R
3073 0 3074 1 R
3073 1 3074 1 R
3073 r 3074 1 R
3073 a 3074 1 R
3073 v 3074 1 R
3073 o 3074 1 R
3073 s 3074 1 R
3073 d 3074 1 R
3074 _ 3075 _ R
3074 ^ 3075 ^ R
3074 $ 3075 $ R
3074 0 3075 0 R
3074 1 3075 1 R
3074 r 3075 r R
3074 a 3075 a R
3074 v 3075 v R
3074 o 3075 o R
3074 s 3075 s R
3074 d 3075 d R
3075 _ 3076 1 R
3075 ^ 3076 1 R
3075 $ 3076 1 R
3075 0 3076 1 R
3075 1 3076 1 R
3075 r 3076 1 R
3075 a 3076 1 R
3075 v 3076 1 R
3075 o 3076 1 R
3075 s 3076 1 R
3075 d 3076 1 R
3076 _ 3077 _ R
3076 ^ 3077 ^ R
3076 $ 3077 $ R
3076 0 3077 0 R
3076 1 3077 1 R
3076 r 3077 r R
3076 a 3077 a R
3076 v 3077 v R
3076 o 3077 o R
3076 s 3077 s R
3076 d 3077 d R
3077 _ 3078 1 R
3077 ^ 3078 1 R
3077 $ 3078 1 R
3077 0 3078 1 R
3077 1 3078 1 R
3077 r 3078 1 R
3077 a 3078 1 R
3077 v 3078 1 R
3077 o 3078 1 R
3077 s 3078 1 R
3077 d 3078 1 R
3078 _ 3079 _ R
3078 ^ 3079 ^ R
3078 $ 3079 $ R
3078 0 3079 0 R
3078 1 3079 1 R
3078 r 3079 r R
3078 a 3079 a R
3078 v 3079 v R
3078 o 3079 o R
3078 s 3079 s R
3078 d 3079 d R
3079 _ 3080 1 R
3079 ^ 3080 1 R
3079 $ 3080 1 R
3079 0 3080 1 R
3079 1 3080 1 R
3079 r 3080 1 R
3079 a 3080 1 R
3079 v 3080 1 R
3079 o 3080 1 R
3079 s 3080 1 R
3079 d 3080 1 R
3080 _ 3081 _ R
3080 ^ 3081 ^ R
3080 $ 3081 $ R

3080 1 3081 1 R
3080 r 3081 r R
3080 a 3081 a R
3080 v 3081 v R
3080 o 3081 o R
3080 s 3081 s R
3080 d 3081 d R
3081 _ 3022 _ N
3081 ^ 3022 ^ N
3081 $ 3022 $ N
3081 0 3022 0 N
3081 1 3022 1 N
3081 r 3022 r N
3081 a 3022 a N
3081 v 3022 v N
3081 o 3022 o N
3081 s 3022 s N
3081 d 3022 d N
3022 _ 3083 _ L
3022 ^ 3083 ^ L
3022 $ 3083 $ L
3022 0 3022 0 R
3022 1 3022 1 R
3022 r 3083 r L
3022 a 3083 a L
3022 v 3083 v L
3022 o 3083 o L
3022 s 3083 s L
3022 d 3083 d L
3083 0 3085 _ L
3083 1 3086 _ L
3083 v 3088 v R
3084 0 3086 _ L
3084 1 3087 _ L
3084 v 3088 v R
3085 0 3083 0 L
3085 1 3083 1 L
3086 0 3083 1 L
3086 1 3084 0 L
3087 0 3084 0 L
3087 1 3084 1 L
3088 _ 3082 _ N
3088 ^ 3082 _ N
3088 $ 3082 _ N
3088 0 3089 _ R
3088 1 3090 _ R
3088 r 3082 _ N
3088 a 3082 _ N
3088 v 3082 _ N
3088 o 3082 _ N
3088 s 3082 _ N
3088 d 3082 _ N
3089 _ 3088 0 R
3089 ^ 3088 0 R
3089 $ 3088 0 R
3089 0 3088 0 R
3089 1 3088 0 R
3089 r 3088 0 R
3089 a 3088 0 R
3089 v 3088 0 R
3089 o 3088 0 R
3089 s 3088 0 R
3089 d 3088 0 R
3090 _ 3088 1 R
3090 ^ 3088 1 R
3090 $ 3088 1 R
3090 0 3088 1 R
3090 1 3088 1 R
3090 r 3088 1 R
3090 a 3088 1 R
3090 v 3088 1 R
3090 o 3088 1 R
3090 s 3088 1 R
3090 d 3088 1 R
// load A B pc=2 @32
3082 _ 3082 _ L
3082 ^ 3091 ^ N
3082 $ 3082 $ L
3082 0 3082 0 L
3082 1 3082 1 L
3082 r 3082 r L
3082 a 3082 a L
3082 v 3082 v L
3082 o 3082 o L
3082 s 3082 s L
3082 d 3082 d L
3091 _ 3091 _ R
3091 ^ 3091 ^ R
3091 $ 3093 $ N
3091 0 3091 0 R
3091 1 3091 1 R
3091 r 3091 r R
3091 a 3094 a N
3091 v 3091 v R
3091 o 3091 o R
3091 s 3091 s R
3091 d 3091 d R
3094 _ 3095 _ R
3094 ^ 3095 ^ R
3094 $ 3095 $ R
3094 0 3095 0 R
3094 1 3095 1 R
3094 r 3095 r R
3094 a 3095 a R
3094 v 3095 v R
3094 o 3095 o R
3094 s 3095 s R
3094 d 3095 d R
3095 _ 3096 d L
3095 ^ 3096 d L
3095 $ 3096 d L
3095 0 3096 d L
3095 1 3096 d L
3095 r 3096 d L
3095 a 3096 d L
3095 v 3096 d L
3095 o 3096 d L
3095 s 3096 d L
3095 d 3096 d L
3096 _ 3096 _ L
3096 ^ 3098 ^ N
3096 $ 3096 $ L
3096 0 3096 0 L
3096 1 3096 1 L
3096 r 3096 r L
3096 a 3096 a L
3096 v 3096 v L
3096 o 3096 o L
3096 s 3096 s L
3096 d 3096 d L
3098 _ 3098 _ R
3098 ^ 3098 ^ R
3098 $ 8 $ N
3098 0 3098 0 R
3098 1 3098 1 R
3098 r 3099 r N
3098 a 3098 a R
3098 v 3098 v R
3098 o 3098 o R
3098 s 3098 s R
3098 d 3098 d R
3099 _ 3100 _ R
3099 ^ 3100 ^ R
3099 $ 3100 $ R
3099 0 3100 0 R
3099 1 3100 1 R
3099 r 3100 r R
3099 a 3100 a R
3099 v 3100 v R
3099 o 3100 o R
3099 s 3100 s R
3099 d 3100 d R
3100 _ 3101 _ R
3100 ^ 3101 ^ R
3100 $ 3101 $ R
3100 0 3101 0 R
3100 1 3101 1 R
3100 r 3101 r R
3100 a 3101 a R
3100 v 3101 v R
3100 o 3101 o R
3100 s 3101 s R
3100 d 3101 d R
3101 _ 3098 _ R
3101 ^ 3098 ^ R
3101 $ 3098 $ R
3101 0 3102 0 R
3101 1 3098 1 R
3101 r 3098 r R
3101 a 3098 a R
3101 v 3098 v R
3101 o 3098 o R
3101 s 3098 s R
3101 d 3098 d R
3102 _ 3103 _ R
3102 ^ 3103 ^ R
3102 $ 3103 $ R
3102 0 3103 0 R
3102 1 3103 1 R
3102 r 3103 r R
3102 a 3103 a R
3102 v 3103 v R
3102 o 3103 o R
3102 s 3103 s R
3102 d 3103 d R
3103 _ 3098 _ R
3103 ^ 3098 ^ R
3103 $ 3098 $ R
3103 0 3104 0 R
3103 1 3098 1 R
3103 r 3098 r R
3103 a 3098 a R
3103 v 3098 v R
3103 o 3098 o R
3103 s 3098 s R
3103 d 3098 d R
3104 _ 3105 _ R
3104 ^ 3105 ^ R
3104 $ 3105 $ R
3104 0 3105 0 R
3104 1 3105 1 R
3104 r 3105 r R
3104 a 3105 a R
3104 v 3105 v R
3104 o 3105 o R
3104 s 3105 s R
3104 d 3105 d R
3105 _ 3098 _ R
3105 ^ 3098 ^ R
3105 $ 3098 $ R
3105 0 3098 0 R
3105 1 3106 1 R
3105 r 3098 r R
3105 a 3098 a R
3105 v 3098 v R
3105 o 3098 o R
3105 s 3098 s R
3105 d 3098 d R
3106 _ 3107 _ R
3106 ^ 3107 ^ R
3106 $ 3107 $ R
3106 0 3107 0 R
3106 1 3107 1 R
3106 r 3107 r R
3106 a 3107 a R
3106 v 3107 v R
3106 o 3107 o R
3106 s 3107 s R
3106 d 3107 d R
3107 _ 8 _ N
3107 ^ 8 ^ N
3107 $ 8 $ N
3107 0 8 0 N
3107 1 8 1 N
3107 r 8 r N
3107 a 8 a N
3107 v 3097 v R
3107 o 8 o N
3107 s 8 s N
3107 d 8 d N
3097 _ 3113 s N
3097 ^ 3113 s N
3097 $ 3113 s N
3097 0 3113 s N
3097 1 3113 s N
3097 r 3113 s N
3097 a 3113 s N
3097 v 3113 s N
3097 o 3113 s N
3097 s 3113 s N
3097 d 3113 s N
3113 _ 3114 _ R
3113 ^ 3114 ^ R
3113 $ 3114 $ R
3113 0 3114 0 R
3113 1 3114 1 R
3113 r 3114 r R
3113 a 3114 a R
3113 v 3114 v R
3113 o 3114 o R
3113 s 3114 s R
3113 d 3114 d R
3114 _ 3111 _ N
3114 ^ 3111 ^ N
3114 $ 3111 $ N
3114 0 3109 0 N
3114 1 3110 1 N
3114 r 3111 r N
3114 a 3111 a N
3114 v 3111 v N
3114 o 3111 o N
3114 s 3111 s N
3114 d 3111 d N
3109 _ 3109 _ R
3109 ^ 3109 ^ R
3109 $ 8 $ N
3109 0 3109 0 R
3109 1 3109 1 R
3109 r 3109 r R
3109 a 3109 a R
3109 v 3109 v R
3109 o 3109 o R
3109 s 3109 s R
3109 d 3116 d N
3116 _ 3115 0 R
3116 ^ 3115 0 R
3116 $ 3115 0 R
3116 0 3115 0 R
3116 1 3115 0 R
3116 r 3115 0 R
3116 a 3115 0 R
3116 v 3115 0 R
3116 o 3115 0 R
3116 s 3115 0 R
3116 d 3115 0 R
3110 _ 3110 _ R
3110 ^ 3110 ^ R
3110 $ 8 $ N
3110 0 3110 0 R
3110 1 3110 1 R
3110 r 3110 r R
3110 a 3110 a R
3110 v 3110 v R
3110 o 3110 o R
3110 s 3110 s R
3110 d 3117 d N
3117 _ 3115 1 R
3117 ^ 3115 1 R
3117 $ 3115 1 R
3117 0 3115 1 R
3117 1 3115 1 R
3117 r 3115 1 R
3117 a 3115 1 R
3117 v 3115 1 R
3117 o 3115 1 R
3117 s 3115 1 R
3117 d 3115 1 R
3115 _ 3118 _ R
3115 ^ 3118 ^ R
3115 $ 3118 $ R
3115 0 3118 0 R
3115 1 3118 1 R
3115 r 3118 r R
3115 a 3118 a R
3115 v 3118 v R
3115 o 3118 o R
3115 s 3118 s R
3115 d 3118 d R
3118 _ 3119 d N
3118 ^ 3119 d N
3118 $ 3119 d N
3118 0 3119 d N
3118 1 3119 d N
3118 r 3119 d N
3118 a 3119 d N
3118 v 3119 d N
3118 o 3119 d N
3118 s 3119 d N
3118 d 3119 d N
3119 _ 3119 _ L
3119 ^ 8 ^ N
3119 $ 3119 $ L
3119 0 3119 0 L
3119 1 3119 1 L
3119 r 3119 r L
3119 a 3119 a L
3119 v 3119 v L
3119 o 3119 o L
3119 s 3120 s N
3119 d 3119 d L
3120 _ 3121 _ R
3120 ^ 3121 _ R
3120 $ 3121 _ R
3120 0 3121 _ R
3120 1 3121 _ R
3120 r 3121 _ R
3120 a 3121 _ R
3120 v 3121 _ R
3120 o 3121 _ R
3120 s 3121 _ R
3120 d 3121 _ R
3121 _ 3097 _ R
3121 ^ 3097 ^ R
3121 $ 3097 $ R
3121 0 3097 0 R
3121 1 3097 1 R
3121 r 3097 r R
3121 a 3097 a R
3121 v 3097 v R
3121 o 3097 o R
3121 s 3097 s R
3121 d 3097 d R
3111 _ 3122 _ L
3111 ^ 3122 ^ L
3111 $ 3122 $ L
3111 0 3122 0 L
3111 1 3122 1 L
3111 r 3122 r L
3111 a 3122 a L
3111 v 3122 v L
3111 o 3122 o L
3111 s 3122 s L
3111 d 3122 d L
3122 _ 3112 _ N
3122 ^ 3112 _ N
3122 $ 3112 _ N
3122 0 3112 _ N
3122 1 3112 _ N
3122 r 3112 _ N
3122 a 3112 _ N
3122 v 3112 _ N
3122 o 3112 _ N
3122 s 3112 _ N
3122 d 3112 _ N
3112 _ 3112 _ R
3112 ^ 3112 ^ R
3112 $ 8 $ N
3112 0 3112 0 R
3112 1 3112 1 R
3112 r 3112 r R
3112 a 3112 a R
3112 v 3112 v R
3112 o 3112 o R
3112 s 3112 s R
3112 d 3123 d N
3123 _ 3108 _ N
3123 ^ 3108 _ N
3123 $ 3108 _ N
3123 0 3108 _ N
3123 1 3108 _ N
3123 r 3108 _ N
3123 a 3108 _ N
3123 v 3108 _ N
3123 o 3108 _ N
3123 s 3108 _ N
3123 d 3108 _ N
3108 _ 3108 _ L
3108 ^ 8 ^ N
3108 $ 3108 $ L
3108 0 3108 0 L
3108 1 3108 1 L
3108 r 3108 r L
3108 a 3125 a N
3108 v 3108 v L
3108 o 3108 o L
3108 s 3108 s L
3108 d 3108 d L
3125 _ 3126 _ R
3125 ^ 3126 ^ R
3125 $ 3126 $ R
3125 0 3126 0 R
3125 1 3126 1 R
3125 r 3126 r R
3125 a 3126 a R
3125 v 3126 v R
3125 o 3126 o R
3125 s 3126 s R
3125 d 3126 d R
3126 _ 3127 _ N
3126 ^ 3127 ^ N
3126 $ 3127 $ N
3126 0 3128 0 R
3126 1 3129 1 R
3126 r 3127 r N
3126 a 3127 a N
3126 v 3127 v N
3126 o 3127 o N
3126 s 3127 s N
3126 d 3127 d N
3128 _ 8 _ N
3128 ^ 8 ^ N
3128 $ 8 $ N
3128 0 3126 0 R
3128 1 3124 1 R
3128 r 8 r N
3128 a 8 a N
3128 v 8 v N
3128 o 8 o N
3128 s 8 s N
3128 d 8 d N
3129 _ 8 _ N
3129 ^ 8 ^ N
3129 $ 8 $ N
3129 0 3124 0 R
3129 1 3126 1 R
3129 r 8 r N
3129 a 8 a N
3129 v 8 v N
3129 o 8 o N
3129 s 8 s N
3129 d 8 d N
3127 _ 3130 _ R
3127 ^ 3130 ^ R
3127 $ 3130 $ R
3127 0 3130 0 R
3127 1 3130 1 R
3127 r 3130 r R
3127 a 3130 a R
3127 v 3130 v R
3127 o 3130 o R
3127 s 3130 s R
3127 d 3130 d R
3130 _ 3092 _ R
3130 ^ 3092 ^ R
3130 $ 3092 $ R
3130 0 3092 0 R
3130 1 3092 1 R
3130 r 3092 r R
3130 a 3092 a R
3130 v 3092 v R
3130 o 3092 o R
3130 s 3092 s R
3130 d 3092 d R
3124 _ 3124 _ R
3124 ^ 3124 ^ R
3124 $ 3093 $ N
3124 0 3124 0 R
3124 1 3124 1 R
3124 r 3124 r R
3124 a 3131 a N
3124 v 3124 v R
3124 o 3124 o R
3124 s 3124 s R
3124 d 3124 d R
3131 _ 3132 _ R
3131 ^ 3132 ^ R
3131 $ 3132 $ R
3131 0 3132 0 R
3131 1 3132 1 R
3131 r 3132 r R
3131 a 3132 a R
3131 v 3132 v R
3131 o 3132 o R
3131 s 3132 s R
3131 d 3132 d R
3132 _ 3133 d L
3132 ^ 3133 d L
3132 $ 3133 d L
3132 0 3133 d L
3132 1 3133 d L
3132 r 3133 d L
3132 a 3133 d L
3132 v 3133 d L
3132 o 3133 d L
3132 s 3133 d L
3132 d 3133 d L
3133 _ 3134 _ L
3133 ^ 3134 ^ L
3133 $ 3134 $ L
3133 0 3134 0 L
3133 1 3134 1 L
3133 r 3134 r L
3133 a 3134 a L
3133 v 3134 v L
3133 o 3134 o L
3133 s 3134 s L
3133 d 3134 d L
3134 _ 3135 _ L
3134 ^ 3135 ^ L
3134 $ 3135 $ L
3134 0 3135 0 L
3134 1 3135 1 L
3134 r 3135 r L
3134 a 3135 a L
3134 v 3135 v L
3134 o 3135 o L
3134 s 3135 s L
3134 d 3135 d L
3135 _ 3135 _ L
3135 ^ 8 ^ N
3135 $ 3135 $ L
3135 0 3135 0 L
3135 1 3135 1 L
3135 r 3135 r L
3135 a 3136 a N
3135 v 3135 v L
3135 o 3135 o L
3135 s 3135 s L
3135 d 3135 d L
3136 _ 3137 _ R
3136 ^ 3137 ^ R
3136 $ 3137 $ R
3136 0 3137 0 R
3136 1 3137 1 R
3136 r 3137 r R
3136 a 3137 a R
3136 v 3137 v R
3136 o 3137 o R
3136 s 3137 s R
3136 d 3137 d R
3137 _ 3141 _ N
3137 ^ 3141 _ N
3137 $ 3141 _ N
3137 0 3138 s N
3137 1 3139 s N
3137 r 3141 _ N
3137 a 3141 _ N
3137 v 3141 _ N
3137 o 3141 _ N
3137 s 3141 _ N
3137 d 3141 _ N
3138 _ 3138 _ R
3138 ^ 3138 ^ R
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3220 v 3221 0 R
3220 o 3221 0 R
3220 s 3221 0 R
3220 d 3221 0 R
3221 _ 3173 _ N
3221 ^ 3173 ^ N
3221 $ 3173 $ N
3221 0 3173 0 N
3221 1 3173 1 N
3221 r 3173 r N
3221 a 3173 a N
3221 v 3173 v N
3221 o 3173 o N
3221 s 3173 s N
3221 d 3173 d N
3173 _ 3222 _ R
3173 ^ 3222 ^ R
3173 $ 3222 $ R
3173 0 3222 0 R
3173 1 3222 1 R
3173 r 3222 r R
3173 a 3222 a R
3173 v 3222 v R
3173 o 3222 o R
3173 s 3222 s R
3173 d 3222 d R
3222 _ 3223 $ L
3222 ^ 3223 $ L
3222 $ 3223 $ L
3222 0 3223 $ L
3222 1 3223 $ L
3222 r 3223 $ L
3222 a 3223 $ L
3222 v 3223 $ L
3222 o 3223 $ L
3222 s 3223 $ L
3222 d 3223 $ L
3223 _ 3223 _ L
3223 ^ 8 ^ N
3223 $ 3223 $ L
3223 0 3223 0 L
3223 1 3223 1 L
3223 r 3223 r L
3223 a 3223 a L
3223 v 3224 v N
3223 o 3223 o L
3223 s 3223 s L
3223 d 3223 d L
3224 _ 3092 _ R
3224 ^ 3092 ^ R
3224 $ 3092 $ R
3224 0 3092 0 R
3224 1 3092 1 R
3224 r 3092 r R
3224 a 3092 a R
3224 v 3092 v R
3224 o 3092 o R
3224 s 3092 s R
3224 d 3092 d R
3092 _ 3225 s L
3092 ^ 3225 s L
3092 $ 3225 s L
3092 0 3225 s L
3092 1 3225 s L
3092 r 3225 s L
3092 a 3225 s L
3092 v 3225 s L
3092 o 3225 s L
3092 s 3225 s L
3092 d 3225 s L
3225 _ 3225 _ L
3225 ^ 3227 ^ N
3225 $ 3225 $ L
3225 0 3225 0 L
3225 1 3225 1 L
3225 r 3225 r L
3225 a 3225 a L
3225 v 3225 v L
3225 o 3225 o L
3225 s 3225 s L
3225 d 3225 d L
3227 _ 3227 _ R
3227 ^ 3227 ^ R
3227 $ 8 $ N
3227 0 3227 0 R
3227 1 3227 1 R
3227 r 3228 r N
3227 a 3227 a R
3227 v 3227 v R
3227 o 3227 o R
3227 s 3227 s R
3227 d 3227 d R
3228 _ 3229 _ R
3228 ^ 3229 ^ R
3228 $ 3229 $ R
3228 0 3229 0 R
3228 1 3229 1 R
3228 r 3229 r R
3228 a 3229 a R
3228 v 3229 v R
3228 o 3229 o R
3228 s 3229 s R
3228 d 3229 d R
3229 _ 3230 _ R
3229 ^ 3230 ^ R
3229 $ 3230 $ R
3229 0 3230 0 R
3229 1 3230 1 R
3229 r 3230 r R
3229 a 3230 a R
3229 v 3230 v R
3229 o 3230 o R
3229 s 3230 s R
3229 d 3230 d R
3230 _ 3227 _ R
3230 ^ 3227 ^ R
3230 $ 3227 $ R
3230 0 3231 0 R
3230 1 3227 1 R
3230 r 3227 r R
3230 a 3227 a R
3230 v 3227 v R
3230 o 3227 o R
3230 s 3227 s R
3230 d 3227 d R
3231 _ 3232 _ R
3231 ^ 3232 ^ R
3231 $ 3232 $ R
3231 0 3232 0 R
3231 1 3232 1 R
3231 r 3232 r R
3231 a 3232 a R
3231 v 3232 v R
3231 o 3232 o R
3231 s 3232 s R
3231 d 3232 d R
3232 _ 3227 _ R
3232 ^ 3227 ^ R
3232 $ 3227 $ R
3232 0 3233 0 R
3232 1 3227 1 R
3232 r 3227 r R
3232 a 3227 a R
3232 v 3227 v R
3232 o 3227 o R
3232 s 3227 s R
3232 d 3227 d R
3233 _ 3234 _ R
3233 ^ 3234 ^ R
3233 $ 3234 $ R
3233 0 3234 0 R
3233 1 3234 1 R
3233 r 3234 r R
3233 a 3234 a R
3233 v 3234 v R
3233 o 3234 o R
3233 s 3234 s R
3233 d 3234 d R
3234 _ 3227 _ R
3234 ^ 3227 ^ R
3234 $ 3227 $ R
3234 0 3235 0 R
3234 1 3227 1 R
3234 r 3227 r R
3234 a 3227 a R
3234 v 3227 v R
3234 o 3227 o R
3234 s 3227 s R
3234 d 3227 d R
3235 _ 3236 _ R
3235 ^ 3236 ^ R
3235 $ 3236 $ R
3235 0 3236 0 R
3235 1 3236 1 R
3235 r 3236 r R
3235 a 3236 a R
3235 v 3236 v R
3235 o 3236 o R
3235 s 3236 s R
3235 d 3236 d R
3236 _ 8 _ N
3236 ^ 8 ^ N
3236 $ 8 $ N
3236 0 8 0 N
3236 1 8 1 N
3236 r 8 r N
3236 a 8 a N
3236 v 3226 v R
3236 o 8 o N
3236 s 8 s N
3236 d 8 d N
3226 _ 3237 d R
3226 ^ 3237 d R
3226 $ 3237 d R
3226 0 3237 d R
3226 1 3237 d R
3226 r 3237 d R
3226 a 3237 d R
3226 v 3237 d R
3226 o 3237 d R
3226 s 3237 d R
3226 d 3237 d R
3237 _ 3238 _ R
3237 ^ 3238 ^ R
3237 $ 3238 $ R
3237 0 3238 0 R
3237 1 3238 1 R
3237 r 3238 r R
3237 a 3238 a R
3237 v 3238 v R
3237 o 3238 o R
3237 s 3238 s R
3237 d 3238 d R
3238 _ 3238 _ R
3238 ^ 3238 ^ R
3238 $ 8 $ N
3238 0 3238 0 R
3238 1 3238 1 R
3238 r 3238 r R
3238 a 3238 a R
3238 v 3238 v R
3238 o 3238 o R
3238 s 3239 s N
3238 d 3238 d R
3239 _ 3245 s N
3239 ^ 3245 s N
3239 $ 3245 s N
3239 0 3245 s N
3239 1 3245 s N
3239 r 3245 s N
3239 a 3245 s N
3239 v 3245 s N
3239 o 3245 s N
3239 s 3245 s N
3239 d 3245 s N
3245 _ 3246 _ R
3245 ^ 3246 ^ R
3245 $ 3246 $ R
3245 0 3246 0 R
3245 1 3246 1 R
3245 r 3246 r R
3245 a 3246 a R
3245 v 3246 v R
3245 o 3246 o R
3245 s 3246 s R
3245 d 3246 d R
3246 _ 3243 _ N
3246 ^ 3243 ^ N
3246 $ 3243 $ N
3246 0 3241 0 N
3246 1 3242 1 N
3246 r 3243 r N
3246 a 3243 a N
3246 v 3243 v N
3246 o 3243 o N
3246 s 3243 s N
3246 d 3243 d N
3241 _ 3241 _ L
3241 ^ 8 ^ N
3241 $ 3241 $ L
3241 0 3241 0 L
3241 1 3241 1 L
3241 r 3241 r L
3241 a 3241 a L
3241 v 3241 v L
3241 o 3241 o L
3241 s 3241 s L
3241 d 3248 d N
3248 _ 3249 _ R
3248 ^ 3249 _ R
3248 $ 3249 _ R
3248 0 3249 _ R
3248 1 3249 _ R
3248 r 3249 _ R
3248 a 3249 _ R
3248 v 3249 _ R
3248 o 3249 _ R
3248 s 3249 _ R
3248 d 3249 _ R
3249 _ 3247 0 R
3249 ^ 3247 0 R
3249 $ 3247 0 R
3249 0 3247 0 R
3249 1 3247 0 R
3249 r 3247 0 R
3249 a 3247 0 R
3249 v 3247 0 R
3249 o 3247 0 R
3249 s 3247 0 R
3249 d 3247 0 R
3242 _ 3242 _ L
3242 ^ 8 ^ N
3242 $ 3242 $ L
3242 0 3242 0 L
3242 1 3242 1 L
3242 r 3242 r L
3242 a 3242 a L
3242 v 3242 v L
3242 o 3242 o L
3242 s 3242 s L
3242 d 3250 d N
3250 _ 3251 _ R
3250 ^ 3251 _ R
3250 $ 3251 _ R
3250 0 3251 _ R
3250 1 3251 _ R
3250 r 3251 _ R
3250 a 3251 _ R
3250 v 3251 _ R
3250 o 3251 _ R
3250 s 3251 _ R
3250 d 3251 _ R
3251 _ 3247 1 R
3251 ^ 3247 1 R
3251 $ 3247 1 R
3251 0 3247 1 R
3251 1 3247 1 R
3251 r 3247 1 R
3251 a 3247 1 R
3251 v 3247 1 R
3251 o 3247 1 R
3251 s 3247 1 R
3251 d 3247 1 R
3247 _ 3252 d N
3247 ^ 3252 d N
3247 $ 3252 d N
3247 0 3252 d N
3247 1 3252 d N
3247 r 3252 d N
3247 a 3252 d N
3247 v 3252 d N
3247 o 3252 d N
3247 s 3252 d N
3247 d 3252 d N
3252 _ 3252 _ R
3252 ^ 3252 ^ R
3252 $ 8 $ N
3252 0 3252 0 R
3252 1 3252 1 R
3252 r 3252 r R
3252 a 3252 a R
3252 v 3252 v R
3252 o 3252 o R
3252 s 3253 s N
3252 d 3252 d R
3253 _ 3254 _ R
3253 ^ 3254 _ R
3253 $ 3254 _ R
3253 0 3254 _ R
3253 1 3254 _ R
3253 r 3254 _ R
3253 a 3254 _ R
3253 v 3254 _ R
3253 o 3254 _ R
3253 s 3254 _ R
3253 d 3254 _ R
3254 _ 3239 _ R
3254 ^ 3239 ^ R
3254 $ 3239 $ R
3254 0 3239 0 R
3254 1 3239 1 R
3254 r 3239 r R
3254 a 3239 a R
3254 v 3239 v R
3254 o 3239 o R
3254 s 3239 s R
3254 d 3239 d R
3243 _ 3255 _ L
3243 ^ 3255 ^ L
3243 $ 3255 $ L
3243 0 3255 0 L
3243 1 3255 1 L
3243 r 3255 r L
3243 a 3255 a L
3243 v 3255 v L
3243 o 3255 o L
3243 s 3255 s L
3243 d 3255 d L
3255 _ 3244 _ N
3255 ^ 3244 _ N
3255 $ 3244 _ N
3255 0 3244 _ N
3255 1 3244 _ N
3255 r 3244 _ N
3255 a 3244 _ N
3255 v 3244 _ N
3255 o 3244 _ N
3255 s 3244 _ N
3255 d 3244 _ N
3244 _ 3244 _ L
3244 ^ 8 ^ N
3244 $ 3244 $ L
3244 0 3244 0 L
3244 1 3244 1 L
3244 r 3244 r L
3244 a 3244 a L
3244 v 3244 v L
3244 o 3244 o L
3244 s 3244 s L
3244 d 3256 d N
3256 _ 3240 _ N
3256 ^ 3240 _ N
3256 $ 3240 _ N
3256 0 3240 _ N
3256 1 3240 _ N
3256 r 3240 _ N
3256 a 3240 _ N
3256 v 3240 _ N
3256 o 3240 _ N
3256 s 3240 _ N
3256 d 3240 _ N
// mov B A pc=2 @33
3240 _ 3240 _ L
3240 ^ 3257 ^ N
3240 $ 3240 $ L
3240 0 3240 0 L
3240 1 3240 1 L
3240 r 3240 r L
3240 a 3240 a L
3240 v 3240 v L
3240 o 3240 o L
3240 s 3240 s L
3240 d 3240 d L
3257 _ 3257 _ L
3257 ^ 3260 ^ N
3257 $ 3257 $ L
3257 0 3257 0 L
3257 1 3257 1 L
3257 r 3257 r L
3257 a 3257 a L
3257 v 3257 v L
3257 o 3257 o L
3257 s 3257 s L
3257 d 3257 d L
3260 _ 3260 _ R
3260 ^ 3260 ^ R
3260 $ 8 $ N
3260 0 3260 0 R
3260 1 3260 1 R
3260 r 3261 r N
3260 a 3260 a R
3260 v 3260 v R
3260 o 3260 o R
3260 s 3260 s R
3260 d 3260 d R
3261 _ 3262 _ R
3261 ^ 3262 ^ R
3261 $ 3262 $ R
3261 0 3262 0 R
3261 1 3262 1 R
3261 r 3262 r R
3261 a 3262 a R
3261 v 3262 v R
3261 o 3262 o R
3261 s 3262 s R
3261 d 3262 d R
3262 _ 3263 _ R
3262 ^ 3263 ^ R
3262 $ 3263 $ R
3262 0 3263 0 R
3262 1 3263 1 R
3262 r 3263 r R
3262 a 3263 a R
3262 v 3263 v R
3262 o 3263 o R
3262 s 3263 s R
3262 d 3263 d R
3263 _ 3260 _ R
3263 ^ 3260 ^ R
3263 $ 3260 $ R
3263 0 3264 0 R
3263 1 3260 1 R
3263 r 3260 r R
3263 a 3260 a R
3263 v 3260 v R
3263 o 3260 o R
3263 s 3260 s R
3263 d 3260 d R
3264 _ 3265 _ R
3264 ^ 3265 ^ R
3264 $ 3265 $ R
3264 0 3265 0 R
3264 1 3265 1 R
3264 r 3265 r R
3264 a 3265 a R
3264 v 3265 v R
3264 o 3265 o R
3264 s 3265 s R
3264 d 3265 d R
3265 _ 3260 _ R
3265 ^ 3260 ^ R
3265 $ 3260 $ R
3265 0 3266 0 R
3265 1 3260 1 R
3265 r 3260 r R
3265 a 3260 a R
3265 v 3260 v R
3265 o 3260 o R
3265 s 3260 s R
3265 d 3260 d R
3266 _ 3267 _ R
3266 ^ 3267 ^ R
3266 $ 3267 $ R
3266 0 3267 0 R
3266 1 3267 1 R
3266 r 3267 r R
3266 a 3267 a R
3266 v 3267 v R
3266 o 3267 o R
3266 s 3267 s R
3266 d 3267 d R
3267 _ 3260 _ R
3267 ^ 3260 ^ R
3267 $ 3260 $ R
3267 0 3260 0 R
3267 1 3268 1 R
3267 r 3260 r R
3267 a 3260 a R
3267 v 3260 v R
3267 o 3260 o R
3267 s 3260 s R
3267 d 3260 d R
3268 _ 3269 _ R
3268 ^ 3269 ^ R
3268 $ 3269 $ R
3268 0 3269 0 R
3268 1 3269 1 R
3268 r 3269 r R
3268 a 3269 a R
3268 v 3269 v R
3268 o 3269 o R
3268 s 3269 s R
3268 d 3269 d R
3269 _ 8 _ N
3269 ^ 8 ^ N
3269 $ 8 $ N
3269 0 8 0 N
3269 1 8 1 N
3269 r 8 r N
3269 a 8 a N
3269 v 3259 v R
3269 o 8 o N
3269 s 8 s N
3269 d 8 d N
3259 _ 3270 d L
3259 ^ 3270 d L
3259 $ 3270 d L
3259 0 3270 d L
3259 1 3270 d L
3259 r 3270 d L
3259 a 3270 d L
3259 v 3270 d L
3259 o 3270 d L
3259 s 3270 d L
3259 d 3270 d L
3270 _ 3270 _ L
3270 ^ 3272 ^ N
3270 $ 3270 $ L
3270 0 3270 0 L
3270 1 3270 1 L
3270 r 3270 r L
3270 a 3270 a L
3270 v 3270 v L
3270 o 3270 o L
3270 s 3270 s L
3270 d 3270 d L
3272 _ 3272 _ R
3272 ^ 3272 ^ R
3272 $ 8 $ N
3272 0 3272 0 R
3272 1 3272 1 R
3272 r 3273 r N
3272 a 3272 a R
3272 v 3272 v R
3272 o 3272 o R
3272 s 3272 s R
3272 d 3272 d R
3273 _ 3274 _ R
3273 ^ 3274 ^ R
3273 $ 3274 $ R
3273 0 3274 0 R
3273 1 3274 1 R
3273 r 3274 r R
3273 a 3274 a R
3273 v 3274 v R
3273 o 3274 o R
3273 s 3274 s R
3273 d 3274 d R
3274 _ 3275 _ R
3274 ^ 3275 ^ R
3274 $ 3275 $ R
3274 0 3275 0 R
3274 1 3275 1 R
3274 r 3275 r R
3274 a 3275 a R
3274 v 3275 v R
3274 o 3275 o R
3274 s 3275 s R
3274 d 3275 d R
3275 _ 3272 _ R
3275 ^ 3272 ^ R
3275 $ 3272 $ R
3275 0 3276 0 R
3275 1 3272 1 R
3275 r 3272 r R
3275 a 3272 a R
3275 v 3272 v R
3275 o 3272 o R
3275 s 3272 s R
3275 d 3272 d R
3276 _ 3277 _ R
3276 ^ 3277 ^ R
3276 $ 3277 $ R
3276 0 3277 0 R
3276 1 3277 1 R
3276 r 3277 r R
3276 a 3277 a R
3276 v 3277 v R
3276 o 3277 o R
3276 s 3277 s R
3276 d 3277 d R
3277 _ 3272 _ R
3277 ^ 3272 ^ R
3277 $ 3272 $ R
3277 0 3278 0 R
3277 1 3272 1 R
3277 r 3272 r R
3277 a 3272 a R
3277 v 3272 v R
3277 o 3272 o R
3277 s 3272 s R
3277 d 3272 d R
3278 _ 3279 _ R
3278 ^ 3279 ^ R
3278 $ 3279 $ R
3278 0 3279 0 R
3278 1 3279 1 R
3278 r 3279 r R
3278 a 3279 a R
3278 v 3279 v R
3278 o 3279 o R
3278 s 3279 s R
3278 d 3279 d R
3279 _ 3272 _ R
3279 ^ 3272 ^ R
3279 $ 3272 $ R
3279 0 3280 0 R
3279 1 3272 1 R
3279 r 3272 r R
3279 a 3272 a R
3279 v 3272 v R
3279 o 3272 o R
3279 s 3272 s R
3279 d 3272 d R
3280 _ 3281 _ R
3280 ^ 3281 ^ R
3280 $ 3281 $ R
3280 0 3281 0 R
3280 1 3281 1 R
3280 r 3281 r R
3280 a 3281 a R
3280 v 3281 v R
3280 o 3281 o R
3280 s 3281 s R
3280 d 3281 d R
3281 _ 8 _ N
3281 ^ 8 ^ N
3281 $ 8 $ N
3281 0 8 0 N
3281 1 8 1 N
3281 r 8 r N
3281 a 8 a N
3281 v 3271 v R
3281 o 8 o N
3281 s 8 s N
3281 d 8 d N
3271 _ 3286 s N
3271 ^ 3286 s N
3271 $ 3286 s N
3271 0 3286 s N
3271 1 3286 s N
3271 r 3286 s N
3271 a 3286 s N
3271 v 3286 s N
3271 o 3286 s N
3271 s 3286 s N
3271 d 3286 s N
3286 _ 3287 _ R
3286 ^ 3287 ^ R
3286 $ 3287 $ R
3286 0 3287 0 R
3286 1 3287 1 R
3286 r 3287 r R
3286 a 3287 a R
3286 v 3287 v R
3286 o 3287 o R
3286 s 3287 s R
3286 d 3287 d R
3287 _ 3284 _ N
3287 ^ 3284 ^ N
3287 $ 3284 $ N
3287 0 3282 0 N
3287 1 3283 1 N
3287 r 3284 r N
3287 a 3284 a N
3287 v 3284 v N
3287 o 3284 o N
3287 s 3284 s N
3287 d 3284 d N
3282 _ 3282 _ R
3282 ^ 3282 ^ R
3282 $ 8 $ N
3282 0 3282 0 R
3282 1 3282 1 R
3282 r 3282 r R
3282 a 3282 a R
3282 v 3282 v R
3282 o 3282 o R
3282 s 3282 s R
3282 d 3289 d N
3289 _ 3290 _ R
3289 ^ 3290 _ R
3289 $ 3290 _ R
3289 0 3290 _ R
3289 1 3290 _ R
3289 r 3290 _ R
3289 a 3290 _ R
3289 v 3290 _ R
3289 o 3290 _ R
3289 s 3290 _ R
3289 d 3290 _ R
3290 _ 3288 0 R
3290 ^ 3288 0 R
3290 $ 3288 0 R
3290 0 3288 0 R
3290 1 3288 0 R
3290 r 3288 0 R
3290 a 3288 0 R
3290 v 3288 0 R
3290 o 3288 0 R
3290 s 3288 0 R
3290 d 3288 0 R
3283 _ 3283 _ R
3283 ^ 3283 ^ R
3283 $ 8 $ N
3283 0 3283 0 R
3283 1 3283 1 R
3283 r 3283 r R
3283 a 3283 a R
3283 v 3283 v R
3283 o 3283 o R
3283 s 3283 s R
3283 d 3291 d N
3291 _ 3292 _ R
3291 ^ 3292 _ R
3291 $ 3292 _ R
3291 0 3292 _ R
3291 1 3292 _ R
3291 r 3292 _ R
3291 a 3292 _ R
3291 v 3292 _ R
3291 o 3292 _ R
3291 s 3292 _ R
3291 d 3292 _ R
3292 _ 3288 1 R
3292 ^ 3288 1 R
3292 $ 3288 1 R
3292 0 3288 1 R
3292 1 3288 1 R
3292 r 3288 1 R
3292 a 3288 1 R
3292 v 3288 1 R
3292 o 3288 1 R
3292 s 3288 1 R
3292 d 3288 1 R
3288 _ 3293 d N
3288 ^ 3293 d N
3288 $ 3293 d N
3288 0 3293 d N
3288 1 3293 d N
3288 r 3293 d N
3288 a 3293 d N
3288 v 3293 d N
3288 o 3293 d N
3288 s 3293 d N
3288 d 3293 d N
3293 _ 3293 _ L
3293 ^ 8 ^ N
3293 $ 3293 $ L
3293 0 3293 0 L
3293 1 3293 1 L
3293 r 3293 r L
3293 a 3293 a L
3293 v 3293 v L
3293 o 3293 o L
3293 s 3294 s N
3293 d 3293 d L
3294 _ 3295 _ R
3294 ^ 3295 _ R
3294 $ 3295 _ R
3294 0 3295 _ R
3294 1 3295 _ R
3294 r 3295 _ R
3294 a 3295 _ R
3294 v 3295 _ R
3294 o 3295 _ R
3294 s 3295 _ R
3294 d 3295 _ R
3295 _ 3271 _ R
3295 ^ 3271 ^ R
3295 $ 3271 $ R
3295 0 3271 0 R
3295 1 3271 1 R
3295 r 3271 r R
3295 a 3271 a R
3295 v 3271 v R
3295 o 3271 o R
3295 s 3271 s R
3295 d 3271 d R
3284 _ 3296 _ L
3284 ^ 3296 ^ L
3284 $ 3296 $ L
3284 0 3296 0 L
3284 1 3296 1 L
3284 r 3296 r L
3284 a 3296 a L
3284 v 3296 v L
3284 o 3296 o L
3284 s 3296 s L
3284 d 3296 d L
3296 _ 3285 _ N
3296 ^ 3285 _ N
3296 $ 3285 _ N
3296 0 3285 _ N
3296 1 3285 _ N
3296 r 3285 _ N
3296 a 3285 _ N
3296 v 3285 _ N
3296 o 3285 _ N
3296 s 3285 _ N
3296 d 3285 _ N
3285 _ 3285 _ R
3285 ^ 3285 ^ R
3285 $ 8 $ N
3285 0 3285 0 R
3285 1 3285 1 R
3285 r 3285 r R
3285 a 3285 a R
3285 v 3285 v R
3285 o 3285 o R
3285 s 3285 s R
3285 d 3297 d N
3297 _ 3258 _ N
3297 ^ 3258 _ N
3297 $ 3258 _ N
3297 0 3258 _ N
3297 1 3258 _ N
3297 r 3258 _ N
3297 a 3258 _ N
3297 v 3258 _ N
3297 o 3258 _ N
3297 s 3258 _ N
3297 d 3258 _ N
// load A B pc=2 @34
3258 _ 3258 _ L
3258 ^ 3298 ^ N
3258 $ 3258 $ L
3258 0 3258 0 L
3258 1 3258 1 L
3258 r 3258 r L
3258 a 3258 a L
3258 v 3258 v L
3258 o 3258 o L
3258 s 3258 s L
3258 d 3258 d L
3298 _ 3298 _ R
3298 ^ 3298 ^ R
3298 $ 3300 $ N
3298 0 3298 0 R
3298 1 3298 1 R
3298 r 3298 r R
3298 a 3301 a N
3298 v 3298 v R
3298 o 3298 o R
3298 s 3298 s R
3298 d 3298 d R
3301 _ 3302 _ R
3301 ^ 3302 ^ R
3301 $ 3302 $ R
3301 0 3302 0 R
3301 1 3302 1 R
3301 r 3302 r R
3301 a 3302 a R
3301 v 3302 v R
3301 o 3302 o R
3301 s 3302 s R
3301 d 3302 d R
3302 _ 3303 d L
3302 ^ 3303 d L
3302 $ 3303 d L
3302 0 3303 d L
3302 1 3303 d L
3302 r 3303 d L
3302 a 3303 d L
3302 v 3303 d L
3302 o 3303 d L
3302 s 3303 d L
3302 d 3303 d L
3303 _ 3303 _ L
3303 ^ 3305 ^ N
3303 $ 3303 $ L
3303 0 3303 0 L
3303 1 3303 1 L
3303 r 3303 r L
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// jeq 4 A 0 pc=2 @35
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3469 a 3470 a R
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3469 o 3470 o R
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3469 d 3470 d R
3470 _ 3467 _ R
3470 ^ 3467 ^ R
3470 $ 3467 $ R
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3471 $ 3472 $ R
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3472 $ 3467 $ R
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3473 $ 3474 $ R
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3474 _ 3467 _ R
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3474 $ 3467 $ R
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3475 _ 3476 _ R
3475 ^ 3476 ^ R
3475 $ 3476 $ R
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3475 r 3476 r R
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3475 s 3476 s R
3475 d 3476 d R
3476 _ 8 _ N
3476 ^ 8 ^ N
3476 $ 8 $ N
3476 0 8 0 N
3476 1 8 1 N
3476 r 8 r N
3476 a 8 a N
3476 v 3466 v R
3476 o 8 o N
3476 s 8 s N
3476 d 8 d N
3466 _ 3477 0 R
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3466 $ 3477 0 R
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3477 $ 3478 $ R
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3479 _ 3480 _ R
3479 ^ 3480 ^ R
3479 $ 3480 $ R
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3481 $ 3482 $ R
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3484 $ 3485 0 R

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3485 $ 3486 $ R
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3487 $ 3488 $ R
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3489 $ 3490 $ R
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3495 $ 3496 $ R
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3497 $ 3498 $ R
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3497 r 3498 r R
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3500 _ 3501 0 R
3500 ^ 3501 0 R

3500 0 3501 0 R
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3501 ^ 3502 ^ R
3501 $ 3502 $ R
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3501 r 3502 r R
3501 a 3502 a R
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3502 $ 3503 0 R
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3502 a 3503 0 R
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3502 o 3503 0 R
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3502 d 3503 0 R
3503 _ 3504 _ R
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3503 $ 3504 $ R
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3503 r 3504 r R
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3504 _ 3505 0 R
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3505 _ 3506 _ R
3505 ^ 3506 ^ R
3505 $ 3506 $ R
3505 0 3506 0 R
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3505 r 3506 r R
3505 a 3506 a R
3505 v 3506 v R
3505 o 3506 o R
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3506 _ 3507 0 R
3506 ^ 3507 0 R
3506 $ 3507 0 R
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3506 r 3507 0 R
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3507 _ 3508 _ R
3507 ^ 3508 ^ R
3507 $ 3508 $ R
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3507 r 3508 r R
3507 a 3508 a R
3507 v 3508 v R
3507 o 3508 o R
3507 s 3508 s R
3507 d 3508 d R
3508 _ 3509 0 R
3508 ^ 3509 0 R
3508 $ 3509 0 R
3508 0 3509 0 R
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3508 r 3509 0 R
3508 a 3509 0 R
3508 v 3509 0 R
3508 o 3509 0 R
3508 s 3509 0 R
3508 d 3509 0 R
3509 _ 3510 _ R
3509 ^ 3510 ^ R
3509 $ 3510 $ R
3509 0 3510 0 R
3509 1 3510 1 R
3509 r 3510 r R
3509 a 3510 a R
3509 v 3510 v R
3509 o 3510 o R
3509 s 3510 s R
3509 d 3510 d R
3510 _ 3511 0 R
3510 ^ 3511 0 R
3510 $ 3511 0 R
3510 0 3511 0 R
3510 1 3511 0 R
3510 r 3511 0 R
3510 a 3511 0 R
3510 v 3511 0 R
3510 o 3511 0 R
3510 s 3511 0 R
3510 d 3511 0 R
3511 _ 3512 _ R
3511 ^ 3512 ^ R
3511 $ 3512 $ R
3511 0 3512 0 R
3511 1 3512 1 R
3511 r 3512 r R
3511 a 3512 a R
3511 v 3512 v R
3511 o 3512 o R
3511 s 3512 s R
3511 d 3512 d R
3512 _ 3513 0 R
3512 ^ 3513 0 R
3512 $ 3513 0 R
3512 0 3513 0 R
3512 1 3513 0 R
3512 r 3513 0 R
3512 a 3513 0 R
3512 v 3513 0 R
3512 o 3513 0 R
3512 s 3513 0 R
3512 d 3513 0 R
3513 _ 3514 _ R
3513 ^ 3514 ^ R
3513 $ 3514 $ R
3513 0 3514 0 R
3513 1 3514 1 R
3513 r 3514 r R
3513 a 3514 a R
3513 v 3514 v R
3513 o 3514 o R
3513 s 3514 s R
3513 d 3514 d R
3514 _ 3515 0 R
3514 ^ 3515 0 R
3514 $ 3515 0 R
3514 0 3515 0 R
3514 1 3515 0 R
3514 r 3515 0 R
3514 a 3515 0 R
3514 v 3515 0 R
3514 o 3515 0 R
3514 s 3515 0 R
3514 d 3515 0 R
3515 _ 3516 _ R
3515 ^ 3516 ^ R
3515 $ 3516 $ R
3515 0 3516 0 R
3515 1 3516 1 R
3515 r 3516 r R
3515 a 3516 a R
3515 v 3516 v R
3515 o 3516 o R
3515 s 3516 s R
3515 d 3516 d R
3516 _ 3517 0 R
3516 ^ 3517 0 R
3516 $ 3517 0 R
3516 0 3517 0 R
3516 1 3517 0 R
3516 r 3517 0 R
3516 a 3517 0 R
3516 v 3517 0 R
3516 o 3517 0 R
3516 s 3517 0 R
3516 d 3517 0 R
3517 _ 3518 _ R
3517 ^ 3518 ^ R
3517 $ 3518 $ R
3517 0 3518 0 R
3517 1 3518 1 R
3517 r 3518 r R
3517 a 3518 a R
3517 v 3518 v R
3517 o 3518 o R
3517 s 3518 s R
3517 d 3518 d R
3518 _ 3519 0 R
3518 ^ 3519 0 R
3518 $ 3519 0 R
3518 0 3519 0 R
3518 1 3519 0 R
3518 r 3519 0 R
3518 a 3519 0 R
3518 v 3519 0 R
3518 o 3519 0 R
3518 s 3519 0 R
3518 d 3519 0 R
3519 _ 3520 _ R
3519 ^ 3520 ^ R
3519 $ 3520 $ R
3519 0 3520 0 R
3519 1 3520 1 R
3519 r 3520 r R
3519 a 3520 a R
3519 v 3520 v R
3519 o 3520 o R
3519 s 3520 s R
3519 d 3520 d R
3520 _ 3521 0 R
3520 ^ 3521 0 R
3520 $ 3521 0 R
3520 0 3521 0 R
3520 1 3521 0 R
3520 r 3521 0 R
3520 a 3521 0 R
3520 v 3521 0 R
3520 o 3521 0 R
3520 s 3521 0 R
3520 d 3521 0 R
3521 _ 3522 _ R
3521 ^ 3522 ^ R
3521 $ 3522 $ R
3521 0 3522 0 R
3521 1 3522 1 R
3521 r 3522 r R
3521 a 3522 a R
3521 v 3522 v R
3521 o 3522 o R
3521 s 3522 s R
3521 d 3522 d R
3522 _ 3523 0 R
3522 ^ 3523 0 R
3522 $ 3523 0 R
3522 0 3523 0 R
3522 1 3523 0 R
3522 r 3523 0 R
3522 a 3523 0 R
3522 v 3523 0 R
3522 o 3523 0 R
3522 s 3523 0 R
3522 d 3523 0 R
3523 _ 3524 _ R
3523 ^ 3524 ^ R
3523 $ 3524 $ R
3523 0 3524 0 R
3523 1 3524 1 R
3523 r 3524 r R
3523 a 3524 a R
3523 v 3524 v R
3523 o 3524 o R
3523 s 3524 s R
3523 d 3524 d R
3524 _ 3465 _ N
3524 ^ 3465 ^ N
3524 $ 3465 $ N
3524 0 3465 0 N
3524 1 3465 1 N
3524 r 3465 r N
3524 a 3465 a N
3524 v 3465 v N
3524 o 3465 o N
3524 s 3465 s N
3524 d 3465 d N
3465 _ 3465 _ L
3465 ^ 8 ^ N
3465 $ 3465 $ L
3465 0 3465 0 L
3465 1 3465 1 L
3465 r 3465 r L
3465 a 3465 a L
3465 v 3525 v N
3465 o 3465 o L
3465 s 3465 s L
3465 d 3465 d L
3525 _ 3526 _ R
3525 ^ 3526 ^ R
3525 $ 3526 $ R
3525 0 3526 0 R
3525 1 3526 1 R
3525 r 3526 r R
3525 a 3526 a R
3525 v 3526 v R
3525 o 3526 o R
3525 s 3526 s R
3525 d 3526 d R
3526 _ 4 _ N

3526 $ 4 _ N
3526 0 3528 _ R
3526 1 3529 _ R
3526 r 4 _ N
3526 a 4 _ N
3526 v 4 _ N
3526 o 4 _ N
3526 s 4 _ N
3526 d 4 _ N
3528 _ 8 _ N
3528 ^ 8 ^ N
3528 $ 8 $ N
3528 0 3526 0 R
3528 1 3530 1 R
3528 r 8 r N
3528 a 8 a N
3528 v 8 v N
3528 o 8 o N
3528 s 8 s N
3528 d 8 d N
3529 _ 8 _ N
3529 ^ 8 ^ N
3529 $ 8 $ N
3529 0 3531 0 R
3529 1 3526 1 R
3529 r 8 r N
3529 a 8 a N
3529 v 8 v N
3529 o 8 o N
3529 s 8 s N
3529 d 8 d N
3531 _ 3527 _ N
3531 ^ 3527 _ N
3531 $ 3527 _ N
3531 0 3532 _ R
3531 1 3532 _ R
3531 r 3527 _ N
3531 a 3527 _ N
3531 v 3527 _ N
3531 o 3527 _ N
3531 s 3527 _ N
3531 d 3527 _ N
3532 _ 3531 _ R
3532 ^ 3531 ^ R
3532 $ 3531 $ R
3532 0 3531 0 R
3532 1 3531 1 R
3532 r 3531 r R
3532 a 3531 a R
3532 v 3531 v R
3532 o 3531 o R
3532 s 3531 s R
3532 d 3531 d R
3530 _ 3527 _ N
3530 ^ 3527 _ N
3530 $ 3527 _ N
3530 0 3533 _ R
3530 1 3533 _ R
3530 r 3527 _ N
3530 a 3527 _ N
3530 v 3527 _ N
3530 o 3527 _ N
3530 s 3527 _ N
3530 d 3527 _ N
3533 _ 3530 _ R
3533 ^ 3530 ^ R
3533 $ 3530 $ R
3533 0 3530 0 R
3533 1 3530 1 R
3533 r 3530 r R
3533 a 3530 a R
3533 v 3530 v R
3533 o 3530 o R
3533 s 3530 s R
3533 d 3530 d R
// jmp 5 pc=3 @36
3527 _ 3 _ N
3527 ^ 3 ^ N
3527 $ 3 $ N
3527 0 3 0 N
3527 1 3 1 N
3527 r 3 r N
3527 a 3 a N
3527 v 3 v N
3527 o 3 o N
3527 s 3 s N
3527 d 3 d N
3 _ 3 _ L
3 ^ 3534 ^ N
3 $ 3 $ L
3 0 3 0 L
3 1 3 1 L
3 r 3 r L
3 a 3 a L
3 v 3 v L
3 o 3 o L
3 s 3 s L
3 d 3 d L
3534 _ 5 _ N
3534 ^ 5 ^ N
3534 $ 5 $ N
3534 0 5 0 N
3534 1 5 1 N
3534 r 5 r N
3534 a 5 a N
3534 v 5 v N
3534 o 5 o N
3534 s 5 s N
3534 d 5 d N
// jmp 7 pc=4 @40
3535 _ 4 _ N
3535 ^ 4 ^ N
3535 $ 4 $ N
3535 0 4 0 N
3535 1 4 1 N
3535 r 4 r N
3535 a 4 a N
3535 v 4 v N
3535 o 4 o N
3535 s 4 s N
3535 d 4 d N
4 _ 4 _ L
4 ^ 3536 ^ N
4 $ 4 $ L
4 0 4 0 L
4 1 4 1 L
4 r 4 r L
4 a 4 a L
4 v 4 v L
4 o 4 o L
4 s 4 s L
4 d 4 d L
3536 _ 7 _ N
3536 ^ 7 ^ N
3536 $ 7 $ N
3536 0 7 0 N
3536 1 7 1 N
3536 r 7 r N
3536 a 7 a N
3536 v 7 v N
3536 o 7 o N
3536 s 7 s N
3536 d 7 d N
// mov B BP pc=5 @44
3537 _ 5 _ N
3537 ^ 5 ^ N
3537 $ 5 $ N
3537 0 5 0 N
3537 1 5 1 N
3537 r 5 r N
3537 a 5 a N
3537 v 5 v N
3537 o 5 o N
3537 s 5 s N
3537 d 5 d N
5 _ 5 _ L
5 ^ 3538 ^ N
5 $ 5 $ L
5 0 5 0 L
5 1 5 1 L
5 r 5 r L
5 a 5 a L
5 v 5 v L
5 o 5 o L
5 s 5 s L
5 d 5 d L
3538 _ 3538 _ L
3538 ^ 3541 ^ N
3538 $ 3538 $ L
3538 0 3538 0 L
3538 1 3538 1 L
3538 r 3538 r L
3538 a 3538 a L
3538 v 3538 v L
3538 o 3538 o L
3538 s 3538 s L
3538 d 3538 d L
3541 _ 3541 _ R
3541 ^ 3541 ^ R
3541 $ 8 $ N
3541 0 3541 0 R
3541 1 3541 1 R
3541 r 3542 r N
3541 a 3541 a R
3541 v 3541 v R
3541 o 3541 o R
3541 s 3541 s R
3541 d 3541 d R
3542 _ 3543 _ R
3542 ^ 3543 ^ R
3542 $ 3543 $ R
3542 0 3543 0 R
3542 1 3543 1 R
3542 r 3543 r R
3542 a 3543 a R
3542 v 3543 v R
3542 o 3543 o R
3542 s 3543 s R
3542 d 3543 d R
3543 _ 3544 _ R
3543 ^ 3544 ^ R
3543 $ 3544 $ R
3543 0 3544 0 R
3543 1 3544 1 R
3543 r 3544 r R
3543 a 3544 a R
3543 v 3544 v R
3543 o 3544 o R
3543 s 3544 s R
3543 d 3544 d R
3544 _ 3541 _ R
3544 ^ 3541 ^ R
3544 $ 3541 $ R
3544 0 3545 0 R
3544 1 3541 1 R
3544 r 3541 r R
3544 a 3541 a R
3544 v 3541 v R
3544 o 3541 o R
3544 s 3541 s R
3544 d 3541 d R
3545 _ 3546 _ R
3545 ^ 3546 ^ R
3545 $ 3546 $ R
3545 0 3546 0 R
3545 1 3546 1 R
3545 r 3546 r R
3545 a 3546 a R
3545 v 3546 v R
3545 o 3546 o R
3545 s 3546 s R
3545 d 3546 d R
3546 _ 3541 _ R
3546 ^ 3541 ^ R
3546 $ 3541 $ R
3546 0 3547 0 R
3546 1 3541 1 R
3546 r 3541 r R
3546 a 3541 a R
3546 v 3541 v R
3546 o 3541 o R
3546 s 3541 s R
3546 d 3541 d R
3547 _ 3548 _ R
3547 ^ 3548 ^ R
3547 $ 3548 $ R
3547 0 3548 0 R
3547 1 3548 1 R
3547 r 3548 r R
3547 a 3548 a R
3547 v 3548 v R
3547 o 3548 o R
3547 s 3548 s R
3547 d 3548 d R
3548 _ 3541 _ R
3548 ^ 3541 ^ R
3548 $ 3541 $ R
3548 0 3541 0 R
3548 1 3549 1 R
3548 r 3541 r R
3548 a 3541 a R
3548 v 3541 v R
3548 o 3541 o R
3548 s 3541 s R
3548 d 3541 d R
3549 _ 3550 _ R
3549 ^ 3550 ^ R
3549 $ 3550 $ R
3549 0 3550 0 R
3549 1 3550 1 R
3549 r 3550 r R
3549 a 3550 a R
3549 v 3550 v R
3549 o 3550 o R
3549 s 3550 s R
3549 d 3550 d R
3550 _ 8 _ N
3550 ^ 8 ^ N
3550 $ 8 $ N
3550 0 8 0 N
3550 1 8 1 N
3550 r 8 r N
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// add B 16777215 pc=5 @45
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3632 o 3633 o R
3632 s 3633 s R
3632 d 3633 d R
3633 _ 3634 1 R
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3633 $ 3634 1 R
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3633 a 3634 1 R
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3633 o 3634 1 R
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3633 d 3634 1 R
3634 _ 3635 _ R
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3634 $ 3635 $ R
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3635 $ 3636 1 R
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3635 d 3636 1 R
3636 _ 3637 _ R
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3636 $ 3637 $ R
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3638 a 3639 a R
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3638 o 3639 o R
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3638 d 3639 d R
3639 _ 3580 _ N
3639 ^ 3580 ^ N
3639 $ 3580 $ N
3639 0 3580 0 N
3639 1 3580 1 N
3639 r 3580 r N
3639 a 3580 a N
3639 v 3580 v N
3639 o 3580 o N
3639 s 3580 s N
3639 d 3580 d N
3580 _ 3641 _ L
3580 ^ 3641 ^ L
3580 $ 3641 $ L
3580 0 3580 0 R
3580 1 3580 1 R
3580 r 3641 r L
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3580 d 3641 d L
3641 0 3643 _ L
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3642 0 3644 _ L
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3642 v 3646 v R
3643 0 3641 0 L
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3644 0 3641 1 L
3644 1 3642 0 L
3645 0 3642 0 L
3645 1 3642 1 L
3646 _ 3640 _ N
3646 ^ 3640 _ N
3646 $ 3640 _ N
3646 0 3647 _ R
3646 1 3648 _ R
3646 r 3640 _ N
3646 a 3640 _ N
3646 v 3640 _ N
3646 o 3640 _ N
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3646 d 3640 _ N
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3648 s 3646 1 R
3648 d 3646 1 R
// load A B pc=5 @46
3640 _ 3640 _ L
3640 ^ 3649 ^ N
3640 $ 3640 $ L
3640 0 3640 0 L
3640 1 3640 1 L
3640 r 3640 r L
3640 a 3640 a L
3640 v 3640 v L
3640 o 3640 o L
3640 s 3640 s L
3640 d 3640 d L
3649 _ 3649 _ R
3649 ^ 3649 ^ R
3649 $ 3651 $ N
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3649 a 3652 a N
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3652 _ 3653 _ R
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3652 $ 3653 $ R
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3654 _ 3654 _ L
3654 ^ 3656 ^ N
3654 $ 3654 $ L
3654 0 3654 0 L
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3654 r 3654 r L
3654 a 3654 a L
3654 v 3654 v L
3654 o 3654 o L
3654 s 3654 s L
3654 d 3654 d L
3656 _ 3656 _ R
3656 ^ 3656 ^ R
3656 $ 8 $ N
3656 0 3656 0 R
3656 1 3656 1 R
3656 r 3657 r N
3656 a 3656 a R
3656 v 3656 v R
3656 o 3656 o R
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3657 _ 3658 _ R
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3657 $ 3658 $ R
3657 0 3658 0 R
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3657 r 3658 r R
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3657 s 3658 s R
3657 d 3658 d R
3658 _ 3659 _ R
3658 ^ 3659 ^ R
3658 $ 3659 $ R
3658 0 3659 0 R
3658 1 3659 1 R
3658 r 3659 r R
3658 a 3659 a R
3658 v 3659 v R
3658 o 3659 o R
3658 s 3659 s R
3658 d 3659 d R
3659 _ 3656 _ R
3659 ^ 3656 ^ R
3659 $ 3656 $ R
3659 0 3660 0 R
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3659 r 3656 r R
3659 a 3656 a R
3659 v 3656 v R
3659 o 3656 o R
3659 s 3656 s R
3659 d 3656 d R
3660 _ 3661 _ R
3660 ^ 3661 ^ R
3660 $ 3661 $ R
3660 0 3661 0 R
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3660 r 3661 r R
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3660 v 3661 v R
3660 o 3661 o R
3660 s 3661 s R
3660 d 3661 d R
3661 _ 3656 _ R
3661 ^ 3656 ^ R
3661 $ 3656 $ R
3661 0 3662 0 R
3661 1 3656 1 R
3661 r 3656 r R
3661 a 3656 a R
3661 v 3656 v R
3661 o 3656 o R
3661 s 3656 s R
3661 d 3656 d R
3662 _ 3663 _ R
3662 ^ 3663 ^ R
3662 $ 3663 $ R
3662 0 3663 0 R
3662 1 3663 1 R
3662 r 3663 r R
3662 a 3663 a R
3662 v 3663 v R
3662 o 3663 o R
3662 s 3663 s R
3662 d 3663 d R
3663 _ 3656 _ R
3663 ^ 3656 ^ R
3663 $ 3656 $ R
3663 0 3656 0 R
3663 1 3664 1 R
3663 r 3656 r R
3663 a 3656 a R
3663 v 3656 v R
3663 o 3656 o R
3663 s 3656 s R
3663 d 3656 d R
3664 _ 3665 _ R
3664 ^ 3665 ^ R
3664 $ 3665 $ R
3664 0 3665 0 R
3664 1 3665 1 R
3664 r 3665 r R
3664 a 3665 a R
3664 v 3665 v R
3664 o 3665 o R
3664 s 3665 s R
3664 d 3665 d R
3665 _ 8 _ N
3665 ^ 8 ^ N
3665 $ 8 $ N
3665 0 8 0 N
3665 1 8 1 N
3665 r 8 r N
3665 a 8 a N
3665 v 3655 v R
3665 o 8 o N
3665 s 8 s N
3665 d 8 d N
3655 _ 3671 s N
3655 ^ 3671 s N
3655 $ 3671 s N
3655 0 3671 s N
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3655 r 3671 s N
3655 a 3671 s N
3655 v 3671 s N
3655 o 3671 s N
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3655 d 3671 s N
3671 _ 3672 _ R
3671 ^ 3672 ^ R
3671 $ 3672 $ R
3671 0 3672 0 R
3671 1 3672 1 R
3671 r 3672 r R
3671 a 3672 a R
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3671 o 3672 o R
3671 s 3672 s R
3671 d 3672 d R
3672 _ 3669 _ N
3672 ^ 3669 ^ N
3672 $ 3669 $ N
3672 0 3667 0 N
3672 1 3668 1 N
3672 r 3669 r N
3672 a 3669 a N
3672 v 3669 v N
3672 o 3669 o N
3672 s 3669 s N
3672 d 3669 d N
3667 _ 3667 _ R
3667 ^ 3667 ^ R
3667 $ 8 $ N
3667 0 3667 0 R
3667 1 3667 1 R
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3667 a 3667 a R
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3667 o 3667 o R
3667 s 3667 s R
3667 d 3674 d N
3674 _ 3673 0 R
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3674 $ 3673 0 R
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3674 v 3673 0 R
3674 o 3673 0 R
3674 s 3673 0 R
3674 d 3673 0 R
3668 _ 3668 _ R
3668 ^ 3668 ^ R
3668 $ 8 $ N
3668 0 3668 0 R
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3668 r 3668 r R
3668 a 3668 a R
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3668 s 3668 s R
3668 d 3675 d N
3675 _ 3673 1 R
3675 ^ 3673 1 R
3675 $ 3673 1 R
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3675 d 3673 1 R
3673 _ 3676 _ R
3673 ^ 3676 ^ R
3673 $ 3676 $ R
3673 0 3676 0 R
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3676 _ 3677 d N
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3676 $ 3677 d N
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3676 s 3677 d N
3676 d 3677 d N
3677 _ 3677 _ L
3677 ^ 8 ^ N
3677 $ 3677 $ L
3677 0 3677 0 L
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3677 s 3678 s N
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3678 _ 3679 _ R
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3679 _ 3655 _ R
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3679 $ 3655 $ R
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3669 _ 3680 _ L
3669 ^ 3680 ^ L
3669 $ 3680 $ L
3669 0 3680 0 L
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3669 r 3680 r L
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3669 d 3680 d L
3680 _ 3670 _ N
3680 ^ 3670 _ N
3680 $ 3670 _ N
3680 0 3670 _ N
3680 1 3670 _ N
3680 r 3670 _ N
3680 a 3670 _ N
3680 v 3670 _ N
3680 o 3670 _ N
3680 s 3670 _ N
3680 d 3670 _ N
3670 _ 3670 _ R
3670 ^ 3670 ^ R
3670 $ 8 $ N
3670 0 3670 0 R
3670 1 3670 1 R
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3670 a 3670 a R
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3670 o 3670 o R
3670 s 3670 s R
3670 d 3681 d N
3681 _ 3666 _ N
3681 ^ 3666 _ N
3681 $ 3666 _ N
3681 0 3666 _ N
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3681 r 3666 _ N
3681 a 3666 _ N
3681 v 3666 _ N
3681 o 3666 _ N
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3681 d 3666 _ N
3666 _ 3666 _ L
3666 ^ 8 ^ N
3666 $ 3666 $ L
3666 0 3666 0 L
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3666 r 3666 r L
3666 a 3683 a N
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3683 _ 3684 _ R
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3683 $ 3684 $ R
3683 0 3684 0 R
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3683 r 3684 r R
3683 a 3684 a R
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3684 _ 3685 _ N
3684 ^ 3685 ^ N
3684 $ 3685 $ N
3684 0 3686 0 R
3684 1 3687 1 R
3684 r 3685 r N
3684 a 3685 a N
3684 v 3685 v N
3684 o 3685 o N
3684 s 3685 s N
3684 d 3685 d N
3686 _ 8 _ N
3686 ^ 8 ^ N
3686 $ 8 $ N
3686 0 3684 0 R
3686 1 3682 1 R
3686 r 8 r N
3686 a 8 a N
3686 v 8 v N
3686 o 8 o N
3686 s 8 s N
3686 d 8 d N
3687 _ 8 _ N
3687 ^ 8 ^ N
3687 $ 8 $ N
3687 0 3682 0 R
3687 1 3684 1 R
3687 r 8 r N
3687 a 8 a N
3687 v 8 v N
3687 o 8 o N
3687 s 8 s N
3687 d 8 d N
3685 _ 3688 _ R
3685 ^ 3688 ^ R
3685 $ 3688 $ R
3685 0 3688 0 R
3685 1 3688 1 R
3685 r 3688 r R
3685 a 3688 a R
3685 v 3688 v R
3685 o 3688 o R
3685 s 3688 s R
3685 d 3688 d R
3688 _ 3650 _ R
3688 ^ 3650 ^ R
3688 $ 3650 $ R
3688 0 3650 0 R
3688 1 3650 1 R
3688 r 3650 r R
3688 a 3650 a R
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3688 o 3650 o R
3688 s 3650 s R
3688 d 3650 d R
3682 _ 3682 _ R
3682 ^ 3682 ^ R
3682 $ 3651 $ N
3682 0 3682 0 R
3682 1 3682 1 R
3682 r 3682 r R
3682 a 3689 a N
3682 v 3682 v R
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3682 d 3682 d R
3689 _ 3690 _ R
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3689 $ 3690 $ R
3689 0 3690 0 R
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3689 r 3690 r R
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3689 o 3690 o R
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3690 _ 3691 d L
3690 ^ 3691 d L
3690 $ 3691 d L
3690 0 3691 d L
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3690 r 3691 d L
3690 a 3691 d L
3690 v 3691 d L
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3690 s 3691 d L
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3691 _ 3692 _ L
3691 ^ 3692 ^ L
3691 $ 3692 $ L
3691 0 3692 0 L
3691 1 3692 1 L
3691 r 3692 r L
3691 a 3692 a L
3691 v 3692 v L
3691 o 3692 o L
3691 s 3692 s L
3691 d 3692 d L
3692 _ 3693 _ L
3692 ^ 3693 ^ L
3692 $ 3693 $ L
3692 0 3693 0 L
3692 1 3693 1 L
3692 r 3693 r L
3692 a 3693 a L
3692 v 3693 v L
3692 o 3693 o L
3692 s 3693 s L
3692 d 3693 d L
3693 _ 3693 _ L
3693 ^ 8 ^ N
3693 $ 3693 $ L
3693 0 3693 0 L
3693 1 3693 1 L
3693 r 3693 r L
3693 a 3694 a N
3693 v 3693 v L
3693 o 3693 o L
3693 s 3693 s L
3693 d 3693 d L
3694 _ 3695 _ R
3694 ^ 3695 ^ R
3694 $ 3695 $ R
3694 0 3695 0 R
3694 1 3695 1 R
3694 r 3695 r R
3694 a 3695 a R
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3694 d 3695 d R
3695 _ 3699 _ N
3695 ^ 3699 _ N
3695 $ 3699 _ N
3695 0 3696 s N
3695 1 3697 s N
3695 r 3699 _ N
3695 a 3699 _ N
3695 v 3699 _ N
3695 o 3699 _ N
3695 s 3699 _ N
3695 d 3699 _ N
3696 _ 3696 _ R
3696 ^ 3696 ^ R
3696 $ 8 $ N
3696 0 3696 0 R
3696 1 3696 1 R
3696 r 3696 r R
3696 a 3696 a R
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3696 o 3696 o R
3696 s 3696 s R
3696 d 3701 d N
3701 _ 3700 0 R
3701 ^ 3700 0 R
3701 $ 3700 0 R
3701 0 3700 0 R
3701 1 3700 0 R
3701 r 3700 0 R
3701 a 3700 0 R
3701 v 3700 0 R
3701 o 3700 0 R
3701 s 3700 0 R
3701 d 3700 0 R
3697 _ 3697 _ R
3697 ^ 3697 ^ R
3697 $ 8 $ N
3697 0 3697 0 R
3697 1 3697 1 R
3697 r 3697 r R
3697 a 3697 a R
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3697 o 3697 o R
3697 s 3697 s R
3697 d 3702 d N
3702 _ 3700 1 R
3702 ^ 3700 1 R
3702 $ 3700 1 R
3702 0 3700 1 R
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3700 _ 3703 _ R
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3700 0 3703 0 R
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3700 r 3703 r R
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3703 _ 3704 d N
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3704 ^ 8 ^ N
3704 $ 3704 $ L
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3706 $ 3695 $ R
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3698 _ 3707 _ L
3698 ^ 3707 ^ L
3698 $ 3707 $ L
3698 0 3707 0 L
3698 1 3707 1 L
3698 r 3707 r L
3698 a 3707 a L
3698 v 3707 v L
3698 o 3707 o L
3698 s 3707 s L
3698 d 3707 d L
3707 _ 3699 _ N
3707 ^ 3699 _ N
3707 $ 3699 _ N
3707 0 3699 _ N
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3707 r 3699 _ N
3707 a 3699 _ N
3707 v 3699 _ N
3707 o 3699 _ N
3707 s 3699 _ N
3707 d 3699 _ N
3699 _ 3699 _ R
3699 ^ 3699 ^ R
3699 $ 8 $ N
3699 0 3699 0 R
3699 1 3699 1 R
3699 r 3699 r R
3699 a 3699 a R
3699 v 3699 v R
3699 o 3699 o R
3699 s 3699 s R
3699 d 3708 d N
3708 _ 3666 _ N
3708 ^ 3666 _ N
3708 $ 3666 _ N
3708 0 3666 _ N
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3708 r 3666 _ N
3708 a 3666 _ N
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3708 o 3666 _ N
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3708 d 3666 _ N
3651 _ 3709 a R
3651 ^ 3709 a R
3651 $ 3709 a R
3651 0 3709 a R
3651 1 3709 a R
3651 r 3709 a R
3651 a 3709 a R
3651 v 3709 a R
3651 o 3709 a R
3651 s 3709 a R
3651 d 3709 a R
3709 _ 3710 d L
3709 ^ 3710 d L
3709 $ 3710 d L
3709 0 3710 d L
3709 1 3710 d L
3709 r 3710 d L
3709 a 3710 d L
3709 v 3710 d L
3709 o 3710 d L
3709 s 3710 d L
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3710 _ 3711 _ L
3710 ^ 3711 ^ L
3710 $ 3711 $ L
3710 0 3711 0 L
3710 1 3711 1 L
3710 r 3711 r L
3710 a 3711 a L
3710 v 3711 v L
3710 o 3711 o L
3710 s 3711 s L
3710 d 3711 d L
3711 _ 3711 _ L
3711 ^ 8 ^ N
3711 $ 3711 $ L
3711 0 3711 0 L
3711 1 3711 1 L
3711 r 3711 r L
3711 a 3712 a N
3711 v 3711 v L
3711 o 3711 o L
3711 s 3711 s L
3711 d 3711 d L
3712 _ 3713 _ R
3712 ^ 3713 ^ R
3712 $ 3713 $ R
3712 0 3713 0 R
3712 1 3713 1 R
3712 r 3713 r R
3712 a 3713 a R
3712 v 3713 v R
3712 o 3713 o R
3712 s 3713 s R
3712 d 3713 d R
3713 _ 3718 _ N
3713 ^ 3718 _ N
3713 $ 3718 _ N
3713 0 3715 s N
3713 1 3716 s N
3713 r 3718 _ N
3713 a 3718 _ N
3713 v 3718 _ N
3713 o 3718 _ N
3713 s 3718 _ N
3713 d 3718 _ N
3715 _ 3715 _ R
3715 ^ 3715 ^ R
3715 $ 8 $ N
3715 0 3715 0 R
3715 1 3715 1 R
3715 r 3715 r R
3715 a 3715 a R
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3715 o 3715 o R
3715 s 3715 s R
3715 d 3720 d N
3720 _ 3721 _ R
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3720 $ 3721 _ R
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3721 _ 3719 0 R
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3721 $ 3719 0 R
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3721 o 3719 0 R
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3721 d 3719 0 R
3716 _ 3716 _ R
3716 ^ 3716 ^ R
3716 $ 8 $ N
3716 0 3716 0 R
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