## Wireworld Modern

For discussion of other cellular automata.

### Wireworld Modern

This rule was originally introduced on the Discord server as a "modern" rethinking of Wireworld, where separate signals denoting 0 and 1 exist and gates in this new formulation are single cells with the configuration of the input leads determining the type of gate. A state-1 signal (white) represents the bit 1, a state-4 signal (blue) the bit 0.
`@NUTSHELL WireworldModernWireworld Modern: with separate 1 and 0 signals, and other goodies.1: {I} 1 head2: tail3: wire4: {O} 0 head5: {C} converter6: {CO} converter with 0 head7: {CI} converter with 1 head8: converter with tail@TABLEsymmetries:permuted=(1,4) # bitheadb=--d # anti-bitheade=(0,2,3) # vacuum, or wire but not bitheadc=--(5..8) # anti-converter# Decay transitions(d, 2, CO, CI, 8), any; [0: (2*d, 3, 8*d, C)]# Electron propagation in standard wires3, d ~ 1, b; [1]# Two-electron collisions make gates, depending on configurationsymmetries:rotate4reflect# 45-degree: NAND3, N..SW b, W..NW d; [NW: (d - [W], I)]# 90-degree orth: AND3, NE..SW b, W d, b, N d; [N: ([W], O)]# 90-degree diag: OR3, N..S b, SW d, b, NW d; [NW: (I, [SW])]# 135-degree: diag input AND NOT orth input3, N..SE b, S d, SW..W b, NW d; [S: (O, [NW])]# 180-degree: XOR (the orthogonal variation is only usable in p3 logic)3, N d, NE..SE b, S d, SW..NW b; [N: (d - [S], [S])]3, NW d, N..E b, SE d, S..W b; [NW: (d - [SE], [SE])]# The following transitions deal with converter states# A wire adjacent to exactly one converter, where that converter has a head, propagates the headsymmetries:permute3, (CI, CO) ~ 1, c; [1: d]# A converter not adjacent to any other converters which would turn into state 1 next generation# if it were normal wire turns into state 7. This allows transitioning from WWM all-electrons representation# to vanilla WW, and also allows selective blocking with an AND NOT gate; the other direction# can be accomplished without convertersC, I ~ 1, e; CIsymmetries:rotate4reflect# NANDC, N..SW e, W..NW I; CC, N..SW e, W..NW d; CI# ANDC, NE..SW e, W I, e, N I; CI# ORC, N..S e, SW O, e, NW O; CC, N..S e, SW d, e, NW d; CI# ANDNOTC, N..SE e, S O, SW..W e, NW I; CI# XORC, N O, NE..SE e, S I, SW..NW e; CIC, NW O, N..E e, SE I, S..W e; CI# These transitions allow an "anycross" for crossing two wires completely asynchronouslysymmetries:rotate4reflectC, NW d, N..E any, SE (5, 8), S..W any; [NW: (CI, CO)]C, NW e, N..E any, SE (CI, CO), S..W any; [SE]@COLORS48 48 48: 0255 255 255: 1150 150 150: 280 80 80: 356 68 209: 4120 129 33: 5125 141 131: 6246 255 159: 7182 191 95: 8`

`@RULE WireworldModern************************************ COMPILED FROM NUTSHELL ********         v0.5.7         ************************************Wireworld Modern: with separate 1 and 0 signals, and other goodies.1: 1 head2: tail3: wire4: 0 head5: converter6: converter with 0 head7: converter with 1 head8: converter with tail@TABLEneighborhood: Mooresymmetries: rotate4reflectn_states: 9var any.0 = {0,1,2,3,4,5,6,7,8}var any.1 = any.0var any.2 = any.0var any.3 = any.0var any.4 = any.0var any.5 = any.0var any.6 = any.0var any.7 = any.0var d.0 = {1,4}var d.1 = d.0var b.0 = {0,2,3,5,6,7,8}var b.1 = b.0var b.2 = b.0var b.3 = b.0var b.4 = b.0var b.5 = b.0var b.6 = b.0var e.0 = {0,2,3}var e.1 = e.0var e.2 = e.0var e.3 = e.0var e.4 = e.0var e.5 = e.0var e.6 = e.0var c.0 = {0,1,2,3,4}var c.1 = c.0var c.2 = c.0var c.3 = c.0var c.4 = c.0var c.5 = c.0var c.6 = c.0var _a0.0 = {8,5}var _b0.0 = {6,7}var _b0.1 = _b0.01, any.0, any.1, any.2, any.3, any.4, any.5, any.6, any.7, 24, any.0, any.1, any.2, any.3, any.4, any.5, any.6, any.7, 22, any.0, any.1, any.2, any.3, any.4, any.5, any.6, any.7, 36, any.0, any.1, any.2, any.3, any.4, any.5, any.6, any.7, 87, any.0, any.1, any.2, any.3, any.4, any.5, any.6, any.7, 88, any.0, any.1, any.2, any.3, any.4, any.5, any.6, any.7, 53, b.0, b.1, b.2, b.3, b.4, b.5, b.6, d.0, d.03, b.0, b.1, b.2, b.3, b.4, b.5, d.0, b.6, d.03, 1, 1, b.0, b.1, b.2, b.3, b.4, b.5, 43, 1, 4, b.0, b.1, b.2, b.3, b.4, b.5, 13, 4, 1, b.0, b.1, b.2, b.3, b.4, b.5, 13, 4, 4, b.0, b.1, b.2, b.3, b.4, b.5, 13, 1, b.0, 1, b.1, b.2, b.3, b.4, b.5, 13, 1, b.0, 4, b.1, b.2, b.3, b.4, b.5, 43, 1, b.0, 4, b.1, b.2, b.3, b.4, b.5, 43, 4, b.0, 4, b.1, b.2, b.3, b.4, b.5, 43, b.0, 1, b.1, 1, b.2, b.3, b.4, b.5, 13, b.0, 1, b.1, 4, b.2, b.3, b.4, b.5, 13, b.0, 1, b.1, b.2, b.3, b.4, b.5, 4, 13, b.0, 4, b.1, 4, b.2, b.3, b.4, b.5, 43, 1, b.0, b.1, 1, b.2, b.3, b.4, b.5, 43, 4, b.0, b.1, 1, b.2, b.3, b.4, b.5, 13, 1, b.0, b.1, 4, b.2, b.3, b.4, b.5, 43, 4, b.0, b.1, 4, b.2, b.3, b.4, b.5, 43, 1, b.0, b.1, b.2, 1, b.3, b.4, b.5, 43, 1, b.0, b.1, b.2, 4, b.3, b.4, b.5, 13, 1, b.0, b.1, b.2, 4, b.3, b.4, b.5, 13, 4, b.0, b.1, b.2, 4, b.3, b.4, b.5, 43, b.0, 1, b.1, b.2, b.3, 1, b.4, b.5, 43, b.0, 1, b.1, b.2, b.3, 4, b.4, b.5, 13, b.0, 1, b.1, b.2, b.3, 4, b.4, b.5, 13, b.0, 4, b.1, b.2, b.3, 4, b.4, b.5, 43, 7, c.0, c.1, c.2, c.3, c.4, c.5, c.6, 13, c.0, 7, c.1, c.2, c.3, c.4, c.5, c.6, 13, 6, c.0, c.1, c.2, c.3, c.4, c.5, c.6, 43, c.0, 6, c.1, c.2, c.3, c.4, c.5, c.6, 45, 1, e.0, e.1, e.2, e.3, e.4, e.5, e.6, 75, e.0, 1, e.1, e.2, e.3, e.4, e.5, e.6, 75, 1, 1, e.0, e.1, e.2, e.3, e.4, e.5, 55, d.0, d.1, e.0, e.1, e.2, e.3, e.4, e.5, 75, 1, e.0, 1, e.1, e.2, e.3, e.4, e.5, 75, e.0, 4, e.1, 4, e.2, e.3, e.4, e.5, 55, e.0, d.0, e.1, d.1, e.2, e.3, e.4, e.5, 75, 4, e.0, e.1, 1, e.2, e.3, e.4, e.5, 75, 1, e.0, e.1, e.2, 4, e.3, e.4, e.5, 75, e.0, 1, e.1, e.2, e.3, 4, e.4, e.5, 75, any.0, 1, any.1, any.2, any.3, _a0.0, any.4, any.5, 75, any.0, 4, any.1, any.2, any.3, _a0.0, any.4, any.5, 65, any.0, _b0.1, any.1, any.2, any.3, e.0, any.4, any.5, _b0.1@COLORS0 48 48 481 255 255 2552 150 150 1503 80 80 804 56 68 2095 120 129 336 125 141 1317 246 255 1598 182 191 95`

An explanation of what each transition does is included in the Nutshell file.
Last edited by Freywa on June 17th, 2019, 3:44 am, edited 1 time in total.
Princess of Science, Parcly Taxel

Freywa

Posts: 543
Joined: June 23rd, 2011, 3:20 am
Location: Singapore

### Re: Wireworld Modern

In the quest to build a register bank, a multiplexer and demultiplexer which are closely related (just modify the input/output leads):
`x = 86, y = 41, rule = WireworldModern8.3C\$7.C3.C\$7.C\$8.3C\$11.C\$7.C3.C\$8.3C2\$7.6CBA2CBA2CBA2CBA2CBD2CBD2CBD2CBD.2C.2C\$4.C38.C2.C2.C\$4.C37.C2.C3.C\$4.C.5CBA2CBA2CBD2CBD2CBA2CBA2CBD2CBDC.2C.C.2C\$4.C38.C3.C2.C\$4.C38.C2.C2.C\$.C42.2C.C.C\$C.C44.C2.36C\$C.C.4CBA2CBD2CBA2CBD2CBA2CBD2CBA2CBD9C.2C\$C.C\$.C3\$8.3C\$7.C3.C\$7.C\$8.3C\$11.C\$7.C3.C\$8.3C2\$5.2CBA2CBA2CBD2CBD.2C.2C\$21.C2.C2.C32.C\$20.C2.C3.C32.C\$19.C.2C.C.2C32.C\$3.2CBA2CBD2CBA2CBD2.C3.C2.31C.C\$19.C.C2.C35.C\$19.C2.2C.C\$18.C6.C35.C\$19.6C.33C.C.C\$60.C.C\$60.C.C\$61.C!`

Edit: a register being read and written
`x = 355, y = 93, rule = WireworldModern101.C\$101.C\$80.C.2C2.3C3.3C3.2C.C92.C3.C\$80.2C3.C3.C.C3.C.C2.2C92.C.C.C\$49.C2.C27.C4.5C.C3.C.C3.C92.C.C.C\$52.C27.C4.C5.C2.2C.C2.2C80.C11.C.C.C\$38.C3.C.C.2C.C.4C2.3C16.C3.C5.3C3.2C.C2.2C.C79.C.D11.C.C\$38.C.C.C.2C3.C2.C3.C3.C14.C.D104.B\$38.C.C.C.C4.C2.C3.5C15.B105.D3.D3.D3.D3.D3.D\$38.C.C.C.C4.C2.C3.C7.C9.C.A3.D3.D3.D3.D3.D85.C2.B.C.B.C.B.C.B.C.B.C\$39.C.C2.C4.C3.2C2.3C3.D.C10.C2.B.C.B.C.B.C.B.C.B.C84.C2.C.C.C.C.C.C.C.C.C.C\$64.B11.C2.C.C.C.C.C.C.C.C.C.C85.B.C.B.C.B.C.B.C.B.C.B12.C.C\$44.D3.D3.D3.D3.D3.D12.B.C.B.C.B.C.B.C.B.C.B84.D.D3.D3.D3.D3.D3.D11.C\$43.C.B.C.B.C.B.C.B.C.B2.C11.D.D3.D3.D3.D3.D3.D82.C23.C7.2C.C.C\$43.C.C.C.C.C.C.C.C.C.C2.C10.C23.C80.C.DB2CDB2CDB2CDB2CDB2CDBC7.C2.2C.C\$43.B.C.B.C.B.C.B.C.B.C.B10.C.DB2CDB2CDB2CDB2CDB2CDBC82.B30.C3.C.C\$42.D3.D3.D3.D3.D3.D.D10.B94.C4.2C.BC.D.E28.C2.2C.C\$41.C23.C9.D35.4C4.C4.3C3.3C36.B.C2.B2.D2.C32.2C.C.C\$42.CBD2CBD2CBD2CBD2CBD2CBD.C8.C31.C3.C3.C2.C.C2.C3.C.C3.C35.D.A2.D3.C2.C63.D\$65.B9.C32.C2.C3.C.C3.C.C5.C3.C35.C.B2.CD.C.DB.CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB.C\$62.C.2D.CB.2C3.B29.5C.4C2.C3.C.C6.4C35.C.C.C2.B3.D64.C\$66.C2.D2.B2.D32.C2.C3.C.5C.C9.C35.B.C2.B2.D2.C2.E\$.D63.C2.C3.D2.C31.C3.C3.C.C3.C.C3.C.C3.C35.A.A2.D.C.BC\$C.BD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBDC.BD.C.DC2.C35.4C2.C3.C2.3C3.3C36.C.B.C2.C8.BD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2C\$.C65.D2.B2.C.B93.C2.C.AB.C3.C.2C\$34.C6.3C2.4C13.C2.C2.D2.B2.D2.BD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2C27.B8.D.C.A.C38.C\$34.C5.C3.C.C3.C4.4C.C6.CB.C.D3.2C92.D2CBAC2.B.B.B2.A.E35.C\$34.C5.C5.C3.C3.C5.A9.C2.C3.C98.C.C.A.C2.B34.2C.C2.3C\$34.C6.3C2.4C2.2C5.B.2CBA2CBDC.BA.CBA.CBA2CBD2CBAC79.CDB2CAB3.C2.C.C.AB2CDB2CDB2CDB2CDB2CDBC10.C2.2C.C3.C\$34.C9.C.C3.C7.C31.C77.C13.D2.C23.C9.C3.C.C3.C\$34.C5.C3.C.C3.C8.CDB2CDB2CAB2CDB2CDB2CAB2CAB2CDB79.BD2CBA2CBD2CB4.D.D3.D3.D3.D3.D3.D10.C2.2C.C3.C\$34.5C2.3C2.4C137.B.C.B.C.B.C.B.C.B.C.B12.2C.C2.3C\$186.C2.C.C.C.C.C.C.C.C.C.C\$186.C2.B.C.B.C.B.C.B.C.B.C\$186.D3.A3.D3.D3.D3.D\$186.B\$185.C.D10.C.2C\$186.C11.2C\$198.C86.C3.C\$198.C86.C.C.C\$198.C86.C.C.C32.C.C\$285.C.C.C32.C\$286.C.C30.2C.C.C\$318.C2.2C.C\$287.B30.C3.C.C\$276.C4.2C.BC.D.E28.C2.2C.C\$275.B.C2.B2.D2.C32.2C.C.C\$275.D.D2.D3.C2.C63.D\$275.C.B2.CD.C.DB.CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB.C\$275.C.C.C2.B3.D64.C\$275.B.C2.B2.D2.C2.E\$275.D.D2.D.C.BC\$275.C.B.C2.C8.BD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2C\$101.C173.C2.C.DB.C3.C.2C\$101.C92.C3.C76.B8.D.C.A.C38.C\$80.C.2C2.3C3.3C3.2C.C92.C.C.C77.D2CBDC2.B.B.B2.A.E35.C\$49.C2.C27.2C3.C3.C.C3.C.C2.2C92.C.C.C83.C.C.D.C2.B34.2C.C2.3C\$52.C27.C4.5C.C3.C.C3.C80.C11.C.C.C76.CDB2CDB3.C2.C36.C2.2C.C3.C\$38.C3.C.C.2C.C.4C2.3C16.C3.C4.C5.C2.2C.C2.2C79.C.D11.C.C76.C13.D2.C.2C30.C3.C.C3.C\$38.C.C.C.2C3.C2.C3.C3.C14.C.D2.C5.3C3.2C.C2.2C.C80.B92.BD2CBD2CBD2CB3.2C32.C2.2C.C3.C\$38.C.C.C.C4.C2.C3.5C15.B105.D3.A3.D3.D3.D3.D88.C34.2C.C2.3C\$38.C.C.C.C4.C2.C3.C7.C9.C.D3.D3.D3.D3.D3.D85.C2.B.C.B.C.B.C.B.C.B.C87.C\$39.C.C2.C4.C3.2C2.3C3.D.C10.C2.B.C.B.C.B.C.B.C.B.C84.C2.C.C.C.C.C.C.C.C.C.C87.C\$64.B11.C2.C.C.C.C.C.C.C.C.C.C85.B.C.B.C.B.C.B.C.B.C.B12.C.C\$44.D3.D3.D3.D3.A3.D12.B.C.B.C.B.C.B.C.B.C.B84.D.D3.D3.D3.D3.D3.D11.C\$43.C.B.C.B.C.B.C.B.C.B2.C11.D.D3.D3.D3.D3.D3.D82.C23.C7.2C.C.C\$43.C.C.C.C.C.C.C.C.C.C2.C10.C23.C80.C.AB2CDB2CDB2CDB2CDB2CDBC7.C2.2C.C\$10.4C4.C4.3C3.3C11.B.C.B.C.B.C.B.C.B.C.B10.C.DB2CDB2CDB2CDB2CDB2CDBC82.B30.C3.C.C\$6.C3.C3.C2.C.C2.C3.C.C3.C9.D3.D3.D3.D3.D3.D.D10.B94.C4.2C.BC.A.E28.C2.2C.C\$7.C2.C3.C.C3.C.C5.C3.C8.C23.C9.D93.B.C2.B2.D2.C32.2C.C.C\$4.5C.4C2.C3.C.C6.4C9.CBD2CBD2CBD2CBD2CBD2CBA.C8.C93.D.D2.D3.C2.C63.D\$7.C2.C3.C.5C.C9.C32.B9.C93.C.B2.CD.C.DB.CAB2CDB2CDB2CAB2CDB2CDB2CAB2CAB2CDB2CAB2CDB2CAB2CAB2CAB2CDB2CAB.C\$6.C3.C3.C.C3.C.C3.C.C3.C29.C.2A.CB.2C3.B93.C.C.C2.B3.D64.C\$10.4C2.C3.C2.3C3.3C34.C2.D2.B2.D93.B.C2.B2.D2.C2.E\$.D63.C2.C3.D2.C93.D.D2.D.C.BC\$C.BA2CBD2CBA2CBA2CBA2CBD2CBA2CBD2CBA2CBA2CBD2CBD2CBA2CBD2CBD2CBAC.BD.C.DC2.C93.C.B.C2.C8.BD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2C\$.C65.D2.B2.C.B93.C2.C.DB.C3.C.2C\$34.C6.3C2.4C13.C2.C2.D2.B2.D2.BD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2C27.B8.D.C.D.C38.C\$34.C5.C3.C.C3.C4.4C.C6.CB.C.D3.2C92.D2CBDC2.B.B.B2.D.E35.C\$34.C5.C5.C3.C3.C5.A9.C2.C3.C98.C.C.D.C2.B34.2C.C2.3C\$34.C6.3C2.4C2.2C5.B.2CBA2CBAC.BA.CBA.CBA2CBA2CBAC79.CDB2CDB3.C2.C.C.DB2CDB2CDB2CDB2CDB2CDBC10.C2.2C.C3.C\$34.C9.C.C3.C7.C31.C77.C13.D2.C23.C9.C3.C.C3.C\$34.C5.C3.C.C3.C8.CAB2CAB2CAB2CAB2CAB2CAB2CAB2CAB79.BD2CBD2CBD2CB4.D.D3.D3.D3.D3.D3.D10.C2.2C.C3.C\$34.5C2.3C2.4C137.B.C.B.C.B.C.B.C.B.C.B12.2C.C2.3C\$186.C2.C.C.C.C.C.C.C.C.C.C\$186.C2.B.C.B.C.B.C.B.C.B.C\$186.D3.D3.D3.D3.D3.D\$186.B\$185.C.D10.C.2C\$186.C11.2C\$198.C\$198.C\$198.C!`

Edit 2: here are positive, negative and double-edge detectors (again for 4-tick logic).
`x = 68, y = 27, rule = WireworldModern31.C34.C2\$21.C8.3C22.3C8.C\$20.2C3.C3.C3.C20.C3.C3.C2.2C\$21.C4.C2.C3.C20.C3.C4.C2.C\$21.C.5C.C.C.C20.C.C.C.5C.C\$21.C4.C2.C3.C20.C3.C4.C2.C\$15.CB4.C3.C3.C3.C16.B3.C3.C3.C3.C\$14.C2.D2.3C7.3C16.C.A3.3C7.3C\$.C13.DC19.C12.C.C\$C.BA2CBA2CBA2CB2.17C.C.BA2CBD2CBDC2.D.16C\$.D34.A11.CB2\$44.C2\$42.5C2\$31.3C9.3C\$30.C3.C3.C3.C3.C\$30.C3.C4.C2.C3.C\$30.C3.C.5C.C3.C\$30.C3.C4.C2.C3.C\$22.2CB5.C2.C4.C3.C2.C\$21.D3.D5.2C.C8.2C.C\$.D20.B.C\$C.BD2CBD2CBA2CBA2CBA2C.D.CBD2CBD2CBD2CBD2CBD2CBD2C\$.C!`

And here is the critical component of a delay line mechanism for selecting registers in a register bank.
`x = 144, y = 29, rule = WireworldModern7.D\$6.B.2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA.66C\$7.C64.C\$69.CD.2C64.C\$60C8.C2.B2.AB2CAB2CAB2CAB2CAB2CAB2CAB2CAB2CAB2CAB2CAB2CAB2CAB2CAB2CAB2CAB2C.B\$60.C8.C3.C64.D\$61.C4.3C3.C\$62.C2.C3.C.C\$63.C2.C.C.C\$64.2C.C2.C\$68.C.C\$67.C.C\$67.C\$68.76C2\$7.D\$6.B.2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA.66C\$7.C64.C\$69.CD.2C64.C\$60C8.C2.B2.DB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2C.B\$60.C8.C3.C64.D\$61.C4.3C3.C\$62.C2.C3.C.C\$63.C2.C.C.C\$64.2C.C2.C\$68.C.C\$67.C.C\$67.C\$68.76C!`
Princess of Science, Parcly Taxel

Freywa

Posts: 543
Joined: June 23rd, 2011, 3:20 am
Location: Singapore

### Re: Wireworld Modern

A 16-bit register hooked up to all the necessary lines:
`x = 162, y = 59, rule = WireworldModern7.D63.E\$6.B.2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA.CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2C\$7.C64.C\$70.D.C\$69.C.B\$69.C2.D\$69.B.C\$70.D.C\$67.B4.BC.D2.C3.C\$66.D.C2.D2.C.B.C.C.C\$66.C.C.C2.D2.C.C.C.C\$66.C2.D.C2.B.C.C.C.C\$63.CDB4.B2.C.D3.C.C\$62.C3.D.C4.C64.C\$8.2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDBC2.B.C.B.CDBC.AB2CAB2CAB2CAB2CAB2CAB2CAB2CAB2CAB2CAB2CAB2CAB2CAB2CAB2CAB2CAB2C.B\$61.CD.C2.D6.E63.D\$65.B.C\$63.CD.C\$60.DBC\$59.C3.B.C94.D\$2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2C2.C.D.C.DB.CDB2CDB2CDB2CDB2CDB2CDB2CAB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CAB2CDB.C\$58.DB.C2.B3.C25.E59.E5.C\$62.C.D2.B31.C.C\$49.BC3.2C.BC.DB.C2.D32.C\$48.D2.C.B2.D2.C5.C30.2C.C.C\$48.C.D2.D3.C2.C3.C30.C2.2C.C\$48.C.B2.CD.C.DB.CDB31.C3.C.C\$48.B.C.C2.B3.D35.C2.2C.C\$48.D.C2.B2.D2.C9.C26.2C.C.C\$48.C.D2.D.C.BC9.D.C\$48.C.B.C2.C12.B.B\$48.B2.C.DB.CDB2CDB2C.2C3.D11.C\$49.A15.D.C4.C10.C\$48.C3.BD2CBD2CBD2CB3.D4.C6.2C.C2.3C\$48.C2.C14.C.B5.B4.C2.2C.C3.C\$48.B3.CDB2C8.D.C7.D3.C3.C.C3.C\$49.D7.D7.B2.C.BD4.C2.C2.2C.C3.C\$50.2CBD2CB8.C.D.C2.C4.C2.2C.C2.3C\$.D62.C.B3.C2.C4.B\$C.BD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD3.CBD4.BD2C.D2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2C\$.C64.C\$66.D.C\$67.B.C\$63.CD.C2.D6.E63.D\$10.2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDBC2.B.C.B.CDBC.AB2CAB2CAB2CAB2CAB2CAB2CAB2CAB2CAB2CAB2CAB2CAB2CAB2CAB2CAB2CAB2C.B\$64.C3.D.C4.C64.C\$65.CDB4.B2.C.D2.C.2C\$68.C2.D.C2.B.C.2C\$68.C.C.C2.D2.C.C\$68.D.C2.D2.C.B.C\$69.B4.BC.D2.C\$72.D.C\$71.B.C\$71.C2.D\$71.C.B\$72.D.C\$9.C64.C\$8.B.2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA.CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD\$9.D63.E!`

It is trivial to extend the register's bit count, since the loop has space on the left to extend. The notch in the register indicates the LSB; the state-5 cells indicate where the 16-bit trains must be for a proper read or write.

Here is a stack of eight 16-bit registers, with the delay between registers being half a word (32 ticks):
`x = 282, y = 63, rule = WireworldModern268.C\$27.2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDBC.D\$26.B241.B\$26.D.CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD.CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD.CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD.CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD.CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD.CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD.CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD.CBDC.B12.C\$27.C31.C31.C31.C31.C31.C31.C31.C4.CBC11.C\$25.D.C29.D.C29.D.C29.D.C29.D.C29.D.C29.D.C29.D.C5.B12.C\$24.C.B29.C.B29.C.B29.C.B29.C.B29.C.B29.C.B29.C.B19.C\$24.C2.D28.C2.D28.C2.D28.C2.D28.C2.D28.C2.D28.C2.D28.C2.D18.C.C3.C\$24.B.C29.B.C29.B.C29.B.C29.B.C29.B.C29.B.C29.B.C19.C.C.C.C\$25.D.C29.D.C29.D.C29.D.C29.D.C29.D.C29.D.C29.D.C18.C.C.C.C\$22.B4.BC.D23.B4.BC.D23.B4.BC.D23.B4.BC.D23.B4.BC.D23.B4.BC.D23.B4.BC.D23.B4.BC.D15.C.C.C.C\$21.D.C2.D2.C.B21.D.C2.D2.C.B21.D.C2.D2.C.B21.D.C2.D2.C.B21.D.C2.D2.C.B21.D.C2.D2.C.B21.D.C2.D2.C.B21.D.C2.D2.C.B14.C2.C.C\$21.C.C.C2.D2.C21.C.C.C2.D2.C21.C.C.C2.D2.C21.C.C.C2.D2.C21.C.C.C2.D2.C21.C.C.C2.D2.C21.C.C.C2.D2.C21.C.C.C2.D2.C14.C\$21.C2.D.C2.B.C21.C2.D.C2.B.C21.C2.D.C2.B.C21.C2.D.C2.B.C21.C2.D.C2.B.C21.C2.D.C2.B.C21.C2.D.C2.B.C21.C2.D.C2.B.C14.C\$18.CDB4.B2.C.D19.CDB4.B2.C.D19.CDB4.B2.C.D19.CDB4.B2.C.D19.CDB4.B2.C.D19.CDB4.B2.C.D19.CDB4.B2.C.D19.CDB4.B2.C.D15.C\$.D15.C3.D.C4.C20.C3.D.C4.C20.C3.D.C4.C20.C3.D.C4.C20.C3.D.C4.C20.C3.D.C4.C20.C3.D.C4.C20.C3.D.C4.C15.C\$CDB2CDB2CDB2CDBC2.B.C.B.CDBC.DB2CDB2CDB2CDB2CDBC2.B.C.B.CDBC.DB2CDB2CDB2CDB2CDBC2.B.C.B.CDBC.DB2CDB2CDB2CDB2CDBC2.B.C.B.CDBC.DB2CDB2CDB2CDB2CDBC2.B.C.B.CDBC.DB2CDB2CDB2CDB2CDBC2.B.C.B.CDBC.DB2CDB2CDB2CDB2CDBC2.B.C.B.CDBC.DB2CDB2CDB2CDB2CDBC2.B.C.B.CDBC.DB2CDB2CDB2CDBC.D\$.D14.CD.C2.D25.CD.C2.D25.CD.C2.D25.CD.C2.D25.CD.C2.D25.CD.C2.D25.CD.C2.D25.CD.C2.D21.B\$20.B.C29.B.C29.B.C29.B.C29.B.C29.B.C29.B.C29.B.C\$18.CD.C28.CD.C28.CD.C28.CD.C28.CD.C28.CD.C28.CD.C28.CD.C29.C.C\$15.DBC29.DBC29.DBC29.DBC29.DBC29.DBC29.DBC29.DBC33.C\$.D12.C3.B.C25.C3.B.C25.C3.B.C25.C3.B.C25.C3.B.C25.C3.B.C25.C3.B.C25.C3.B.C23.C3.2C.C.C\$CDB2CDB2CDB2C2.C.D.C.DB.CDB2CDB2CDB2CDB2CDB2C2.C.D.C.DB.CDB2CDB2CDB2CDB2CDB2C2.C.D.C.DB.CDB2CDB2CDB2CDB2CDB2C2.C.D.C.DB.CDB2CDB2CDB2CDB2CDB2C2.C.D.C.DB.CDB2CDB2CDB2CDB2CDB2C2.C.D.C.DB.CDB2CDB2CDB2CDB2CDB2C2.C.D.C.DB.CDB2CDB2CDB2CDB2CDB2C2.C.D.C.DB.CDB2CDB2CDB2CDB2CDBC.D.C2.2C.C\$.D11.DB.C2.B3.C21.DB.C2.B3.C21.DB.C2.B3.C21.DB.C2.B3.C21.DB.C2.B3.C21.DB.C2.B3.C21.DB.C2.B3.C21.DB.C2.B3.C20.B2.C3.C.C\$17.C.D2.B26.C.D2.B26.C.D2.B26.C.D2.B26.C.D2.B26.C.D2.B26.C.D2.B26.C.D2.B24.C2.2C.C\$4.BC3.2C.BC.DB.C2.D14.BC3.2C.BC.DB.C2.D14.BC3.2C.BC.DB.C2.D14.BC3.2C.BC.DB.C2.D14.BC3.2C.BC.DB.C2.D14.BC3.2C.BC.DB.C2.D14.BC3.2C.BC.DB.C2.D14.BC3.2C.BC.DB.C2.D26.2C.C.C\$3.D2.C.B2.D2.C5.C14.D2.C.B2.D2.C5.C14.D2.C.B2.D2.C5.C14.D2.C.B2.D2.C5.C14.D2.C.B2.D2.C5.C14.D2.C.B2.D2.C5.C14.D2.C.B2.D2.C5.C14.D2.C.B2.D2.C5.C\$3.C.D2.D3.C2.C3.C15.C.D2.D3.C2.C3.C15.C.D2.D3.C2.C3.C15.C.D2.D3.C2.C3.C15.C.D2.D3.C2.C3.C15.C.D2.D3.C2.C3.C15.C.D2.D3.C2.C3.C15.C.D2.D3.C2.C3.C\$3.C.B2.CD.C.DB.CDB16.C.B2.CD.C.DB.CDB16.C.B2.CD.C.DB.CDB16.C.B2.CD.C.DB.CDB16.C.B2.CD.C.DB.CDB16.C.B2.CD.C.DB.CDB16.C.B2.CD.C.DB.CDB16.C.B2.CD.C.DB.CDB\$3.B.C.C2.B3.D20.B.C.C2.B3.D20.B.C.C2.B3.D20.B.C.C2.B3.D20.B.C.C2.B3.D20.B.C.C2.B3.D20.B.C.C2.B3.D20.B.C.C2.B3.D\$3.D.C2.B2.D2.C9.C10.D.C2.B2.D2.C9.C10.D.C2.B2.D2.C9.C10.D.C2.B2.D2.C9.C10.D.C2.B2.D2.C9.C10.D.C2.B2.D2.C9.C10.D.C2.B2.D2.C9.C10.D.C2.B2.D2.C9.C\$3.C.D2.D.C.BC9.D.C9.C.D2.D.C.BC9.D.C9.C.D2.D.C.BC9.D.C9.C.D2.D.C.BC9.D.C9.C.D2.D.C.BC9.D.C9.C.D2.D.C.BC9.D.C9.C.D2.D.C.BC9.D.C9.C.D2.D.C.BC9.D.C\$3.C.B.C2.C12.B.B9.C.B.C2.C12.B.B9.C.B.C2.C12.B.B9.C.B.C2.C12.B.B9.C.B.C2.C12.B.B9.C.B.C2.C12.B.B9.C.B.C2.C12.B.B9.C.B.C2.C12.B.B\$3.B2.C.DB.CDB2CDB2C.2C3.D8.B2.C.DB.CDB2CDB2C.2C3.D8.B2.C.DB.CDB2CDB2C.2C3.D8.B2.C.DB.CDB2CDB2C.2C3.D8.B2.C.DB.CDB2CDB2C.2C3.D8.B2.C.DB.CDB2CDB2C.2C3.D8.B2.C.DB.CDB2CDB2C.2C3.D8.B2.C.DB.CDB2CDB2C.2C3.D\$4.A15.D.C4.C7.D16.A.C4.C8.A15.D.C4.C7.D16.A.C4.C8.A15.D.C4.C7.D16.A.C4.C8.A15.D.C4.C7.D16.A.C4.C\$3.C3.BD2CBD2CBD2CB3.D4.C6.C3.BD2CBD2CBD2CB3.D4.C6.C3.BD2CBD2CBD2CB3.D4.C6.C3.BD2CBD2CBD2CB3.D4.C6.C3.BD2CBD2CBD2CB3.D4.C6.C3.BD2CBD2CBD2CB3.D4.C6.C3.BD2CBD2CBD2CB3.D4.C6.C3.BD2CBD2CBD2CB3.D4.C\$3.C2.C14.C.B5.B5.C2.C14.C.B5.B5.C2.C14.C.B5.B5.C2.C14.C.B5.B5.C2.C14.C.B5.B5.C2.C14.C.B5.B5.C2.C14.C.B5.B5.C2.C14.C.B5.B\$3.B3.CDB2C8.D.C7.D4.B3.CDB2C8.D.C7.D4.B3.CDB2C8.D.C7.D4.B3.CDB2C8.D.C7.D4.B3.CDB2C8.D.C7.D4.B3.CDB2C8.D.C7.D4.B3.CDB2C8.D.C7.D4.B3.CDB2C8.D.C7.D\$4.D7.D7.B2.C.BD4.C4.D7.D7.B2.C.BD4.C4.D7.D7.B2.C.BD4.C4.D7.D7.B2.C.BD4.C4.D7.D7.B2.C.BD4.C4.D7.D7.B2.C.BD4.C4.D7.D7.B2.C.BD4.C4.D7.D7.B2.C.BD4.C19.C\$5.2CBD2CB8.C.D.C2.C4.C4.2CBD2CB8.C.D.C2.C4.C4.2CBD2CB8.C.D.C2.C4.C4.2CBD2CB8.C.D.C2.C4.C4.2CBD2CB8.C.D.C2.C4.C4.2CBD2CB8.C.D.C2.C4.C4.2CBD2CB8.C.D.C2.C4.C4.2CBD2CB8.C.D.C2.C4.C18.C\$.C17.C.B3.C2.C4.B17.C.B3.C2.C4.B17.C.B3.C2.C4.B17.C.B3.C2.C4.B17.C.B3.C2.C4.B17.C.B3.C2.C4.B17.C.B3.C2.C4.B17.C.B3.C2.C4.B14.2C.C2.3C\$C.D2CBD2CBD2CBD2CBD3.CBD4.BD2C.D2CBD2CBD2CBD2CBD3.CBD4.BD2C.D2CBD2CBD2CBD2CBD3.CBD4.BD2C.D2CBD2CBD2CBD2CBD3.CBD4.BD2C.D2CBD2CBD2CBD2CBD3.CBD4.BD2C.D2CBD2CBD2CBD2CBD3.CBD4.BD2C.D2CBD2CBD2CBD2CBD3.CBD4.BD2C.D2CBD2CBD2CBD2CBD3.CBD4.BD2C.D2CBD2CBD2C2.C2.2C.C3.C\$.B19.C31.C31.C31.C31.C31.C31.C31.C25.C3.C.C3.C\$21.D.C29.D.C29.D.C29.D.C29.D.C29.D.C29.D.C29.D.C23.C2.2C.C3.C\$22.B.C29.B.C29.B.C29.B.C29.B.C29.B.C29.B.C29.B.C23.2C.C2.3C\$.C16.CD.C2.D25.CD.C2.D25.CD.C2.D25.CD.C2.D25.CD.C2.D25.CD.C2.D25.CD.C2.D25.CD.C2.D19.B\$3CDB2CDB2CDB2CDBC2.B.C.B.CDBC.DB2CDB2CDB2CDB2CDBC2.B.C.B.CDBC.DB2CDB2CDB2CDB2CDBC2.B.C.B.CDBC.DB2CDB2CDB2CDB2CDBC2.B.C.B.CDBC.DB2CDB2CDB2CDB2CDBC2.B.C.B.CDBC.DB2CDB2CDB2CDB2CDBC2.B.C.B.CDBC.DB2CDB2CDB2CDB2CDBC2.B.C.B.CDBC.DB2CDB2CDB2CDB2CDBC2.B.C.B.CDBC.DB2CDB2CDB2CD.C\$.C17.C3.D.C4.C20.C3.D.C4.C20.C3.D.C4.C20.C3.D.C4.C20.C3.D.C4.C20.C3.D.C4.C20.C3.D.C4.C20.C3.D.C4.C13.C\$20.CDB4.B2.C.D19.CDB4.B2.C.D19.CDB4.B2.C.D19.CDB4.B2.C.D19.CDB4.B2.C.D19.CDB4.B2.C.D19.CDB4.B2.C.D19.CDB4.B2.C.D13.C\$23.C2.D.C2.B.C21.C2.D.C2.B.C21.C2.D.C2.B.C21.C2.D.C2.B.C21.C2.D.C2.B.C21.C2.D.C2.B.C21.C2.D.C2.B.C21.C2.D.C2.B.C12.C\$23.C.C.C2.D2.C21.C.C.C2.D2.C21.C.C.C2.D2.C21.C.C.C2.D2.C21.C.C.C2.D2.C21.C.C.C2.D2.C21.C.C.C2.D2.C21.C.C.C2.D2.C12.C\$23.D.C2.D2.C.B21.D.C2.D2.C.B21.D.C2.D2.C.B21.D.C2.D2.C.B21.D.C2.D2.C.B21.D.C2.D2.C.B21.D.C2.D2.C.B21.D.C2.D2.C.B12.C.C.2C\$24.B4.BC.D23.B4.BC.D23.B4.BC.D23.B4.BC.D23.B4.BC.D23.B4.BC.D23.B4.BC.D23.B4.BC.D13.C.2C\$27.D.C29.D.C29.D.C29.D.C29.D.C29.D.C29.D.C29.D.C16.C.C\$26.B.C29.B.C29.B.C29.B.C29.B.C29.B.C29.B.C29.B.C17.C.C\$26.C2.D28.C2.D28.C2.D28.C2.D28.C2.D28.C2.D28.C2.D28.C2.D16.C.C\$26.C.B29.C.B29.C.B29.C.B29.C.B29.C.B29.C.B29.C.B17.C\$27.D.C29.D.C29.D.C29.D.C29.D.C29.D.C29.D.C29.D.C5.B10.C\$29.C31.C31.C31.C31.C31.C31.C31.C4.CBC9.C\$28.D.CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD.CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD.CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD.CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD.CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD.CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD.CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD.CBDC.B10.C\$28.B239.B\$29.2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CD.C\$268.C!`
Princess of Science, Parcly Taxel

Freywa

Posts: 543
Joined: June 23rd, 2011, 3:20 am
Location: Singapore

### Re: Wireworld Modern

Karl Scherer's "special crossing" that returns A AND B in less space than if an AND gate and cross were used separately allows further compaction of the register, as does the multiplexer variant that doesn't use a cross. Thus we have the following "third-generation" register:
`x = 65, y = 33, rule = WireworldModern2CBD2CBD2CBA.CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBDC\$12.C\$7.DBC2.C\$6.C3.C.B\$B2CDBC.DB2CD.C.AB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB\$7.DBC4.C\$6.C3.CDBC\$3.DBC\$2.C3.B.CDBC\$C2.C.D.C4.CDB2CDB2CDB2CDB2CAB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2C\$.DB.C2.B3.C\$5.C.D2.B5.2CBD2CBD2CBD2CBD2CBD2CB\$4.B.C2.D5.D23.D\$4.D3.DC5.B8.B2CDB2CDB2CDB2C\$5.2CB2.CBD2C8.D\$8.DC14.2CBD2CBD2CBD2CB\$10.DB2CD24.D\$9.C5.B8.B2CDB2CDB2CDB2C\$8.2C.DC2.C7.D\$5.C.D2.B2.C.C8.2CBD2CBD2CBD2CB\$4.C.B6.B.D23.D\$4.D2.C.DC2.D2.B2CDB2CDB2CAB2CDB2CDB2C\$4.B.C.B2.C2.C\$BD2C.D3.C2.BD.CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CB\$6.BDC\$5.C\$5.C3.CDBC\$6.DBC4.C\$2CDBC.DB2CD.C.DB2CAB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDBC\$5.C3.C.B\$6.DBC2.C\$11.C\$CBD2CBA2CBD.CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2C!`

Unlike its predecessors, it allows simultaneous read and write, though this functionality may not be needed much.
Princess of Science, Parcly Taxel

Freywa

Posts: 543
Joined: June 23rd, 2011, 3:20 am
Location: Singapore

### Re: Wireworld Modern

2's complement and incrementer devices:
`x = 120, y = 38, rule = WireworldModern110.C\$109.2C\$97.C3.C3.C4.C\$98.C.C4.C4.C\$99.C3.5C2.C\$98.C.C4.C4.C\$97.C3.C3.C3.3C2\$71.D21.C\$70.C.BD2CBD2CBA2CBD2CBD2C4.BD.21C\$71.C20.B2.C2.C\$81.C11.AC2.C.D5.C11.C\$94.C.C.B.B\$94.C.D.C2.C\$95.B.C3.C\$98.A2.A.C\$97.C.B.B\$98.C2.C\$101.C\$101.D\$101.B\$101.C\$101.C\$101.D\$101.B\$100.D.C\$3.C40.C27.C28.C\$.D\$C.BA2CBD2CBA2CBD2CBA2CBA2CBD2CBD.5C.36C\$.C30.C5.C\$32.C.D.D2.C4.3C9.C7.C\$31.B.B.C.B.C3.C3.C7.C9.C\$31.D.C2.C.C8.C2.3C2.C2.C3.C2.C\$32.C3.C7.3C2.C3.C.C3.C.C3.C\$.D33.D7.C5.C5.C4.C4.C\$C.BA2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CB8.C5.C3.C.C3.C.C3.C\$.C41.5C2.3C3.C.C3.C.C\$3.C!`

The incrementer is a half-adder with its carry OR'd into one input, so works equally well with the input leads swapped. The two's complement device needs a bit denoting the end of the word.

These gates have zero delay from input and output, and a Moore/Owen-style ROM can be built from them:
`x = 131, y = 118, rule = WireworldModern.C\$C.C\$3C40.5C\$C.C\$C.C4.BA2CBA2CBD2CBD2C22.C63.C3.C\$23.C20.C.C24.BA2CBA2CBD2CBDC23.C3.C\$23.17C4.C.C39.17C7.C.C\$2C5.BA2CBD2CBA2CBD2C20.C3.C23.BA2CBD2CBA2CBDC24.C.C\$C.C40.C3.C63.C\$2C\$C.C\$2C\$108.5C2\$108.C3.C\$71.BA2CBA2CBD2CBDC.C20.C3.C\$86.17C6.C.C\$71.BA2CBD2CBA2CBDC23.C.C\$7.BA2CBA2CBD2CBD2C21.C65.C\$23.2C18.C.C\$23.17C3.C.C\$7.BA2CBD2CBA2CBD2C19.C3.C\$42.C3.C70.3C\$85.C\$71.BA2CBA2CBD2CBD2C21.C2.C3.C.2C\$86.17C4.C.C.C3.C.C.C\$71.BA2CBD2CBA2CBDC21.3C2.C.C2.2C\$107.C.C2.C.C2.C.C\$71.BA2CBA2CBD2CBD2C20.C.C3.C3.2C\$86.17C\$52.3C16.BA2CBD2CBA2CBDC.C2\$7.BA2CBA2CBD2CBD2C20.C2.C3.C.2C53.3C\$23.C18.C.C.C3.C.C.C30.C\$23.17C2.3C2.C.C2.2C17.BA2CBA2CBD2CBD3C20.C4.C3.2C\$7.BA2CBD2CBA2CBD2C.C17.C.C2.C.C2.C.C31.17C4.C.C2.C.C2.C.C\$42.C.C3.C3.2C17.BA2CBD2CBA2CBDC21.3C2.C.C2.2C\$107.C.C.C3.C.C.C\$71.BA2CBA2CBD2CBD2C20.C.C.C3.C.2C\$86.17C\$71.BA2CBD2CBA2CBDC.2C3\$42.3C2\$7.BA2CBA2CBD2CBD2C20.C4.C3.2C\$23.C18.C.C2.C.C2.C.C30.C23.C6.2C\$23.17C2.3C2.C.C2.2C17.BA2CBA2CBD2CBD5C18.C.C2.C2.C.C\$7.BA2CBD2CBA2CBD2C.2C16.C.C.C3.C.C.C31.C.C.15C3.3C.3C.2C\$42.C.C.C3.C.2C17.BA2CBD2CBA2CBD5C18.C.C2.C2.C.C\$85.C22.C.C5.2C7\$42.3C\$7.BA2CBA2CBD2CBD2C\$23.C19.C2.C3.C.2C31.C2.C\$22.18C2.C.C.C3.C.C.C16.BA2CBA2CBD2CBD20C\$7.BA2CBD2CBA2CBD2C19.3C2.C.C2.2C32.C20.2C3.C2.C3.C4.C\$42.C.C2.C.C2.C.C16.BA2CBD2CBA2CBD20C2.C.C.C.C.2C.2C3.C.C\$42.C.C3.C3.2C31.C2.C18.2C2.C.C.C.C.C3.C.C\$107.C.C.C.C.C3.C3.C.C\$107.C.C2.C2.C3.C4.C4\$52.3C2\$7.BA2CBA2CBD2CBD2C20.C4.C3.2C53.2C3.C2.C3.C3.C\$23.2C17.C.C2.C.C2.C.C16.BA2CBA2CBD2CBDC.18C2.C.C.C.C.2C.2C3.C\$22.18C2.3C2.C.C2.2C32.C20.2C2.C.C.C.C.C3.C\$7.BA2CBD2CBA2CBD2C19.C.C.C3.C.C.C16.BA2CBD2CBA2CBD20C2.C.C.C.C.C3.C3.C\$42.C.C.C3.C.2C31.C2.C18.C.C2.C2.C3.C3.C8\$93.C\$88.10C26.C\$71.BA2CBA2CBD2CBD3C6.C.C.19C7.C\$87.5C.5C25.3C\$36.C3.2C2.2C42.C.C.2C28.C.C.C\$35.C.C3.4C42.5C.5C20.5C.C.5C\$35.C.C4.C28.BA2CBD2CBA2CBD3C6.C.C.19C7.C\$35.C.C3.4C43.10C26.C\$36.C3.2C2.2C11.B35.C\$56.D.2C2.2C\$36.C3.C4.C11.C.4C\$36.C4.C.2C15.C\$36.C5.C9.C6.4C\$36.C4.4C6.B.2C2.3C2.3C2.2C\$36.C3.2C2.2C6.D.CBAC6.4C\$55.B9.C\$47.C6.C.DC6.C.2C\$46.C.DC2.AC4.2C2.2C4.2C2.2C\$47.B.2CBA6.4C6.4C\$50.C9.C9.C\$43.B5.2CBA6.4C6.4C\$42.C.D2CBAC2.A2C2.3C2.3C2.3C2.3C2.2C\$43.C10.CBAC6.4C6.4C\$55.B9.C9.C\$43.B10.C.DC6.C.2C6.C.2C\$42.C.D2CBD2CBDC4.2C2.2C4.2C2.2C4.6C\$43.C15.4C6.4C\$60.C9.C\$43.B15.C.2C6.C.2C\$42.C.D2CBD2CBD2CBD2C4.2C2.2C4.11C\$43.C20.4C\$65.C\$43.B20.4C\$42.C.D2CBD2CBD2CBD8C2.17C\$43.C!`
Princess of Science, Parcly Taxel

Freywa

Posts: 543
Joined: June 23rd, 2011, 3:20 am
Location: Singapore

### Re: Wireworld Modern

Shift register and pulse divider:
`x = 91, y = 25, rule = WireworldModern14.C3.C3.C3.C\$14.C3.C3.C3.C\$14.C3.C3.C3.C\$14.C3.C3.C3.C\$14.C3.C3.C3.C\$14.D3.D3.D3.D\$.A12.B3.B3.B3.B34.C7.C\$C.BD2CBA2CBA.C.D.C.D.C.D.C.D32.C.BD4.C.BD\$.C10.C.C.C.C.C.C.C.C.10C18.B4.D2.C4.D2.C\$12.A.D.A.D.A.D.A.D28.C.A2CB.2C4.B.2C4.15C\$12.2B2.2B2.2B2.2B30.C7.B.2C4.B.2C\$12.C3.C3.C3.C40.D2.C4.D2.C\$12.C3.C3.C3.C39.C.BD4.C.BD\$12.A3.A3.A3.A40.C7.C\$12.B3.B3.B3.B\$12.C3.C3.C3.C\$12.C3.C3.C3.C\$12.A3.A3.A3.A\$12.B3.B3.B3.B\$12.C3.C3.C3.C\$12.C3.C3.C3.C\$12.D3.D3.D3.D\$12.B3.B3.B3.B\$11.A.C.A.C.A.C.A.C\$12.C3.C3.C3.C!`

I built these devices in trying to find a unary-to-binary converter, which I eventually found by an extension of the pulse divider:
`x = 190, y = 60, rule = WireworldModern13.C15.C15.C15.C15.C15.C15.C15.C\$.D133.D\$B.2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CB5.C.B\$.C127.D3.C3.C6.BD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD\$124.2C3.C2.B2.DC.CD3.C\$123.B2.DBC2.D2.B5.BDC.C\$124.DC3.B.C3.2C2.C4.D\$126.C2.D.C5.DC5.B\$126.B3.C.BD2CB2.D4.C\$126.D2.C.D5.C2.B3.C\$126.C2.B.C6.2C4.D\$126.C.D.C4.CBD6.B\$126.B.C5.C4.CBD2C\$126.D2.C5.D2.C\$126.C2.B4.C.B2.DB2CD\$126.C2.D3.C3.C6.B\$126.B2.C2.B2.DC.CD3.C\$126.D2.C.D2.B5.BDC.C\$126.C2.B.C3.2C2.C4.D\$126.C2.D.C5.DC5.B\$126.B3.C.BD2CB2.D4.C\$126.D2.C.D5.C2.B3.C\$126.C2.B.C6.2C4.D\$126.C.D.C4.CBD6.B\$126.B.C5.C4.CBD2C\$58.2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD24.D2.C5.D2.C\$57.D68.C2.B4.C.B2.DB2CD\$57.B.CDB2CDB3.B.CDB2CDB3.B44.C2.D3.C3.C6.B24.B.CDB2CDB\$58.C7.C.D.C7.C.D.C43.B2.C2.B2.DC.CD3.C24.D.C7.C\$59.C6.C.C2.C6.C.C2.C42.D2.C.D2.B5.BDC.C23.C2.C6.C\$59.D6.D.C2.D6.D.C2.D42.C2.B.C3.2C2.C4.D23.C2.D6.D\$59.B3.B2.B.B2.B3.B2.B.B2.B3.B35.C2.C2.D.C5.DC5.B23.B2.B3.B2.B\$58.D.C.D.C.C.D.D.C.D.C.C.D.D.C.D.C33.B.C.B3.C.BD2CB2.D4.C23.D.D.C.D.C.C\$58.C2.C2.C2.C2.C2.C2.C2.C2.C2.C2.C33.D.D.D2.C.D5.C2.B3.C22.C2.C2.C2.C\$57.C3.D.C.D3.C3.D.C.D3.C3.D.C.D32.C.B.C2.B.C6.2C4.D24.C3.D.C.D\$56.B.C.C.B2.B2.B.C.C.B2.B2.B.C.C.B2.B32.C.C.C.D.C4.CBD6.B23.B.C.C.B2.B\$55.D2.D.C.C2.C.D2.D.C.C2.C.D2.D.C.C2.C32.B.C.B.C5.C4.CBD2C23.D2.D.C.C2.C\$56.C2.B2.C3.C.C2.B2.C3.C.C2.B2.C2.C32.D.D.D2.C5.D2.C29.C2.B2.C3.C\$57.C4.D6.C4.D6.C4.D2.D32.C.B.C2.B4.C.B2.DB2CD25.C4.D\$58.B3.B7.B3.B7.B3.B2.B32.C.C.C2.D3.C3.C6.B25.B3.B\$59.D2C.DC6.D2C.DC6.D2C.D.C32.B.C.B2.C2.B2.DC.CD3.C27.D2C.DC\$13.D48.C2.C8.C2.C8.C2.C32.D.D.D2.C.D2.B5.BDC.C29.C2.C\$12.B.2CBD2CBD2CBD2CBD2CBA2CBA2CBA2CBA2CBA2CBA2CBAC.BD.CB2.CBD2CBD.CB2.CBD2CBD3.D32.C.B.C2.B.C3.2C2.C4.D22.CBD2CBD.CB\$13.C45.C5.DC10.DC10.B32.C.C.C2.D.C5.DC5.B32.DC\$57.C.B29.C32.B.C.B3.C.BD2CB2.D4.C\$59.D.CBD2CBD2CBD2CBD2CBD2CBD2CBDC33.D.D.D2.C.D5.C2.B3.C\$58.C.C61.C.B.C2.B.C6.2C4.D\$58.C.D61.C.C.C.D.C4.CBD6.B\$59.B62.B.C.B.C5.C4.CBD2C\$122.D.D.D2.C5.D2.C\$122.C.B.C2.B4.C.B2.DB2CD\$122.C.C.C2.D3.C3.C6.B\$122.B.C.B2.C2.B2.DC.CD3.C\$122.D.D.D2.C.D2.B5.BDC\$122.C.B.C2.B.C3.2C2.C\$122.C2.C3.D.C5.DC\$122.B7.C.BD2CB2.D\$122.D8.D5.C2.B\$122.C15.2C\$123.CBD2CBD2CBD2CBD!`

The start of the unary pulse train is detected and turned into the read signal. While this signal travels to the end of the set of T flip-flops attached to falling edge detectors, the pulse train sets and clears the flip-flops to yield the individual bits. The read pulse then liberates one instance of each bit position as it travels through Scherer's "special wire crossings" (one of the outputs is the AND of the two inputs), resetting the flip-flops in the process. The read bits are combined in reverse order to yield the binary output.
Princess of Science, Parcly Taxel

Freywa

Posts: 543
Joined: June 23rd, 2011, 3:20 am
Location: Singapore

### Re: Wireworld Modern

After much trial and error I found smaller variants of Scherer's AND cross (or SAC):
`x = 90, y = 44, rule = WireworldModern35.C\$35.C\$21.C2.3C4.B3.C.2C\$21.C.C3.C2.B.B2.2C2.C\$21.C.C3.C2.B.B2.C3.C27.C\$21.C.C2.2C.B3.B.2C2.C27.C\$21.C2.2C.C.B3.B.C.2C28.C\$21.C45.C\$21.C45.C\$21.C45.C\$21.C45.C\$21.C45.C\$21.C45.C\$21.C45.C\$21.C45.C\$21.C45.C\$21.C45.C\$21.C44.2C\$.3C17.C16.3C25.C\$C3.C16.C15.C3.C24.C.C.6CDB2CDB2CAB2CAB\$C3.C16.C15.C3.C25.3C\$C2.2C15.2C15.C2.2C7.19C.C\$.2C.C15.C2.2C13.2C.C27.C\$21.2C2.C42.2C\$19C.C.C.3C.DB2CDB2CAB2CAB26.C\$19.2C2.C3.C40.C\$21.2C.C43.C\$24.C43.C\$24.C43.D\$24.C43.B\$24.D43.C\$24.B43.C\$24.C43.A\$24.C43.B\$24.A43.C\$24.B43.C\$24.C43.D\$24.C.C41.B\$24.D.C41.C\$24.B.C.2C38.C\$24.C.2C2.C37.A\$24.C.C3.C37.B\$24.A.2C2.C\$24.B.C.2C!`

The first can be used to compact the unary-to-binary converter I showed earlier:
`x = 181, y = 44, rule = WireworldModern137.CD\$136.C2.B\$.C133.B3.2C.CB\$B.2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CB.2C2.D3.C2.C.BD.CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD\$.D127.D2.B.C3.A.AD3.C\$126.DB.C2.D.C4.B2.B3.DB\$125.C2.C4.C.BD2C.C.C5.C\$126.CB4.C.D5.2C3.BDC\$128.D3.B.C2.CD.D3.C\$126.C2.C.D.C2.C2.B5.CD\$125.C.D.C.C3.B3.2C.CB3.B\$125.B.B.B2.C.D3.C2.C.BD.C\$125.D.C.D2.B.C3.A.AD3.C\$125.C.C.C2.D.C4.B2.B3.DB\$125.C.D.C3.C.BD2C.C.C5.C\$125.B.B.B2.C.D5.2C3.BDC\$125.D.C.D2.B.C2.CD.D3.C\$125.C.C.C.D.C2.C2.B5.CD\$125.C.D.C.C3.B3.2C.CB3.B\$125.B.B.B2.C.D3.C2.C.BD.C11.C.D3.C2.C.BD.C\$125.D.C.D2.B.C3.A.AD3.C12.B.C3.A.AD3.C\$125.C.C.C2.D.C4.B2.B3.DB10.D.C4.B2.B3.DB\$125.C.D.C3.C.BD2C.C.C5.C10.C.BD2C.C.C5.C\$125.B.B.B2.C.D5.2C3.BDC10.C.D5.2C3.BDC\$125.D.C.D2.B.C2.CD.D3.C13.B.C2.CD.D3.C\$125.C.C.C.D.C2.C2.B5.CD10.D.C2.C2.B5.CD\$125.C.D.C.C3.B3.2C.CB3.B9.C3.B3.2C.CB3.B\$125.B.B.B2.C.D3.C2.C.BD.C\$125.D.C.D2.B.C3.A.AD3.C\$125.C.C.C2.D.C4.B2.B3.DB\$125.C.D.C3.C.BD2C.C.C5.C\$125.B.B.B2.C.D5.2C3.BDC\$125.D.C.D2.B.C2.CD.D3.C\$125.C.C.C.D.C2.C2.B5.CD\$125.C.D.C.C3.B3.2C.CB3.B\$125.B.B.B2.C.D3.C2.C.BD.C\$125.D.C.D2.B.C3.A.AD3.C\$125.C.C.C2.D.C4.B2.B\$125.C.D.C3.C.BD2C.C.C\$125.B2.B5.D5.2C\$125.D14.D\$125.C15.B\$125.C15.C\$126.BD2CBD2CBD2CBDC!`

The second, while not allowing the "mask lead" (the one that passes through without ANDing) to be duplicated, finally allows a serial-to-parallel device and a bit reverser:
`x = 298, y = 67, rule = WireworldModern28.D\$28.B\$24.D3.C\$24.B3.C\$20.D3.C3.D\$20.B3.C3.B\$16.D3.C3.D3.C\$16.B3.C3.B3.C\$12.D3.C3.D3.C3.D\$12.B3.C3.B3.C3.B\$8.D3.C3.D3.C3.D3.C\$8.B3.C3.B3.C3.B3.C\$4.D3.C3.D3.C3.D3.C3.D118.B\$4.B3.C3.B3.C3.B3.C3.B117.C.D2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBA2CBD2CBD2CBD2CBD\$D3.C3.D3.C3.D3.C3.D3.C118.C61.C\$B3.C3.B3.C3.B3.C3.B3.C163.C16.C\$C3.D3.C3.D3.C3.D3.C3.D180.B6.D\$C3.B3.C3.B3.C3.B3.C3.B177.A2.D5.B.C\$D3.C3.D3.C3.D3.C3.D3.C174.C.B.2C6.C.C\$B3.C3.B3.C3.B3.C3.B3.C173.A.C3.2C5.C.B\$C3.D3.C3.D3.C3.D3.C3.D172.B2.B2.2B2.C3.D.D6.C\$C3.B3.C3.B3.C3.B3.C3.B169.A.C3.A2.D.A2CB2.B.C5.C.B\$D3.C3.D3.C3.D3.C3.D3.C168.B.C5.2C6.D.C.C5.D.D\$B3.C3.B3.C3.B3.C3.B3.C167.C2.C6.2C6.C3.B4.B.C\$C3.D3.C3.D3.C3.D3.C3.D166.C3.B5.2B2.C9.D3.C.C6.D\$C3.B3.C3.B3.C3.B3.C3.B165.A4.A2.A2.D.A2CBD2CBD2CB.C2.C.B5.B.C\$D3.C3.D3.C3.D3.C3.D3.C129.C27.C6.B5.C.B.2C16.C.D.D5.C.C\$B3.C3.B3.C3.B3.C3.B3.C87.C75.C7.C3.2C16.B3.C4.C.B\$C3.D3.C3.D3.C3.D3.C3.D86.C.BD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBA2CBA2CBD2CBA2CBD2CBA2CBA2CBA2CB.C8.B2.2B2.C19.C3.D.D6.C\$C3.B3.C3.B3.C3.B3.C3.B87.D70.C2.A9.A2.D.A2CBD2CBD2CBD2CBD2CBDC.B2.B.C5.C.B\$D3.C3.D3.C3.D3.C3.D3.C161.C10.2C26.D.C.C5.D.D\$B3.C3.B3.C3.B3.C3.B3.C161.C11.2C26.C3.B4.B.C\$C3.D3.C3.D3.C3.D3.C3.D161.B10.2B2.C29.D3.C.C6.D\$C3.B3.C3.B3.C3.B3.C3.B161.A7.A2.D.A2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CB.C2.C.B5.B.C\$D3.C3.D3.C3.D3.C3.D3.C161.C4.C.B.2C36.C.D.D5.C.C\$B3.C3.B3.C3.B3.C3.B3.C161.C3.A.C3.2C36.B3.C4.C.B\$C3.D3.C3.D3.C3.D3.C3.D161.B2.B2.B2.2B2.C39.C3.D.D6.C\$C3.B3.C3.B3.C3.B3.C3.B161.A.C3.A2.D.A2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBDC.B2.B.C5.C.B\$D3.C3.D3.C3.D3.C3.D3.C162.C5.2C46.D.C.C5.D.D\$B3.C3.B3.C3.B3.C3.B3.C162.C6.2C46.C3.B4.B.C\$C3.D3.C3.D3.C3.D3.C3.D162.B5.2B2.C49.D3.C.C6.D\$C3.B3.C3.B3.C3.B3.C3.B162.A2.A2.D.A2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CB.C2.C.B5.B.C\$D3.C3.D3.C3.D3.C3.D3.2C22.C138.C.B.2C56.C.D.D5.C.C\$B3.C3.B3.C3.B3.C3.B3.C68.B94.C3.2C56.B3.C4.C.B\$C3.D3.C3.D3.C3.D3.2C2.A.C.DB2CDB2CDB2CDB2CDB2CAB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CD.C93.B2.2B2.C59.C3.D.D\$C3.B3.C3.B3.C3.B3.C4.B2C65.C94.A2.D.A2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBDC.B2.B.C\$D3.C3.D3.C3.D3.2C2.A.C.DB.C161.2C66.D.C.C\$B3.C3.B3.C3.B3.C4.B2C4.A161.2C66.C3.B\$C3.D3.C3.D3.2C2.A.C.DB.C3.B161.2B2.C69.D\$C3.B3.C3.B3.C4.B2C4.ABC162.D.A2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CB.2CBD2CBD2CBD2CBD2CBD2CBD2CBD2C\$D3.C3.D3.2C2.A.C.DB.C7.C\$B3.C3.B3.C4.B2C4.A5.A238.C27.C\$C3.D3.2C2.A.C.DB.C3.B5.B\$C3.B3.C4.B2C4.ABC5.C\$D3.2C2.A.C.DB.C7.CAB2C\$B3.C4.B2C4.A11.A\$2C2.A.C.DB.C3.B11.B\$C4.B2C4.ABC11.C\$A.C.DB.C7.C9.C\$.B2C4.A5.A9.A\$DB.C3.B5.B9.B\$4.ABC5.C9.C\$7.CAB2C9.C\$12.AB2CAB2CA2.C70.D\$21.B2CAB2CAB2CAB2CAB2CAB2CDB2CAB2CAB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB.C\$94.C\$24.C27.C!`

Edit: this arrangement of the delay lines saves lots of space in the bit reverser:
`x = 113, y = 26, rule = WireworldModern36.AC\$35.B2.C\$34.C2.B2.AC\$.B32.C.A2.B2.C\$C.D2CBD2CBA2CBD2CBD2CBD2CBD2CBD.C.A2.2C2.B2.AC\$.C29.2CB4.C.A2.B2.C\$10.C20.C.BD.C.A2.2C2.B2.AC\$30.A4.2CB4.C.A2.B2.C\$31.B3.C.BD.C.A2.2C2.B2.AC\$32.CBA4.2CB4.C.A2.B2.C\$31.C7.C.BD.C.A2.2C2.B2.AC\$32.A5.A4.2CB4.C.A2.B2.C\$33.B5.B3.C.BD.C.A2.2C2.B\$34.C5.CBA4.2CB4.C.A2.BA\$35.2CBAC7.C.BD.C.A2.2C2.C\$34.A11.A4.2CB4.C2.C\$35.B11.B3.C.BD.C.A2.B\$36.C11.CBA4.2CB4.A\$37.C9.C7.C.BD.C.A2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2C\$38.A9.A5.A4.2CB\$39.B9.B5.B3.C\$40.C9.C5.CBA\$10.C30.C9.2CBAC\$.B37.C2.A2CBA2CBA\$C.D2CBD2CBA2CBA2CBA2CBD2CBA2CBD2CBA2CBA2CB\$.C!`

And this arrangement takes up linear space in the number of bits in the word to be reversed, as compared to quadratic space for the other version because of the binary tree:
`x = 728, y = 15, rule = WireworldModern145.BA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C\$144.C4.B2.C4.B2.C4.B2.C4.B2.C4.B2.C4.B2.C4.B2.C4.B2.C4.B2.C4.B2.C4.B2.C4.B2.C4.B2.C4.B2.C4.B2.C4.B2.C4.B2.C4.B2.C4.B2.C4.B2.C4.B2.C4.B2.C4.B2.C4.B2.C4.B2.C4.B2.C4.B2.C4.B2.C4.B2.C4.B2.C4.B\$144.C4.A2.C4.A2.C4.A2.C4.A2.C4.A2.C4.A2.C4.A2.C4.A2.C4.A2.C4.A2.C4.A2.C4.A2.C4.A2.C4.A2.C4.A2.C4.A2.C4.A2.C4.A2.C4.A2.C4.A2.C4.A2.C4.A2.C4.A2.C4.A2.C4.A2.C4.A2.C4.A2.C4.A2.C4.A2.C4.A2.C4.A\$144.A4.C2.A4.C2.A4.C2.A4.C2.A4.C2.A4.C2.A4.C2.A4.C2.A4.C2.A4.C2.A4.C2.A4.C2.A4.C2.A4.C2.A4.C2.A4.C2.A4.C2.A4.C2.A4.C2.A4.C2.A4.C2.A4.C2.A4.C2.A4.C2.A4.C2.A4.C2.A4.C2.A4.C2.A4.C2.A4.C2.A4.C\$144.B4.C2.B4.C2.B4.C2.B4.C2.B4.C2.B4.C2.B4.C2.B4.C2.B4.C2.B4.C2.B4.C2.B4.C2.B4.C2.B4.C2.B4.C2.B4.C2.B4.C2.B4.C2.B4.C2.B4.C2.B4.C2.B4.C2.B4.C2.B4.C2.B4.C2.B4.C2.B4.C2.B4.C2.B4.C2.B4.C2.B4.C\$144.C4.B2.C4.B2.C4.B2.C4.B2.C4.B2.C4.B2.C4.B2.C4.B2.C4.B2.C4.B2.C4.B2.C4.B2.C4.B2.C4.B2.C4.B2.C4.B2.C4.B2.C4.B2.C4.B2.C4.B2.C4.B2.C4.B2.C4.B2.C4.B2.C4.B2.C4.B2.C4.B2.C4.B2.C4.B2.C4.B2.C4.B\$143.C2.2C2.AC2.2C2.AC2.2C2.AC2.2C2.AC2.2C2.AC2.2C2.AC2.2C2.AC2.2C2.AC2.2C2.AC2.2C2.AC2.2C2.AC2.2C2.AC2.2C2.AC2.2C2.AC2.2C2.AC2.2C2.AC2.2C2.AC2.2C2.AC2.2C2.AC2.2C2.AC2.2C2.AC2.2C2.AC2.2C2.AC2.2C2.AC2.2C2.AC2.2C2.AC2.2C2.AC2.2C2.AC2.2C2.AC2.2C2.AC2.2C2.A337C\$143.A.D2.B2.A.D2.B2.A.D2.B2.A.D2.B2.A.D2.B2.A.D2.B2.A.D2.B2.A.D2.B2.A.D2.B2.A.D2.B2.A.D2.B2.A.D2.B2.A.D2.B2.A.D2.B2.A.D2.B2.A.D2.B2.A.D2.B2.A.D2.B2.A.D2.B2.A.D2.B2.A.D2.B2.A.D2.B2.A.D2.B2.A.D2.B2.A.D2.B2.A.D2.B2.A.D2.B2.A.D2.B2.A.D2.B2.A.D2.B2.A.D2.B.A\$.D142.2B2.D3.2B2.D3.2B2.D3.2B2.D3.2B2.D3.2B2.D3.2B2.D3.2B2.D3.2B2.D3.2B2.D3.2B2.D3.2B2.D3.2B2.D3.2B2.D3.2B2.D3.2B2.D3.2B2.D3.2B2.D3.2B2.D3.2B2.D3.2B2.D3.2B2.D3.2B2.D3.2B2.D3.2B2.D3.2B2.D3.2B2.D3.2B2.D3.2B2.D3.2B2.D3.2B2.D2.B\$C.B140.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C\$.C.D140.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C3.C2.2C\$4.2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBA2CBD2.A3.BD2.A3.BD2.A3.BD2.A3.BD2.A3.BD2.A3.BD2.A3.BD2.A3.BD2.A3.BD2.A3.BD2.A3.BD2.A3.BD2.A3.BD2.A3.BD2.A3.BD2.A3.BD2.A3.BD2.A3.BD2.A3.BD2.A3.BD2.A3.BD2.A3.BD2.A3.BD2.A3.BD2.A3.BD2.A3.BD2.A3.BD2.A3.BD2.A3.BD2.A3.BD2.A3.BD2.A\$2.D142.B.2C4.B.2C4.B.2C4.B.2C4.B.2C4.B.2C4.B.2C4.B.2C4.B.2C4.B.2C4.B.2C4.B.2C4.B.2C4.B.2C4.B.2C4.B.2C4.B.2C4.B.2C4.B.2C4.B.2C4.B.2C4.B.2C4.B.2C4.B.2C4.B.2C4.B.2C4.B.2C4.B.2C4.B.2C4.B.2C4.B.2C4.B\$.B.2CBD2CBD2CBD2CBA2CBA2CBA2CBD2CBA2CBA2CBA2CBA2CBA2CBA2CBD2CBA2CBA2CBA2CBA2CBA2CBD2CBA2CBA2CBA2CBA2CBD2CBA2CBA2CBA2CBD2CBA2CBA2CBD2CBA2CBD2CBA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C4.BA2C\$2.C140.C!`

By comparison, the 32-bit "triangle" bit reverser:
`x = 461, y = 76, rule = WireworldModern141.AC\$140.B2.C\$139.C2.B2.AC\$.D137.C.A2.B2.C\$C.BD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBA2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD.C.A2.2C2.B2.AC\$.C134.2CB4.C.A2.B2.C\$136.C.BD.C.A2.2C2.B2.AC\$135.A4.2CB4.C.A2.B2.C\$136.B3.C.BD.C.A2.2C2.B2.AC\$137.CBA4.2CB4.C.A2.B2.C\$136.C7.C.BD.C.A2.2C2.B2.AC\$137.A5.A4.2CB4.C.A2.B2.C\$138.B5.B3.C.BD.C.A2.2C2.B2.AC\$139.C5.CBA4.2CB4.C.A2.B2.C\$140.2CBAC7.C.BD.C.A2.2C2.B2.AC\$139.A11.A4.2CB4.C.A2.B2.C\$140.B11.B3.C.BD.C.A2.2C2.B2.AC\$141.C11.CBA4.2CB4.C.A2.B2.C\$142.C9.C7.C.BD.C.A2.2C2.B2.AC\$143.A9.A5.A4.2CB4.C.A2.B2.C\$144.B9.B5.B3.C.BD.C.A2.2C2.B2.AC\$145.C9.C5.CBA4.2CB4.C.A2.B2.C\$146.C9.2CBAC7.C.BD.C.A2.2C2.B2.AC\$147.A2CBA2CBA11.A4.2CB4.C.A2.B2.C\$146.B21.B3.C.BD.C.A2.2C2.B2.AC\$147.C21.CBA4.2CB4.C.A2.B2.C\$148.C19.C7.C.BD.C.A2.2C2.B2.AC\$149.A19.A5.A4.2CB4.C.A2.B2.C\$150.B19.B5.B3.C.BD.C.A2.2C2.B2.AC\$151.C19.C5.CBA4.2CB4.C.A2.B2.C\$152.C19.2CBAC7.C.BD.C.A2.2C2.B2.AC\$153.A17.A11.A4.2CB4.C.A2.B2.C\$154.B17.B11.B3.C.BD.C.A2.2C2.B2.AC\$155.C17.C11.CBA4.2CB4.C.A2.B2.C\$156.C17.C9.C7.C.BD.C.A2.2C2.B2.AC\$157.A17.A9.A5.A4.2CB4.C.A2.B2.C\$158.B17.B9.B5.B3.C.BD.C.A2.2C2.B2.AC\$159.C17.C9.C5.CBA4.2CB4.C.A2.B2.C\$160.C17.C9.2CBAC7.C.BD.C.A2.2C2.B2.AC\$161.A17.A2CBA2CBA11.A4.2CB4.C.A2.B2.C\$162.BA2CBA2CBA2CBA2CB21.B3.C.BD.C.A2.2C2.B2.AC\$161.C39.CBA4.2CB4.C.A2.B2.C\$162.C37.C7.C.BD.C.A2.2C2.B2.AC\$163.A37.A5.A4.2CB4.C.A2.B2.C\$164.B37.B5.B3.C.BD.C.A2.2C2.B2.AC\$165.C37.C5.CBA4.2CB4.C.A2.B2.C\$166.C37.2CBAC7.C.BD.C.A2.2C2.B2.AC\$167.A35.A11.A4.2CB4.C.A2.B2.C\$168.B35.B11.B3.C.BD.C.A2.2C2.B2.AC\$169.C35.C11.CBA4.2CB4.C.A2.B2.C\$170.C35.C9.C7.C.BD.C.A2.2C2.B2.AC\$171.A35.A9.A5.A4.2CB4.C.A2.B2.C\$172.B35.B9.B5.B3.C.BD.C.A2.2C2.B2.AC\$173.C35.C9.C5.CBA4.2CB4.C.A2.B2.C\$174.C35.C9.2CBAC7.C.BD.C.A2.2C2.B2.AC\$175.A35.A2CBA2CBA11.A4.2CB4.C.A2.B2.C\$176.B33.B21.B3.C.BD.C.A2.2C2.B2.AC\$177.C33.C21.CBA4.2CB4.C.A2.B2.C\$178.C33.C19.C7.C.BD.C.A2.2C2.B2.AC\$179.A33.A19.A5.A4.2CB4.C.A2.B2.C\$180.B33.B19.B5.B3.C.BD.C.A2.2C2.B\$181.C33.C19.C5.CBA4.2CB4.C.A2.BA\$182.C33.C19.2CBAC7.C.BD.C.A2.2C2.C\$183.A33.A17.A11.A4.2CB4.C2.C\$184.B33.B17.B11.B3.C.BD.C.A2.B\$185.C33.C17.C11.CBA4.2CB4.A\$186.C33.C17.C9.C7.C.BD.C.A2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD149C\$187.A33.A17.A9.A5.A4.2CB\$188.B33.B17.B9.B5.B3.C\$189.C33.C17.C9.C5.CBA\$190.C33.C17.C9.2CBAC\$191.A33.A17.A2CBA2CBA\$192.B33.BA2CBA2CBA2CBA2CB\$47.D142.B2.CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2C\$46.B.2CBD2CBD2CBD2CBA2CBA2CBA2CBD2CBA2CBA2CBA2CBA2CBA2CBA2CBD2CBA2CBA2CBA2CBA2CBA2CBD2CBA2CBA2CBA2CBA2CBD2CBA2CBA2CBA2CBD2CBA2CBA2CBD2CBA2CBD2CBA2CBAC\$47.C!`
Princess of Science, Parcly Taxel

Freywa

Posts: 543
Joined: June 23rd, 2011, 3:20 am
Location: Singapore

### Re: Wireworld Modern

`x = 132, y = 19, rule = WireworldModern120.C8.2C\$119.C.C.C2.2C.C.C\$119.3C2.C4.2C\$90.CB27.C.C.C2.2C.C.C\$.B74.D2CBD2CBD2CBDC2.DC25.C.C7.2C\$D.CBD2CBA2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CB15.C2.CB\$.C73.BA2CB7.BD2C.A.CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CB\$3.C72.D.C.DC4.C4.B.C\$2.C.D2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBA2CB.2CBA2CBA2C\$3.B71.B6.C.A2.B.C\$2.C.D2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBD2CBA2CB.2CBA2CBA2C\$3.C72.D.C.DC4.C4.B.C\$.C73.BA2CB7.BD2C.A.CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CB\$D.CBD2CBA2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CB15.C2.CB\$.B74.D2CBD2CBD2CBDC2.DC26.C8.2C\$90.CB27.C.C2.C.2C.C.C\$119.3C.C5.2C\$119.C.C2.C.2C.C.C\$119.C.C7.2C!`

The outer leads are check leads. The top inner lead is A and the bottom inner lead B; a pulse on both check leads will compare the numbers that have arrived up to that point (interpreted as two's complement, with the MSB being the bit aligned with the check pulse) and output accordingly.

There are very visible "waves" of bits, highlighting the zero-delay logic used in this construct.
Princess of Science, Parcly Taxel

Freywa

Posts: 543
Joined: June 23rd, 2011, 3:20 am
Location: Singapore

### Re: Wireworld Modern

32-bit integer multiplier, both faster and simpler than Atrubin's design:
`x = 620, y = 217, rule = 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D2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2C2B3.BDC57.C20.C\$138.A9.A2.D.A2C.D67.AD5.C56.C19.C\$138.C10.2C3.C.B.CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB3.2C2.AC.B2.CBA2CBD48.B18.D\$138.C11.2C5.C63.C2.C.CBA.C.D2C3.C2.C47.D17.B\$138.B10.2B7.BD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2C2B6.B.C3.B.B2.C.DC44.C16.C\$138.A7.A2.D.A2C.D67.AD6.D.C.C.D.C2.B2.C43.C15.C\$138.C4.C.B.2C3.C.B.CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB3.2C9.B.C2.C.B2.C.B44.B13.D\$138.C3.A.C3.2C5.C63.C2.C.CB8.D6.DC2.D40.2C.D2.BA2CBDC4.B\$138.B2.B2.B2.2B7.BD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2C2B3.BDC18.C38.D2.B.2CB3.B2.C2.C\$138.A.C3.A2.D.A2C.D67.AD5.C13.BD.C2.2CBA2CB29.B3.D.C3.D.D2.B.C\$139.C5.2C3.C.B.CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB3.2C2.AC.B2.CBA2CBD4.C2.C.BDC3.C2.D27.C5.C.B.B.C.B2.D\$139.C6.2C5.C63.C2.C.CBA.C.D2C3.C2.C2.C3.C.D3.C.C2.C.BD23.C8.D.C2.C.D2.B\$139.B5.2B7.BD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2C2B6.B.C3.B.B2.C.D5.B.C.C.B.C2.C2.C21.D10.C6.2C\$139.A2.A2.D.A2C.D67.AD6.D.C.C.D.C2.B8.C.D2.D.C2.C.C20.B\$139.C.B.2C3.C.B.CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB3.2C9.B.C2.C.B2.C8.B6.BD2.B19.C\$140.C3.2C5.C63.C2.C.CB8.D6.DC20.D18.C\$140.B2.2B7.BD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2C2B3.BDC35.C17.D\$140.A2.D.A2C.D67.AD5.C34.C16.B\$141.2C3.C.B.CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB3.2C2.AC.B2.CBA2CBD26.B15.C\$142.2C5.C63.C2.C.CBA.C.D2C3.C2.C26.D13.C\$142.B7.BD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2C2B6.B.C3.B.B2.C.DC19.CB.C2.D2CBA2C4.D\$143.A2C.D67.AD6.D.C.C.D.C2.B2.C17.C2.D.CBD3.A2.B2.B\$144.C.B.CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB3.2C9.B.C2.C.B2.C.B16.D3.C.B3.C.C2.D.C\$147.C63.C2.C.CB8.D6.DC2.D15.B5.C.D.D.C.D2.C\$148.BD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2C2B3.BDC18.C13.C8.C.B2.B.C2.D\$213.AD5.C13.BD.C2.2CBA2CB4.C10.C6.CB\$213.C2.AC.B2.CBA2CBD4.C2.C.BDC3.C2.D2.D\$214.CBA.C.D2C3.C2.C2.C3.C.D3.C.C2.C.B\$218.B.C3.B.B2.C.D5.B.C.C.B.C2.C\$219.D.C.C.D.C2.B8.C.D2.D.C2.C\$221.B.C2.C.B2.C8.B6.BD\$222.D6.DC!`

The multiplicand enters through the upper left lead and the multiplier through the lower left, with an initiation pulse arriving from the top. A binary tree distributes the multiplier across a line of Scherer AND crosses, which the initiation pulse then lets through bit-by-bit into a corresponding line of RS flip-flops. A 1 input into one of these flip-flops generates a 32-bit pulse, sent into a second line of Scherer AND crosses with the multiplicand running across the line. The partial products thus emerge from the other side, and a binary tree of adders sums these partial products into the final result.
Princess of Science, Parcly Taxel

Freywa

Posts: 543
Joined: June 23rd, 2011, 3:20 am
Location: Singapore

### Re: Wireworld Modern

Freywa wrote:32-bit integer multiplier, both faster and simpler than Atrubin's design:

Wow, that's a good design! That's a really nice use of the signal adders. I'm used to register-based designs, so I'd probably never think of something like this.

ishanpm

Posts: 22
Joined: September 28th, 2017, 9:54 pm

### Re: Wireworld Modern

My current collection of Wireworld Modern patterns is the attachment to this post. This includes a very small multiplexer and demultiplexer, the latter adapted from Karl Scherer's Wireworld collection, the former laid out using a logic gate search program:
`x = 128, y = 78, rule = WireworldModern6.C12.B43.B\$6.C12.A43.A\$6.C12.C43.C\$6.C12.C43.C\$6.C4.C7.B43.B\$6.2C4.C6.A43.A\$5.C.7C5.C43.C\$4.C2.C4.C6.C2.C40.C2.C\$5C2.C3.C7.B.C.C39.B.C.C\$4.C2.C4.C6.D.C41.D.C\$5.C.7C5.C2.C40.C2.C\$6.2C4.C6.C3.C39.C3.C\$11.C7.B.C.C39.B.C.C\$19.D2.C15.C24.D2.C16.C\$19.C17.C.C23.C19.C\$19.C17.C.C23.C19.C\$19.C17.C.C23.C19.C\$19.C18.C24.C19.C\$19.C43.C\$BA2CBD2CBA2CBD4C.C.19C4.BA2CBD2CBA2CBD3C.2C.19C31.C\$18.C.C40.C2.C49.C.C\$18.C.C40.C2.C49.C.C\$19.C.19C.C20.2C.19C2.C25.C.C.C\$41.C43.C.C24.C2.C\$41.C43.C.C24.C\$41.C43.C.C9.C14.C\$41.C44.C9.C.C11.2C\$96.C12.C2.5CAB2CAB\$97.C2.BD2CBA6C\$98.C13.C\$96.C.C13.C\$97.C14.C.C\$112.C.C\$114.C\$114.C\$114.C6.B2.C\$66.B17.B36.A.C.C\$66.A17.D36.C.C.C\$66.C14.C2.C36.C.C.C\$41.C24.C13.C.C.C36.B2.C\$41.C24.B13.C3.B36.A\$41.C24.A14.C2.A36.C\$41.C24.C7.C7.C.C23.C12.C\$41.C24.C6.C.C4.C.C.C22.C.C11.C\$40.2C24.B6.C.C5.C2.C22.C11.2C\$34.7C.C2.C20.A6.C.C8.C23.C2.BD2CBA2C2.7C\$40.C2.C2.C19.C7.C9.C24.C9.2C\$40.C2.5C18.C17.C.16C5.C.C10.C\$40.C2.C2.C19.B6.BD2CBD3C.C.C22.C11.C\$34.7C.C2.C20.A15.C3.C33.C\$40.2C24.C16.3C34.D\$63.C2.C6.C.BA2CBA2C37.B.C\$62.C.C.B6.C46.C.C\$62.C3.D6.C46.C.C\$63.C2.C6.C46.D.C\$64.C.C6.C46.B.C\$62.C.C.B\$63.C2.D\$66.C\$66.C\$66.B\$66.D\$66.C\$66.C\$66.B\$32.C33.D\$32.C33.C\$32.C33.C\$32.C33.C\$32.C33.C\$66.C\$31.BA2CBA2CBD2CBD2CBA2CBA2CBD2CBD3C.2C.37C\$64.C2.C\$30.C34.C2.C\$29.C.C.BA2CBD2CBA2CBD2CBA2CBD2CBA2CBD2C.2C\$29.C.C\$29.C.C\$30.C!`

This is the search program itself:
`#!/usr/bin/env python3.7from itertools import productmask = 0b11111111functions = [None for q in range(16)]for b00, b01, b10, b11 in product((0, 1), repeat=4):    functions[b11 * 8 + b10 * 4 + b01 * 2 + b00] = lambda a, b, c00 = b00, c01 = b01, c10 = b10, c11 = b11: c00 * ((mask ^ a) & (mask ^ b)) | c01 * ((mask ^ a) & b) | c10 * (a & (mask ^ b)) | c11 * (a & b)# f(0) = FALSE# f(1) = NOR# f(2) = NOTAND# f(3) = NOT A# f(4) = ANDNOT# f(5) = NOT B# f(6) = XOR# f(7) = NAND# f(8) = AND# f(9) = XNOR# f(10) = B# f(11) = NOTOR# f(12) = A# f(13) = ORNOT# f(14) = OR# f(15) = TRUEc = 0b00001111a = 0b00110011b = 0b01010101t = 0b00110101 # targetfor (i, j, k) in product(range(16), repeat=3):    f1, f2, f3 = functions[i], functions[j], functions[k]    if f3(b, f2(f1(b, a), c)) == t: print(i, j, k)`
Attachments
wwm.zip
Wireworld Modern collection, 20 January 2019
Princess of Science, Parcly Taxel

Freywa

Posts: 543
Joined: June 23rd, 2011, 3:20 am
Location: Singapore

### Re: Wireworld Modern

"Fourth-generation" register bank:
`x = 345, y = 149, rule = 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The width of each register, including its surrounding circuitry and the in situ pulse train generators surrounding it, is only 8 cells or 2 bits, so memory reads and writes should be much faster with this design. It is about as wide as the Moore/Owen computer register bank.
Princess of Science, Parcly Taxel

Freywa

Posts: 543
Joined: June 23rd, 2011, 3:20 am
Location: Singapore

### Re: Wireworld Modern

`x = 1117, y = 19, rule = 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C.C2.D2.C.D2.C2.B.B3.BD.C.C2.D2.C.D2.C2.B.B3.BD.C.C2.D2.C.D2.C2.B.B3.BD.C.C2.D2.C.D2.C2.B.B3.BD.C.C2.D2.C.D2.C2.B.B3.BD.C.C2.D2.C.D2.C2.B.B3.BD.C.C2.D2.C.D2.C2.B.B3.BD.C.C2.D2.C.D2.C2.B.B3.BD.C.C2.D2.C.D2.C2.B.B3.BD.C.C2.D2.C.D2.C2.B.B3.BD.C.C2.D2.C.D2.C2.B.B3.BD.C.C2.D2.C.D2.C2.B.B3.BD.C.C2.D2.C.D2.C2.B\$147.C.C.B.B.C.B.C.C.C.C.B.D2.C.C.B.B.C.B.C.C.C.C.B.D2.C.C.B.B.C.B.C.C.C.C.B.D2.C.C.B.B.C.B.C.C.C.C.B.D2.C.C.B.B.C.B.C.C.C.C.B.D2.C.C.B.B.C.B.C.C.C.C.B.D2.C.C.B.B.C.B.C.C.C.C.B.D2.C.C.B.B.C.B.C.C.C.C.B.D2.C.C.B.B.C.B.C.C.C.C.B.D2.C.C.B.B.C.B.C.C.C.C.B.D2.C.C.B.B.C.B.C.C.C.C.B.D2.C.C.B.B.C.B.C.C.C.C.B.D2.C.C.B.B.C.B.C.C.C.C.B.D2.C.C.B.B.C.B.C.C.C.C.B.D2.C.C.B.B.C.B.C.C.C.C.B.D2.C.C.B.B.C.B.C.C.C.C.B.D2.C.C.B.B.C.B.C.C.C.C.B.D2.C.C.B.B.C.B.C.C.C.C.B.D2.C.C.B.B.C.B.C.C.C.C.B.D2.C.C.B.B.C.B.C.C.C.C.B.D2.C.C.B.B.C.B.C.C.C.C.B.D2.C.C.B.B.C.B.C.C.C.C.B.D2.C.C.B.B.C.B.C.C.C.C.B.D2.C.C.B.B.C.B.C.C.C.C.B.D2.C.C.B.B.C.B.C.C.C.C.B.D2.C.C.B.B.C.B.C.C.C.C.B.D2.C.C.B.B.C.B.C.C.C.C.B.D2.C.C.B.B.C.B.C.C.C.C.B.D2.C.C.B.B.C.B.C.C.C.C.B.D\$.D146.C2.C2.D2.C.C.D.C.D.D.C3.C2.C2.D2.C.C.D.C.D.D.C3.C2.C2.D2.C.C.D.C.D.D.C3.C2.C2.D2.C.C.D.C.D.D.C3.C2.C2.D2.C.C.D.C.D.D.C3.C2.C2.D2.C.C.D.C.D.D.C3.C2.C2.D2.C.C.D.C.D.D.C3.C2.C2.D2.C.C.D.C.D.D.C3.C2.C2.D2.C.C.D.C.D.D.C3.C2.C2.D2.C.C.D.C.D.D.C3.C2.C2.D2.C.C.D.C.D.D.C3.C2.C2.D2.C.C.D.C.D.D.C3.C2.C2.D2.C.C.D.C.D.D.C3.C2.C2.D2.C.C.D.C.D.D.C3.C2.C2.D2.C.C.D.C.D.D.C3.C2.C2.D2.C.C.D.C.D.D.C3.C2.C2.D2.C.C.D.C.D.D.C3.C2.C2.D2.C.C.D.C.D.D.C3.C2.C2.D2.C.C.D.C.D.D.C3.C2.C2.D2.C.C.D.C.D.D.C3.C2.C2.D2.C.C.D.C.D.D.C3.C2.C2.D2.C.C.D.C.D.D.C3.C2.C2.D2.C.C.D.C.D.D.C3.C2.C2.D2.C.C.D.C.D.D.C3.C2.C2.D2.C.C.D.C.D.D.C3.C2.C2.D2.C.C.D.C.D.D.C3.C2.C2.D2.C.C.D.C.D.D.C3.C2.C2.D2.C.C.D.C.D.D.C3.C2.C2.D2.C.C.D.C.D.D.C\$C.BD2CBD2CBD2CBD2CBA2CBA2CBA2CBD2CBA2CBA2CBA2CBD2CBD2CBA2CBA2CBD2CBA2CBD2CBA2CBA2CBD2CBD2CBA2CBD2CBA2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBA2CBD2CBA2CBA2CBD2.C6.C.B.B.B.B.C2.CBD2.C6.C.B.B.B.B.C2.CBD2.C6.C.B.B.B.B.C2.CBD2.C6.C.B.B.B.B.C2.CBD2.C6.C.B.B.B.B.C2.CBD2.C6.C.B.B.B.B.C2.CBD2.C6.C.B.B.B.B.C2.CBD2.C6.C.B.B.B.B.C2.CBD2.C6.C.B.B.B.B.C2.CBD2.C6.C.B.B.B.B.C2.CBD2.C6.C.B.B.B.B.C2.CBD2.C6.C.B.B.B.B.C2.CBD2.C6.C.B.B.B.B.C2.CBD2.C6.C.B.B.B.B.C2.CBD2.C6.C.B.B.B.B.C2.CBD2.C6.C.B.B.B.B.C2.CBD2.C6.C.B.B.B.B.C2.CBD2.C6.C.B.B.B.B.C2.CBD2.C6.C.B.B.B.B.C2.CBD2.C6.C.B.B.B.B.C2.CBD2.C6.C.B.B.B.B.C2.CBD2.C6.C.B.B.B.B.C2.CBD2.C6.C.B.B.B.B.C2.CBD2.C6.C.B.B.B.B.C2.CBD2.C6.C.B.B.B.B.C2.CBD2.C6.C.B.B.B.B.C2.CBD2.C6.C.B.B.B.B.C2.CBD2.C6.C.B.B.B.B.C2.CBD2.C6.C.B.B.B.B.C2.247C\$.C147.D2.BDC2.D.D.C.D.C2.C5.D2.BDC2.D.D.C.D.C2.C5.D2.BDC2.D.D.C.D.C2.C5.D2.BDC2.D.D.C.D.C2.C5.D2.BDC2.D.D.C.D.C2.C5.D2.BDC2.D.D.C.D.C2.C5.D2.BDC2.D.D.C.D.C2.C5.D2.BDC2.D.D.C.D.C2.C5.D2.BDC2.D.D.C.D.C2.C5.D2.BDC2.D.D.C.D.C2.C5.D2.BDC2.D.D.C.D.C2.C5.D2.BDC2.D.D.C.D.C2.C5.D2.BDC2.D.D.C.D.C2.C5.D2.BDC2.D.D.C.D.C2.C5.D2.BDC2.D.D.C.D.C2.C5.D2.BDC2.D.D.C.D.C2.C5.D2.BDC2.D.D.C.D.C2.C5.D2.BDC2.D.D.C.D.C2.C5.D2.BDC2.D.D.C.D.C2.C5.D2.BDC2.D.D.C.D.C2.C5.D2.BDC2.D.D.C.D.C2.C5.D2.BDC2.D.D.C.D.C2.C5.D2.BDC2.D.D.C.D.C2.C5.D2.BDC2.D.D.C.D.C2.C5.D2.BDC2.D.D.C.D.C2.C5.D2.BDC2.D.D.C.D.C2.C5.D2.BDC2.D.D.C.D.C2.C5.D2.BDC2.D.D.C.D.C2.C5.D2.BDC2.D.D.C.D.C2.C\$4.BD2CBD2CBD2CBA2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CB.2C3.CB3.C3.C4.BD2CB.2C3.CB3.C3.C4.BD2CB.2C3.CB3.C3.C4.BD2CB.2C3.CB3.C3.C4.BD2CB.2C3.CB3.C3.C4.BD2CB.2C3.CB3.C3.C4.BD2CB.2C3.CB3.C3.C4.BD2CB.2C3.CB3.C3.C4.BD2CB.2C3.CB3.C3.C4.BD2CB.2C3.CB3.C3.C4.BD2CB.2C3.CB3.C3.C4.BD2CB.2C3.CB3.C3.C4.BD2CB.2C3.CB3.C3.C4.BD2CB.2C3.CB3.C3.C4.BD2CB.2C3.CB3.C3.C4.BD2CB.2C3.CB3.C3.C4.BD2CB.2C3.CB3.C3.C4.BD2CB.2C3.CB3.C3.C4.BD2CB.2C3.CB3.C3.C4.BD2CB.2C3.CB3.C3.C4.BD2CB.2C3.CB3.C3.C4.BD2CB.2C3.CB3.C3.C4.BD2CB.2C3.CB3.C3.C4.BD2CB.2C3.CB3.C3.C4.BD2CB.2C3.CB3.C3.C4.BD2CB.2C3.CB3.C3.C4.BD2CB.2C3.CB3.C3.C4.BD2CB.2C3.CB3.C3.C4.BD2CB.2C3.CB3.C3.C4.BD246C\$3.C198.B.C72.B.C97.B.C72.B.C72.B.C97.B.C72.B.C72.B.C\$2.C.B194.2CD3.DBC66.2CD3.DBC91.2CD3.DBC66.2CD3.DBC66.2CD3.DBC91.2CD3.DBC66.2CD3.DBC66.2CD3.DBC\$3.D194.B9.C64.B9.C89.B9.C64.B9.C64.B9.C89.B9.C64.B9.C64.B9.C\$199.D2CBD2CBD66.D2CBD2CBD91.D2CBD2CBD66.D2CBD2CBD66.D2CBD2CBD91.D2CBD2CBD66.D2CBD2CBD66.D2CBD2CBD!`

This is a 32-bit binary-to-BCD converter. The initiation pulse is on the bottom lead, two ticks behind the MSB of the binary number to be converted on the top lead.

Converting an n-bit number requires n − 3 modules of the following form:
`x = 25, y = 20, rule = WireworldModern6.DC6.C6.2C\$5.B2.C4.D.C2.C.D2.B\$6.C.B2.C.B.B.C.B2.D\$6.C.D.D.C3.D.D2.B.C\$2.D2C.D.C.B.2CB3.B2.C.C\$.B3.B3.C.D2.BA2CBDC2.B\$C.D.D7.B10.D\$C2.C5.D2C11.C\$.D2C2.C.B7.B6.C\$B3.BD.C.C2.D2.C.D2.C2.B\$.C.C.B.B.C.B.C.C.C.C.B.D\$2.C2.C2.D2.C.C.D.C.D.D.C\$BD2.C6.C.B.B.B.B.C2.C\$3.D2.BDC2.D.D.C.D.C2.C\$2CB.2C3.CB3.C3.C4.BD2\$6.B.C\$3.2CD3.DBC\$2.B9.C\$3.D2CBD2CBD!`

The 19-cell loop below the main body is attached to the module irregularly, in the following manner: number the first module 32, the second 64, the third 128 and so on in increasing powers of 2. A module has the loop attached iff its number starts with 1.

The double dabble method is implemented here: each module performs one iteration of "add 3 if at least 5 then shift", with the first three iterations implied in the input timing because no additions will be performed for them. The loops correspond to when the next higher decimal place is required.
Princess of Science, Parcly Taxel

Freywa

Posts: 543
Joined: June 23rd, 2011, 3:20 am
Location: Singapore

### Re: Wireworld Modern

While I'm at it, here's the delay generator for the fourth-generation register bank above:
`x = 69, y = 23, rule = WireworldModern24.D3.CBD2CBD2CBD2CBD2C3.D2CBD2CB\$23.B.C.C17.B.B8.D\$23.C.C.D4.CDB2CDB2C4.D.C2.2CBD2.C\$23.C.B.B3.C9.D3.C.C.D4.C.C\$23.D.D.C2.C.BD2CBDC3.B2.C.D.B4.C.B\$23.B.C.C.D9.CB2.C.B.B2.2C2.B.D\$23.C.C.D.B2.C4.DB2.D.C.D.C4.D.D.C\$23.C.B.B.C.B.C2.C.D2.C.D2.C3.C.B.C.C\$21.BD2.D.C.C.D.D.C.DC2.C.B5.D.C2.C2.BD2CBD2CBD2C\$20.C4.C.C.D.C2.B.B2.CB2.C2.D2.B.C.B\$14.D6.CD2.C.D.B.C.C2.C.B2.DC2.B.2C.D.C.D2CBD2CBD2CBD2C\$13.C.B7.B2.B2.C.B.C.C2.2D5.C4.B\$14.C7.C6.C.D2.D2.C2.2CBDC.BD2C\$15.BD2CBAC.BD2CBD2.C3.BC.D7.D2.C\$.D20.C8.C2.C2.B.2CBD4.2C.D\$C.BA2CBA2CBA2CBA2CBAC.B.2C5.B.C3.C5.C5.B\$.C19.C.D2.B2.C.D.D4.CDB2.C2.D2C\$21.B.C2.D.B.C2.B7.C.B.B\$22.D.C.C.D4.C2.2CBDC2.D.C\$24.B.C2.C3.C.D6.C2.C\$24.D2.BD.CBD3.B2CDBC2.D\$25.C17.B\$26.CBD2CBD2CBD2CBD2C!`

Its mode of operation is much the same as that in the vanilla Wireworld computer, consisting of repeated decrementing of a counter until it underflows. The differences are as follows:
• A single pulse, not a pulse train, starts the generator. Because the counter is assumed to be empty at this point, some peripheral logic that the vanilla version requires can be removed.
• Emptying the counter happens upon the output pulse leaving the device and starting a pulse train generator inhibiting the counter loop's data.
• Accessing the next register in the thin bank requires delaying by 16 ticks, while the counter's loops are 32 bits long – hence they consider the upper four bits of the register number. The LSB is handled by a multiplexer whose leads are OR'd together with delay, a "catch-and-release" flip-flop handling the selector line.
Princess of Science, Parcly Taxel

Freywa

Posts: 543
Joined: June 23rd, 2011, 3:20 am
Location: Singapore

### Re: Wireworld Modern

The binary-to-BCD converter folded up, with other optimisations:
`x = 287, y = 176, rule = 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.C.C2.B3.B2C.B.C.D.2CD3.B.C\$159.C.B2.D.D3.C.D.D.C7.C.B2.D.D3.C.D.D.C7.C.B2.D.D3.C.D.D.C7.C.B2.D.D3.C.D.D.C7.C.B2.D.D3.C.D.D.C7.C.C\$160.D2.B.C.B.B.C2.B.C8.D2.B.C.B.B.C2.B.C8.D2.B.C.B.B.C2.B.C8.D2.B.C.B.B.C2.B.C8.D2.B.C.B.B.C2.B.C7.C.D\$159.B2.D.C2.C.D4.C2.B6.B2.D.C2.C.D4.C2.B6.B2.D.C2.C.D4.C2.B6.B2.D.C2.C.D4.C2.B6.B2.D.C2.C.D4.C2.B6.D.B\$160.2C6.C6.CD8.2C6.C6.CD8.2C6.C6.CD8.2C6.C6.CD8.2C6.C6.CD7.B.C\$164.DC6.C6.2C8.DC6.C6.2C8.DC6.C6.2C8.DC6.C6.2C8.DC6.C6.2C3.C.C\$163.B2.C4.D.C2.C.D2.B6.B2.C4.D.C2.C.D2.B6.B2.C4.D.C2.C.D2.B6.B2.C4.D.C2.C.D2.B6.B2.C4.D.C2.C.D2.B2.C.D\$164.C.B2.C.B.B.C.B2.D8.C.B2.C.B.B.C.B2.D8.C.B2.C.B.B.C.B2.D8.C.B2.C.B.B.C.B2.D8.C.B2.C.B.B.C.B2.D3.D.B\$164.C.D.D.C3.D.D2.B.C7.C.D.D.C3.D.D2.B.C7.C.D.D.C3.D.D2.B.C7.C.D.D.C3.D.D2.B.C7.C.D.D.C3.D.D2.B.2CB2.C\$160.D2C.D.C.B.2CB3.B2.C.C3.D2C.D.C.B.2CB3.B2.C.C3.D2C.D.C.B.2CB3.B2.C.C3.D2C.D.C.B.2CB3.B2.C.C3.D2C.D.C.B.2CB3.B2.C6.C\$159.B3.B3.C.D2.BA2CBDC2.B2.B3.B3.C.D2.BA2CBDC2.B2.B3.B3.C.D2.BA2CBDC2.B2.B3.B3.C.D2.BA2CBDC2.B2.B3.B3.C.D2.BA2CBDC7.D\$158.C.D.D7.B10.D.C.D.D7.B10.D.C.D.D7.B10.D.C.D.D7.B10.D.C.D.D7.B15.B\$158.C2.C5.D2C11.C.C2.C5.D2C11.C.C2.C5.D2C11.C.C2.C5.D2C11.C.C2.C5.D2C16.C\$159.D2C2.C.B7.B6.C2.D2C2.C.B7.B6.C2.D2C2.C.B7.B6.C2.D2C2.C.B7.B6.C2.D2C2.C.B19.C\$158.B3.BD.C.C2.D2.C.D2.C2.B.B3.BD.C.C2.D2.C.D2.C2.B.B3.BD.C.C2.D2.C.D2.C2.B.B3.BD.C.C2.D2.C.D2.C2.B.B3.BD.C.C17.D\$159.C.C.B.B.C.B.C.C.C.C.B.D2.C.C.B.B.C.B.C.C.C.C.B.D2.C.C.B.B.C.B.C.C.C.C.B.D2.C.C.B.B.C.B.C.C.C.C.B.D2.C.C.B.B.C16.B\$160.C2.C2.D2.C.C.D.C.D.D.C3.C2.C2.D2.C.C.D.C.D.D.C3.C2.C2.D2.C.C.D.C.D.D.C3.C2.C2.D2.C.C.D.C.D.D.C3.C2.C2.D16.C\$159.D2.C6.C.B.B.B.B.C2.CBD2.C6.C.B.B.B.B.C2.CBD2.C6.C.B.B.B.B.C2.CBD2.C6.C.B.B.B.B.C2.CBD2.C19.C\$158.B2.D7.D.D.C.D.C2.C5.D7.D.D.C.D.C2.C5.D7.D.D.C.D.C2.C5.D7.D.D.C.D.C2.C5.D19.D\$158.C.B.2CBD2CB3.C3.C4.BD2CB.2CBD2CB3.C3.C4.BD2CB.2CBD2CB3.C3.C4.BD2CB.2CBD2CB3.C3.C4.BD2CB.2CBD2CBD2CBD2CBD2CB\$158.C.C\$158.D2.C2.B3.C3.B2CDB2C.B2CDB4.C3.C3.B2CDB2C.B2CDB4.C3.C3.B2CDB2C.B2CDB4.C3.C3.B2CDB2C.B2CDB4.C3.C3.B2CDB2C.B2CD\$159.B.D.D.C.C.D.D7.D5.C2.C.D.C.D.D7.D5.C2.C.D.C.D.D7.D5.C2.C.D.C.D.D7.D5.C2.C.D.C.D.D7.D4.B\$159.C.B.C.C.B.B.C6.C2.DBC2.C.B.B.B.B.C6.C2.DBC2.C.B.B.B.B.C6.C2.DBC2.C.B.B.B.B.C6.C2.DBC2.C.B.B.B.B.C6.C2.DB2.C\$159.C.C.C.D.D.C.C2.D2.C2.C3.C.D.D.C.D.C.C2.D2.C2.C3.C.D.D.C.D.C.C2.D2.C2.C3.C.D.D.C.D.C.C2.D2.C2.C3.C.D.D.C.D.C.C2.D2.C2.C2.C2.C\$159.D.C.B.B.C.C.B.C.B.B.C.C2.D.B.C.C.C.C.B.C.B.B.C.C2.D.B.C.C.C.C.B.C.B.B.C.C2.D.B.C.C.C.C.B.C.B.B.C.C2.D.B.C.C.C.C.B.C.B.B.C.C2.C.D\$159.B.D.D.C.C2.D2.C.C.DB3.B.B2.C2.D.C2.D2.C.C.DB3.B.B2.C2.D.C2.D2.C.C.DB3.B.B2.C2.D.C2.D2.C.C.DB3.B.B2.C2.D.C2.D2.C.C.DB3.B.D.B\$159.C.B.C.C.B6.B.C2.2CD2.C6.B7.B.C2.2CD2.C6.B7.B.C2.2CD2.C6.B7.B.C2.2CD2.C6.B7.B.C2.2CD2.B.C\$159.C2.C3.D4.2CD5.C2.C.C11.2CD5.C2.C.C11.2CD5.C2.C.C11.2CD5.C2.C.C11.2CD5.C2.C.C.C\$159.D10.B7.D.D.C.D10.B7.D.D.C.D10.B7.D.D.C.D10.B7.D.D.C.D10.B7.D.D.C.C.D\$159.B2.CDB2CAB2.D.C3.B3.B2.B2.CDB2CAB2.D.C3.B3.B2.B2.CDB2CAB2.D.C3.B3.B2.B2.CDB2CAB2.D.C3.B3.B2.B2.CDB2CAB2.D.C3.B3.B2.D.B\$159.C.C2.B3.B2C.B.C.D.2CD3.C.C2.B3.B2C.B.C.D.2CD3.C.C2.B3.B2C.B.C.D.2CD3.C.C2.B3.B2C.B.C.D.2CD3.C.C2.B3.B2C.B.C.D.2CD3.B.C\$159.C.B2.D.D3.C.D.D.C7.C.B2.D.D3.C.D.D.C7.C.B2.D.D3.C.D.D.C7.C.B2.D.D3.C.D.D.C7.C.B2.D.D3.C.D.D.C7.C.C\$160.D2.B.C.B.B.C2.B.C8.D2.B.C.B.B.C2.B.C8.D2.B.C.B.B.C2.B.C8.D2.B.C.B.B.C2.B.C8.D2.B.C.B.B.C2.B.C7.C.D\$159.B2.D.C2.C.D4.C2.B6.B2.D.C2.C.D4.C2.B6.B2.D.C2.C.D4.C2.B6.B2.D.C2.C.D4.C2.B6.B2.D.C2.C.D4.C2.B6.D.B\$160.2C6.C6.CD8.2C6.C6.CD8.2C6.C6.CD8.2C6.C6.CD8.2C6.C6.CD7.B.C\$164.DC6.C6.2C8.DC6.C6.2C8.DC6.C6.2C8.DC6.C6.2C8.DC6.C6.2C3.C.C\$163.B2.C4.D.C2.C.D2.B6.B2.C4.D.C2.C.D2.B6.B2.C4.D.C2.C.D2.B6.B2.C4.D.C2.C.D2.B6.B2.C4.D.C2.C.D2.B2.C.D\$164.C.B2.C.B.B.C.B2.D8.C.B2.C.B.B.C.B2.D8.C.B2.C.B.B.C.B2.D8.C.B2.C.B.B.C.B2.D8.C.B2.C.B.B.C.B2.D3.D.B\$164.C.D.D.C3.D.D2.B.C7.C.D.D.C3.D.D2.B.C7.C.D.D.C3.D.D2.B.C7.C.D.D.C3.D.D2.B.C7.C.D.D.C3.D.D2.B.2CB2.C\$160.D2C.D.C.B.2CB3.B2.C.C3.D2C.D.C.B.2CB3.B2.C.C3.D2C.D.C.B.2CB3.B2.C.C3.D2C.D.C.B.2CB3.B2.C.C3.D2C.D.C.B.2CB3.B2.C6.C\$159.B3.B3.C.D2.BA2CBDC2.B2.B3.B3.C.D2.BA2CBDC2.B2.B3.B3.C.D2.BA2CBDC2.B2.B3.B3.C.D2.BA2CBDC2.B2.B3.B3.C.D2.BA2CBDC7.D\$158.C.D.D7.B10.D.C.D.D7.B10.D.C.D.D7.B10.D.C.D.D7.B10.D.C.D.D7.B15.B\$158.C2.C5.D2C11.C.C2.C5.D2C11.C.C2.C5.D2C11.C.C2.C5.D2C11.C.C2.C5.D2C16.C\$159.D2C2.C.B7.B6.C2.D2C2.C.B7.B6.C2.D2C2.C.B7.B6.C2.D2C2.C.B7.B6.C2.D2C2.C.B19.C\$158.B3.BD.C.C2.D2.C.D2.C2.B.B3.BD.C.C2.D2.C.D2.C2.B.B3.BD.C.C2.D2.C.D2.C2.B.B3.BD.C.C2.D2.C.D2.C2.B.B3.BD.C.C17.D\$159.C.C.B.B.C.B.C.C.C.C.B.D2.C.C.B.B.C.B.C.C.C.C.B.D2.C.C.B.B.C.B.C.C.C.C.B.D2.C.C.B.B.C.B.C.C.C.C.B.D2.C.C.B.B.C16.B\$160.C2.C2.D2.C.C.D.C.D.D.C3.C2.C2.D2.C.C.D.C.D.D.C3.C2.C2.D2.C.C.D.C.D.D.C3.C2.C2.D2.C.C.D.C.D.D.C3.C2.C2.D16.C\$159.D2.C6.C.B.B.B.B.C2.CBD2.C6.C.B.B.B.B.C2.CBD2.C6.C.B.B.B.B.C2.CBD2.C6.C.B.B.B.B.C2.CBD2.C19.C\$158.B2.D7.D.D.C.D.C2.C5.D7.D.D.C.D.C2.C5.D7.D.D.C.D.C2.C5.D7.D.D.C.D.C2.C5.D19.D\$158.C.B.2CBD2CB3.C3.C4.BD2CB.2CBD2CB3.C3.C4.BD2CB.2CBD2CB3.C3.C4.BD2CB.2CBD2CB3.C3.C4.BD2CB.2CBD2CBD2CBD2CBD2CB\$158.C.C\$158.D2.C2.B3.C3.B2CDB2C.B2CDB4.C3.C3.B2CDB2C.B2CDB4.C3.C3.B2CDB2C.B2CDB4.C3.C3.B2CDB2C.B2CDB4.C3.C3.B2CDB2C.B2CD\$159.B.D.D.C.C.D.D7.D5.C2.C.D.C.D.D7.D5.C2.C.D.C.D.D7.D5.C2.C.D.C.D.D7.D5.C2.C.D.C.D.D7.D4.B\$159.C.B.C.C.B.B.C6.C2.DBC2.C.B.B.B.B.C6.C2.DBC2.C.B.B.B.B.C6.C2.DBC2.C.B.B.B.B.C6.C2.DBC2.C.B.B.B.B.C6.C2.DB2.C\$159.C.C.C.D.D.C.C2.D2.C2.C3.C.D.D.C.D.C.C2.D2.C2.C3.C.D.D.C.D.C.C2.D2.C2.C3.C.D.D.C.D.C.C2.D2.C2.C3.C.D.D.C.D.C.C2.D2.C2.C2.C2.C\$159.D.C.B.B.C.C.B.C.B.B.C.C2.D.B.C.C.C.C.B.C.B.B.C.C2.D.B.C.C.C.C.B.C.B.B.C.C2.D.B.C.C.C.C.B.C.B.B.C.C2.D.B.C.C.C.C.B.C.B.B.C.C2.C.D\$159.B.D.D.C.C2.D2.C.C.DB3.B.B2.C2.D.C2.D2.C.C.DB3.B.B2.C2.D.C2.D2.C.C.DB3.B.B2.C2.D.C2.D2.C.C.DB3.B.B2.C2.D.C2.D2.C.C.DB3.B.D.B\$159.C.B.C.C.B6.B.C2.2CD2.C6.B7.B.C2.2CD2.C6.B7.B.C2.2CD2.C6.B7.B.C2.2CD2.C6.B7.B.C2.2CD2.B.C\$159.C2.C3.D4.2CD5.C2.C.C11.2CD5.C2.C.C11.2CD5.C2.C.C11.2CD5.C2.C.C11.2CD5.C2.C.C.C\$159.D10.B7.D.D.C.D10.B7.D.D.C.D10.B7.D.D.C.D10.B7.D.D.C.D10.B7.D.D.C.C.D\$159.B2.CDB2CAB2.D.C3.B3.B2.B2.CDB2CAB2.D.C3.B3.B2.B2.CDB2CAB2.D.C3.B3.B2.B2.CDB2CAB2.D.C3.B3.B2.B2.CDB2CAB2.D.C3.B3.B2.D.B\$159.C.C2.B3.B2C.B.C.D.2CD3.C.C2.B3.B2C.B.C.D.2CD3.C.C2.B3.B2C.B.C.D.2CD3.C.C2.B3.B2C.B.C.D.2CD3.C.C2.B3.B2C.B.C.D.2CD3.B.C\$159.C.B2.D.D3.C.D.D.C7.C.B2.D.D3.C.D.D.C7.C.B2.D.D3.C.D.D.C7.C.B2.D.D3.C.D.D.C7.C.B2.D.D3.C.D.D.C7.C.C\$160.D2.B.C.B.B.C2.B.C8.D2.B.C.B.B.C2.B.C8.D2.B.C.B.B.C2.B.C8.D2.B.C.B.B.C2.B.C8.D2.B.C.B.B.C2.B.C7.C.D\$159.B2.D.C2.C.D4.C2.B6.B2.D.C2.C.D4.C2.B6.B2.D.C2.C.D4.C2.B6.B2.D.C2.C.D4.C2.B6.B2.D.C2.C.D4.C2.B6.D.B\$160.2C6.C6.CD8.2C6.C6.CD8.2C6.C6.CD8.2C6.C6.CD8.2C6.C6.CD7.B.C\$189.DC6.C6.2C8.DC6.C6.2C8.DC6.C6.2C8.DC6.C6.2C3.C.C\$188.B2.C4.D.C2.C.D2.B6.B2.C4.D.C2.C.D2.B6.B2.C4.D.C2.C.D2.B6.B2.C4.D.C2.C.D2.B2.C.D\$189.C.B2.C.B.B.C.B2.D8.C.B2.C.B.B.C.B2.D8.C.B2.C.B.B.C.B2.D8.C.B2.C.B.B.C.B2.D3.D.B\$189.C.D.D.C3.D.D2.B.C7.C.D.D.C3.D.D2.B.C7.C.D.D.C3.D.D2.B.C7.C.D.D.C3.D.D2.B.2CB2.C\$185.D2C.D.C.B.2CB3.B2.C.C3.D2C.D.C.B.2CB3.B2.C.C3.D2C.D.C.B.2CB3.B2.C.C3.D2C.D.C.B.2CB3.B2.C6.C\$184.B3.B3.C.D2.BA2CBDC2.B2.B3.B3.C.D2.BA2CBDC2.B2.B3.B3.C.D2.BA2CBDC2.B2.B3.B3.C.D2.BA2CBDC7.D\$183.C.D.D7.B10.D.C.D.D7.B10.D.C.D.D7.B10.D.C.D.D7.B15.B\$183.C2.C5.D2C11.C.C2.C5.D2C11.C.C2.C5.D2C11.C.C2.C5.D2C16.C\$184.D2C2.C.B7.B6.C2.D2C2.C.B7.B6.C2.D2C2.C.B7.B6.C2.D2C2.C.B19.C\$51.C131.B3.BD.C.C2.D2.C.D2.C2.B.B3.BD.C.C2.D2.C.D2.C2.B.B3.BD.C.C2.D2.C.D2.C2.B.B3.BD.C.C17.D\$50.C.D131.C.C.B.B.C.B.C.C.C.C.B.D2.C.C.B.B.C.B.C.C.C.C.B.D2.C.C.B.B.C.B.C.C.C.C.B.D2.C.C.B.B.C16.B\$51.B133.C2.C2.D2.C.C.D.C.D.D.C3.C2.C2.D2.C.C.D.C.D.D.C3.C2.C2.D2.C.C.D.C.D.D.C3.C2.C2.D16.C\$52.D2CBA2CBA2CBA2CBD2CBA2CBA2CBA2CBD2CBD2CBA2CBA2CBD2CBA2CBD2CBA2CBA2CBD2CBD2CBA2CBD2CBD2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBD2.C6.C.B.B.B.B.C2.CBD2.C6.C.B.B.B.B.C2.CBD2.C6.C.B.B.B.B.C2.CBD2.C19.C\$48.C137.D7.D.D.C.D.C2.C5.D7.D.D.C.D.C2.C5.D7.D.D.C.D.C2.C5.D19.D\$47.C.BD2CBA2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CB.2C3.CB3.C3.C4.BD2CB.2CBD2CB3.C3.C4.BD2CB.2CBD2CB3.C3.C4.BD2CB.2CBD2CBD2CBD2CBD2CB\$48.D140.B.C\$190.D.D\$185.CDB2C2.B\$184.C7.C\$185.BD2CB.C\$190.D.D\$185.CDB2C2.B\$184.C7.C\$185.BD2CB.C\$190.D.D\$185.CDB2C2.B\$184.C7.C\$185.BD2CB.C\$190.D.D\$185.CDB2C2.B\$184.C7.C\$185.BD2CB.C\$190.D.D\$185.CDB2C2.B\$184.C7.C\$185.BD2CB.C\$190.D.D\$185.CDB2C2.B\$184.C7.C\$185.BD2CB.C\$190.D.D\$185.CDB2C2.B\$184.C7.C\$185.BD2CB.C\$190.D.D\$185.CDB2C2.B\$184.C7.C\$185.BD2CBDC!`

The train of "check pulses" does not have to be generated as the data flows; they can all be generated from one pulse under the first module. The attachment at top-left separates the BCD digits, which will eventually drive seven-segment displays.
Princess of Science, Parcly Taxel

Freywa

Posts: 543
Joined: June 23rd, 2011, 3:20 am
Location: Singapore

### Re: Wireworld Modern

Driver for a seven-segment display:
`x = 87, y = 106, rule = WireworldModern11.27C\$10.C27.C\$9.C2.25C2.C\$8.C2.C25.C2.8C\$7.C2.C.25C.C9.C\$6.C2.C.C25.C.C3.4C2.C\$5.C2.C.C.25C.C.C.C4.C2.C\$5.C.C.C.C25.C.C.C2.2C2.C2.C\$5.C2.C.C.25C.C.C2.C2.C2.C2.17C\$4.C.C2.C.C25.C.C2.C.C2.C2.C18.C\$3.C.C.C2.C.25C.C2.C.C.C2.C2.C14.A3.C\$2.C.C.C.C2.C25.C2.C.C.C.C2.C2.C12.B.C.C.BC\$.C.C.C.C.C2.25C2.C.C.C.C.C2.C.C11.C2.C2.D2.C\$C.C.C.C.C.C27.C.C.C.C.C.C.C.C12.2CB3.B2CD3.CD\$C.C.C.C.C.C.25C.C.C.C.C.C.C.C.C11.A3.A2C4.B.C2.B\$C.C.C.C.C.C.25C.C.C.C.C.C.C.C.C11.2B.B7.C2.BC\$C.C.C.C.C.C.25C.C.C.C.C.C.C.C.C11.C.C.C7.CD2.CDBC\$C.C.C.C.C.C.25C.C.C.C.C.C.C.C.C12.C3.C14.C\$C.C.C.C.C.C.25C.C.C.C.C.C.C.C.C13.DBC.DB2CDB2CDB2CA.D\$C.C.C.C.C.C.25C.C.C.C.C.C.C.C.C27.C2.2B\$C.C.C.C.C.C.25C.C.C.C.C.C.C.C.C18.D10.2C\$C.C.C.C.C.C.25C.C.C.C.C.C.C.C2.17CB.CD9.2C\$C.C.C.C.C.C.25C.C.C.C.C.C.C.C20.C2.B7.D2.A\$C.C.C.C.C.C.25C.C.C.C.C.C.C.C16.A2C2.CAB2CDB3.B2.B\$C.C.C.C.C.C.25C.C.C.C.C.C.C.C15.B3.BA7.C2.C2.C\$C.C.C.C.C.C.25C.C.C.C.C.C.C.C14.C.2C8.DC3.C2.C\$C.C.C.C.C.C.25C.C.C.C.C.C.C.C14.C3.DB5.B5.D2.A\$C.C.C.C.C.C.25C.C.C.C.C.C.C.C13.A2.B3.2C2.C2.BC2.B2.B\$C.C.C.C.C.C.25C.C.C.C.C.C.C.C12.B2.AB2C3.D.C.D2.C.C2.C\$C.C.C.C.C.C.25C.C.C.C.C.C.C.C12.C.C4.DC.B.D2.CD2.C2.C\$C.C.C.C.C.C.25C.C.C.C.C.C.C.C12.C2.C.CB2.C3.BC2.BC.D2.A\$C.C.C.C.C.C.25C.C.C.C.C.C.C.C13.AB.C3.C12.B.B\$C.C.C.C.C.C.25C.C.C.C.C.C.C.C17.DBC.DB2CDB2CABC.C.C\$C.C.C.C.C.C.25C.C.C.C.C.C.C.C29.A2.2C.C\$C.C.C.C.C.C.25C.C.C.C.C.C.C2.19C12.DA2.A\$C.C.C.C.C.C.25C.C.C.C.C.C.C21.C12.2B.B\$C.C.C.C.C.C.25C.C.C.C.C.C.C16.BD2.C.BC9.C2.C\$C.C.C.C.C.C27.C.C.C.C.C.C15.C2.C2.D2.CD3.CD2.C2.C\$.C.C.C.C.C2.25C2.C.C.C.C.C16.C.C4.B2C.B.C2.B.D2.A\$2.C.C.C.C2.C25.C2.C.C.C.C17.DC.BA2C4.C2.BC2.B2.B\$3.C.C.C2.C.25C.C2.C.C.C17.B3.B8.CD2.CD.C2.C\$4.C.C2.C.C25.C.C2.C.C19.C.C17.C.C\$5.C2.C.C.25C.C.C24.C2.2CDB2CDB2CDB2CA.D.A\$7.C.C.C25.C.C.23C2.DB12.C2.2B.B\$5.C2.C.C.25C.C.C23.C17.2C2.C\$4.C.C2.C.C25.C.C2.C.C17.C2.C17.2C.C\$3.C.C.C2.C.25C.C2.C.C.C15.C.B.C2.C13.D2.A\$2.C.C.C.C2.C25.C2.C.C.C.C14.D.D2.CD.2C11.B2.B\$.C.C.C.C.C2.25C2.C.C.C.C.C14.B.C3.B2.DB9.C2.C\$C.C.C.C.C.C27.C.C.C.C.C.C12.C3.CB2.2CD.C8.C2.C\$C.C.C.C.C.C.25C.C.C.C.C.C.C11.C.B.C2.DC4.C8.D2.A\$C.C.C.C.C.C.25C.C.C.C.C.C.C11.D2.D2.B6.D4.BC2.B2.B\$C.C.C.C.C.C.25C.C.C.C.C.C.C12.B2.B.C6.B3.D2.C.C2.C\$C.C.C.C.C.C.25C.C.C.C.C.C.C13.2C2.C6.C4.CD2.C2.C\$C.C.C.C.C.C.25C.C.C.C.C.C.C14.C.D8.CDBC2.BC.D2.A\$C.C.C.C.C.C.25C.C.C.C.C.C.C15.DB18.B.B\$C.C.C.C.C.C.25C.C.C.C.C.C.C17.2CDB2CDB2CDB2CABC.C.C\$C.C.C.C.C.C.25C.C.C.C.C.C.C31.A2.2C.C\$C.C.C.C.C.C.25C.C.C.C.C.C.C2.16C15.DA2.A\$C.C.C.C.C.C.25C.C.C.C.C.C.C.C16.C15.2B.B\$C.C.C.C.C.C.25C.C.C.C.C.C.C.C13.2C2.C2.D10.C2.C\$C.C.C.C.C.C.25C.C.C.C.C.C.C.C12.A2.B2.DB.CD4.CD2.C2.C\$C.C.C.C.C.C.25C.C.C.C.C.C.C.C13.B.BA3.C2.B2.C2.B.D2.A\$C.C.C.C.C.C.25C.C.C.C.C.C.C.C13.2C2.C3.CABC2.BC2.B2.B\$C.C.C.C.C.C.25C.C.C.C.C.C.C.C14.C.D.CBD4.CD2.CD.C2.C\$C.C.C.C.C.C.25C.C.C.C.C.C.C.C2.11C2.DB16.C.C\$C.C.C.C.C.C.25C.C.C.C.C.C.C.C.C11.C3.2CDB2CDB2CDB2CA.D.A\$C.C.C.C.C.C.25C.C.C.C.C.C.C.C.C6.2C.A2.C14.C2.2B.B\$C.C.C.C.C.C.25C.C.C.C.C.C.C.C.C3.CBA2.B.C.C3.CDB2CDB2C4.2C2.C\$C.C.C.C.C.C.25C.C.C.C.C.C.C.C.C2.C.B3.A.C.C2.C9.D4.2C.C\$C.C.C.C.C.C.25C.C.C.C.C.C.C.C.C2.D2.D2C2.B.C2.B9.B3.D2.A\$C.C.C.C.C.C.25C.C.C.C.C.C.C.C.C2.B.C2.C2.A.C3.D7.C4.B2.B\$C.C.C.C.C.C.25C.C.C.C.C.C.C.C.C.C.D.C.B2.C2.C3.C5.C5.C2.C\$C.C.C.C.C.C27.C.C.C.C.C.C.C.C.C4.BD.C2.C.BC2.C3.D2.CD2.C2.C\$.C.C.C.C.C2.25C2.C.C.C.C.C2.C.C2.2DC3.C.B2.D2.C.B3.B.C2.B.D2.A\$2.C.C.C.C2.C25.C2.C.C.C.C2.C2.C2.B2.CB4.A2.B2CD4.C2.BC2.B2.B\$3.C.C.C2.C.25C.C2.C.C.C2.C2.C4.C3.D2CB.2C9.CD2.CD.C2.C\$4.C.C2.C.C25.C.C2.C.C2.C2.C6.CD25.C.C\$5.C2.C.C.25C.C.C2.C2.C2.C9.B2CDB2CDB2CDB2CDB2CDB2CA.D.A\$5.C.C.C.C25.C.C.C2.2C2.C31.C2.2B.B\$5.C2.C.C.25C.C.C.C4.C2.14C18.2C2.C\$6.C2.C.C25.C.C3.4C2.C14.C13.CD3.2C.C\$7.C2.C.25C.C9.C10.2CB3.C6.D4.C2.B.D2.A\$8.C2.C25.C2.8C10.D3.D3.C4.C.B4.BC2.B2.B\$9.C2.25C2.C19.2B2.C.C.BC2.C.C3.D2.CD.C2.C\$10.C27.C20.C.D.C2.D2.C.B.C2.C7.C.C\$11.27C21.C.C.B3.B2CD2.D.C2.DB2CA.D.A\$60.D2C.D2C7.B2.C2.C2.2B.B\$59.B16.C5.2C2.C\$60.2CDB2CAB2CDB2CDB7.2C.C\$82.A2.A\$82.B2.B\$82.C2.C\$82.C2.C\$82.A2.A\$82.B2.B\$82.C2.C\$82.C2.C\$82.A2.A\$82.B2.B\$82.C2.C\$82.C2.C\$82.A2.D\$82.B2.B\$81.C.DA.C\$82.C2.C!`

A combinational function is run for each segment, the result of which is set into a D flip-flop. I use a "Casio 7" (northwest segment lit up in 7) because it makes the corresponding logic much simpler.

Labelling the bits of the BCD digit as (MSB) DCBA (LSB), the following functions are used:
• NW: (A NOR B) OR (C OR D)
• N: NOT (A XOR B XOR C XOR D) OR (B OR D)
(A XNOR C) OR (B OR D)
• NE: (A XOR B) NAND C
• C: (B XOR C XOR D) OR (B AND NOT A)
((NOT A AND B) OR (B XOR C)) OR D
• SW: NOT A AND (B OR NOT C)
• S: (A XOR B XOR C XOR D) NAND (A OR C)
(A XNOR (NOT (NOT A AND B) AND (B XOR C))) OR D
• SE: (A OR NOT B) OR C
I've played around with negating the front bits for some of the functions so as to obtain a tighter circuit. Because the Moore/Owen computer's display flickers if simply transported to Wireworld Modern, I use single-lane wires for lighting up the segments. (I could also have used converters, but regarded them as slightly impure.)

With the SSD driver done, it can be connected to the binary-to-BCD pipeline I showed earlier, completing a full 32-bit decimal display:
`x = 1018, y = 227, rule = 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.D5.C2.C.D.C.D.D7.D4.B\$890.C.B.C.C.B.B.C6.C2.DBC2.C.B.B.B.B.C6.C2.DBC2.C.B.B.B.B.C6.C2.DBC2.C.B.B.B.B.C6.C2.DBC2.C.B.B.B.B.C6.C2.DB2.C\$890.C.C.C.D.D.C.C2.D2.C2.C3.C.D.D.C.D.C.C2.D2.C2.C3.C.D.D.C.D.C.C2.D2.C2.C3.C.D.D.C.D.C.C2.D2.C2.C3.C.D.D.C.D.C.C2.D2.C2.C2.C2.C\$890.D.C.B.B.C.C.B.C.B.B.C.C2.D.B.C.C.C.C.B.C.B.B.C.C2.D.B.C.C.C.C.B.C.B.B.C.C2.D.B.C.C.C.C.B.C.B.B.C.C2.D.B.C.C.C.C.B.C.B.B.C.C2.C.D\$890.B.D.D.C.C2.D2.C.C.DB3.B.B2.C2.D.C2.D2.C.C.DB3.B.B2.C2.D.C2.D2.C.C.DB3.B.B2.C2.D.C2.D2.C.C.DB3.B.B2.C2.D.C2.D2.C.C.DB3.B.D.B\$890.C.B.C.C.B6.B.C2.2CD2.C6.B7.B.C2.2CD2.C6.B7.B.C2.2CD2.C6.B7.B.C2.2CD2.C6.B7.B.C2.2CD2.B.C\$890.C2.C3.D4.2CD5.C2.C.C11.2CD5.C2.C.C11.2CD5.C2.C.C11.2CD5.C2.C.C11.2CD5.C2.C.C.C\$890.D10.B7.D.D.C.D10.B7.D.D.C.D10.B7.D.D.C.D10.B7.D.D.C.D10.B7.D.D.C.C.D\$890.B2.CDB2CAB2.D.C3.B3.B2.B2.CDB2CAB2.D.C3.B3.B2.B2.CDB2CAB2.D.C3.B3.B2.B2.CDB2CAB2.D.C3.B3.B2.B2.CDB2CAB2.D.C3.B3.B2.D.B\$890.C.C2.B3.B2C.B.C.D.2CD3.C.C2.B3.B2C.B.C.D.2CD3.C.C2.B3.B2C.B.C.D.2CD3.C.C2.B3.B2C.B.C.D.2CD3.C.C2.B3.B2C.B.C.D.2CD3.B.C\$890.C.B2.D.D3.C.D.D.C7.C.B2.D.D3.C.D.D.C7.C.B2.D.D3.C.D.D.C7.C.B2.D.D3.C.D.D.C7.C.B2.D.D3.C.D.D.C7.C.C\$891.D2.B.C.B.B.C2.B.C8.D2.B.C.B.B.C2.B.C8.D2.B.C.B.B.C2.B.C8.D2.B.C.B.B.C2.B.C8.D2.B.C.B.B.C2.B.C7.C.D\$890.B2.D.C2.C.D4.C2.B6.B2.D.C2.C.D4.C2.B6.B2.D.C2.C.D4.C2.B6.B2.D.C2.C.D4.C2.B6.B2.D.C2.C.D4.C2.B6.D.B\$891.2C6.C6.CD8.2C6.C6.CD8.2C6.C6.CD8.2C6.C6.CD8.2C6.C6.CD7.B.C\$895.DC6.C6.2C8.DC6.C6.2C8.DC6.C6.2C8.DC6.C6.2C8.DC6.C6.2C3.C.C\$894.B2.C4.D.C2.C.D2.B6.B2.C4.D.C2.C.D2.B6.B2.C4.D.C2.C.D2.B6.B2.C4.D.C2.C.D2.B6.B2.C4.D.C2.C.D2.B2.C.D\$895.C.B2.C.B.B.C.B2.D8.C.B2.C.B.B.C.B2.D8.C.B2.C.B.B.C.B2.D8.C.B2.C.B.B.C.B2.D8.C.B2.C.B.B.C.B2.D3.D.B\$895.C.D.D.C3.D.D2.B.C7.C.D.D.C3.D.D2.B.C7.C.D.D.C3.D.D2.B.C7.C.D.D.C3.D.D2.B.C7.C.D.D.C3.D.D2.B.2CB2.C\$891.D2C.D.C.B.2CB3.B2.C.C3.D2C.D.C.B.2CB3.B2.C.C3.D2C.D.C.B.2CB3.B2.C.C3.D2C.D.C.B.2CB3.B2.C.C3.D2C.D.C.B.2CB3.B2.C6.C\$890.B3.B3.C.D2.BA2CBDC2.B2.B3.B3.C.D2.BA2CBDC2.B2.B3.B3.C.D2.BA2CBDC2.B2.B3.B3.C.D2.BA2CBDC2.B2.B3.B3.C.D2.BA2CBDC7.D\$889.C.D.D7.B10.D.C.D.D7.B10.D.C.D.D7.B10.D.C.D.D7.B10.D.C.D.D7.B15.B\$889.C2.C5.D2C11.C.C2.C5.D2C11.C.C2.C5.D2C11.C.C2.C5.D2C11.C.C2.C5.D2C16.C\$890.D2C2.C.B7.B6.C2.D2C2.C.B7.B6.C2.D2C2.C.B7.B6.C2.D2C2.C.B7.B6.C2.D2C2.C.B19.C\$889.B3.BD.C.C2.D2.C.D2.C2.B.B3.BD.C.C2.D2.C.D2.C2.B.B3.BD.C.C2.D2.C.D2.C2.B.B3.BD.C.C2.D2.C.D2.C2.B.B3.BD.C.C17.D\$890.C.C.B.B.C.B.C.C.C.C.B.D2.C.C.B.B.C.B.C.C.C.C.B.D2.C.C.B.B.C.B.C.C.C.C.B.D2.C.C.B.B.C.B.C.C.C.C.B.D2.C.C.B.B.C16.B\$891.C2.C2.D2.C.C.D.C.D.D.C3.C2.C2.D2.C.C.D.C.D.D.C3.C2.C2.D2.C.C.D.C.D.D.C3.C2.C2.D2.C.C.D.C.D.D.C3.C2.C2.D16.C\$890.D2.C6.C.B.B.B.B.C2.CBD2.C6.C.B.B.B.B.C2.CBD2.C6.C.B.B.B.B.C2.CBD2.C6.C.B.B.B.B.C2.CBD2.C19.C\$889.B2.D7.D.D.C.D.C2.C5.D7.D.D.C.D.C2.C5.D7.D.D.C.D.C2.C5.D7.D.D.C.D.C2.C5.D19.D\$889.C.B.2CBD2CB3.C3.C4.BD2CB.2CBD2CB3.C3.C4.BD2CB.2CBD2CB3.C3.C4.BD2CB.2CBD2CB3.C3.C4.BD2CB.2CBD2CBD2CBD2CBD2CB\$889.C.C\$889.D2.C2.B3.C3.B2CDB2C.B2CDB4.C3.C3.B2CDB2C.B2CDB4.C3.C3.B2CDB2C.B2CDB4.C3.C3.B2CDB2C.B2CDB4.C3.C3.B2CDB2C.B2CD\$890.B.D.D.C.C.D.D7.D5.C2.C.D.C.D.D7.D5.C2.C.D.C.D.D7.D5.C2.C.D.C.D.D7.D5.C2.C.D.C.D.D7.D4.B\$890.C.B.C.C.B.B.C6.C2.DBC2.C.B.B.B.B.C6.C2.DBC2.C.B.B.B.B.C6.C2.DBC2.C.B.B.B.B.C6.C2.DBC2.C.B.B.B.B.C6.C2.DB2.C\$890.C.C.C.D.D.C.C2.D2.C2.C3.C.D.D.C.D.C.C2.D2.C2.C3.C.D.D.C.D.C.C2.D2.C2.C3.C.D.D.C.D.C.C2.D2.C2.C3.C.D.D.C.D.C.C2.D2.C2.C2.C2.C\$890.D.C.B.B.C.C.B.C.B.B.C.C2.D.B.C.C.C.C.B.C.B.B.C.C2.D.B.C.C.C.C.B.C.B.B.C.C2.D.B.C.C.C.C.B.C.B.B.C.C2.D.B.C.C.C.C.B.C.B.B.C.C2.C.D\$890.B.D.D.C.C2.D2.C.C.DB3.B.B2.C2.D.C2.D2.C.C.DB3.B.B2.C2.D.C2.D2.C.C.DB3.B.B2.C2.D.C2.D2.C.C.DB3.B.B2.C2.D.C2.D2.C.C.DB3.B.D.B\$890.C.B.C.C.B6.B.C2.2CD2.C6.B7.B.C2.2CD2.C6.B7.B.C2.2CD2.C6.B7.B.C2.2CD2.C6.B7.B.C2.2CD2.B.C\$890.C2.C3.D4.2CD5.C2.C.C11.2CD5.C2.C.C11.2CD5.C2.C.C11.2CD5.C2.C.C11.2CD5.C2.C.C.C\$890.D10.B7.D.D.C.D10.B7.D.D.C.D10.B7.D.D.C.D10.B7.D.D.C.D10.B7.D.D.C.C.D\$890.B2.CDB2CAB2.D.C3.B3.B2.B2.CDB2CAB2.D.C3.B3.B2.B2.CDB2CAB2.D.C3.B3.B2.B2.CDB2CAB2.D.C3.B3.B2.B2.CDB2CAB2.D.C3.B3.B2.D.B\$890.C.C2.B3.B2C.B.C.D.2CD3.C.C2.B3.B2C.B.C.D.2CD3.C.C2.B3.B2C.B.C.D.2CD3.C.C2.B3.B2C.B.C.D.2CD3.C.C2.B3.B2C.B.C.D.2CD3.B.C\$890.C.B2.D.D3.C.D.D.C7.C.B2.D.D3.C.D.D.C7.C.B2.D.D3.C.D.D.C7.C.B2.D.D3.C.D.D.C7.C.B2.D.D3.C.D.D.C7.C.C\$891.D2.B.C.B.B.C2.B.C8.D2.B.C.B.B.C2.B.C8.D2.B.C.B.B.C2.B.C8.D2.B.C.B.B.C2.B.C8.D2.B.C.B.B.C2.B.C7.C.D\$890.B2.D.C2.C.D4.C2.B6.B2.D.C2.C.D4.C2.B6.B2.D.C2.C.D4.C2.B6.B2.D.C2.C.D4.C2.B6.B2.D.C2.C.D4.C2.B6.D.B\$891.2C6.C6.CD8.2C6.C6.CD8.2C6.C6.CD8.2C6.C6.CD8.2C6.C6.CD7.B.C\$920.DC6.C6.2C8.DC6.C6.2C8.DC6.C6.2C8.DC6.C6.2C3.C.C\$919.B2.C4.D.C2.C.D2.B6.B2.C4.D.C2.C.D2.B6.B2.C4.D.C2.C.D2.B6.B2.C4.D.C2.C.D2.B2.C.D\$920.C.B2.C.B.B.C.B2.D8.C.B2.C.B.B.C.B2.D8.C.B2.C.B.B.C.B2.D8.C.B2.C.B.B.C.B2.D3.D.B\$920.C.D.D.C3.D.D2.B.C7.C.D.D.C3.D.D2.B.C7.C.D.D.C3.D.D2.B.C7.C.D.D.C3.D.D2.B.2CB2.C\$916.D2C.D.C.B.2CB3.B2.C.C3.D2C.D.C.B.2CB3.B2.C.C3.D2C.D.C.B.2CB3.B2.C.C3.D2C.D.C.B.2CB3.B2.C6.C\$915.B3.B3.C.D2.BA2CBDC2.B2.B3.B3.C.D2.BA2CBDC2.B2.B3.B3.C.D2.BA2CBDC2.B2.B3.B3.C.D2.BA2CBDC7.D\$914.C.D.D7.B1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Last edited by Freywa on January 27th, 2019, 2:41 am, edited 3 times in total.
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Freywa

Posts: 543
Joined: June 23rd, 2011, 3:20 am
Location: Singapore

### Re: Wireworld Modern

Freywa wrote:Driver for a seven-segment display:
`7seg display`

A combinational function is run for each segment, the result of which is set into a D flip-flop. I use a "Casio 7" (northwest segment lit up in 7) because it makes the corresponding logic much simpler.

Labelling the bits of the BCD digit as (MSB) DCBA (LSB), the following functions are used:
[list of gates for each segment]

have you considered using a ROM with a demultiplexer? or is that too large?
c(>^w^<c)~*
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Redstoneboi

Posts: 335
Joined: May 14th, 2018, 3:57 am

### Re: Wireworld Modern

Redstoneboi wrote:have you considered using a ROM with a demultiplexer? or is that too large?

1. Even though I have a ROM shaped like the ones in the Moore/Owen computer, one which works at 4 ticks, it would still be about as large as the display itself, which looks ungainly:
`x = 92, y = 188, rule = WireWorld45.BACBACBACBACBACBACBACBACB\$44.CBACBACBACBACBACBACBACBACBA\$43.A27.C\$42.B.CBACBACBACBACBACBACBACBACBA.B\$36.BACB.CBACBACBACBACBACBACBACBACBACBACBA\$35.C4.A33.C\$34.A2.B3.CBACBACBACBACBACBACBACBACBACBACBA3.A\$33.B2.C.C3.B.CBACBACBACBACBACBACBACBACBA.B3.B.B\$32.C2.2A.2A3.A27.C3.2C.2C\$31.A2.B.B.B.B3.CBACBACBACBACBACBACBACBACBA3.A.A.A.A\$30.B2.C.2C.2C.C3.BACBACBACBACBACBACBACBACB3.C.2B.2B.C\$29.C2.2B.2A.2A.2B29.2A.2C.2C.2A\$28.A3.2C.2B.2B.2C.27C.2B.2A.2A.2B\$28.B3.2A.2C.2C.2A.27C.2C.2B.2B.2C\$28.C3.2B.2A.2A.2B.27C.2A.2C.2C.2A\$28.A3.2C.2B.2B.2C.27C.2B.2A.2A.2B\$28.B3.2A.2C.2C.2A.27C.2C.2B.2B.2C\$28.C3.2B.2A.2A.2B.27C.2A.2C.2C.2A\$28.A3.2C.2B.2B.2C.27C.2B.2A.2A.2B\$28.B3.2A.2C.2C.2A.27C.2C.2B.2B.2C\$28.C3.2B.2A.2A.2B.27C.2A.2C.2C.2A\$28.A3.2C.2B.2B.2C.27C.2B.2A.2A.2B\$28.B3.2A.2C.2C.2A.27C.2C.2B.2B.2C\$28.C3.2B.2A.2A.2B.27C.2A.2C.2C.2A\$28.A3.2C.2B.2B.2C.27C.2B.2A.2A.2B\$28.B3.2A.2C.2C.2A.27C.2C.2B.2B.2C\$28.C3.2B.2A.2A.2B.27C.2A.2C.2C.2A\$28.A3.2C.2B.2B.2C.27C.2B.2A.2A.2B\$28.B3.2A.2C.2C.2A.27C.2C.2B.2B.2C\$28.C3.2B.2A.2A.2B.27C.2A.2C.2C.2A\$28.A3.2C.2B.2B.2C.27C.2B.2A.2A.2B\$28.B3.2A.2C.2C.2A.27C.2C.2B.2B.2C\$28.C3.2B.2A.2A.2B.27C.2A.2C.2C.2A\$28.A3.2C.2B.2B.2C.27C.2B.2A.2A.2B\$28.B3.2A.2C.2C.2A.27C.2C.2B.2B.2C\$28.C3.2B.2A.2A.2B29.2A.2C.2C.2A\$28.A4.C.2B.2B.C3.25C3.B.2A.2A.B\$28.B5.A.C.C.A3.27C3.C.B.B.C\$28.C8.A5.C27.C5.C\$28.A2.ACBACB2.C2.C.27C.C2.C.A\$28.B.B7.C2.33C4.BC\$28.C.C.7C.C33.3C3.ABC\$28.A.A.7C2.33C3.2C4.A\$28.B.B.4C3.C2.C.27C.C2.C3.3C2.B\$28.C.C.C4.C5.C27.C5.C4.C2.C\$28.A.A3.A.A.A.A3.27C3.A.A.A.A2.C2.A\$28.B.B2.B.2B.2B.B3.25C3.B.2B.2B.B2.C.B\$28.C.C.2C.2C.2C.2C29.2C.2C.2C.2C.C.C\$28.A.A.2A.2A.2A.2A.27C.2A.2A.2A.2A.C.A\$28.B.B.2B.2B.2B.2B.27C.2B.2B.2B.2B.C.B\$28.C.C.2C.2C.2C.2C.27C.2C.2C.2C.2C.C.C\$28.A.A.2A.2A.2A.2A.27C.2A.2A.2A.2A.C.A\$28.B.B.2B.2B.2B.2B.27C.2B.2B.2B.2B.C.B\$28.C.C.2C.2C.2C.2C.27C.2C.2C.2C.2C.C.C\$28.A.A.2A.2A.2A.2A.27C.2A.2A.2A.2A.C.A\$28.B.B.2B.2B.2B.2B.27C.2B.2B.2B.2B.C.B\$28.C.C.2C.2C.2C.2C.27C.2C.2C.2C.2C.C.C\$28.A.A.2A.2A.2A.2A.27C.2A.2A.2A.2A.C.A\$28.B.B.2B.2B.2B.2B.27C.2B.2B.2B.2B.C.B\$28.C.C.2C.2C.2C.2C.27C.2C.2C.2C.2C.C.C\$28.A.A.2A.2A.2A.2A.27C.2A.2A.2A.2A.C.A\$28.B.B.2B.2B.2B.2B.27C.2B.2B.2B.2B.C.B\$28.C.C.2C.2C.2C.2C.27C.2C.2C.2C.2C.C.C\$28.A.A.2A.2A.2A.2A.27C.2A.2A.2A.2A.C.A\$28.B.B.2B.2B.2B.2B.27C.2B.2B.2B.2B.C.B\$28.C.C.2C.2C.2C.2C.27C.2C.2C.2C.2C.C.C\$28.A.A.2A.2A.2A.2A.27C.2A.2A.2A.2A.C.A\$28.B.B.2B.2B.2B.2B.27C.2B.2B.2B.2B.C.B\$28.C.C.2C.2C.2C.2C.27C.2C.2C.2C.2C.C.C\$28.A.A.2A.2A.2A.2A.27C.2A.2A.2A.2A.C.A\$28.B.B.2B.2B.2B.2B.27C.2B.2B.2B.2B.C.B\$28.C.C.2C.2C.2C.2C29.2C.2C.2C.2C.C.C\$28.A.A2.A.2A.2A.A3.CABCABCABCABCABCABCABCABC3.A.2A.2A.A2.C.A\$28.B2.B2.B.B.B.B3.BCABCABCABCABCABCABCABCABCA3.B.B.B.B2.C2.B\$28.C3.C2.2C.2C3.A27.B3.2C.2C2.C2.C\$29.A3.A2.A.A3.C.BCABCABCABCABCABCABCABCABCA.C3.A.A2.C2.A\$30.B3.B2.B3.BCABCABCABCABCABCABCABCABCABCABCA3.B2.C2.B\$31.C2.C2.C2.A33.B2.C.C2.C\$32.A2.A2.A2.BCABCABCABCABCABCABCABCABCABCABCA.C.A.C.A\$33.B2.B2.B2.C.BCABCABCABCABCABCABCABCABCA.C2.A.B.C.B\$34.C2.C2.C2.A27.B2.B2.C.C.C\$35.A2.A2.A2.BCABCABCABCABCABCABCABCABCA2.C2.A2.C.A\$36.B2.B2.B2.CABCABCABCABCABCABCABCABC2.A2.B2.C2.B\$37.C2.C2.C27.B2.C2.C2.C\$38.A2.A2.ABCABCA19.C2.A2.C2.A\$39.B2.B8.B17.A2.B2.C2.B\$40.C2.C3.AB2.C2.AB6.BA4.B2.C2.C2.C\$41.A2.A.C2.C.A.C2.C4.C2.C.AC2.A2.C2.A\$42.B2.3B.C2.3B.C4.C.3B3.B2.C2.B\$41.CBC2.C2.C3.C2.C4.C2.C3.C2.C3.C\$40.A.B.C2.3C4.3C4.3C3.A2.C4.A\$40.B3.C5.A6.A2.A6.B2.C4.B\$41.4C5.B6.B2.B2.BA2.C2.C4.C\$45.ABC2.C6.C2.C.C2.C.A2.C4.A\$48.C.C6.C2.C.C.3B3.C4.B\$46.C.C2.C5.C.C2.C2.C4.C4.C\$45.4C2.C5.C.C2.3C5.C4.A\$46.A.C2.A5.A.A.A4.2C2.C4.B\$45.BA.2C2.B4.B.B2.B2.C2.C.C4.C\$44.C.A2C.C2.C3.C2.C.C2.C.3C5.A\$41.C.C7.C.C3.C2.C.C2.C2.C6.B\$40.4C6.4C3.C2.C.C2.3C7.C\$41.C.C7.C.C3.C2.C.C.C6.2C2.A\$40.AC.2C5.AC.2C2.A2.A.A2.C4.A2.C.B\$39.B.3C.C3.B.3C.C2.B.B2.B2.C3.B.3C\$36.C.C7.C.C7.C.C2.C.C3.C2.C2.A\$35.4C6.4C6.5C.C2.C2.C2.2CB\$36.C.C7.C.C7.C.C2.C3.C.C.C\$35.2C.2C5.2C.2C5.2C.2C2.C2.C.C2.C\$34.A.3C.C3.A.3C.C3.A.3C.C2.A.A2.C.A\$31.C.B7.C.B7.C.B7.C.B2.B.C.B\$30.3CB6.3CBC5.3CB6.3CB2.C.C2.C\$31.C.B7.C.B7.C.B7.C.B2.C2.C2.C\$30.2C.BC5.2C.BC5.2C.BC5.2C.BC2.C2.C2.C\$29.C.2CB.C3.C.2CB.C3.C.2CB.C3.C.2CB.C2.C2.C.C\$26.C.A7.C.A7.C.A7.C.A7.C.A2.C.A\$25.3BA6.3BA6.3BAC5.3BA6.3BA2.C.B\$26.C.A7.C.A7.C.A7.C.A7.C.A2.C2.C\$25.2C.AC5.2C.AC5.2C.AC5.2C.AC5.2C.AC2.C2.C\$24.C.CBA.C3.C.CBA.C3.C.CBA.C3.C.CBA.C3.C.CBA.C2.C.C\$21.C.C7.C.C7.C.C7.C.C7.C.C7.C.C2.C\$20.3A2C5.3AC6.3AC6.3A2C5.3AC6.4C2.A\$21.B.C7.B.C7.B.C7.B.C7.B.C7.C.C3.B8.C\$20.CB.2C5.CB.2C5.CB.2C5.CB.2C5.CB.2C5.2C.2C2.C7.C.C\$19.C.BAC.C3.C.BAC.C3.C.BAC.C3.C.BAC.C3.C.BAC.C3.C.3C.C2.C6.C2.C\$16.C.C7.C.C7.C.C7.C.C7.C.C7.C.C7.C.C6.C2.C.C\$15.4C6.4C6.5C5.4C6.4C6.4C6.4C7.C2.3C\$16.A.C7.A.C7.A.C7.A.C7.A.C7.C.C7.A.C2.C3.3C2.C\$15.BA.2C5.BA.2C5.BA.2C5.BA.2C5.BA.2C5.2C.2C5.BA.3C.C3.C3.C\$14.C.A2C.C3.C.A2C.C3.C.A2C.C3.C.A2C.C3.C.A2C.C3.C.3C.C3.C.A2C.C2.C.C.C2.C\$11.C.C7.C.C7.C.C7.C.C7.C.C7.C.C7.C.C6.C2.C.C.C2.C\$10.4C6.5C5.5C5.4C6.4C6.5C5.4C7.C2.3C.C.C\$11.C.C7.C.C7.C.C7.C.C7.C.C7.C.C7.C.C2.C3.3C2.C2.C.C\$10.AC.2C5.AC.2C5.AC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In contrast, my combinational approach can fit neatly on the side of a display, and also allows for tighter packing of the digits.
2. The path from BCD digit to SSD in the Moore/Owen computer involves an intermediate unary stage, which is necessary to operate the demultiplexer controlling the ROM's input. Since I can write combinational functions for each segment, and my binary-to-BCD converter already produces BCD digits, why introduce unnecessary complexity?
3. Wireworld was built for simplicity, but for the price of quite bulky logic gates. My modern development of it sacrifices a little of that simplicity for tightness of combinational and sequential circuits, and it feels a waste to not exploit the latter property in my designs.
Princess of Science, Parcly Taxel

Freywa

Posts: 543
Joined: June 23rd, 2011, 3:20 am
Location: Singapore

### Re: Wireworld Modern

I have also reduced the logic for some segments of my SSD:
• N: NOT (A XOR B XOR C XOR D) OR (B OR D)
• C: (B XOR C XOR D) OR (B AND NOT A)
• S: (A XOR B XOR C XOR D) NAND (A OR C)
This works because the terms with XORs can be implemented as tiny T flip-flops. The SSD now looks like this:
`x = 87, y = 100, rule = WireworldModern11.54C\$10.C54.C\$9.C2.27C27.C\$8.C2.C27.C27.C\$7.C2.C.27C.C27.C\$6.C2.C.C27.C.C3.10C14.C\$5.C2.C.C.27C.C.C.C10.C14.C\$5.C.C.C.C27.C.C.C2.8C2.C14.C\$5.C2.C.C.27C.C.C2.C8.C2.C14.C\$4.C.C2.C.C27.C.C2.C.C8.C2.C10.A3.C\$3.C.C.C2.C.27C.C2.C.C.C8.C2.C8.B.C.C.BC\$2.C.C.C.C2.C27.C2.C.C.C.C8.C2.C6.C2.C2.D2.C\$.C.C.C.C.C2.27C2.C.C.C.C.C8.C2.C6.2CB3.B2CD3.CD\$C.C.C.C.C.C29.C.C.C.C.C.C8.C2.C4.A3.A2C4.B.C2.B\$C.C.C.C.C.C.27C.C.C.C.C.C.C9.C2.C3.2B.B7.C2.BC\$C.C.C.C.C.C.27C.C.C.C.C.C.C10.C2.C2.C.C.C7.CD2.C\$C.C.C.C.C.C.27C.C.C.C.C.C.C11.C2.C2.C3.C11.D\$C.C.C.C.C.C.27C.C.C.C.C.C.C12.C2.C2.DBC.DB2CDB2CAB.B\$C.C.C.C.C.C.27C.C.C.C.C.C.C13.C2.C12.C2.2C\$C.C.C.C.C.C.27C.C.C.C.C.C.C14.C2.4C.C8.2C\$C.C.C.C.C.C.27C.C.C.C.C.C.C14.C6.D.2C7.DA\$C.C.C.C.C.C.27C.C.C.C.C.C.C14.C3.D3.B2.D5.B2.B\$C.C.C.C.C.C.27C.C.C.C.C.C.C14.C2.B.C3.2CDB4.C2.C\$C.C.C.C.C.C.27C.C.C.C.C.C.C14.C2.C.C2.C4.C4.C.C\$C.C.C.C.C.C.27C.C.C.C.C.C.C14.C2.C2.B2D3.C5.D.A\$C.C.C.C.C.C.27C.C.C.C.C.C.C14.C.D2.C2.B2.C.D2.DB2.B\$C.C.C.C.C.C.27C.C.C.C.C.C.C14.C.B.C2.C.DB2.B.C2.C.C\$C.C.C.C.C.C.27C.C.C.C.C.C.C14.C2.C.D2.C3.C3.2C2.C\$C.C.C.C.C.C.27C.C.C.C.C.C.C15.C4.BD5.CDB2.D2.A\$C.C.C.C.C.C.27C.C.C.C.C.C.C16.C2.C13.B.B\$C.C.C.C.C.C.27C.C.C.C.C.C.C17.C2.CDB2CDB2CABC.C.C\$C.C.C.C.C.C.27C.C.C.C.C.C.C18.C10.A2.2C.C\$C.C.C.C.C.C.27C.C.C.C.C.C.C19.C11.DA2.A\$C.C.C.C.C.C.27C.C.C.C.C.C.C20.C.B9.2B.B\$C.C.C.C.C.C.27C.C.C.C.C.C.C17.DC2.C.DB6.C2.C\$C.C.C.C.C.C.27C.C.C.C.C.C.C16.B2.C2.C2.2C3.2C2.C\$C.C.C.C.C.C.27C.C.C.C.C.C.C16.C.B4.DBC.D.B2.D.A\$C.C.C.C.C.C29.C.C.C.C.C.C16.2C.D2CB4.B2.DB2.B\$.C.C.C.C.C2.27C2.C.C.C.C.C16.D3.D8.2C2.C2.C\$2.C.C.C.C2.C27.C2.C.C.C.C18.B.B14.C.C\$3.C.C.C2.C.27C.C2.C.C.C20.C2.B2CDB2CDB2CA.D.A\$4.C.C2.C.C27.C.C2.C.C22.CD9.C2.2B.B\$5.C2.C.C.27C.C.C29.B9.2C2.C\$7.C.C.C27.C.C.29C.DB8.2C.C\$5.C2.C.C.27C.C.C29.C2.C4.D.D2.A\$4.C.C2.C.C27.C.C2.C.C21.BDC2.DB2C2.C.B3.B\$3.C.C.C2.C.27C.C2.C.C.C19.C3.CB4.D.C2.C2.C\$2.C.C.C.C2.C27.C2.C.C.C.C18.C2.C5.B3.B.C2.C\$.C.C.C.C.C2.27C2.C.C.C.C.C17.D.C.DB2CD.2CD.C.D.A\$C.C.C.C.C.C29.C.C.C.C.C.C16.B2.B12.B.B\$C.C.C.C.C.C.27C.C.C.C.C.C.C14.2C4.C3.C7.C2.C\$C.C.C.C.C.C.27C.C.C.C.C.C.C13.D2.C3.C2.C.D7.C.C\$C.C.C.C.C.C.27C.C.C.C.C.C.C14.BC.DBC.DB2.B2.B2CA.D.A\$C.C.C.C.C.C.27C.C.C.C.C.C.C25.C.D.C2.2B.B\$C.C.C.C.C.C.27C.C.C.C.C.C.C15.4C7.C4.2C2.C\$C.C.C.C.C.C.27C.C.C.C.C.C.C14.C4.C12.2C.C\$C.C.C.C.C.C.27C.C.C.C.C.C.C13.C2.AC2.C2.B7.D2.A\$C.C.C.C.C.C.27C.C.C.C.C.C.C12.C2.B2.C2.2C.DB4.DB2.B\$C.C.C.C.C.C.27C.C.C.C.C.C.C11.C4.C.CB3.C2.C2.C2.C.C\$C.C.C.C.C.C.27C.C.C.C.C.C.C10.C5.2C2.A3.DB2C2.2C2.C\$C.C.C.C.C.C.27C.C.C.C.C.C.C9.C7.D.B.2CB4.DB2.D2.A\$C.C.C.C.C.C.27C.C.C.C.C.C.C8.C9.BC13.B.B\$C.C.C.C.C.C.27C.C.C.C.C.C.C8.C11.CDB2CDB2CABC.C.C\$C.C.C.C.C.C.27C.C.C.C.C.C.C8.C20.A2.2C.C\$C.C.C.C.C.C.27C.C.C.C.C.C.C8.C10.D6.CD3.DA2.A\$C.C.C.C.C.C.27C.C.C.C.C.C.C8.C3.6CB.CD3.C2.B3.2B.B\$C.C.C.C.C.C.27C.C.C.C.C.C.C8.C2.C7.C2.B3.BC3.C2.C\$C.C.C.C.C.C.27C.C.C.C.C.C.C8.C.C2.CBDC3.CABC.D2.C.C3.C\$C.C.C.C.C.C.27C.C.C.C.C.C.C8.C.C.C4.C.A4.C4.D4.A\$C.C.C.C.C.C.27C.C.C.C.C.C.C8.C.C2.DBC2.2B.C2.C5.B3.B\$C.C.C.C.C.C.27C.C.C.C.C.C.C8.C.C5.2C2.C.DB7.C2.C\$C.C.C.C.C.C.27C.C.C.C.C.C.C8.C.C4.D3.C.B10.C2.C\$C.C.C.C.C.C.27C.C.C.C.C.C.C8.C.C4.B.CD10.C3.D.A\$C.C.C.C.C.C29.C.C.C.C.C.C8.C.C5.C2.B2CDB2CDB2CAB.B.B\$.C.C.C.C.C2.27C2.C.C.C.C.C8.C2.C21.2C.C\$2.C.C.C.C2.C27.C2.C.C.C.C8.C2.C11.B5.CD2.2C2.C\$3.C.C.C2.C.27C.C2.C.C.C8.C2.C10.2C.DB2.C2.B2.DA.A\$4.C.C2.C.C27.C.C2.C.C8.C2.C10.C2.C2.C2.BC2.B2.B\$5.C2.C.C.27C.C.C2.C8.C2.C10.C4.DB2CD2.CD.C2.C\$5.C.C.C.C27.C.C.C2.8C2.C10.C2.2CB11.C.C\$5.C2.C.C.27C.C.C.C10.C10.C2.D3.C2.2CDB2CA.D.A\$6.C2.C.C27.C.C3.10C10.C2.B2.D2C.B4.C2.2B.B\$7.C2.C.27C.C23.C3.C.B2.D2.DC4.2C2.C\$8.C2.C27.C23.C4.C.B2C.B3.C4.2C.C\$9.C2.27C23.C6.D4.C.DB4.D2.A\$10.C50.C13.C6.B2.B\$11.50C21.C2.C\$82.C2.C\$82.D2.A\$82.B2.B\$82.C2.C\$82.C2.C\$82.D2.A\$82.B2.B\$82.C2.C\$82.C2.C\$82.D2.A\$82.B2.B\$81.C.DA.C\$82.C2.C!`

and the full decimal display looks like this:
`x = 1018, y = 221, rule = 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D.C.D10.B7.D.D.C.C.D\$887.C2.B2.CDB2CAB2.D.C3.B3.B2.B2.CDB2CAB2.D.C3.B3.B2.B2.CDB2CAB2.D.C3.B3.B2.B2.CDB2CAB2.D.C3.B3.B2.B2.CDB2CAB2.D.C3.B3.B2.D.B\$890.C.C2.B3.B2C.B.C.D.2CD3.C.C2.B3.B2C.B.C.D.2CD3.C.C2.B3.B2C.B.C.D.2CD3.C.C2.B3.B2C.B.C.D.2CD3.C.C2.B3.B2C.B.C.D.2CD3.B.C\$890.C.B2.D.D3.C.D.D.C7.C.B2.D.D3.C.D.D.C7.C.B2.D.D3.C.D.D.C7.C.B2.D.D3.C.D.D.C7.C.B2.D.D3.C.D.D.C7.C.C\$891.D2.B.C.B.B.C2.B.C8.D2.B.C.B.B.C2.B.C8.D2.B.C.B.B.C2.B.C8.D2.B.C.B.B.C2.B.C8.D2.B.C.B.B.C2.B.C7.C.D\$890.B2.D.C2.C.D4.C2.B6.B2.D.C2.C.D4.C2.B6.B2.D.C2.C.D4.C2.B6.B2.D.C2.C.D4.C2.B6.B2.D.C2.C.D4.C2.B6.D.B\$891.2C6.C6.CD8.2C6.C6.CD8.2C6.C6.CD8.2C6.C6.CD8.2C6.C6.CD7.B.C\$895.DC6.C6.2C8.DC6.C6.2C8.DC6.C6.2C8.DC6.C6.2C8.DC6.C6.2C3.C.C\$894.B2.C4.D.C2.C.D2.B6.B2.C4.D.C2.C.D2.B6.B2.C4.D.C2.C.D2.B6.B2.C4.D.C2.C.D2.B6.B2.C4.D.C2.C.D2.B2.C.D\$895.C.B2.C.B.B.C.B2.D8.C.B2.C.B.B.C.B2.D8.C.B2.C.B.B.C.B2.D8.C.B2.C.B.B.C.B2.D8.C.B2.C.B.B.C.B2.D3.D.B\$895.C.D.D.C3.D.D2.B.C7.C.D.D.C3.D.D2.B.C7.C.D.D.C3.D.D2.B.C7.C.D.D.C3.D.D2.B.C7.C.D.D.C3.D.D2.B.2CB2.C\$891.D2C.D.C.B.2CB3.B2.C.C3.D2C.D.C.B.2CB3.B2.C.C3.D2C.D.C.B.2CB3.B2.C.C3.D2C.D.C.B.2CB3.B2.C.C3.D2C.D.C.B.2CB3.B2.C6.C\$890.B3.B3.C.D2.BA2CBDC2.B2.B3.B3.C.D2.BA2CBDC2.B2.B3.B3.C.D2.BA2CBDC2.B2.B3.B3.C.D2.BA2CBDC2.B2.B3.B3.C.D2.BA2CBDC7.D\$889.C.D.D7.B10.D.C.D.D7.B10.D.C.D.D7.B10.D.C.D.D7.B10.D.C.D.D7.B15.B\$889.C2.C5.D2C11.C.C2.C5.D2C11.C.C2.C5.D2C11.C.C2.C5.D2C11.C.C2.C5.D2C16.C\$890.D2C2.C.B7.B6.C2.D2C2.C.B7.B6.C2.D2C2.C.B7.B6.C2.D2C2.C.B7.B6.C2.D2C2.C.B19.C\$889.B3.BD.C.C2.D2.C.D2.C2.B.B3.BD.C.C2.D2.C.D2.C2.B.B3.BD.C.C2.D2.C.D2.C2.B.B3.BD.C.C2.D2.C.D2.C2.B.B3.BD.C.C17.D\$890.C.C.B.B.C.B.C.C.C.C.B.D2.C.C.B.B.C.B.C.C.C.C.B.D2.C.C.B.B.C.B.C.C.C.C.B.D2.C.C.B.B.C.B.C.C.C.C.B.D2.C.C.B.B.C16.B\$891.C2.C2.D2.C.C.D.C.D.D.C3.C2.C2.D2.C.C.D.C.D.D.C3.C2.C2.D2.C.C.D.C.D.D.C3.C2.C2.D2.C.C.D.C.D.D.C3.C2.C2.D16.C\$890.D2.C6.C.B.B.B.B.C2.CBD2.C6.C.B.B.B.B.C2.CBD2.C6.C.B.B.B.B.C2.CBD2.C6.C.B.B.B.B.C2.CBD2.C19.C\$889.B2.D7.D.D.C.D.C2.C5.D7.D.D.C.D.C2.C5.D7.D.D.C.D.C2.C5.D7.D.D.C.D.C2.C5.D19.D\$889.C.B.2CBD2CB3.C3.C4.BD2CB.2CBD2CB3.C3.C4.BD2CB.2CBD2CB3.C3.C4.BD2CB.2CBD2CB3.C3.C4.BD2CB.2CBD2CBD2CBD2CBD2CB\$889.C.C\$889.D2.C2.B3.C3.B2CDB2C.B2CDB4.C3.C3.B2CDB2C.B2CDB4.C3.C3.B2CDB2C.B2CDB4.C3.C3.B2CDB2C.B2CDB4.C3.C3.B2CDB2C.B2CD\$890.B.D.D.C.C.D.D7.D5.C2.C.D.C.D.D7.D5.C2.C.D.C.D.D7.D5.C2.C.D.C.D.D7.D5.C2.C.D.C.D.D7.D4.B\$890.C.B.C.C.B.B.C6.C2.DBC2.C.B.B.B.B.C6.C2.DBC2.C.B.B.B.B.C6.C2.DBC2.C.B.B.B.B.C6.C2.DBC2.C.B.B.B.B.C6.C2.DB2.C\$890.C.C.C.D.D.C.C2.D2.C2.C3.C.D.D.C.D.C.C2.D2.C2.C3.C.D.D.C.D.C.C2.D2.C2.C3.C.D.D.C.D.C.C2.D2.C2.C3.C.D.D.C.D.C.C2.D2.C2.C2.C2.C\$890.D.C.B.B.C.C.B.C.B.B.C.C2.D.B.C.C.C.C.B.C.B.B.C.C2.D.B.C.C.C.C.B.C.B.B.C.C2.D.B.C.C.C.C.B.C.B.B.C.C2.D.B.C.C.C.C.B.C.B.B.C.C2.C.D\$890.B.D.D.C.C2.D2.C.C.DB3.B.B2.C2.D.C2.D2.C.C.DB3.B.B2.C2.D.C2.D2.C.C.DB3.B.B2.C2.D.C2.D2.C.C.DB3.B.B2.C2.D.C2.D2.C.C.DB3.B.D.B\$890.C.B.C.C.B6.B.C2.2CD2.C6.B7.B.C2.2CD2.C6.B7.B.C2.2CD2.C6.B7.B.C2.2CD2.C6.B7.B.C2.2CD2.B.C\$890.C2.C3.D4.2CD5.C2.C.C11.2CD5.C2.C.C11.2CD5.C2.C.C11.2CD5.C2.C.C11.2CD5.C2.C.C.C\$890.D10.B7.D.D.C.D10.B7.D.D.C.D10.B7.D.D.C.D10.B7.D.D.C.D10.B7.D.D.C.C.D\$890.B2.CDB2CAB2.D.C3.B3.B2.B2.CDB2CAB2.D.C3.B3.B2.B2.CDB2CAB2.D.C3.B3.B2.B2.CDB2CAB2.D.C3.B3.B2.B2.CDB2CAB2.D.C3.B3.B2.D.B\$890.C.C2.B3.B2C.B.C.D.2CD3.C.C2.B3.B2C.B.C.D.2CD3.C.C2.B3.B2C.B.C.D.2CD3.C.C2.B3.B2C.B.C.D.2CD3.C.C2.B3.B2C.B.C.D.2CD3.B.C\$890.C.B2.D.D3.C.D.D.C7.C.B2.D.D3.C.D.D.C7.C.B2.D.D3.C.D.D.C7.C.B2.D.D3.C.D.D.C7.C.B2.D.D3.C.D.D.C7.C.C\$891.D2.B.C.B.B.C2.B.C8.D2.B.C.B.B.C2.B.C8.D2.B.C.B.B.C2.B.C8.D2.B.C.B.B.C2.B.C8.D2.B.C.B.B.C2.B.C7.C.D\$890.B2.D.C2.C.D4.C2.B6.B2.D.C2.C.D4.C2.B6.B2.D.C2.C.D4.C2.B6.B2.D.C2.C.D4.C2.B6.B2.D.C2.C.D4.C2.B6.D.B\$891.2C6.C6.CD8.2C6.C6.CD8.2C6.C6.CD8.2C6.C6.CD8.2C6.C6.CD7.B.C\$895.DC6.C6.2C8.DC6.C6.2C8.DC6.C6.2C8.DC6.C6.2C8.DC6.C6.2C3.C.C\$894.B2.C4.D.C2.C.D2.B6.B2.C4.D.C2.C.D2.B6.B2.C4.D.C2.C.D2.B6.B2.C4.D.C2.C.D2.B6.B2.C4.D.C2.C.D2.B2.C.D\$895.C.B2.C.B.B.C.B2.D8.C.B2.C.B.B.C.B2.D8.C.B2.C.B.B.C.B2.D8.C.B2.C.B.B.C.B2.D8.C.B2.C.B.B.C.B2.D3.D.B\$895.C.D.D.C3.D.D2.B.C7.C.D.D.C3.D.D2.B.C7.C.D.D.C3.D.D2.B.C7.C.D.D.C3.D.D2.B.C7.C.D.D.C3.D.D2.B.2CB2.C\$891.D2C.D.C.B.2CB3.B2.C.C3.D2C.D.C.B.2CB3.B2.C.C3.D2C.D.C.B.2CB3.B2.C.C3.D2C.D.C.B.2CB3.B2.C.C3.D2C.D.C.B.2CB3.B2.C6.C\$890.B3.B3.C.D2.BA2CBDC2.B2.B3.B3.C.D2.BA2CBDC2.B2.B3.B3.C.D2.BA2CBDC2.B2.B3.B3.C.D2.BA2CBDC2.B2.B3.B3.C.D2.BA2CBDC7.D\$889.C.D.D7.B10.D.C.D.D7.B10.D.C.D.D7.B10.D.C.D.D7.B10.D.C.D.D7.B15.B\$889.C2.C5.D2C11.C.C2.C5.D2C11.C.C2.C5.D2C11.C.C2.C5.D2C11.C.C2.C5.D2C16.C\$890.D2C2.C.B7.B6.C2.D2C2.C.B7.B6.C2.D2C2.C.B7.B6.C2.D2C2.C.B7.B6.C2.D2C2.C.B19.C\$889.B3.BD.C.C2.D2.C.D2.C2.B.B3.BD.C.C2.D2.C.D2.C2.B.B3.BD.C.C2.D2.C.D2.C2.B.B3.BD.C.C2.D2.C.D2.C2.B.B3.BD.C.C17.D\$890.C.C.B.B.C.B.C.C.C.C.B.D2.C.C.B.B.C.B.C.C.C.C.B.D2.C.C.B.B.C.B.C.C.C.C.B.D2.C.C.B.B.C.B.C.C.C.C.B.D2.C.C.B.B.C16.B\$891.C2.C2.D2.C.C.D.C.D.D.C3.C2.C2.D2.C.C.D.C.D.D.C3.C2.C2.D2.C.C.D.C.D.D.C3.C2.C2.D2.C.C.D.C.D.D.C3.C2.C2.D16.C\$890.D2.C6.C.B.B.B.B.C2.CBD2.C6.C.B.B.B.B.C2.CBD2.C6.C.B.B.B.B.C2.CBD2.C6.C.B.B.B.B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Princess of Science, Parcly Taxel

Freywa

Posts: 543
Joined: June 23rd, 2011, 3:20 am
Location: Singapore

### Re: Wireworld Modern

Smaller add-one device, which I failed to think about considering its similarity to the subtract-one device:
`x = 41, y = 14, rule = WireworldModern.B\$D.CBA2CBD2CBD2CBA3.D.CBD16C\$.C15.C.B.C\$18.CB2.D\$19.BAC.B\$22.C.C\$24.C\$24.A\$24.B\$24.C\$24.C\$24.D\$23.B.C\$24.C!`

This is a key component of a pipelined divider (division is certainly the hardest of the four operations to do in hardware or software). Running a live two's complementer doesn't really work out, so the idea is to run the two's complemented divisor, clone it and two's complement it the old-fashioned way (invert bits and add 1) if the probed bit at the front is 1. (This is non-restoring division.)
Princess of Science, Parcly Taxel

Freywa

Posts: 543
Joined: June 23rd, 2011, 3:20 am
Location: Singapore

### Re: Wireworld Modern

The full divider construct:
`x = 1722, y = 157, rule = 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This makes use of the following module:
`x = 35, y = 157, rule = WireworldModern11.BD2CBD2CB\$10.C9.D\$10.C2.D2CBD2.C\$10.D.B5.C.C\$10.B.C2.C2.C.B\$10.C.C.C.B.B.D\$10.C.D.D.D.D.C\$10.D.B.B.C.C.C\$10.B.C.C.C.C.B\$10.C.C.C.B.B.D\$10.C.D.D.D.D.C\$10.D.B.B.C.C.C\$10.B.C.C.C.C.B\$10.C.C.C.B.B.D\$10.C.D.D.D.D.C\$10.D.B.B.C.C.C\$10.B.C.C.C.C.B\$10.C.C.C.B.B.D\$10.C.D.D.D.D.C\$10.D.B.B.C.C.C\$10.B.C.C.C.C.B\$10.C.C.C.B.B.D\$10.C.D.D.D.D.C\$10.D.B.B.C.C.C\$10.B.C.C.C.C.B\$10.C.C.C.B.B.D\$10.C.D.D.D.D.C\$10.D.B.B.C.C.C\$10.B.C.C.C.C.B\$10.C.C.C.B.B.D\$10.C.D.D.D.D.C\$10.D.B.B.C.C.C\$10.B.C.C.C.C.B\$10.C.C.C.B.B.D\$10.C.D.D.D.D.C\$10.D.B.B.C.C.C\$10.B.C.C.C.C.B\$10.C.C.C.B.B.D\$10.C.D.D.D.D.C\$10.D.B.B.C.C.C\$10.B.C.C.C.C.B\$10.C.C.C.B.B.D\$10.C.D.D.D.D.C\$10.D.B.B.C.C.C\$10.B.C.C.C.C.B\$10.C.C.C.B.B.D\$10.C.D.D.D.D.C\$10.D.B.B.C.C.C\$10.B.C.C.C.C.B\$10.C.C.C.B.B.D\$10.C.D.D.D.D.C\$10.D.B.B.C.C.C\$10.B.C.C.C.C.B\$10.C.C.C.B.B.D\$10.C.D.D.D.D.C\$10.D.B.B.C.C.C\$10.B.C.C.C.C.B\$10.C.C.C.B.B.D\$10.C.D.D.D.D.C\$10.D.B.B.C.C.C2.D\$10.B.C.C.C.C.B.B.C\$10.C.C.C.B.B.D.C.C\$10.C.D.D.D.D.C.C.B\$10.D.B.B.C.C.C.D.D\$10.B.C.C.C.C2.B2.C\$10.C.C.C.B.B6.C\$10.C.D.D.D.D2.C4.BD2CBDC\$10.D.B.B.C.C.C.B10.C\$10.B.C.C.C.C.D2.D2CBD2CBD2.B\$D2CBD2CB2.C.C.C.B2.B12.C\$7.BAC2.D.D.D5.D6.DC2.C\$D2C.D.C.A2.B2.B.C4.B.C2.C.B2.C2.B\$3.BAC4.C2.C2.C2.D.C.C.D.C2.B\$.C.B.2C.DC2.C3.B.B.C3.B.B2.C.D\$D.C4.B3.D4.D.C.D2C3.C2.C2.2CB\$2.B.2C.D.CB6.C.B2.CBA2CBD\$3.D2.B.C5.BD4.C\$6.D.C4.C2.C2.C\$7.C.B3.C.D.C.D\$10.D2.D2.B.B\$11.C.B2.C2.C\$12.CB2.3C\$14.D2.D\$12.CB.C.B\$9.B.C2.C.C\$8.C.D6.C\$D2CBDC2.C2.B.2CBD.C2.CBD2CBD2CBD2CB\$6.C.D.C.D5.B.C\$7.B.C3.B4.D.D2.C\$10.D2C5.C.B.C.B\$9.B8.C.C.D.D2.C\$CBD2CBD2C.D2CBDC2.B.C.B.C.C.BD2CBDC\$16.C.D.D.C.C.D\$16.B.C.B.C2.B\$16.D.C.C.D\$16.C.B.C.B\$16.C.D.D.C\$16.B.C.B.C\$16.D.C.C.D\$16.C.B.C.B\$16.C.D.D.C\$16.B.C.B.C\$16.D.C.C.D\$16.C.B.C.B\$16.C.D.D.C\$16.B.C.B.C\$16.D.C.C.D\$16.C.B.C.B\$16.C.D.D.C\$16.B.C.B.C\$16.D.C.C.D\$16.C.B.C.B\$16.C.D.D.C\$16.B.C.B.C\$16.D.C.C.D\$16.C.B.C.B\$16.C.D.D.C\$16.B.C.B.C\$16.D.C.C.D\$16.C.B.C.B\$16.C.D.D.C\$16.B.C.B.C\$16.D.C.C.D\$16.C.B.C.B\$16.C.D.D.C\$16.B.C.B.C\$16.D.C.C.D\$16.C.B.C.B\$16.C.D.D.C\$16.B.C.B.C\$16.D.C.C.D\$16.C.B.C.B\$16.C.D.D.C\$16.B.C.B.C\$16.D.C.C.D\$16.C.B.C.B\$16.C.D.D.C\$16.B.C.B.C\$16.D.C.C.D\$16.C.B.C.B\$16.C.D.D.C\$16.B.C.B.C\$16.D.C.C.D\$16.C.B.C.B\$16.C.D.D.C\$16.B.C.B.C\$16.D.C.C.D\$16.C.B.C.B\$16.C.D.D.C\$16.B.C.B.C\$16.D.C.C.D\$16.C.B.C.B\$16.C.D.D.C\$16.B.C.B.C\$16.D2.C2.D\$16.C5.B\$17.CBD2C!`
Princess of Science, Parcly Taxel

Freywa

Posts: 543
Joined: June 23rd, 2011, 3:20 am
Location: Singapore

### Re: Wireworld Modern

The reason the divider is so slow is that division fundamentally depends on examining the highest bit(s) of a moving bitstream, but I cannot make decisions based on it without delaying the bitstream itself – and thus the other bitstreams too. As an illustration of this point, here's a sign/absolute value device (for 32-bit two's complement integers, as usual):
`x = 276, y = 62, rule = WireworldModern133.D3.C\$132.B.C.C.B\$132.C.C.D.D\$132.C.B.B.C\$132.D.D.C.C\$132.B.C.C.B\$132.C.C.D.D\$132.C.B.B.C\$132.D.D.C.C\$132.B.C.C.B\$132.C.C.D.D\$132.C.B.B.C\$132.D.D.C.C\$132.B.C.C.B\$132.C.C.D.D\$132.C.B.B.C\$132.D.D.C.C\$132.B.C.C.B\$132.C.C.D.D\$132.C.B.B.C21.B7.B\$132.D.D.C.C21.B7.B\$132.B.C.C.B21.B.C3.C.B\$132.C.C.D.D21.B2.C.C2.B\$132.C.B.B.C21.B3.C3.B\$132.D.D.C.C21.B2.C.C2.B\$132.B.C.C.B21.B.C3.C.B\$132.C.C.D.D\$132.C.B.B.C\$132.D.D.C.C\$132.B.C.C.B12.C123.C\$132.C.C.D.D\$132.C.B.B.C4.D.CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD\$2.C129.D.D.C.C3.B.C\$.B.C2.C123.C.B.C.C.B.2CB2.D4.BD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD\$2.D129.C.C.D2.D2.BAC.B2.C\$3.2CBA2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBA2C2.B4.B4.C3.C.C\$.C131.B7.C2.C4.D\$B.2CBA2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD.CBD2C2.C2.DB2.B25.C7.C\$.D132.C5.BD.CB2.C.C24.C9.C\$5.C126.BD.CB.C6.DC2.C7.4B2.2B.B.B.2B2.C2.C3.C2.C\$131.C2.B2.D.C9.D6.B5.B2.2B.2B2.B.C3.C.C3.C\$130.C5.C.B3.2CBD2CB8.3B2.B3.B.B3.B.C4.C4.C\$130.D5.C.D2.D18.B.B2.2B.B3.B.C3.C.C3.C\$130.B2.C.B.C3.B14.4B3.2B.B.B3.B2.C.C3.C.C\$130.C.C.A6.C24.B\$130.C2.B.C5.C21.3B\$130.D2.A.C5.D\$130.B3.C.B.C2.B\$130.C6.D.C.C\$130.C5.C.B2.C\$130.D5.C.D2.D\$130.B2.C.B.C3.B\$130.C.C.A6.C\$130.C2.B.C5.C\$130.D2.A.C5.D\$131.B2.C.B.C2.B\$132.C4.D.C.C\$133.C2.C.B2.C\$134.D.C.D2.D\$135.B.C3.B\$135.D5.C\$136.2CBDC!`

The long line at the top is needed to transmit the information about the last bit quickly. In contrast, I do not need to wait for any high-order bit in a gated complementing device:
`x = 284, y = 35, rule = WireworldModern159.C123.C2\$15.C123.C15.D.CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD\$.D152.B.C\$C.BD2CBD2CBD2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBA2CBD2CBD2CB.2CB2.D\$.C149.D2.BAC.B\$152.B4.C.C\$152.C2.B.C2.CD9.3C9.3C3.C7.C\$152.C.C.D2.D2.B7.C3.C7.C3.C.C9.C\$152.D.C.B.B.2C12.C2.3C6.C.C2.C3.C2.C\$148.C3.B2.D.C15.C2.C3.C4.C2.C3.C.C3.C\$146.D6.C3.C14.C3.C7.C3.C4.C4.C\$145.C.BA2CB.2CBD14.C4.C3.C7.C3.C.C3.C\$146.C5.D17.5C2.3C4.C4.C.C3.C.C\$150.CB.2C.D\$149.C2.C2.B.C\$148.D5.D.C\$148.B5.C.B\$148.C2.A.C.D\$148.C.C.B\$148.D2.C.A\$148.B2.B.C\$148.C3.A.C.D\$148.C6.B.C\$148.D5.D.C\$148.B5.C.B\$148.C2.A.C.D\$148.C.C.B\$148.D2.C.A\$148.B2.B.C\$149.C2.A.C.D\$150.C4.B.C\$151.D2.D.C\$152.B.C.B\$153.C.D!`
Princess of Science, Parcly Taxel

Freywa

Posts: 543
Joined: June 23rd, 2011, 3:20 am
Location: Singapore

### Re: Wireworld Modern

A full division circuit, complete with module folding and sign handling:
`x = 817, y = 198, rule = WireworldModern233.BD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2C\$232.C404.B\$193.BD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBDC2.CBD2CBD2CBD2CBD2CBD2CBDC18.CBD2CBD2CBD2CBD2CBD2CBDC18.CBD2CBD2CBD2CBD2CBD2CBDC18.CBD2CBD2CBD2CBD2CBD2CBDC18.CBD2CBD2CBD2CBD2CBD2CBDC18.CBD2CBD2CBD2CBD2CBD2CBDC18.CBD2CBD2CBD2CBD2CBD2CBDC18.CBD2CBD2CBD2CBD2CBD2CBDC18.CBD2CBD2CBD2CBD2CBD2CBDC18.CBD2CBD2CBD2CBD2CBD2CBDC2.D\$192.C40.C24.C16.C24.C16.C24.C16.C24.C16.C24.C16.C24.C16.C24.C16.C24.C16.C24.C16.C24.C2.C\$191.C2.B3.C3.B3.C3.B22.D2.B3.C3.B3.C3.B6.B15.D2.B3.C3.B3.C3.B6.B15.D2.B3.C3.B3.C3.B6.B15.D2.B3.C3.B3.C3.B6.B15.D2.B3.C3.B3.C3.B6.B15.D2.B3.C3.B3.C3.B6.B15.D2.B3.C3.B3.C3.B6.B15.D2.B3.C3.B3.C3.B6.B15.D2.B3.C3.B3.C3.B6.B15.D2.B3.C3.B3.C10.B.C\$191.D.C.D.D.C.C.D.D.C.C.D21.B.C.D.D.C.C.D.D.C.C.D5.D15.B.C.D.D.C.C.D.D.C.C.D5.D15.B.C.D.D.C.C.D.D.C.C.D5.D15.B.C.D.D.C.C.D.D.C.C.D5.D15.B.C.D.D.C.C.D.D.C.C.D5.D15.B.C.D.D.C.C.D.D.C.C.D5.D15.B.C.D.D.C.C.D.D.C.C.D5.D15.B.C.D.D.C.C.D.D.C.C.D5.D15.B.C.D.D.C.C.D.D.C.C.D5.D15.B.C.D.D.C.C.D.D.C9.D.B\$191.B.C.C.B.B.C.C.B.B.C.C21.C.C.C.B.B.C.C.B.B.C.C5.C15.C.C.C.B.B.C.C.B.B.C.C5.C15.C.C.C.B.B.C.C.B.B.C.C5.C15.C.C.C.B.B.C.C.B.B.C.C5.C15.C.C.C.B.B.C.C.B.B.C.C5.C15.C.C.C.B.B.C.C.B.B.C.C5.C15.C.C.C.B.B.C.C.B.B.C.C5.C15.C.C.C.B.B.C.C.B.B.C.C5.C15.C.C.C.B.B.C.C.B.B.C.C5.C15.C.C.C.B.B.C.C.B.B9.C.D\$191.C.D.C.C.D.D.C.C.D.D.C21.C.D.C.C.D.D.C.C.D.D.C5.C15.C.D.C.C.D.D.C.C.D.D.C5.C15.C.D.C.C.D.D.C.C.D.D.C5.C15.C.D.C.C.D.D.C.C.D.D.C5.C15.C.D.C.C.D.D.C.C.D.D.C5.C15.C.D.C.C.D.D.C.C.D.D.C5.C15.C.D.C.C.D.D.C.C.D.D.C5.C15.C.D.C.C.D.D.C.C.D.D.C5.C15.C.D.C.C.D.D.C.C.D.D.C5.C15.C.D.C.C.D.D.C.C.D2.D6.C.C\$191.C.B.B.C.C.B.B.C.C.B.B21.D.B.B.C.C.B.B.C.C.B.B5.B15.D.B.B.C.C.B.B.C.C.B.B5.B15.D.B.B.C.C.B.B.C.C.B.B5.B15.D.B.B.C.C.B.B.C.C.B.B5.B15.D.B.B.C.C.B.B.C.C.B.B5.B15.D.B.B.C.C.B.B.C.C.B.B5.B15.D.B.B.C.C.B.B.C.C.B.B5.B15.D.B.B.C.C.B.B.C.C.B.B5.B15.D.B.B.C.C.B.B.C.C.B.B5.B15.D.B.B.C.C.B.B.C.C.B.C5.B.C\$191.D.C.D.D.C.C.D.D.C.C.D21.B.C.D.D.C.C.D.D.C.C.D2.D2.D15.B.C.D.D.C.C.D.D.C.C.D2.D2.D15.B.C.D.D.C.C.D.D.C.C.D2.D2.D15.B.C.D.D.C.C.D.D.C.C.D2.D2.D15.B.C.D.D.C.C.D.D.C.C.D2.D2.D15.B.C.D.D.C.C.D.D.C.C.D2.D2.D15.B.C.D.D.C.C.D.D.C.C.D2.D2.D15.B.C.D.D.C.C.D.D.C.C.D2.D2.D15.B.C.D.D.C.C.D.D.C.C.D2.D2.D15.B.C.D.D.C.C.D.D.C.C.C5.D.B\$191.B.C.C.B.B.C.C.B.B.C.C21.C.C.C.B.B.C.C.B.B.C.C.C.B.C15.C.C.C.B.B.C.C.B.B.C.C.C.B.C15.C.C.C.B.B.C.C.B.B.C.C.C.B.C15.C.C.C.B.B.C.C.B.B.C.C.C.B.C15.C.C.C.B.B.C.C.B.B.C.C.C.B.C15.C.C.C.B.B.C.C.B.B.C.C.C.B.C15.C.C.C.B.B.C.C.B.B.C.C.C.B.C15.C.C.C.B.B.C.C.B.B.C.C.C.B.C15.C.C.C.B.B.C.C.B.B.C.C.C.B.C15.C.C.C.B.B.C.C.B.B.C.B5.C.D\$191.C.D.C.C.D.D.C.C.D.D.C21.C.D.C.C.D.D.C.C.D.D.C.C.C.C15.C.D.C.C.D.D.C.C.D.D.C.C.C.C15.C.D.C.C.D.D.C.C.D.D.C.C.C.C15.C.D.C.C.D.D.C.C.D.D.C.C.C.C15.C.D.C.C.D.D.C.C.D.D.C.C.C.C15.C.D.C.C.D.D.C.C.D.D.C.C.C.C15.C.D.C.C.D.D.C.C.D.D.C.C.C.C15.C.D.C.C.D.D.C.C.D.D.C.C.C.C15.C.D.C.C.D.D.C.C.D.D.C.C.C.C15.C.D.C.C.D.D.C.C.D.D.D5.C.C\$191.C.B.B.C.C.B.B.C.C.B.B21.D.B.B.C.C.B.B.C.C.B.B.B.C.B15.D.B.B.C.C.B.B.C.C.B.B.B.C.B15.D.B.B.C.C.B.B.C.C.B.B.B.C.B15.D.B.B.C.C.B.B.C.C.B.B.B.C.B15.D.B.B.C.C.B.B.C.C.B.B.B.C.B15.D.B.B.C.C.B.B.C.C.B.B.B.C.B15.D.B.B.C.C.B.B.C.C.B.B.B.C.B15.D.B.B.C.C.B.B.C.C.B.B.B.C.B15.D.B.B.C.C.B.B.C.C.B.B.B.C.B15.D.B.B.C.C.B.B.C.C.B.C5.B.C\$191.D.C2.D3.C3.D3.C2.D21.B.C2.D3.C3.D3.C2.D.D.D.D15.B.C2.D3.C3.D3.C2.D.D.D.D15.B.C2.D3.C3.D3.C2.D.D.D.D15.B.C2.D3.C3.D3.C2.D.D.D.D15.B.C2.D3.C3.D3.C2.D.D.D.D15.B.C2.D3.C3.D3.C2.D.D.D.D15.B.C2.D3.C3.D3.C2.D.D.D.D15.B.C2.D3.C3.D3.C2.D.D.D.D15.B.C2.D3.C3.D3.C2.D.D.D.D15.B.C2.D3.C3.D3.C2.C5.D.B\$191.B.C17.C21.C.C17.C.C.B.C15.C.C17.C.C.B.C15.C.C17.C.C.B.C15.C.C17.C.C.B.C15.C.C17.C.C.B.C15.C.C17.C.C.B.C15.C.C17.C.C.B.C15.C.C17.C.C.B.C15.C.C17.C.C.B.C15.C.C17.B5.C.D\$191.C.D6.C3.B6.C21.C.D6.C3.B6.C.C.C.C15.C.D6.C3.B6.C.C.C.C15.C.D6.C3.B6.C.C.C.C15.C.D6.C3.B6.C.C.C.C15.C.D6.C3.B6.C.C.C.C15.C.D6.C3.B6.C.C.C.C15.C.D6.C3.B6.C.C.C.C15.C.D6.C3.B6.C.C.C.C15.C.D6.C3.B6.C.C.C.C15.C.D6.C3.B6.D2.C2.C.C\$191.C.B2.D2.D.C.C.D2.D2.B21.D.B2.D2.D.C.C.D2.D2.B.B.C.B15.D.B2.D2.D.C.C.D2.D2.B.B.C.B15.D.B2.D2.D.C.C.D2.D2.B.B.C.B15.D.B2.D2.D.C.C.D2.D2.B.B.C.B15.D.B2.D2.D.C.C.D2.D2.B.B.C.B15.D.B2.D2.D.C.C.D2.D2.B.B.C.B15.D.B2.D2.D.C.C.D2.D2.B.B.C.B15.D.B2.D2.D.C.C.D2.D2.B.B.C.B15.D.B2.D2.D.C.C.D2.D2.B.B.C.B15.D.B2.D2.D.C.C.D2.D2.C.B.C.B.C\$191.D.C.B.C.B.B.C.C.B.C.D21.B.C.B.C.B.B.C.C.B.C.D.D.D.D15.B.C.B.C.B.B.C.C.B.C.D.D.D.D15.B.C.B.C.B.B.C.C.B.C.D.D.D.D15.B.C.B.C.B.B.C.C.B.C.D.D.D.D15.B.C.B.C.B.B.C.C.B.C.D.D.D.D15.B.C.B.C.B.B.C.C.B.C.D.D.D.D15.B.C.B.C.B.B.C.C.B.C.D.D.D.D15.B.C.B.C.B.B.C.C.B.C.D.D.D.D15.B.C.B.C.B.B.C.C.B.C.D.D.D.D15.B.C.B.C.B.B.C.C.B.C.C.D.D.D.B\$191.B.C.C.C.C.D.D.C.C.C.C21.C.C.C.C.C.D.D.C.C.C.C.C.B.C15.C.C.C.C.C.D.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4.D.B2.D.C2.B.C5.D15.C2.C4.D.B2.D.C2.B.C5.D15.C2.C4.D.B2.D.C2.B.C5.D16.C5.C8.C.D.D.D6.B4.C.C\$179.C.C.C.C.C2.B2.C2.B.C.C.A6.C5.C6.2C2.B.B3.B2.C2.B.C.C.A6.C5.C6.2C2.B.B3.B2.C2.B.C.C.A6.C5.C6.2C2.B.B3.B2.C2.B.C.C.A6.C5.C6.2C2.B.B3.B2.C2.B.C.C.A6.C5.C6.2C2.B.B3.B2.C2.B.C.C.A6.C5.C6.2C2.B.B3.B2.C2.B.C.C.A6.C5.C6.2C2.B.B3.B2.C2.B.C.C.A6.C5.C6.2C2.B.B3.B2.C2.B.C.C.A6.C5.C6.2C2.B.B3.B2.C2.B.C.C.A6.C5.C6.2C2.B.B3.B2.C2.B.C.C.A6.C5.C6.2C2.B2.B.C9.C.C.B.C5.D2.BAC.B131.4E\$179.B.B.B.C.C2.C.2C.2C.B2.C.B.C3.C4.D.C2.C.D2.B.D.D3.C.2C.2C.B2.C.B.C3.C4.D.C2.C.D2.B.D.D3.C.2C.2C.B2.C.B.C3.C4.D.C2.C.D2.B.D.D3.C.2C.2C.B2.C.B.C3.C4.D.C2.C.D2.B.D.D3.C.2C.2C.B2.C.B.C3.C4.D.C2.C.D2.B.D.D3.C.2C.2C.B2.C.B.C3.C4.D.C2.C.D2.B.D.D3.C.2C.2C.B2.C.B.C3.C4.D.C2.C.D2.B.D.D3.C.2C.2C.B2.C.B.C3.C4.D.C2.C.D2.B.D.D3.C.2C.2C.B2.C.B.C3.C4.D.C2.C.D2.B.D.D3.C.2C.2C.B2.C.B.C3.C4.D.C2.C.D2.B.D.D3.C.2C2.C.B2.C.B.C3.C4.D.C2.C.D2.B.D.C.D10.D.C.C.C3.CB.2CB2.D132.E3.E\$179.D.D.D.B2.B.C2.A2.C.D5.C.D2.B2.C.B.B.C.B2.D2.C.C3.C2.A2.C.D5.C.D2.B2.C.B.B.C.B2.D2.C.C3.C2.A2.C.D5.C.D2.B2.C.B.B.C.B2.D2.C.C3.C2.A2.C.D5.C.D2.B2.C.B.B.C.B2.D2.C.C3.C2.A2.C.D5.C.D2.B2.C.B.B.C.B2.D2.C.C3.C2.A2.C.D5.C.D2.B2.C.B.B.C.B2.D2.C.C3.C2.A2.C.D5.C.D2.B2.C.B.B.C.B2.D2.C.C3.C2.A2.C.D5.C.D2.B2.C.B.B.C.B2.D2.C.C3.C2.A2.C.D5.C.D2.B2.C.B.B.C.B2.D2.C.C3.C2.A2.C.D5.C.D2.B2.C.B.B.C.B2.D2.C.C3.C2.A2.C.D5.C.D2.B2.C.B.B.C.B2.D2.C.C2.B.2C6.B.B.C.B2.C5.B.C133.E3.E\$179.C.C.C.D3.D.D2.B.A.C5.C.B2.D.D.C3.D.D2.B.C.C2.CBD.D2.B.A.C5.C.B2.D.D.C3.D.D2.B.C.C2.CBD.D2.B.A.C5.C.B2.D.D.C3.D.D2.B.C.C2.CBD.D2.B.A.C5.C.B2.D.D.C3.D.D2.B.C.C2.CBD.D2.B.A.C5.C.B2.D.D.C3.D.D2.B.C.C2.CBD.D2.B.A.C5.C.B2.D.D.C3.D.D2.B.C.C2.CBD.D2.B.A.C5.C.B2.D.D.C3.D.D2.B.C.C2.CBD.D2.B.A.C5.C.B2.D.D.C3.D.D2.B.C.C2.CBD.D2.B.A.C5.C.B2.D.D.C3.D.D2.B.C.C2.CBD.D2.B.A.C5.C.B2.D.D.C3.D.D2.B.C.C2.CBD.D2.B.D.C5.C.B2.D.D.C3.D.D2.B.C.C.D.C.D2.B5.C.D.D.D.D7.D.CBD130.4E\$179.C.C.C2.C4.2B.C.B2.C2.B2.D.C.C.B.2CB3.B2.C.C.B6.2B.C.B2.C2.B2.D.C.C.B.2CB3.B2.C.C.B6.2B.C.B2.C2.B2.D.C.C.B.2CB3.B2.C.C.B6.2B.C.B2.C2.B2.D.C.C.B.2CB3.B2.C.C.B6.2B.C.B2.C2.B2.D.C.C.B.2CB3.B2.C.C.B6.2B.C.B2.C2.B2.D.C.C.B.2CB3.B2.C.C.B6.2B.C.B2.C2.B2.D.C.C.B.2CB3.B2.C.C.B6.2B.C.B2.C2.B2.D.C.C.B.2CB3.B2.C.C.B6.2B.C.B2.C2.B2.D.C.C.B.2CB3.B2.C.C.B6.2B.C.B2.C2.B2.D.C.C.B.2CB3.B2.C.C.B6.2B.C.B2.C2.B2.D.C.C.B.2CB3.B2.C.C2.B.C3.B.D5.C.C.B.C.B12.C129.E.E\$179.B.B2.B2.C.D.C2.C2.C2.BD.CB.C3.C.D2.BA2CBDC2.B2.D2C.D.C2.C2.C2.BD.CB.C3.C.D2.BA2CBDC2.B2.D2C.D.C2.C2.C2.BD.CB.C3.C.D2.BA2CBDC2.B2.D2C.D.C2.C2.C2.BD.CB.C3.C.D2.BA2CBDC2.B2.D2C.D.C2.C2.C2.BD.CB.C3.C.D2.BA2CBDC2.B2.D2C.D.C2.C2.C2.BD.CB.C3.C.D2.BA2CBDC2.B2.D2C.D.C2.C2.C2.BD.CB.C3.C.D2.BA2CBDC2.B2.D2C.D.C2.C2.C2.BD.CB.C3.C.D2.BA2CBDC2.B2.D2C.D.C2.C2.C2.BD.CB.C3.C.D2.BA2CBDC2.B2.D2C.D.C2.C2.C2.BD.CB.C3.C.D2.BA2CBDC2.B2.D2C.D.C2.C2.C2.BD.CB.C3.C.D2.BA2CBDC2.B5.D2C2.C5.D.C.C.C.C5.DB2CDBC130.E2.E\$179.D2.D2.D2.BA2C.A4.C3.C10.B10.D5.BA2C.A4.C3.C10.B10.D5.BA2C.A4.C3.C10.B10.D5.BA2C.A4.C3.C10.B10.D5.BA2C.A4.C3.C10.B10.D5.BA2C.A4.C3.C10.B10.D5.BA2C.A4.C3.C10.B10.D5.BA2C.A4.C3.C10.B10.D5.BA2C.A4.C3.C10.B10.D5.BA2C.A4.C3.C10.B10.D5.BA2C.A4.C3.C10.B9.D2.D.CB6.CBD2.B.B.C.B.C4.C137.E3.E\$180.C2.C2.C.B.2CB.C.BA3.D.C5.DC2.C10.C5.B.2CB.C.BA3.D.C5.DC2.C10.C5.B.2CB.C.BA3.D.C5.DC2.C10.C5.B.2CB.C.BA3.D.C5.DC2.C10.C5.B.2CB.C.BA3.D.C5.DC2.C10.C5.B.2CB.C.BA3.D.C5.DC2.C10.C5.B.2CB.C.BA3.D.C5.DC2.C10.C5.B.2CB.C.BA3.D.C5.DC2.C10.C5.B.2CB.C.BA3.D.C5.DC2.C10.C5.B.2CB.C.BA3.D.C5.DC2.C10.C5.B.2CB.C.BD3.D.C9.C9.C.B.C3.BDC.B3.C.C.D.D.D.D3.C\$181.C2.C2.CB5.2CB2.CB3.BD2CB2.C.C2.BD2CBDC2.CBD2CB5.2CB2.CB3.BD2CB2.C.C2.BD2CBDC2.CBD2CB5.2CB2.CB3.BD2CB2.C.C2.BD2CBDC2.CBD2CB5.2CB2.CB3.BD2CB2.C.C2.BD2CBDC2.CBD2CB5.2CB2.CB3.BD2CB2.C.C2.BD2CBDC2.CBD2CB5.2CB2.CB3.BD2CB2.C.C2.BD2CBDC2.CBD2CB5.2CB2.CB3.BD2CB2.C.C2.BD2CBDC2.CBD2CB5.2CB2.CB3.BD2CB2.C.C2.BD2CBDC2.CBD2CB5.2CB2.CB3.BD2CB2.C.C2.BD2CBDC2.CBD2CB5.2CB2.CB3.BD2CB2.C.C2.BD2CBDC2.CBD2C6.2CB2.CB3.B8.C9.C.C2.D.C3.C.D.C2.C.C.B.C.B2.B2.BD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD\$182.B2.B2.BA2CBA.C.A2C2.CD5.DB2.D.C7.C6.BA2CBA.C.A2C2.CD5.DB2.D.C7.C6.BA2CBA.C.A2C2.CD5.DB2.D.C7.C6.BA2CBA.C.A2C2.CD5.DB2.D.C7.C6.BA2CBA.C.A2C2.CD5.DB2.D.C7.C6.BA2CBA.C.A2C2.CD5.DB2.D.C7.C6.BA2CBA.C.A2C2.CD5.DB2.D.C7.C6.BA2CBA.C.A2C2.CD5.DB2.D.C7.C6.BA2CBA.C.A2C2.CD5.DB2.D.C7.C6.BA2CBA.C.A2C2.CD5.DB2.D.C7.C6.BD2CBD.C.A2C2.CD9.D9.B.C.B.C4.B2.C.BD3.C3.C2.BD.C14.128E\$183.D2.D14.C4.C.C3.B2.C2.B2CDB20.C4.C.C3.B2.C2.B2CDB20.C4.C.C3.B2.C2.B2CDB20.C4.C.C3.B2.C2.B2CDB20.C4.C.C3.B2.C2.B2CDB20.C4.C.C3.B2.C2.B2CDB20.C4.C.C3.B2.C2.B2CDB20.C4.C.C3.B2.C2.B2CDB20.C4.C.C3.B2.C2.B2CDB20.C4.C.C3.B2.C2.B2CDB20.C10.B11.D.C3.D3.D.C13.C2.C2.D2CBD2C\$184.C.C13.B2.CBD.C2.2C3.D.D24.B2.CBD.C2.2C3.D.D24.B2.CBD.C2.2C3.D.D24.B2.CBD.C2.2C3.D.D24.B2.CBD.C2.2C3.D.D24.B2.CBD.C2.2C3.D.D24.B2.CBD.C2.2C3.D.D24.B2.CBD.C2.2C3.D.D24.B2.CBD.C2.2C3.D.D24.B2.CBD.C2.2C3.D.D25.B9.C15.2CB5.C.B2.D2CBD2CBDC.B3.B7.B.2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD\$184.C2.CBD2CBD2CBD2C.D2C2.B2.D4.B3.2CBD2CBD3.CBD2CBD2CBD2C.D2C2.B2.D4.B3.2CBD2CBD3.CBD2CBD2CBD2C.D2C2.B2.D4.B3.2CBD2CBD3.CBD2CBD2CBD2C.D2C2.B2.D4.B3.2CBD2CBD3.CBD2CBD2CBD2C.D2C2.B2.D4.B3.2CBD2CBD3.CBD2CBD2CBD2C.D2C2.B2.D4.B3.2CBD2CBD3.CBD2CBD2CBD2C.D2C2.B2.D4.B3.2CBD2CBD3.CBD2CBD2CBD2C.D2C2.B2.D4.B3.2CBD2CBD3.CBD2CBD2CBD2C.D2C2.B2.D4.B3.2CBD2CBD3.CBD2CBD2CBD2C.D2C2.B2.D4.B3.2CBD2CBD3.CBD2CBD2CBD2CBD8.C2.BD2CBD2CBD2CBD10.D.B12.D2C7.D.D128.4E\$185.B13.C3.C.D2.B4.C12.C.C12.C3.C.D2.B4.C12.C.C12.C3.C.D2.B4.C12.C.C12.C3.C.D2.B4.C12.C.C12.C3.C.D2.B4.C12.C.C12.C3.C.D2.B4.C12.C.C12.C3.C.D2.B4.C12.C.C12.C3.C.D2.B4.C12.C.C12.C3.C.D2.B4.C12.C.C12.C3.C.D2.B4.C12.C.C15.2CBD2CBD2.C24.C.C2.C7.C7.C3.C.B\$186.D2.DB2CDB2CDB5.B.2C4.C2.DB2CDB2CDBC2.D2.DB2CDB2CDB5.B.2C4.C2.DB2CDB2CDBC2.D2.DB2CDB2CDB5.B.2C4.C2.DB2CDB2CDBC2.D2.DB2CDB2CDB5.B.2C4.C2.DB2CDB2CDBC2.D2.DB2CDB2CDB5.B.2C4.C2.DB2CDB2CDBC2.D2.DB2CDB2CDB5.B.2C4.C2.DB2CDB2CDBC2.D2.DB2CDB2CDB5.B.2C4.C2.DB2CDB2CDBC2.D2.DB2CDB2CDB5.B.2C4.C2.DB2CDB2CDBC2.D2.DB2CDB2CDB5.B.2C4.C2.DB2CDB2CDBC2.D2.DB2CDB2CDB5.B.2C4.C2.DB2CDB2CDBC2.D25.C24.C.C.C.BD4.C.BD4.C.BD2.C\$186.C.C22.D2.C13.B.C22.D2.C13.B.C22.D2.C13.B.C22.D2.C13.B.C22.D2.C13.B.C22.D2.C13.B.C22.D2.C13.B.C22.D2.C13.B.C22.D2.C13.B.C22.D2.C13.B2.CBD2CBD2CBD2CBD2CBD2CBD25.B.D2.D2.C4.D2.C4.D2.C\$186.C2.CBD2CBD2CBD2CBD2CBD2CB4.CBD2CBD2CBD2.C2.CBD2CBD2CBD2CBD2CBD2CB4.CBD2CBD2CBD2.C2.CBD2CBD2CBD2CBD2CBD2CB4.CBD2CBD2CBD2.C2.CBD2CBD2CBD2CBD2CBD2CB4.CBD2CBD2CBD2.C2.CBD2CBD2CBD2CBD2CBD2CB4.CBD2CBD2CBD2.C2.CBD2CBD2CBD2CBD2CBD2CB4.CBD2CBD2CBD2.C2.CBD2CBD2CBD2CBD2CBD2CB4.CBD2CBD2CBD2.C2.CBD2CBD2CBD2CBD2CBD2CB4.CBD2CBD2CBD2.C2.CBD2CBD2CBD2CBD2CBD2CB4.CBD2CBD2CBD2.C2.CBD2CBD2CBD2CBD2CBD2CB4.CBD2CBD2CBD2.C.C48.D.B.B.2C4.B.2C4.B.2C\$186.B39.C.C39.C.C39.C.C39.C.C39.C.C39.C.C39.C.C39.C.C39.C.C39.C.C.D48.C.C.C3.B.2C4.B.2C4.B\$186.D2.2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDBC2.D2.2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDBC2.D2.2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDBC2.D2.2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDBC2.D2.2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDBC2.D2.2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDBC2.D2.2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDBC2.D2.2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDBC2.D2.2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDBC2.D2.2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDBC2.D.B48.C2.C.B3.A2.C4.A2.C2.D\$186.C.B39.B.B39.B.B39.B.B39.B.B39.B.B39.B.B39.B.B39.B.B39.B.B39.B.C49.BD.D3.C.BA4.C.BA2.C\$186.C2.D2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2C3.D2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2C3.D2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2C3.D2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2C3.D2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2C3.D2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2C3.D2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2C3.D2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2C3.D2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2C3.D2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2C2.C52.B4.C7.C3.C\$187.B420.D53.C14.B\$188.D2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CB55.CDB2CDB2CDB2CD!`

Given X and Y the circuit finds Q and R such that the two listed equations hold – X = QY + R and |X| = |Q||Y| + |R|. All values are 32-bit two's complement integers.

Here are the pieces I used to construct the main body of the divider:
`x = 288, y = 129, rule = WireworldModern52.CBD2CBD2CBD2CBD2CBD2CBDC35.CBD2CBD2CBD2CBD2CBD2CBDC50.CBD2CBD2CBD2CBD2CBD2CBDC39.2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CD\$51.C24.C33.C24.C48.C24.C37.B35.B\$12.B3.C3.B3.C3.B22.D2.B3.C3.B3.C3.B6.B32.D2.B3.C3.B3.C10.B47.D2.B3.C3.B3.C3.B6.B36.D2.CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2C\$11.C.D.D.C.C.D.D.C.C.D21.B.C.D.D.C.C.D.D.C.C.D5.D32.B.C.D.D.C.C.D.D.C9.D47.B.C.D.D.C.C.D.D.C.C.D5.D36.C.C\$11.C.C.B.B.C.C.B.B.C.C21.C.C.C.B.B.C.C.B.B.C.C5.C32.C.C.C.B.B.C.C.B.B9.C47.C.C.C.B.B.C.C.B.B.C.C5.C36.C2.DB2CDB2CDBC4.B2CDB2CDB2CDB2CDB2CDBC\$11.D.C.C.D.D.C.C.D.D.C21.C.D.C.C.D.D.C.C.D.D.C5.C32.C.D.C.C.D.D.C.C.D2.D6.C47.C.D.C.C.D.D.C.C.D.D.C5.C36.B13.C2.D22.C\$11.B.B.C.C.B.B.C.C.B.B21.D.B.B.C.C.B.B.C.C.B.B5.B32.D.B.B.C.C.B.B.C.C.B.C5.B47.D.B.B.C.C.B.B.C.C.B.B5.B36.D2.CBD2CBD2CBD2.C4.2C.B5.BD2CBD2CBD\$11.C.D.D.C.C.D.D.C.C.D21.B.C.D.D.C.C.D.D.C.C.D2.D2.D32.B.C.D.D.C.C.D.D.C.C.C5.D47.B.C.D.D.C.C.D.D.C.C.D2.D2.D36.C.C12.C4.B2.D.C3.C\$11.C.C.B.B.C.C.B.B.C.C21.C.C.C.B.B.C.C.B.B.C.C.C.B.C32.C.C.C.B.B.C.C.B.B.C.B5.C47.C.C.C.B.B.C.C.B.B.C.C.C.B.C35.C3.DB2CDB2C3.B4.D2.B2.2CD.2CDB2CDB2CDB\$11.D.C.C.D.D.C.C.D.D.C21.C.D.C.C.D.D.C.C.D.D.C.C.C.C32.C.D.C.C.D.D.C.C.D.D.D5.C47.C.D.C.C.D.D.C.C.D.D.C.C.C.C34.B12.D.D3.2C2.C.DBC2.B\$11.B.B.C.C.B.B.C.C.B.B21.D.B.B.C.C.B.B.C.C.B.B.B.C.B32.D.B.B.C.C.B.B.C.C.B.C5.B47.D.B.B.C.C.B.B.C.C.B.B.B.C.B33.D8.BD2CB2.C2.B3.C.C4.C\$11.C2.D3.C3.D3.C2.D21.B.C2.D3.C3.D3.C2.D.D.D.D32.B.C2.D3.C3.D3.C2.C5.D47.B.C2.D3.C3.D3.C2.D.D.D.D32.C8.C7.C.D2.BD5.DC2.2CA.C.AB2CAB\$11.C17.C21.C.C17.C.C.B.C32.C.C17.B5.C47.C.C17.C.C.B.C31.C3.2CDBC2.CDB2CDB2.C.C2.B2CDB3.BC2.B2C5.B\$11.D6.C3.B6.C21.C.D6.C3.B6.C.C.C.C32.C.D6.C3.B6.D2.C2.C47.C.D6.C3.B6.C.C.C.C30.B3.B5.C10.C2.CD5.C.D3.AB.C.B2C.B\$11.B2.D2.D.C.C.D2.D2.B21.D.B2.D2.D.C.C.D2.D2.B.B.C.B32.D.B2.D2.D.C.C.D2.D2.C.B.C.B47.D.B2.D2.D.C.C.D2.D2.B.B.C.B29.D3.D6.D10.B10.C3.C4.A.2CAB\$11.C.B.C.B.B.C.C.B.C.D21.B.C.B.C.B.B.C.C.B.C.D.D.D.D32.B.C.B.C.B.B.C.C.B.C.C.D.D.D47.B.C.B.C.B.B.C.C.B.C.D.D.D.D28.C3.C2.2CD2.B2.CDB2CAB2.D.C3.C.BC.DB2.C2.C2.C.D\$11.C.C.C.C.D.D.C.C.C.C21.C.C.C.C.C.D.D.C.C.C.C.C.B.C32.C.C.C.C.C.D.D.C.C.C.B.C.B.C47.C.C.C.C.C.D.D.C.C.C.C.C.B.C28.C2.C2.B3.B.C.C2.B3.B2C.B.C.C.D2.B2.C2.B.C.2B\$11.D.C.B.C.C.B.B.C.B.C21.C.D.C.B.C.C.B.B.C.B.C.C.C.C32.C.D.C.B.C.C.B.B.C.B.D.C.C.C47.C.D.C.B.C.C.B.B.C.B.C.C.C.C28.B.B2.D4.C.C.B2.D.D3.C.D.D2.B.C5.C.A.B2.D.DB\$11.B.D.D.D.C.C.D.D.D.B21.D.B.D.D.D.C.C.D.D.D.B.B.C.B32.D.B.D.D.D.C.C.D.D.D.C.B.C.B47.D.B.D.D.D.C.C.D.D.D.B.B.C.B28.D.D.C2.C2.C2.D2.B.C.B.B.C2.B2.D.C5.D.C2.A2.C\$11.C.B.C.B.B.C.C.B.C.D21.B.C.B.C.B.B.C.C.B.C.D.D.D.D32.B.C.B.C.B.B.C.C.B.C.C.D.D.D47.B.C.B.C.B.B.C.C.B.C.D.D.D.D28.C.C.C.C.D.D.B2.D.C2.C.D4.C3.C.B.C2.B.2C.2C.C\$11.C.C.C.C.D.D.C.C.C.C21.C.C.C.C.C.D.D.C.C.C.C.C.B.C32.C.C.C.C.C.D.D.C.C.C.B.C.B.C47.C.C.C.C.C.D.D.C.C.C.C.C.B.C28.C.C.B.B.B.B2.2C6.C5.C6.A.C.C.B2.C2.B\$11.D.C.B.C.C.B.B.C.B.C21.C.D.C.B.C.C.B.B.C.B.C.C.C.C32.C.D.C.B.C.C.B.B.C.B.D.C.C.C47.C.D.C.B.C.C.B.B.C.B.C.C.C.C28.B.B.D.D.C2.C15.D5.C.B2.C.D2.B.D\$11.B.D.D.D.C.C.D.D.D.B21.D.B.D.D.D.C.C.D.D.D.B.B.C.B32.D.B.D.D.D.C.C.D.D.D.C.B.C.B47.D.B.D.D.D.C.C.D.D.D.B.B.C.B28.D.D.C.C2.C2.CDB2CDB2CDBC3.B5.C.A2.D.C2.D.C\$11.C.B.C.B.B.C.C.B.C.D21.B.C.B.C.B.B.C.C.B.C.D.D.D.D32.B.C.B.C.B.B.C.C.B.C.C.D.D.D47.B.C.B.C.B.B.C.C.B.C.D.D.D.D28.C.C.C.C3.D13.C2.C2.C.B.C3.B.C2.C.C\$11.C.C.C.C.D.D.C.C.C.C21.C.C.C.C.C.D.D.C.C.C.C.C.B.C32.C.C.C.C.C.D.D.C.C.C.B.C.B.C47.C.C.C.C.C.D.D.C.C.C.C.C.B.C28.C.C.B.B4.B2CDB2CDB2CD2.D.C.C.D6.C.B2.C.B\$11.D.C.B.C.C.B.B.C.B.C21.C.D.C.B.C.C.B.B.C.B.C.C.C.C32.C.D.C.B.C.C.B.B.C.B.D.C.C.C47.C.D.C.B.C.C.B.B.C.B.C.C.C.C28.B.B.D.D16.B.B.D2.B.C5.C.D2.B.D\$11.B.D.D.D2.C3.D2.D.B21.D.B.D.D.D2.C3.D2.D.B.B.C.B32.D.B.D.D.D2.C3.D2.D.C.B.C.B47.D.B.D.D.D2.C3.D2.D.B.B.C.B28.D.D.C.C13.C2.C.C.B2.D.C5.D.C2.D.C\$11.C.B.C.B9.C.D21.B.C.B.C.B9.C.D.D.D.D32.B.C.B.C.B9.C.C.D.D.D47.B.C.B.C.B9.C.D.D.D.D28.C.C.C.C12.C.B.C.C.C3.C.B.C2.B.C2.C.C\$11.C.C.C.C3.B.C3.C.C21.C.C.C.C.C3.B.C3.C.C.C.B.C32.C.C.C.C.C3.B.C3.C.B.C.B.C47.C.C.C.C.C3.B.C3.C.C.C.B.C28.C.C.B.B12.D.D.D.D.C6.A.C.C.B2.C.B\$11.D.C.B.C2.D.C.D2.B.C21.C.D.C.B.C2.D.C.D2.B.C.C.C.C32.C.D.C.B.C2.D.C.D2.B.D.C.C.C47.C.D.C.B.C2.D.C.D2.B.C.C.C.C28.B.B.D.D12.B.C.B.B.D5.C.B2.C.D2.B.D\$11.B.D2.D2.C2.C.B2.D.B21.D.B.D2.D2.C2.C.B2.D.B.B.C.B32.D.B.D2.D2.C2.C.B2.D.C.B.C.B47.D.B.D2.D2.C2.C.B2.D.B.B.C.B28.D.D.C.C12.C.C.C.C.B5.C.A2.D.C2.D.C\$11.C2.B3.C4.D.C.C.D21.B.C2.B3.C4.D.C.C.D.D.D.D32.B.C2.B3.C4.D.C.C.C.D.D.D47.B.C2.B3.C4.D.C.C.D.D.D.D28.C.C.C.C12.C.B.C.C.C2.C.B.C2.B2.C2.C.C\$11.C2.C2.B2.C.B.C2.C.C21.C.C2.C2.B2.C.B.C2.C.C.C.B.C32.C.C2.C2.B2.C.B.C2.C.B.C.B.C47.C.C2.C2.B2.C.B.C2.C.C.C.B.C28.C.C.B.B12.D.D.D.D.C.C.D4.C3.B2.C.B\$11.D2.C.D2.A.C5.B.C21.C.D2.C.D2.A.C5.B.C.C.C.C32.C.D2.C.D2.A.C5.B.D.C.C.C47.C.D2.C.D2.A.C5.B.C.C.C.C28.B.B.D2.D2CBD2CB4.B.C.B.B.D2.B.C2.C2.D2.D.B.D\$11.B2.D.C2.B.C5.D.B21.D.B2.D.C2.B.C5.D.B.B.C.B32.D.B2.D.C2.B.C5.D.C.B.C.B47.D.B2.D.C2.B.C5.D.B.B.C.B28.D.D.C10.D3.C.C.C.C.B2.D.C.D2.C.B.C.D.C\$11.C2.B.C.C.A6.C.D21.B.C2.B.C.C.A6.C.D.D.D.D32.B.C2.B.C.C.A6.C.C.D.D.D47.B.C2.B.C.C.A6.C.D.D.D.D28.C.C2.CBDC6.C3.C.B.C.C.C3.C.B3.C.C.C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.C.D.D.C5.C\$108.D2.CBD2CBD2CBD2.C4.2C.B5.BD2CBD2CBD3.D3.B.D.C79.C.C.D.D3.D.B.B.C.C.B.B.C.C.B.B5.B\$35.D2CBD2CBD2CBD2CBD56.C.C12.C4.B2.D.C3.C12.C4.D.C.C79.C.C.C.C3.B.C.D.D.C.C.D.D.C.C.D2.D2.D\$34.B17.C54.C3.DB2CDB2C3.B4.D2.B2.2CD.2CDB2CDB2CDBC4.C2.C.B79.B.B.C.C3.C.C.C.B.B.C.C.B.B.C.C.C.B.C\$33.C2.2CBD2CBD2CBD2CB2.C65.D.D3.2C2.C.DBC2.B16.C2.B2.D79.D.D.B.B3.C.D.C.C.D.D.C.C.D.D.C.C.C.C\$32.C2.D15.D2.B59.BD2CB2.C2.B3.C.C4.C16.B2.D2.C80.C.C.D.D3.D.B.B.C.C.B.B.C.C.B.B.B.C.B\$32.D.B2.D3.D3.D3.D2.C.D58.C7.C.D2.BD5.DC2.2CA.C.AB2CAB2.D2.C2.C81.C.C.C.C3.B.C2.D3.C3.D3.C2.D.D.D.D\$32.B.C.B.C.B.C.B.C.B.C.C.C52.2CDBC2.CDB2CDB2.C.C2.B2CDB3.BC2.B2C5.B2C2.C2.B82.B.B.C.C3.C.C17.C.C.B.C\$32.C.C.C.C.C.C.C.C.C.C.B.C57.C10.C2.CD5.C.D3.AB.C.B2C.B3.B2.D83.D.D.B.B3.C.D6.C3.B6.C.C.C.C\$32.C.D.C.B.C.B.C.B.C.B.D.B57.D10.B10.C3.C4.A.2CAB2.D2.C84.C.C.D.D3.D.B2.D2.D.C.C.D2.D2.B.B.C.B\$32.D.B.D.D.D.D.D.D.D.D.C.D52.2CD2.B2.CDB2CAB2.D.C3.C.BC.DB2.C2.C2.C.D.2C2.C85.C.C.C.C3.B.C.B.C.B.B.C.C.B.C.D.D.D.D\$32.B.C.B.C.B.C.B.C.B.C.C.C55.B.C.C2.B3.B2C.B.C.C.D2.B2.C2.B.C.2B6.B86.B.B.C.C3.C.C.C.C.C.D.D.C.C.C.C.C.B.C\$32.C.C.C.C.C.C.C.C.C.C.B.C52.C2.C.C.B2.D.D3.C.D.D2.B.C5.C.A.B2.D.DB2CD87.D.D.B.B3.C.D.C.B.C.C.B.B.C.B.C.C.C.C\$32.C.D.C.B.C.B.C.B.C.B.D.B53.C.C2.D2.B.C.B.B.C2.B2.D.C5.D.C2.A2.C92.C.C.D.D3.D.B.D.D.D.C.C.D.D.D.B.B.C.B\$32.D.B.D.D.D.D.D.D.D.D.C.D53.D.D.B2.D.C2.C.D4.C3.C.B.C2.B.2C.2C.C92.C.C.C.C3.B.C.B.C.B.B.C.C.B.C.D.D.D.D\$32.B.C.B.C.B.C.B.C.B.C.C.C53.B.B2.2C6.C5.C6.A.C.C.B2.C2.B92.B.B.C.C3.C.C.C.C.C.D.D.C.C.C.C.C.B.C\$32.C.C.C.C.C.C.C.C.C.C.B.C53.C2.C15.D5.C.B2.C.D2.B.D93.D.D.B.B3.C.D.C.B.C.C.B.B.C.B.C.C.C.C\$32.C.D.C.B.C.B.C.B.C.B.D.B54.C2.CDB2CDB2CDBC3.B5.C.A2.D.C2.D.C93.C.C.D.D3.D.B.D.D.D.C.C.D.D.D.B.B.C.B\$32.D.B.D.D.D2.D3.D2.D.C.D55.D13.C2.C2.C.B.C3.B.C2.C.C93.C.C.C.C3.B.C.B.C.B.B.C.C.B.C.D.D.D.D\$32.B.C.B.C.B9.C.C.C56.B2CDB2CDB2CD2.D.C.C.D6.C.B2.C.B93.B.B.C.C3.C.C.C.C.C.D.D.C.C.C.C.C.B.C\$32.C.C.C.C.C3.B.C3.C.B.C68.B.B.D2.B.C5.C.D2.B.D93.D.D.B.B3.C.D.C.B.C.C.B.B.C.B.C.C.C.C\$32.C.D.C.B.C2.D.C.D2.B.D.B65.C2.C.C.B2.D.C5.D.C2.D.C93.C.C.D.D3.D.B.D.D.D2.C3.D2.D.B.B.C.B\$32.D.B.D2.D2.C2.C.B2.D.C.D64.C.B.C.C.C3.C.B.C2.B.C2.C.C93.C.C.C.C3.B.C.B.C.B9.C.D.D.D.D\$32.B.C2.B3.C4.D.C.C.C.C64.D.D.D.D.C6.A.C.C.B2.C.B93.B.B.C.C3.C.C.C.C.C3.B.C3.C.C.C.B.C\$32.C.C2.C2.B2.C.B.C2.C.B.C64.B.C.B.B.D5.C.B2.C.D2.B.D93.D.D.B.B3.C.D.C.B.C2.D.C.D2.B.C.C.C.C\$32.C.D2.C.D2.A.C5.B.D.B64.C.C.C.C.B5.C.A2.D.C2.D.C93.C.C.D.D3.D.B.D2.D2.C2.C.B2.D.B.B.C.B\$32.D.B2.D.C2.B.C5.D.C.D64.C.B.C.C.C2.C.B.C2.B2.C2.C.C93.C.C.C.C3.B.C2.B3.C4.D.C.C.D.D.D.D\$32.B.C2.B.C.C.A6.C.C.C64.D.D.D.D.C.C.D4.C3.B2.C.B93.B.B.C.C3.C.C2.C2.B2.C.B.C2.C.C.C.B.C\$32.C.C2.C.B2.C.B.C3.C.B.C64.B.C.B.B.D2.B.C2.C2.D2.D.B.D93.D.D.B.B3.C.D2.C.D2.A.C5.B.C.C.C.C\$32.C.D2.C.D5.C.D2.B.D.B64.C.C.C.C.B2.D.C.D2.C.B.C.D.C93.C.C.D.D3.D.B2.D.C2.B.C5.D.B.B.C.B\$32.D.B2.D.C5.C.B2.D.C.D64.C.B.C.C.C3.C.B3.C.C.C.C.C93.C.C.C.C3.B.C2.B.C.C.A6.C.D.D.D.D\$32.B.C2.B.C6.D.C.C.C2.2CBD2CBD2CBD52.D.D.D.D.C9.B.C.B.C.B93.B.B.C.C3.C.C2.C.B2.C.B.C3.C.C.C.B.C\$32.C.C2.C.B3.C.B.C2.C2.B13.C51.B.C.B.B.D2.D3.C2.D.D.D.B.D93.D.D.B.B3.C.D2.C.D5.C.D2.B.C.C2.C\$32.C.D2.C.D2.A.C5.B3.D2CBD2CBD2CB2.C50.C.C.C.C.B.C.B.B.C.C.B.C.D.C93.C.C.D.D3.D.B2.D.C5.C.B2.D.B.B\$32.D.B2.D.C2.B.C5.D15.D2.B49.C.B.C.C.C.C.C.D.D.C.C.C.C.C93.C.C.C.C3.B.C2.B.C6.D.C.C.D2.D2CBD2CBD2CB\$31.B2.C2.B.C.C.A6.C5.C6.2C2.C.D49.D.D.D.D.C.B.C.C.B.B.C.B.C.B93.B.B.C.C3.C.C2.C.B3.C.B.C2.C2.C13.D\$31.C.2C2.C.B2.C.B.C3.C4.D.C2.C.D2.B.C.C49.B.C.B.B.D.D.D.C.C.D.D.D.B.D93.D.D.B.B3.C.D2.C.D2.A.C5.B3.CBD2CBD2CBDC2.C\$31.C2.A2.C.D5.C.D2.B2.C.B.B.C.B2.D2.B.C49.C.C.C.C.B.C.B.B.C.C.B.C.D.C93.C.C.D.D3.D.B2.D.C2.B.C5.D15.C2.C\$29.BD.D2.B.D.C5.C.B2.D.D.C3.D.D2.B.C.D2.B48.C.B.C.C.C.C.C.D.D.C.C.C.C.C93.C.C.C.C2.B2.C2.B.C.C.A6.C5.C6.2C2.B.B\$32.2B.C.B2.C2.B2.D.C.C.B.2CB3.B2.C.C.C51.D.D.D.D.C.B.C.C.B.B.C.B.C.B93.B.B.C.C2.C.2C.2C.B2.C.B.C3.C4.D.C2.C.D2.B.D.D\$30.D.C2.C2.C2.BD.CB.C3.C.D2.BA2CBDC2.B2.CBD48.B.C.B.B.D.D.D.C.C.D.D.D.B.D93.D.D.B2.B.C2.A2.C.D5.C.D2.B2.C.B.B.C.B2.D2.C.C\$29.BA2C.A4.C3.C10.B10.D53.C.C.C.C.B.C.B.B.C.C.B.C.D.C93.C.C.D3.D.D2.B.A.C5.C.B2.D.D.C3.D.D2.B.C.C2.C\$29.B.2CB.C.BD3.D.C9.C10.C53.C.B.C.C.C.C.C.D.D.C.C.C.C.C93.C.C2.C4.2B.C.B2.C2.B2.D.C.C.B.2CB3.B2.C.C.B\$35.2CB2.CB3.B8.C11.CBD2C48.D.D.D.D.C.B.C.C.B.B.C.B.C.B93.B2.B2.C.D.C2.C2.C2.BD.CB.C3.C.D2.BA2CBDC2.B2.D2C\$29.BD2CBD.C.A2C2.CD9.D64.B.C.B.B2.D2.D.C.C.D2.D2.B.D94.D2.D2.BA2C.A4.C3.C10.B10.D\$42.C10.B65.C.C.C.C6.B3.C6.D.C95.C2.C.B.2CB.C.BA3.D.C5.DC2.C10.C\$42.B9.C66.C.B.C.C17.C.C96.C2.CB5.2CB2.CB3.BD2CB2.C.C2.BD2CBDC2.CBD2C\$29.BD2CBD2CBD2CBD8.C67.D.D.D.D2.C3.D3.C3.D2.C.B97.B2.BA2CBA.C.A2C2.CD5.DB2.D.C7.C\$43.2CBD2CBD68.B.C.B.B.B.C.C.B.B.C.C.B.B.D98.D14.C4.C.C3.B2.C2.B2CDB\$119.C.C.C.C.D.D.C.C.D.D.C.C.D.C98.C13.B2.CBD.C2.2C3.D.D\$119.C.B.C.C.C.B.B.C.C.B.B.C.C.C99.CBD2CBD2CBD2C.D2C2.B2.D4.B3.2CBD2CBD3.C\$119.D2.D2.D.C.C.D.D.C.C.D.D.C.B111.C3.C.D2.B4.C12.C.C\$119.B5.B.B.C.C.B.B.C.C.B.B.D101.DB2CDB2CDB5.B.2C4.C2.DB2CDB2CDBC2.D\$119.C5.C.D.D.C.C.D.D.C.C.D.C100.C22.D2.C13.B\$119.C5.C.C.B.B.C.C.B.B.C.C.C101.CBD2CBD2CBD2CBD2CBD2CB4.CBD2CBD2CBD2.C\$119.D5.D.C.C.D.D.C.C.D.D.C.B138.C.C\$119.B6.B3.C3.B3.C3.B2.D101.2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDB2CDBC2.D\$120.C24.C100.B39.B\$121.CDB2CDB2CDB2CDB2CDB2CDBC102.D2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2C!`
Princess of Science, Parcly Taxel

Freywa

Posts: 543
Joined: June 23rd, 2011, 3:20 am
Location: Singapore

### Re: Wireworld Modern

Find first set/count trailing zeros (ffs/ctz):
`x = 217, y = 30, rule = WireworldModern132.2CBD2CBD2CBD2CBD2CBDC\$131.D21.C\$131.B2.CDB2CDB2CDB2CDB2CDB\$131.C.C\$131.C.B9.C7.C7.C7.C\$131.D.D8.C.B5.C.B5.C.B5.C.B\$76.2C3.2C9.C8.C10.C7.C10.B.C8.A.A5.A.A5.A.A5.A.A\$75.C4.C11.C8.C9.C9.C9.C.C5.A2.B.C2.A2.B.C2.A2.B.C2.A2.B.C\$74.4C.4C2.4C2.C3.3C2.4C.5C.C2.C3.C2.C9.C.B4.B.2C3.CB.2C3.CB.2C3.CB.2C3.CBD45C\$75.C4.C3.C6.C2.C3.C2.C6.C2.C3.C.C3.C9.D.D4.C7.C7.C7.C6.C\$75.C4.C4.3C3.C2.C6.C5.C3.C4.C4.C9.B.C.B.C3.C.B.C3.C.B.C3.C.B.C3.C.B.C\$75.C4.C7.C.C3.C3.C2.C4.C4.C3.C.C3.C9.C2.CBA2.BD.CBA2.BD.CBA2.BD.CBA2.BD.CBA\$75.C4.C3.4C2.C4.3C4.2C.5C2.C.C3.C.C10.C2.C.A2C3.C.A2C3.C.A2C3.C.A2C3.C.A2C\$131.D.2C4.B.2C4.B.2C4.B.2C4.B.2C4.B\$75.3C9.3C41.B2.D2.CD3.D2.CD3.D2.CD3.D2.CD3.D2.CD\$74.C3.C3.C3.C3.C40.C.C.BC3.2C.BC3.2C.BC3.2C.BC3.2C.BC\$74.C3.C4.C2.C3.C40.C2.C4.B2.C4.B2.C4.B2.C4.B2.C\$74.C.C.C.5C.C.C.C40.D3.CDB2.DB.CDB2.DB.CDB2.DB.CDB2.DB.C\$74.C3.C4.C2.C3.C40.B6.2C6.2C6.2C6.2C3.D\$74.C3.C3.C3.C3.C40.C35.B\$75.3C9.3C41.4CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2C.D\$131.AD34.C\$.D130.2B2.2CAB2CAB2CAB2CAB2CAB2CAB2CAB2C2.D\$B.2CBA2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD3C2.B30.AB\$.C128E3.C2.A2CBA2CBA2CBA2CBA2CBA2CBA2CBA2.BC\$134.A30.C3.C\$135.B2CAB2CAB2CAB2CAB2CAB2CAB2CABC2.BD\$54.D111.C\$53.C.BD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBD2CBA2CBD2CBD2CBD2CBD2CBD2CBD2CBDC\$54.C78.4E!`

When combined with a negator and a linear-population bit-reverser (which I apparently never thought of before):
`x = 117, y = 25, rule = WireworldModern48.A\$47.B.C\$47.C.C2.A\$47.C.B.B.C\$.C45.A.A.C.C2.A\$C.BD2CBA2CBD2CBA2CBA2CBD2CBA2CBA2CBA2CBD.C.A2CB2.C.C.B.B.C\$.D38.2CB5.2C.A.A.C.C2.A\$21.C16.B.C.BD.C.A2.B2.C.C.B.B.C\$20.C.BD2CBD2CBD2CBA2CBA4.2CB5.2C.A.A.C.C2.A\$21.D18.C3.C.BD.C.A2.B2.C.C.B.B.C\$39.C2.BA4.2CB5.2C.A.A.C.C2.A\$38.B2.C2.C3.C.BD.C.A2.B2.C.C.B.B.C\$39.AC2.C2.BA4.2CB5.2C.A.A.C.C2.A\$42.B2.C2.C3.C.BD.C.A2.B2.C.C.B.B.C\$43.AC2.C2.BA4.2CB5.2C.A.A.C.C\$46.B2.C2.C3.C.BD.C.A2.B2.C.C.B\$47.AC2.C2.BA4.2CB5.2C.A.A\$50.B2.C2.C3.C.BD.C.A2.B2.C\$51.AC2.C2.BA4.2CB6.C\$54.B2.C2.C3.C.BD.C3.44C\$55.AC2.C2.BA4.2CBAC\$58.B2.C2.C3.C\$59.AC2.C2.BA\$62.B2.C\$63.AC!`

this can be used for count leading zeros and negated versions.
Princess of Science, Parcly Taxel

Freywa

Posts: 543
Joined: June 23rd, 2011, 3:20 am
Location: Singapore

### Re: Wireworld Modern

After the unary-to-binary converter and the delay device for the thin register bank, here's a more conventional delay device:
`x = 91, y = 48, rule = WireworldModern84.C\$83.C.D\$83.B.B\$83.D.C\$83.C.C\$83.C.D\$83.B.B\$83.D.C\$83.C.C\$83.C.D\$83.B.B\$83.D.C\$83.C.C\$83.C.D\$83.B.B\$83.D.C\$72.C10.C.C\$71.C.D9.C.D\$71.B.B9.B.B\$71.D.C9.D.C\$71.C.C9.C.C\$71.C.D9.C.D\$71.B.B9.B.B\$71.D.C9.D.C\$60.C10.C.C9.C.C\$59.C.D9.C.D9.C.D\$.C.5C2.3C11.C2.C3.C27.B.B9.B.B9.B.B\$2C5.C.C3.C3.C5.2C2.2C2.C27.D.C9.D.C9.D.C\$.C4.C2.C7.C4.C.C2.C.C.C16.C10.C.C9.C.C9.C.C\$.C4.C2.4C2.5C.C2.C2.C.C.C15.C.D9.C.D9.C.D9.C.D\$.C3.C3.C3.C3.C3.5C.C.C.C4.B10.B.B9.B.B9.B.B9.B.B\$.C3.C3.C3.C3.C6.C2.C2.2C3.D.C9.D.C9.D.C9.D.C9.D.C\$3C2.C4.3C11.C2.C3.C3.C.C.B7.C.C.B7.C.C.B7.C.C.B7.C.C.B\$35.C2.D.C6.C2.D.C6.C2.D.C6.C2.D.C6.C2.D.C\$5.2E27.B3.B.C5.B3.B.C5.B3.B.C5.B3.B.C5.B3.B.C\$5.28CD.2CD.C.DB2CD.2CD.C.DB2CD.2CD.C.DB2CD.2CD.C.DB2CD.2CD.C.D\$33.C5.C5.C5.C5.C5.C5.C5.C5.C5.C2.B\$34.CBD2C.D2.C2.CBD2C.D2.C2.CBD2C.D2.C2.CBD2C.D2.C2.CBD2C.D.C\$39.B2.D.C6.B2.D.C6.B2.D.C6.B2.D.C6.B2.C\$2.D34.2C3.B.B4.2C3.B.B4.2C3.B.B4.2C3.B.B4.2C3.D\$.B.C28.D.C.AC4.C.D.C.AC4.C.D.C.AC4.C.D.C.AC4.C.D.C.AC4.B\$2.C16.2E8.2CB.2CB5.C3.2CB5.C3.2CB5.C3.2CB5.C3.2CB6.C\$3.BD2CBD2CBD2CBD2CBA2CBD2CBD4.C.BD2CBD4.C.BD2CBD4.C.BD2CBD4.C.BD2CBD4.C.BD2CBDC\$30.C.A11.A11.A11.A11.A\$3.BA2CBA2CBA2CBA2CBA2CBD2CBD2CB.2CBA2CBA2CB.2CBA2CBA2CB.2CBA2CBA2CB.2CBA2CBA2CB\$2.C18E\$.B.C\$2.D!`

The output from mark to mark comes at 176 + 4N ticks, where N is a supplied binary number. The reason this can make a binary-to-unary is that a reference bit and the delayed bit can be passed into an RS flip-flop in order to generate the requisite pulse train.
Princess of Science, Parcly Taxel

Freywa

Posts: 543
Joined: June 23rd, 2011, 3:20 am
Location: Singapore

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